PolyphonLernportal – VWL Oberstufe

Modellunternehmen · Volkswirtschaftslehre in der Oberstufe

Polyphon GmbH

Hersteller patentierter Horn-Lautsprecher aus Hamburg – das durchgängige Leitbeispiel für den VWL-Unterricht der Jahrgangsstufen 11 bis 13.

2016Gründung in Hamburg-Altona

42Mitarbeiter

1Weltweit einziger Anbieter

Patentbeim DPMA angemeldet

Das Unternehmen

Die Polyphon GmbH aus Hamburg-Altona wurde 2016 von der Ingenieurin Frauke Petersen gegründet. Das Unternehmen stellt patentierte Horn-Lautsprecher für eine vermögende Privatkundschaft her und ist damit weltweit einzige Anbieterin dieser Bauart. Mit 42 Beschäftigten verbindet Polyphon traditionelles Handwerk mit anspruchsvoller Entwicklungsarbeit – und wächst dabei von Jahr zu Jahr weiter.

Über drei Jahrgangsstufen hinweg begleitet ihr Polyphon auf diesem Weg: In der Jahrgangsstufe 11 lernt ihr die grundlegenden markt- und preistheoretischen Zusammenhänge in Polyphons Aufbauphase kennen. In der Jahrgangsstufe 12 wird der Kredit für die zweite Fertigungshalle bewilligt, und ihr beschäftigt euch mit Geldwert, Geldpolitik und Wirtschaftspolitik. In der Jahrgangsstufe 13 schließlich exportiert Polyphon tatsächlich in die USA, nach China und in die Golfstaaten – und ihr lernt alles über Außenwirtschaft, Wechselkurse und internationale Handelspolitik.

Jahrgangsstufe auswählen

Vorlagen für eure Ausarbeitungen

Für Aufgaben, bei denen ihr ein Dokument, eine Präsentation, einen Podcast oder Ähnliches erstellen sollt, findet ihr hier alle Vorlagen, die in den drei Jahrgangsstufen verwendet werden, gesammelt zum Herunterladen. Innerhalb der einzelnen Portale wird bei jedem Thema zusätzlich angezeigt, welche Vorlage dort passt.

DOCX

Vorlage: Schriftliche Ausarbeitung

Strukturierte Word-Vorlage für schriftliche Analysen, Tabellen und Stellungnahmen.

Passend zu: Jgst. 11 · 12 · 13

Herunterladen

PPTX

Vorlage: Präsentation

PowerPoint-Grundgerüst mit Titel-, Gliederungs-, Inhalts- und Fazitfolie.

Passend zu: Jgst. 11 · 12 · 13

Herunterladen

DOCX

Vorlage: Rollenkarten

Vier Rollenkarten für Rollenspiele, Podiumsdiskussionen, Fishbowl- und Pro-Contra-Debatten.

Passend zu: Jgst. 11 · 12 · 13

Herunterladen

DOCX

Vorlage: Podcast-Skript

Word-Vorlage zur Planung von Gliederung, Sprechzetteln und Timing eures Podcasts.

Passend zu: Jgst. 11 · 13

Herunterladen

DOCX

Vorlage: Interviewleitfaden

Word-Vorlage mit Fragenkatalog zur Vorbereitung realer oder fiktiver Interviews.

Passend zu: Jgst. 11

Herunterladen

DOCX

Vorlage: Storyboard für ein Erklärvideo

Szene-für-Szene-Planung (Bild, Sprechertext, Dauer) für Erklärvideos.

Passend zu: Jgst. 11

Herunterladen

XLSX

Vorlage: Gewinntabelle (Excel)

Excel-Gerüst mit den Spalten P, x, U, Kv, K, G zur eigenständigen Berechnung.

Passend zu: Jgst. 11

Herunterladen

PDF

Vorlage: Leere Koordinatensysteme

Zwei leere, beschriftbare Koordinatensysteme zum Einzeichnen von Angebots- und Nachfragekurven.

Passend zu: Jgst. 11

Herunterladen

<!DOCTYPE html>
<html lang="de">
<head>
<meta charset="UTF-8">
<meta name="viewport" content="width=device-width, initial-scale=1.0">
<title>Polyphon Lernportal – Markt und Preis (VWL Jgst. 11)</title>
<link rel="preconnect" href="https://fonts.googleapis.com">
<link rel="preconnect" href="https://fonts.gstatic.com" crossorigin>
<link href="https://fonts.googleapis.com/css2?family=Fraunces:opsz,wght@9..144,400;9..144,500;9..144,600;9..144,700&family=IBM+Plex+Sans:wght@400;500;600&family=IBM+Plex+Mono:wght@400;500&display=swap" rel="stylesheet">
<style>
:root{
  --walnut:#241812;
  --walnut-2:#33241A;
  --line-dark:#4A362A;
  --parchment:#F1EADC;
  --card:#FAF6EE;
  --ink:#241812;
  --ink-soft:#6B5A48;
  --brass:#A9702F;
  --brass-dark:#7C5220;
  --petrol:#3F5C52;
  --line:#DED0B4;
  --shadow: 0 1px 0 rgba(36,24,18,0.05);
}
*{box-sizing:border-box;}
html{scroll-behavior:smooth;}
body{
  margin:0;
  background:var(--parchment);
  color:var(--ink);
  font-family:'IBM Plex Sans', sans-serif;
  font-size:16px;
  line-height:1.55;
}
h1,h2{font-family:'Fraunces', serif; margin:0;}
a{color:var(--brass-dark);}
a:hover{color:var(--brass);}
a:focus-visible, button:focus-visible{outline:3px solid var(--petrol); outline-offset:2px;}

/* ---------- Layout ---------- */
.app{display:flex; min-height:100vh;}
.sidebar{
  width:280px; flex-shrink:0;
  background:var(--walnut); color:#EFE6D8;
  padding:28px 0 60px;
  position:fixed; top:0; left:0; bottom:0; overflow-y:auto;
}
.brand{
  display:flex; align-items:center; gap:10px;
  padding:0 22px 22px; margin-bottom:10px;
  border-bottom:1px solid var(--line-dark);
}
.brand-mark{width:26px; height:26px; color:#C89355; flex-shrink:0;}
.brand-word{font-family:'Fraunces', serif; font-weight:600; font-size:19px; color:#F5EEE0;}
.brand-sub{display:block; font-size:11px; color:#B7A78F; font-weight:400; margin-top:1px;}

.nav-home{
  display:block; margin:14px 22px 18px; padding:9px 12px;
  font-weight:500; font-size:14.5px; color:#F5EEE0;
  border:1px solid var(--line-dark); border-radius:3px; text-decoration:none;
}
.nav-home:hover{border-color:var(--brass); color:#F5EEE0;}
.nav-home.active{background:var(--walnut-2); border-color:var(--brass);}

.nav-group{
  font-size:12.5px; color:#B7A78F; font-weight:500;
  margin:20px 22px 6px; padding-top:10px;
}
.nav-list{list-style:none; margin:0 0 4px; padding:0;}
.nav-list li a{
  display:flex; gap:9px; align-items:baseline;
  padding:7px 22px; text-decoration:none;
  font-size:14.5px; color:#DCCFB9;
  border-left:3px solid transparent;
}
.nav-list li a:hover{background:var(--walnut-2); color:#F5EEE0;}
.nav-list li a.active{
  background:var(--walnut-2); color:#F5EEE0;
  border-left-color:var(--brass);
}
.nav-id{
  font-family:'IBM Plex Mono', monospace; font-size:12.5px;
  color:#9C8A72; flex-shrink:0; width:28px;
}
.nav-list li a.active .nav-id{color:#C89355;}

.main{
  margin-left:280px; flex:1; min-width:0;
  padding:56px 48px 100px;
  max-width:840px;
}

/* ---------- Mobile nav toggle ---------- */
.nav-toggle{
  display:none; position:fixed; top:14px; left:14px; z-index:20;
  background:var(--walnut); color:#F5EEE0; border:none;
  padding:10px 14px; border-radius:4px; font-family:'IBM Plex Sans', sans-serif;
  font-size:14px; font-weight:500;
}

/* ---------- Pages ---------- */
.page{display:none;}
.page.active{display:block; animation:fade .25s ease;}
@keyframes fade{from{opacity:0; transform:translateY(4px);} to{opacity:1; transform:none;}}

.kicker{
  color:var(--petrol); font-size:14px; font-weight:500; margin:0 0 6px;
}
.topic-title{font-size:29px; font-weight:600; line-height:1.25; margin-bottom:34px; color:var(--ink);}
.topic-id{
  font-family:'IBM Plex Mono', monospace; color:var(--brass-dark);
  font-size:20px; margin-right:12px; font-weight:500;
}

.block{margin-bottom:38px; max-width:70ch;}
.block-label{
  font-weight:600; color:var(--ink); font-size:15px;
  margin:0 0 10px;
}
.block p{margin:0 0 14px; max-width:70ch;}
.block p:last-child{margin-bottom:0;}
.justify{
  text-align:justify; text-justify:inter-word;
  -webkit-hyphens:auto; -ms-hyphens:auto; hyphens:auto;
}

.einstieg{
  background:var(--card);
  border-left:4px solid var(--brass);
  padding:20px 24px;
  max-width:74ch;
}
.einstieg .block-label{color:var(--brass-dark);}
.einstieg-text{margin:0; font-size:16px;}

/* ---------- Topic images ---------- */
.topic-image{
  margin:8px 0 36px; max-width:78ch;
}
.topic-image img{
  width:100%; height:auto; display:block;
  border:1px solid var(--line); border-radius:2px;
}
.topic-image figcaption{
  margin-top:10px; font-size:13.5px; color:var(--ink-soft);
  font-style:italic; max-width:70ch; line-height:1.4;
}
.topic-graphic{
  background:var(--card); border:1px solid var(--line); padding:20px 20px 16px;
  max-width:520px;
}
.topic-graphic svg{width:100%; height:auto; display:block; border:none;}

.tasks{margin:0; padding-left:22px; max-width:70ch;}
.tasks li{margin-bottom:12px; padding-left:4px;}

.result-tag{
  display:inline-block; background:var(--petrol); color:#F1EADC;
  padding:8px 16px; border-radius:3px; font-size:14.5px; font-weight:500;
  margin:0;
}

/* ---------- Tables (datasheet) ---------- */
.datasheet{margin:18px 0 6px; max-width:82ch;}
.datasheet figcaption{
  font-weight:600; font-size:14.5px; margin-bottom:8px; color:var(--ink);
}
.datasheet-scroll{overflow-x:auto; border:1px solid var(--line);}
table{border-collapse:collapse; width:100%; background:var(--card); font-size:14px;}
th, td{
  padding:10px 14px; text-align:left; border-bottom:1px solid var(--line);
  font-family:'IBM Plex Mono', monospace; white-space:nowrap;
}
th{background:var(--walnut); color:#EFE6D8; font-weight:500; font-family:'IBM Plex Sans', sans-serif;}
tr:last-child td{border-bottom:none;}
td:first-child, th:first-child{white-space:normal;}

/* ---------- Links & Videos ---------- */
.link-list{list-style:none; margin:0; padding:0;}
.link-list li{margin-bottom:9px;}
.link-list a{text-decoration:underline; text-underline-offset:2px;}

.video-grid{display:flex; flex-wrap:wrap; gap:18px; margin-bottom:18px;}
.video-card{width:220px;}
.video-thumb{
  position:relative; display:block; width:220px; height:124px;
  padding:0; border:1px solid var(--line); background:var(--ink); cursor:pointer; overflow:hidden;
}
.video-thumb img{width:100%; height:100%; object-fit:cover; display:block; opacity:.85;}
.video-thumb iframe{width:100%; height:100%; border:0; display:block;}
.play-badge{
  position:absolute; top:50%; left:50%; transform:translate(-50%,-50%);
  width:44px; height:44px; border-radius:50%;
  background:rgba(36,24,18,0.72);
}
.play-badge::after{
  content:""; position:absolute; top:50%; left:54%; transform:translate(-50%,-50%);
  border-style:solid; border-width:8px 0 8px 13px;
  border-color:transparent transparent transparent #F1EADC;
}
.video-caption{font-size:13.5px; color:var(--ink-soft); margin:8px 0 0;}

/* ---------- Home ---------- */
.hero{max-width:70ch; margin-bottom:30px;}
.hero-mark{width:52px; height:52px; color:var(--brass); margin-bottom:16px;}
.hero-title{font-size:46px; font-weight:600; margin-bottom:10px; letter-spacing:-0.5px;}
.hero-sub{font-size:17.5px; color:var(--ink-soft); margin:0; max-width:56ch;}

.stat-strip{
  display:flex; flex-wrap:wrap; gap:0;
  border-top:1px solid var(--line); border-bottom:1px solid var(--line);
  margin:30px 0 40px;
}
.stat{
  flex:1 1 150px; padding:18px 22px 18px 0;
  border-right:1px solid var(--line);
}
.stat:last-child{border-right:none;}
.stat-value{
  display:block; font-family:'Fraunces', serif; font-weight:600;
  font-size:26px; color:var(--brass-dark);
}
.stat-label{display:block; font-size:13.5px; color:var(--ink-soft); margin-top:3px;}

.start-block{
  background:var(--card); border:1px solid var(--line); padding:22px 26px;
}
.start-button{
  display:inline-block; margin-top:6px; background:var(--brass-dark); color:#FBF5EA;
  padding:11px 20px; border-radius:3px; text-decoration:none; font-weight:500; font-size:14.5px;
}
.start-button:hover{background:var(--brass); color:#FBF5EA;}

/* ---------- Quiz / Lernkontrolle ---------- */
.quiz-block{max-width:78ch;}
.quiz-intro{color:var(--ink-soft); margin:0 0 4px;}
.quiz-score{
  display:inline-block; font-family:'IBM Plex Mono', monospace; font-size:14px;
  background:var(--card); border:1px solid var(--line); padding:6px 14px; border-radius:3px;
  margin:10px 0 24px;
}
.quiz-score-value{font-weight:600; color:var(--brass-dark);}
.quiz-list{display:flex; flex-direction:column; gap:22px;}
.quiz-item{
  border:1px solid var(--line); background:var(--card);
  padding:18px 22px 20px; border-radius:3px;
  transition:border-color .15s ease;
}
.quiz-item.quiz-correct{border-color:var(--petrol);}
.quiz-item.quiz-incorrect{border-color:#9C4A3B;}
.quiz-question{
  font-weight:500; margin:0 0 14px; display:flex; gap:10px; align-items:baseline;
}
.quiz-number{
  font-family:'IBM Plex Mono', monospace; color:var(--brass-dark); font-size:14px;
  flex-shrink:0;
}
.quiz-hint{font-weight:400; font-size:13px; color:var(--ink-soft); font-style:italic;}
.quiz-options{display:flex; flex-direction:column; gap:8px; margin-bottom:14px;}
.quiz-option{
  display:flex; align-items:flex-start; gap:10px;
  padding:10px 12px; border:1px solid var(--line); border-radius:3px;
  background:#fff; cursor:pointer; font-size:15px;
}
.quiz-option:hover{border-color:var(--brass);}
.quiz-option input{margin-top:3px; accent-color:var(--brass-dark); width:17px; height:17px; flex-shrink:0;}
.quiz-option.opt-correct{border-color:var(--petrol); background:#EAF0EC;}
.quiz-option.opt-incorrect{border-color:#9C4A3B; background:#F6E9E6;}
.quiz-controls{display:flex; align-items:center; gap:16px; flex-wrap:wrap;}
.quiz-check{
  background:var(--walnut); color:#F1EADC; border:none; padding:9px 18px;
  border-radius:3px; font-size:14px; font-weight:500; cursor:pointer; font-family:'IBM Plex Sans', sans-serif;
}
.quiz-check:hover{background:var(--walnut-2);}
.quiz-feedback{margin:0; font-size:14.5px; font-weight:500;}
.quiz-feedback-correct{color:var(--petrol);}
.quiz-feedback-incorrect{color:#9C4A3B;}
.quiz-feedback-hint{color:var(--ink-soft); font-weight:400; font-style:italic;}

/* ---------- Templates (Vorlagen) ---------- */
.template-note{
  margin-top:14px; font-size:14px; color:var(--ink-soft); max-width:70ch;
}
.template-note a{color:var(--brass-dark); text-decoration:underline;}
.template-note-hint{font-style:italic; font-size:12.5px;}

.templates-block{max-width:none;}
.template-grid{
  display:grid; grid-template-columns:repeat(auto-fill, minmax(230px, 1fr));
  gap:16px; margin-top:22px;
}
.template-card{
  border:1px solid var(--line); background:var(--card);
  padding:16px 18px 18px; display:flex; flex-direction:column;
}
.template-card-ext{
  font-family:'IBM Plex Mono', monospace; font-size:11px; font-weight:600;
  color:#fff; background:var(--brass-dark); display:inline-block;
  padding:2px 8px; border-radius:2px; align-self:flex-start; margin-bottom:10px;
}
.template-card-title{font-weight:600; font-size:15px; margin:0 0 6px; color:var(--ink);}
.template-card-desc{font-size:13px; color:var(--ink-soft); margin:0 0 10px; flex-grow:1;}
.template-card-used{font-size:12px; color:var(--ink-soft); margin:0 0 12px; font-style:italic;}
.template-card-download{
  align-self:flex-start; font-size:13.5px; font-weight:500; color:#fff;
  background:var(--walnut); padding:8px 14px; border-radius:3px; text-decoration:none;
}
.template-card-download:hover{background:var(--walnut-2); color:#fff;}

/* ---------- Pager ---------- */
.topic-pager{
  display:flex; justify-content:space-between; gap:20px;
  border-top:1px solid var(--line); margin-top:50px; padding-top:24px;
}
.pager-link{text-decoration:none; max-width:45%;}
.pager-next{text-align:right; margin-left:auto;}
.pager-dir{display:block; font-size:12.5px; color:var(--ink-soft); margin-bottom:3px;}
.pager-title{display:block; font-size:14.5px; font-weight:500; color:var(--brass-dark);}

/* ---------- Language flag bar / i18n ---------- */
.lang-bar{
  display:flex; align-items:center; gap:8px; flex-wrap:wrap;
  margin:22px 0 14px;
}
.lang-bar-label{font-size:13px; color:var(--ink-soft); margin-right:2px;}
.lang-flag{
  font-size:22px; line-height:1; background:var(--card); border:1px solid var(--line);
  border-radius:4px; padding:6px 9px; cursor:pointer;
}
.lang-flag:hover{border-color:var(--brass);}
.lang-flag.active{border-color:var(--brass-dark); box-shadow:0 0 0 2px rgba(169,112,47,0.35);}
.lang-flag-reset{margin-left:8px; opacity:0.75;}
.quiz-german-note{font-size:13px; color:var(--ink-soft); font-style:italic; margin:0 0 14px;}

/* RTL support for Arabic / Urdu */
html[dir="rtl"] .app{flex-direction:row-reverse;}
html[dir="rtl"] .sidebar{left:auto; right:0;}
html[dir="rtl"] .main{margin-left:0; margin-right:280px;}
html[dir="rtl"] .nav-list li a{border-left:none; border-right:3px solid transparent; padding-left:22px; padding-right:22px;}
html[dir="rtl"] .nav-list li a.active{border-left-color:transparent; border-right-color:var(--brass);}
html[dir="rtl"] .nav-id{margin-left:9px; margin-right:0;}
html[dir="rtl"] .einstieg{border-left:none; border-right:4px solid var(--brass);}
html[dir="rtl"] .topic-id{margin-right:0; margin-left:12px;}
html[dir="rtl"] .topic-pager{direction:rtl;}
html[dir="rtl"] .pager-next{text-align:left; margin-left:0; margin-right:auto;}
html[dir="rtl"] .justify{text-align:justify;}
html[dir="rtl"] .nav-toggle{left:auto; right:14px;}
@media (max-width: 880px){
  html[dir="rtl"] .sidebar{transform:translateX(100%);}
  html[dir="rtl"] .sidebar.open{transform:translateX(0);}
}

/* ---------- Responsive ---------- */
@media (max-width: 880px){
  .sidebar{
    transform:translateX(-100%); transition:transform .2s ease;
    z-index:15; width:82%; max-width:320px;
    padding-top:76px;
  }
  .sidebar.open{transform:translateX(0); box-shadow:2px 0 24px rgba(0,0,0,0.35);}
  .main{margin-left:0; padding:80px 22px 80px;}
  .nav-toggle{display:block;}
  .hero-title{font-size:34px;}
}
</style>
</head>
<body>
<button class="nav-toggle" id="navToggle" aria-expanded="false" aria-controls="sidebar">Menü</button>
<div class="app">
  <nav class="sidebar" id="sidebar" aria-label="Themen">
    <div class="brand">
      <svg class="brand-mark" viewBox="0 0 120 120" aria-hidden="true">
        <path d="M20 46 L48 46 L82 20 L82 100 L48 74 L20 74 Z" fill="none" stroke="currentColor" stroke-width="6" stroke-linejoin="round"/>
      </svg>
      <span class="brand-word">Polyphon<span class="brand-sub" data-i18n="ui.brandSub">Lernportal – Markt und Preis</span></span>
    </div>
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      <img 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" alt="Entwicklungsteam von Polyphon bei der akustischen Berechnung und Konstruktion eines Horn-Lautsprechers." loading="lazy">
      <figcaption>Konzeption und akustische Berechnung eines Polyphon Horn-Lautsprechers.</figcaption>
    </figure>

    <div class="stat-strip">
      <div class="stat"><span class="stat-value">2016</span><span class="stat-label" data-i18n="ui.stat0">Gründung in Hamburg-Altona</span></div>
      <div class="stat"><span class="stat-value">42</span><span class="stat-label" data-i18n="ui.stat1">Mitarbeiter</span></div>
      <div class="stat"><span class="stat-value">1</span><span class="stat-label" data-i18n="ui.stat2">Weltweit einziger Anbieter</span></div>
      <div class="stat"><span class="stat-value">Patent</span><span class="stat-label" data-i18n="ui.stat3">beim DPMA angemeldet</span></div>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.companyLabel">Das Unternehmen</p>
      <p class="justify" data-i18n="company.0">Die Polyphon GmbH wurde 2016 in Hamburg-Altona von der Diplom-Ingenieurin Frauke Petersen gegründet. Das Unternehmen ist eine GmbH mit einem Stammkapital von 25.000 Euro und beschäftigt aktuell 42 Mitarbeiter: 18 in der handwerklichen Fertigung (u. a. Schreiner, Akustiker), 6 in Forschung & Entwicklung, 5 im Vertrieb sowie weitere in Verwaltung und Geschäftsführung.</p>
<p class="justify" data-i18n="company.1">Kerngeschäft ist die Entwicklung und Fertigung des 'Polyphon Signature' – eines Horn-Lautsprechers mit einzigartigem Klangbild, dessen Bauweise beim Deutschen Patent- und Markenamt angemeldet wurde. Polyphon ist damit weltweit die einzige Firma, die diese Art von Lautsprechern anbietet. Die Gehäuse werden in Handarbeit aus Massivholz gefertigt; Zielgruppe sind vermögende Privatleute und HiFi-Enthusiasten im High-End-Segment.</p>
<p class="justify" data-i18n="company.2">Die Werkstatt liegt im Hamburger Hafengebiet, u. a. wegen der Nähe zum Holzimport (teils zertifizierte Tropenhölzer, teils heimische Edelhölzer). Neben Holz benötigt Polyphon Kupferdraht und Magnete (Seltene Erden) für die Schallwandler. Perspektivisch plant die Geschäftsführung den Export in die USA, nach China und in die Golfstaaten sowie den Bau einer zweiten Fertigungshalle, wofür Kapital in Form von Krediten oder Investoren benötigt wird. Das auf 20 Jahre befristete Patent lässt zudem erwarten, dass mittelfristig Wettbewerber in den Markt eintreten könnten.</p>
    </div>

    <div class="block start-block">
      <p class="block-label" data-i18n="ui.gettingStartedLabel">Loslegen</p>
      <p data-i18n="ui.gettingStartedText">Wählt links im Menü ein Thema aus, um zu starten. Jedes Thema beginnt mit einer Einstiegssituation und führt euch dann durch Informationen, Arbeitsaufträge und Quellen.</p>
      <a class="start-button" href="#page-1-1" data-target="page-1-1" data-i18n-template="ui.startButtonTemplate" data-topic-id="1.1" data-topic-key="t.1_1.t">Mit 1.1 Abgrenzung der Fächer VWL und BWL beginnen</a>
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  <div class="block templates-block">
    <p class="block-label" data-i18n="ui.templatesLabel">Vorlagen für eure Ausarbeitungen</p>
    <p data-i18n="ui.templatesIntro">Für die Aufgaben, bei denen ihr ein Dokument, eine Präsentation, einen Podcast oder Ähnliches erstellen sollt, findet ihr hier passende Vorlagen zum Herunterladen. Bei jedem Thema wird zusätzlich angezeigt, welche Vorlage dort passt.</p>
    <div class="template-grid">
      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.ausarbeitung.label">Vorlage: Schriftliche Ausarbeitung</p>
        <p class="template-card-desc" data-i18n="tpl.ausarbeitung.desc">Strukturierte Word-Vorlage für schriftliche Analysen, Tabellen und Stellungnahmen.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.1, 1.3, 1.4, 2.1, 2.2, 2.3, 2.4, 2.5, 3.1, 3.2, 4.1, 4.2, 4.3, 4.5, 5.1</p>
        <a class="template-card-download" 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download="Vorlage_Ausarbeitung.docx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">PPTX</p>
        <p class="template-card-title" data-i18n="tpl.praesentation.label">Vorlage: Präsentation</p>
        <p class="template-card-desc" data-i18n="tpl.praesentation.desc">PowerPoint-Grundgerüst mit Titel-, Gliederungs-, Inhalts- und Fazitfolie.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.4, 2.3, 2.4, 2.5, 4.4, 5.1, 5.2</p>
        <a class="template-card-download" 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download="Vorlage_Praesentation.pptx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.podcast.label">Vorlage: Podcast-Skript</p>
        <p class="template-card-desc" data-i18n="tpl.podcast.desc">Word-Vorlage zur Planung von Gliederung, Sprechzetteln und Timing eures Podcasts.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 2.2, 5.1</p>
        <a class="template-card-download" 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download="Vorlage_Podcast_Skript.docx" data-i18n="ui.download">Herunterladen</a>
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      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.interview.label">Vorlage: Interviewleitfaden</p>
        <p class="template-card-desc" data-i18n="tpl.interview.desc">Word-Vorlage mit Fragenkatalog zur Vorbereitung realer oder fiktiver Interviews.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.5, 5.2</p>
        <a class="template-card-download" 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download="Vorlage_Interviewleitfaden.docx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.rollenkarten.label">Vorlage: Rollenkarten</p>
        <p class="template-card-desc" data-i18n="tpl.rollenkarten.desc">Vier Rollenkarten für Rollenspiele, Podiumsdiskussionen und Pro-Contra-Debatten.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.5, 2.4, 3.2</p>
        <a class="template-card-download" 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download="Vorlage_Rollenkarten.docx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.storyboard.label">Vorlage: Storyboard für ein Erklärvideo</p>
        <p class="template-card-desc" data-i18n="tpl.storyboard.desc">Szene-für-Szene-Planung (Bild, Sprechertext, Dauer) für Erklärvideos.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.2</p>
        <a class="template-card-download" 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download="Vorlage_Storyboard_Video.docx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">XLSX</p>
        <p class="template-card-title" data-i18n="tpl.gewinntabelle.label">Vorlage: Gewinntabelle (Excel)</p>
        <p class="template-card-desc" data-i18n="tpl.gewinntabelle.desc">Excel-Gerüst mit den Spalten P, x, U, Kv, K, G zur eigenständigen Berechnung.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 4.4</p>
        <a class="template-card-download" 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download="Vorlage_Gewinntabelle.xlsx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">PDF</p>
        <p class="template-card-title" data-i18n="tpl.koordinatensystem.label">Vorlage: Leere Koordinatensysteme</p>
        <p class="template-card-desc" data-i18n="tpl.koordinatensystem.desc">Zwei leere, beschriftbare Koordinatensysteme zum Einzeichnen von Angebots- und Nachfragekurven.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 4.1, 4.3, 4.5</p>
        <a class="template-card-download" href="data:application/pdf;base64,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" download="Vorlage_Koordinatensystem.pdf" data-i18n="ui.download">Herunterladen</a>
      </div></div>
  </div>
  </section>

  <section class="page" id="page-1-1" data-title="1.1 Abgrenzung der Fächer VWL und BWL">
    <p class="kicker" data-i18n="tb.1">1. Grundlagen des Wirtschaftens</p>
    <h1 class="topic-title"><span class="topic-id">1.1</span><span data-i18n="t.1_1.t">Abgrenzung der Fächer VWL und BWL</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_1.e">Frauke Petersen, Gründerin der Polyphon GmbH, sitzt mit zwei Bewerbern am Tisch: Der eine hat Betriebswirtschaftslehre studiert und bewirbt sich als Controller, der andere hat Volkswirtschaftslehre studiert und bewirbt sich als Marktanalyst. Im Gespräch fällt den Auszubildenden auf, dass beide von 'Wirtschaft' sprechen - aber ganz unterschiedliche Fragen stellen: Der eine fragt nach Kosten, Gewinn und Liquidität von Polyphon, der andere nach Zinsen, Arbeitslosigkeit und der Nachfrage am Gesamtmarkt für Luxusgüter.</p>
    </div>

    
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      <img src="data:image/jpeg;base64,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" alt="Arbeitsplatz mit Schaubildern zu Angebot und Nachfrage, Marktformen, Wirtschaftskreislauf, Devisenmarkt und weiteren VWL-Themen." loading="lazy">
      <figcaption>Die Volkswirtschaftslehre untersucht das Zusammenspiel globaler Märkte und Systeme – von Angebot und Nachfrage bis zum Devisenmarkt.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_1.i.0">Die Wirtschaftswissenschaften gliedern sich in Betriebswirtschaftslehre (BWL) und Volkswirtschaftslehre (VWL). Die BWL untersucht das Wirtschaften einzelner Betriebe (Mikroebene): Wie plant, organisiert und kontrolliert ein Unternehmen wie Polyphon seine Beschaffung, Produktion, Finanzierung und seinen Absatz?</p><p class="justify" data-i18n="t.1_1.i.1">Die VWL hingegen betrachtet die Gesamtwirtschaft (Makroebene) sowie das Zusammenspiel der Wirtschaftssubjekte private Haushalte, Unternehmen, Staat und Ausland: Wie entstehen gesamtwirtschaftliches Wachstum, Beschäftigung, Preisniveau und Außenhandel?</p><p class="justify" data-i18n="t.1_1.i.2">Beide Disziplinen sind eng verzahnt: Entscheidungen der VWL (z. B. Zinspolitik der EZB) wirken auf einzelne Betriebe, und das Verhalten vieler Betriebe prägt wiederum die Gesamtwirtschaft.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_1.a.0">Erstellt eine tabellarische Gegenüberstellung von BWL und VWL (Gegenstand, Leitfragen, Beispiele) und ordnet mindestens vier typische Fragestellungen aus dem Fall Polyphon GmbH der jeweils passenden Disziplin zu.</li><li data-i18n="t.1_1.a.1">Diskutiert in Kleingruppen: An welchen Stellen könnten gesamtwirtschaftliche Entwicklungen (z. B. Zinsanstieg, Rohstoffpreise) die Polyphon GmbH konkret betreffen?</li><li data-i18n="t.1_1.a.2">Erstellt gemeinsam mit der Klasse ein digitales Quiz (z. B. Kahoot/LearningApps) zu den zentralen Begriffen der Unterrichtseinheit.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_1.r">Schriftliche Tabelle + digitales Quiz (Kahoot/LearningApps)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/18887/betriebswirtschaftslehre/" target="_blank" rel="noopener">Betriebswirtschaftslehre – bpb.de Lexikon der Wirtschaft</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/21067/volkswirtschaftslehre/" target="_blank" rel="noopener">Volkswirtschaftslehre – bpb.de Lexikon der Wirtschaft</a></li><li><a href="https://www.destatis.de/DE/Themen/Wirtschaft/_inhalt.html" target="_blank" rel="noopener">Statistisches Bundesamt (Destatis) – Themenseite Wirtschaft</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-1-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Welche Aussage beschreibt die Betriebswirtschaftslehre (BWL) am besten?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="0">
          <span>Sie untersucht das Wirtschaften einzelner Betriebe (Mikroebene).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="1">
          <span>Sie untersucht ausschließlich die Gesamtwirtschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="2">
          <span>Sie befasst sich nur mit dem Staat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="3">
          <span>Sie ist ein Teilgebiet der Soziologie.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Die Volkswirtschaftslehre (VWL) betrachtet vor allem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="0">
          <span>einzelne Unternehmen und ihre Kostenrechnung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="1">
          <span>die Gesamtwirtschaft und das Zusammenspiel der Wirtschaftssubjekte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="2">
          <span>nur den Aktienmarkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="3">
          <span>die Buchhaltung eines Betriebs.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-2" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Welche der folgenden Fragen ist eine typische VWL-Frage?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="0">
          <span>Wie hoch sind die variablen Stückkosten von Polyphon?</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="1">
          <span>Wie soll Polyphon seinen Vertrieb organisieren?</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="2">
          <span>Wie wirkt sich eine Zinserhöhung der EZB auf die Investitionsbereitschaft der Unternehmen aus?</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="3">
          <span>Welche Software nutzt die Buchhaltung von Polyphon?</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Welche der folgenden Fragen ist eine typische BWL-Frage?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="0">
          <span>Wie entwickelt sich die Arbeitslosenquote in Deutschland?</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="1">
          <span>Wie hoch sind die Produktionskosten pro Lautsprecher bei Polyphon?</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="2">
          <span>Wie verändert sich das Preisniveau in der Eurozone?</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="3">
          <span>Wie wirkt sich der Außenhandel auf das BIP aus?</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Die Mikroebene bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-4" value="0">
          <span>die Betrachtung einzelner Wirtschaftseinheiten (z. B. eines Betriebs).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-4" value="1">
          <span>die Betrachtung der gesamten Volkswirtschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-4" value="2">
          <span>nur den Finanzmarkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-4" value="3">
          <span>die internationale Ebene.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Die Makroebene bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-5" value="0">
          <span>die Gesamtwirtschaft eines Landes oder mehrerer Länder.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-5" value="1">
          <span>einen einzelnen Betrieb.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-5" value="2">
          <span>die Buchhaltung eines Unternehmens.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-5" value="3">
          <span>den Personalbereich eines Betriebs.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-6" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">7</span>Welche der folgenden Akteure zählen zu den Wirtschaftssubjekten, die die VWL betrachtet? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-6" value="0">
          <span>Private Haushalte</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-6" value="1">
          <span>Unternehmen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-6" value="2">
          <span>Der Staat</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-6" value="3">
          <span>Nur die EZB</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>BWL und VWL sind...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-7" value="0">
          <span>völlig unabhängig voneinander und beeinflussen sich nicht.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-7" value="1">
          <span>eng miteinander verzahnt, da gesamtwirtschaftliche Entwicklungen auf Betriebe wirken und umgekehrt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-7" value="2">
          <span>dasselbe Fach unter zwei Namen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-7" value="3">
          <span>nur in Deutschland getrennte Fächer.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Ein Zinsanstieg der EZB betrifft Polyphon voraussichtlich, weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-8" value="0">
          <span>er die Kosten für den geplanten Kredit zur Fertigungshalle erhöht.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-8" value="1">
          <span>er den Holzpreis direkt festlegt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-8" value="2">
          <span>er die Mitarbeiterzahl von Polyphon verändert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-8" value="3">
          <span>er keinerlei Auswirkung auf Unternehmen hat.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Die Wirtschaftswissenschaften gliedern sich hauptsächlich in...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-9" value="0">
          <span>Marketing und Vertrieb.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-9" value="1">
          <span>Betriebswirtschaftslehre und Volkswirtschaftslehre.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-9" value="2">
          <span>Recht und Politik.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-9" value="3">
          <span>Statistik und Mathematik.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <span></span>
      <a href="#page-1-2" class="pager-link pager-next" data-target="page-1-2"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">1.2 <span data-i18n="t.1_2.t">Bedürfnisse, Bedarf, Nachfrage</span></span></a>
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  </section>

  <section class="page" id="page-1-2" data-title="1.2 Bedürfnisse, Bedarf, Nachfrage">
    <p class="kicker" data-i18n="tb.1">1. Grundlagen des Wirtschaftens</p>
    <h1 class="topic-title"><span class="topic-id">1.2</span><span data-i18n="t.1_2.t">Bedürfnisse, Bedarf, Nachfrage</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_2.e">Auf einer HiFi-Messe beobachtet ein Vertriebsmitarbeiter von Polyphon drei Besucher am Stand: Der erste bleibt kurz stehen, seufzt 'Ach, guter Klang wäre schon schön' und geht weiter. Der zweite hört sich die Lautsprecher an, prüft den Preis von 4.500 Euro und meint: 'Das könnte ich mir leisten.' Der dritte zückt sofort sein Bestellformular und bezahlt eine Anzahlung. Der Mitarbeiter notiert sich abends: 'Drei Reaktionen, drei verschiedene Stufen.'</p>
    </div>

    
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      <img src="data:image/jpeg;base64,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" alt="Eine Person blickt auf eine Vielzahl schwebender Symbole für Wünsche und Bedürfnisse – Reisen, Wohnen, Technik, Bildung, Ernährung." loading="lazy">
      <figcaption>Menschliche Bedürfnisse sind vielfältig – von Reisen über Wohnen bis zu Technik, Bildung und Ernährung.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_2.i.0">Ein Bedürfnis ist das Gefühl eines Mangels verbunden mit dem Wunsch, ihn zu beseitigen (z. B. der Wunsch nach gutem Klang). Wird dieses Bedürfnis mit Kaufkraft unterlegt, entsteht ein Bedarf. Äußert sich dieser Bedarf konkret am Markt gegenüber einem Anbieter, spricht man von Nachfrage. Bedürfnisse lassen sich u. a. nach Dringlichkeit (Existenz-, Kultur-, Luxusbedürfnisse) ordnen.</p><p class="justify" data-i18n="t.1_2.i.1">Für Polyphon ist die Unterscheidung zentral: Nicht jeder, der sich einen Polyphon-Lautsprecher 'wünscht', wird zum zahlenden Kunden – erst die tatsächliche Kaufentscheidung wird zur Nachfrage, die in der Preis-Absatz-Funktion sichtbar wird.</p><p class="justify" data-i18n="t.1_2.i.2">Eine bekannte Systematik zur Ordnung menschlicher Bedürfnisse ist die Bedürfnispyramide nach Abraham Maslow (1943). Sie ordnet Bedürfnisse in einer Hierarchie mit fünf Stufen an: Ganz unten stehen die physiologischen Grundbedürfnisse (z. B. Nahrung, Schlaf), darauf folgen Sicherheitsbedürfnisse (z. B. Wohnung, finanzielle Absicherung), soziale Bedürfnisse (z. B. Zugehörigkeit, Freundschaft), Individualbedürfnisse (z. B. Anerkennung, Status) und an der Spitze die Selbstverwirklichung (z. B. persönliche Entfaltung). Nach Maslows Theorie streben Menschen erst dann nach der Befriedigung einer höheren Stufe, wenn die darunterliegenden Stufen zumindest größtenteils erfüllt sind.</p><p class="justify" data-i18n="t.1_2.i.3">Ein Luxusgut wie der Polyphon-Lautsprecher lässt sich vor allem den oberen Stufen (Individualbedürfnis/Selbstverwirklichung, z. B. Status, Ästhetik, Klangerlebnis) zuordnen.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_2.a.0">Ordnet die drei Messebesucher aus der Einstiegssituation den Begriffen Bedürfnis, Bedarf und Nachfrage zu und begründet eure Zuordnung schriftlich.</li><li data-i18n="t.1_2.a.1">Ordnet in der Tabelle die fünf vorgegebenen Beispiele jeweils dem passenden Begriff (Bedürfnis, Bedarf oder Nachfrage) zu, indem ihr ein Kreuz in die passende Spalte setzt. Ergänzt anschließend zwei eigene Beispiele und ordnet auch diese zu.</li><li data-i18n="t.1_2.a.2">Ordnet dem Polyphon-Lautsprecher sowie zwei weiteren, frei gewählten Gütern (z. B. Brot, ein Sicherheitsschloss, ein Konzertticket) jeweils die passende Stufe der Maslowschen Bedürfnispyramide zu und begründet eure Entscheidung in ein bis zwei Sätzen je Gut.</li><li data-i18n="t.1_2.a.3">Erstellt in Partnerarbeit ein kurzes Erklär-Video (max. 90 Sek., z. B. mit dem Smartphone) zum Dreischritt Bedürfnis – Bedarf – Nachfrage anhand eines selbst gewählten Produkts.</li></ol>
      
  <figure class="datasheet">
    <figcaption>Zuordnungstabelle: Bedürfnis – Bedarf – Nachfrage</figcaption>
    <div class="datasheet-scroll">
      <table>
        <thead><tr><th>Beispielsituation</th><th>Bedürfnis</th><th>Bedarf</th><th>Nachfrage</th></tr></thead>
        <tbody><tr><td>Nach dem Sportunterricht verspürt ein Schüler großen Durst.</td><td></td><td></td><td></td></tr><tr><td>Familie Kowalski hat 800 Euro für eine neue Waschmaschine zurückgelegt und möchte sie bald kaufen.</td><td></td><td></td><td></td></tr><tr><td>Ein Kunde bestellt im Polyphon-Onlineshop einen Lautsprecher und überweist die Anzahlung.</td><td></td><td></td><td></td></tr><tr><td>Ein Student würde gerne öfter verreisen, hat aber aktuell kein Geld dafür übrig.</td><td></td><td></td><td></td></tr><tr><td>Ein Café-Besitzer hat beschlossen, sobald der Kredit bewilligt ist, drei neue Kaffeemaschinen zu kaufen.</td><td></td><td></td><td></td></tr><tr><td>Eigenes Beispiel 1:</td><td></td><td></td><td></td></tr><tr><td>Eigenes Beispiel 2:</td><td></td><td></td><td></td></tr></tbody>
      </table>
    </div>
  </figure>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_2.r">Ausgefüllte Zuordnungstabelle + kurzes Erklärvideo (ca. 90 Sek.)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Storyboard_Video.docx">Vorlage: Storyboard für ein Erklärvideo</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <div class="video-grid">
      <div class="video-card" data-yid="OZglFWJ_QAs">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Bedürfnis, Bedarf und Nachfrage einfach erklärt – YouTube">
          <img src="https://img.youtube.com/vi/OZglFWJ_QAs/mqdefault.jpg" alt="" loading="lazy">
          <span class="play-badge" aria-hidden="true"></span>
        </button>
        <p class="video-caption">Bedürfnis, Bedarf und Nachfrage einfach erklärt – YouTube</p>
      </div></div><ul class="link-list"><li><a href="https://studyflix.de/wirtschaft/beduerfnis-bedarf-nachfrage-4827" target="_blank" rel="noopener">Bedürfnis, Bedarf, Nachfrage – Studyflix</a></li><li><a href="https://studyflix.de/wirtschaft/bedurfnispyramide-1553" target="_blank" rel="noopener">Bedürfnispyramide nach Maslow – Studyflix</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-2-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Ein Bedürfnis ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="0">
          <span>das Gefühl eines Mangels verbunden mit dem Wunsch, ihn zu beseitigen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="1">
          <span>immer mit einer tatsächlichen Kaufhandlung verbunden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="2">
          <span>dasselbe wie Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="3">
          <span>nur bei Luxusgütern vorhanden.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Ein Bedarf entsteht, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="0">
          <span>ein Bedürfnis mit Kaufkraft unterlegt wird.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="1">
          <span>jemand ein Produkt tatsächlich kauft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="2">
          <span>ein Gut kostenlos verfügbar ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="3">
          <span>kein Interesse an einem Gut besteht.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Nachfrage bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="0">
          <span>den bloßen Wunsch nach einem Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="1">
          <span>die konkrete Kaufhandlung eines Bedarfs am Markt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="2">
          <span>ein Gefühl des Mangels.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="3">
          <span>die Produktion eines Gutes.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-3" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Ein Besucher auf der HiFi-Messe seufzt 'Ach, guter Klang wäre schön' und geht weiter, ohne etwas zu kaufen. Das ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="0">
          <span>Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="1">
          <span>Bedarf.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="2">
          <span>Bedürfnis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="3">
          <span>Investition.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Ein Kunde bestellt im Onlineshop einen Lautsprecher und überweist die Anzahlung. Das ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="0">
          <span>ein Bedürfnis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="1">
          <span>Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="2">
          <span>ein freies Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="3">
          <span>ein Komplementärgut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Die Bedürfnispyramide wurde entwickelt von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="0">
          <span>Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="1">
          <span>Abraham Maslow.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="2">
          <span>Ludwig Erhard.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="3">
          <span>Jean Fourastié.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-6" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>An der Spitze der Maslowschen Bedürfnispyramide steht...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="0">
          <span>das physiologische Grundbedürfnis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="1">
          <span>das Sicherheitsbedürfnis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="2">
          <span>die Selbstverwirklichung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="3">
          <span>das soziale Bedürfnis.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Ein Luxusgut wie der Polyphon-Lautsprecher lässt sich vor allem zuordnen zu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="0">
          <span>den physiologischen Grundbedürfnissen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="1">
          <span>den oberen Stufen der Bedürfnispyramide (Individualbedürfnis/Selbstverwirklichung).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="2">
          <span>den Sicherheitsbedürfnissen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="3">
          <span>gar keiner Stufe.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-8" data-correct="0,1" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">9</span>Welche Aussagen zur Dreiteilung Bedürfnis–Bedarf–Nachfrage sind richtig? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-8" value="0">
          <span>Ein Bedürfnis kann auch ohne Kaufkraft bestehen.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-8" value="1">
          <span>Nachfrage setzt eine konkrete Markttransaktion voraus.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-8" value="2">
          <span>Bedarf ist immer identisch mit Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-8" value="3">
          <span>Jedes Bedürfnis wird zwangsläufig zur Nachfrage.</span>
        </label></div>
        <div class="quiz-controls">
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        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Nach Maslows Theorie streben Menschen erst dann nach einer höheren Bedürfnisstufe, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-9" value="0">
          <span>sie genug Geld verdienen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-9" value="1">
          <span>die darunterliegenden Stufen zumindest größtenteils erfüllt sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-9" value="2">
          <span>sie älter als 18 Jahre sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-9" value="3">
          <span>der Staat es vorschreibt.</span>
        </label></div>
        <div class="quiz-controls">
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      </div></div>
    </div>

    
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      <a href="#page-1-1" class="pager-link pager-prev" data-target="page-1-1"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">1.1 <span data-i18n="t.1_1.t">Abgrenzung der Fächer VWL und BWL</span></span></a>
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  </section>

  <section class="page" id="page-1-3" data-title="1.3 Güterangebot, Güterarten">
    <p class="kicker" data-i18n="tb.1">1. Grundlagen des Wirtschaftens</p>
    <h1 class="topic-title"><span class="topic-id">1.3</span><span data-i18n="t.1_3.t">Güterangebot, Güterarten</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_3.e">Für die Fertigung eines Polyphon-Lautsprechers braucht das Unternehmen frische Luft in der Werkhalle (kostenlos vorhanden), Tropenholz (muss teuer eingekauft werden), die Maschinenzeit der CNC-Fräse (begrenzt vorhanden) sowie die Dienstleistung eines externen Logistikunternehmens für den Versand in die Golfstaaten. Ein neuer Auszubildender fragt verwundert: 'Ist das alles eigentlich dasselbe - 'ein Gut'?'</p>
    </div>

    
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      <img 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VlKTXBPBbQVgduVLZIHDRZpkhYdDop9LV6gEpRnYJluVXV7L3Uxkgc26gV8wAKuXA2QG+trwUhkgaoTpddE5C10jgs4shMtoZMwTl03BHkaE4VqjRETFP6FJ4j4qjsrzE/6E/wAR8VSL0el9BwdV6xEtlyIC660YMENShqcDU/T00sxtEwu8FUUZSlQdFRCRjpp3ZIW7nn3KR6VQs7MdHmbzcdUuKXggpqcaANzOHeqwuWvpMktW7JtfVsnEbImlkbBo3vUB2qW6SyluyoqkClCIDRJZJlWE0qwwubqqloPqP7Lh4qvan4nZSCOBVxM5K1QdfT9RUyRcAdPBRHNWgnZSYhJnZOY5SALPGhVZWUctM/LK2x4EbFNxsmE+zK0hJZPOagss6pm6Y9Rxh0gurGelaWAhQaVjnPGVXDWObH21tBbHNllUiDHCANVCqow12ispWuJ7Kr6lrg7tIyLYeN7kVcisussaOgQBEAuARBCQrEARtakCdYFSRDY/TtaHtL9uKfNnSFwFhfRDC1nVvLj2vso2BbpbGDds0GBU7nYfUyQkdc7sgngFXxhlDE6Z5a+ckhgBvbvVvTH0To26QaOkvb2rMyBCISsamkc95c4kk7kpnNyRPBTYUs2Qt0TXIEo3SQEymmfG8PYbOGxVzDCKuohqaN7GSE3cwm1iqCNTKZ7opGSM0c03CtGckWXSinEdWyUf1jdfEKgcBqtR0lHW01LONnD4rNOGqHwKPBEkCaIUuZuqjuCzaN4sZIXNNjdGW8UKijSw+uda10043KWySyW4JJA2XWRWXWSaKsCyUBLZKAigsQBE1qJoTrGqoxIchGxGyM5GsDQ3tcSreCsp4cGmpHUzXTyOuJeQVM/dXVGUZOT3Ac7VAXJShIUNmqBJKEo8q7KpouxuySydypMqVBYCUIsq7Kih2cCn4JnxPzxuLXc0xZKN1SbRLSaHi0yEncnUpp8RHBSqGURTxyOaHBrgS07FTMcrIq6qM8MIiaQBlCvSmrMtTUqoonNsU04KRINUy4LCSOmLGigTjggWbNon0EJWjiiE7eaoXVEhfYJ6Jz3blfPOSPbUS7EzUQkBUCBpO5U+KPTVTqCghrsEuRx4KRHEFKjiammIreqdySGJ/JXLYG8kXo7FVCbKExvH2U25pHAq/dTNTT6Vp4J0IonbFZrpF+ZctrVUtmkgLF9JWFsbgnEEV/RL1z4rWYg7LAT3LJ9Eh2z4rT4v/RT4LXuZGXmrAJXC/FD6a3mqeqcRO/XimDIRxWmkhsvfTG80batp0us91rua4TuB3T0i1GnbK13FOAgrOR1rm7qSzENN0tI9RdaJCQqj6Q70vp3eimFosyQkJCrPThzSGt70UFl1RuHWhWdZ/RHeCzmG1OecC60VUb0Z8FNbjRkaMf5Rd4rUx+oPBZejH+UXeK1UY7I8ESBHJEdkJHPRIoYrKuGji6yd1r6NA3ce5R6audPKW/Vgaba2WZxWtdWVr337DTlYOQTlBVOZ2QdSLX7l5/UZpP0nfgwxXqN5RGBweZWtcA3TTdPfRRqIi+AZH8Gk3B9vBV2FkOp2N1ud/BavDnBjGw6Bw1txXHj6jIn6joy4YNcGRkY6N7mPaWuabEHggC1WPYcJoTNGPrWC+n2hyWXXsYsiyRs8vJBwdCJCiXWWpmCuSkLrIQCLktl1kAIuSrkAcVy5cgRxSJSk4JjOSJUiEJCnY25K9qKYSCEx7GFmUg30DQOCorq5wmaKWOKnq9IXO6ov4xndrh4Xse5ICHNEWuIeAdeOqjup2PJsLWHAqyrxPQVL6aqaHFht2hcHvCazQSNsWll9dNR70MCuiw81E7IonkOe4NaHNvqdOCSowSuZ1nVsZOI7lxieDYDc2NirrDWx09dDPG5j3NddrXXbc7BWNVC+GmrWCKTrZQY2EC4Gva1HH2cUMGec1LHxkh7HNI3DhZRHHVaqSnlY4NeCO46fFMuo4ZNZKeM68W294RWxRnAbhQK2G9ytKcOpn+qXs5Wdf4qDiNAKeJrutz5nFoaW2Ogvf3hRpskyb25TZCx+V11Oq4Dc2CgPaW7rnknFkNUWUNXZtrqPVuLzuoTZCDong/MNVeq0F2DHGXOCtqSANANlDpQHOVqwANCuCHFBlAVzihJWhZGxL+hv8R8VSq5xH+hyez4qnXodJ6P5ODqfWcjagRt3XYjmZLo6c1EzI27uO/IKXWVfVXpqXsRs0Lhu4osF0llcN2xEhVrzfVbLZHM95bgSPJNyST3lNFG5JlUs0EARhqVrFJpaWSombFC3M92wTirJchpjBkN9+CbLFdjAK/8AQj94KFWUUtLL1czcr7XtfgqaIUlZBsjalLUTWIoqw2FWtI706mfSS6vaM0bjuO5VrYzyVhg7D6fFbvv5KooykymlZYkHcFMEKxxFoFVNbbOfiq9yiS3Nouybh0rY5O0p9XWNc2zVRA22R5ydyqU6REsdyssmzhoBKh1kgkdomcxSbhDlaHGFOwEqWyW2qhGlnAJbJQEQahImxAE9G1CxqlU8Ze4AC60SM5SoOOO7CTunGNWjwjBaeqwyoqJZwySPZqpXMa12i1SOfXbLqqsejEFuY+Kz5hc++VpPgLrT4ZT+mYQ2CTM1okuDzCkYRAyOKdrQNJXC6m6BOmYeWMtNiCDyKYIWr6VwsHUPDQHG4J5rMubYoa2s1jKxmyNrbrrJyNtypSKsdhhc/wBVpPgLqQ2MtuCCD3rU9HoWNw2NwaA5xJJ5pauihqMTayRuhiJuNNVV70YtlfjQ/wAj0TeJt8FRRwOkcA0XJNgr7pGzq200QvkYywKp4ZnQyNc3dpuFSqgt1sJimF1FC5raiJzC5txdVD26rQ43jM+IuY6Yi7G2FlTGYtBFmkd4UtLuVjcqIRCEhSY3MEuaRmZvEBI8RPm7F2MJ48FnRspbkWy4hS6qBsLwGSNkBF7hNOhe0AuYQDxsk4spTT3GbJLJ3KkslQ7G7Ig1EGo2tRQNiMaptLBG6GWR8gaWDsji4qOxlzYBSZstmta22Ua+K0iqMZO9iO43Tbmkp0i6Jsd0UNOiOI13VrQRYNCynimq62OEStzNaG3NkppcGbvV1D/2Y0tIazPdWkMa0JpcHf6tXUM/aZdIcEEzb0NXDP8Aq3yuT0h4hnjGu6tWE9JJA8xzRuY8cHBSqfBqiZnWPDYY/vymyWkesperSdWr00WGxaTV5eRwiZdIIcGP9dU+ORLSGsojGgLbLQ+gYbLpDiBYeUrLKvxKhfRVLoHlriADcbEFDiUp2V4NkcRY6QCUkMO5CFzbFAo4L5ElADnBpuL6FMOClPa3q2kHtcQo7wpki4MZcE3ZPOTdlk0bxZ7C0XeSpcLdVFh1U+AL5dn0CJdO3ZWMTdFFp2qfC1CEx6JqlRtQRNUljVoQzmhFlRNajsrRLGi1NuCkFqaeE0IhVQ+rKwfScdl/gt/Ut7BWE6Ujsv8ABJcjRS9E/wA6fFajFf6K7wWa6Jj6w+K02L2FI7wWr5Mmec1ptUP8VGJTlbI0VD/FRjK1b9jJjhSIA8FGC08UxHBEuu3mlu226BCXXXKQuHNDmHNMArlcShLxzXZ280AWeCn+chbGf+hHwWMwV49JFjxWzn/oJ8Fm+TSHBlKMf5Rd4rUx+oPBZaiP+UXeK1UfqDwUyGglCxaXqcPncDYluUe3RTVU9JHWoWt+9J8AVGR1FmkFckjIPd29NLKVR5WvaTqoob9YC7UcVP8ARS+illZcOYA4W5XsV5OT2PVh7mrwifIxwNxYb34LSYTUCSoksfWII52XmuF1ctPmErHyMOgIOrT81v8AAZoJYGywODvvEbg8QuVxcZG7alEvMQkdAY6jMcgIbK3hlJ39h9yzeLUopqxwYPq39tvdfh5rTuDJ4TG8BzXCxHceCrMVpS7DGOPakg3PMbfgV29PPTl+zOHPDVj+6M8uSrl6x5wJXJSkQIULiuSoAEhclSJgIuXLkgEK6+iQpEwFJSXSXSEoQ0ESnmSEU4bfd7j7gFGJRZrMF+Av71LfcEty8nr/AExsTqi0krYiC5w30ACDqaWQFrS5mVx7Q1NgAqGCqIBcTtYe+/yUqlmd1TzftGMD2ucvnJdTmjK1I9rwMbVUWUFO5szHQytzNLSM40BtfVHVxVEpJErpGsaDGM1zqdfbckqNFNkE8l75Q+3/AChP08mZ1ibgytZ7Gi5+S1XxLMqvczl0eN8DBlxCnOUumFjaztRe1/gmjXyPFnQwO78lr+St45i4svuQXeZt8FNwyOnbIayeJjhTNDxcbm2gXbh+IqbUWjmydJpVplAaSb0cTVUEFLA42bJKXNLzyaNS72BZrGqunqKhjKRz3QxNLQ54tmcTqQOWw9ikdJMZmqG+l1TzJVT5mNeT6jBvYcN7eayzqrLoF6F0cJLlYHXVTXMDb2Cltqr7pqos8KJUxPcqDe+icY7gnXwi5Qxx6rJIgnUdm6lSJ6wMFgVXPl6tqgTTmR2+i1uh3RZHELu3UuCoz8VnwrPDw42uqsaZOrzejf7PiqhW1d/RHjw+Kql6fSfT/k4+p9ZyIIUq61yczLHDKgQVDXu9U9l3gV2IUpp5iRrG7VjuBUFjrKwpcRMcfVTMEsX3XcPBaprg55pp2iCWogxWHW4W43MMze4FG12F/o5vNW4kub9iAxiuOj7P8qU/ifghj+jDtHN5qZgrWfTERiBDLm199k0tiNVmpyrKdJ2f5S/9tq2FlmekLWfSjTICW5G3tvZTHklbMzZj7krWWKuScKH9TN5rgcK/Qzea0aG5jFDTNmIa45b8VOZSnDGS1Mu9rR96GGuoKY5oad7nDbOdk3imNS1dKIJGsyg3FhqqRkrbKCoJcSTudSoj1LeM7rN4qO9hB1Cxluzqi6Gl3FFZKApaLsQLgEtkQCaQrEASgIg1OBml7aJpE6gGtUimpjO4gOa0Dckp2J1NHTG7C6Y89go6vSkZuTY65scM1muEgHHgU4Ji55cOz3BRUbSqTBr3LKKpe1uUONjvqlZ2nAczZQmO2UyLcOCtOzJxSN3CxsccbGiwaAAoeFerU3/TuUmkmbPBHI03BHkUxhfq1P8At3LLsxdyr6WDsU/iVlpN1qulf5un8SsrJurXpLiN2T8Q1TKfi3CIjb2Nv0fH+Sofb8U84f5Wb/sT8UHR/wDzVB7finX/AOdm/wCwPxWf/Jmb7EbHYmvwyUkas7QKxj91sOkVQ2KgdFcZ5NAO5Y2U2Vr0j7jEjtVHcU4/dNkKTaIN0N0RCSygo5PCol6sx5rtItYpi3clVWwaTHYWxl9pSQ3mEj4wJC2M5xwPNCETCQQRoQmhfcQxkGxBB5I2Mun4nNfLmnu4Hkn4oM7j1YJHBNRIc65G6ZpZK14AJbrqhnJfI55GpN1aMoXdU59jYBQposp1CuqRmppsiNbqrrA6aGQ1Mk8QkEMWcNO11VtGqvcCH1GI/wC7FTRTYPSBwfHh72sDA6nuGjYaqlIPJXOOD+bYZ/uw+KqDe3FOthJjaNji03BIPMITfvShIovsMq5KinqDUtZMaaPrI3PFyCqOrq56t+eeRzjy4DwCtsE1p8S/3Yqlva2g9qAQ1Y8EljyKdLncLjwCQZj95IqwW3WkxSKCofVMkhHWRU7XtkB12WfA7Q9i0lWP53iP+5tQS2YyQJkhSZQmbLNo3TBDQWuvumXhS2R3TEjbcFLWxUZbkVwTeqeeE2smdEWewU6sacKugOisacr5Rn0a4LOnGgVhCFX07lPhcmiWTYwpLBoosTlJY5aIhj7Qlsha5LdWiBHBNPCdJTbymgRFqR9WVhOlQ7L/AAW8n9QrC9Kx2HeCnuMo+in5w+K0eOaUbvBZ3op+cPitHjn9Dd4LZmbPJa97vSpPFRTI5SsQH87l8VEIW3YyYomcEXpDk0QksmiR30hyX0hyay8klkwHjO4pOvcmkiAHevcu65yaXIAu+j0pdVi/cvQJv6AfBed9HP6YPYvRJv8AN58FEuS48GTov84u8VrI/Ub4LJUGuJO8Vro/UCljQpVT0kH8yYeUnyKtlWdIG5sPuPsyN+YWeX0M1x+tGPeS1xsbXV7gANQ11K5l2yAt0HP+AqKUdrXfip2H1EkMjcjiLEbLycm6PVxk+kgDZcr2u3s7kCFdyxT4YBiOHt7Nh10QOj2/xxTFdSOcfT4R2ZrOcBwJ/wAQQrzD2tqqJ0brWLbZeOy5rtmvCLfBJ4qyljkiJdG+1gd/A96nSQ2Ba65jeCCDwusP0bq5MIxk0UxIimds7TI/YH27eS3sh7F+PzW0aaMcqal+TDysMUj43bscWn2IVPx2MR4g5w2kaH/I/BV117cJaopnkzWmTQq5C57WMc97g1rRck8AsxN0rzVJbBGWwj1SQC53eiU1FbkGq2BPAKM+upmENMzS4jMA3UkXsq2WsdWjLbLGwO7ZALH7EXaddOJULD2U1SwmeKFzbZRKxpGQA305fHVc0uq9kKzRx1EUrw2OVridra3RtPWNzMOYd3DxVDSUzoczxLG5hYQCWkFvEHTiPmtBQVIkzZmgSNL2ZxY2ta4ceJ4hQurkuwJgXSFFPVxSVU8bYy50b7Zo9eW4/DdJK0seWmx7xxXVjzRyccgATqBfU7JDfksZ0xlJxVrQ49iJoGuxNyq2jrquN4EdTKNds5Xp4+kjOKbZyZuplBtJHohQ3Wfw7Fqh2XrXdYDuDx07vYr9lTBI0fzYh3MTHXdav4bKvLKzmj8US2nGv5//AAW6Cd+WF55Mt/HmlCZrzkgeAd3ALx8z0wkezhWqaIwdanPNx/w+ZVnTuDMt9hIT7GN/FVDDcwt5uH4qazM5jRfUtt+878F85kVs9uLLBpy02U/adG0/8xU2m9RruOQv9rzYe5VXWGSOMj7b3vH/AChWkA+ucBsHho8GgD4lYSRbJkf5xzW8CGD2D8SpVZIIcBqHjd4NvgPiodK4lpfxsX+0k2+Sc6QuyYWyBv2ntYPZqfgunpI6siRz53UWef4/HeanjB9SG5H7RJ+ACpn06vMakzYnU2Nwx3VjwaAPkq1xuvomrPGaID2FiFrzZSpGXUZ7MpWbVENUBJe1wmBJa90+5wy2Kr5nds2QSxKiUuNkwlOpTsMReVQhaeMvcFe0kWVo0UejpctjZWAFhYKkjSKoj1/9Ff7PiqpWtf8A0V/s+Kql6fR+j+Ti6n1nLiuXFdXc5mJeyIOTZXAqrJasfDk6x2yjAo2FaJ7GckWuHyRMqGOnZnjB7Te5baio6JvV1FNG3UXa4FeexPstF0fxX0Z4hmd9S86H7pVrgxkjYBRauipZ3GWojBIGridgpLSCBY7rN9IsVzE0kDuyPzjhxPJSluRyU+IyQOqXmlZkiGjRffvUXrO9NyPTDnrWT2L07DzpdU2+S6aLroTcqdRSiFmN0fWXYWuAN+KZCJSmNocFO50JkFiBumrImkgWubFPNaxzeRHvVUmS20MZUTWpzJ3J3q2tjuT2uSaiJyHqWjjkpZZnytaWbN5plziWhtgAlZqVzxZUR33EZHdKY7JyE2CV5BKdITbsZyImxorogQEKh2xYo7lT6eNocLqCx9k6J7cVSM5JsvJpPo6Rhpp87SASBsnMPxiGESicObneXjKL7rPunLuKEuvsiVMSi0WWPYlHWvjbCDkZfU8SqV6cd3oC1S+DRbDadjNiEOVEBZCGzT4LjUFNSNgnDgWnQgX0XVmNtdVmWmafzeQF3xWbaUeaw1QkrsiiVUySSjrJXlx7yq+V1yjfJpZR3m6JMqKo5rczk+Ke7b2TUXrKc2QBqEhybRAfFYoDGFImIJTd0qQ02NGPkk6tSAkIFkUFkctskAThQ2SodjkatcPsHhVUasICYWtkNtdlUTPJuj0ilkwodHSx4Z1uQ5tNbrz2uyZjZGKxxY4E7qHNJmKcYqN78mattWuBsAXV5gQ+oxH/AHYqjYdVfYD+ZxH/AHYofBbGseFqfDP91HxVMVedIB9Rhn+7D4qjcELgEB5pQkslASKLnAx/N8S/3Yqk4jWyu8E/o2J/7sVS7WKQIQgH7bj4BDlHNyVz3HiUNzzKCg2bjxWlqv6XiP8AubVmWesPFaar/peJf7m34JCZkJUDRco5U1dS+TU0HR3DqWsleKmQNa1txqqfFYI4qmVkbszWusCgjncy5aSPAqNNIXHUolJUTCDUrIzwmbJ15umyFzs7InrkLtAp1O5Vkb9FNp3bL5Ro+ksuKd+ysIXKpgcrCFyaQmWUT1KY5V8blJjcrRmyYHow5Rg5GHKyWPZkDihDrpHFUhIbmPYKxHSzSJx7ltZT2SsV0t/MuUvkaKHomfrD4rSY3/Q3eCzHRI/Wu8Vrq2Dr4S3uWrIZ4/Xj+dyeKikL0Cfoyx8jnFm55Jg9F2fc9y0tUQ4swoaNSdgpNHWNgkAkghfFfUGME+asek+GjDpaWJoyiUOcfYQFSuABFuK58kr2PS6OChFSrdmq9AoKmNsjaeLUaFot8FxwGA2IonWO1i78VTYRiJp3iKQ/VuOnctW3FqukpB1Lg+NmtiL2HcuLVODptntxx4csdSgv8Io63o8CzNTxuhcN81y0hQTgNRwmhP7w+S0R6VzuaWuLCCLeqETemDLC9LTnTfKtY58q2s5svQYJPU4V+HRmDgVUNnwH+0fwQHBasfoj4SLV/wArIDvRU37qCTpRSuH9Bp/JX8xl/wDIxfw3p/Z/5RS4PRy0lTnnytbzDrrYS4nQmiMYqWZrbLNVOP00nq0kLfBVlTicTwcsbQe5V483yjOXw7AuG/8AK/RaUT2sxB0jnNDCd7rTx1tKWi1RH+8vMpK11zlNksWISMOuqvxJvsZfJYVxJnqIqYDtNH+8FCxp8cmGzBr2kizgAeRWOpMahbpNECrH6YwyWF8fUFr3Ns032PBRLI2mmhrooJ2pECc2KCF5zXzEFOS7He6YaCTcbg2suItG46PYh6TTtoJnMLxcRlw0IO7Xdx58Criih9FrWMdncx1wwOOrTxB7x+BWAw+V8MzX3IIN78l6BhlUytjYJDllBBbIeB4X+C45qpG9bWRulFDmb6TDd2lr8QRxCv8AAcQ+ksOhleR1rezL+0OPt0Kanj6+ndHK3LI0m/6qpei0r6TGa+hdYNc0SNt3cR7Cqi9yGrjXsWXSWMHqZWi1iWke/wDFZytqoqKlkqJzZjBw3PcFo8eMb6OV00pjja4HrANtV5p0vrYD1NNT1Tqhg7b76WPAfFen02byaTh6jp/K8tjFXj9VWQyxuDWRTNLcgAPZ8eaoJdJGhrraDXZOhnZcZHAA7NG/t5KRIygNJnEDS+4GZrne/W3uVue55zJNDVZ43RshMsTiOtja3OMo147HvV/QUdIZOsZAad8IvM1rzZhabgEHcEa39izkdTE2ilAaywaHtOlxwt7Rp7FMwbEX5W+kFrxISwlwvccWnuIG/csJxdNoC2gnLKfq5gwsdaxY63ZPG41sL7qdh8zpngyuaXuLX3dYZnOBG4Gp7JATFK2mi6oRSvEMTnhwdJmA1uCfZexUfBo4vRbzSkNe4FpacoYXa63212Pf4rD3At6kCnxaOR3bEkYIZ1dzdtg524OrS3vVnGY6nZ47Q7JGovy/jiqirojUxSRuqLObJdkzGHrIiRrmA4W09qZwupq4pZqStMZdD9X1rXaOuDY9229k02vMnuhkLGOj8lbir3ufLE6SwtlBAsLcxpooLujVTTv0nZcfpIHj3gELfUsfXVbJphZsQDn+A4KHLq8uDspJvoV7mHqsulbmc8GOS3Rm8Pw6WORrZGQPF9mPAPvIV1UR0sIaGxysde3rZhf3q76PU/pWL00MsknVudrkkIPmEHSWibTYlWNaCQ2YAFxzHKRpqdV2Lr8yXY5H8Pwy9/8A38FMDsode8mJg4uJKmtGoUCv0dH3NuvG6uVY2ex00fOiO09th5Nc75BWTXCO5P8AVhzv3W2+JVfEPrGA8mj5lSXEuhcOL8rf3nXPuC8N7s9aJOpmZJKeN1vq42Zve4/BWEDiIXH7WX3kX+LgoTbunmIG7y0eQb+KsIrHJyLi4+G/wAXPLkvuT6Rga5reGb3NA/BR8bmtWUjHaiJrpnez/wCipdG3t662sP8AqKpOkMwDsRkO7Imwt8XWHzK7+gjc7OPq35aMbK50jnSON3PJcfE6plyOaVrQoEtWL7r3DyyQSExORZRn1Y5qNNVEiylsltAzS2NkzbMdUJdncl1CkzFEdzZWdDEBYlQITd11KNSI26JjRaukYwWukbM12xVBPVvedNlIonvcRe6uy9RY1xvSv9nxVWrCpv6M6/d8VAXpdH9P+Ti6n1nJCiXWXWkczGyuCMtXBptoE6JbECcau6pzWBx2KeYyER3Lzm5LRIzlJAtNk/HJZMtLbahKHNv3KokM0FPj1RFQOphq7Zkl9WhVMkhPFK8QCma5khMhOre5MuYTbLrfkrZmqAe+6bJREEGx3QkKWaCBG6x2QWslASQC2S2XIgE6FYgCdaEIapIhDYBIXC5OgVJESlRPpTSNo5GVDLzH1DyUGSPK6x1QtcSd1IiIsQRe617GVadxuJi6VinQUx5aFJUQFu4TrYnWrK0aJSnHNsUBBUGl2DdddGGaXQlvJA7EBXXSLkAGCiBTYTjBdABtOtyLpXWJ0CJsZISmMhURaBIbZCCBuEpCB2iTGji5IXINSlykpFJAuKbJuU49pCb4qWNDjN09c2TUY1T4AsqQpDD7oQNU68BCLBKgsMRnLdA4Ebp5sgAsm3kFNiQxxShcd0rGlxAG6ksdjieWF4HZbuV2c6a7JTPI2EwbC+qZuq4Iq+SSx9zqhedU20pw66pphQsY1V/gX5jEf92PxVCzdX+A6wYj/uxSfBD5Ox8Xgwz/AHYfFUpatRV01LWUtDJLXRRNjgDSNzdQzT4KzQ1NQ8/qtsi9g4KAsSZbLQCnwV+gnqGd5CF+CMlaXUFXFP8AqnQosaYxgg/m2Jf7sqZw7loMMppaePEo5Y3Md6PsQosGDVEzBJJlgi+9Kbe5KxplOQhylXposKiuJa18jv8AVt0Q9Vgx2mqR3kIHqKZosR4rTVg/neJ/7m34KGMPw6Q/U4gGm+0jVLqHsfV4m5jw5vogFwdEmF2Y6VMlPzJncqWboQkBh11TDynpgGus03UdxWci4Dbk2nHJtZM3ienwvLrWVhTlwtqFUQyBu6mxVbG8V8u7PokXULip8Eiz8dcwcVIZiDR9pK2OkaRk4aLlOxVjHGwIustNiIMZyuUeirZTNcu0S8SgWOzeMmFt04JmrNMxCzQMydbWuPFXrbM3FGhEwSGVvNUYq3HikNU/mtFJi0ouZJG5TqsZ0scDC6yuDUPIVNjMDqiMjmE1uSZjoxVxwzuD3DdbQYhBb1h5rzw4PUw1DnxXFynvRcQ+8VqzN2bs18H3ggNfB94LD+jYh94oXU+IfeKALPp1TsxCgiqKc5paYklo3LDvbwsCsINdzdaU0+I/eKq6/DZ4IzO5nZv2rDbvUTj3Ozpsy9DK0rQ9HK8TSijcxskltC+Xqxfg29jqfJZ13IcU9hPWNqiWxmTrDqwb2/FYqMZbSPQ8TLji3j5NFFglLU1ks0j5aaHMWmmIs9jhuL8rp89GcJ4VNSP7Y/BI4TYm3qWvcK+JvYJ069g4H9Yf4KD1Fd94rdY4x2PLydZlnNu6JjujGGcKypHtb+CD+TGH8K6o8mqL1Nf94pOpr+ZVOESH1OX3JR6LUJ2r5vaxqYn6L0jIy4V8htwLB+KHqq/mUjoa54ym9ijREXzOX3INLgbKifqxUEC++VW38iri4rh7Yv8AFScDw2SJ+Z979607RYAJOESl1GX3MaehMnCuZ7Yz+KT+RM4ItXRaH7hW0su2KWhB8xk9zCzsy5mn1gbKJIwZb7lpurfEYwypnbbUSOVfG27iw7OFl5svKzvi7RIpKm9mVLczdg/7TfHmFqsLkMRYGZXgEOab3Dha3tWQhBBs4WcNNeauMMrH0RaJWOdSuN3NA1YfvN/DiuWcLex0wltTPQKaRtTGGsdqBlBcLXHI/JUVW91P0gppywMabxX4nTj3qzw7qyxjmOD2uaLPadHBd0goPTIGTxC80Dg9ljqbcD7FDTqxKlKiP0lY6TA6qFru1JEWtvwdw968ZmnLD9ZYvaddb6hev9KKgMw52u7RoV4tKRU1sgjjEQc82Y29mC67+jVqR5/W3SRKH1+QwWHa1J4X5qSzC5HUZlErmgOyvaWWtrYHvF7A8roYIoY4Moab3JL7XOiuMLxCORjqesjD4HsdnsOO4IPA7arWU2vSefRDw3BBXUtpaghxIGWNgu3Wwvff2KTD0dqGQNfBUOu02LHC3btzB2tx5FV9HVSQ1AvJ6l3ggX93sWiwPFYqpsdNO4Me1uUvdrm5H2aKckprdcCK/DwXlwmcWh8RY7q9Mrdb6c7jjyUCixGSKNrTluL3c7lyPcrXEQ6nrqaZwZHJJDJHM1moDw7e3vVRi9G6ljknLMgdJkY3vtc2Uwpun3AuMN6Q07TUzOGUmwbG3NewaALeXFXtLVMrI4aiPUj7V+7UEcO8eBXntFTTGvjo2szvmsNDoON79y9HoKOOmgjgiHZYN+Z4lavDHVaLgr5NBhVfNoDHEQd+wNVp6V7JWgPgi/dCzWGRWstPQt0C6o3RbJ9JQ0xnZI2CNjwbh7WAEKPj3R6PEXyvEr2zSMsDYWJG1/aFY0uj2HvU2YXAK1XBkzxnK6N7mvGVzbhwPA7FVld25nN5MAW06aYf6JirqljbRVTQ7+2DZ3yPtWNf2qqT9v4Lg62VRo7ukW9jVsr9NwDb4BSoBmq4GH1RKXHwaAPxUfLaeMH9UfElHA5wMkg3ENh4vJ/ELyD0kW1A4iAyH1nNze03d8wp8VibbAAN/j2NUJhDQGj1RJYeDQP+1Tom3itxcPedPxXM+SixoNru0v2v3j+Cx3SKozUYP2qipc8n9Vu3vK18sghop5BpYOI8rBYXHz9bTw/o4Rfxcb/gvZ+HQ8rked1kt0jM1rnW0VS/rN9VfzRXUSSAAE2XppHnNWDguCfSUUs8874YmODGlrA4uda53I0At5qdJ0Mq5Wl2HVdPVH9G+8L/AO92T5q4o2RUuH01PHLC9wbmeGyC+Z2p/D2K3wxzM7WkOY7hmGh9o087K4wTRm+TzOuw2uwyoEOI0k9NIdmysLc3gdj7EIbovf8A0eGqw40dZDHU00mgjlbmYe8cvEarxXGKSGCuq46TMaeOZ7Yi43OUEga8VOSFboaRV3DUxK8uKWa4JTW6yQg4xmcArmhiAAJCrqNmZ2yvIWhrQqRcUBXAeiu9nxVWrOuP82f7Piq4Ber0a/p/ycXVPzigJ+nppJ3ZYmOe7kBdNtCtMHxJ+FVHXRhrnEWIPJd8IrucOSTrYrnQZSc5y24LjUFkJiY0AHc21TtbUOnnkmfbM9xcbKC4pt09iYrUtziUoKbulBUNmtDmZKCm0V00yaHQ5EHkG4NimQUQVWS0PxyDrM0jcwO6XJ1kgbECb7BMgpyN7mODmmxGxVp+5DXsc9jmOLXixG4Q2TwJmlvI7V25K58eRxG6EhX2GwE40JAE9GxzjZouU0txNghpFiRolc4lSJ5TJGyPKAGe9NCMlXRnfuC1SYTrqo+UhPRGyaCXBrOi4ozUfz23V24qPjno4qZPRgOrvoqaGpLNAURnMpyk7qkt7OfSyLKdUyTqnp25Xlp4JgpM2iLmNkl1yQqWWcdSksuC5ACtCkwMzOCjtOqk078rgmiZXRb0tGHNvZDV0wYNk9SVjWsF03WVTXDRUc+9lU9tnJt7dEb33cUDnaJM2VjQbqn44cyaburCmAyoQ5PYhTxZRsobtCresAtoqqT1lLHjdhRpwmwQRBG8aIKfIBN02TqiQlIaOzFdmKG2qKyAET0eeECbLodASmw0nYJyaZ0kbGEWazYIQmNOdmJJ3KG64hdZJlBtKkMd2SLbqO3dPMCqJLHACFZYViPoLpSYWytlZkc1xtooBJdbTVdYp8mZeDGqZo0wun81xxyHhhtMqKxTbnkIkkOi/wDpyL/02l8kTMZpXECXD4mj70ZsQs51h5pOsSSVD0s3FNilCI9au4Owk3Hcq2vxOiEpIY6rdze6zR4BZnrSkMhKSSCi9OMwjbDqdAcbi/8ATaZUTpCgMiNilEvjjVOfWwyD2FNTYzD1E0cNDHE6VmUua7gqQvKAuSsaijpDcpsjsk3TjAHO1Og3TMpGY5duCh8Gq32G3nVNOROKArJs2igCgRuQKGaxPRxGnWxdyfZFdSoaYu4L5hs+gREjhJOye9HsLkK1p6LmFIqaMCDZRJlFEA3UFO05jDtLKBiGeNzsp2CqqaqqDUAXNrrnqUtzoTUUbaOIOFwE+2KyYwsl7BfdW7YbtW+GTa3OfIlZDyrrKUYe5NOjIXRZixkoXNB3TpagIVIkjugjJ9UIDTs+6FIKQhUIjGnZ90ITAz7oUkhCQmgIxp2fdCF9LE9jmPYHNcLOBGhCkkLrIEYHEuiFRTzzTQysfRNaSBmIe3xHGy0HR7D2R4VT1Po8bRNmAkaNSWmzmnvHvBBV7lBFnAEHQg8QoOAOZT4Xj1BI45aKeOri42BOR3yTikVPLOXLK3G6V0LWYhSDLPA4PFuJG34eSt8UpY56/DhhrG2xlrZacu9SO4u+/c2xNu9MiopayKSGOdhc4EZToQeGnipPRiQT4VQMf+cwnEHQjuinY5rfJzgFSMmN1MHRsRGKkxmd1WNGvnpi2GR3K9tAed03Rw0DcLbiOLCsY2SV8MNNTRh0j3M0cTfYA6IjZ0XVvbdpbYtKcoJHP6P0YJ7VLUT0z+epD2n2g+5JuymiM+q6Pjag6QD/ANth+Siy1+DNH1VDj9/1oo/wVkSTxKAk8ylbHSKKXGGs/o1Dif8A7kLfkFEk6QYi31MPmP7UR/BagX5lI4nmUtw2MmekeKjbDnn/ANsrm9JcRv28Mk9jD+C1dzzKW/eU9w2MRV1b6p76l8LonO1LHCxHBS6ajpKnC6mtimljkpgCetAyS3IGVttQ7XTe/cpHSdlqqJx2fHY+w/4qO0kdFKiNhDstTG59hsASPiR5rzM+0v5OyEpeWuDnwNeWTMIyyCznHg/j5qZQRseCycdniSTcKFhM4fmgnu6Nw17u/wBivfRdQ9htIBdpaezIPxXHK06Z6CEwCqkoq1mG1P5mY5qd52a/7vt+K2bXh8ZBIBOljwWNxCnz5WvDjmGhJ9V3Cy0GAVxr6ImT8/EerlB3zDj7QmnYprayh6Vyu9EkjeCXNOh7l5ZAWtqKgAAPD75u5esdKo+sjk3vbyXltTTiNlRUNsCyRjX8yHXt7x7119HxJHF1quKY4x32g5p4W11TlP2JHBp9UC5voNL39igiUFh2127lzaogh4BJaddNx3rp0M80nw0M2IkNY+OMhw+slcQPEWFypNVhGJ4PMXz04kjjsXSxHMyx2JI2B4EqVhD5JqiEPzNJbncWi5F9vctzhXobqwRva6oIaGkOdoA5tiHN46d21tiuTL1Lxumtjbw4tbcmNxSUySYdaxbMw78wbfCyHphAZKylijf9TFDmN/vud+ACenp4vTYmwZuop53mLObnqzq35KtxOsMuITvdctaco5C2yvFymuxi+C+6O0TRGap7LSm8bSeDRv71oIW9pRMKjEdDAwcI2+drlTwLOFlpjnvR1rHUS7w4CwWhpNAFmKGUNstBRztsF1pmUlReQHYqweLsKqoJBbdWDJ2lmt72W0WZNFF0woxV4JK4Dt05EzfAet7r+S8lh7eZ33rnzK9vqGNmgkidq2RjmHwIIXh9F6rW8iG+S87r+Ed3Rdw5dJXu5B5+ACcpmAva3787WnwYLn4IbZjr9rK3zNyup3HO08RE+T2vNgvJZ6KLSAFzI+ZjLva934FWsJF720BJ9jRYe8lVsVmSOdwjNv3G/iVZ0TNGRu7mk+Gp95WD5KYuLOyULYh6z3Nb8ysPir+sr53DYPyjwGnyWvxmXLNET9hrpT/HgFhy4v7R3OpX0PRw04UeP1Urmxh4SwUE1SwyNAZCN5X6N9nM9wU6GnhhpxW14vETaKHYynn+z8fDdmXFZKh4LwwNaLNaG6NHILtirOZuh2pEU0MMIieGxMDGv9a4HEjhzT2BUeJy1rW4SZpnM7TmRi9mjuOg9tlFjn6x+rrW9i0/R3D62pZU1dBNPDLTs7D4Qbucdm6fxstNlwZb2NO6ZGGKpFRT9XI0FsM7WZC91tA+O5G/EHTQrEvc18W9ypHSWGaVoq3lxkDz1ubclx1J77/EKoge7KQVnke9FxZGni7ZsmWQEvtbRTgA91lIZABYrJIKEpIMoBspgTRkawWSNmaeKpFLY6t/ozvEfFQGbqbVm9O72fFRI231OwXqdF6H+Tzus9f8EuaOKOmY4PvI7cclDL9Vz3k7oGNMjwxou4mwXa5HJGPuOwxT1Uwhp4pJpXbMjaXE+wKd/JjHXbYbMT93MzN5Xuo3SDEpcIzYLh0hhyNHps0Zs+aQi5bffK29rcSCSsu59ze2vNckuo32OuHTqtzVT4DjFOLz4TXMHM07reYCgyMfEbSsew8ntLfiqymxTEKUj0Wvq4Lfo53N+BVrB0z6SRCwxureOUrxIP7wKXzH2KeBe4LSDsQfAorFPjpnib/6VDhdV/t8PiJPtABRDpVSPP8AOejWEv5mEywn3Ot7louoiZvp37kcIgpbMc6OS/nsDr4O+nxAO9z2p5lV0UlGlXjNKf8AWU0coH7rgrWeBnLBPsQEQVk2l6Py/mOlFO08qqjlj94BCeZgHXf0PGcEqeQZXtYfJ4C1WWHuZvDP2KoJ2LLm7d7K2/kpjlrx0BnHOnlZL/yuKYlwTFqf8/hdbGBxdTu/BaRnF8MxlCS7ETJrpsnADGM17EqbhjYoahpro3CNu4cLH3oK10MkznwACMnQX2WyXc53J6qIY3UuBrSNVGDdVIiuEIJCyxDdR3HKpTybKI8XKchRFYSizFC24C5JFhgGQ23KbcwgkHdGwkG43REF2qBWMhpXFqeDUhaigsaDUbY7omhOsdlCKBsjPblSsdZHL2kAaQgfYfbIQN0D5CeK5rVzmpkpKxu+qRx0RZULmlSUI06qVFLYKHZONNgmDVkieW4UF5uU7JchM8UhwVDjNlzjcJWjRJbVAAWS2TmVdlsUUFgBiMREp5jQVIYwJpEORFjvES7LfSyZIudVd4qylZHCynNyGXee9VGXVDCMr3EbEXBC6LKVNgLQNUzVuF9EUg1O6GAAE414CjklKHJJl0Smvu7RWFDSPrJWRRNzSONgFUsKtMMrn0U7J4zZ7DcJxMpoexXDJsPk6qdmV1rqnkGpV3iuLS4nL1tQ4F1racFTvbmccuqcrrcIEV10GZOvbzTZaoNkJmXB2qQgrrJDFOuyAgqVBEZCGgXJ2snaugnpSGzRuYSLi4T0sWpJ0VyUAE6mwTjwG96Ye5Q9i1uC42uAmnFK4pslZyZrFCOQEonICoNECUKIoFLNIntEFN3KfFCG2RxsACI6L5hn0CJMIaE1iL8sJ8F0T9VExeW0RUPgpcmcre2HlMUFIHNDragqWWZoSeakYUwZXBZI1bJmHv6uUN7lo4TdgWWceqqmrRUj7xhXj2dGeTiySbJtzAUV0l1uZDD40w5tlMcmntVJiaIhCEhPuamyFVkUNISnCEBVIQBCGyMhImIFZ7EqplBW4214eW1mFyMAZvmOUg+wgrQrOdKIiayleP6xjovMED4hNciZnaZ1ZHQwzTxCaORoLHSaE+BNvcfYtR0JqHT18tI9r4/pClfAA/ds0f1kZ79lOwqKKChbTQgmFrWuaHa6PY1//UVVYjfCsXjqqJjY3MYyoY1gsM7H66d4IVXuJrYOmxp1TeZjYqgOJLuqJa4Hj2SrHBamjlZXwT10FO6YxTsbM1zMj23aRYjUlp4cllKfBDVtra6kqA0sneTGzsuyk5mnkdHDe3iiqm4jROME4jmy2DopgG/G7fIhAbmtfU4UwlrseoARuDDMP+lMSYhhLbkY7QHuEU//AGrLw4p6JIOsdU0L+TgSzydp5FWoxeepiY14gnANw+HsOOltQd/YkhnT9IqWK4Y+OT9kPHxaocnSyMOs2kc7S+jj+CuaXEqZ88ofIInOLSGSjKb5QDv3hJUBrMdo3i1pYJGXHGxBSdhZRO6XAC/oEluZd/gh/lkAQDh0mu3b39y0mLs6zCqtlt4nfio8s8VQykOXtxFsgdydlt81lmzRxR1SNceKWR1FGbrsXOLOiaKSSJzL2ub5r8Nk/gzXOnqcPn7AqIzGQ7TK4jQn2gLRVJhnhbF1krX/AH43WKGkwLDmydblmfITcufM4krws/XwnbaaO9dJLSkmUdJhQilYyasjE4AcWRDNb2rW0dFeBretcTuCWhTKWjp4gTFBGy+pIbqfapgiDBcNsF5WbrZzex3KKWzK6pw8PgeyxLQLtyjVp7lXYa2ShxEE3tUtLSeBc3Ue21wtdT0jpYjIHC21lU4pT9W7OOy5rtVv0/UZNlkXPDIdO0iqx14dB2Te978yVgI6FtXWV1A6w9IgORx+y5rgQfitrXyNykPcATwKyb5W0eLQTEWuXNPtC9rpJVM5OpScCkj6LYoHESxRxtbvI54I9ltSodDTPlqCwizGC8ngDstnNUT4g8RU/ibmwHeVYYN0RjkjdnqXkufmcWMABPt1K6up6vHhVN7nn48Ep7rgDopTMpIKnFapnYhYZCO4bD26D2pzA5JnQ4vUu1qTSzSE/rFpJVz0hw+ShwikoWsJjnqWiV7RplaMwB8TbyTeE9VB0troHNBgc7I5vMFoBHvK8V5LuT/P8WaaXwY2KfMyK+7W2vzHBUuJOBJa11sxJOm5K0GIYfJhOJ1FBMO1C4hp++w+q4eIss+6MzYlAz70zW+9eripbnM12PRKNuVjW8gArT0KoHrRFp5OIB8rqNgJb9IQveMzWuLyOdgSr9xFLUPp5x1kWbM08wdiD3iyrDBSWpnbKTWyIVPTTtIvE72aq4pGObbM0jxCZHUF31L3gcA4J8zRwC887GabOIHuXTSRi7bLWnPep7SLakeazjscoqcAEPkJ2ys08ynoukVKcw6qZoaO0QWke4rTXFdw8DI1dFxVTiGmmlvfJG51hqTYErxvDqWpFOC6mnByk6xO3sO5emVWMUMlJKY5rSFpsCCCs4/EID61a7+8Vz9RFZUtzfp45IX5TOPpK25EdJO6xcRaM8G2HxUmiw6qFQ/rKaRrbxsGYW7Itcq4NTDKBeoY62o7RBPmji7IGgNySuCXTpHVrl3RFp6CpMI6xga55u67hpd1z8lbUlLIXE3YXm5DQ7W5P/0hhYXEBt7AXuVZ0vVtsHMIcxwcTzA3Ux6WDZM8zSMd0jlLfTjqMrBC2/fYfisxRw+k1cMBJDZHgEjg3j7rrXdNYpZ6P0loBDZGmQji0g5T7Dp5LPdG4TU4naOznMie4AHjt817eOCjFRR5c5am2Q8UngrcRkZNJMwMJazI1pY1o2ABItbbdNPog0DqaiN4IvZ94zf26e9DSAuxOSQ7hr3eZsnJZMsrgDb9nRW0+xnFruRXMlhfaSBze8638DsvZvyeVUVR0apGxNYx0RdHIGi13A7nvIIK8moJmEvD2OGu7fw0WhwvEZKCH/JNdNTzyPu9ro2ljrbHa91OprlFOK7MTp9Ssix+vpw0CKR7SRyEjQfjr7FhX0/VtOliN/FaDpHPX1E0lRVyddPLJeSRhBF7AAWG3kFnZ6sOmmF7jO74ptpqyap7kVhtLbvUqacMYq58oEtwU1VT5xa6iyW6CmqnPfZpUqlY82JuodHDmcCVdwxhrQE6HFWMzgindfu+KH0lgoup6sZs183FP1NupdfbT4qDPkD7R3t3r1uh2xP8nn9Yk8iQ24qf0fDTi9OH7Xd55Sq4qbgptilMf1vkV0Mx7FP0iJOP4kXan0qT/mKrFb9Km5OkmJD/APUPPmbqrjaHSAHYrzUrdHocIFcpHo7eBck9H5P9y0eOROuIyuTvo7uDgu6h/IH2paJewakNglLmPNL1Mg+wVxY4btd5Ip+wWjrnmlBHEA+xClCAHGPyG7LtPNpt8FPpsfxikt6LitfDbgypeB8VWrk0I00PTzpTGLHGZpW/dnYyQe8KSzp7ibtKuhwaqHHraFoJ9rbLILk02uGJpM2rOmmHO/pfRTD3czTzyRH4kKTF0n6Jy/ncHxalPOCrbIB7HBYFKDZWss1wyHixvlHorK/odUeri2KUpPCeiDx5tKcFHgM/9F6WYdrwqIpIj8F5wHlFnJ3K1+Yye5k+mxex6Uzo5LN/Q8Twiq5dVWtBPsNl0nRXHGC4w2SRvOJzX/ArzTs31A8k/DVzwG8FRNEf1JHN+BVrqpkPpIdjcS4XiFP+foKqP9qF34JljSHZHgtJ+8LLP03SvH6W3o+NV7bcDMXD3qyh/KH0lbpNWxVA5VFOx/yWkera5RlLor4ZZSQ5CASE0WpG/lBqJbenYHg9TzPUlh9xTremWBSn+ddFwzvpqtzfcVfzcX2MvkpruNWsUmgUxmPdDKj16fGKQ9xbIE8yTojP+Z6RTwnlUUhHvCv5iDE+lyIqzqltdXUWD4bUf0TpNhUvIPeWH3p9vRPEHi9PNQ1A4dVUtKpZYPuZvFkXYomMJ4LnMtur8dHMWh9fD5T3ss74FQqrD6uM9ujqG+MRWilF8Myamnuioc2xQuCkSsLT2gW9xFk0QDsQgpMYIXAapwtSBqQ7DygtTDm2KlhvYTDhqm0KLBCHinAFxCVFCNFyje2y6MaoyLlCFY00kJ+GSxBcLgLmwk8E6GZIHXGp0CaREmhmWXNe2yYvxRvFkw4pMuKCMhCbkeXbpLXS5CVJWwISgFONjT0dLI/1WOPsRQOSI7b3TpfpYKQKSRrbmN3kmXRkHUEHvVUTaYBkKHrCDcFc5hQEFDGqCMhLru1SOc0kG1k04kIMymykiQ7q7i17JBkuo+ZLnSseksKSp6iVr2gXabhTcdxiTFHMkka1uQZbBUXWFKwukcGNPrc09RLxq7BlfdR3FHLdri07gpolZNm8UCShKJE2Mu2Cjk04GShKlmndbZMSMLTqEnFocZJjJQI3Ju6zZrE98YdFz9kLCledF820e9YjH2Kq8XmzCymPfluVS1knWTAd6zktjSPJJyWph4I8IF3uCKQZab2IcGP1h8VFcFXyFig6uVrlbYbJmiHgq/GmdkEJzBpbxgHgmlUhPeJd3SXQ3XXW5iEShJSXSEoAFyac1OoXKhMYIQEJ1yAhUiRshCjIQlNCBsqTpU3LRwzj+qlDvn8ldqvx6LrsJqG7mwKa5EyNg0wc/qb6sp2NP9h72fANTfSOMn0KVu4mMX74094Cq8AqMuMxtLheaIgtJ1uWtd8WuV7j8Zkwmct9aPLIDyykH8VT5F2I/R+NnoLsujmvdSyjuIL4z5F7f7IU94D3yMIBbWULgQdQTlBHvaoeHtLcZnpoxYYnSCeDl1rfrGjzEjfapDpmuZQzt9Vsj4/YSSP+dAIhw4VRT0oyMdEXcY3aagEdk3GxHBUhwHPJIYMrXBrHXhd1RdcX9U3abEEcFcmp6mExg2dawH7LnNPuDU1h1QXPka46gC3hd3/ckgKOZuIUREb3xyNIuIqloYSNtL3afYQijxCGnex1RBNRSN1YbXaD3ZrjyKvK2YRTQy2B7EjSOYIBt/dVPLNC5pdB/N832Yz2T4tPZPkssuWOPk2x4JZX5SfHic1RC5jX09Q17bXacjvI6H2FMOmyPyOux3BrwWn37+xVD6encHPbG1hBAMlM7q3a826tO3cjjnradmSOqjni/RVDcvxu1Y5IYuoStmsHlwNqv/flF1DIM+u/erijl1CyX0hBCW+lQTUTjsW+ofC92n2EKypsQLbOhfFUN4AHq3eR0PsK8zqPhc36Hf8A8OvH10H6lX/021M4ENvz1VzLLTQUcks72Rxhur3GwCxVLjVOwhtQXwOPCVhHv2VNjGMz4jUNbLmjgjP1URFv7R5ledi6TLCcozjSOqMY52tMjVHpUImyMo6cyB2maQ5R423+Crn9IJqvrXyCEtGjwAQW+OqrsOlEYDxYuG2YXCy+JyVNPVVPpERDZS7tsByG+u/cV04elhLyext1Onp46owu+5ZQ1hrZpq2pdljc/LEy/Abfj4rqzC469nWtkewt1BBBt32VFTVobHkNpDlLWWF7G/D36q7onTSMAewtFuK6skZY3qi6OXpZYsmJqcf5H8Mp/Romxh2dxN3OtbMV6BgcIDIhbdYqjb9cy/NbvDDbqyOFl5+eTlNNkaVGNIta6jbWUj4XgHMOz3OGoPmsjh1BCap88gLp5XFznuP2vBbm/ausnP8AVVtSwaZZnW87pZ9laM8CUm7JGKYHSY3RdVUNDKhjSIp2jtR/iOYXk5wypw7pVHQ10eWWJxk01a4AGzmniCvY6KfM1rxuNCFH6T4NFilPHVQxg1lM13VO4uafWZ7dx3+K6uk6ilpfBhmxXNMzuC/0uJo3cHNHiWlW81S2SnY2U2kjFmn7zTw9nwWewqoEdXBIPsvB1S19aczjfsgX9i9LHLSinC2SpcaiGJRYexzhn0kkY4AtuNADzUGamySzNgxCOW/Z7b8pdrz2PmshLWONYJ23D811qqOgnqKFtU2SCGJwu3rpWtzDuBVq2zuxQhBE+ghnglBq5IWUuUueHSAgj9UDUnwUmZ7J4ozTB4ZlBAd67u9wG3coMEFUAcgjLjpZsjSfYLp0zFjgZ2sbI0kdW1xa4HmRw8Qqk9jRrex6CKadruric5zSO1yU2rwad9M+QQg1TD/Vm+ccj3puGqzRAuElpXFocCdHW421crHDnVHVHtTRm1xeNxJHPRVBIxySkt0ZPO9uoNza1trfxyVjTyvhpA8iwzK/r6Ckqmmoa6SSraLHO3qy4kWF9NbLLiR0TgW3aRpYniNDdJxplQyLIi/oK6Fz8swLC4aOdt/HeriZjRBNIN8lr+OiyUbYqmOZsGaOdjc4iDuyQD2rX1aeNtlOocSkFLPQyg522y3HaAB1bbuThFWjl6jF5XKI3i1TLDRVTYXXc2me9o4Zh2vks/gvSCpND9IT0jMx0jdGO0Wg6m+9r2trwKvIwJnPjcSC4Fva5OBHzVLimEVAo6amoWSPgjjDQ1uwy6ajnufau2NdzyXfYboaqkqpap7TTRvliIDa2LKSd7NlboD+0PaqKqYcxDw+M83bH+0NPcrGow+WgpWjr54Z5tXsbbLlG1+et/JRYjVh1o3Ryg7tAyny/wDtNk8DkNK+KKPM0hrx2XHZ3geKsaYsp4JaiU2ZG02+avcFwuu+j21MlBUtjkBJFO1sh0+/A71h3jXuWUx+Z2Iwmmw91NAwPtLZzmD2tIJalJNqiotLco5q+R758RkLmk+pY20BsB5n3FUIJGxU7G6iICKippWSxwgZ5GDsvcOXMb+0qsjcdis2vYzbtnOcb6lI0F7gklOqch2CQiwpXNjGqmsqWHS6o5JTezUdOZMwOtk7KUi7ncHQut3KuPrFSgT1Juoh3Xq9H9L+f0cPVfU/gQqThjsuIUx/1gHyUYp2kOWrgPKVvxC6jAa6aNy9Jqz9bI7zY0/NUkWkrfFX/TkW6QOd9+CF39wD5LPs/ON8V562kd/MSaEqQK0wHBpsaqZo4poII6eF0889Q4tZFGLAk2BO5AsAupujnorbJQFoo+huJT1xpKSbD55CxkkBbWMaKlj75THmtm2II3BQ/wAjOkBq5KWPDzLNHGJXNhmjfZpJaDcOtuCLbpKS9w0soAFynjBsTNXPSDDqw1NP+ehbA4vj8QBcKNNTzQTGGeGSOVu8b2Frh7DqqTRO4za67I07tB9iLTmF1iqYrGzDH90JPR2ciPanbFclpXsPUxk0w4OKQ054O8wn1yWiPsPXIjejv4EFIYJBw96lpUvDiHiMhdW8btKSxG4Pkpq5J4kPxCDdKphaOICQxtP2Qjw37j8REREMuU6drgU/1LOS7qG96WhhrRHSp4wDg4pOoPNDhINSGwUocRsi6l/ck6t44I0v2HqQhN9wCljc5huwlp/VNkmRw4FdY8kgssKfGMSprdRiNXHb7szvxVnT9N+kcHqYvO7ukAd8Qs4EqdiNhH+UfHhYT+h1A/1tOPkpDenzJRat6PYbLzLAWlYdddNSaE4p8m8b0q6NTf0no9NCTxgn/wAQnm4n0Ln/AKzE6U/rNzD5rz72pQrWSS7mbwwfY9IjZ0Xnban6Rhh5TxW/BE3o9T1B/mmOYfNfYZrfNeb5l1x90eS08efuZvp4dj0o9EsSAvG6mlH6kv4hRJuj2KxXzUUjgOLCHfArDRVM8JvFPLGf1JCPmrCn6RYzTkdXidULcHPzD3ql1EiH0sezLl0T45CyRjmPG7XCxCcY3VSsGx1nSMfR2KtY2sIJp6hgtcjgR/F1CcHxSujfo9ji0jvXRjyKRy5cTg6LWhpete1otdxsFPx/Bn4aI2yOa7M2+ipKWd7HtLXEFSq/EpqojrpC/KLC61d3fY5WnZUzixKjkXKlSObJIAdOaTqe3ZpzBFWbp0Msjup1Nh7pGOkcQxjR6xUvCaeFlQ2WrZeBmrhzTeK1bJ53+jtLIL9lilLchybdIj9dDCLRRhzvvOQOr5+D8vgFHOuyBzSE2y9KJIr6gf1rk42vc8WmYx48NVXG4XNcix6UWxggqGg0xLX21Y5R5KN7WkuaQmYJMrhr7VoqzF463DIaNsLWyRj1+aCHcTJTNsSFHKm1A7RuNQoj91nJG8WN3SXXFCoZrQV1wcQbjdClA1SCjnhx7RvrxTZCl2Log23qlR3tsUNBGQ2Bcq4w2lEltFUA2Ku8KqGx2uU4ck5bosZMNAjvZZ7E4BG46LUzV7DFa4WYxSYSO0Vz9O5livUVL00nXJsrkZ6MT3VjkTjomWuROdovnGj3CLVPs1yp4u3VDxVlXPtGVXYeM1QSs5GsC3qRal9ijYMe2fFSa82pvYomDntnxUtbocXsy1xRuaD2KvwqTLIWqzqu1AR3KippOrq7d6JqtwhuqNR1gazMVVVeLsiflLhdFXVGSlJB4LA1la6SscSdit4KzGTo27cYa77ScGKNP2li4qp1t1KZUm26vQQpGsGJNPFKMQaeKyzajvTnpHelpDUaU17eaE1zeazhqRzSie+xT0sNSNCa1vNJ6Y08Vn+uPND1xHEooLNAapvMIX1Eb2uY+zmuFnA8QqLrieKTrTbcpiItNRCDEnVLZyGUb2ENLQSWOkyEZt9MzfNaKadksMkROj2OafaLKjju8VkbfWlpZgPENEg98aRtQXAPDtHAEe1NgSJKmWLCcGxCD+lYfI7L+tkcHgeRI9qlY1FTxYreFoMRcZqZ1to5Mkjbey49iqmvd6BKwf1VSHAftNPzapdW4T4Bh9Qw3dRyvo5P2CDJF/dc4f2U1wT3FljE78oljYRI4/WOyg3a02v4sco7WPo53Oe6NzXMOsbw4aWPDwTJltI8k/dPkfwcUzJUZqhsV9LlpPeQR81lOahV9zXHjc7rsdUT1E1WyR8ThE02sRs3YqPLQ1Dmgsa3YNILrG40PwXQzXAzHcaqxpahna6x1hcHzAv77ry55J6Zbbrf/R7ccMVkjXD2/wBlU2CWGGZsrcpIzDW97BNskFtCriunp3vj6vg4gg8iFR14vK3qtLNDT4jROMvEgrB43Ccq/JIhcZH9XHI6O+4bax8WnQ+SV1LTOOZsTWuP26c9S72jVp8gomHue2ru8aZfmEPWua9zb7Ej3rZOcYrSzOODHknLWt9vsTGS1VOcsFawtP8AVVP1ZPxYfcnnV7YWhtfRSUwds+PRh+LD7lEpXF87W3ve+h8CPmhilfELwudHca5DYHxGxWqz7LUjCXQNzfhy4/8AcotoJY3AGnnie3gHHqz77tPmE/NJlbaVro7/AHxYHwOx81SxQNnc5xgjBFryQu6pxvfgOyduIUpkdXSMvT1JDDuyoaYwf7Quw+2yUsXT5Ps/tt/8HHqeswc21991/knUFCamctazKxuriG2/i6sGUErXENheW8OyqaKvNEWvqqaalvtNC7K0+0XaVfYf0hkyAsnp6lvKX6t37wu0+2y4c/Q5Xvjaf2exb+I+JtJV+ByKhe0g9U9pHMLQYZJZzQdyLKuPSGHIOvhkpidutF2nwcNCpFFO2UiRjg4XuHNNwvIzY8+N/wBSNFqcMi8rNfG4Ojae5ZfGR1OMTX2lDZB7RY+8K9o5c7LXVZ0ppyYIaxguYDlf+wePsNvNbSXiYzLH5J7kKjn6qaxPZdur2mluMpKy98zbhWGH1d7Mee0Nu9cmObhI2yQsruk2E+i1n0hSi0LyTM0fYdY9rwPHv8Vj6qqs2S50Dbeei9UztnYWPAIIsQeK846Z9HJ8OZJVULHSUZ1e0amLX3t+C9jp86lUWYVRmGMtUNflzNzWCuYsRMUjaacdZEAOyTbKO4jXvVNBKScuaw4KTUwGQtl1b2PeF3p09zrgzTR0czy59JK6zRxdo1p45jYcUL6aopiRNG4NafzgN234EEXB81TsxGVtMyjkcLDtHS5J4X8PmpFFXTQEPY9rbtILdLP8RxWmzNHqL+ixCTD2uySiexBcxxuG/wCJWs6P1Mb4pOrkPUg3jDt2g629hWQhxWCsiEOJM1aQBMy12ePMd11fYNNEKVppywZLxuu7UOuSL9xB35rSDaOXPFOO63NQ4NlaczbjYA7O7wsf0kohE/rQ0jMSC4aA+K0LXuzNeewwmxAJve1hvw0RS5Hhzn2dcZSCL6HhZXJajjxSeOVnn2CSdVjFL1gBaJQ1+twWm4N/YTfuVviz2+kmakdmmgcwQVMcgdZo0s7nwsd9LKo6Q0f0dPLVYe9wgk+rfGfWiLhq09x4Hks/6W9k19CBoQdnDvUcKjv2m9aPUq7E6auwyjqQWxyzC7jluWW9YeeirJamZgdIWsm7QvbtZgeOljuFT4PVBsYpnsLgWktudb3vbyPuU2cxClqHh7mFsZOVzbnQg6c10Q8yPGzR8OdLgcqa2irXtFY18TmtDWkHMABwtoQPNQ6jBaWcGSF7JWfeZuPYosdX1g0LZW8QO1b+ydfiplA+hdMDUdY2M7vgflc32H4aIprgzbT5JzqTpJ0XgFTRVYmom2cWOdnaL7Xa7Uexee4iHVOIVxlBa+oEjib/AHu15XXoXSGudR4bHCzFm11FIbhsjLSR5ebh4rC10kT6eWeB8hbY2Y8DsuOmnnsrTJrYx9RDYXATMbSSrOWMOFlGdFkN1myGiJI1E0WCWbdLGwkJIQsEed+qtIYAGjRR6WKyng2FlVFRQMoAiICgu3U2bWNyhHdep0n0/wCTg6r6n8CLmOyva7k4H3pCkPqnwXV2MCX09Zlxamf9+kZ7i4fJZkaOB71q+n7frMLl+/Sn3Pd+Kyd158vWzvhvFE8brQdCpKmPGr0WI0lFO6F7WemNBhqL2+qffQB3fpos8CEQI7iuh7mHDN9XU1BhvTbovPTxUdLVSTQyV1JRzCWGCTrQOyQSBca2vokwaOljrundPXsndSthe6RtMQ19m1I9UkWvqsGLDaw8ETXuGbK9wzCxsdx3oUdh6z1x8rBjOMRMdiAoW9HIPRqqlkzVFRE17S2QO07WpBHCxCquhbKmXpDjeM0DquumoqVraZ2JlrZXveQ0B2Y20aH212WEosWxGgkZJRV9VA+NhYx0UzmlrSbkDXQX1snq7HsVr4pYq7EJ6hkzmOkErs2csvlud9LlJQfAa0ehYbgNDRYt0uwauhY2lnEHo0jmgmFszyI3A8LFzQbck3F0dw6iwno5SV9DE6vGK07MQLm9oiYPPVk8gGt0WE/lDiJoXUZmaYnUrKX1Bm6tr87Rm30dseWils6XYo6WSWpcypmkrYK18koOYyRCzdtLEaFNxkGqJoqjorh0/R1tTSx5K+mr6kTRhxvPTxzBrrd7Glp04XTNd0cwHCqjEZ8TbiUlN9KyUNHT0TgXta0BxeS4HNYEWHFVX8sa1k1JPBBHFLTYhPWghxId11s0ZB+zYEe1T/5YUddWV5xGmraeCau9OpZaGcCeklyhpsSLEEDuTqQXEy+KU8FJiFRT0s5qII3kRzGMsL28CWnUHuURW/SvF2Y5j9ViMUUkbJcga2V2Z9mtDbuI4m1z4qoWi4MnyKlSLkyRV1ly5MDrLrJQlQhWDYrrIlyKCwbLrIlyGgsFIjXFFBYFl1kVl1glQ7ALRyCQsaeCOy4hDQWNGNqTqwnSCkslpRVjeTvXZDzTlkhSpDtjeUrrFGuQ0Fg6rrokhGiSQWPUU7qasp52Gzo5GuB8Ctrj7A3FZXAfnA1/mFgj6p8F6Djn1jqKcbS0rCt+nfmaObq1smQYdSbm1gm5HGyca0ZCUxJsu18HB3G73KlUocXgN3JURu6ssMZeYHg0XREqT2LDFa4GnhpGRNb1Q7Th9oqle7MU7UPLnucdyVHG6REUWOCUsdViEUUwux17jmrbFOjRaDJRdpvGM7+xQujI/wAr0/t+C3mULLJJxkaJWeWTU7mOLXNII3BGyjOYRwXpmJYTTVzTnblk4PbusbiuDz0TjnbdnB42VRkpD3XJRh2VOskIIIOoQyMylANCmuQ5JVYBIxszRvo7xVbJurKM56eRl9hcKulRMcPYYKEoihKxZuhEbLJu6JpshDaNH0clw6N830gzM0ss3uKo6wxmZ/V6NubIGyEEWQVLXMkLXDXdW5eUyjCp2Mk6o45yzYpooSVhdHRpsmOrHEWuosshcdSmyUhKUptjUEhCUCVxQKGbJHtudK5+iimS3FC6XRfPtHtWMYlLZtrpnCrC7jzUbEprmycoHfU24rNrc0i9iZimIRsjyEjZRMMr42uOoWd6RSyteSDoFVU+IPA0cQt1gUlZg8zjsemvxOIsIuNlRy1bRU5geKzLK+Un1yn2VDnG5Oqt9NaIXUUamtrg+mtfgshJG4zudzKnNmc4WJuEuVvJVDBpRMs2ojRhwCea8hHlCFzVosZHiBCYpDMShDEWUJqCsnxGxQ9yejeU1ZIHapTiqHGW5KD0udMtdoiusaNww/VLnTQOqIFICVQvEdfTvd6vWsDvAnKfc8qBSZm07I3+tHeM+LSR8k44mxtvlNvG1x7wEkjh6fWtb6pnMjfB4Dx/zIGgmOIfPHwewO9rSPldSsLBkgxGgOpqKdxjH+ti+sZ5t6xqgSv6t7JPYfA6fNHBVvo65lTGLyQlkzRzLDcj2jMPahCGHzAxOkadHMuD3Fv+CrmzESBxOzgferOvgZSVtTSxnNDE89UfvROs5h/ccFROJDnMO47K5s64fsdvSS3a9yXI8xzSMB9R5CKWoIp2OB1zFvz+ai1Un85Lv0jGv8wge7NRy/qPa7zuPwXO4rUzvhPyxftX6D9IcHtcXHQgpcRcYq6dl9A8qCXXafBScUdmrOs/SRtd7gqjHY1lOsi/DHqGXtyX4QyEext/km5nj0mW333fFNYeb1jWH7bXs82EIJnfWk/eAd5gKtOxGusn8Fjhz2mpGY2AaT5a/JX1PLSQssynj04uaCVlqB16uJv3rt8wQiZiElvWv4rlzYXNJCcnrdey/wBm1psUhifcQx6gbNA24+9WlPjVO7RwLb8CLhefR1TzTyTCwcxzR7CQno8VIHaaPYuTL0OpELJTZtMIoMLq46oNeY5PSZbOhkyGxdcC2xHsTFd0PzEvpHQyO5j+byebbtPtAWZjrY4IonueWmVz3N8wfmrGmx+qYY201WdXtaQ4X0JAO/itV8zCfkls/fgwccTjbQE1HiuEEtL5I2n7NQzKHf223afam2YmKYiSrpn0zjtNAerv7W3afJW0fSGukaWljDwNtlBc9klc572GEdTd7YTkBN9yNj5LbB1c22ssf8foyn06W8WWmG9JK6KzoKuGrj+7UNyu/ebotFF0to5YjHidLNSteC1ziOsicDv2gsPJhlHNd0T2B/3h9U/zbofaFDj9LpnPNJW5ureY3NnaWdobjOOyfattPTZl5Vv/AIM5+Lj5/Zs4nwiR0cE7J4hrHIx1w5vD28CjddpzNNljfpAQuD8QoXwE/wBfF2Ae/Ozsn2hWdLibpAPRq+OZvBtSLH99unmuHL8Hb82OX+Tpx9aqqa/wa2krc1muNnfFWkUzXtyutrzWJ+kDFY1MD4gftjtsP9oK1oMRbI0GORsjebTdedk6fNg9UdjZTx5fSyB0l6EMmz1eBhscp1fS3sx/7B+ye7bwWbgL4g6KZjmSMdZ8cjbOae8FelwVjSLF3mhxLC6HFmD0qP6xosyZmj2+3iO46LpxdXtpkVFuD3PKcVZkkjnYNHdk+IRwl7m52B2RtidNr8/ar/H+jFZTUkohb6VGO0JIx2m/tN4eI0VNgVVZopTFG4Tva17nN1aBtY+2/sC9TDkUo7M3jK+B+J8TDftjXYPBFvctX0FzOxGa2V7HQkEd4I4LEz1BlqHOaAG/ZaRsAr/o/XPw+GSSCQxzTdnNmDSGDUgE8SfguhOmgypyg0ehzUgaXGMvjG9gCW+R0+CgColMsjA90lrNAts6/ntrY8lmIq+sqZiH1Mpa8XzOdmfb9U8ztopra+po2PhjzdTq0AvGcSDe+mytyRx+C1y7KLGK6SnqZCWEMkvdhsQ8bdq+4+aqDBBVzMlpLgFzesidu253B4jhzU7G5S+keJI2gh/1djqB9r2be1VOBuca5hbezQ6/hZJcHRLZGgontfWl7HuzNcOwBoADv3rQyiGWGYy9WS2NxItkJFvJZ2hgzPbNTyn1rWfo4O332K0M04FFKZ4i3sEGwtr4bLbEeb1SWxnnU8BeOqeWX2DxbyIuFZwOnw2ASYjhramkl1EkgI9rZG7eHuUWCGmsHxl+Qu7TWWDh/ZOntCv4milhMmDVlUBIDmgkhzAnk5uo9tiDzC1ZwmVxObC5p89FJJHY2DHtGYc9tCO/3KvdS0ksZp31BiL/AKxpa0AcRr7+WysqnBsXq65z2YNK4OdcGOEsAPhy7k1L0N6TVFaXswl4pgGtb1j2xusBuDw1udbopjtGerMGq6ezms66M7Pj1v7Pwuqudosff3L0SDod0hpZH9XJTRxX06+pjaSO8XsmsVwKFsDpMYqsGu1p/M1d5L92W5v3ahTpYOjy2Y2dZPUxvZBibG09ZNExxc1jy0EixI711M+wCVUQWkQs1OApiJ909dMtCS/m3KI7dSpj9U5RnDs3Xp9J9N/k8/q/qL8AFCdj4JVy6uxzll03GbC8Dl4GKRv/ACn5rIrYdKhn6K4LJ9172+bGH5LHrgyepndj9CJTTcDwVn0dw9mK41SUEj3sbO8tLmWzeqTpfTW1tdNVVMPZHgpeHVlRQVsNVSPyTxOzRuyh1jtsdD4LR7ojhl9iHRGujlqXYew1FPDEyTM9zA45ozJlFiQ4gNdq0kaexN1vRWtZVmDD2S1lnSDM1gaCGua24u7iXN05kAXTcmPY0YZoJI29RJEIxCKYNZGAHAFjW2AIDneeqk0vTHFKWUvfBGWuzZ2jrIy65YfWaQRYxg6HieaEpodwYwzoni8k9FFTUr5fTYhJC+2VpOQvLbnZwAItxI0VJqNDcHiCtLR9M307YM2HwOe0xtmf1rwZWMDwG2N8ptI7XXh33zJLLkM0b9kE3sOCcXLuTJLsEClBKAJQVrZm0OXXXQpQU7FQV0qEJUWSF7UtkIRBUI6y6xXLkIBVy5LcpoQgKVKCl9gTEAlulsOSWwRQWCkRWHeuLe9CCwVxRZDzXZD3JNDsBciyFJlPJDARddLY8ikshDOSFddckAiRKkQxhugka3MWnLa900VKdUgwdUWDbcFRSh12CN9wQt84+kYDgsvKAxn2LA31W2w55k6IUZ/RVD2fFV07qZl1SuBYOwt4wwVOZuUn2qpmYGusSE++ql9HEWd2S+ygvcSdV3s82KYeVocBmuFeYFFSvbU9dKWEREttxKzzTqrLDHjrC0/aaQhcDmthiTLdN9nNolmaQ4g7gptp1R3BLYvejP8Anen9vwW9ssD0YP8Alen8T8FvC5c+b1GmPgRyZlY17S14DgdwUNXVw00ZknkDGjmspi3SR8t46T6tn3uJUwi2VJoidJqSkppm+jOAc71oxsFniO0n5pXPcS4kk7kppouVuiYqiTRtaeszGwyqvlVjE3JBI88rBVsp1RLgIepjDkBROQOWMjpQi66RcpZQtynKlj2hjnuzFwumUcjXiNrnG4OyFwLuhkoSiKErNmiBKQpSkKllAuQI3Ju6RpE9YdKm3TabqM6VMyS2aV4R7BHrZbv3UuklysVNUS3lHipcMto1mlbKbpEXHiHtdZZMOcx3ddaTE5MwIVOabMwlbwlToxnG1YMU+2qmwzajVVFix9jwUqKQgrqTOVouopFLjdcKpp5CSFZRHRUIkLihabpbpAcuXLkIEcgdoUaB4uEnuO6YbHJwFRmnVOgrCSOiL2HUt02ClupKDzZSHciD71ElfJ9INjY0ZnU7buzWvkJZ8gpB1aRzFlGq3Za6il+898Z/tMa4e+6QIKYv6pwla4Ntq617eSETtdIyRkjL7i+l+KlOsWkHiFXNP+TG5tTA+2v6rvwKQ0T8WLBSUNTewDXUb/FgzR+bH2/sKgrL+kGRgJY7W4C0E8TajCayCxcWMFQ1oO7oruI9sbpB/ZCpKxz6QxmnkdkNx2jmB2I37ioyJNbmuGTUthird9VSSDi1zD7D/iupnB7Kln3oHEeIsfkjfWB1O19RTwyt6zKQBlI0vdHSPoTUNLGTRPN2gDtg3FrW9qycVtudaySUWmiua7RSqw54KKTnEWn2GyJuHwP0psQhdwtKC0p2fDq0UMTGwmV0cjjeI5xlPgnodGkuog2nZDo3Za2B3KRvxQ1f1UjATvGPdp8k3JI6nd2mOa4G9nCyfxxhbLGeF5G+Tr/9SIx9wlPzpoSiky1tOSdpG/FR5yY6iVgPqvI96YhnLJ49bgPafDUKVi0MrcVqWsbpnvc7ap6a5JeeKlbJFE4vwzEhuWsa4eZ/BNYdTSVcxa6QsaBc23TmEscxtaxxv1lOeHL/AO0/gekkoOhLQs8j0wdGCzKU9u5eU1FTzRU7ZmZxCS1oceYG/PZWdZhtFDhk1VFTsZJCA9rm30s4Kupn5QeWYH3f4Kyqp8+EVkY3dA4e5eVmlPxYu9tv9HQkvDa/Jds6O04lc+lmfHmN8j+0NddDuomJYeafFKRk0bS2SCYG2ocBYq0oqwFsbr6FjT/dCcrKhrukGAPB/rJmn2s/wXJgcnmcZP8Au/6ZcnUE19irjw+je380PYVX4YDTz4g1hNm1bhbmFuqvDaaqu4DqpD9tml/EcVj4KGpjxDGY2RmUQVQ6xzNbXaCDbdKMZaZ272/2hynFyj/7sRsS6mOhqZqeMQztjLg6I5QSPvN2PkgPRUVkLaiEU8krhdwjcaeQH2dk+0BOYmGvw+qt+hf8CpVJM+MMc0nVo+C6MfU5sWLyPv3/AATPDCct12M5NR4lhNR1Yq3RPcCWxVgyF4G9njsuQHEHwvDsRoHxE7TR6A9+Zuh8lo6yrMmPYXI6xyQzjXvDVO9Aw+e5Y11M925gOUHxb6p8l14/iiio+JHldvy1/o530jd6XwUVJjL2sz0lZ17R9iZuYj2hTaLp3TRy9XVw5HDQkONvgocXR76QFXJFFSl8FTJCCLxPdl43GnHuVPW9HsZgmJdSzPi4E2l9+q1kuhySd1f+CF48V3/7NbDHJivSOHFsBq4mZgBUQvqGDPbTTXiPgpeK9AcRqMUfW0baWjilAc9j522D+JFuB38brNYLRYU8huJVD6V43/mYd8Hg+5akRdG+pa2PE3vtoSyiDviSuiOHDHzL/sccmeL2/wCiC38nbmOLqjHMOjvqR1gNvepUHRPDKV7XS9J6O40swZtOW6ckm6PU4Y7r68i4aMlPCzMTt9klF6bhpY57KXF5GMF3H01rAPHK0WWrnhS5X+SnPq37/wCB2lwXAqZ5czG5ZLgi0dI52/LROy0OAvkzyzYtM61uxTZfiAq2XHsNka2RuEvIeCWiaulPG2wsow6QwCYx0+C4UDkLi50ReRqBbtHvWl467Ef/ANEt03/8LOeDoqQeuw+vny31mqo2WvqftJuml6NROPoWBQ3OlzXg38rqsl6U1kRLaamw2F97Dq6RgPwQRdLcckdPmrnQxxuyAxgNu69raBNThWwpYc//ACf/ANNAKikjOWDo3Q3Otvrpfg2ylxVGKDs0nR+ljFrgjDZD73ELKR4/i1Sx5mxKscOseGt69w7LSBfQ81FknnlqhmmneBEXOa55dc5gBx8VUZLsc7g1ybl9Z0njYSxkMHICCCL3uefgmJ6/Gyy0vSGmjNtR6dC237rCsJVNZNkY5re1LG0kXzavHtGl03iUgdCGCNjLmxLW2IurTM2jWTTueLVXSuIu4j02d/uawKBI7A89qnHjISbANhldc+L5B8FnHhjaGLSxbTSyE/tE/IKuiYHRUJcLvlqXSEnk1rfxUORek1E9T0XgLusq8Qeb/ZpImW87lVmK4h0fgjYYqfE+teM0b5JWAaG18rWC+vC4VJjDrySN4unLP3Wtb8brsbsamKK2kULR5ku+YUSyNFLGmZ2tYZqiWSNgY1zy4NHAEoYontsrZsTTwXOiaOCjxi/BRGgJbupDZLlNPACbabORGbbJeNIlTH6lyjA3Fr6J6Q3hKjr2Ok+n/J5XV+s4pAlKFdb4OcuceAk6DUDx9ipA82uH/SsaVsq4Z+gRH6OpYf70g+axpXBl9Z24n5B5nqBS8N/p9OOcgChM9QKVQP6utpnk2DZWnTxVw5ROReVmvFO8NBN+4q8wSnMwcx7iAHaHdS8Hr8MMBgrqcODnG8oPaHdbu3T+GSUVNidRTUtR18bXXBItmHMcwvQ1VaPCcbSdketwx8RPWxN77tBWerqKnZKM8EThbfIF6DiU8E4JBOW13cbWGq826XSYnS1r2m9PGQHMibICQ07Xtx5qPEpbovHhbn5XsQKiip2u1hYBucosquWNgJytsPFWlHPJV073zNu9lgTbcHY+5RpIHOcGNaXPcbNDRck8glOmrR1Y5Si9MmVxCkUMDah7g4kAC9huUkkJFz59ycwu3pL2H7p+IWUVudDfl2JbcLjJsZHt9gVjH0VMsPWxVd7C5Bj/AMU81j3wlsmQOhse1o4ja3fZX3R6WzzG8DtNNjxurpGOuXuZf+TEx9SqiJ72EKQ3oTiT2Z2VFI4Wvq5w+S1OMy0OF0rauZxAcbBjRcuO+ig4T03w0vbDWQSwNJt1ocHhviLA28Lok0ik5soP5GYwfUZTv8JwPioknRrF2GxpQf2ZWn5r1wxRmHOCHtc3MxzDcOB2IPJVclMQbk2cERdicpI8lFPP6Q6n6p/XNJBZbUEbp4YdW2v6JORe1xGStBUsbF04qWOIDZGfFoPyWjoiyCaeHNnYHdgMNySBc2PsXFn6mWKdJHo9P00csNTZ526iq2etS1DfGJ34JtzHM9drm+IIXsnR+vZidGJIyWvGj4y65HerxtNeMmUNLALkvAsPNR8/LhxLl0Me0j59BHMeaW6+gzhtJMwE0tNI08eqaQfcquu6PYW8nPhtIfCED4LT55JbxM10V8SPEVy9K6S9HMMiwirmgoo4ZYojI10dwQR8l5iczn2b7Fvi6iORWkYZemljlTY5dcgySjf4LrvA4LbWjJ45DiRMmRw4BJ15G7U9aoXhskJEwKhvEFE+VrCL8UKSDSxzRJYck31zDxRdazmlqQUxco5JMoXZ2812cc03QbiFgSZAivfZIVOw9yO7R5Wx6Ou6zojVt/RVbXeYCx8vrrU9D358HxqDk1kg9iWJ1kQZleNktzAYQb6qDJoU+ZCGBMSm+q9FnlwVAAqVTSFj2uHAqFdORvsd0rNJK0aLE8JqIqaKuc0CGcXaQeKpHNsVYx4rPPSMoppSYG+qD9lRqmmliAe5hDHeq62hTXBlHbZkzo7MyLFYHPcGi51PgtDivSSCmvHTWll58AsPexQl6hxTdstJkyuxCeslL55C48OQUJ0l+KAuuh1TbKSFLrlP05GYXTAYSpUTRC3rH7/ZCEKT2LrG4sOioKVlG9zpi28wPNZebdSJKhxcSTqmXB0ziWjWyGEIuPJFIQlqfyJMiyo31DBakyp8R62snPR3h4aWkOOwOiTiPWiKGEpx7X9U2/q30Uv0V7JRG+wJ71a1mBSwYTHWGRha7XKNwrUNjOWVKjMOagIU+alkYwSOYQw7OtoozmWCycKNozTIx3SFG5qAhZNGqGygTjhZApZrE3jpUzLL2U0ZE1I/TVeEetY3lfJNorCOmeWhMUjm5rlWcdQxoGiFEblZWVOGSS80z9FytiIsVp6WVkhAsFPMDHM1aE6EeU4hTyQSXcNE3G8LXdJ6ONrHOAWLjd2i3vXTB7HPNUy0pZNVaQvuFSQusrKmkWhkWTSiTUZunEwFCS666ElJAHdcdkF0ocgBt2hRNddI8IGmxWeRGsH2JAKW6azLg5Ymo+ComLEtohKN4XxyfuvIPueE8HLp2ekUdRCN3xvaPEtzD3sCQ0O38lEiYC+tg+8Q4f2m2+IS0c3W0kMn3mA+5IDkxFruEkRHtab/ADQMfw2rME0FQW5gxrZHN+9l9Ye1uce1V+KURpjJQsJeaafqmO+837B9rCxSIHdXIbamN7iBzGjh809irRkpKhpzCSH0dx5vhILD7YnN/dUvdDi2pJooHsIpKmN4IdG5jyDw1IPxTML8kjH/AHXA+RVtiDmvqJWWH1kRsfCx/FUskckcQc5pyuuA7gVjKNHZjyp3Y5WtEVZUMtoJDZOQPIoZ5Y3PZLE9pDmuI7JB09yYxiUMnjl4TRNePJDhUpnZXQ2tmpy5viD/AIq9D5JeWOhInNxusY3JI8TtOmSVodfzUqSelmysr8Oa4FoeHQyEWuAdjcX2VFQyNdZ25I1KuH26qB/NjR/zD5BLU06Oec035VQTaHC3i0NVJAfuzM08xdSamhlq6iSel6uYO1IjkDiPZuoJI15WXTODZI3g5c8TXaeCltPkyslU1PLHUFksTmFzC3tC3JV8chieHMNnN/iynUuIVfWsibUPLXEgNeA8bHgUJxaKUEVuHwyG9s0XYP4e5DjFjT2JtNUB9P1jToXD4FT2zZ4Xtv6zSD7Qqqmmwt1M5kUk1OC8H6xmYB3K48eSlwQSO1ppYqhvKN4zeR19y5MvTNvynZjzKty8oKsiCEX2jYP7oUmWrJxHCn39Spd72FUozU5Yx4IIYNCCDtyKdEueelN/VmB+K4pYHHO393/s6FNPGv4N9R4kHtGd3DdRsGmaMfx9wd68kDh/w1m6esLGjVOYbVOZiNfLmPb6r3NsuTGpRjNfb/aKyRTkvyaXpFQ0tThVdO6MNlbTyOD2aE2ad+ahUmBdfh9LUQ1NnSwseWvZoCWjiF1XiIlwyrZm1dTyC3PslScFq2twigbm1FNGNf2QnrXgb+/+h1JS29jPYjh1RSY7QRyNa9z4pizqze9rXUpr3MNjcEbgqbiE2fpXgr7+rFUD+6FaVfo1UMlQ1pPBw0cPas8lOMPx/tlY5NOX5/0jJ4XXmFtYAfWrJne9RMWx+Zt4ad5a77TgdR3BN1NMaWmr6pkzSyKtljDHes7taEcOKzMspLySbknddcemhLI5M6OnSpNlnBK57gS7jzVjghBp25vtySONuPbI+SoKeazh4q8wqVkUVJnFwY8xHi5xW2TG1B/wdcZassV+f9D+JNkiqqaIuu01DTe24Fz8lFq8RkeyOCFwMUrWOdl2dutFiVLHLHhEkLwRNXNZl5dl11R13R6aguWOPVxMNmvNrAA2sbajVKKioxbPP6rxck5LH9r/AIJ2FQR1VHE2Q6mJpHtufPVVdbCaOarjk0LGxtvfcFxN/IBWmC0crjE4h7o+rZZoNtAweaOriP0lWktY4xiBpzgHg48eOq0wZWss03t/5FyhpwQ99v2UcEMr3083VubEZWNDjoD2gprKZ8TQyWKx1cWvB1JNyfJSjmFTSOe5ri+YX1uRlBd8kT3AQuLSGgMJIJtfTUL0INNHHkyScrI1HZmHwccwc4g973eWicgY2apm6uTIRGxoN7a3cfZwU7DqYHD6Rrm5ndUy7R+yD80tNTQNqq1j3Fga9jR2L7MBN9vvLeHJxTd2V1TDOyen9IJF5QWkttewJ347JmulZHaQMADRcWOYEgd/BWEtI6OupGtma0F73McDoCGHW3DccFHxWMtbMyRsMjndkPDbG5NtLaErS9zCiormdXhmIOB/N0xYP3WtHvemmNBxSip7aRwuce4Ofb4NUytp21OHzxxTNaZJmF5lNhYPLiARfgwb2UYwzRYliVW5n1MVIRDI0hzXhrDqCNN7lQyyqqHekVNENzK90p9ryV2LyZsVqbG4a8M/dAHyKLDWdZjdDGdo42j3f4qBNL108spP5yRz/MkrOXBrHkeY9K94so4K5xNljRrYMrwmGuu9LId0MOrlrBGU2Sn/AJophPyfmymV7XSfT/k8jqvWIUgSlIursc5dj6zoRiLfuPa7/wDmM/FYxy2mHjrOimNM5Rl3kWH5LFlcOb1nXh9Acfqp2M5XtPJwPvTLNijGyI8Dka5sxDuySp9F10NfBU2INrgkbja6gRQ5tbhtm3237lYNrnulghlAyxwhsfhe/wA16SZ4kuNjWy18JDA6Fodbt5dLgrEdLm4hJV1s9VHA0RztgjDHHtggkHcnYC9+avmN9IdGHShjSNXnYAC5J9l1k8eljrYHVsALRM5r9bZnWGW515g7c9VllpcGvSW27DwHMYp45GWJjJJv6uUgjxveyd6kdeHOlMbW9oyNaSW242ChYFicdFHUtmDnCVjYyR9m7xqfJW1ZAWiRpFiezbknBpxKypxyWUMxDneqR7b3XYQB9KlpF7sdp7LqxjoHzC/ZbbQuP4KLhgjg6SwNmuWEa272lS1VM1hNSTS9jRU1I+UgRguedmgXJUqhY5kmg2Oqs6ClhP1kE3aaQW22I7u8J+upWMndLTua5jnWOX7LuIQnuRXckPwzDMUo5RjDYSIoT1DpZerDXuc0aG4Fzay82xWngjrJaelbG3ITla0gm4XqdBS01fGaSvibNTzsMb2u0Gu2vDW2vBeZ45PDJjmISRRQsc6oc5hZwaTpbQaexZyfmo6I+mz0LoHK+o6I0gkuerkkjaT90OuPiR7FZzRXdYhM9BaGOHAWzMe1wqnCXK0WyDKGhp79CpmIBxxKnggNm+tIRv4eCSlvQpx2s8y6XtNP0xY4aZ6dhv7CPkp2F5+phkjkLR11ifu6Jr8pcHU9I8Pk/SU49zyFX0dW9sMkLSQ2S2butyXH1MdTTR6PRy0xpm26AODw5uZocTfLzCndLsPrsfxRuD0lWKaKCmFRI4gkEkkAWHgs50Vknhlp5mAhrnkNe0X1G4stbXQzTdJZpIsRdQn0OCVzgwEPjbI4PBvsNR5ri4kztatIx/RjEcQ6MY8yirZjJTyuySNB08fHivVpYQX30vzXjvSNrntdiTq5s2aQujAaOzZ5GhG4svWMErfpLBKSrcLF8QzX5jQ/BW91ZElpexU45Ttlw6uZqS+nkGv7JXh9O0OLTx0X0BVCN7HsLblwI15EL5+jBbdvFpsuvoeJI5up9UWaqfDIJ8GFeyaPrc2R0bdz3qlpsPmqnSNp4XzPba0cYuXE/wD0V1NUPZGWHUHgVpugNW6gxqWqbTyVAFLIerZa5sBtf2rrncYtkvTNqjFVMUsD7VFM+IE2uW2smJYi0kLbdNi+urahraOSNjGi73EaOIvY8lmamkeyGmkeQeuhDhbhw18lliya1uTlxaXtwVL2WNgul1y+ClyQ5d0w5utuS3S2OdqmA1t9VIjjiYW9YC5x+yOC5rG9mxvdFEc1aRb7Sym6RUI3IsabDKev+rp3GKoPqtd6rlTzQPikdG9pa9hIc08CvZuhENFPA181PE5x7J0CwH5QqKOj6UVUcQs1wDreKxw5nN0dHUYVjVmTYSHhWMbQYwbKARZynU7vq9V3YzzsvFkWsaA5pAV90Edmq8Qp/wBLRu9yo63UA96tugb8vSOFp2kjez3X+SXEyucRKcfqx4JrNcWKdmGTM37pI96jXsu9s85I51wUgckcbpFLZdEiN9lZvxWWaiZSS2MbNtNQqZhRZ1SdESgmT+oEjc0bwe7imXwvBsWlMNkIOhTzamQfbKdoVNA9U6/qnyTjaZ/EWHMpPSpPvJt8znbuJS2DzE2GSmp435mdZKdGngFAmmLySSgc9Nk3SciowrcQu1SscQbg2Q2uU5G3VSWyXS0rqghsbS554DW6OajdA/LM0tI3B3VhgVf9EVcdW5oeW/YKDpDiX0lWvqQwMD/sjgtEjncm3sV1XJA2VrqRhYG8XcSos9RJM/PI67uaGR2qZKzlI3jBDgkN73Uh9dM+BsRleWDZpOig3SufdoFtlOpluKZIdUyGPqy8lg4cET5YpgxrmCMtFi5vFQrrgUtbHoQcsXbLWnNyIUeRhadQrPC65lFMZXwtlBaRYqHUvEkjnhoAcb2HBKSVWOMpaq7EJybT7wmtFgzpizS501M/RIXJmZ68I9clUr1PjdcKrpCrKJUItcP9YFXzT9WqGg0IV40/VpMZmulR+pd4Lztj7TO8Vvulb/q3ALznNad3itYPYynyWkT9VaUp2VTSjNa2qt6c5bAhboxZYxFOZtEy14DUD5rcUxD5ehL+9RnTd6B045oQEvOEoeoHX96UVA5oEWF7pp2hUdtSOad6wOCUlZSdMIPRZ1Fe4g3CQSO5Fc7VG6ZND0/SSBst3bNLXHwBF/cSqzrDyKfpH552sNwHhzPMEKSkBh4MML6d28Er4/IpypdYwSA+pKAfBwI/BR6mQx4nVcpQyYf2mi/vSPk6yCYcQzOPFpB+SQ7JAeG1OvFod5Gx+KkwtNRg9ZANZaa1RGOJdFfMPbE537qgZw+UOGwB8ipmEVopMQjnIzsLRKW/eAFnj2szhLuOirdI019KDq13YvzDgQFWzySRh8cbiDnOnBT8SpXYbiElM51xRzFrXfeaHAsPtaQVDr4w2unIG5BHgQovejVQugcSZ1mH4e86lrXMJ8F2Bsy4nG22kjXM82lOSdvCh/qp/iE3RO6qtppCdpW387Kr2L0KmVzM0EhDd2kghXccglwoPG7M5t4Oafg4qBXQhmIVTPuyFTcJaJKZ8R4yln78bh8WhJqyJQ2sbMthujqpP5lRS/qujPiCoMDZJ2h2w5lWDmWwuEb9XUO18WhZ0k6OZdxmileK6ncRoJW+RP8AimZwY5pGn7LyPenBmY9rmi+VwPhqF2Kxk4jVNabDrCQqVC7HMkP0ZWObvG+Nw96eo6tk7NhmG7TwUemYRRYhGftRtd5E/iq3Vjg5hIPAhDgpIuGRxNlFUTRERsqJWxloIY452+RupTK2aEteI4Xlp+xdh8tW+5Z6WuEMdE6U/nIAb94U+mnEj2gHRwPwKwn4kZr2OpODX3LplXE0fWtlhH6zMw82/gpFNPG7rXQzMkLi2wjeDt3aH3KnhqNN9UsnVPb1j2Ncb5bkLnWiVqUe3Y1akqqX+S+lnPVPa7S7SLHTh3qVSVZpqWCKQFpbE0WPgsy2d0bbQ1EzB90uzN8ijZXyxXY9kT8pIOQmM+Wyyl02GcGk637/AMmiyzUra/wXlbWk4lRzsP5qOQeeirpqupkxJtTLP9XGOw1riDfvUf0ymla7MHxG1sz23Ddb+s3TzCYnoqioaRSVMbidhv8ADX3Jw6FpJKntX/1iWeNu9h3Fao+i5A4kSSukOu5JKpibqXW0tQxlOx0bnObHZwHO/I6qC4PYbPY5tvvAhbeHo2O3BNSgqY9ETmHircv6r0dv3YI/eL/NU0Thm3Gmu6uMUY6Gv6m13MiiaQNf6tqJxuB0wdZl+H/otaHESKvD2nVsM5mt4Md+K02M4tDLgGIFzAXGlkym2xynyWOwqiq56jNFTTuLYnkWidqbAWGnermXAMeq6GaGPC6y0jC3tR5d/Fczhk8qitv/ANIm8LlOUnv+fsi+paqClwejAjzFkLGuvwOUahZ2omFWcbfY3ldp3ZWD8Vdy4HiYBjIgijGjTNUMbpw0umG4DHFSzsqMZw2F8xeXESF9rgAbDkE3hzz1XGv/APUZ+N02NQ83579mY2glc2frT/Vxvf8A3SPmraepbLQzOylzXRPDeYdlNgfxU+nwfo9RNlbU9IHTZ4iwiGmsQCQbguPd70Qf0TpIjldi07NMxJjYN+4FehjxM583U4puTp/bb7EyAwNYI8xjMemvdp8l1E+qp5K50Ts8Zq3hwyXDg1rBfayOfGMLLnvGBySOcS49fVO49zQFGZ0nYIwKTB6CJhc62Zr5Lm+p1PMLpSSZ5Dk+4bnMmxSBwhjBZTSyOINg4Zmt2B047KqqIXVFZG+ljkma2XOAyNx9UE7W5gKf/KzFTUdTTeixfVGTNDSsaRra2o9t1XVfS7G5m5YsWqC5xADQ4tGpA2FuaqibFf0Yx2aihZT4VWF/WtLvqy2zRGBe5txJSUPRXpLBR1Jnp44Kgta2PraqOO9yMxvfkPeoFbitc+N8ktbO8CF7wHSE3dchvy96qa+sqGYeZevfndMGA6bWcTw7gpdF7s1kPR58c4qcRrMEhlykFwq2l+otuwG/DcHZYbGKKDDa30amqhUsa384AQD4XAuO+wSRTSOwutmkke49ljSXHQkjb3qua4HVRNqi4pp8kgG4SEoA5I5yySNbBkK6AdpSKaBsx1VtBhQy3stYRMJyKl/5splW+IUPUUj5LbW+KqF6/SfT/k8zqvWIUgSlIuk5y7wIl+E4xCPtUzz/AHHf9qxZW16KjPLWRfpIHDza8fNYkbDwXJn9R1YPSHHxTh9U+Cbj3Kc4KIcFvk9Cp6J8tLDIxriDC12a2moC4Yc9xidJNDE2M/nZXZWtB4EqJgOKvp4aftnL1QBBOh02UzpJisL8KbBTEsM8gkkAP2Wg6ebr+xd7k9No8aMP6ml8ELEcYbT00rKB7zKHZOuy2aRrfKN+Wp4HbVZeplADqdsgMQdnjt9m4Fx8j4KZT9XLLNmDi0vIYc1sottbkSVDqmNFnNN7aX7u9c825bs7scYw2SIZJ9UXI4961lDjcMzGNxIyGb1TKxodmAsBcc+8ctlmTFnLQGki2Y2F99vcnKaU0s4ey7XN890oNxLywWRUzcVlVBHRMfSCN2YWa9guLfj4rLNc52P0Zcblxa34hTcJrDJRVEbyNHB49uh+AUCR/V4vRSEbSt/5guhyuCZyYYacjibSlfJSNaC/LnOUC+5VpgdQJaN8fV6GQkvP2uFviquvyTU5iyEva8Ea6AcfarPAiw3GpfbnwUscS8oowAQTcHa+i8y6YyirxCbEaR8bqWWd8Qka/MXFlgXW4AixC0PSbHKgVUmHwkRQROLZBbWWzQTm/VuRp5rzuZ0r5XxGR2WSTM4cC7ifis5e50QRq+g3Sx2DV8npDHS0UzGsewOsW5fVcL6X1PmvVKDF6DE6cVVDKH5hd0ZGWRv7TfnqF4EG5GHTw7lJhrZqZwdDK5r2HsEHVp7ktK7jb9jZflUcXVeET2HqyN8nNPzVLhtW2lnaZoWSNz3JI7VrEG3drsj6TV8mJ9GsIqZ3554qiWKR/wB67WuafL4KNSQtqpBGZckhPZJHZJ5HkufqEqVnV0rdbF/0fkDJnxxPIDX52O2JG1/JWXSrHJcO6RYS+Mv7MBhmyvylzH2vY8CLA35hUcFaMMo4m5IjVTxvc2STXqtSGgAceydeFxZVGIOmq5oKyTrZ2vAJMjy5z8vAnna3xXJHHc7O15KjRJxucy3poeuDOvsevcC8m/PbdemfkzqDLgc9K9z88UmrHg3Zca+8LE9JMGi+iKeuppuvhqC3qjbU3HH4eKt+g+NVeE0jXzt9IpnEsl7XbGU2vydYe23FEq0IJXraPRGwjrWl4BAI3Xz5Wx9Ri1dDt1dRI23KzivoWZ7TYtcCxwzA8+S8D6UxdT0sxePh6S8+Zv8ANdHSUpNHN1FtJkeN9+0dbaFXnRyvGH4nS1QeQ2OQF1vunQ+4qihjG19CPeranphR0kVVVdozNLooRxG2Z3IX4cV25GtNMyx3exP6U1k0OJ1jJWvbFUuEgzuBzaaEHwVRAfSaSmkeS4tBaQe47KPV1FPVYbDNJN/PI29WWa3I4HyR9HpJXVDKNkBmzG9gbELlglC2zaU9c0vc6shL5HODA0E7DgqyZmWctOi9Cr8HfJS+lGEQMa2wHEkLD4lGGVwbzaCtseVT2QdVg0R1DMADXtJFwCihjaa49abB51I4LmtQTyNFW5wOgte3gpzR7mGCW9M3PRzDhDiUdFDXSNdV0znB7XaNcNioX5RaGSkxembNL1r3UzczidSQbXKY6MTvmx2ie1jX9VYNzOI9mikdNqkVvSKd7r2jtHbkRuufAn4h1dW14WxjqiPKQLao6b82R3p+sHWTucNAo9MbOcF6UNjyp7oCsH1d+9SOikvU9I8Pf/rg3zBCarADE6yYw2XqcQpZfuTMd7wpntJFY94M02Kt6uvqWcpXfFQSrXpKzJjVSODiHeYCqnLtTtHBVMFKLWXXXN3QxsIgtbeyC6ckkzADkmrlEgQt0ocgXJJjoczaJMyFcixUKTdcEgRgaoBitbdTKeNrGGZ9iBsOZTMDAXAE2BOpUiv6psmSnJLAPMrSK7mUnbojySFziTxSXJFkIFyn6enkmeGRtLnHYBIrZIiPYbpssWib0erHNuRGCeBcoFZhs1I/LM219iNilVjUyryFdILgADZSxDqufDqlpHr3IBYhLSrqlwapqY+sYwBnAuNrpKnA6yJpd1YeBvkN1LgX4iKU3C5pAd2tk5JGRdMkKGqNFuA8C5tsmyE862W1tU2VnJGkWWmZMyuuUV0w93aXz57ZYUY2VnENlWUas4uCsks6LcK7afq1SUe4VsXhsVyeCQzK9K3WY5edyAmY25r0bGqY1biOCh0fR1gNywLROiGrZQ4S0ki7D5K/FO4tGVitqbCI4raBWMdLE0WNlXi0Q8VmYFJO7YIhhU79yVq2RQt4BPNMQ2aEnlZSxIyjMBkdvdPN6OOO4K1LZWDYBF17VCySGscTMjo5+qnB0dFtlouvHNIZwhzkVoiULejzb7J5uBNaNlb9eEvXjmhzkGiJUfQbTwRDA2W2CtOuXdcptspJFWcEZbZNnBgwFzRq3UK364Imyi+qLYqRjmUrZ8YpGkaSwSR+1jrj3EK0mwQMgkLRrkPwUSe1LiFHNwgrw0/syNLfi0LTGQEFp4ghDCjBV1osMpJWaGeGx8Rv8CokVR1VPS1G/o9RZw5tOtvIlWeIU5kwRsTR26esdGPB2o+KpY9aGsjI1bkfY9xsfis36jaFOJcdJKbM2mqRZ2eF0D3frw2APticw+xUdc76yCT78Lb+IuPkr+kldWdGqhvrS07BUNB4mLsPHtiff+ys/VC9HTvvcse+M+4j4lN837jg62fYSF2eirGccrZPI/4qI5xsCOGoUrDRnmlj/SQSNHja/wAlDYbtF+Srsarlk7FrHEpn8JGtf5hdhkvV9ceDHRS/uvF/c4puvJIo5fv0zR5EhN0pv6Q0fap5B5C/yQT/AMCYY+rllj4Mkc0eZTv/AJCfjlkY74hBUuDqmRw2kayQf2mg/ilhdmgrGf6nN5H/ABWNeY4f+VDT75Xe1FiI/nj3ffa13uQZwW+KKrOZ1M6/rQD3IXAlwDRtL3VDT9uBw+Cg9TmaCrGgINWxo3c17f7pPyUVhGQX3GipNoOwGJMJoMO42Y9nk5Dgj5Y8TpY7nq3SBpB71Oki6zD6cnZsr26eaWkgDKqndpdsrDb2hU5qqZVuxo4k2KolieHNLXkXtcbqdHWsfhkkgeCGzNBPK4Cqq+md6ZUOaP6wooB/kXEG8nxuU+HB7o1WaXBL+kIbgda06gaFO176n6QnihjJAI7RNhqAVX4ZhvWhs0wIbcFrefeVoXsvUSE8x8AsZaIXW5041KbWrYgwU8poK2OeQZpgwDKPV3/FRI8OfALsq5gRyVy5tmu9ibkAWXjSSVG8cMG3Z1RXVdLHCIpDIx0YLmyOvcqNHixLzm9JjdyZPp5EWT1W0lkI/UVbNTkm9lrr33HHDBpNo0mF9KJKCQPZGJi3YTQxP95ar2r/AChYtDPJDDHTxOY6xLI2D4NWApWSdfGxzbhzrXUyufnxSrtqOvePeVUpyS5NYYMMp012NX/LfpBVRzONfKxsbA6zXHW7gPmq2THcWq3Br6yUl7g3U33IHFQqZoZhtW9xABMbbk2+1f5IMMqYJsTpYYznPWtJI2sCDusrlJr/AN3NFiwwjN0u9f4J9bWmHN1krz2i0a6nVVtRM9kNMcxJfGXkk3Or3Ae4JqOOavc+cu1aCcvADfRW4wWesw6CeEBxjpm9kHtEanb2ohFpbuzoajGcUtiDQMMzamTi1jGjTm6//SptM5xnippCC18sYzDlmBPwUvolFSvkrBXdmPKy3DtAOPzQyvpxjMApg4xtcXdo3tZrjv7FrHZoyyJShkTXH6JkzpWx5JMzrEAEcuaZjjZJRwho7eXNpyNzt81GqayZpLoyAGs2Go0CCuxuShbT0bqenmhhp4sudpDmksaTZwIO5XUlcj5+Tpbj9E6OKoq5pbu6qINFnEam3EeKr4eqFZTGN17StNrbBvaPwT9HicIp6+tlgdaaRjWMz3sbHcka+qokckJmb1YAeGPcXDTs5SNfNU9kLuiWerMUDXi46uMkDjpmUStgbPRU7XDUvc/3NHzKl4o8ROmlEbY2MYcrG6AWYAPiFX4pUCndSR8oMx9rj+CyyfY0h2FdRAYUYQNHzgn2A/iFDGFngFPqaoRUtGDoZGuk+A+RXQ1zeKxlJm0YpoiNwt3IpJMLdbZXMVZHpsnfSoiNbKY5B+GUFNSSwO0vZXEM0jW2KdM0B5IXTQ8CFSzMl4kRMWmL6CRp4kfFZ5X2Jyxvo3tbvcfFUR3XtdBLVib+/wCjyeujpypfYEpERQrrZyF70NIGMgHZzLf3m/isS9pY5zeRIWw6KPyY5Tnhrf3H5LNYvF1OLVsXBlRI3ycVy51wdWDhkaPdOJpnrJxZw4NJGvwf0WTC6YSDJIGEFwO9iVH6RPdG2GmLbRxNJFwLlztSbj2aHgEPR8w+iRvqJPqonOc9rLF2hFhrpqSNTpa/JVdZ9p3WNfmcSXW7RPM810yn5Ujix4/6jb9xqjqDC51jblpdO1ErXNcLdmxsDvZI6gfHhLK5wI6yfI39nKdfMe5RtX2tYk6BvErJtpUbtJu0OPkALizTlzAtZMyPLn5ibk7nmuex7WtL2uAcLtJBF/DmhjaHSBrja4Iae/gpbLSos8FqIoqxrJw7q5WmPsutYnYnnrZHi5YyamkaCAH638QVXU7jZpDwzKQQTwPgrDGnNmoop2AC7yHW2Btrbu0WsX5GjFxrImejVOHElzotQTwXYdSyskJaLkG2ik4HUNq3wxukLetYLG17HLfb2K0oAyXO5jgMkjGdphBJdtpw2VatzBRPNukUrY8VxNjgS70hwtfgQ0692hWbiGatI/aPuWhxHDvTOlFbTQVYfHKJZ+scxxc3q85c3LuSLOA56KCMGLOvnirYnNNOJIC5jmmYEEkAfZIDHb+xS2dCjsQKmoLo+qDWBjXEhwaMxvYb8tNB481Ga+7ipz8Na+WkhZWRGoqOrJjcxzRG17cwJdsQBvZQqqBtPOGxzsnjcwPbIwEXB7jqD3KXItR2Jjqhxwh9P9kTtfvsbOHz9yu8OpmV0RbSZhVMbnDSRZ7QLm36yy5NmlvAq8weaWCSCaAnrG5SLc1jntrY26ek2mL0gltDRABuYUzHXB1Ny4m/mupah0+GshAvkIc05jv4bJelVNVfSWQ07w3ICzKAczGgXcANhxuVVNgrYDJGaaoDoSQ8dW7scddNNNVnjqkXkvUzU4HiU88UeHTZfRaeV1UA7cOtbL4Zjm8VEqsRdTzxMaWmF0xJDDof4uqynM8BDmCXPK0lhMbrSjjbTUd4T1HROxGapY7O2oipHTwsIsZXBzdLcSQTbwRKKux65Uke2dH5m4h0dw+bNmd1IGYA6lvZPwXk/T6Lqum+Ii1g/I/zY1bToFixPRwU/WAyU0rhlvqGnUacr3WU/KGDN0wjfpealjPkCPkngWmYZvNBMpIA3Ke1tsLbrdMZT1sEtM9gdJS0MAiFts2pKx9PQz9gmGQtkOVjg02ceQ5qbVYg+lxssjzO6ylbDI1oJJ7I+YWub+pSTH070W5FJXUzIKpzRY2dcd4Ujo9VCmxIyuI/NuJPsVdWzyTzE2OugACZpXFshL7gEFpNtkTVxaZjCWnKmj0rHcVlq8Jo8r8odCCb7k8V5/WNca6HiXGy2eWOq6K0FRmJlYDG5vKyxmJudHPE9psWnQrHptnsdnV+aCDrC2mbYkGT7o4KqY4iS7tQd1YUskcjz1moJ1un/o9vXvY2xaBmHeCtZTvZnIob3E0PQ/C6mEVGJMqDFFBA6UWF72CranrHTvfOSXyHOSeN9bp7CcYrMNp56HK2WllY5hB3seRT2E1NNV0EVLXsN4+yJWntNHBRim4NuRpnh4kUouinrREGR9VfMR2781XxaTOCuMQpOoqZYAc+U9l3MKpe0x1ZaeS7oyTpnnuLSaYU4vE63JVoNgCNxqrRwu0+CqyNCEsvYeHhm66TEProJhtLTRuVM4q0xN/W4Zg0/wB6kDT7FVv3XZD0o45qpMFELWQrlTJZxC4BPNjzNXFlk2hWMWXWT2RJlQkOxuy4BHlXWSoViAJxrbpGtUqGPMQAFVEyY7Rhjc7pWZhl08VGeFeMwucUDpxGerv61lVyxEOsQtK2MYyTZHjZcrYYFQimpRI5v1kguTyCz1DTdbPGy3rOAWwqxK2lcKYfWAdlZy9irsalq4Y6plO6+d+2midkjbILOaHAcxdZup9ONfGZR9fplGivcPNSYneliz76eCTVAH6PEP6pn7oXejxfo2fuhOm6QXUgMylsMTnkWawXsFFoqplZEZI2ltjYgrnemHEXZ7eiW1vtZMV5lNNH9E5cubtdWqAp+k1A2J7aiNtmv0cBzWbeLFbvFoXzYO9sgBla0ONuYWHlGqmSN8T7DN7HZNndPMYXOAATklK9rrFpHsWLTo3UkmE46KKXdtPvdZpUQG8i+dZ76LiiOytYjoqmi4K0jNgrILGneGC5TVTieuUFMSyZYSqIzF9TqdAhAaSGYO7RUoT2CqKd/ZCkh6AJ3pC41Cg5kuZAyaKg813pJ5qGCF2YIAmipPNd6SeahZkudAE30o80vpJPFQcyXMgCaKnvS+kd6ghyUvQBN9JNt0npJPFRA7RIDqkgJZqDzRCpPNQyUocgCJjZMlJXFvriMSjxY5rvhmVqyr6xjZAdHtDh7RdQZGiSTKRcSNMZ8HAt/wCpV2E1NQ+iiDY39WxuRpygnTQ31QMeqzcYpC3fKyob4jQ/JN4lhzS2Sup7dXUUzi9o4OIBB9yWV5bWNleXCR8boshiNnA68D3I6eubHQNpS+N7GN6vOcw89EnQ02it6J1rKercJhmiBzubzZbLIPaxx8lAxGjfQ+nUEhu6kqAL8wLtv7RYqTRUEtPURTxy08oablglAJGxGvddT+kUcRLZpHHPPSiAutfNLE4NufGMsN0kti5SWu0ZvDJerxGmJOhkAPgdPmmHN6uR7Du1xb5FH6LUxlrzBJoQ4ENunMUaGYnU29UyEgjY31VGupatg6o5sMonfcdLGT7bj4pvDLGvhYdnksPtBHzR2z4JK7hHVNN/2m/4KPRv6uqgkv6srT7wkLs0ShITHRu+9BlPi1xCk0X9IewjR8T2+6/yUeRuSNg/RVE0XvBHzT1A7+ewX+/lPtFvms5Lc5ZrzkWOxY3jonKnWmpHcs7PIpoAtaW/dcR709LY4bHfdlQQfaAgzXcTD32xGlN/60Dz0+aYtaV4I2e4e9cx3VzxSA+rI0+8I8RbkxKqaOErreapAuCXFIDhRJOjanfxaijdZzX3HZIO+1imICBhlWDqGPjdbzCjvks0lt7W4rNq2BZ1wtNUi2gkKjYfEJqeujI7Lsl/NLi0uWul/WDXeYU3DY+rw91/WcA8+Y+SlvSvybY43MmRx9jZG4/XS+KcGjbJlxtLJ36rii7i/wCD06qS/kB13Nk7m3Te4TkQLnzN5xOt42KGJpLRzKtqoIrG/Mx7qS9kXgR8EQoS87KZRR5o2n9dw9zVdUlO3QkLkz59DOnBBOP/AL3M4cPMAbMRYNc3X2gJrEcE9IkmkAcx7nucHt0OpWs6Q0zY8ClkaO11sQHteFcVGGZLBzAQVn83kjjU17v/AENxg8ji/Zf7PLJ4JaXo2+Gc3eattyTe4s4pvo6LYkJP0cT3+TSthWYXFWOxGle05GStykbtOW9x36rMYVRy0VZikVQLOhpX6jYgg2IXqYeoWRV32f8Anf8A2c7xaYv73+iNSzvhjIbs5tiPYthhuNxYeW00sbSI42AHY+oFjWNuWsA1JAUvFHluJ1IH2XBvkAFabo7pKMsiUvZ/6Lt89NK/EZImBrJZh1V/skMF/eT5qBROLqu+xbFI7+6R81HifloISTq+SR3llCdwl387qXnRop3C521c0Koq5GWSah07f3/2S66Nop5M0N35Dlc1+Ugkbkcfcq/GIqefE5mmcw5ZAw9Y24GUBt7i/JT55JJ5Ax1u3I1pI43dZOYxlrH1EhpGEsmeC5t7kXNiV2xjTPm5y1b/AHKuKgq58JbHSRGY9e55awguIa0DQbnfgiwijqBXSekwyx5mjSRpaSC8bX/ZKSWmDqSjaDbsvcBbiXc/YnMNZJE2rs0SPL2MGa/J3zISfA1yF0gmL2iINA62RrAAb+sbn3BqrOkRLsULB9iKNnty3/6laVclHWVsMTTIKmKcmzDdjraWIOx03B9iZxTDJJ8Xnnp5oZW9f2mXyvbYgEWO9rcCVkzRbEDpBeOsp4AfzVLG3TvufmoJe5vFT+kLX/T1VmY5oD8rbtIuGgN08lXT6NUS5o0jwPQ1DydHJ188rftKLRDM5TqqK0d1m6UqKi21ZH9Ll+8u9IlP2lF4p+MXCtxSJUmwuse42c64XFDaz0RXs9D9L+Tyeuf9VfgEpEpSLrOUn4C7Ji1Of2h/dKq+lLMnSTFG2/8ANPPmb/NWGFHLidMf9YB56KN00bl6UYgfvPa/zY0/NcvUcI6MHLKNvrBOBND1x4p0LGHBuyypHObhk9mkt6wZjfe1tP47lG7czhGz1nuDR4nZOUUpEMkbtWE6jncWSUcbjWxtNwGODiTyGv4LZK0jDhtmgx1z4MMbQlkXVRuZY2IHZFrd1zfXvVBLkeY3COo6wXz2e3LcHs5bDQWVtj/apadrXlz3sMz22FmgEjQ39uoCopoOrhZIXavAcBlNrHv5pZWtWxOBPTuPVM75xE50c3WNDgXPdmB1uLC2lkuGsDqxhl0tcjMNyBdNvpmtlDGylzQHFxyWsAdbX3T1F/NamKU2eOtLLXGotvcX5pd9zSXpaQeK08UFc5sLgSe09oGjCeHzTEhJoy37IkBHkVMxunLKx0zXXzuyuHJ23vsokzcsJbyIurqmyIu4o2eB4i6njoZznJjawgA2vpbRW1Ni88Er8r3uMhYcz36nLtfzWUwvrXUVO5oNsgCsnSGKBz5GmzGl1xodla3MHs6KmbGMuOemiSpMw64ZrgFgIIGQg8LkpX9IXOezreumDg4VD35c8vYc1pvwtmPmqNp+vF9gCfchdsoe50cFj9Kn/JxfLUONDk6thDcrbCxtx1sDqhzOxjEYw+V8kzoS0vcwNLnNacpNjroACVWHvVr0bcyGtkqHHWKJxaO86KYq3Q5OotlafVvfyVjQzujjaWusbEKvcXyveXauN3OPxTkJOQAb3Wc+DTG6ZqKnEqVmM0FfL1LoRTNhqI2yXdIDGWOuANLA81Hhxuj/AJ02UhrKsxkgZ80FoXs7J42JaNb3BVe+jNRg0tZc54X2Dbes3j5KM/DD1jmsqI7hjHWcCCS5ua2gtwOqwUYm8nK7LyPHqcw0cMj3syQ5esDnEsLqfqnacO0Gns8NVNwnEIZ+lGGziQvh9HbSvu45gQCB2rceYWXdRyvhic6dhDnNzX/q8wuCe75p+mikoSalsuZkM9rZHDMQRz28CqcY1sJtmp6OMlwLG8WpXQuIh7BLiDZubs3I0NxZROmVS2fHsNnAtmhyH2OP4qTiEsJqWVsD3sbPTtu1p7L9dCRzAWex+YumpHXvkJsfaCnjeqVjkkoUbGlqaYUcDc0jpogS1rTYA5iR8Ss+3EjQYliU0l2iqZ9XZ5bch42cNRsVFpZS+QNvudVP6deg2pBh4AbC3qz331+KcYaZV7jlNSja7EU4tSPmec3V5qqZ/Yf9lzd78NQmaiuhENQI3tcx0ucNvuCWn5EKgfmAJ0AGmyO0lhmAFxcaLTTuczZuejWLiNtVTyuD2vmLmOJGx/wWUxV17WN7OITtNEW0MchHrXdso1c/PHe2twiMUnZcptxpkSnfleDdX8kzGMpKh5s31X5TwWaDi11wpfXSvpuoygguzA8lMo2wjKlRsamnpcrKqFrhTvHaHIpmnoCYY5IbASRFzgT3quw2tdNE2lqHOZE/QkC6OXEfRmNijLnMicRci2ijjY0e6ssZY+vZHUt3ygHxCzuKAsrmE/aC03Q2eCqjkpJ/tuLmHvULpzh4oZ6VzCCCSNFOLM1l8NmmXDF4fERR34KueLPcO9TmuUKfSVy9DJweZi5ZrWO63ophT+Mb5I/eoLgpOEO63om9vGGrv4XH+KjuC68W8EcubabAS8VyUK2ZkqAC2qV9gU3GbBI4m6u9iK3HQ0FI5iFhKeY0v0QhcEfLqjZEXutt4o/zUnA2QyPLnEn3IAUNaxxDtfBP08uQ6AWUS6JjiCmmJxtGtZjz24OaLK3LzWelkLnJtkhylo1ugB7SapcGcY0y5wFueuZyaCVqCs10bP8AOnnjkWiLllPkpEeajikqmVDi7OzbXRRqrFoIJTGA5xG9uClVE7IIXSyGzWhZaWrp5JHyOY4FxvZNK+QNPDUMnjEjDdpUbEsRbQxB2XM5xsAss6ulaT1cjmN4AFJ6W6Xszvc9vedk6Q9LNDR4izEo5YJGFji3gdwpFDSsooiyNxNzckqiw2sp6WYBrTZ+hceC0Oa+oKQqEns+NzDsQQsBUNyvc3kSFvHOWGr7elTW2zn4pPg0xcjEEvVStfbY3UyqxXrpcxaBpZVxOqbJF1nraWxv4cZO2HK7sqPFq9HO7RNwesvmj6LsW9JwVpGdFVUh2VnGVZAtU76oqjjN5yrmqP1ZVCJRHPrzQBewHQKQHKvgqGlosU9145oAl5lweovXjmu68c0ATA7RdmUXrxbdJ14SAl5kocoXpA5ohUNTGS8yXMoXpLV3pIQBNDl2ZQvSRzXekjmkBOD0ofqoIqRzXCpHNAE/MuzKD6U3mu9KHNDBkyR9hmG7dR7Nfko9JaCpxCnHqx1TnN/Zd2h8UEdS10jGk6FwBQ1DzBiWZ2gnpI3eLm3YfgmBIrXhvUz/AKKRrj4XsfcSkpHBlViFMdnESAeIsfgmJJBPE+K+r2kDxsmWVI9MgqB/WwhrvHRSAw3CTUUchgA66OZzXNJ0cDqD5FTHMbWdHZGVDC6SjyzOAOp6shkgv3xuaf7CepJRFUTNJsJGNcPEXafklwuWKHEJhLrA55Mg5xubleP3XOPsCaKbbVGeq5aigkYKWeRosftE6gkfgnp8ZroHRESh7JImvAkGbfffvCcfhrpJvQp3ls9M6SBztwXMOh9osVAxKB8NPStlFnxh8Z9huPcVPc0jpdE2DGJKhs5mo6R/VR9YR1Q7QuBwtzTT8Tw2QfW4PEO9ji35qJhYzVEkf6WnlZ7ctx8FBabgIY9CujQTzYQ4PbPS1UZzte4snzAucLg+ryKCNmDiVkrKypiLHBw6yMOGh7iFCqm5oS7iaOGQf2dD8FFebxnvCGYZNqLebDaaSWQxYrA1znElkkbm2J4cVwwec0ckDKuikc6Rr2lswGw71WYm3NXuk/SRsf5tCWhZeGuaN+ozgjgQR+KFwTtdD82AYsGkspxLp/Vva74FHjFFV/SE8zKScxvsQerI1sL+9VgmnawFs0gNtO0rOpxOtpXU5p6iRjZKdjyL8SNUxKqGKU2pcQZICw9SHAO0uQ7/ABUR0gLD4K5ocdxKpEzJZmuEcL5G5mZrlvDVNDpBcfzjDaKbvMQB9wSS3BpETHTlqonX9enjd/dV4BaneG7CL4WUWqq8Ne2ndV4WwiWIOb1cjhlHLdS4KihlYRHHVsBYb2ka6wtruFlkgm47m+N1ZJB0TUg7Xi0IwICP6RK0frwX+BSFsbyAyqgJAt2szfkVyxwySf7Ox5Y2r/6BpBacg8WOHuRU4sxvgE5BA9szXF0L22P5uZpPkSFzKepa0Xgk0G4bce5E8c9C2NMWWFvcnUDgI7f613wYrmnkFwFRQgxxjNoS9xsQQRo0a+Sn00hNrXPgvN6nE2zt6ecdPPv/ANlnjcufCmQHXPVQi/dmWwmnieWdZbI7s3HL/wC1i5KeorTRwxRSOJqoySGEhoFySdNlpGUVfJCWNoqgg/6sj4rNeLDFGMY3u+34IyrG8rbdcf7KiiiEtbjJtp6UAD4NCo+kjGww1cgaM/ojw4ga2Dh+JWuoMKq6VtU6q6iIzTueOtqGNsNLX17lHmpKD0p01VilCB1RjLGOdJuQTsLbCy3x9P1Eeo8TS6SX2/4mfzGLw9Orv+e55hhrBNWwNBBBf8keIwukrqp1jczP+JWnpME6JYViDZRi1fNNm7ETI2NbrpYAm6B9Z0MhlkkjwyuqnucXOM1a/Lcm50aAvYUPuZvrG5WosoqiEx0dC12gETz5vP4J2kF6Sre1odlbGwtaebybf3Vd1vSaipBD6L0cwxhEY6rrYjK5rSSd3OPehHTnGvRjJTOgpWZgwCngYzcE8G9y6IRit0efnzZJrS9kiLgWEYjW1tMY6GqezrWlzhA7KADfe1la0/R/pJHlklpWwMJNxVTRxXHtN1RHpVjWIVDo6mvqHta1zj9a43sCeJ7lVT1tXJE57qiTNa5INlpe7OWtkbl2BxMp2Qy4rhUAFO1jwJnSHOLkkZQefNR6bD8BoIyJsadPL1zZb01KezbYdpwvqFla7+lSRFznFmVpBJP2Rc+d0kFqeipiNJJC4gAbgDXXxcEm9kUluy9ooOh9JiDZIJMVq6hpLg10sbBfjfK080NNjPRg1RGH9HWyzSPL89VUyuFyb33A4qioQBVYnUDTqIiB4gH5hQcGAY+eUn8zTvd5NNvfZZanZpSJ2PdIBjTm9VRw00YdmyxNsCee5JPfdUNQb6I4RlZbkLJmY3NlDbbLaSRIw4dsKzrm2iVdhvrhWWIG0VllL1mkPSUh3UinOtlHT0Bs5bSWxjHkdeLPCQpyTU3QFev8P+j/ACeZ1/1f4AKRHZJZdhyDlEctbTu5StPvC7pyzLj7nfpKeF39wD5IY+y9ruTgfepPT9tsUo3/AH6Nnuc8fJc3ULyo6On9TMr9oeKeTPFPLmidMiRS3JLRuSFYvaW2sDfYm3JVdObOdbiFLbIQNSdNxwXRB7HNkW4dTWggQvDyGAt0I0u2xt4mxUOSobJTiE5w0NbsdC4XF/ehcc+Zx3JuU0Tw4LJt2aQikPy1QlfnIdcMcwC+lje3xSzVPWG/avmzC9tNP/pRUqTkVpRf1FSx8rX5g5jrPGli076qvq3XzEm99bpmKUuZlPBc92hHDvWznaMVDSy9wSZwo4g14aW5hrtupGMVRNA6IyN6xxByX1yjc+fzVNh77U1rnRx0C6rBms4GzjoSdUJuidK1bnQ07RQTVctwSRHELb69o+WntKhPcDoFa4k/LQtibcMaWgDwVO7dTLY0jvuLfa3FP4dJ1dW0k6G7SOYIUZcDZwIUxe5TVqiaxoDDbdwOqYjcQE8DoPBR2b77J5OBY+S9pa/q4ooic0YBzN533Vea57JnObJldZrTYG1mgt9u6jBwvc3AGu6ZcL3vudVzqKOmUm0PsqcgOR4BygEhh7YtaxT76zrYZ2vc15kf1urLFruNteKrwztW7kUfZJHsV0qItmlo5evweAHMXRFzARw1uAVWYqRlYW8Hajklw2V7YpImE2zBw70zXOzR3tY5ksaqQ5O4k2ne0EAG1xulr5WeiBrwSXSCzuQCgsksARySzyF+QHYG63MUxieS+dhbubtSunaXNcOWt01K7M+6DhdJjLijn6yjay5vG46dyi1bgWvsLDcKNTyFjrX0KdlN2lCEyGdypEEjWOieW3DTr3qO7dKDpbgpZSdF42ujiayNpFgSSeKchqYJ3BkjmlrjrcKlksbDkigNttwspY1Rusrs0mDUU0E800L7dS/Rvcmek75pooppn5u3z2TNDXlsx7XrtGbXiFHxWoMsZBOmYELGEZeMmzqbgunaRHbsolR+dKkMILRrwUep/OAr05vY8aHqNF0ZdmwXFIvuuY/+PJKQmeiDrnEID/WU9x7CpWW7V1dO/IcnU7ZBiyUNR5EQYt2jLsc0JSxEAnWszIRLdDbG2IzbI3GxOXZEbnRJlTJGnIbJ0tSZEFDVlwThahypIA4n5XArnOu8kbILItxaydia3JdBWmlqGyjUDQjmFoG4zRuZmMtu4jVZE6IHPKTDTZa4xihq3BkdxE33lVDpO9C56bJSb2LUaCL0gegJQ3UWWkSGyK6w3GWMjEVS4i3qv/FZ0OK7MhSE4WaisxmnZE7qX9Y8jSyy0ry5xJNyTcri5CBc6myTlY4QUQHEAFNFHJum1lI3ihuZyKDRMPddyfi9VfPI91lpScFZR7KsozsrOPZWQHIzMwhZzEaZ4kuwLVMbdp8FAnja6TUcUICgiE7eaeEkw5q79GYRsk9FZyQBTdbN3pRLNyKuhSM5JfRmcggCm62bkV3WS96uhTM+6EvozPuoAoy+XvSdZN3q9NMz7oQ+jN+6EAUmebkUmabkVeejM+6Eop2ckIEUWabvRXm5FXopmfdS+js+6EgKG83Ipbzcir0U7OQS+jM5JgUF5uRXXm71f+js5JPR2cgkBQtMzXA2OhurbpAC6OimZuJJI/Y4NePi5SfR2fdCDFG/5MLv0MkMvsDiw+5wQPsVNOZmTxuN7NcCfNEY3slez7MchaO4X/xVuY4mutYm/IXUZ8bxNU3jcWva1zbsOuljr7AgER3mTq4ntPazOafaAfkUtM6VtWzOwuuNQBuNj7ij+sNHHM21rtdbiNbcu9HVekQ1lO+R9pC7KCADv/8ASBhYxnjr6aqYSTURgPPOSP6t3m3I72qHWMfUsDZxZwlaLkW3FvmpeMPlFAADZ8MjZdtneo73ZD7ExiDK5sRkqZI3WF7t7tfkjkFsyuoon0uNU7Jm5T1oafA6fNVsjermkj+48jyK0dc9kXVSVwkJNntc0g9/JV1ZHh7a6cVT52Sl5ccgFtddNFJsp27EIzx0Lf0lNJF5F34hQoiHRtvyVrGKMw0r4qiQsglIaXMGpcQSD/HFMMw+nu4MxCK4J0dG4EJPgyyKxmsF2UMn34MvtaSPknMJbmq3Rj+shkZ/dv8AJSZsP62jpY21dNmjfJ2yXBpBsbbb7p3DaB8FfTzOmpSxj+1kmubWIOlu9JGai7soAOw3nZTquF0lLhpaNTC5hv8AquPyUmLC5R2gyN3EWmZ8LqXJSzGClYIXF7HSXaCCcptY787pOT7I1jhXdkHDKbq6oC980b2n2tKi01MBG179SRcDkrqnp6mOpiL6WZrM/aeWaAd5UIQysjAMMumn5s/gobnRqscEyNiLSKWhdya5vk4qRhWr2s+8x4/ulLWRmTDKcFrszZpBaxvbf5ocMBjxCkaQQDJlNxzBCpq0kZraTZaxG8TT3Bc4fWNPOP5lR6OZpjLC4XbpupBIvE79Rw/vLhpq0zvu2mI5jSyTQXDCQhjsACC5ptwcQjHaD7cWO+CYjPYCq2o7GkUm3ZObNOGAGeQtdsC7wQxQRB9wLE8QSPmgefqYDzDvkjh1cLlTLJOPDLxYcUlbii7pMWxKkdTw0ldUASPykda+wABPNTpKmrlbmqKid9/vyuPzVNStH0hSdwkP91XUxHVsHNw+K5M/UZaitT3s0x4MWuXlXYZwiB9ZTSSucCTI8Au1sA4gW8ktBTCbGXtd9im08S7/AAUjo87JhbDf1szvMkpMLcG4lVy31EcbR5uKxlkby5NT4T/QRX9KFd2v2QMTomjFqGW1nCWx8Br8liXuOVoB1c4fFbupk67EYY2kXaJHC5sB2HWueGyyMOE1PXMknfRtay2gq4ydOQBuSvU6FPwk2c3U5VCUkuXQeNH+f5B9iGJvh2AfmuLizC4m3FnTud5NH/cpmNYe2XE6iR1fh8LXluXPOS5oDQLFrWmx0TslFROoaUVOJCAMdJbJTPk6wXaMw2sNOOq9TZKKPIdtyZWYU5ofVTBtxHTvNnDiQR80kjYpZGRxx5XukaBlJtvZWdG3CIRXh1TWSwOgY18jadjHZi/YAuItYak+S6GXCX1lKyjpKzruuYesqKhpAANz2WtG4HNDezElwRK+XrKypka0ZRK7UDXc/gnHta2XDojbsQl7u4Z/waUkmOYe+YR0eBUkbpX+tI98pFzv2nfJO1dXhlPJkq8PkknZThkksdQ5mZrm322v2rXUvmiooq6GQ/QWKVB3mcG+bh+JTNB2cKxKW27Gxj2uH4qaaeGTATDTSR07JqgOjFVLa4Bdpmta+29kLKCohwaqgaxssgmY+TqXiQBgBN7tuLaBQaIqBo1RpNXKU/1VGy3KhFTJuGDthTcTNo7KJhos8KRinqqH6y4+gqQnIzYptE06rVmK5Jp1bdCljOaNdZet8O+k/wA/o83r/qr8CEJEdkll3UcVgn1SpnTztDCJfvUrm+Ujj/1KLa6k9MXCTB8EeNwJWn+4fmubqV5Tfp35jJp5MhOhckTskKLg6GxRZn8XO81b9EKKmxHpDS0lbGJIJGyXaXuaCRG5wuW62uBtqrOLo9QVsc9aK4UsDXTFkVNBJK0shjY95DpC11yH6Ajcck3KhabMrqut3LaRdCoYZx6ZXSvjjmJmEdPYGJswiNnE6POYEAjjvfeZT9E8MficdVLMPRqipmayiDCMsYfJGBcOJzAtDtTY6a3QpINLPP7DkusOS2U3RWndgrZKOSaabIamN/U9uZhiheGFoJsRmedL7eTp6Dw+l+h/SEzZ2zZXF1OMuT0h0Onavmu0G22trpalYtLMQLjZKSeN1tZOhdO2klqTXVMQDI3sjmpu2zMwPIkAvY6kA7aaqm6T4LBhE8QpamaeNz5oiZowxwfFJkdoCRY6EcVepUDiyja5zfVcR4FL1j/vu80h0SIRNBuke4Wc9xHIuJQpEqYHLiuXIQBXPM+aRIlQxHapFy5MYqRKuSQCtJGxI8CuJJ3JPikXIQhQTzXXPNcusmwOXLlyb4A5LdcuQhHLkiVAHLguXIYC3I2JXEk7klIuTQBC/NA7cI0D9kgXJddEX2xkM/SROb7lbZdLclQdG39XjtGeBky+YWpljyzSN5PI967OmezRw9ZtJMiZUQYngxG2PkuytjkcthpjLkJyRgBs1SBDZt7IerQkZ6rI4YlyKQGIixDQ9REyJC1SixCWJpDUiKWocqlFibc1TW41IjkITonnNTbmpSKsE5S3XdMOCeIQlD4KWxHcEBCkOAKBzFNbFKQwQhKeLEhjKlIpMYSFPmOwuU2QLHmpaGmgLcUj3AgWFkrjfRNlS2WkA5AjckUs0RDAu9S2Ns0KJGbvUsO0Xz57bLCj4K0iVPSyAWurGOcDimIs2eofBV0x+t9qfZUtynVQppR1l7piJrDoE4obZgBujFQ3mkMlgrlF9IbzXekt5oAlJbqJ6U3muFW3mmBLQlRvS280hq2cwiwJQK4GyiGqbzXCqbzCLAmXS3UL0tvNL6W37yQEy6LMoPpbPvLhVs5oAmkrrqH6Wzmk9MZzQBMvdN1NpYJKa2s8b42+JFx72hRvTGc13pUT+y91gdnD7J4FDYx7D+qqKKGQxtuWC4tseKaqmiKtis0GN7SMpJsCNeCivqKmhkfZrTHI7NtdtzuR4pt1e6rc1jsoeDmjs22o4e1C4tB9mT4Y8sEkLnsyuDrHXS6SqY+VkQdJA1+4OcgEj2d6biqYpLgPs4bg6EIpzmiBis58bs4bvcWsVNhQlV2aMse8PLw4F3A6a++yF8klSAx0bg0tLbkg20soja2KpeGSEdsZL69m/wDigFfPE8tlJa9hsQSRt3W1TSaBtD9UySswyKMMJka2wIIIPvUHEqSpqatskVO97jEzOANnWsVInnMV4xbqz2o3ZRq06pipvJSQyRv/ADZLHWuLX1G38aJFJsbp6SqZT1LJKaZpsx7AWHUg8PYUmJU+XFZXhjspIfo0ndPUkjWSlsof1b2Ft85uCRoR4FPVLpm01POyV0Z1ilyPvqNW8eIO/clYS8xDa7rMMq2OH5uRkoBFubT8Qo0MzYnRyNcLse12/Igq1onVFRI+nkme5z43dXmdezxq23PZRfSqxw1ka4nj6OD8kfYz0iYjanxWojBs3OSNeB1TrHl+GzSg3fDM0jwcCPknal00T45GwxSNnja89bEHG+x313B0TlNmqKerYaeKMti60NYzKH5TqDzFiodGiUk9mQaWqlEscj3dkSDM0DQi4uFMq5paaungbNI1rHkNF+HBMZoi3/N0Z0+xnHzUurji9LL5YZJTKxsgeJHA2cLjgdtkmolLWC2qnNBJOJXdbHK1odf7Lh/gnKesn6+DPM4tc9oPeLro44X0tU2OGeNrQ18gc4HMASNCWi1rppoogWuDqkFpBsWtPHxCl/Zlx+6HGVT2VMlPI4gNcQzXkdlKe+8cTiftOb8CodbBB6ZOKibLLnJNo7jXXTVOljXUADJw5jJbmQsIsSBYW15KJRb7miklWxIY67rb3DgPIqKNLjYX2T9LYzsJmieb+qA4F2mw0TIjcbkS0+vDOQR7ln4bo3jkipOyRKf5nSHvf/0roXWclMbpKSGNro88b3EkyANIIGx4nRNlj4ntbJlBdsRcjzASnik+xrizwS3Za0r71TX/AHIHnzsFOkqb5Re9tfJJh2Eh8Uz5sUwyEOiygumc4jtA6gN7kRo8EhB9I6RF5sQRTUL3e9xCwydLKVf+7lw6mCcn9/8ASHsPm6mhgiAu7q26eICiur2UcdXM928jWNtrmIZew81KnrejbJHR5sVlcAGuGeKHgBb7R4LqabCqyF0dJ0XdVtimJzVNXI4B5aBrlA4AaLSHQpzk5Pn92c8usUYRUVx+qKOlrJp46yolaAG00xadBrly7/2lU4ZEKnE6djC0nN9kLaMxU0NU+npcHwGie6K5cI2kWLrZXOkdYbce5DL0gx1lTTU7K2CI1EjWtZQvhOl9fzYuO72r0YQUVSPPlOUpWzM1OB4vXYhUugw2tqGmZ+QimeQRc21tsrmq6K4859JaiayKKANf6TPHEL5iSDmcDyRYvX4k2KVlVjNVLUts1sLZ3XzHm0tBUepipooI5aqeomfZrXRwT2dtqSDH/wBRWtmdbDlP0YMNHPFUYthED3vY7KakyaC9/UB5o6PCMHo6gSTY+yQtzPIpqN5t2Tc3cRte/sVfBVYZBSTOqjDM7rszKaaZ97WsLuYQNLndNQYzg8db181JHHG2PK2ClZnub3JcXhwdysb6KbsdbkpjOiNO2MNnxWsdBqzK2GO595UvEKvBopZJGdEp6yQHI6aommc12UAaBoA4Kir+kzKgtHUROjbJna1lLFCTbYOLWi/gmqrpdVzhzGR9REW5TDDPIGEcdCTui9wSLZ/SmekZFHhmBYcDLeVrG0nXdUCbANzZuV/am8Y6U45PSx0tTV5OsZmkijY1gbyFgPFUH8pMVEZiiqjFGdMkXZFuVr2UJr3vc573FznG5c43JUybKSVhyEAWTYsm5pDdMGUhJIcnuXOH2zhO4kQWqHhbyXBO4o+wWVec1T8hEs1CSAmg8niiC2owvcm0+rT4JyyapdbjuUgBet8P+k/z+jzPiD/qr8A2XWR2XZV3pHFYACf6StzdFsNk+5UPb5sb/wBqDKnsbGfogz/V1bfeHj5Ln6leQ26Z+cx4Trdgmk6zYLhid8iTh76qOthdQPmZVBw6p0LiHh3cRrdXFTQ9JqmRz6luISucCHOkmJJBAad3cQAPAKJ0V/8A3Hh/fMB5ghenvhGwbpbUraEIy5OTNmlBpJGDloelVXQxUboaowRvdJl60dpxIOZ3a1II0J2TIwHpQyPqmw1jY+s6zIKgAZ/vWzb969LoWRMa4SE3vpYKc2j61pc0AADVVKEESs+RrZI8iZ0f6RROY5sM0bmeoRUAFultO1ppoujwXH4ZmSiIF7HBwzzNcLg31BNjrqvU6ihcwXNj3g3VFjdbBhdOJJW55H36tl7Xt3occaWpsI5c8paYrf8A99zHYrTdIcQqH1FZ1YLmNjLI5AxuVos1thwCrpMJxD+sYCdTbrQSVpIsehrapsM0LYi4hrSx9235G/xUmoiyHO/ifNXCGOS2JyZs0HUkYMNJNraomxOcdLeafkZlrJ2cnu+KeZC4MEgHZva/euKc9Lo9PBiWRWRm0sjuLfNF6HIATdunerKKIPFwdeIUh1K8U7pWxPkANrMF/PkFzvqJXR2/J41HU+CkNM9u5amzGRxCnMeJi5uXK4apuSM3sBfkFqsslszB4INao8EMiyEmwT0rLOI5Jl40K1jJs5pw0iZu5ENUDQnYxZwvsrVmb2ODSlyEC6de0sa1wbcOJA9isKygkgoqWoexzGzgkA93EdxWiiZOZUHRDm12T0jeIGiZI1Ub2WnZbYbhbKun618rm3cRZo5K1p+jVNMAevm9gCPonTmfD5MoPYlPwCvo2mjlYZSBGefMroSjSOPJLJraTIMfQmie0E1FT7vwSzdCaKL/AMxUO9o/BbnDGUz4z1wdpsBxTVTTueJGwtDXnRmbYKZOK7GlTaVMwEnRSkY6wkmP9oKLL0dgYLgy5SbAkrsbZW4PirnvqHSEO9bgfYr9z5Kylilib2ZGgoxzhNbIc8eTG6kzz2ePqppI73yuIQsGYgFTMYidDitRG4WIdchCynzsMkZuGi7gsJypnVjg5KwY4A51iEZpmgE5Tun4r9U5wGrRurr6HZFg8db6SJHSDtM5LKU37nT4ca2RmHxdoAA3OgA4qb9Gw0zQ7FKwUziLiCOPrZbd4uA32lWeH04paCqxZzbmI9XFfgbXcfKw9pWake+SR0kji57jdx5lXqaRg0rdFm04G2/bxR3f1UQ/6kr/AKBc218VB7o4f+5VKXVJTl7i0x9i3pZMEpqmKdhxVzo3hwBbCL29quJekeDySveabExmN7B0SyC7VOOWcXsyZ4sc/UjXDpBg3+jYp+9CiHSPBh/5XFP34fwWPuV1ytX1OWvUZ/K4f7TZ/wAqcJy5fQ8S/wCJF+CH+U2EcaPEv+LF+Cx2q7VJdTm/uEukwf2/9my/lPhH+hYn/wAWL8F38qMI/wBCxL/jRfgsZql1Q+py/wBwfKYP7f8As2R6T4R/oWJ/8aL8Eh6S4Of/ACWJ/wDGi/BY7VKd9L27011OX+4fyuD+01/8pMG/0LE/+PF/2oD0iwYn+g4p/wAeL/tWS1XaqfmMt+oF02H+01Z6QYMf/I4n/wDIi/7UJx7Bj/5HE/8A5EX/AGLLartUS6jL/cV8th/tNN9OYOT/AELEv/kRf9iQ41g3+g4n/wDKi/7FmtV2qTz5a9Q/Axf2mkONYL/6fif/AMuL/wD1pDjOD/6DiX/yov8AsWbsV1ihZ8teoPAxf2mj+mMI/wBBxH/5UX/YuGM4QTY0WJAcxVRH/oWc1XapLPl/uDwMX9pqImUmI9nCql75+FJUMDJXfsEEtee4EHkCoRKpQ4tIIJBBuCDYgrTTzfSOHwYmbde97oaogWzStAIf4uabnva48V04M7k9MjDNgilqiQDqhITlkhC6mcyYy4JLIyF2VS0WmVsR1UgPQMisnAxfO2e7QTJCE8J3c00GIsiVjoeFS7miYXyOTAarTDoM24USlSKjG2RZc7Ao/pD1Z4mxrGlUrijG7QTVMcdUvtuoslZIDa6V7tFEeblaozZMbWSW3SOrJFED7JC9VRNkv0yRCa2TmomYpLlOhWS/TpOa702Tmod110UFkw1snNJ6bJzUS65FBZK9Nk5pRWyc1DSooLJXpsvNd6bLzUVIikFkv0yXmuFVM8hrbkk2AG5UUC603RSljp2PxarbdsZLYG83cT8kUgsk4PgOM1A1c+MbuYCLN/aJ0CaqqaqdM+OCVlmGxLXAgnxUutxOY0ZkrZ3x0pd2IItM55f/AGqJ+NWv1NFC1vDO4uKm0+EXVcsl9ViDNDVt9tiuDq0H+lNuOTB+Cr/pqp+zHTt8I7/FNnGK87Thv7LGj5JJP2Fa9y1InN3HI4736gKSW1D73pcwAFnGLdZ52JVzvWq5vY6yakqp5NZJ5XHveUOLDUjSiOWRpZLDBka7QONgPekHVRAgvo2BwsR1o1Cy25118UoPcEaR6jRSyYfAxpMkTy4m4iJdZK2soSHNY6UteLOa4Gx8ys+HIg8gaFGkNRpYqJjLzxyOZlGcESj3aKuqaqnlmc4xy5ibuMdgCeasKPB+pwU4hWy5S+wih+08nYd2mpKbnOHUjmslkdmLATdhc499uA5X14oqgTsjMrYBTiAsqC0OLmk2u0ne1j7k9SVMUE7ZY/Sczb6PjBBBFiD2tiEJxLDGDsiqf3BjWfNNHF6IXyUEjv8AaT/gFOn7FX9yQW05J6pz2N4B7M1u4G2yfkdFNTRRySsL4RljdlNi298rgRw1sVXfTLb9jD6Zv7Tnu+aF2L1B9SOmZ+zCD8bpaGPUWNG7qJyS6J8b2lj2NOW7Tv7UnoszbiAPkbtfUEj3hVn0nXHapc39gBvwCsMKM8jH1VVPNI1ujA55IJRoYayZVwzVL2ziFwmyBskY42+0LA+RTNMSYqimnGVsoBDrg5XNNxe2tuCsKqT6Jwl0rj/OqnstHILKR2J2F1KimU5NFxE+SGZj2REljg7RxOx8U7Vw/XySRNzRPcXNIJuL8CFViMEbBPUrcsgCTihqcvcs6eEVVD6OSGTxy5mNcLZg4WIBOl9AbeKaZTRNnySuqCOUQGnidk7NDmhJ7lVlsjSQJHgdziiOl9huU13L2OTD4nPjmkDIrNIjmLyTbnkIPG/JR6jFKMxdWykooRmBLoGXe4A3sCSSPNUxivvuk6tXtVEW+TSVHSx7I2Mw2prqYA+qersPAsa0n2qvgx9sMJjOH085Li4vnBc6532cBwVWIjwB8kvo7zsxx9hT1E0TafHq2lmM1G4QyneRpJd58FDkxOtEzp2zuZK43MjfWJ8d0noso2jf+6UjqSdw0hkP9koExuSuq5nufNVTyPd6znPJJ9u6Fxc5urnHxN04KGpv+Yk/dTraOe1jE73J7giFZdYqd6FLxZbxI/FJ6JJyb++38UtwtEAgoSwqyFFIdur/AOI38VxoJTt1f/ECdMNvcrQw3UhujVK+j5h+j/fCQ0kwH5snw1SaY00V0gJKbyG6nPgLT2mkeIQ9SOCLCh7CxZyPFBcIqFuR66uGYiyy/wCdmi9BWNaQiF091a7IVrZlQ7RG8lu4qeGqHRM/nA8CrIN0Xs/D1/Sf5/R5PX/VX4G8q7KnQ1KGruOKxrKncRGbonWt+5NE73kf9SLIiqm36O4q3lG13k9qw6leRm3Tv+ojEEaJxnqoDsjZsvPieiy06OHL0gwxx29Li97gPmvcKrC5IyeyQBe5JuCvBsOk6mupZfuTMd5OBX0o+qpfTPRhMx0jy8tYDfbf4o1uL2M3ijPkzHUlj/U7PJTKaoytsRl0tpsVdS0kcgOUWJ4KJPSRwRmSaWOONvrPe4Na3xJ2TeZPkh4JRexVSzUzqoUjpmiodH1gjJ1Lb2uPaFCxbqaaiqf8nyVMr2xta5sbXaFxGVpdxub24qsoMKPSPpRU4qXvGH0koZCQbda5trAd2lz424rQdKaV02DPIMbercJCXg6W10tsdNCdNVlmlqxM6engoZUeOYxh74cUcI2iK4LrONshAvbRayCMV0ENUMzhJG11jzt+KzGMVbql88zSWg3YHDjfda7AqiJ/R2lFM4udE3q3gkFzCOduHLuWvSSdUzLr4Ru0YiuiMeOVcRGz3fin4WNGjr5Ty58EeJMcOlMrbXLwDqebArSLDyaZ0rbOAFzbUt148lxdZkUMlM9X4bj1Yb/92ILIHMda3ktl0UZNJhWJU0UcRMnVGTrHEWZrciw1INlR01PmDSRYWtqpVRVjBY7TC7akiCWMS5HtY4Eh3dYgEErgeRzmopWejljGGNtujJUrXS1wcQ27wbhp0AI/jRLUxlpsNt/aoxllo8QLzGWuY4kxvO/jZXkDKesj6yF7ZHZbmO9i08bjewXdlbjUux5/TuMouF72UUkJGrtLi6hyjtexXVdG4yHTThZVVWwskAO626eWpmHVQ0p0NwhuoeDY7EcEbWWK5jNFKhiz6AG67KPLlKmJOy9JE8OIIc4beB/jwWkr8s3RPD3PnMxbK9kPYDcrRfQ89CFmKyVto44n5mjtO5Zv/pT6OtcWQUkp/m7I3uysFy0k3zHv+S0i0mRKL0ECSM3smHt7VrK9fRgsMwkY6ItuHA/LgqiVmXjqeHJDiGOdujUdBKyCngqo5yRmlaQRw0Wm6RQsrKBk0bmvDXC5avPcBc4SytbyB961VFUyRl4DT1b/AFm9ySXDJyPzNGgwzFnQ4hSULoHOEsOZ0o+ydhdaWeHrmuY8mzhYkaELEsxLqMTp3NdljEYZIbd9wtqytbUEZSD2b6LKcrbTOmMEoxaPM8fZAPTGOiIcJt3OJNhwV7gsrf5PU8rIxmN8o4N1VV0vYJ8bqRoCA0hjR65ItdP0ZZhmGup+tLiLOczlzK5sU4xe515YSnHZGQ6TX+m5XONy9oJPsUWAOsQOI1U3pJZ2IxyNIIdGPio1KD1gsujIzDAvcepJC0uY4Xa7cLQ4fWUwwCeOSFvYBDXnXc7rP1zDSuc0N+sOh5BJSuacNqGlxzgaNJ3Wbhas6HkSen2L6pjP8k54hsM7xZYwlbHBBJNgNTTy3zDNa/IgLGs2HgryKq/Bywd6vyy26N4DPj9ZJBDLHE2Nmd73gmwvYWA31WmH5Nqg/wD5WL/47v8AuUL8mMuTpFJHfSWlePaC0/ivV2tCUUqCTaZ5uPyaT8cWj/8Ajn/uS/8AhpL/AOrM/wDjH/uXpWVdlT0qydTPNv8Aw0k/9Xb/APGP/cl/8M38cXH/AMX/APiXpGRLlTaQOTPN/wDwzP8A6v8A/wBt/wDxLv8Awz//AKuf/jf/AMS9HLQuyoSQKTPOR+TMf+ru/wDjD/uRf+Gbf/Vn/wDxh/3L0TKlypOKDUzzsfkzj44tJ/8AHH/cu/8ADWL/ANVl/wDjt/FeiZUhanSDUzzz/wANof8A1Wb/AIDfxRf+G1P/AOqz/wDAb+K9AypMqSihamYD/wANqb/1So/4DfxXf+G1L/6nU/8ABZ+K3+VJlTcUDkzBf+G9Hb/OdX/wmJR+Tei44jWfuMW8yrsoTcVQ9TMH/wCG9D/6hWfuMXf+HNB/p9Z+6z8Fuy1IWoSVBqZhT+TrDx/52t/ufgoWK9AoIKGaWjq6gzRsL2tlDS11he2g0XopamZow8ZTs7Q+1JRQtTPAxqARxCvMBf1mF4pT39TqagDwcWH3SBU0sZhmkhdvG9zD7Db5K36K9vEp6b/SaOeMeIbnHvYFMHpmmaTVxaCAXEJ3LcX56rsq9ZnlEct1ShqdLNUoYkx2Q8iXKpjqVw4ITTu5L5ez6SiLZJZSTA4cEnVH7pQAw0XIC0GGR2jzHkqiOMZxoVfUtm0+m6zmaYymxuTtFo5qkeVcYjC+Wc6GyhGieeC0hSRnO2yueSmHXKtjQPPBJ9GvPBaakjNxZU2K7KVa/Rr/ALq76NePsp60GhlTYrspVt9HP+6l+jXfdKNaFoZUZSuylXAw13Jd9Gu+6jxEGhlPlK7KVcfRr+S76OdyRrQaGU+UpchVx9HO5Lvo5/JGtD0Mp8pXZCrn6Nefsrvox/3Ua0GgrKWkkqqmKniHbkcGju71rqprHyQYfTf0enAYLfaPEqNhdGKCKWsePrSOri7r7lPMa6KjklZ+ck7DDy5lTOQ4x3KDHav0qsyRm8MPYZbYnif45Ktykq6+i3cl30W7knqSVCcW3ZS5SuyFXYwt3JF9FnkU1MWgowwrshV6MKdyKL6JP3SjWGgoAwpQw8lfDCnfdS/RJ5Icx6CiDCpmE0XpuIwQO9QuvIeTRqfcrL6KI4FTKKidSwymMfzipIp4u6+5QpA40TKiUGkkxCYXa8udG07Nibpp+0bBYqR8ksj5JCXPeS5xPErZYxF18Xo1P+ZaRG233Gae91z7FVDCHfdUxl3G49igDSlyFaAYO77qUYO77pTcxaGUAaUQaVoBg7vuohg5+6lrQ9BR0tO+onZEzdx8gthhtJG+RrTYU1MLuPAlQ6ShFLctF5n9lo5KzxGB9Ph7aGC+aQXlcPglKXYqK7mWxyvdiWIPlH5pvZjHdzUNjTdXQwd33UYwhw4FO0thU27K6LayfjFngqa3DHjgURw+QcCpbQ0mSohng9ir5Yu0dOKtaWCRrLEJiSHNPkG5Wa5NGVphF9dAkElVB+ZmFvuvaCp9ZTGKHM5uhNtQq5zQPVLm9wOnktYszkgzitRH+egzDmxyKLGaaR2VznsPEu2Ciuc4cGu9yZ6k9RG6WBwaWg3LdNuYWiZnRexvbMLxSsf4OuiMX37eSzJhYLujcQf1TdNnEK2ncGx1D7eKrkl7GoMMZ4DyCXqYj9geQWZ+msQZbO9pHewJ6LH5ibSOZ7IwqSFZfmni/RM/dQmmh/Qx/uBRIMbpNOuk8owpsWNYR9uR3siH4ISFYjYGC9omW7mf4Jeqj/RM/cCkx450daO06Y87Rt/BPMx/ouBqyrce5jf+1OgsrTHGN2M/dCEtj4Bg8LK4b0k6KNOtHXO8CB8k8OlPRIf/AI3EHf8AukfNFAUNhz96B0DH6mIHwb+C0Q6YdFW+rgVY/wDaqHf9yU9OOjbR2eizn/tzk/NGkLM0KKxuxkg9h/BDLRyP2G33hZaf+X+CMP1fQ+k/tuafiCoWOdO8Pr6F1PD0Xw2nJ/rLC48LAKfCiyvEku5nXU5ba4BB2LSCPND1KHBpZqqaVhF4mtzWaLgHYK1NP3LCa0yo1g9Ssg0kVpx4FT8mmyWCC0oNuBUoRdy9n4d9F/n9HkfEPqr8EYR9yURqUIkTYl3nAROrRPZfDMTZzo5D5WPyUvqxbZcWfV1DP0lLM3/+W5ZZ94M1w7ZEebnZLHsUJ2RM4rzInqPgMGwvy1XrkcbsvWNcDsczTz715H9k+C9Iw+skjoWBhsXtjdmH7I9xW+JXZy5mlVnoOFYqZGxwz6yWtm4u71V9KcX9Nmh6PYTMx1XVPLJnDURNHrA+RJ7gqLGsaioKKCWI2lnAIFyC1uziCNjwHjfgmvyYwOmxCvxKWla2J0ZZTve65Y7NezL6mw0v+K5M0d9jrxS8tyNzhWF0+A4dJBDI91My8ln6lunaPtte3C5WJ6V9Iaqvoaqmgb1FO4GMhurpCbAAnxI0HJbXGa4R4JWTscxtoHEF+wNrW+S85xiWCYUhbIIoTlkeWfYaGZtFz5JyTUex24McXFyfJTdKZjiNdUVNNE1lMJHAOvfPJYZiNP8A6uq2J78Onb1Mn1oAuRwUnF6tjoKaNjGsDGAiM37Nze3lYexU4kL3F59fMXHxuujGmoo5pyTkyfVVhrMZp6h5BkLGse4C2Yi4v8Frujs4hm7QJicMsjAfWadwsRRFv0rQuOoMzMwO3rf4r1elwQQ1LGkAMeSGhpBtb5LzviLqj0fh0koyTKyphFHRvla8sBlZG143aHG2/A7arF4lmNO4yBxdIGPLnakuA118Ctn+UdzKHDIKUPYZH5nabgWsCOWvwWEqa99QyPM85S0bnRultBwVdDCShbI63IpMiwU7qsiNhBlc7dztgBoPj5JgSOjJDHW2s4fJC2Z0cbmtIIdobi/BNtD3uJaCQ0XdbgOfwXqPg8zk1LpGyUjKhoaTLH+6dj7b3VBXghzCe9WmC/ziilguQY3ZtddD/iPeo+OQuYxj3CxLyNBYbf4LiweTLpPSzPxOn1DNK98Mwcyx3BBAIIO4sUtQeriay5tI4gjmANPIqRTdXK5twA7TTgUzjreqmZCD6jAbd7tfwXqy2VnhLedFc8Wse5SsNf1UpeBe1yRe1xZQyTYA+FuSOJxDTZZp7m0laouqeojqKmoaxpHW6tF9rageSiVUeU3O5UelfJS1EExJYCcwdbhex+atsQh+udmFgOPctoPUjna0y2K/CpDFVyW4tIWnpKg5rO0dse8LN4a6OPF+23MwtOnsWrp5aPrRO4MAA1D+FlGrSW46pFBilVMzEKhjpHZXkabacFsOj2LB+Gvc6wlYWMeL73O6xldFUVsdRiboz1TpbZraJzCJpI2ztYc2ZjSCToLHisMu8Drx7TRpJ5I6rH5Zw3M2KIX73cFXVEoNe9oOhjJf3lV8eJyQmUPa2z3dotOpSx3fUB4uesaQLrlWNrk61kT2RV4g/O+Jw7x705S6OB2N0OKQPpy1rtg42PNHTvAF3cF0t2jmxqpNMbdUZqkiUkgPJT8Log+1uzmv7FXODnOfIAS0HUomuN9ASVryqMW6dms6PVYqJ6tgFmgCw8wsfIwxzSMIsWuLSPAq+6JPLcQlB+3H8HD8VU4pH1eJ1beUzveb/NLIvKhY27kW3QOXquldB+uXx+bCvZo9Wgrwvo7N6Pj+Gzfcqo7+Bdb5r3WPQW5aKY8DlyOBdZKEtkyRLJLIrLrIAFdZFZdZAFfjtTPRYLX1dKGGeCnfIwPbcEtF9R4XUTAcUjqqWaoqMYw+qYwMLnQxGEQ5r6OLnEG+3sKtquBtTST07jZs0T4zpfRzSPmq/C8Or6eFtNiVfT11IyFsbYjRBnq2AJNzfbkgCox/pBPR4k5lPiVFDS/R5qYXPpzOJ3hxaWBzTptvwUn6RxLE62lpKGWnoL4dHWzSPiE5u82DGi4FhY3KmV2ETur6atwmtZh0kED4MraVsjXMc4OIy3AGo96jU/RoUNPQjDK+WmqqSJ0QndE2QSsc4uLXsNhbMbi2yZW1ENmN4hXOocOhdDSYhJUVEFXL1fWNjMIBJY0nXMCCL7arqnH6rDc8WIyRZqKvp46qaOHSWmla4h4brldcWIHHxU6Lo3HFRRsZW1Ar46l9WK/K3P1zxZxLdi0jQt5Lh0dEkFUauulnrKqeCaSp6prbdUQWNawaADXjxSQKiR0fqqjEcObX1Do8tU4yQxMA+qjvZrSRu7TXkdOCsrKNR4eyjq6uWnkc2Cpk6001hkjkPrOadxm4ja+qmIJfIFkhCNIU2AFklkdklkABZNSNuCnyEDggR4l0spvRek2Ix2sDMXjwcA75pno9MKbH8Old6ramMO/ZJyn3Eq8/KXT9V0jZKBpPTMd7Wkt+QWTcS0FzdxqPFZS5Nk9jVS0zoZHxOGsbiw+w2+SDq1b4o1smITytHZmcJm+DwH/9SiGJewpWkzyGmm0Qur1RCMqT1eqMR6bIYnZMdTN5ITTNtsphFynI4C5fIWfW0V7aEOOyeGGNI1CtI4Q3gnC26tEMpfott7gKQ2kDW2srLIEhYga2Kh1Awm5CT6Pb91WpYuyIsVFUKBvJL6Cz7qtMgXZAgCr9BZ91caFnJWhYANdlFfUwAkMc1zgOdh5qowlLaKJlKMV5mRhQMP2U3LDSQ/nHsB5DUqFX1WIPzNczq4nDQxm4HtUGKWojIDXCQcuK64dI/wDkzln1S/4ot7Uu7Wl3tsly05JBjynhr+Kr4akTEh0BFvWJFre1TqeMXIBNw3MWkHy/+7Ld4cS2ox8XK3djzKaB5sCLnYHS6eOHtAuWWF7XtxTDKrq2tbHF9dbtMfdhv3Dj+8UrMRrA4xNvFfUtDcvxWMulUvTsbLqmudx00DPurhQN+6ihrerH84ew9w9ZPsxCle4DOQTzCwl0+SPazaHUY5d6GBQs+6EjqKNrSSNlYskgk0ZKxx7iq/HKjqIcjD23aLHS06ZrqVWikqnekVLYo/UYcrfHiVdsoW9WxpHqiygYBSddM6Yi7WaC/ErQ5E29wiqRXCgZ90IvQWW9UKwydyXIpsdFd6Cz7o8kooGcgrDLcogxOwor20LPuoxQs+6rARosiBFd6Cz7q70Fn3VZZEoZ3IYyrNCzkqR7z6bUVDB2aNmSPvlfoPILR4tO2joZZnaWboqTCaV0klJTyC5F6uo/ad6o9g+KuO0SOXRY0uHMjp42OGrWgFPCij+6p+VLlsoKIQo2fdSijZ90KaGosiBkEUjPupmsjip4S8gDkrTKs9ikrq2tbSxeqDqmhNg4PTmed1VIOy3RgVq6la9xc4XJUikp2wQtY0aAJ/KErt2Oq2IApGW9UIvRW/dCm5UoagCD6I37q70VnFqsMgXZUAV5pmNaTbQC6oKCM1OKSO+yDZaPFpBT0Er9jawVb0Zpz1LpnDVxun2F3I3SmMRYdGQP64D3FZNzlsOmxyYVEf8AXj/lcsSXLSHBnJ7hOOiuKa7aeGxt9W34BUbnaFXdP/R4f9m3/lCJCjyJNBDLcyRMcedrHzGqrzg9JNVwsPXNzkglr9te8KyJQQG+I0w7z8U0wkhMR6J00VM6RtZUGzy0AsaqAYPCH6zS2zW0aF6Dio/mD/8AalZAjtn9tNSYaFQlPgFHJYGeq9gYpzOjFBxmqz7WD5KRRDVqs27KdchqESpZ0Zw37Tqw/wDusH/Qn4+jmEjdlW7xqQPgxWV0rXAbnTvRrkGiPsRo+j2Dj/ys58at3yAQV+B4fDD11LhjZWsbeRr6mZzh+sLOGnPlvsruloquocHwQTPZlIs2PQm4sefPzTkkc9JKBLHLBINRnaWnxF1WqSZLjF7Ixf8AMR6uEUX9p0zv/wDIhdJTAaYVho/9hx+LirrHsNYIzXUrA1pP18TRYMJ+0BwaTuOB7jpQubZbppqzGSa2YRqWtFm0WHN8KNh+IKGesm9HdZtOwX/q6WJvvDbqTQYRXYk2R9HC10cZDXSSStjYHHZuZxAv3KDiEM1KZqeoifFNG8tfG8WLTyKpE7jvRsumqqjO4u7A3Per50I5Kj6JNvV1X7A+K0xauTN6zqw+kiRxWeCncieDdUWRet8Of9J/n9HlfEV/VX4GRGlEaeDQiDQu84KGRGkEY6+IffLmebSFIyhBIMslO7lOz3myjJ6WXj9aPJzoEsfFHVN6uolZ917h5FNs3XmLk9V8DvBbDDatoo4A4m/UsAA52WOCu6GdrKJjWDM8xkOLho3cacytsctJz5Ia6LnEWvxGohjku2mp25C4Wu917mx5C6s8ExB8OHUzesLTEDGbfqkhUmGNLGGI6ZLjs8t1Mpm9W+SPLcF7nabi+q0UFyYZMjuvYucaxSV+C1wDnODmgWtpqdTbwBWMjL6ijpy52WADJIRuMvD2ghTuklS0MioGNe6bRzw0/aOzbcdLe0o63Cp6Gjp6RhBLYetqHZgGte5x3J2ADQPYVx5EnJyPRwtqCj3M9WTGSRznEEkk6FJTNzU840uC0jTxupMtPBBI01EhlLgHBrL5bHa53PsHtTbJzI+RrWsADbta0WAA4Ae1F2thxjT3IuYskjd911/eF6JhmLvfUSfW3yXdHraw4gLB1dKWYZFVk/nZnMaO4D8VZ0c13MINjoLhcnWYtcVZ19FkUXJEzp3iMmJ4pHExzZBHG2JjWczuL87nZRMfoW4XVspg3I+Omja54F2ufl7Th7bqNSOdU4x10jS1sT+sLSdiDoPNd0gnEtZJIZnOc8tuwD1bDW5/DmnBOEowXZEZKlGWT77FMTc6k+JV10YihkqqplT6r6YsLTpoSLn2WuqxskMU0T2tzZbFwOtzxQCSSepb1Z+skOX1uJ03XRkTlFrgwxtQknyWfR+o9GxRgHaa8OYbfa4g+5OY9UyTsLZNLPBA4DfZQKON0Ez3vbZzQWgX2K6rlMjCDzG5WWhPMpG8ZtYHFhwzWMRDRdoANuKbDhNXtEg0Ml3eCZY86BPx61PWabWXfd0eW1TbOxKP+fz6huZxfY8L6piKLM+weDrpYalNyEiR1zc3ska43tvdS2rNKdF5iLIn4Dh88bwXwl0MjbagXJF/44oevMlFDYOLg2x0veyiuqHUNIYX2OZ+bKRxt8EyzFcT3hqJIm8BG7J8E1OnsSsdrccZFN6a13VS2I3DD+Cs6aGeUlrY3gAXIew2d3Kq+lcY/wDUan/ju/FNvxrFASHYhVaf6534qJSfdFqCvY1N6k0ktIGSdUSHFojJ1vqBoqyJ1Y2WVjaOfI4naB2vuVQMcxThiNX/AMd/4pfpzFt/pGsP/vv/ABUOma7onQUlX1zXuoqqweP6h+1/BXFfSVdi+GlqS5vaGWF/4LMHGsU3+kKv/jP/ABXfTeKccQq/+O/8UtmOLaTRYVdHiU7ATRVjjf8A0d/4Io6CvDCDh9be3+jP/BVv01iZ/wDyFUf/AHnfinfpDFP9Pn/4zlaV8InVpdsnGJ9Jh0jZoXxue7USMLT71AjmLNMoVnh/SbFqTszS+l0xFn08zs7XDwdceYKexehoK3DvprA2mOEODKql/QOOxH6pOnGxItobBrZ7ik9SVdhnAZx9JMs0Nux4046X+SZ6SM6vG6nk4h3mEGDnJiNLr/WBvnp81J6WNtibH/fgafK6qfoM4+t/gqY3mKRkg3Y4OHsN/kvoOJwcMw2dqPavnoi7SOYXvOBzekYRQzXv1lNG6/8AZCiJUiyCVIESogRdoiXWQMFcisusgAVyJdZAA+w+ST2HyR2XWQAHsK72FHZdZAAewrvYUVl1kgBt3ISO5OJCExAWPJJryTlklkDG7ISE7ZCWpiPN/wAq9PphtSOBkiPucPgV5+N9V6t+U+n6zo4JeMNRG72G7T8QvKQs5cmkODc0TvSMLw6Y6k0rWEnmwln/AEhOdX3KP0Wf1+AtaTc09TJHbkHBrx78ysyxehhleNHBmjWRkPqkuRSci7q+5a2YtE6OA31aQpDWBvBZWmxaKWxDyxw101t7VND3PYOrnmYdwWPsQe4HfwXgvon2ke7857ovwlWcc7Ew7MJpXG1rxg2PiwkWPgT4JRPijR2zMO9t/g4aKfk5e5XzcfY0WiS11QOrKq95JpmHkQQD+HvXB9RM3KZpntJ0s4/FHyUvcXzkfYvSLDXTxTL6iCJpdJNG1o3JcqM0Erjrnd3u/iyBkD49WzRhp1N5Gn4XVroo95CfVt8RLZ+L0IF2S9ZfbKNPNR6jE53D+axxW5udcqKMKZLIQx7YHg9siNxZ7dAPaEsVK2EnrpRyGVzbH3uPuWsOnxR7WZSz5Zd6K2rq8SEzpHvc9h2Y7YdwsnqesdPkElM4uOmXKblWHYjJGWPfQgOeR55QgeGPDmlr3B17tc+wsTe1m2uPElbJNcIwdPdsAuEbg156si12A5nNB2uL6e0hNkssSI+tyndgDgR7gD7XKSL5QyMNja0aNY0NATb6eR9r6k7kG6ppvkLS4GppH3jflYSzVoPaLPDZo8QPaor2TSOBMunLh7FMFDIXaZgdkhopmXsRbzTSS4E23yNxda0ZWlxFtbusPJPN9IOgy5bcL38wVzYi22Y2PLZGxtybEaIEjhBdoBD+zzIkHvF/eh9EBIzGzb2sMzPx+IUizWuIkkiYbbOcL+SfyRtFnzNGn3dEJIdsr20r9Q2N8dhyuPNpPwRWz2jc6GUci8OPkdVNPVNF+tII4Zbj4qPLIwgtls9oALSbEHusdkmrC6Dp8Qjw6MxCEkA+qGke8qXDjNPI4h0E8feQCPiquWeJrSIw5vPI4t923uUaSsjs4m7vYA4fAHw08VjPpsb5RtHqJrhmpjq6aQgMmZc8DofepGXuWCnrSzI1j2/WC7XDZwvbjsb6WOxQU+MVtM+8NRI232SbjyOiwl0afpZvHq2vUjf21RgKlwLGxiQdFM1jJ2i/Z2eOYHA9ytxJZcc4uEqkdcZKcbiPAJbJoSk8EQlPJTaHTHLJbJvrDyXOnyML3DRouU7QUzPdIpRWYjT4ff6tpzzHk0alTsBjLopa14s6pfdo5NGwVBTZ62Sea/1lZN1LDyYDdxWxja2ONrGCzWgAeCqbrYiCvcNLZI1OBRZdCAIrJQEt0WBHq39VTSP5NVN0fjjla+ocbve+3gFa4oWihlzGwIU3o3hFB/IxtdHN/PWSESMLttbWt4EFaQjqiyJOmhsBLZGAksosugbJQEtkoSsKOASgLgUSLCjO9LJT1MVM06yHZWmGQCCjY23BVGIMNZ0jZF9mIXWiY3Kxo5BVLZISXJmOnw/yPCBxnH/K5YYlbrp9phVP/vH/AElYJ51WuP0mU+TnHQ+CvoP6PF/s2/8AKFnnHQ+BWhh/MR/7NvwCcyY8hJun/wA5U37R+KcOyapjfFKcfrH4hJFSNLimuHv/ANqVkLdt37a1+Kf0GT/bO+KyVu0f20h9izo92qzAVbR7tVmLWUspDNTP1LBZuZ7jZjeZ+Q5rK4n0jkDyyik1Gjqi2/7I4BSek9ZJHHJ1ZIMxMDD+qPXI8TosnMAGho2C6McaVmE5Wy5w6qdVzOdVV0zQdOsdK4ZTzFr38lpKPHcYwhrIocZpcapHszOopnOddvEAOAIcLfZNxyWLw8hrbkXAcNOeiObRzfD5qzOz1PDcQo8TgFRRAmF4LXwym5Zcasdz8eI13Wbxii9BrHRC7oyM0TjxafmNj4Kn6JV0lPjsUeY5KrsPHN3A+fzW5xik9Ow54Y288F5IwNyPtN8hfxHeovTKjSS1RswuJMmqI6drHB0cQd9W5wFiXEki+motr3WXSdaYiZXl+VrI2uPENbby4DuAVhHAXwhzJI82YiztNNNe/joo9c0NjIGtuNt+9bUZN7Eroa29VVn9QfFaksWc6ENvUVv7LfitWWLgzPznZgXkIuW3BJZPvbYJtev8N+k/z+jyfiX1V+P2BlRtYUQsjBXonAI1iZr+zTF/3Hsd5OCkhMYmL4fUfsX8lMt0xx9SPLccZ1WM1zPu1Eg/vFQ2HVWfSkW6QV1tnSZvMA/NVbfWC8x8nq9h3gtJ0fphPSNblYTIXNuXAceN1mgrHD5iyIDNlAcdt1rjdMxyq4m7wbCgwWDoGvEl79bfM3Tu0U/FYIcPdWVPWxuZEA8sbfMb+qBprcrH0mMywhrWvc2x3vr5q1grxUMEc9U0hzMrjkNzz1WjV8M5VtK2ikwYTzYq2tkvIY3WBfrmdw8rouktSKquMI7RZoX/AHiBbyFveVOgzUUJc6x6lrnDKQdeB8yFmnvL3OcL6ceKwmqSidsJW5Sf4GBdw9Y3GnNHTHLM11xa9jfv0RRNAzDa4vqmnENOikte5a4vK12FwQRt7ELm2N99CCoMMzmgduwtsOKbqXkx7jWx0TLH2ASyLUGB6WyzZK0PklaTmkN3XUKukMtXIQ6+wvbkEnW6ja99rKM97nPc4m7nEklZRjTs3yTtJAHVFG4se143aQQktcLlqYcF1JUtkJeWtc4i9yNwoE7w4GwsU2192AcQgcbrOEFFm88jkjgbFSI5Mo4FRDuizLoTo45RsQEXJKmYQ1r8RivwNx47D3lQipeFFzaxrgBcC+viEiw8cyPxydjB9Wx7mtHcDYfBM8U5iQP0zPmtmzuvba9ypFJh01VT1FQwHq4RYkC5c6xIaPYCSeACvFwTk5oiWTE0Jc4ubbXcJ9crlFPkhNoiejych5pRFKBYaf2lKRMaXva0Wu4gC6nwoleIyGYpTv8A8y4wSHe3mrOoopKePO8tIzZRa+ul76juKjoWKIeIyNHTkOBdaw5KSuXK1FR4IlJvk5W/RF98cOHvP1GJQvpnt4EuByn2GxUU0Dhhra0l9i6wGQW3tvmv7k70XOTpbg5//VMHvU5OCocldRymOqged2yNJ8wr3pcyzqN/6r239oVFM3q5pRxY9w8iVo+lA6ygpphsJL+xzb/NKW+Ngtsi/kzbd17P0Fm67orhpvctiMZ/suIXjAXrP5Mpus6Nhl9YqmRvhezvmVjE0lwbEIkgQ1NRDSU756mQRwsF3vcDZovbW3iqIHAlQxvbJJKyM5nRPLJAGnsuG496WR3Vxukc15a1uY5Wlxt3AalACrlwc05wHtOR2R1nDsu5HkUzHVRPglmOdrYXvY8OYbgsNjoLn8UAPLkMUjJ4Y5YjmjkaHsNtwRcIwgDrLrJVyAEskRISgBFyVcgBFyVIUACuSrkAwVxRJCn2Az/TWn9J6M4jGNT1BePFtnfJeJr6BroRUU8kLtpGOYfaLfNfP4aW9h27eyfEaKZFQNX0FkzQ4nTk/opgPAlh/wCYLRlncsj0FfbHTDfSemlZ4kNzj3sW4LBuurpn5KOXqF5yJkXZVILF3Vroswo8obM+NoynTdWVLihhitYuncbNcTbIBxVDlkZsbdycjnBIEgsRfUd68nU0eq4pm0hxwvtmlkkzWJzykAeGo8/IKeysbNN1rW5ZNi9uYad9j8QsIwt0e1wsSOKdFXLGAzgRc9/j4K1O+SXGuD0KM5o5GCRtngBwdJm220cSNAmH0V3X7MzQ8PEbjkBNrWNm2IIA4LG0+KuaVaU2MtbZzp3M7grWlmb1I0EUnVDLJRSRgbdTGx4/u2PuTzKyCVwa2pOY6ZHPcx37rrH3KoZi0T/62/InVPenMkbleA9vJ2o8tldezJ1e6Lc0zXEB2Ym2zt/IpOoY0eqeWo/xVQ2SPVrC6IcmHs/um49yd9IkawN60Oyty5u1e37yFYbFj1Mbj9WG3tqLIDBa+aM8tAVX+lSXLZJM2m3WSgH2B1kPXGxbYW4gTSfO6W4UvcsTTu0sx3kU2/M0kZ2g8i8fBQfScoAa1gbY6ZQ7ff1kgqNmsdlbb7jR80W/Yql7k4l+vaafafwTPpE4OUQvI5gfO6jufKDqXi+14nW9zSmXPLw51mPaHevlBDT3kHTwICWpBpZM+kZSQA3U8La+9C6tdOwENOTIXZhtl2ubd+lt76Kue9rowXm4uASNbHv4g+Xcm5JwXySNlOYm5t9rTc8+Kd+wqJ0dUWG4zMNtm6H2/wAW8U1PX5HFrspk0u25NvE8Pj4KG+QFvYcbuvfm3+PgmzGwaCw4apoQ+/EHXOXTXUbpl1XK917kpstaSSd9iuADbkX0tsm7EJnldxPguySG1ybbkFH1jRrfw1QmcA9kizuRQATY2l4Y8NOY9kuuBntp32Nsp9nJNyuErWSghwcMpdYjUAEHXuI8impanKQ9ps5pDmnvBBCGpqWfW9REI8s1rDxdbjoobplpWiVSPdSSiVjsr2kFhHNeg0czKukhqGCwlYHW5cx53XlTpnOtmOpXpHRUEdHqK99WuOve4ri62nFM7OjbUmi4Y0AbJABmXBK0dpeaegOZRZQsZ7GFVTm6ERlTuCg4yL4TVD/V/MKo+pEy4Zn8D0q8LiDRlFLm9pBJWsa3RZHAA91Zh8+RwiYzqHPI7IcGu0utlFeTSJr5D+owu+C0yxdmeOSoFrdUbQpUOF4jKexQVFubm5fipsfR/EXeuyGIfryfgksc32G8kV3KqyQhXRwWGEfzzFqWLmG2+ZUeX+TVP+exSScjhGT/ANIV+FLuT4sexl+kTrUrWfecAkxLBcUwNsT2OzMmbciM324EKJ0qrKSV7jhtLUviA0Lwd+6+qYo+kNfLFGKufrSwWAk3AWkVpjs9zNvVLdbD0WNVERyyt24EWVhT41BJ+cBaov0lTTi1TTA94QGkwyfWKYxOPC6h13RSvsy8iq6eUdiQJ4AHbZZd+EVQ7VLMyUcLGxTTavEqN1pWSC3dcKdEXwytclyjYABKs1T9JHA2lYHeCs6fG6SWwc4sPel4chqcWQqPDa3EumMsFCAZOqLzmdYWCvwwtGV4s4aEciqxmKjBOkFJjNPaWOxjma0+s07+3j7FPqcYw6tr5pKWYCOR2YBwtvuPNXNXBNERdTaZmvyhD/JVN/vH/QV5886r0D8oLmnCqTKQQag6g/qFefP3V4/SLJyC49k+BWki/Mx/sN+AWZd6jvArSsP1TP2W/AImTA4lN0gvi9N+0fiEa6iH+V6b9v5hJFS4NJiotQS/7Z3xWS+0f21rsX/oEn+3f8VkgNXftoH2LKl3Csr9lVtLuFYO9QqGUjFdII5mmmc95dG6WUtBOjTmVHMtti1Ca+lkp4x9e13Ww/rOt2m+JGo71i52ki4Go3HJdGOVo58kaY/Rfmj4/JOT/Y8D8UFH+Y9qOY2awnax+K0MyTgMTpsdoGNvcTBx8Br8l6mxzmOD2mzgbg8lj+hWEviz4lUsLXOGWFp4DifktcDuLrnyyuR0Y40imraSnpq6bN1ccUjetgD/AFRc9puxGmoFxbbuWfxEMDXiJ2ZgdYEXtz0vrbhryWxxej9Nw5/Vi89PeVgG5b9seVj7Fjatv1HtK6YS1RMMi0ssugjbzVx/VZ8StfkWX6Ax9quPcz5rX5FwZ352dmBeREKoZljJUS6n1wLaZx8PiqvMvY+GfRf5/R5HxL6y/H7Hg5ECo4eiD16TPPJAcm6vt0s7ecbvgkD0j3ZmOHNpHuSoEeddKx/lqR334onebAqYesFd9KR/P4HH7VJEfIEfJUh9ZeVLk9ZcDnFSKd1mmwub7KPxRNe5vqmytOiGrRYslceQvwA0VhTTuaLtJJtwAv7FnxI/g8jwS9bJ+kf+8VanRk8Vmhq581K9t3DMRfXfiqxmVrCDbU8Sq8knck+JSKZSt2XGFKic6Vue+ceajveCdCEylU0Wtg3OBbZIDZAlRQJ0FdDZdmHMJMzeaKSHbYSSyHOF3WDvRsG4YXJvrByXdb3ItBTHV1011h7knWFPUhaWOqVhxtVC/wB0qvzu5qdhLvrpr6/UPPwKWoekdxjTHajve74lDFPJEJGMPZkble0i4I8DxHA8E5jv+fp7ffKj8Vpi4IycirlyKNjpHtjjaXPeQ1rQLkk6ABaMzEXKZV4ViNEZBWUNTAY2B7xLEW5Wk5QTfhfTxQU+HVlTGySnpZpGSTCBjmsJDpCLhgP3rcE7VBTIxufauUk4fWNpPS3U0op7E9YW2Fs2S/72njonqbBcUqm5qagqJR1QmBazdhvZw53yu79DyQmgpkBcp9Rg+I0tFHW1FI+OmktklcW2dflrdQNihbiaocErxEYg6zCbkWGu34DyUnAX9X0lwl54Vcf/ADBQk7RP6vFcPf8AdqGH3hTkWxUPUN4qHMxStZf1aiQf3ytHiNpui0Et9QyJ3lZv4qrxqFjMbxFpaLiql/5yrVjes6JvA+xG4D2OJWcU9L/BU35o/kzIXpP5KJr0eIwE+pOx4Hi0j/pXmw3W6/JTLlxPEIfvwMf+6+3/AFLOPJb4PUWqPi9PJV4TW00IHWzQPYy7rDMRprw1spDUSogo6nDa+XDPo9nVPiDy6OSaW8jA5rrgm1i5ryCH8RydqozcNnrKutifHFHK2/XS53fWdZShhYDbVvWDMTwI2utMuJNgCTbkgdlDLgk0jZGltOWSSCaRjZCzrXOhEbwSGm1iC9rtfWOx1VvQRTUzqjOWObJMZWZXO4tbcG+u4PPdPokBZGwyCWlw6mpp3Mc+GMRl0d7EDQbjlZSUqRAHJVy5AHJClSFACJVy5ACJCiSFACJEq5ACJLJVyAGZdBfkvCekNP6Lj+IwWsGVL7eBNx8V7zINCvG/yh0/UdKah1rCaOOT25bH3tSfA48lb0anFN0hw2Y+qKlgd4OOU+5y9MdGWktO7dD7F5BmLO231m9oeI1XtErmyvMrfVlAkHg4B3zW3TPdox6hWkyJkS5U7l1S5V1WYJHiInY7R2iXq2u1FtU06I65dkDS9h7N15dnpUOmMtvlJ14Diu62QCzhe2x4rm1H3x7Qnmlkg7JCWwbjQmadHCyK9wS110ToG2umnQEG4Nk9w2LCgLLgyyau2FtlcMjLW5mEkXWYaXxi97tHNafCpWywAd1iLrXG72MZruSo3k2BvfmngSQRl13TLhlcLa6m2wRsIadeB1N1sQOHUje/xSsB27tkPWt6uxAuDy3QyTBtz4aEpIQRvsQdN0OawPgmXVAvcHXkmXzgaE696TY6HnvblOl7EEBNzVDnHMczcvEaEKLJUanUWJso8suYb2vok2NIkT1Ae9rjHIXi7JhEA0EXt2R77bcrJJZwY3AseCG2PDUcddhYg2CiSSmzst9Xkj4JXPFnXfYgm+l9BYX9yz4LqyUagCKIZWt0udbkktbrsOWyadVWvp8VFm9WNrQ4agdo3OjRfwFzsm8jjwN+SaYNbkp9SbfiE26ck7796FsEh1Isj6ljfWfc22CbbFSA65xtulY2R4A0HjoErpYo72AOnEpl9a2xGbT7rQlY6HXRHrWxueC5zgCBy3PuQSGVzR1tgXvLrWsR4+aaEzXDssc4kW0FrDldWmFUnpswFSJGs0HYtoOWqi7ZVUiHRUzqmobC1zW5zbMdA0cyvUaKala2Cioc0uRgZG1guSAFBgwGjjhyUUbWOcP67tB573bj4KumhhgmdHUU81PMzfq3Xt3+C5s6Umr4OjC3G65N3DgWKyAOdTMgbznlA9wunvoaKLWsxmhhtuGnMfeVgTLJK0MZisjgNmTOIt5o4nVcGppYalvcfwWPhxXCs28ST5ZuS7ozBpPjNROeULbD3BRq2v6My0k0FPQVs75I3Na9xOhI0Op5rNw49RwkCpw18J5gX+KsafHcLnsGVDWHk8ZVLlKPESkoy5kVeCY/Lg+BS0vUNe9lbHPGXC4bIx1yCORFwtfF0rxqthbLR+iRRPF2ljb2WRxmj6uWSuohHUU0w+vjBzAHnp8eCp4ZYGHNTy1lKecbs7fctHNyjs6M9Ki91Z6BLiGOT/ncTkaDwjACjPp5JtaiqnlP6zyszT4riTNIsQpqofdmGV3yU1nSKoh/puGSW+/C649/4rFxy+5rGWP2LluH0wF8lz3p6OnhaOzG3yUPDMXpcSzinbOMgBfniIDbm2p23ICn2IKxakuTZaXwQsRroqPKwwteTwsspis7Kipa9tIWMG+VXvSEfXRnuVSRoVrjaXYzmmyHFC+WMvpm1Fh/qyQpNHR4pURPk9FIaz7+l/BTD0lw/DaOOmkqmhwGrWgXCewXpFT4rWCCklkNhd3ALRuldGSVurKxzqiA/WQyxnm26chxGVpu2od4PF1snsY4Wc1p8QoVRhVFODmhAPMLPxvdGrxezKE1UUwtUUkMn6zNCmX01BJ6kk1OeThcKxn6ONufR5i3uKhS4TiUBu0dY3uVRnB/Ylwn+SM7DJ3t+oqIZgNQA6xUCed1JIIqyIscdr8VNeZYj9fTkHnayj1MNLWEGV0gI2N72Widvkzkq7EHFqgTUkTWvJAeTlJvbRUj1bYnRNpYWOjmEjXOta2o0VTIqRPYbf6jv2T8Fo26Rs/ZHwWcOx8Co1LX1NMAIpTl+47VvkhxcuBKWk1gOqWh1xim/wBp8wqaDHIiQKmMxn7zNR5bqxw6tpX4lBI2oiyh99XAcuanS1yW2mtjX4sP8ny/7w/4rJtGrv2lqK+VsuHSljmvvM89lwPE8lmGtdmd2Xet90qUylwT6XQhWFrtUCmDrgZXeRVkGOI9R37pUPkpFZUMObj3KDXYdS4g4vqGviqDvUQgXd+006E94sVeSU73f1b/AN0pIqIk3e0j3ITpg0nyZyj6PSMe5sNbFIDbR1JmI89ld4d0Zpo5hPVOM7xqAWgAeAGgVnEIobjNEwXvrI0fEp30ykjF31lM3xnYPmrcpE6UiRawADbAaADgkUOTGcLYbPxKjB5dcD8E07HsIH/5GA/shzvgFNMbaLmhlMVVG4HYrKdLsPbhuIPjibamm+sh7gd2+w+6yuMMxWixCtbTUVQZZiC4Dq3AWG+pAVjj+Fuxilp4X5Y3RE3eTfQ9wWsZqHJEoOa2KLoG0Xrv7HzWrLVAwPBocIie1kjpZJCM73C22wAVmuXJJSk2joxxcY0yBivZoZD3j4qgL1f43phsh72/FZfOvb+GfRf5/R4vxP6y/H7JOdEH3UXOlEi9NnnEwP712ZRRIu61FCbMj0rH11E7/wDT5fJ7gqA7rSdLG/VUT/8Aat8nA/NZp268nJtJnrw3ihzMOaTME2lDXHYE+xLUVQecd67rO5cIZD9gpfR5LbAeJCLYUges7l2c9yMUzubfeiFKeLvII3DYZzu5rs55lSRSt4l3uSimZ3n2o3C0RMxPFcpvo8Y+yEQhYPst8kUxakQEoBOwKsA0Da3kisEUGorhHIdmu8kYglP2fNTrBFp3J0LUyAKZ53sPai9EdxcFLJaOIXBwO2vghJBqZGFJzd5BGKRvMlSWte71Y3nwanG01SdoHe3ROhWRBSxjcE+1SaKFjKhoaLZrtdbiCNQnRRVR3a0eLlJpKCRs7HzZTGDqBdOhWQcdFsbeeZv7go3FSMa/zlGTxYw/3WqPxVYe4ZBVJw2ZlPiNJPISGRTxvdYXNg4E/BRkq1ZkaqXH6PEn4jR1ThQ0ErHtpnQwOkILp2ykuBde5DedhyQPxvDYejpwanbUuIiMjaoHLap6zO05OAsA3Ne4vssxY8AfJKGu+6fJGjYrWzTVmPUmK1mI+nTzwwVNJBDG6Ona7I5jmPf2A4Cxf1h31Lrp6ix3CWRUtNVuqZaSGmjilgNKxzZyx8puLuBjdZ4s8HS53WUyP+67yK7q5PuO8ihQFrZNqKqGTCKGkYxwlgknc8kCxDy21j/ZN1BKMRyfo3fuld1Un6N/kqUaJbsbSB2WppncpR8USalNnRHk8KMnpZUOTaYz0cqanGq6dmYMlqHvGgGhN1IZhr6HCJaSQ3Lg8jW+6qek1XVNx6tjbUyiPO0tbnIABY0/NTujJdLS1jJHZiC12rr8D+CEk069iZ2mr9zGsNwPBa38msvV9J2s/S08jfKzv+lZR7ckr2fdcR5FX3QiTqulWGm+jpSw/wBppC50dD4PamHROJqI9kJ0JrkzRAhxNjnVHX9VEIXuY4NkLnAiTI24sPWO2qlT1lPTlgneY87Q4ZmEaFzW8tDd7dOF016Ey8w62fJM9z3x5hlLnWvpl1Gg0NxvpqlkoKWWnhp5Ys8ULcrA5xNhlLd+Oh+B4BNjYkuJ0sQJeZfU6wARG7m5g24HHVw80dXXQ0z2RSOLZpGktYWkkcBcDXfTT/FNPwuje/MY3g5AyzZHAWAaOfJjfLxvKkiZLK2V4d1jQRma8tuDqQbHUX1sdEBsRfpemDC8tnyhmbMItHdlj7DX7sjT58kjsXhZDLLLBUR9UCXMe1odo5zXW7XBzCPK1wbovoyi6vqzASy1rGRx0yBnP7rQPYEUuH0custMx+rndondzi48eJJ8zzS3DYU1whppJZQZC2pdAwRttn7Vmad4ITbsVZFnMlPUZWucSXMDDGwCM9oE3uBK3v0OifbSUwhfCIGdU8gubrYkWsfHQa9yQ0VI4ODqaI5gWuuL3BABHk1o9gT3HsMV1bNBU1dIwjrhTmaG7RYZWuLt/W1aNN7OJ2C52KBz3Oip5uqZKWZtMrzldpc7agc9+CmSQwyvzyxMe/TtObc6X/7neZ5oBS0wJIpoQTlucg+yLDyS3BUQ4sW62WKFtJIZXgOLWvBDWkRkG+20rb7Wsd9LkKyWemw+X+jMqnjM5rmvLAWFzRci1yQBtpdSvR6cBtqeHsEFv1Y7JAsCNNLDRGI4xF1QjYI7WyZRltytsjcNirdidS2OQZaZ3U2L5nyFoe3rjGXBoGgsL3vZW92knK4OAJFwb6g2KHKy1sjfVy+qNuXh3bLo2NYCGNDQSXGw4k3JTExVyVcgBEi4pEAC5eYflWp8tfh9SB68T4ye9rgR/wAxXqDlhvyp0+fBaecDWGpAv3OaR8QEPgFyeXjvXrPR2X0no9hcu59Gaxx72EsP/KF5MF6X+T+brujfVk3NPVSM9jg1w+JTwupCyq4F5l1S5U7lSZV2HNE8QkhfELObccwmbtOlvNTIMSY4BtVHb9Zov7k/JSwzMzxEFp4jVeVq9z0dJUuiBKbMZ4KcaSQG7SMvem3sy+sCPFVaYt0RmyvjO9/FONqGkWdpdK5l+HtTT47IA6d3YaAbgknRT8IrOpNnbEW8VWgOLbW0upEDMrgOQ1Ti2nYSSaovjW8+R8Ejaw6jMbWtyVZd1gEQa4+1a6mY6Scawk7+3dA+rLrC5A2UdkbiNtChcImfnJGjuuhthQ86pNsoAsEHWOPfY8k318I0ja+Q/qtRB9RIbRUju7MUtSHpYQ6x55nzShh1NwLDc7D8UceH4tO3sRtaLbAKXS9G6yqc1s87gdLs2KTkUokBz2tsQQ0DZ19By8UAqYGtAaQ6xBta5dbnz8FpqfoXGS0yucDyeDqrKm6LUzR1boQHDXQ7jmP47ilY6MP1z5H3EEjzw0spEVPiUv5mlDPHUr0GnwaCJtnxRE2vcCwte1+7XQj7Jtw2sW4dG11w0ED1hsR/9cR33HJLUGk82bgGJy2Mz8ncApbOh07ieskebb3uvRxQxxH7AsbZSL99vIH2+KdELWOO972Om+v4/FJsdHn0XQ6Jru3cjnZSWdFaeMA5Lg8Dut0Y2WLgNQNBw4JqVrCHaWPnzQmOjLQdHIGEdltt9laUWCxM9VoBA1J0HtPLvVkXsYbkj4oXVLbOGtjE9uUDfsm2nO4CTYJC0tOWtIc86a5juRwPl80GI4ZTYlHG6ozNliuA+M5Tbl366+1c+qja+WxcAHG2ZpadS47eOZDDXh8wjGXtCx8bLLJvFmsNpIqZ+jT9fR6wOH3ZmfMKDJguJQG7IA/vgk18lrgUTV56m0d2hGFkqK2lOWYzMHKeO4Qiphm/O0kD/wBaN2UrfuGZuVwDhyIuFX1GD4bUEmSjjB+8zsn3K45mZvCmZDqKI6x1FVSO5nbzCix4PM17n0dVBUZjcjPYrUz9Fqc3NLVzwnk6zgq6fo3iEesbqeo8Oy73rRZk+SHha4KaojroABLSygcb2eLe38ULa9sAu2R7CODczD5ahWL4sSovzkNXEBxALm/MJv08S6TR08/7bMrvMK1KJLjJDuFulxWaLqZDKWWsXODRH2rm/Ac+9b93rE8LrzoxYfJq6mngJ4xODx5KVS9dEf8AJ2NBp/Ryks9x0Uzhr4Y4T0col4liXpmLzUzfVgAB8VCxSp9FoZZb2IGibFBX0081S6jL3S6vkjdmB71AxYPq6E0+Z0b73JlafkhY6aDxLTKbCaZtdM8SC8h1JK2fQXCDRVdVO7bZqy+GwT0dfFKxrXttZxY4H3brc9HKoyVs7LEAtzWsry+hk4vWjSg3Q3s5cwrnjiFws7TpBbVcwo7ZmJg6FCBDzo2PFnta4d4UGpwegn9aENPNuiliS26IkEXTsTRhemOFRYfS074pHuD5S3K7h2brHybrfflBN6Ci/wBu7/lWBk3XVi9JzZFTGnbHwPwVfbRWDvVd+yfgoYGg8FvEwYwR2vYuNzwRSaOaBxQ3d3KiQLuYbgkHu0Twq52gZZ5h4SH8U2bneyHKU+QJ1PWVLntvVVHrAfnXfirOsEzInPFTKbA+sqGF/VuaTsHXV3NUw1FM8Mc25B0LwpaVjtlS+pkI1lefEn8UsL3SG1x7W3SdUdvq/wB9v4qTTQZdbxj/ANxv4obQUwqWjbI6XO85Y237LQLpiR8UU2Uwh4tchx300VhC6OnbM6aVjWyts0g5uPcrahpaGtpYyySJ7i0XYcpcD3g6qZTS3ZSg3sZF5L3EukFzzBCmxSMDGNMjbgAestHLgFPxiYPYW/NRX9HqfUhr/wCy/wDG6XixY/Ckid0C/wD3Ew7/AM3lPuC9LDtF43RSvwmvic8Sxsa4OvC7K/KeLT4c9Oa9egDmxU7jMKmGohE1PUhmTrozobt4OB0I22I3WOaDfnXBtgmvSx6y4jkuSrlR0IrMfNsKl8W/FZIuWs6Sf5nmPe3/AJgsZdfQfDPov8/o8L4n9Zfj9j2dLnTBKTMvSPPJGdd1ij512ZBLRA6RtzUNM8gFraiRpv3taR8FQhrBsxnktHijRNh08B9clssR/XbfT2gn3Klo6KSaFsspyNdq0AakLzcsWps9PFK4JkfwsPALteZVk2ghG5ef7Vk42jpx/VA+JJUUy7RUEAboXEZTb3LR0mGyVTnNoqJ0zmi7hHHmsO9PnD54vzvo8H+1qI2e66ekVmavxukzDmFoTQUJeXS1uG5uOQukP91pXM+h2XAxEOcNmQ0TyXdwvZFBZQAk+qCfAI2wzO9WGQ/2Vb/SeDD1TiU1uTY4x8SlGMYW1hc3D3lw2bPVO1/daAlS9x7lWKOpd/VW8XAIhQz8XRN8XKwbj4LS2DCsPjkPqucHyf8AMU1/KfES28LqaA/6mljHvIun5Q3GY8KmftJm/YYSpsXRqtk9WnrHDuhICan6RY1JTxn0+ZoN7mKbKdOYGygVOJVdTBlnq6mUh1w10zj7b3Q6FuXg6LTN/Ox5P9tO1nzXHBqGA2qKzDozydUZj7ll4nNL2h5cQDcjTN71JlZ1nWSxyZmA2+scA8+xNNVwFM0BgwWnfkkxOnDuUcDnfJEKrA2XtUVUhHBsbWX8LrLylz5ARlGwyk/NK2QNY6OSJt76ki5HgUKQtJpZMZweOMmGiqpXDg+YAe5NHpBT2HUYTDmPCR7nKgeInPLIDJ1braPsE2wAj6t5uDsUOTDSjQzdJKmN2SKkpoHDcGH8UEGPYjWTtpqmVpifcljWBoNhcaqtgbUejyS9U2SL1XOdrlR4aP8AKNOMt2l1ifEFDbBJDWO/0+G4IPVx3B4dloUbipWP39NhJ+4z4BRj6yeHuPJ2LDD2jqnOtqTa6lKLh/5p37XyUtehD0o5Jcia96XXvXJ6CnnqX5KeGSV33Y2Fx9y0fADNikKvqXopjFRbNTCBvOd4b7tSrWm6CmwNZiAHNsEd/e78FKaEmjFpCrzpZg9Pg9XTxUr5XMkhznrCCbhxHAKjQNMrqr+kP/jgos+zf2wpVX/SHeA+Ci1Okd+RC483c2hyjRdIwX4xMQ/1o4XEHviYp/RIfziqiAtngv5H/FQ+kXVurY3PLQ51LAQTx+rA+Se6MTMixOPKBmexzdNjx+ScFwRl4ZQYizJiNS21vrCfPX5p7BZvRsXoJ+EdTG4/vBFjzcuLVHeQfdb5KCHFozDduo9i5ODr5PoSPS45EhOhR6WQSxNkGz2h49ov81ICpcmSG5p44Q7M9mcMLwwva0uABJ3PcfJd6VTZntFTCXMF3APBtqB8SB7RzCj1OHQ1FSZ3EBzouqddgdpZ1i0n1SM7te9NVWFufSPZDUOdNqWFwDRmIiBNxt+aBHIpMrYfnxKlii6xs0cgGUkB2uUuAJ21te9t7LqjFKKnidI+dpDWF9mAuJAvcAc+y7TfsnkmIsIYYZWzEMdM0teImM0seyQ61w6wF7aEi6edhVM588jzIX1AkE7uzeUvzXO3ZPbPq24XujcKQZxClEhY+UscJXRWewtu4EA78O03X9YLm18Bo4asiURTBpbeJ1xcgC4tpqQFww+IVDagyzmZrs2cubckhod9n7WRpNuI0tcpfQYhTw07ZJ2shfnjyy2Ld7C9thfTlpyQIZfi9KI3uieXuawPLTG7QdrfS49R/gQpDK6GWTq4BJI8yPjAbHexabEnXYEjv12QOw2je+Z5gAfM2Rr3NJBIktn88o8NeZR+hU/XGfK/ri7N1nWODvC4N7d2yNx7EaDGIHw05lZKyaVrSYxGSRdoJI4luvj3J+nrmVEcz2QzjqmdZlcztObdw7IBN9WOFu5K2gpWFhbEQWWyuEjwW2vsb3+0RbiNDsEcdNBFm6uFrczSx2+rSS62+13OPtQrDYhvxinaARHJJeMSDq3Mde7gLXDtxcboDiNSa9rGU56gmONzXOaHNe6SSN3O+UxkADQ7qT9G0OYuNHCXG9yW3Jve9+Z1Op1TvotNd59Hiu/1jkHa7WbX+0SfHVDsHRBGMNMEdR6LMIXxmUPcQ0dX2O0L7/nBtyOqLEKuopJa1ouWwshlDhksxpe4PvfUg5fEKaaWm7VqWDtFxcOqbqXb8ONhfwROjY8uL42OLm5XFzQbjkeY7kbhsVk2MiAzNLDK5h2dI1uTtStsSBpcxWBPFw2Qy4vI1z5OqDGwvmYY3TN7ZayQgOG7TeO4OxzcVZVFNDUC0jLHOH5mgB1xzNtd+KKKKOKNscbGhrGta0Wvo0WGvGwQrDYbpKn0ljycgcyQsdkdmGwIIPeHAp5cuQIRyzfTyn9I6LYgALmOMSj+y4H4XWlcFBxan9Kw6qpz/WwvZ5tITDueCWW5/JlPcYnSk8IpgPa5p+LVhW6sbfewutT+TmfquknVX0qKaRntFnj/AJUoupIqSuLR6TlS5U5lS2XZZyI8Oh6lz+r6oxPO19b+BXPpJYn54ZC13cVGdNNlyytbIPIqTT4jH6k+Zp4OK8tqj0bDiqcnYqIy0feaLgexFJTtmDXAhzXaXB0uny1jxmFiDxTRhLLuhJaTy2KQyE+ie25YfYmHtcNHt24hWwqC24njI/WbqPJKGQzDMxzXW5KlInSU2VvAjQCycj6tmrnjN4qxOGslduACrnD+jcIAflzXHlqriyWjOQtfKbQwPkPhYKdBhGITkZmtiae7b2lbelwtsEYyZRYg2I/juVlHTMc7K1rhe+luO3xVMVGNg6Hyyg9bO5wFtyrOn6J0UViYwSOY3WphiEeVotbhonLgkZRwvfQ3SbHRSxYHTQZfqYyToSLWT7cLZbIY27Gxta6tXFt+1ZovfXglc5jLs4DYi5QmNIq24f1BBY3RxtZo3/j37cinhRwzPZmA12duBccuLT/FjZSJKqPVrgbX3vr/ABxTL6uMDQi/8E7frXPtUgPQQNcCHgB2QkEnMWlps5pP2rXBB4jxRFzTE172dqPtEX1ts4eQPkFDdV3qHtjBuHMcC0HQEOBv7GhQX1NU6kOaJ7S+M2LiAbkhouPE7oGXrnxRzWkYTZ2oOzho13m1390IHVUURDnOtYAEu4kGxVTPVFpDX5WkG9+svxAJv4/BQ/T2ssI3tc3LpYDu5+KSA0MVUzqW5yTlAB0t6pt8GpDWtLSCd9CVlpsXZqA4fvH+OKgz41Gxt3yBu+l1VCs1tRXAAanUb3tqo8tebO1Za/Eg29ixbukMRu0EvJ4tBJTZxaqmP1VNK/NsSLISDUa2TEA0H6wXJFrHwuoUuJDK7M/QjLY9+nwus6/6Vm1axjG2vqSSkgwmvqJQ0SPMj9g3T+AnpFqNNhwrMZrGUtBC57i65c42awHYuPDj5rSQ9GK/B53SVvVS3GVr4XXaL73vYgp3o0XYHbDXNY6WBrHvcBoXO17R+8d+4EeCvZZILt6yUOA1AfJrrqdeawn5lRtDyuyLRUOY3d58FbS4VFPHYtyvGz2jUfj4e9P0HVzMBgDS224dm+Cl5JorXdG4Hbs6H2hTojVUXrld2Y+sglpJjDMBe1w4bOHMJltybAXJ4LXYhQx18IjlzRPa7OwgAn9YDnf+Aql1PFHeGghfNM4WuO0fPYBc/gPV9jZZtvuVhfDTNzzNDz90nQKOcTp3yWNJEG823afcVDq2VVRXvpDG+ORp7bXtIyeP8aq0pMBhyWlbJI77wkyn2DZarHFbUZOcm7seNKXUDq6lL+qb67HHUDa4PEKrngpKi/pFNDIebmC/mtnhdJF9HyUYLjmYY7OFjqD8ysF1ltHbjQrHJjUXsbY5uSpkepwLDnm8XWwHhkfceRVdPgc7b9TUxSj7srbfirkvzkBoJJNgBxVjHh8DIw+tne0n7EQGntKmMZPgcnFcmDjqH0lU6C7opWakRSWUs4pM/SSSOVvKoiB941VpiXRvBqut9KgxCupqja5ayRp8RofeqjpPglfgeH+nRmGrpZHCP0mEEZHHbM07X5gkXW6hJcMw1Lugi3D6kXmoAD96lm+TlzKOmjdmo8WmpH8BUNc33jRZWiqa2aURtAkcdhl18wtrDgOI+jMfHVxh7hd0Ul7D26qZTcfUVGKlug4peklOM8MsFfGOILX38rFOM6V1EByYlhMsdt3Rk/A/iq2XDsTpnZn4dnI/rKZ2v93X3JGYzU05ySTzs/UqG5/jql5Jcorzx4ZpqPpPhM7bGoMJPCZhHvFwrBk0NR2qeaOUH9G8O+Cxpq6Or/pFDTSE/aid1bvIoW4dhchzRyVdI7m5mYeYS8KD4Y1lmuUbN21iLEJb5Rd2jeZ0WGra2pwlwbDjJnYeDJCSPYbpI8ba6lbJC4z1JkDLVFKyQewk6m5AAItqkund8g869iZ07qIJ6SkZDNHI5szi4McHW7PGyw71vpsVw/LFDjdPRTPveNtRKTY7GwFm+TQE/fC2n6vAsMb4xXXTHE4qjCWVSdnm7i0Ndcgdk7nuUQFlh2m7cwvV46mmjt1eFYc3wpwn/pd7PzdJRs8IbfNWomblZ49JHnezKCd9hdc6ne1uZzHtbzcwgL2H6bq/siFvhH/ik+nK0XBdG5p3BZofeqaE2eNHTwSEXWt6a0NJnbX0UDYC5wbNEwWbc3s4DhqHA+w2FysrbkkNAZbomOLSGDW54pcqVoAka47BIBq5D7WG6nFr4YQ4tGrQ4XvzsomUmTNra/JWddNC+hhYHgyBmXK3W3avcn2bIYFbLK+UjO6+UWA4AdyAG3C6Wy4JgPQ4jWwfmaudgHASG3kruHGcQEbCajMcoPajafks0Vaxfmmfsj4KXGL5Q1Jrhl7A9uNUctLMxjaiIF0T2Cw1O1uAJ0I7wQtT0JxCWpwWKmkfdtFUNLAd2sluxw8A8MPtWMwFzm4iwtBsQWuPK9gP72VaHomDH0hrcPbp6S2ZjB+tYSM97Qp07OKLUnakbsA8UqRjxKxsjdntDh7dUpOmq8470VnSMXwibxb8QsWWlbbHRmwuUd7fisoYe5e98M+i/wA/o8P4kv6y/H7ITggN1PMF0Jpbr072POIN111NNESm3UZG5SsCLI1sjC1wuCmy9tLSyXGeOME5XcU9MGxA3coM1UzUFhWOZJr7m2FtP7BU0tNWtJpZMrwLmOTh7Ubo3sdle0tPeoVHLRwzucB1Lni36v8AghoJqqip6mOpYXsjGeNr9Wkdx/BcifuddXwT7GzhcgOFjY2uOSr5MLjbmdT3a/doJ0B8d1YUdRBWwNliPVEnL1cjvtcg7j7U86MtJa5pa7kQnSYraM3M6oieWzOlY4m5u49r28UL2Ma0Fst3ci21vbdaUxg7gGxuLi6rqjB73dTOtxyP29h4JODRSkiqc4va0FzRlFhYD380jXOjJyu3G7eI5KU6n9GZerpX6us09ZYbd2/imi3M1xZC6w1Lhc2HeooqwCWENswiwsdb5jz7kjxG17geGgcDYX5gom66NAJ7jdE5jho4Ze4tt8UALSNf1odHMyN7RmD3uy+9LKH9a8OLZHEesw3BPPQaoMoLyWi1z6rLgD2I5WueQWMDbNALTex77k7lMQ1Z4ZaRhyA+ta4BPwTzGUzorBkpmsdQ4Fvla6SMiJ7BURPDHWcW3y5h3OAPmi6zLI50HWMBuBYkmx4XsLoQDZ7TGNDvUvlyt58+aNjnQyAjK823ygjXuKQU2R8rC50T2XGXRwzDgddPFSYJazqHwR5nR2Jc1jbgA8drhNCYxUSZw2V4YCezZoy2txIAQtYx7gcgNxYEO2PO6ctljduJAQAwDccdz7kAEbwAABILkkXa4+IQIcmpn0zmtkkY+4veJ7XAjxC6n61tVHo4tLwLgnQI3QsEQcJ3OebXZZwt7dihb/SY3Nc0AOHZv8E2gOx9gjlpgNhCzfwCiH1lO6Sb0p/1QUHiqxcsc+EWGHfm3/tfJTFBw09mTxCmruxvyo5ZchBb78n9zhNSG3v6Sb249lqwIK0GHSvZ0Nxbq3uY4VMWrXEGxyg7LSW6JfBvamrpaMXq6mGAf6yQNPluqiq6XYPBcMnknI4QxEjzNgvNri97drnxS31UpAomn6dTtqzhNVGHBk1K57Q7cAuB181llf8ASM5sF6Ou/wD0jh5Fqz6YyBWfnz+yFDqfzLvYplb+eH7IUOp/MvXJm7m0OUarGT/OKRzWFwdQw3IA5EJMHLfpGldkyHrLOBfz02U6XDqysgw2Slg6xpoYwXF4AuC5S6Lo3iYeyV8cDBGQ+5cSdNeScOEZ5eWZzpfEI8YJGzmX8iVTgXBHMWWh6bMtWU8n32u+RWdaVyTVTaOnG7gme6dGpvSMBw2W/r0sZPjlA+Stgsz0Am63oph/NjXx+T3f4LShCF3CBSggkjM24Fzdw0HM8goldTOqGRGMxh8by4dY0lpBY5hBtrs8+ShfQxMYaZYWv+09kWruxG3W+4zRA2O4JHehgWdPUxVEDJ43gRvvlLiBexIPwPxRyTxRtJL2kgEhocLusL2FzvZQn0HW0LqaV7A4zOla6NlgwueXWAPc5zfApqHBooTHaTrMjSw9azNdua7eI1aLC5vcDa6Ow9icyrppC4R1ETi2Tqj2h69gcvjYhB6bA+lnqKaRlS2FheRE8G9he1+8DRR2YS1roHOnDzCWlokga4GzGMdoTx6phHIjin6WjbTBzWyvcDCIu00aAOeQf75HsCSsNgDicApzI50TZC0mOMTB2ewBAzDQXJDdeOi52K0zZA17w2PqTI6Q3s1wydjbU/WN2PsStw6EGldc56eIRB2RnbbpoRl01F7ix1KbOD0xibGZKgsaDZpeLZiGgu237DTyuNtSnuGwf0rRk/VySS9prR1cL3Xc4XaLgWueScqavq6D0unDJWkMcLuIBa4jXQHgbrmUbA4OL5XO6yOW5cPWZ6p0AHiNkraKBtGaT60wFgjymQ3DQLAA8NuCQbDUuIsp5ZIqtrY3xEtcGkuDj2cpadN82xsQRy1ST4kyFtFUZR6FOSJZXXaYRbRxHK+h89k9LQ00rSJYzIS5znOe8lznEAEk3uTYC3KwtZGYInRsjkaZGsBH1ji69wQb3PauCd7o3DYgQ4yOq/ndNK2dolfJHCwu6trHOAue8N8L8k4/F4Y2l0sM0YaHl2bLoWgGwN7EkEEAHY9xUh9FSvkdI6Bpe8vLjc9rN619dQeW3HdL6HS5g70aIka6i/2Q3jvoAE9w2IlRib6GapFdTSNZG1rgGlpLbxvdlNjr+bf2u8JxmIPNQyKSkkiuWNJe8XBdny6bkHqzrpuNFIZR0sYbkpoW5bWswaWvbyzO8zzXMpaeMNEdPCwNtlDY2i1iSLacCSfaUKw2IDsTkGIGINjLZHdTE18oaGvbLkLnG12g5m8+G111LiktU+F7YYYqd8zY3GSW7+1F1jdALDlvqrF0UTnOc6KNxcMriWAlw5HTUbIrD7reHAcNkBaFKak015G6cTcguCExHguLU/ouK1tP+iqJG+zMbe5S+ilQKbpNhcp0HpLWnwd2T/zKT06p+o6U1thYSlko/tNHzBVEx5he2VuhjcHj2G/yUMs94y20O40S5UWYS2kbs8B48Dr80Vl2rg5EeDZGubcc7WUeaAW4JGiVjWuif1jRtrqPanY52SlrXDK6+oOhXnWd9EWMywG8TiBxB28lOgxJlrTsLDzGoKR8Ob1bH2KO+EeaKTBNothLHIARZzTxCbfTROOZpynmNLKnHWwuzQuy8xzUymr2P7M/Yf8AeGxUtNDTJhNXDs5sgH3/AMVpui9cZCWl1iBfK478Dbv/AMFlHvmNRZko6vJm0AN+Ck9HZ5qerc5zzZz7ZjruNfkmthvc9Ns3M22TuO2upH/UPakdMxoHa119v8aH2KmfiYIjzu1b38bjgobsQDnXB0sdSdRy5qyDQurLnKwZtdRqRbyTLq5tgQbXF7WtdZ59fsXOdcd38fBRZ8UY0Auc1tju6yaCzTmsvo1xPEEb+7+NUyatxeOseGga3J0WPqOkMYJ+uc936uqhPxqokH1NPI7vJSQrNvLWwRntzGzfXyjbw1/jVRZsYgjH1bQ7Q762WRH0pUCzWtjBHAcErMIqZhepqH2GpF+HPwTcWJyRdz9Ii0lxnyknQZrFotYD4+0lVkvSAOJDHvfc7NBN7ba/x7kUeAQMaC4XBNr324a8hfS/C44FTYcKiYcpZ3atsb7Dw10PI2PNVoE5lS/FKuUkQ07tfvaDySNjxSoGpazfYe3/ABWihgDW5Rm1FwbWPP2HS47weer5ayN1wQ3skOLBvaxuBw0IcORDhxTUETqZn2YJPKLz1Mh52Om1+Hdr4XU6Do7TsIc9uYHfM7UHY+Rt5gq3aNGus0PByG21wbad2ax8HkI2OjbZzNGWa7KRwtYg/wBkuB/ZVUhWyNBhVK1oe0AW1Fxe3Db3W9nepkNNGJLNjDdbCwvc/wAW9yb66MZdGEnRzhudwb+0A+acoaerxKcRUMEkjnCxNtG35nb/AO0XQ0rHIqfr5WQwMMj3Pyta3c8vx81rejcDsKfLCxkRnBAqA2ziCRcNv4Ead6b6OQxwU9RHTyM61wcw1WXNlkAIu3mAfPVLTYfFS5WmpDrm7mXyh5O5drck8ySuec9WyNoQrdjc2FU4lldJUVUmaRzxmfYi5vrbc953VnSdH6OqZTPqWZmxXvltaQcA/Lv8U/T9GaKaSOokjDw2/wBWPVJvoXAetZSjhDKeTraCd9K/i1ozMd4tKyNRajB2Nn6+jlfST754rZXeLdiEbaepNc2qqKkkiHq+qj0jJvcutvfu4JY43QzVE807nGYt7JcSyOwt2QRoDvx1QVNQ2OJ8kpyxtacwP8e5MB+vrWU1DLK+PrAwaN4F3BQsMxAdRJ1cjetdfM5zR9W/9YDdMyB1dROELmtmc28Djq1h4XGx8eB7lQUlPX4ezJBTWIvmMhzuJ3JPeTqkgRfiFz5M1RK1zhpdz739qsaeDsggAjuN1mm/S8skIpY4ntl0dmYW9URvm7u/irqnq6jD3Za2icY7/n6cXHiRuErAswYwA4Os4bEggH2rN410akkxDrqLIyKUl0gebBjuY5g76bG60sVb6RUFkcTzGIw8TZbNffhfieaffC1zS1mgP2Rt7ORQ4qS3GpOPBko8OpcMaSXdZKWm8hFrdwHBZ+vryZHMVr0j9MoHH0hhMbnWZKB2SeR5Hu8rrITSEyX5oSSC7JsM13EH7y2tNhMeLdEanD5m9mohcGnk7NdpHtaF5/TF0kzGNBLnOAA5m69gwyD0SgZHxa0D2j/EpiZ4vhNA3D3B8YGbjcbLSQzlzQ4qLjtI6jxeriYOyJSW/sntD4qNDVFgs4WC4pJt7nZGkti8bIHbbrpBHK3LOxkjeT2hw96rG1bdNbJ9s1xobqaKsbqMAwqe/wDNRE48YXFnu29yocRwuhos4pcbyzNBPUPbnN+V2be0LStmNiL62KxpDHtaJY2PsPtN1891cPuzOX2EFBiVdTsex9DVtc0Hq/Soy9vcQ6xBTPo0lHUUEU9P6PKKgl0en3XEHT2J18MBjdl6xjgNLPzNv4Ov8Uw9jYXUYZKZWtqwM5Zlvo4bXK6cdatjnyXW5ExrBqqsruvpzGWvaGuzutl0t/Flo4B1UMcZcXZGtbmPGwtdNB2iIOXVRzaiQH6WXB2ij59EbXaISBMdzJC5BmSFyKFZVdJRmw6oNvVjjN/CUD/qWMButtjwzYVXb/0e/lLGUOD9AZqijjqK+s6kSNDhFCzM4A7XJ0v4XUSNFwY2y6y9Kp+g+DsIE3p0v/vtZc8NmqHVdGsIi9Slk03zVDioTQ0mYCySy2MuDYYLgUrh/wC878VGkwfDuEc7f2Zr/EIckOmZYtXAbq+kwWnP5qqkYf8AWxhw826+5Qa3DKiia18rWujkuGSxnMxxG4vwPcbFO0KiqKtIvzTP2QoDmbqxjH1bP2R8EWCLvovA6okxFjBd7aF8jP2mOY4fBWYqfozpNh2KNHYzRznvDXWP91D+TgD6bnLhceiuBHdmajxylLaFjDfNTVEtOT3bt/5D5rNS87Rrp8iZvWxiCSemG0E8kY72h12n90hEVGoKgVlJR1XGqooZXH9doMT/AHsHmpJuFx5VU2deN3BMgYvrQSeLfis8WLSYtrQP8R8VQEL2vhv0X+f0eP8AEvqr8fsayJQ1OWS2XonnABqGRgITuyBxRQior6bNchVE1MRuFppmgqLJTteDosJxs6YSpGUnpb7JmOSemBYLPiOhjfq0/gtHUUGhLQqyanI0cFg4G0ZEEup56I0sNoH584bI7QnkHfirXDqiogw9raprnlhN2Sa6dxVXLSA3sEMNRU0dmtOeP7jtvZyWa2ZfJpaSelrYhJTSWvpkk015A7fBPGMg2cCCOB4KkoKmlc0siAic5xJjdzPJWcNVJGAw2ewfYfw8DuFpqJkh2SBkjCyRjXtO4cLqukwZmcOgldG3iwjMPZr8VbxSQzaMdlf9x5sfYdj7kbmFpIIII3BVJJkptGUmnroXdXO98TidgMoPhbQoGRVE4MgzOANi4uA19q1ckLJWFkjGvYd2uFwqyrwWN0VqQBjwb9t7iLcu5Q4spSRUSwPicGvcHXF+xJmHmOKDK0anKPEhFUU7qd+Spi6snYu1afA7FOOjijADKiKQ32YCPiEihs5RuQL8gUmnJx/s/ipJp6mqyXZUSZBlYQHHKOQJFrKQ3B69pjIgErTq4FwYR3HX3hCTYrRXsiZLK1rvq7m3WE2y+Vyuzlsj2wyu0JsXNLXkcLgH8VdR4PVOIPU0cfc6R8nzsnWdHi4t9InYWA3LGxke++nsVKLFqRSRxySvzOEsgv2jGy587FSJKaoNC5jqTaQO66VhvbbKOQ14K9jwKnbmAqKrI4+q2Sw+GqeZgmHN3pzIeckjnfNPQydaMc5nVX62LLl3Nrge3h7VLhNPHfLUwvLhbK2EuPmdvFa6GhpYQRDSwsBFjZg1TrmhsTw1obdhHZFuCbx0DmYjpCbxUh/1fzKgcVNx0fzOjP8Aqj8SoN1GLlmkuET8N/rPZ81NUDDTrJ4BTrruxcI5pchBX2GjN0Sxwcnwn3hPdFujceKQmsrZHtpw4tYyM2c8jck8Bw71fYxhVHhnRrFG0UToxJG1zs0hdcgi260bIbXB53xVxhXRzEsShE8UcccLvVkmflDvAWJI71TuFw4DkvWcNqqaqoYpqN7DD1bRYEdiw9UjhZIG6MZ0tpH0OD4FTSlpkhjkjeWG4vodFl7rUdOcTp62op6alkbKKfMXvabtzGwsDxsB71liUMa4IVd+cb+z81Em1hf4KXW+uzwUST827wXLl7m0Ox6Zg0zzguG5JHgGnGgcRxKsYbuPaJPibqn6OOzYBhx5REf3ldQi2qvF6UYZfUzG9NWkwUsltQ8tJ9iyzVs+mkf+T3H7k4PmbfNYxq5c/wBRnVh+mj1b8mM2fo8+O/5qqePMNP4raNXnn5Kpb02JQ/dljf5tI+S9Cas0U+RJpY4IXSzvayNgu5ztgET5GRvije7K+VxbGCD2iASQPYD5JqvidUYfVQMALpYXsaCbXJaQNfFV3oFVI5z6kGf69spY6pyte3tdkWF2kB+W97EAWQwLixN7a25LiC0EkGwF9iVRtwerbbNK17nPbLK5szmGR/VtaTfKbEObmB4hx2Km4fQPpZ5HO6sxyB4e0Occx6xzmk3/AFXZT4BMCwA7IdYgEX1Fk1FURyve1rZAGOcxz3sLW5m2uLnjqFX0OEy00sMznU5kbkEj2h2Z4EPVuFyOJDXezmnX4U2QVZcIC6epZMCWuIAa5jrEE2JuzcW3SDYmtmjdbtBpOawcQCQNyO7jfkghq6eaMvbIxoEj4xme3tFp1trqOPtUKbBIpZpXuezq5OsGQRkZA5zyC2xADh1jhqCNtEbMKHpXpM0zJZC8lzeoAYR2DoM2hvGDfXfbQIHSJTaqmfA6dlRC6FvrSB4LRtx9o8wu9MpevbB6TF1rnZQzNre5FvMEeITEGFxx0c1K+Z72SwMhcQ0NIyxhgI77Ae0JG4Y3M50tTNK57s7yWNAJ6wSbDbUH2Epi2O+lIn0lbUwtErKW5uH2EgyB9wSOR93elbidMZKnNIzqYXMb1rCXA5mk3Nh2QLHdFDh7IoJ4OvqHsljbF2y27GNZkABA4N0ub7JKvDKerDhO+d2ZjGG0ltGtc0cN7OPutayQbCSYrSR3zdfoXgkQPt2HBrtbcHED2rnYtSMY57jNlY0lxER7JAccp5Osx2nd4InYfTvZkd1pbeT+sP23Bzve0HuXOw2jJfmiJD8xcDI6zi7NckX1PbfY8L6cEOw2BkxSCNx6wSNHqhhjs7Pnylt724jzvdS43CSNkjQ4Ne0OAc0tNiL6g7Jl1DSOJc6G7jc3L3Xucuu+h7DTfe4unY4mRF+S9nuzWLibaAaeXxPFMAlyVIgQiB4TqFwQB5V+VCDq8ZpZ7aS0+U+LXH5OCxhF9Oei9I/KrT3oaCo4sndGfBzb/wDSvN0pclo9t6M1HpXR3DJibl1KwHxAyn4Kyusx+Tqfrei8TDvBNJH7L5h/zLS3XVB+VHNJVJnz66nfEQYjlSGVpGWeL+038FOlilhuJG5m33G4TDmMf6puvPUkzucWhGmVtjE4TR8NdR4FGJ45NHHK7k4WKY6t0ZzRuLXceSX0hr+zURjxARQWOPiudBqo74SDoFIDXAZqd4ezbK43t+C4zNd2XjI/k7j7U7E17EenmdTSgkXbsW3VmyrpSQWyNaBqQ7RRDTtdYG4vwVhSYRA+5DjmFh2+DuTu48CqUbE3SClxeJ+VsLXyHRoDRe6YFdXzuywU+UXtqLkq4bh8UMRfFFmAaTkdu5rfXjd3jcHdSzA1hzwWkaASAT+cFgSP7TCHDvarjAz1mfFDX1IvLUuaHWsG9ka7ew7X4HdOwYHESDIXONvtDvtr7dDyNua0TmMLH9YA8N1Nj6zSNfMa+ICG7GODnvzb5z962j/3mkO9iqMVZOpkCHCIGG7Irk6ZeJ428eIPGxCeZSxRAGMMy8SNrb38tfMKS45WntXeLsJPFzTdp/u+8pDMxocGGzTmLRbQi2YfFwVcMR3VBoyhos/Twdt8QWn2FOFrcnWFpc0C5J4iwPvafNqjSVMbS7K69jca76Md8ky+cXyjQWt7nj4IYNE0ZGfVyAGwyu/W3afMZfckMl7tfJmc42JO5OrD8GnzVfJUEkkkjTWxNvs/gU0ZnB5Jc64drY/rE29w80nJFJMuBMcsTzftWdqNNQ1x99/NNmQOsSb3GpN7m2ZuvsUBj7WabnJYOF+Vh8GnzUearbGwiaZrDYjR2973t+8Vn4iKUGWb5uwHA6hoJtwOVn+CadUWB1vvwGo7ShU9R6dUthpg6SR5JFmkDa25sALAanktvgPQyF2WpxGoFRINWxwSXYw8yRv7h4qfFL8MrcM6N4jiDmSyFtLBI7V83rlp4hm/DjbdbrDIOrwt2HFlRRwPBay7hnGu5cNLuG/jwUUYFiEVRJPSYo4Nd6sD2DIPC9z70UOI19LVMpa3DpHZv62maTpzI/ArOU2zSMEg6dlBRhtMyYMAFmsJDQ0Dw5K3o8Gw9076nqmky7EOzNbfew709B9Gup5K0GmAk0kmcAC4gbOPPuKSPC6aCRz6bPDmBDmMeQx1/wBX5iygo5uFsppM1FNJTkHVjTmY7xB+SNjTTscHSySl8jn3e651N7DuHJdE2Okp44IfUjaGtFybDvJufmoNbWMhjc55uRxHHwQwDqqlkbC+R2w8lEr4pJ8NfLSfWTgAhjhdoH3rfasNbcU9UUnpGHGWkkIqxZwLm3sONm8XDkVDwqSSgjjpxFVSBvqSSEXJ31KAIWGh2HQiOKnmkabl7pH+sTufFTJ6uslqYaOGhJkcMzXNk7JZzJtsE+6pq5KtsEFE9wf2s+ezWi+tzwVlDiMcDgysjkpTewc/Vh/tbeaEA1TV7KJwjr4ZKfWwluXMPt/FWgmZLUPZGx4yWu4ts11wDdp4jVI2oimmmiiBvFlD7t7NyL6HjonGtDRZjQB3CyBC7XytBd8UEc4BsdHDcHcJ3ZBIxknrCxGgcNwhjHZWQVULop2NkY8Wc1wBBHKyymI9A6OeQvop5Ke/2LB7R4XII8yr1/Wwm/rNHEfMI46zTVFhRVYF0PpcLmFTJK+edvqOc0NazvDdde8lXVRP1FmSasOjXgbHkR8/ghdV6aJGZnOzO0PAICjFdMoXR4qx5OksLT7QSCPgqLK0t1AWs6dRXp6OcD1ZHMPtF/ksiTbULkyKpM6sbuKEkp2usRpdMlk8Q0N9VKzXG67MC3VRZRGdXejsdLUHKyMZnE8AFQslbK1sjL5XjM2/I6hH03mMeENY3eaUNPeBr8golCCylhYTcsYGn2LRLy2Zt70FXVApqKaZw0aBYczcaKFQVT6vD455LZm17NANgdvim+kkn83gpwbGSTMfAbe8ocLu3A5rixjrIz4HM1b4kqswyPsaG6XMmydSuuu05Bwu0RtfomMy5ruCKBMkZkmZNXXZkqAaxLt0FYznRynyLHfJWmFV9TBGGRSkM+4dQqupOaCcc6SpH/8AKJ/6U/hb88TDzaD7lhmOjFwX8mIySi0j5Yu+AtH/ADAqNJhrK09nGa+O/B8DXfBwTQ2U2i3XOkbp0MR9DHzer0gl9tIf+9Tqf8n2e3W49M4fq0Tfm9XVBwV7S7KkkS2zO035PMIYc1RVV9T3FzIh/dBPvUXpl0ONdhdDR4JFS0sME73vD3OFyWgXJ1Lj4rdDZYP8pHSKTBoY4KYt9InHYzC4aOLrcbaD2q19iGYXE/ydY/T08k9PFBWtYCS2meS/2NIBPsWdZ6jQRsAtL0a6W4pBjNOyWqfJHM8MNwAWk7EWA420Un8pVNAzGKbEKaMRtxGmE0jBsJQ4tefbofElV+SfwB+Ts2xapP8A+mP/ADNV30ipzetGR2WdscsbgwkGRpAcNNja+/NUf5Pf851X+7/9QW/Y8t4ke1cmSbhks6scVLGrKfouyqiw+GCoiextM+YMe7QPa8tIAG+jg4371fAghDYO8UOrVjKTk7ZtGKiqRGxbSik8R8VQFX+Km+HyeI+Kz69z4Z9J/n9HjfEvqr8fsUBLskBshLl6R5rFc5MvclcbptxQwBKUBIiYNVFF2GIgRso89C14Ngp8bdNk+I7pOJSnRlarDnN1AVZPT20c1buSna4ahVlZhrX3sFi8ZrHIYial5BdDWVNNYO+tYODjqPAq9qaB8ZOlwq+Wn3uLLGUKZspWPU1bBU6MdZ/FjtD/AIqxhrZYwGutIwbNfw8DuFm5qXW9kcNdPT9mX61g5ntD2/ihNodJmugmhqCGsflefsP0PsOx/jRP9UASCDfvWbp6uGpFo3XNtWHQ+SsaavmiAa4iRg+y86jwO4VRkQ4loY2luUsaRyIuErWhmjAG/sgD4IaephqCGxus8/YdofZz9ify9y12ZLAsTuSiDbIg1FZNEggIgEoCIBHcQICWyMBLZAAZVzm3aR3FOgLg1NiZ57jmuG0Z/VcPeq4bDwVljdjhlL+qXj3qsb6o8Fy4/Uzrl6UTcPPbf4BTrquoTaR37KnBy7cL2OaXJrui/Sanw6iNHWskyNeXRyRtzWvuCPHj3pOkvSmPEKR1FQxyNieR1kkgsXAG9gOAvbUrJhyW5WsmQ4q7DuhNuQ13SXKS6BikpCUhcBuR5oC9v3m+alsZHrt2e1RXfm3eBUire1xaAQbXvZRz6p8CufJ3NIHoPRM5uj1F3Zx7wtBCFm+hjs3R6n7pHj/lWliTxehGGb1sz/TCPNh9aLXIDXD3FYEL0npFH1kVQy180Fx7B/gvNWHsjwWHUes6cHoNx+SyXLilfD9+na791/8A/EvUG7LyH8nEvV9J2NvbraeVvuB+S9cYdFkuC5cjqUG40II7kjTqFVQsrc7I81VFCyQNIiiY0FnpDwSOzv1Za7TldDAt0qoQzF5IQ576tk3VWyte1rc/Uu1t/tQz2OPAlSGw4hLNed9UGmpBc1kjWN6o5trOzaAtBGmo47phRagtc5wa4Et0cAbkaX19iGeeKniMlRII2AgZnX3JsPMkKBXU1VUVMmR8oidkIyVBZY9XI06A/eMZ9iD0SrdhdTTut1ryx0WaYmxtGXXduO2159qQUWkL2T36kl9hc9kjiRxHMHyQOqIWskeS4COYQv7B7L7gW8O0NdtVXz0MlTURGaNjoGlgdHLUOkLmte86m2pLXm/gAm48Lq2slc+eB8ksDIznzHK5rY7uBtfV0evMW4jUsexcuIb6xDdbam2vJAZGXcM7Ls9YZh2fHl7VSnBHy9eJ5KVwkMpbaE9gvjcy4GwNyx3i3fin6OjlbVV4ngjEVQ2RhktqQSTYa9oEveddRoEIKRP9Kpz6k8T9WghkrTlu7KCddr6JqTEqVuHGvZKySDIXsc1wGewOgJ46FR/ohgAyTBr7h2ZsIGoEXf8AehafaR3p70D+bshZO9vVOcYnhou1pDhlPA9l7hfwKYhySuo4756mJtiAQTqCdhbmm6nEGU9TJA+J+drGvYSQBICe0AfvNAJsdwLjjYKbCo6YgxTPBD2SXyMzFwIJ1textq3bU2UipooapsjZg4te1ote2UtJLXA7hwJOv+KA2G5cSpIpTG57yWiQvIidZmQAnNppobjnYp2OpilqvRo+sMvav9WcrbOLTc7DUW8uaYbhNI10jrSnrHEuBk3BDgRtsQ8g8dtdE5T0UVNIZIzM6Q3u+SUuJvYn3tB8+aQOhp+KU7Y2vZHUSBzcwDI9bWeeJH6N/kigqzPWvjY09QIyWSEes5r8rra7ajcBK3D6RspkEPaJv67rfaOgvYDtu027RRQ0VLBIJIYGseG5cwJ2sBxPHK2/OwTVhsSEjkqRyEIyf5R4Ot6L1D+MMkcnk6x9zl5GN17j0opvS8AxCC1y+mfbxAuPeF4cDex56pMqJ6B+TGoJpcRpr+rIyUe0EH/lW1GY7leb/k0myY/NAdp6Z3m0g/ivTcoXRjflMZ+o8tlhZIBccFXVOGt1czfuXNhraI/VOzxj7D9R7OSmU1bFORHIDFJ91538DxXhpuPB7DSfJRvhkjdq3MO7dNdUx409oWmkpw7gL+SrqqhLjdotroQtoZjKWEpHwvY7Mwlp5jilFQPVqWX/AFm/gpckU0Js4ZgPNMOY2S7hvfkt1JSMGmgHubDEZYpiWcG7q86P1LJI3l/bY1hJ5lv2m+Wo5ELNyQyNe6MAEOFyOXep2AyCmmJleQ0hw0HAtIWkHRMt0bVz+olcXnMRZziRa7mHK4+1hBUUydVHaJoPUl+UcT1ZzN/uFwUJ9Y+WNjiTdsbrfuNG/io8jyGSkajNJawsXaZR73BaKaRlGLLeOYMAYw6AmMafZvpvptoonX9hgJNwW7fsOafgoznOaA6WW4Lr3cdxoAdd9j7ky17JGgNbJO6wH1bb87i+3H3qHlSZSxtsmCqsPWB7TSO7b5XTBnJADdLAaHicpFvNSqbCMVq3jqaIMb96U3t5K0pOhdbKf51VljbbRC3isp9TFGqwSZQOeGgukIay9gCbZth8AU2ydryBFnled+rYSNrDX2legUPQrDoADJGJX/ekN1cxYTR04BZAxrhqLDfmP4+Sxn1LfBsunSR5hFQYlUG8FC5rb3vI6wHkrGn6J4tMQ+aeOGw0DG3I816G7qmAkEBoN7j4qRRwxzDM43FuyNgoU5z4L0QitzCQdB4y4ipqZpnEaDMbK4oOgVC3K6SINAO27j7Vt4aaNujWgexSWxADQK1D3ZDl7Ip8Owimw9hbSQMiB9bKNXeJ4qf6DBIQZIWF19HAZXD2jVTWxd2iPq7c+ey0JIQgni/Mv60fclNj7HW+I9qVs0TXt6zNBJxZL2b+B2PsJU7Lrtxv4JHu7Dg4Xbf1dwUCI8kdISZHtiJfbMbjt8r801UTkDNYtbexc4W37k6+SOIHIxrf2WgKsqzJVMfHGQA4Wu4EhIAa2tyMf1TDI/gxu5Kr4cep6ebqcQp56d1gesMZLL/tWVhBDVQ+tTxyt4mN9neTt/NToZKee8LgWvtrFK2x8jv7LoY2MYe2mFMz6OezqRq3qzcDjskeMQdVhkFHG6FwJ61stg3uIOoKi1nRtolFRhdQ+hlv2urF2O/sq2o5KykextU3r4zoKiJti39pvLvCfYDqevZERFVQy0zzpd+rXf2tlLZJFUGUNY7Kx5YQ9pAJsL2vuNd0cTzMHOdEYxmIyuINxz9u6IAbAWCEAjWtbYMbYDYDgjtYbariLDTdKgQNuJSEXCOySyQxkjkm3RMdq5jSedk+42TZcEDAyNYCWtaE4NAmnPu4DlqkMgHFICm6aAOwR7vuTRu99vmsDn0IvcL03FKFuIYbUQTNdaRhyAGxLxq23tAXkbZzl1NjYXCxyLezXHLaiwD9rlL1gBsoAnBubpeuJ1Kyo0sq+m7c+GwyN2jnF/aCokEsfUyZrHW/EmxA1FuKtsUiFbQzUztC9vZPIjUe9ZKlmcY27iWDsvbxt/Gi2grjRjN07AxZ8lRVxBw1jjAd3E6lWVPphOJDW4dFJ/yk/BNN6t9i0C54WTtI9s1HjjWWLWwtII7gR8lrEze5bF3aPikzJsOu0HmAV112nGOXXZk3ddmQFjwckzJrMlzJNDHW9t+S188UzPOGRNdH5w+hgdf7AB9mico+1W0zfvSZfNrh81R9GaoxxuhdcWOZt+R/j3rDKrN8TNmHCymUTtQqiOYEKbSy2cNVzUdCZrKB2yvqU6BZfD5hpqtBSSiwTRLLQus1eNflbnEvSOnhB1ipQT4ucT8AF62+cZd1k+kuBdF56+TFcUeJJcrQ4GUhnZFhpcBaLZkyPOeh2DzVuIx1rmn0WmdmznZ7xs0c9dTyt3qR0/r2TYtBRxuDm0FOIXG/9YSXPHsuB7CpnSLpnFT0/onR+AxhoytnyZWMH6g59+3isxR4vLFTsidFS5wPXfTsc53G5cRqfFVXdkPg0X5OHh+KVYBF/Rtr/rheh5bi9l5hg+PV0VY2RphysB7Ahaxrr6EHKAVvcIxumxIBsZMdQBcwvOviD9oe/uXJng9Wo68E046SxaS067Jwi4uEG/JKCWHTZcx0ETFhagkI5j4rOuctFjX+bpPFvxWaJXvfDPov8/o8P4l9Vfj9i5kl0l0JXpHnCkpCFy6yZLZ1kbEICcYEJCskxa2Upg0UeEKU0KWh6hcqB8YPBPALiFLRSZXT0rXjZVVVhrTewWieFHkYCs3GzaMjHVFCWE6XCgS04N+ytnUUzX8FV1NCCTYLOUDaMzJy01jcCxGxCchrpoTaYGRvP7Q/FWs9I5vC6gS04J2WTjRopEynqYqht43B3McR4hWtLiUsQDZfrmcA49oeDvxusnJTlrg5pLXDYjQhSIMRli7NQ3rG/eG/+KNVDas2tNUw1JtE/t/cdo7/AB9ikALJQ1Eczc0bw4DzH4K0pcVmjsJvrmfrGzh7ePtWsZmbgXgCUBM01TDVD6l93cWHRw9nH2XUgK0ZvYQBEAuShNiFASgdoeK5c31h4hAzzzGW2wuI8pZB8FUs9RvgFc45phxbyqZR8FTRfm235Lkj6mdT9KDaS0gtJBHEI+vl/SO81LqYMOaJDTV7pLZsjDCbmx0udBqPKygkLWLaM6C62T77vNJnf953mh0XZm8wm2woIuJ4nzSXQ5m/eHmlBB218EWFCrkQY93qxvPg0lE6Cdts0EouLi8bhf3JLcVobXcCp1LNPTR5RQRyHNfPJESeGnu95UWoe98z3SRiNx3aG2A05Idrkao23QGSnGBOFTURQgTHKXutfsjbQ3WlFfhUXrVkkp5RQOPvNlgOjczI8CeZJGsaKq13Ot9g/gpT8XoI/WqmE/qgu+CcJVFbkzgnJujTYnXUtZI1tJHM0dW5rjLYXvyAJXmbhke5n3XEeRWswzFqWsqxFAXlzRmu5tha4HzWZr2dViFSzlK74rPM7pl4lVotuhUvVdKsNN9HSlh/tNI+a9pi9ULwbBpvR8XoZturqY3f3gveY9LjkbLNFyHQlSNVfV1lQyu9GhNOATEAXtcT9YJNdCNAYx45vMYixSgEjZVNDiElTUwPuI4Jbksyud2nRRPaMxOnrSAcNDpdDU1dcJ5GwwCWSKZ7YrREixikLRfTW7Wg301FjY6OwoubLlUtM4rfSKd88sUnUB5dTZM7cz2knQWLQWnS2yKtdiYqZI6USmElhMjY75GaBwaPtHjob2BFtroKLIPY4kNe1xG4Dgba2+IIRW0uqb0eubWPlijma9xdZ7QxrHFzon3eLns/nbgbE+Ceo4q2KcTTxzzZY5IhmnALu01zS4XsD6w0vtfQGwLBos7JbJTuuTASy5KuSEIuSrkxiJEt0iAOXWXLggRyEokhQBHqAHMLXC4dofArwGaIwTyQuGsb3MPsJHyXv87bsNt14l0tg9G6TYlGNjOXjwcA75ofA4j3Q2f0bpRhzydHSmM+DgR+C9dLtV4ZSzmmqIZ27xSNf5EFe2ueHHM3Y6hXifKFNXueculjLTcEEbhR5qWCdpy5XA8lGjrQC1tW03H9awfEKQKWJ7RLTPtfZ8ZXi8Hr8gMFTSdlpMsX3X7jwKlQTw1PZBs+2rHaFNtqHx9mpZmbtnaPiF01LFOwOYRfdpH4oBDk1KHA3bfXdVNVQgG7Lh3AhWTJqim0mBlYOP2h+KeBiqGF0RB8dwe8c01NpkSimZl7XsdeQbjccUUbWAh5c0ZdgTpdailwmKrktK4NG5uNbcxz8Fe0PRKiZYuZmdlz5weHMHiP4K2fUUjJ4DD0zJqhwZTwSSkWbmIsLXuN+Z1V1Q9GsTnydYWwgW0AudDzPeT7fYt1SYXHA8tcyNjmjRzW2Fj9oD7t92nY7KzZCAO00NcNCL7cCO+3vCh5pNGkcUUZGh6E0kcrZawmZ36xvc/x/GhWiocIpaUDqomCwAvlG34/4qwc5oa3MNCQDfkdPjp5qOJ8rbuP+P8AFvesdTb3LUV2DMTAAQALH2fxqu61jARYad/8eCgVmINY0gO0v/HyVHV40Gk2d7/FDe46NHNVtaOVuIP8fwVCfiTc2W4uDa91k6nG7Ahu99VXDEzLUsAIGZwB35hN2wdG1bJLXxZaeRrpGuOaIkNcRwtz+Km0FXLTvEU7XMcPsvFis1mAdci9uINj5q9w/FJMjYnVTXsH9VVx5h7HC9vJdMGkqOeSb3NZR1QeArCMtPAKio5ongE0Txf7VLIHjy39ynRVNL9mrLDylbYq0yKLdobpr71xygbnRQWOLheOeF3g5M1UssMT5ZHMDGC5OcKgJz5Y2lRZJWuuGgk9xVZSVvpLs17DgCrSINsLBJAMCAuN3X196fjgA0sn2tCcDdECG2x2XPgjmYGSsa9t9ARe34J7KlypgRRDUQ26mQSt+5Ke0PB34p+J78oDoJGnxB+aea33ckoFtNN0ANFz22JY1rL9rXUI8paS5uoO4+acAB7wdEMXqActEAKLEcEqFzTu3fiEgeCOSACKae5I99k125Sco04k6AJNjBllsmmmSU2jaXeAThMLb2b1zhuTowJp8z3jKZDl+7H2R57/AAUlC9WIyXVMrWFx0aDc24Ii8M/NRBv68u/sCZZ2blgDL8W7n27ogiwFa57pWuLi51x2nfIcF4pK+z3W+8R7yvaHysgYZZHBrGaklYOfBqKqu58GRxN80Rym/wAPcsck1FqzTHBu6McZLboOvI4rQVPRgm5pqq/6szfmPwVVU4PXU1zJTOc0fbj7Y9ySnFjlGSIbql1tXFUWKQltQayncWvOrwOfNXD2t1F9uHJVdQzrXkHXktIuiGrRVuxCd4LQWtB0Ja0AlWXR0ZoMTYNnUpHucoz6GN2treCscBjEUs8TSbSQvFvYVetVsZ6XZMgdmgiPNjfgnLqLROzUcB/1bfgnrrvRxsO666C666BDl0mZBdddDGSqA/5Ror/6TEPN4HzWNp5HUsweN2mxHNaynfkqqZ+2WeI/32rN1UDW107OuhFpnixdr6x7ljPk1x8GgpavMxrr6EXCsIKrUWKysTTEPq6uNo5F9x5WU2CrkYReopHd5Lh8FjW5qmbjD6wghaSjq3ZNBded0OLticM0lIfbIfktBT9IXOiAZVU0PfHSucfN1x7kUOyR03x+XD6JlPTyZaqo1B+6wbn2nQe3kvN6qaaqdnqpTK7gXm9vDktTjUVNXu699XUSVOxkkYXEjlw8lQNgicbNNfJr/V0BPxemSyBGwtJyHyH+CP0Fs0YEdhJxadnfgrBtC2xIoMVf+1HHF7zdGW1EGlNh1JAR9urrY5CPYXBv90psCuw1k0b39hxAHquFja/DmrFj9Q+NxBBuCNCD8igiEzppJK7EqN0jrDMakPsBws0Gw7gjMlCy5kxGIXNzkhkdc+Q+KVAjUYP0rdGWxYpd7BoKho7Q/aHHxGvitcxzZI2vicHscAWuabgg7ELx/wBM65+ShikmN/WLPkCfivUejbHw4FQxyAtcIiDx1zFceaCjujrwTk9mOYz/AJtkt+rce1ZkrTY5phsp5luvtCypcvW+GfRf5/R5fxL6q/H7DXJvMlDl6Z5rDARgBNZ0ocqRmx02St3QNF08xiZLdEiFSWJiJtk+NFNAmPNS8E0HIs4soaLTBemXo3vCYe9S0bRYD9VHe0Ep17rpslTRqmR5KZrxsq6pw/cgK5bulLA4bKHGykzIz0rmGxChyU9+C2U1Ix42VXU4cRq0LOUDRTMu6F0bs0ZLXDiNCpEGIPZ2altx99o+IU6amLdC1RJaYEFZ6Wi1KydDM2RofG8OAOjmnY/JW9Hi8jSG1IMzfvXs8e3j7fNZAxyQvzxOLXcxxUqnxLJpUtI/XYLjyTUqYONm5ZWUsgu2XL3SNLfhce9H6XSg2NXTjxlAWcpayCVn1U0bjyDtfJM1JJJKvWyXBGq9Lo7dqvpB4S5j5AFIcSw5hBNTJJr/AFVO74uLVkWPDNXOA8TZc6vpGevUxDwdf4I17CUERMaLX0MzmXt6S8i+9iFSx/mm+CuMQLZMKlew3aZrg8wWlUsZ+qA7lgn5mbP0onem0/2cOpB4ukP/AFLvTWj1aGiHjET8XJ12MTuzfVUwzAg2isbZctr8rKuW2tmWhE36RkHq0tC3wpW/NL9KVX2RTt/Zpox/0qEuujXL3Dw4exP+lq7hUFv7MbB8AkOK4gT/AE6oH7L7fBR4aaecEwQSygblkZcPcm3Ncxxa9pa4btcLEexPXL3F4cPZEh2IVjvWrak/+878U0+aWQ3klkef1nk/FNLrqdTKUEuES6ejkqWBzHxi7rdt9uLR/wBQ96ZmiMMhYSDoDcd4B+aa9i4JNjLLDad9Xgs0LG3LatjvNjx8k/HgFQ/7FlZ/k6hFQa+IjbI7yLh81vI8OZba/sThBONinNpmAocGkw+T0k7BpafaqrH2dXjNUObg7zAXqOL0DW4PVuaBdkeYewheZ9JTmxNsltHwsPlolkSUUGJtt2VmbIMw3br5ar6CppBJG2QbPaHD2i/zXz5u0jnovdOjc3pGBYdKTcvpYyfHKB8ljE0kW7UYJ4EptqIKiQ8xO5Pmkubbmy5cEgF33XJeC5ACJUiVAHFcuK5MYq5IFyQCpFy7gmAi5KkQI5clK5ACLjsuXIAbkGi8j/KXTdT0jbKBpPTsd7WktPwC9ccvOfyrQaYbUgbOkiJ8QHD4FDGuTz5wzMLeYsvZcEqPSsGoJybmSnYT42APwXja9T6BSekdGacX1hc+PycT80Y35gldGCjfFURhzCCD7j3oWNmpX56d5HMbh3iFFMT45M8ZynmPmpMNWHHq5wGO4HgV5TVcHqX7llTVkVV9XIOqm5E6HwKWSmkhcXwOtzbuD7FAfCHnbVP01bLB2Ki8ke2bdw/FT+CiXFVMe7q6hvVvO1/VPgV09KB9ZE4sfbQtTrooaqEuYWvYRuoo66ms03fGOBOoCSAfw7FJaerbHKMriQA4eq7uIXpFC8ywtkjyOdfMLbE2ve36wuCOY715fPVQtiM7CCQdiLEFbXoziAdSEAkhjc7DpYi4P4+amQzUTPjjY1xILWutY8Wnh5EeSbkkyOdGb3tYh2h00v5EKDPVss+HW1iLEamxIt5WUOWszR2z/ZuL8Lt/wSvYdE6pqmmMuBBBJbcb3sDt496p63EcmaxtyN/HTZQa2vaHkB1iTbckcdP8Fnq/FC/PlO5PG/NOKC6LOrrZJSWRMe+3BoJ4/wAeSrpKStmN5CyIX+0658godPX1MV+rldYnVp1B9imMxTMLStsebdvJG9hsNnDYmj66WR/cOyEbI6enIdFEwOGocdT5lBLMX6tdcdyiSSEbq6bIbSL6GtiksC4NdyKmROIIIWIqKl2oCZixStpTeGd4H3TqPJaqyG0epUdSW2INrK0ZiswaB1ziOTjce9eV0vTGqhAE9OyQc2mxVjH0zo5B9YySM94uFatGexvajFmN1fFA4jnGB8FEfVw1rerLm00l7i98rh5rHOx2kqHAMqW6kCxNlb9YSbEAjkU3IKNHSsrKSznRl0f32HMPMK9oq8OAuVkMOrjTkdVNLD3es3yWhpcRM9ushp5+9jsrvemmKjSRVDXclJY5p2VNFPTAdtk8B/WbceamRSQuH1dVGfE2TTJLAAc0YaOaiNz27L2O8HJxvW8veqAlBoSlrVG+t+770QEnL3oEPFjP/pISG96b7fEge1A6SJvrzNHtSCh4vCZdmc67Bqd0PXRj83G9/e7Qe9A+dzhYusPus/FDY6HH9Ww9v6x/3GnQeJTE0peLEhwGzRo0figJJFthyCbnlip4XTTysiibu+RwaB7SpbKSC1d6xvbYckllVSY0ZNMNo5JxwmmJij8RcZnewe1R5PT6kH0qvcxp/q6UdUP3tXHzCyeWKNVjky2q66koGg1lTHDfZr3do+Ddz7AqybHppezhmHyvH6aq+qZ7G+sfcmIKKmpiTBC1rju+13HxJ1KkNaXGzQSeQF1i80nwaLElyQnQVNTI2bEakzPbqyNgyRs8G8+83K7JY6BTJOri/PStYeW58gor6uJp+phzn70pv7gsW97ZtFewLIJJSREwu52GyR0UUZJnqGgj7MXbPnsPNBNPNMMskhLfujRo9gTG2ihsdEDpOKWXC6gsooy/LZs0nakBsTcHS2y84Iubr0XHDbD3je7rf3Xrz3g09y6sD8phlVMZdxUjCD/lCNv3gR5hMP0Kdw52TEYHHg8LYxFw8/zGDuZZSLqLQm1MG/dc4eTipF16UXsedLkK64lAXLrpiCuluguuumwCc7KA77rmu8iD8lExLBa12LVhjZFZ1RIWkvG2Yp2odanlP6hPuWgqiHYjMRsXuPmuXPJxqjp6eKldmXZgGJu40w8ZB+Cfj6OYkd56Nv8AaJ+DVpownguXxpWdPhIzUfRrEf8A1Kmb4B5/6VKj6NVx9fHGt/YikP4LQNCcGiHlkPwolEOiz36SY/UEfqwO+bwpEPQyjcbTYtXv7mwtHxeVcNI5hS4NwjxJC8OJWU35PcGlcC+oxB/O5jbf+6VbRfk+6OMGtPVPPN1WR8GhW9CdFZBW5NkuKRn2dD+j0VsuERP/ANpNK/8A6laUGB4PT0874cIw9j2tu1wpmkg+JBUpwTsBHolT+ymmxUqPPMVe8y5XPJaDo3YD2DRabC2g4bAObNPMrM4oLTe1afCtcOp+Nmbe07LlyM6MQxjlxhko72/FZUrV4/rhjzru3X2rLWXs/DF/Rf5/R5HxN/1l+P2AuR5UjgvSo81sC6Nrk0SuzJiasmRuCkMcFWiROMmIO6qzJxZbsOiPNZV7KjRH190CSZLc8Jt0iY6y6Fz1JaHXSXTZemi5CXKJGyHS5CSmi5KDqpaNUxwHijBTN0TTqpopMfGqV0YcNQgaU614SaHZCnoWvGwVXU4YRctWkJBCBzGneyWlMFKjFz0zmk3aVBlpweC281Ix3AKFJQNv6oWcsZamYqSkB4Jo0r+Bd7Ctt6BGd2DySihiH2R5KHiNPEMQKCR32HH2J+PCpj9ghbWOjjH2U+KMH7KawoXisyFVGY8GmjduyRgP7pVJH+bC0uNtyR4lH92ZvzWai/NhY8SNVvFBeK72q16JMZJ0owmOVjZGOrImuY8AhwLgLELUTU3Rtn5OK2TCntlxPrYfSjPYTM+sGgHBneN+PJOwowamUMcQbLVVLM8UNgI726x5vlae7Qk9wtxUMkcFJHaww5fsVF3e1mnwKuJnL2Jk1Pi1U+i6yGocK23obWtysk1taMDTcWsE3FPJUuFFWuc65yRvkvnhfsBc62voQfiF6RhmOYXRdAejNDWyRurJKqOSFhteINqSTIT9kWBF+N1k+neL4bj3SsyYNRMib12R1S0kGqOYdst2Gx13O5SjJtjcEkZOxBIIsQbEck/RUVViFQKehgknmLXOEcYu4houbDjoCm6qRstXPIz1Hyuc3wJJCteh+MRYD0jpcTnjkkjgD7sjtmcSwgDXbUjVJ/YaK00szaMVZZ9QZjDmvrnADiLeBCZ2Wg6RdJTj1LK6eCOGpkrjUZYYwGBhjDdTuXaak77rPEpWxtI2f5K7HFKxh4xX969QYxq8q/JY+2PTtJ9aF3uXqwctsfpMsnqAr4RLhtXHvmgeP7pXjfSJt2UEv3onN8iva2Wccp2d2SPHReMY80/R1NzimfGfJTk9IYvUUgXsvQKXrOimH63LGOjPse4fgvGQvV/yYy5+jhj/AEVTI3zDT81zrk3lwbMIwm2owrJCShCClCQC3ShIuQIJckuuumAq5JdLdA0cuXJEgFXXSXXXTAVIkJXXQIJchulQByQrknFACOWN/KbT9Z0c6y1zDURvvyBu0/ELZOVB00g9I6M4kwC56gvHi2zvkgDxUrR9HOkTsIopKfg6UvHtAHyWbvqi0Kk0JcU5IF7OHAjVPljJW8DoqzI+Mkxm3NvAp2GrBdZ4MbvHQrznHujvUvcmRmWA2Hbj5Hh4Kax8czSWm/McQojJA7QrnxkHPES1w4hZvctMlMMlPJngflPEHUHxVhBURVjA0tyyDdh+I5hVcNTchs3ZPA8CnXsvZzSQ4bHjdJ/cZIkpDkewMDgXAi/MK7wic0sb29ZYiMs8b6KgjxF8XZqoy/8AXbv7QhkxqJgIhZI8uNyMth3IabC0jW1mJtbK95d6pLTx3JOnuVNW4o2OMWka0gWFtyCLG6zrqjEau/VgRg9rmU19ETyuzTuc519bm6ehLlicm+EO1uMtlcRmL9b2CrZKud4PVx2HM6q0NBDE2xtfnyQ5WNGgsPBWpRXCJcZPlj0QuwX3tqj4Jtrt+VyiusjRBAkG4KU2fcO9yG64FOxPcafRGQ9gg92xTMmF1IP5p3kpidirqmCRoZK7Ll0adW78lWqXYWlFM7Daj9G7yTZw2ov+ad5LWxYtFIAKiHKfvM1HkjfNC8Zo3NcO5CyzF4cTIswypDmuEZuCCLrZUlc2Zg65pik4tO1+4qBLNbQBV9TUnUAqtUpck6Yrg10Z1FlPpjay84ZilXTOvDM4DkdQrOj6Xzw2FRA1/ew2VKxbHptLVTRgZJXgcrqcytkPriN/7TAVgaLpthzrCYSRHvaruk6SYTNbLWxAnm6ypSrkmjVNqWm14Y/EXHwT8dU0D824eEhVJBX0sturqYneDgpscrD6r2n2p6kDiWbapvKX/iFEKllrZXnxkKgNd3jzTjXd4TsVE8TMI/NNP7RJRNfb82GtB+60KvdURRC8k0bBzc4BRX9JsHhcYvTWSyt0yQAyH+7dLUgUW+C7uXG7iT4lFcNaXOIDQLkk2ACofpurqDaiw90bT/WVbsv90a+dkLopakh1fO6oINwy2WMeDR87rOWaK43NI4pPknVGK5+xh7Gyf699+rHgN3e4d6gmnEkonqnuqJhs+TXL+yNm+xSDGWtzPyxt5vNkxJWUsWjc0zu7st/Fc85uXJvGCXA8Lk2AJKV7RELzvbGP1jr5bqBJiM7gWx2ibyZp71ELiSSTcnidSstS7GiiyxfW07PzTHSHm/QeSiy1s8rcpflZ91nZHuTA/wAFyTk2NRSONlw1XWXbX+SkoW9tkBOpSk3skN7koYMrsct6CB/rWj3OWDDBlaDyW8xoXomj/XMt7/xWLbH2W9w811YH5TnyrcgzD/FBActVEeTx8VKmiN+ajFhY9ruRHxWyZhQtP2eub92eQf3k7dNgZamrH/6h/wAkd16cPSjz5+pi3XXQpbqiBbpboVyBiTdqKQc2OHuWgeQ6cPGzmNd5tBVBvpz0UTFauWOrjtUTMDqaAgNe4D802+3gubPHUkb9PLS2bGMaJ5o7ivPxiMw/85U/8RyX6RkO9XUnxkf+K5PCdnT4qPRGB3I+SMNP3T5LzU1oO8szv7R/FCamN32ZHeP/ANqniY/FPSwWtNnFoHe4BPx1lLH69VTt/amaPmvK+taTpTOPsCcZ1zvzdE8/2f8ABGhLuLW/Y9fp8fweEfWYpRg/7YH4J1/TPo/Hp9Ih5H6OGR3/AEryKOmxN/5vD5f3HKS3CMdk2oXDxH4lN6V3F5n2PSZ+n+CMuGCtk5ZYLX8yFEP5SKOOGVkOGVMjniwMkrWgeV1iI+i2PykAtjjv95wHwU6n6FYk7WprI2gHUNu4peJBdylCb7DoxTE8aquqoKJocdezd5b3knQeNl6HhlOaTD6ame/rDFGGud947k+ZKo8FwZuFNyxve4m1zz9iv4TcLmnPU9jeEHHkiY/YYXLYmxLfiFlQ5anpB/mqXf1m/Hj3rI3Xt/DH/Rf5/R4/xJXlX4/Y9mQPcm8y4m69OzzGhCUBKMhAQigsTMiDkGy66AH2vTjZFGBRByVhRLEiXrFFD0QegVDxdyXA3TY1TlrIaHZ3FLmsmnOsUBepZoh7PxRNco4fdEHKC0SmvRh6iB3el6xA2TBLZF1l+Khh9+KIPToVkzNdJlDt0w13enA6yKFYfVApRALbIQ/VEJAk0Ow2xtGwR6AeCaMl0hehjMlj4vPiw/XYfh+KykR+rC1eOOBqsUaA4ktjdcDT7KyUZs1cMvWzth6EOAkG4NjzC66G6W6QULdP0tQIHuzMEkUjcskZNsw7jwIOoKj3XXTsGrJpggebw1kWQ8J7scPHQg+wrjJDSseKd/WzvBaZQ0hrAd8t9STtfTTbmoV0l09XsidHuwrrroVymyqCulugXBFgav8AJq/L0jtzjePcvVw7xXkX5Or/AMpo7fcffwyr1kO0XRi9Jhl9RJZIG212K8o6Tx5I8Rj/AEVcT5uK9OzaLznpWz+e46zmWyj3H5pZV5QxPzGPC9J/JRNeixGG/qzMfbxaR/0rzRbr8lM+XEMRhJ9aBj/J1v8AqXLHk6ZcHqTSiumGvRZ1ZmOgogU0HBKHJAOXS3TYclzIAcukum+sHMLusHNMBy6W6bDidgT7Et3fdd5FAw7rrpp0gaO0QPE2TMldTR/nKmBn7UzR80hEq666rZMbwuP85idC3xqWfio7+lGAs9fGaEeEwPwTew6Lq6RZ9/TPo4zfF6c/ste74NTD+nnRxu1e9/7FPIfklYUzT3XXWQk/KHgDfVkq3/s0x+ZCjv8Ayk4OB2Kavd/7bB/1IsKZt7rrrAP/ACm0A9TDax3jIwfimJPynx/1eESf26kfJqLQUz0UkKJXRtqKeSF2rZGOYR4i3zXn0n5Tpz+bwmEftVDj8Aos35R8SeCI6GjjPAkvdbv3TtBpZjMpYcjt29k+I0SpHPc97nuN3OJJPMndKoZZLcy+nBMyQtcNlOcxNFnNecmehRCa6SDQXezkdwp8FQyUZmu23B3CZc0pl8OuZpLXDiE9pciVrgsy1rxwQNkfBoRmZy4jwUOGrfC4Nm2+8Pmp7SJQCDe6hprkpOx6Ew1DvWFr634eKuYMLhjuHMaL6gncEb+Wh7wVmJrwStexri6+w4jitPT1bvRm6klumoJvw+B9yiSrgtOwJI44nkNAuLmw2B4j+OahzVAbcjQEbIa2qu45r3vre6p557k89dE4xsHKh+eoJPDxUKafQgHRMPl4qO+TmVtGBjKRdxns+KcuqfDpnGYsDjly3twVoH81nKLi6LjK1Y7crgUANwiCkoMHRNzXADx9nfwRIgUDYLSCLjZGzsuzDQ7XQgAbC3giugBwuLh2vNRpadzjduvgn7rr8kamiXFFbJSSX9Q+SadSP+4fJaCnrJISNGvbyeLq2o8Qw6WzamERO52uE3kkuw/DTMP6HIdmnySjD5Xf1bj7F6fDRUcrQ6Hq3jm1PNoYRtGPJSs8hrAjzCLCqu/1cco8LhT4MExd+rJJ2f8AukfNeiimjFrNCejgaNgp+YmxrDEw1N0bxuT1sRmYP9q4qzpuiE7rel4tWP7myEfNbCGnc/1GE96eLIYBeaYA/dZqUnkm+5WiKKCj6JYZGQ6WF0zhxmeXfFaGkw+OBloYWRMHJoaEw/EgzSnia39Z+pUWWolmN5ZHOvwuob99y0vYtHz00GhkMjvux/imH4pJqIGNiHManzVfdKNSpcmPSg5JHyOzSOc53Mm6QBJbwSg8EihV3FcCFx28UgOukub96QbpeOqAOvqUt/dzTc0scLDJLI2Ng+042Cr5MYY45aKCSod949hnmdT5IBlnfW1vJQ6zEqSl7MswdJ+jj7TvIbe2yhOirqz+lTmNh/qoeyPadz5pyGhgp22jjaPAJ7CZCxPFXyt6j0cRjsu7Ru4cRtoqNwAOnBS8ZdlxCQX0s3/lCrnydrNddeNJR2OWTdjpAJ4HxTFRCOoleODbpOstbW/eufKDBKDxY4e4qlySQib1lX3yh3m0Irpt39Lm72xn+6jXp4/QjzsnrYq5cuVkHBKkXIAJvrDxWiwzA6HEsKpKiop2vmMYZmJOzdB8lnW7hbToj2sBhJ2D3AG36xXJ1jagmjq6NJzdjDei2FGxFGwj2p3+TOFM/wDJRHhsrst1256IstxlI3I3/j2Ly9Ur5PS0x9inZ0fw1pOWihB3Ayb/AMfipMWD0jT2aaHM0/cGvLzCsg2+mxvoeRRtGua3j4f4H5IbbHSIUVHCy2WJgsNw0bcD8k+yAXLLb6gba8vwUnLYkhu1zYe8eWqdDAbjfl3hJodkfqA5t2j3JHUhdazRmG3fzHt/BTmixzWvz5kc/EKQGNdqO00i/iqolsq46fML20tv/H8eSkNpQNSeFwQpZaG3O2tyR/zfiiDd9LEHhwPMKkhWV8kIZYaaJGNvxII2v8D+KlTaaHS3Lh/h8FGcLXBHFSNEDHyThU2ttW3HtWSK1XSEg4XLzDm7jv8Aj8Vkrr3vhv0X+f0eL8R+qvx+xSkuhJSEr0bPNaDzLiRZNFy7MrshoMoUl0oKBIULrrgV1kqKsUFONF0LGXKfADRqhIlsVuiR8lkD38k04koboajZzn3N0JdwQlcoNUGHIg8psBcTbRIY5n712cpu6IBIY415TjHXKaaNU9GAFSRMnQ8HWCQypuR1tkwXFNkxVkoSFEJFDzlcZbKSyd1vel6zgq8TJev70mxlZjAIrqto/r6cFveR/wD8rIDQuadwVtcTiNXG10Tg2eI3YSd+YWXqoC+QlrckrdHRkWI9i480WpWdmGScaIa66UxTA26s38EogqDtG7yWSZpQKVF6LUcW28dEvos3FzR4vH4osKAXIzTEWL5o232u8JDAwetUM8yfkiwoG6S45hH1MA/rr+DCUrYoj+ld4MRbDYbzAcQkL7+rqpDadp2hnP8AZAV1gWG0L5murWzNAOjAN/E8PJVGMpOiXKMdy4/Jxhz4nTYjM0gOb1cd+PM/xzW861VdPIxkbGRMDI2izWt2AT/XW4ldsYaVRxylqdk4y3Guqw3SdubGqxv6ajvr3NP/AGrVddpqVnOkLR9LUcx9WSN0R9//AHKMsfKVifmMCDcAq36M407AsT9LEXXMcwxyR5rEtNjoeYICqZGOikdE4WcxxafYhuuE7T0d/wCUqAephUx/anaPgE078psn2MIZ/aqT8mrz1ddPUxaUbx35S64+phtI3xkefwTD/wApGMH1KagZ/Yef+pYq6VFsKRrnflEx4+q6jb4UwPxKZf096Ru2ro2/s08Y+SyyVFsKNDJ006Rv3xaZv7DWN+AUZ/SjHn+tjFd7JiPgqdcix0WD8axST18TrneNS/8AFRn1dS83fUzuP60rj80wuRYBl2b1rnxN0lmfcb5BClSAK4GwA9i7MhSIAPMeaS6RcgArrrpF226AFuuuhzN+8PNKCDsQUAEuStY93qsefBpKcbS1LvVppj/7bvwQA0lzJ9tBVnene0c32YPM2V7h/Q+pq6ZsznubmOmXKAR3ZrE+OyaTfAm0uRX0xI0B5eKZfSkab25LROpgNm8NE2aQcBfReVqPU0mafA7kmnRGxuNlpHUYLb23Uaai2aB3lCkLSZ58d9CE1G6SnN47Ft9WlXsuHucOyNeSjOw2S2llSmiXEZp5mVDcw0cNCDuE9JPka4aHiLnwTL8Mfe7XgOHEJibD53u7c7iOQ0RUfcPMuwxV1jQbF2qgyVLnHsNJViMLY3cXKX0VjDoBotVKCWxm4zZU2mfwslbSOJuSrURi+oSFltgn4r7C8P3GKKHqpCeOWynA6JhujvYnA5ZSbbs0iqVDnglbJb1h5IAVxKRRIa4O2KEzxtk6tzrHvTGxSPAkH1jb940KEkDb7E0WtcFKFDp2GM9iXM37p3ClXUtUCYYKUIEQKTKCXJLrkAPwTywPzQyOYe4q4o+klRHZtSwSt5jQqiCW6VJjTaPQsKraPEYnSNmyZLZmkaqaayni0ghLz95/4LG9ETeasHcxaQ3Cxe0qNI77sflrZ5hZzyG8A3QJnfdIEt9FMi+DiltzQAogUdhhaHxS2skBXX0skIJ29+CRJfnuhkmjhYXyvaxg3c42CBjq654a9yqZcaa92Sgp3zu++7sM/Epl8FbWj+ezkMP9VF2W+3ifanXuKyfU4pR0xyOk6yUf1cQzn8B7VDdW4hVm1PE2mZ95/bf+A96ep6CGAAMYB4KU1oGyTY6K6LC2uk62pkfPJ96R11YMjawANbZHsEhNvYh7jOtwQPFiCivw3vwCjzVTM+RmaaUfYiGYjx4D2kJrcRmsYa51fI6xsWt+AVYQeK2TsO6wB8rbOIsRvbRRpMDDrjQHcX/jmumGRJUczg2zIuGp8UDr5SOYstRN0bLj2HAdx4qJJ0XrXC8Ridbm6yrxI2Q8bKGojDJIZx+bnia0Hk9uhb5JADyKtmYFjMTnxNp6eWJ3rxyyAsP+KlRdFqst7VBQNv8AfqJXgewLqh1UYRpnPk6aUpWjPnTfTxQGaFu8sYPe8LWM6JTixH0bGf1aPP73FTGdFp2jTEpGcQKenjj94F1XzkeyEukl7mHbK15szM8/qMc74BSGU1W/83Q1j/CBw+K3jejbHgiXEMTkHC9UWi39kBHH0Sw0tBmZNKRv1lQ917HXiofWP2KXSfcxFNhGJVU7YWUzoXO+3KQMvfa69AoKKOgoYKOL1YmgX596dpsEoqFrvRKeOLXXKLE/inw0NIB2+C5s2aWTk6cOGOPgay8CPC6K2ljr+Ccc3ghHMHw0XOjcRo7V9RzsjbwJ34/x4WPsSD1tRt3/AMfwUQB0se8H+P43TEw26AC57jy5fMI49dNiDp3Hl4Ju4y31HMDlx/FFycSDpY24/wAbpgSGn7Ted9U9HYbaMcdP1So7XZXkHjrbmnbhpLXeq4eaZLHRqLHQ/ApG6C1jcba+7+O5NlxBGY3voe/kUT3HXmqEDOQ4aHbyUR1hoAbfDu8U855O9+8FNub9oX9n8fwFIyn6Qf5sk53br7VkyVrOkIH0XIT95tvNZIr3Ph30X+f0eP8AEfqr8fsQlBdEUBXoo81nFIuXJiOuuBQpQE0IcB1UmGPNqUxE226f63INFaRnJ3wOGzEzJJfZNvkLigLknIqMPcPMuzXTd0QuVBoFYFEGpGjmizBOhWI4aIMqMuBXXUMtAhqcY1E1t04AAE0hNnBui6yHNqiBRYkji24SdXdGCiCVlUM9UkNPdSF10hpEQ0p5pt1IbevZTnFNOOihlJFXUQSN9WXXwVbUYdNUEdbO42202V7I25QZFnLc1jsUH0Q4aOqZvYUQwiI+tJK7xcr3JzSdUOShY0XrZTNwel4tcfFxTjcKpG2+pafEkq06od67qu9CgrFrZAGHUoGkEf7qT0WIHsxMH9kKyEPeu6gqtInIrupYNmNHsXGHkFYGHuXdSeSaiLUVwZbgnob5lL9HB3CcjpQSNEKIaiww+YmPKSVMMthumaKmIbopD6Z52WyMHyNOluoWKwmtpCxhHWsOeM9/L2qW+mlGwUWZk0Yu5psh00NWnsY+vpjVvdNC0+kDSWE6OJHEDnzCqndlxadCNwdCFpsWc2d2b0V5lGgka7KfbzVYZMSPZdG2QDbrWtd8VwzhT2O2E7W5V3HMea645jzVq36S+zFAzwjaPkiAxY/1zW+Asp0sepFU1r3eq1x8GlONpqh3q08x8I3fgrIQ4m7esePAlJ6HXP8AXrZPMp6GGtEIUFYdqSf9whEMNrD/AOXcP2nNHxKmfRcrvXqZD7Un0OOMsh9qPDYtaIv0dU8WxN/anYPml+jpR609KPGcH4Ka3BojuXn2pwYNT/dJ9qfhsNaK30Fo9atpR/acf+lCaanB7WIQexjirYYRTj+rRtwunH9U32o8Ni8RFN1NEN8Qv+zCfxXBuHjeqnd+zEB81fNw2Af1TfJOegRAaRt8k/DDxDPXw7gax3gGj5Ig6gG1NWP8ZAP+lX/ojB9keSL0do+yE/DF4hnw+mv2cNmd+1K75IszT6mEt/tOefmtAIAPshd1Pcn4YeIUDet+zhdMPFt/iU4BW/Yo6Rn/ALTfwV4IByXdTbghY0LWymAxX7JgZ+y1o+SLLipGtUB4K46nuXdWU9CFrZSmnxF3rVr/ADK4UNSfXq5T7VcmPuSiPuT0IWtkbDIXUkokaWucPtOjBPmVrKfEHvjDpCS7iVRRR67KxiZZi0ja4M5E4xg77LjELZSN9LJ91tdNgP4+fkkk0Gth/Gv4L5qz6OiJIwOJI24fx/HBR+qubkblTX7GwsSmX8raAaj+PYgCNluNO/VMyxgtOilWNrG2u/zTbmkADjuUCZAdFa+iZfFe9x3qxLLm5TUrBwCdioq5Yxw3CiSM12Vm+PS+91GdFfUDdVZLRALNU24eanyRWFxxOiYdHY7KkxUQ3sJGhIPNN5nsNntv3t/BTXx6qPNo7KtcUdcqMcktEbEzLs/cgXLu+Xx0cnzEw+s7lwkHJBbmuSXT4w8fJ7h5xyTjZy3v8UwlQ+nx+wePk9yT6S37p80Qqh90qIlCPlsfsP5jJ7kr0pv3SuFW37jvNRVyF02P2Euoye5L9Mb9w+a70xv3HeaiLkLpsfsHzGT3L3A8ciw6Sd8kEknWBtsrgLWVsemFMf8Ayc/77VjWolnLo8Ld0Wuqyrua9vS+m40c/wC+1L/K+m/0Of8AfaseuQ+jw+w31eX3Nf8Ayupv9Dn/AH2rh0vph/5Of99qyKRC6PDXAfN5fc2H8sKb/Q5/32rv5YU3+hz/AL7Vj1yXyeH2D5vL7moqelz3m1PTmIfecQ534KK3GqVzxJUwVM7+b5Gn/wClQpU/k8PsHzWX3NVH0oo2CzKKYeD2pwdLaUf+Tn/fasiuS+Sw+wfN5fc146XUw/8AJz/vtXfyvprf0Of99qyBXaofRYfYPm8vua49LqbjST/vtQu6Ww5SWUcubhmeLe5ZRcn8nh9h/N5vc1Lek1K8fzqCrlv9hr2sZ5DU+0qQzpdQxs6uOgmYzgGuaAFjkqS6TF7CXVZfc2n8saP/AEKoP9tqE9MaS1vQqjT9dqxyRP5TEnwHzWX3NkemVKRb0Gfl67V0vTOme2zaKcb3+sbqsauQ+kxewn1OX3N1hXSXDqiaOOYvpnE2Bltl8xt7VrS0B1rDQLxheidBcQkq8JfBMS59I8MaTvkIuPKxHksc/TxhHVE6MPUOb0yNDltw2/j+PBdru3fklJtdCdtSuSJ0oUEbg6d/JLG6zy07O1t38fdbyTRdrb+O9K4nL2dXDUd/8DRIB53qm/HQqI/skk6i1zzUlxDm6atIuPBMu1PfeymRaBJse5IW2Jsbd5XWA0GgulFrbW7lKGERcDS/dy/jZdtt7O7j/HtSZtNRquvm3Hl/H8XTELmGgvbTj7kWobpa41t3j+CEDh9oWRNIsHcEAO3BaL7Wynw4FGCXx2Orm8ky05XZTsRZEx2V+ptfT2qhDzXXu07j3rgcpAdqOBKbc7ZwGo0ICXNnFtDpomIKUW77jUcwmC7mSRfcfxunGyXJadHDmmXjLz15JAir6RG2FSbWztHv4LIErXdJLjCZCNWFzDp4rHEr3Ph30X+f0eN8R+qvx+xSUhSXXXXonns4rspK66Nia3IZwiJCUMy7qRGWgJqZw4LSkjPU26Gy+2yEuvugKRQ2zSKQWbVLdAuJSLHBqpETNNVFY6xUgzBsZJ2AunEiV9hqsqoqa2d2p2aNSVB+lY/0T/MKtlldNI6R5u5xuUIWblZtHGki1GKx/on+YRDFov0MnmFUrkrK0ouhjcLR+Yk/eCQ43Ef6mTzCpUiNTFoRdDGYv0MnmEQxuH9DJ5hUllyLHpRefTcP6CTzC76ch/QSfvBUa5Kw0ovfp2H9BJ+8Ev07D+gk/eColyLCkXhxyH9BJ+8EJxqE/wBTJ5hUi5IZcHGIT/UyeYSfS8P6GTzCqFyKQ7Lj6Xh/QyeYXfS8P6GTzCp1yEkKy3+l4f0MnmEoxeG/5mTzCpwuRSAufpeHhDJ5hKMZhH9TJ5hUy5FAXP0xD+hk8wjGNwDenk8wqNchbBRe/TdN/o0v7wRsx2naf6PL+8Fn0rUwo1cXSimYLeiTfvNTh6WU1v6HP++1ZJcgKRqXdKqc7Uk377VCqukEcwsIJB/aCoihKQJE92IRuN+rf5hd6dF+if5hV6VTpRVssPT4eMT/ADC706L9E/zCrkqNKC2WHp8Q/qn+YRDEIv0T/MKuXJ6UFssvpGH9C/zC76Ri/RP8wq5dZLSgtlkMRhvrE8e0FT6Z0dS3NC4OA3GxHis8pWGzmmrIn/ZLg145g7puIWXnUE8ETaYngrn0S26IUwHBJIVlQ2mPJKKY8lcNpweCdbTA8EUFlH6L3JfRrcFeeijku9GB4IaFZSejdyT0Y8ld+jAcEJg7kUOyn9G7kno6tnQ2TTou5FBZWGBCYbcFYmMIHRjklQWV5i7kmTuUt7QmsqKHYkTNVOjb2VHjClNNgqohsni7i43vy7z/ABqgkaLnjsE8dibJt/Hn8yvlz6YjuBJzWGgumXNJGUHjufipBsdLadyHKS8nQWH+P4IAZLLNOuu3gEDoz4KWGXFx4+CR8eTQ8EBRDezXYX0Nk0+Psd41U0suQd0D47WzDvPemIrJYiLDnomTDbXdWMjCXajcJOq5jxTbE0VckJLrW29yZfABuFauZpe2t+Cakh5oTFRUPiVbVjLMRa2gWifFrfgqLE25atwA+yF19I/6n8HL1S8hFT1H6MKyD04Sml6xvXCG2csvrlvxsmrJOK9I889Kw3o70I6Stq6Po9LiseIMp3zRekXy9nuI11IHtXmuU22I7uS1n5NMSdRdNsLubMme6B39tpA99losdxPorg+N11BU9CqeV9PMWOkEwGfje1uN7rNNpl0meYhp5FLlPIr1jFJOidNheDVsXQ+me3FIXStaJA0x2IBBPHdHg46KV1Hi8z+iNNH9G0vpDs0gd1m/ZFttt1TkGn7nkliOBSL0jDsX6I1mJUtC3oPF1tVM2Jh68GxcbXWa/KFQ4fhvS+vosKj6qmiLB1YNw1xaC4Duudk4uxVsZxKuXFC5JOXLlybAVqJCEVikxnLr8kUUTpZWRstme4NF+ZNvmp2P4RVYBi0+GVxjNRDlz9U7M3UAixsOBQw7FfulspmDYZUYzilNh1GWCeofkZ1jrNvYnU+xS6Ho7X17sVbTmC+FxvkqM8obcNJBy332P8FJDSKhcuC4mwJ5C6BHWSqyx7BazAa1tHXdV1roWTDq35hlde3DfRV1kDBXWRWSIA5cnaWmnramOmo4ZJ55XZWRxtzOce4LSyfk66VshL/oxjnBuYxMqI3Sgfs3SbCjKrkckb4nuZK1zXsJDmuFi0jcEc1d/wAj8d+lX4X6G30uOl9KczrW26rne9vYmmCKILk5TQS1UjYqaKSaR/qsjYXOOl9ANUBBaSCLEGxB4JdwEXLlybBnJEpSI7Actv8Ak6B6nEAOL4xf2OWJC235Ox9RiGv24/g5YdR9Jm/TfURrSdCba6H2pNQ08RyPJERceKC2o02XlLk9JciXuNBrdDm2I0ROFr93FNk8LgFD5BjoPZygab27j/iu9Y68R7wm2u7N+Xw4/IpzNYd4dcJSKB8tbrjvfn/HxSSWvcC19fbshHqnj3pLgZxGgGvjyXbnS3P+P44rjcniTuF1tbja38e5CAO4Ld9Pl/HwXMdlFrcTok3FwkG9uB/j+PBAgwbA/qH3IyCbgbkXCBps/XiLLm3b2Ru03b3hMQ4x2YD4Iblj7Djt8whc4NfdotfUIpLPAI48eRTAV+oDm+aHNmFnDx7kgcWi52O45FI7WxB1CEBVdI7jCZRyc34rHFbLpIWnB5NDcObY/wBpYwr2/h30n+f0eL8R+qvx+zkqRKF6fY89igLs1lyB104kBdaUheTum0l9UNhSHQ4FELFM3SgosdDxj0umnBOCQ2Q5kOhK0CEkzvqJP2D8EWhK6aP+byH9Q/BKirRQDZEEIGiVYnQKuSJ6ipZq2qhpaZmeaaRscbObibAIboSVjVidtlrcE6JU5wpmN9Ja76OwyQ/Uta3NNUfsjl7DfuGqn1GEdDej9ScPxioxHEa6IgVJpLNhidxbzd3/ACVF0w6Rux3HpqiC7aOIdVSREZRHENtOBO59nJZ25cGlKPJcCs/JyPqTheOEbdf1wzeOXN8k1i3Q+jnw2XGOiOIHEqGEXnge21RAOZHEewHxWMJJffirjorjc+AY5TV8Ljla4NmZwkjJ7TT8fEIcWt0wUk9mVCULS/lCwQYJ0mq4qeFzKGVwkp3ZSGWcL5QdtDfRZrZXF2rJapnLlyOGJ888cMTc0krwxgva5JsPeUxDa4qbi+GVWD4lPh9exsdTA7LI1rg4DQHcdxUJANUcuuuSJiFXJEqQHLlyJrHua5zWuLWi7iASG+PJMBFyRKEAcusuVhiWDV2G0mH1VZE1kOIRGWncHh2ZveBtuEm6HTK9E1Jtup9FhdXW0NfW07WGCgY185L7EBxsLDjqn2AhpFOq8Kq6TDaDEJ2sFPXB5gIeCTkNnXHDVQSknYAlCiOik4bh1bitWylw6llqah2ojibc259w7yhugRESrRYn0H6SYZRvq6rC3iBgvI+J7ZMg/WDSSFU4Vhlbi1dHQ4dTuqKmS+SNpAvYXOp02S1JqynFp0RLJVNlwjEIcMGJS0kjaMzmn602t1g3bz4HyUXqpOq63q39XfLnynLflfa6fKFQC5clQgESrlyQjkrfWHihSjceKYHqpi1OiEx6p/MLldoUkTY02MJ1kYRtYCjDbJpCbA6tII+5PAJbBMmxh0YTT41IcmpLoY0yI9iZexSXFMuUlEdzEy9tgpaR7QQmlYm6K2QJkjVS5WC6juYbp0FnM3UgbJhrU4EMRaONzzA5IZTqByF/ai1t372QuF9ddTYL5U+oAaL6jnb2rgLC99DuUZFgbbbJbbDmkAjQBprfcfJDI3W2idaOzppc7nkkLRfx1t3IAba27tu8hA5hLjfVSWsu0nzQOFgb37/mmBDdH2tBskMXZ8dlLy6380gi7PfZJgQ+qB1t4Jt8QIVh1fHkgfGLBAFXJCBw81mMaFq9w/Ub8FtpIr8NVj+kbcuKvA17DPguzo3/AFP4OTq1/T/krFy5cvTPOY/Q1LqKupqtnrU8zJR/ZcD8lsfyv04j6Yelx6xV1LFO0jY6ZT8B5rD2zaHYr1vEpejtb0M6M4p0kpa2oeaf0aN1K+xBA1zaj7qXDGtyLTy4Ofyd9GZsYw+prcj5oIeolyFhDje+o3AHkpFNLgY6GdLZcJw2qopG0bY5TPNnz5r5bam1rnzUSTHug5wanwl9HjIpKeZ00TG6ODnXv2s1yNToug6QdBoMNrsPjo8aFPXZeva7Uuy7WObRQ7sdlL+SegFX02pppfzVHFJUOJ2FhlB83e5ZbGq52JYxXVzv/M1D5B4Fxt7rLct6TdFsCwzE29GcPxFldW05pxJUu7LAb63JJ0vew30XnIFgANhotI+4uFQqkUFI6ur6Wja9rHVEzIg92zS5wFz5qOn6CKGatginqRTRSSBr53NLhECfWIHAI7krk3GM4V0MwPF5MDxOkxuEx9h2KukFi618zY7WLb8ll8DhwAVtW/Hq2o9Ep2kwx00ZD6t17AAnRgtqb816dhMfTGlxGKlxeuw3FujQdaWqrJYXsdDb1gSc17c7qk6JR0D5+lTui7KN2LCX/JAqsukGY3LM+l7c+5Q2aNFZUYN0fxjoriOM9HqevoJsMczr6eql6xsjHGwLXc/wSUWBYJhPR2ixnpKKuplxEu9DoaWQR9gbve75d4Wnlmx1nQTpPD0rxOGauMMZjpGyRl0LM25yaXdy12VTNQP6a9EsDZg00D8TwmN1NPRSStY5zCRZ7bnUaDzPJHYGiixeiwKN+F1/R+qlDZ5mtmoKl4dLTuDhrcbtPA/wNX+UBvRSHptXOxyLEquol6t0nosgjZTtyADvc6wufELK4z0eGAHDGV2IQvxOWdpmo4SHiBgcLFzwbXPJPflYe1/TvFXRPDmlsdi03B+rahbh2LPCMCZ0c/K5heHwzGan61s0EjvWLHRuIv3jUKuoMEpMVqumE9UZc9BFPUQ9W/KC4SO9bmNBotNWyxH8sXR+TrGZRSwXdmFh9W/iqro49jZen13tGajnDbuHa+sftzQgRV4FgGGRdHj0i6RPqXU0k5gpKOlcGvqHDclx2aLHyKidI6Xo4cLjr8EqJ6ecvMc2G1b872i2j2uA1b4q/wAPgHSvoFR4Ph88DcWwqpkkbTSyBhnjffVpOlxf3d6oOkXRh+B4RHJiddC3FJZCBh8bmyFsdvXc4Gw14IXIjaflCZ0dpsepqjGoq+ulkoYQKellETYWAHtEnVzjrYdyznSTohDB0gwqjwCZ81NjETJaTrj2mBx1DjyG/NH+VSQP6SxFjw4fR8Au031sVbYti8GEYn0CxCQh8dLhzDKGG5DTYO9oBvZHCKZAmoug9Fiv0HUtxaeVsgglxNkoaxsl7EiPi0H+Csv0jwebAccrMLneHvp32DwLB7SLtPtBC9LrY+ndTiks2DY7Sy4LLIXw1olgDI4ybjMCL3A+C816R1VRWY3VS1eItxKUODDVsblbKGiwIFtuHsRETNJ0Ke7B+iXSXpDTWbXxCOkppeMWcjM4d+o8lnsFpcexCrfUYJTVlRVQOD3TQXc9hJ0JN762KuOg+IUDqPFujuM1ApaTFY29XUu9WGZp7JPcdPLvUql6A9JKWckV9JRUTj9ZXx4gGx5fvCxBPcCkwANDW9IPyhUUHSjDn4fNiDh10cTTGXgNcM4uTqcup7lR01DHL0sjw10k3UOr/RSRIc5j6zJa/gtTV9J8Om/KdhNdHOXYbQdVTCpffttAcDIe67t+Wqeh6GVtB0zixPEKqiiwr6QE8VV6Q09dmfmY1rQb3JIHIalO6Ch3oVRYThP5UqjDRFVumgqZI6GQSjKwBhzZxu7TZZ2PB8P6TdK4MN6PxVVJHI6Qzvq5BIW2cS54twtsOaucPrKam/LXLUTzRsgNfMOsc4ZbuYQNe8pno8yboR09ppMe6uGCpEzetZK2QNY8kB+mwuBukA1Q4d0LxbFRgdCMWgnlcYqbEZZWuZJJwvHbRpI09myj9FuitDWu6RQ47USUjsJjBdLGbhhDnB5t9rRugWpdD0/iq3vm6Q0cOFsJcMSc6Ax5ODgAL3twWc6PVbqnBunU9TVNnnnpA4zHs9cc7u0BpvvZDBmax+TBpKuM9H6ethphHZ4rHhz3OuddNha2irEp3KRXwSKtr+Tz8xiFt88fwKxS235O9YcQ1+3H8CufqPpM36b6iNbfQbezdC/Yd+oSgAEi1kh25LyrPToAu0OouE07QgH+OSN1jYnbj4IXg2uLFEhgh1jffS6OIkgs48L8eSZzW7u5FG+zmnht7EPgb4HpDcA8jf2LgLFcBoW8tPYh1Iae/wB6SBBA6jXZda9uB5oTvojtY2HJJciEBG+pHwXc/MLjludf/pJe9wmDOLi4ZhsCjJzAOaLEJkX7V9906zYe9MBJPrGdnfguhfcEFcRlebbEpHizszQgA/WB5jhzSN0Ia7UHYoSSLOHtRutI3vQIqekmmFTa6Et+IWNK2PSS5wia+4c34hY1e78O+k/z+jxfiP1V+P2LdKDdASkuvRvY89khoBRdXdMNksnWShXBoxaaEdEmnMIKnNc0hNTZU5JCUmQ07FHmKbcdU/BJlISSRpK62JQpOyok0RYVYMqhlsodVIHHRU0qM4OVkXYopZT6PIObD8EJQS/mn/sn4LK6N6KcbLl3Bcsjc7QC54L0ON1D+T7DcNqnUMVb0krIhUtNRcx0bD6tgPtf462388IuCL7hb/p9STdIMPwnpRhkb56Z9GynqmxjMaeRm4IGw1+HNRPdpPguOybXJhq2plq6ueqmI62eR0jyNszjc/FNxxukkYxgu57g0eJNguyE7Nd+6U9Qgiupgf0zP+YKia3JfSDBKvo/isuG15iM8bWuJidmaQ4XGqrTyW0/K9/+/Ky36GH/AJVjhFI7UMefBpSi7imxyVOkbLo101qRLFhnSGU4nhNQRDLFU9oxg6BzXb6afKyoul2D/wAn+kddhgcXRwvvE525Y4XbfvsbexP9E+jNfj2LQRRQSMpmSNdUVD2lrI2A3Op46aBOflCxeDG+ltdWUpDqcFsUTxs9rBa/gTf2JQpS2G707mcHenqSITVkELiQ2SVjCRvYuA+aZupOHG2I0hP+kR/84VMiK3NnD0Ow6fpt0hweasqI6agpZJo6h7szgWhpu/TUDMbgckOFdHuinSGhrfouuxKinw+IVE81a1jmSwg9pwa31TyF+IVzJLGfygdOXiRlnYXUhpzCxuxm3NZj8n7mtoelWZzRmwOVoBNrm4WTbau/Y22uq9xx2C9HMWwDE6zo/JicNVhkbZpY64scJoybEjL6p7kTcC6O4f0awTGsXnxB5rmyh1LSlgc9zXWuHEWa0DfckkJjoS9rcE6XhzmguwqzQTa5z8EvSZwPQnoc0OBLY6q4B1H1gT3ur/8AULaron4r0e6J4RDRYrNWYpU4fiUQko6SIMbMLeuXvOlhoBbUk9yq+kvR3D8NxXCxSYg5uF4pCyeGoqG9qFhNjnA3t3J7pc9ruivQ1rXNJbQyhwBvY5xursMwqqxL8n8OMPiND9GgSh7hlzXOUO5DNa6Vtb/kKT2K7DcF6JY7iL8EwapxUV7mv9HrJiwwzOaCdWDtNabGxUvoQcEZ0L6TCtjxHrBBGK3qXssW9YQwR3487rT9GH9KqXpXC3HZMPw/DHOkbHBCIGNn7JytZl7RA3ubbarGdCad2IYZ0twinfF6bWU7OoikkDOsLZSSATpeyV2nv7FVTRBwvBcJqafE8cr56unwKkmEULG5TUTvdq1gPqg21JSYng+E1nR2fHejj6tsVHK2KrpaxzXuZm9V7XN0IJ0stD0TqMSpsCxXo1h9TT0ePU9cJ4o5jGROLZXsaXXbmFr/AMFRelM3Syk6NzxdI8UpYfSnhgw4Mi62Vo1zHIOyAQNymm9XJNKhrHuj3Rjo/SUj66qxGeprqBk8NPAWfVuc2+Z7iPVLrAAa2BVfW9GjJS9E48PfLLVYxASWSPu1js4HZ5N1JKe/KW5r8RwUtcHf5GpQbG+tirb6Whwb/wAO8QmN4qameZg3UtaX2Jt3A3Q3JJMHTbRBbhPQs4r9AenYoa3rfR/pEdX1HW3t+b3y5tL3S4PQz4XgHTugqQBNTQwxPsdLiYjTuWjqB06lxV76HF6H6HfIXxYl/NuqbETcOOl7gcN1nsOrH1WC9O5qutZVzyxQ/wA4Ay9faW2YDTQgDghNtc+3/Y2kgceppavob0HpqdueaY1MbG83GUADzXTYV0Nw/E/oLEKzFJK5rxDPXQFggilOhAYdS0HQlSKjEYsN6Pfk/rnWkFJPPK9jSCbCUE6eCvsSk6a1uLzVGA4tRy4JPJ1kNZenEcUZ17dxmBbseOiSb/7/AOwSX/R5jjuFz4JjFXhlSWumppCwubs4bgjxBBWnp6h+A/kzbU0L3RVuM1r4ZZ2Gzmwxg9kHcXPxWb6Q1U1ZjdZPWV7K+UyZTVxtytlsLBwFhpotHgDqXpD0Sf0anq4aXEKaqNTh76h2VkuYWdGXcDuR4qpdrIjy6K/oa7pLh1YzFsBw6sq4gXMkayJ74pRbVrrb7hHhuE9fTdJq+Zk+H1mFsEscERLOqc55Bab6gAd91edG+jmN9Hq2Ct6QYgcKwekk6+Vgrgeutrlaxru0XEAJvo5XM6R1nTGlD4qerxuIvpWSvDQ5weXZL87Ee9KT5aKrizP9HcMjxTDcdM884bh9E6rhja/smS4FyD3e1aymf0cP5L4hVx4v6KMTHWCJ8ec1HVakX0ye9MYFgFVgGB9KfpeSnp6yfCntjpBM178l9XHKSAL2AG51UbA6CfHvydVGF4WYpa6DFhUPgdK1jurMdswzEX1RJprnuOKaRWYbg+EUmARY50llqzDVSuio6SjLWyS5fWeXO0DRskxjA8NFHhmL4JPUSYZW1Ho746i3W08oIu0kaG4NwVpcDxHGa/oXh1B0Uq4GYnh0skdRSP6rPLG4ktezOLG2xsqrpRUdIomYXR9JMWpppXVLZjQRCMugIIAc8sFtQTpdEW7ClQPTPBOjXRyevw2KoxCpxNpBhsW9VCDYhrzu51rnTa4WLPctN+Utwf08xlzXBzTM2xBuD2GrMq48KyJ8nJRuPFIuG48VZJ6tfUog5NHcrrpIkkNenGyKJmXZ0JktE8PCQkKGJe9F1qqydJIJTUmyESXO6csHBMT2IbzZMucp0kNxsoM0ZaUqKUhpzrIHy6JH3UeQlJDOfJcocwKaJXAqrFQ+0BOBoUZrrJwPKBFrbMUoF3dwSkWFx4Bc3Q6r5M+pAtZxsusNe4WCIAZnae1KGkvHIalAC5btHl7EgN8ziitcE+wImNvYW0OpQM6xawX9Y6pp7drHdPSEnbTXRNm2w1sgQ3YZtU61gy6pWi57t07y20CAG3MBaL79yAx3topFhfVJl+GiAIpZdxPBYbpU3LjLx/qo/gvQctjbdYLpg3Ljsg/1UfwXX0f1P4OXq/p/yUoXJVy9M80RemfkzqqnF8NfgdXgdPieHUknWtlnkyCBzr2GxufWtbXU8F5otd0C6aHoqaqGekdU0tSWvIY8Nex4Fri+hBHBJ8DjyX/SDF8AwTE5KHEOgNK2dgDgevaWvadnNIGoKDA8XwPHMUioMP6A0b5n3N3TgNY0buJy6ALI9MekUvSbGjXvhEEbYxFDFmzFrBc6niSSSk6JdIpujWNMxCKJs7cjo5Yi62dhtex4HQEeCVDvc235SqbD8Fwt0DeiNFAasZIK+CUHq3ixOlgQbX8V5Zv3LZdPum7+lMVNSwUjqWkheZCHvDnvfa2ttAACfNY6ypcBIRCRyR2XWTRNHHJksGDySN3u7VKkQxMLsk6NARDQg8RxQgJUDONu5cNNALLkqQCBo5BLYHcDTZcuQMVtg67hdc8gm7RZdwSIQCiw2FkmnIBcuQwCYQAQRoeCQnVIuQArkV29XlDR8kK5IBBe2qXQixA02XJEwFFgLWFuS7w0SLkAEbEAW2SW5gFIlQBy5KuQAi2v5O7dVX/ts+BWLW0/J6AYK+/6SP4FYdT9Jm/TfURrXgi1j3IL2s6+51RE68e/uQOuQbaAryD0wXjXvTZsDbidCOaO9wRyQPGgvYnmmxgOFn62twXBttDqEt7g8bc0IdpZLsPsSIdSQTsLX+CX7Due6bY6zgRtsU6PtN7kISEktaw8EjDcA8tLJd2jTgkbt8UdwZxsALBI02Py5pdCSEJOunkmwYh2242RA9gW34JH8dETQMl78dkIAwbgWKG4BAOy6MjYaBE62xQIAi2nBISWEEISTYgnUIgbix2TAruk9jhErhzb7NQsUVsukl24PML/AGm/ELGEr2/hv0n+f0eN8Q+qvx+xFyUao2tuvSR5zdDaVoRFtkJdZNKibsMPIG6F0l00XIbolINId7ogmgUYKVlUONJ4InMc4XXQAOcrimpmvZqrhGzKU9LKTKeSCb80/wDZPwWhkw9tiQAqqupckMp5MPwTlCgjlTZmxslSDglXMdh1la4D0ixbo9M6XCax8Gf85GQHMf4tOh8d1VJLpNJ8gm0bGf8AKN0kqYJIjVU0XWNLS+GnDXNvyPA96TC+iM1fgtHjWE1ba2SOpaK2kY0h8HbFj+tpqfMXsVj1bdGekFb0cxNlbQu/VlicezMz7p+R4FRKFLylqVvzHofTfotLjHTHFsRqqpmH4VTU0ZkrJW3BcGaNaOPC/jxJssZgPTfHcDo/Q6GrjNOHXYyeLPk7m31A42T3TvptUdKJo4YWPpsOis5kDnXL3fecRoe4cPFZHjdKEG1Uhymr8pp8c6ddIsZpnUtXX5adws+KnYIw8cjbUjuus0uXLVJLgzbb5FXLkiAOIG1gusFy5AHW4rrLkqAEAtwXWCVcgDjY8AuFhuLrlyYCjTvXHU3480i5IDgLJbexcuQxBAtDcuUFDbW51XLkdhnEctEotYiw1SLkIaO8dV3vHJcuR3EGXBwGmo2J4IR36pEqGMR1nHb2pRpuL96RKh8AcOyb78u5dp5pVySA7glSJUwEXDceK5cNwgD1QuBcfFAbXUfrTmPiiEoQZ8DqEmyVrweK42KdCsHMuzpHN5ICCEmh2OZ7J1lRZRCShLiEA0iy9JBCYmka4KAZDzQGU81SZOkfeAVHkbdIZjxKEygpqmLdDL2EINQpBcCgcAUUGobCMHvSZF2UoaBsvWi7u5oXW0LlwuAOZRcQAvkj6oEC1yVzbhvil39pSt4jlqgDhfLZOgARlw3NgEAH4onGxHEWugBp5Ln25aJGgB1zuUt73PFcDY3QMcaAALcU4BwtuUABO3BOsva+5QI4XOwvrqiAuClbq023S6hpI5piADdT7lkumOETTtZXwML3Mbkla0XOXcOt3a3WxA0N0yQMt7m6vHkeOWpETgpx0s8kt7V1jyXpc2EYfUPdJNRQvdxdlsT5JkYHhRB/mEPv/Fdq62HdHH8nP3PO0nsXon0FhWv8wh07j+KD6Dwwa+gxW8D+KfzsPZh8nP3R58uW8kwXDsotRRAk8j+KcGB4ZYfzGG/gfxS+dh7MPk5+6PP11ivQPoPDL/0GHyP4rvoLDCT/ADGIew/ih9dD2YPo5+6MBZdZehNwHCra0MR8/wAUowHCyf6DD7/xTXWw9mHyc/dHndu5dZejjAMK/wBAh9/4pfoDChe9BD7/AMUvnoezD5OfujzgApbdy9Ki6O4QTrQQ+/8AFOno9g1v83Qe/wDFP52Hsw+Tn7o8wsusvTf5O4R/6dB7/wAUX8nMHt/m6D3/AIo+dh7MPk5+6PMLLrFenO6P4OL/AOToPI/ikPR/CL/5vg8j+KXzsPZh8nP3R5lYpbFej/QGE53D0CHfv/FGOj+EZf8AN8HkfxR87D2YfJz90eagHkuIK9NZ0fwi/wDm+DyP4ox0dwc//joPI/ij52HsxfJz90eX27l1ivUW9HMHI/zbB7/xSno7g1j/AJOg8j+Kb62Hsx/KT90eW27l1l6eOjuD6f5OgPn+KU9HsI1thtP5H8UfOw9mHyc/dHmFl1jyXp38nsHvrh0HkfxXHo/hAtbDoPI/il87D2YfJz90eYWK6y9OOAYPf/N0HkfxSjo7gxJH0dB5H8U/nYezD5OfujzCx5Jbdy9QHR7Bg7XDYPCx/FJ/J7B83+bYLHuP4o+dh7MPlJ+6PMLdy63cvTx0cwa+uHQe/wDFOfycwXT/ACbT28D+KPnIezF8pP3R5axj5HtZG1znuNmtaLknuC9J6K4XJhOGZJwBPM7rJBvl0sG+we8qxpMMoaEk0VJDC4j1mN18909I3s6FYZeo8RaVwdGDB4btvcEga23KaBJuAdhujttYnVIfiuQ6QXC4BA8kD22ajGh30KR13NcOSGMazWAKRo7RtoEQsuIAAQgR1wDY7bJ6B2bQ7jQpl9gAQijcGyNI2OhQuRDjPVI4gpGes4Ij+dcOYQA2ktzQwYuzwVzgbrpN0Z1AT7ANEm5vqLLm6H5I2tsAhdo66EJBAEggpTsCuHNCdb96AOdwI3TfHv4o72shPMFMCr6Rm+DzX3Bb/wAwWNK2XSP/ADRL4t+IWOsvc+G/Sf5/R4vxD6q/BzU4HWTaEuXoXR57VjrpLpom6AlddNsNNHOCFFdda6ORiBEEbIrpXMyoSYtSOidlN1Y09blG6qrpc1lSlREoKXJfDEtLXUWpnEoI3B0IVaH96USHmm8hPhJFVUwup5C1w7P2Xcwmrq7Lmvble0OB4EXTTqanO0TQs3H2OhT9ypXK09Fh/RtXejQ/o2qNJWpFWuVn6PD+jau9Hh/RtQ0FlWuVr6PB+ial9Gg/RNRQaiqXK19Gg/RNS+jQfomooLKlcrgUsH6JqL0Sn/RNRQailSq59Eg/QtQmkg/RNSaHZULlbeiw3/NNRClg/RNRQWU6VXIpKf8ARNSikp/0LUUFlIuV56HTfoWJRRU36FibQnIolxV96FTfoGJPQ6b9AxFBZRBLZXnodN+gZ70QoqX9Az3ooNRQrloBRUv6BnvXeg0v6BnvRQ7M8uWh9BpP0DPegNHS/oGe9IEyiXK+FFTfoGe9E2hpf0DPekOygXWK0jMPpDvTs96ebh1F/osfv/FFhZlbLrLWjC6D/RY/f+KL6MoP9Ej9/wCKbHZkVy14wyg/0SL3/iu+jKD/AESL3/ikhWZBcth9F4f/AKJH7/xXfRmH/wCiRe/8UBZjyp+C4e+tqmPLT1EbgXu4G3ALRjDMPBv6JF5H8VLZlaA1oDWjQNAsAmhWOZtV2ZDdciiQw8oxKQmCkzIAliUcUYeCoWZcJCCnYqLNsbSFHnitsmm1JaN13pIO6vZkPUhh7HBNOupfWNKbe1pS0jU/chuKbLk/JHyUd7SEqHqTEzkcUYkTWq66AZJbIEWYKM0owSqslxNEBqEp4kLhYarjoAvkT6sQDVGzQnihA2KNty0eKACy6E31OiCQm9gUbjroNk1mJubIA7Sy4CxsuF0o3txQMdYLA66pxl8t02wJ0erZAmOMADLhJs1cdGWSWs26YhXerrxTThYAbInHMPaglddwBSASxy6cSgIsCiduBe1kLtQAOKBnfgmzyKcOmibJ4FIBsi5a3vTwGlkFvrG9wTwAsgYGXX2rrWcQjA7Q5XXEWue9ACBuicymyQBGAcqABI2SkaW4rnDULm67pAOQG4Kd4puJGN0xCAJSbCy64uuPFACO3XHcWC5w2S8EDGZB2yiadwueO2UrBfVABM0tZOgW1TQ0Tl0CDvZdvdC5wtpukDt9E2ITYWHNc42I1XHYoG6hIYZGxSE62KQk5dEj76HigYp0ejB7Q0TbuaMk6WQIW4zHRc/YFcdSEjtQmAtrG/NGCGpsHspRq0IEK463CFxB4rni+yA32CYAPzAgA2CS+45pX8CfakcBa4SGC462QOJFjfVGWnSyA7m6QxLi55hI7UaaLjc6BJfXVMQpHZXWuLBIw3BBSt0QA/G7M0OO40KGUdoEcE212R55OTrtQD5piElN7Hgjb2mIHi402Rxns6IDsJezdeC4i7bhI8XJHNCCb+CaAJptuldtdNyXv3LmusNUAKRbbik20KUlI4BwvyQBWdJNMGm/ab/zLF3Wy6Tn/Is37TP+YLEgr3Phv0n+f0eL8Q+qvx+wyboSuukuvQOBnJCuKRAHXShyFcgZJjlskkkDlGuuzKlIjQrHEmqQOS3SKFuuuhXXSYwwUQcmrpbpAPB6UkFMXRX70WFDhCRIHLroA4JbpEiQwwUoKC6UFADgKIHRNApQUDHcyUOCaulugQ4bLrIA5EHIAIJbrrgrrIoLCBRBAN0V0wCSFJdJdABLgUl0oRQrCS3SBclQ7OQrikSGggUbd0ACcakMdYnWlMtRgpDHg5FmTAKIOQA9mXZ01mSEpgPZl2ZM5l2ZAh7MuzJrMuzIGPB6Nsii5kuZCFRKLwUJIUfOu6xMkfJQ3TedKCE6Cwy5AXJCe9AUUFhZyNiiExCZJQ5k7FRKEwO6QlrlFLkOcgpqRLiSjGCgMRTbZiN082YHdPZk+ZDWUhELp8FrkvVt+8B4lDiGqwuieKsxPB4szh6RTtEczeIto13tHvurn1ndwXjeG4hV4fUioo5nRSWsSNnDkRxC9M6L427G6Vz5KdsL2XzZXXB14A7eZXzObC4vUuD6TDltKLLkDXTdO7O8EAHaCcA0XOdFgSv0sOKbJtslf+cAQO3QFhngETd7oD6yUFKgseGydFtBZNDVqdZqEwsI7XSOPZAC4nUBI7ZACDZNu/O3KP7N0HMpACTc+KQesF3Bc3YlA7F3um3C5TgOiEC5KAsAfnT3BPtTDNXuT44IoLFHrIiEI9ZFySCxNyUTdGpCd1w0AQBzh2glCQk3XNQMdYiB01TbSj4IA4cwlvcbIWjRLwQAuqL7KbvrZHwCAAk9ZcxdKLEFC062QA5wRE6BBfRLfshAgxbVLwSApOSYCEm3ehaiO6AaFIYXglfshPNcTdqAO3aEQPZQN1CUGyYh08F3EpAFw0chAIN0TdAQh4hEdCgRw9UpBawXDdcBqUxgPGhHNN2uPBPkJg6EpAgbkBC4W1A3TgF2m6B2rfBAAHW9tElteaKyQCxQADNH68UZ0PcUjtUoF0IASCWm3BOxOzttxTbSQSEkRyzEDYpisfbq0t4hJEbPLSiGj9OKSQZXgjdMAnC/sQO4kI3esEDhrbmgQhNwEJBCU+rZJdCCzm21vqucbajZczQpT6pTCyq6UaYLN+0z/mCxF1tulBvgkv7TP+YLD31Xt/DtsT/P6PH+IfVX4CJ0SXXE6IQV6BwUEShJXJEWFCrki4osKOKRckJSsKFRZkCS6YUOBy690AKW6VhQV1yG6UFA6CuuukukugKDBRAptEClYUHdckXJWOhUqG6W6diCulugulugAwUoKAFFwSGEkukXIsAw5G1yZCMIsVDwdolzXTQKUFOxUOXXX1QXS3TsAwlQhLdMmwrpQUF0QQNM4rkqVSVYgTgQNGqdASCxQUQKQBEEh2ddddcQkQFi5l2ZCuugLCuuzIUl0BYeZcHIEo3QFh5kl0iRAWLmXXQrgiwsLMu6xCUhTsVoPrEudMnRJcp2LYdLrpCUF0t09hWISkulXICxLpbrlx0a53Lgk2MJj3ZgBqToAFksfxmSbEHClkBijaGBzb2duSfMlOYvjU8kk1JA0Qsa4se9pu545X4DwVQGCy5MufV5VwdWLGo+Z8n/2Q==" alt="Gegenüberstellung von materiellen Gütern in einem Einkaufswagen und immateriellen Gütern wie Streaming und E-Books." loading="lazy">
      <figcaption>Materielle Güter lassen sich anfassen (links), immaterielle Güter sind digitale Dienstleistungen (rechts).</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_3.i.0">Güter sind alle Dinge, die zur Befriedigung menschlicher Bedürfnisse geeignet sind – benötigt werden sie sowohl von einzelnen Menschen als auch von Unternehmen. Güter lassen sich nach mehreren Kriterien klassifizieren: (1) Nach der Verfügbarkeit unterscheidet man freie Güter (unbegrenzt vorhanden, kein Preis, z. B. Luft) von wirtschaftlichen (knappen) Gütern, die einen Preis haben.</p><p class="justify" data-i18n="t.1_3.i.1">(2) Nach der materiellen Beschaffenheit unterscheidet man materielle Güter (real, anfassbar, z. B. Holz oder ein fertiger Lautsprecher) von immateriellen Gütern (z. B. Dienstleistungen, Patente).</p><p class="justify" data-i18n="t.1_3.i.2">(3) Nach Rivalität und Ausschließbarkeit unterscheidet man vier Gütertypen: Sind Nutzer von der Nutzung ausschließbar UND besteht Rivalität (Nutzung durch eine Person schließt andere aus), handelt es sich um private Güter (z. B. ein Auto). Ist Ausschluss möglich, aber keine Rivalität, spricht man von Kollektivgütern (z. B. ein Bezahlsender). Ist kein Ausschluss möglich, aber Rivalität vorhanden, handelt es sich um Allmendegüter (z. B. Fischbestände im Meer). Ist weder Ausschluss noch Rivalität gegeben, liegt ein (reines) öffentliches Gut vor (z. B. Landesverteidigung).</p><p class="justify" data-i18n="t.1_3.i.3">(4) Nach dem Verwendungszweck unterscheidet man Konsumgüter (werden verbraucht, um Bedürfnisse zu befriedigen) von Investitionsgütern (werden eingesetzt, um damit Gewinne zu erzielen); innerhalb beider Kategorien wird zusätzlich zwischen Verbrauchsgütern (werden sofort verbraucht) und Gebrauchsgütern (werden über einen längeren Zeitraum genutzt) unterschieden.</p><p class="justify" data-i18n="t.1_3.i.4">(5) Nach ihrer Stellung zueinander unterscheidet man schließlich Substitutionsgüter, die sich gegenseitig ersetzen können (z. B. Orangensaft und Kirschsaft), von Komplementärgütern, die sich gegenseitig ergänzen (z. B. Tee und Teebeutel).</p>
      
  <figure class="datasheet">
    <figcaption>Übersicht: Rivalität und Ausschließbarkeit</figcaption>
    <div class="datasheet-scroll">
      <table>
        <thead><tr><th></th><th>Rivalität: ja</th><th>Rivalität: nein</th></tr></thead>
        <tbody><tr><td>Ausschluss möglich: ja</td><td>Private Güter (z. B. Handy, Auto, Kleidung)</td><td>Kollektivgüter (z. B. Bezahlsender, Vereinsmitgliedschaft)</td></tr><tr><td>Ausschluss möglich: nein</td><td>Allmendegüter (z. B. intakte Umwelt, Fischbestände im Meer)</td><td>Öffentliche Güter (z. B. Landesverteidigung, Frieden, Alarmsirene)</td></tr></tbody>
      </table>
    </div>
  </figure>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_3.a.0">Ordnet die vier Beispiele aus der Einstiegssituation den passenden Güterarten zu (freies/wirtschaftliches Gut, materiell/immateriell, Konsum-/Produktionsgut) und begründet jede Zuordnung in einem Satz.</li><li data-i18n="t.1_3.a.1">Ordnet die folgenden Güter jeweils in die Vierfeldertabelle aus Rivalität und Ausschließbarkeit ein und ergänzt zu jedem der vier Felder ein eigenes Beispiel: ein Polyphon-Lautsprecher, ein öffentlicher Park, das Trinkwasser eines Sees, ein verschlüsseltes Streaming-Abo.</li><li data-i18n="t.1_3.a.2">Erklärt anhand von Polyphon den Unterschied zwischen einem Verbrauchsgut und einem Gebrauchsgut sowie zwischen einem Konsumgut und einem Investitionsgut und findet für jede Kategorie ein passendes Beispiel aus dem Unternehmen.</li><li data-i18n="t.1_3.a.3">Nennt für Polyphon je ein Beispiel für ein Substitutionsgut und ein Komplementärgut zum Polyphon-Lautsprecher und begründet eure Wahl.</li><li data-i18n="t.1_3.a.4">Nehmt an einem Kahoot-Quiz zu Güterarten teil bzw. erstellt selbst fünf Quizfragen für eure Mitschüler.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_3.r">Schriftliche Zuordnungstabelle + Kahoot-Quiz</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://studyflix.de/wirtschaft/gueterarten-3103" target="_blank" rel="noopener">Güterarten – Studyflix</a></li><li><a href="https://kahoot.com" target="_blank" rel="noopener">Kahoot!</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 11 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-3-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Ein freies Gut ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="0">
          <span>in so großen Mengen vorhanden, dass jeder so viel davon haben kann, wie er möchte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="1">
          <span>immer kostenlos, aber knapp.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="2">
          <span>nur im Ausland verfügbar.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="3">
          <span>ein Gut, das der Staat verschenkt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Frische Luft in der Werkhalle ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="0">
          <span>ein wirtschaftliches Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="1">
          <span>ein freies Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="2">
          <span>ein Investitionsgut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="3">
          <span>ein Komplementärgut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Ein Gut, das man anfassen kann (z. B. Holz), nennt man...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="0">
          <span>immateriell.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="1">
          <span>materiell.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="2">
          <span>ein Kollektivgut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="3">
          <span>ein Allmendegut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Eine Dienstleistung wie eine Transportleistung ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="0">
          <span>ein materielles Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="1">
          <span>ein immaterielles Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="2">
          <span>ein freies Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="3">
          <span>ein Substitutionsgut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-4" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Ein Gut, bei dem Ausschluss möglich UND Rivalität vorhanden ist, nennt man...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="0">
          <span>ein öffentliches Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="1">
          <span>ein Kollektivgut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="2">
          <span>ein privates Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="3">
          <span>ein Allmendegut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Landesverteidigung ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="0">
          <span>ein privates Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="1">
          <span>ein (reines) öffentliches Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="2">
          <span>ein Allmendegut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="3">
          <span>ein Verbrauchsgut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Fischbestände im Meer sind ein typisches Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="0">
          <span>ein Allmendegut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="1">
          <span>ein Kollektivgut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="2">
          <span>ein privates Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="3">
          <span>ein freies Gut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Ein Gut, das sofort verbraucht wird (z. B. Klebstoff in der Fertigung), nennt man...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-7" value="0">
          <span>ein Gebrauchsgut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-7" value="1">
          <span>ein Verbrauchsgut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-7" value="2">
          <span>ein Investitionsgut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-7" value="3">
          <span>ein Komplementärgut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Ein Substitutionsgut...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="0">
          <span>ergänzt ein anderes Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="1">
          <span>ersetzt ein anderes Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="2">
          <span>ist immer ein freies Gut.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="3">
          <span>kann nicht gehandelt werden.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Ein Komplementärgut zum Polyphon-Lautsprecher wäre z. B....</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-9" value="0">
          <span>ein Lautsprecher eines Konkurrenzherstellers.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-9" value="1">
          <span>ein passender HiFi-Verstärker.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-9" value="2">
          <span>ein Brötchen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-9" value="3">
          <span>ein öffentlicher Park.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-10" data-correct="0,1" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">11</span>Welche der folgenden Güter sind materielle Güter? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-10" value="0">
          <span>Tropenholz</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-10" value="1">
          <span>ein fertiger Lautsprecher</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-10" value="2">
          <span>eine Transportdienstleistung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-10" value="3">
          <span>ein Patent</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-1-2" class="pager-link pager-prev" data-target="page-1-2"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">1.2 <span data-i18n="t.1_2.t">Bedürfnisse, Bedarf, Nachfrage</span></span></a>
      <a href="#page-1-4" class="pager-link pager-next" data-target="page-1-4"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">1.4 <span data-i18n="t.1_4.t">Ökonomische Prinzipien, wirtschaftliches Handeln (homo oeconomicus, Verhaltensökonomie, Gewinn- und Nutzenmaximierung)</span></span></a>
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  <section class="page" id="page-1-4" data-title="1.4 Ökonomische Prinzipien, wirtschaftliches Handeln (homo oeconomicus, Verhaltensökonomie, Gewinn- und Nutzenmaximierung)">
    <p class="kicker" data-i18n="tb.1">1. Grundlagen des Wirtschaftens</p>
    <h1 class="topic-title"><span class="topic-id">1.4</span><span data-i18n="t.1_4.t">Ökonomische Prinzipien, wirtschaftliches Handeln (homo oeconomicus, Verhaltensökonomie, Gewinn- und Nutzenmaximierung)</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_4.e">Bei Polyphon steht eine Entscheidung an: Für die neue Lautsprecher-Serie sind zwei Holzarten im Gespräch. Variante A erzielt exakt denselben Klang wie Variante B, kostet aber 15 % weniger. Die Geschäftsführung entscheidet sich klar für Variante A - 'Wir erreichen unser Ziel mit weniger Mitteleinsatz.' Gleichzeitig grübelt Frauke Petersen privat seit Wochen über den Kauf eines neuen Firmenwagens und entscheidet sich am Ende spontan für das Modell, das ihr am besten 'gefällt' - obwohl ein anderes objektiv mehr Ausstattung fürs Geld bietet.</p>
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      <img 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" alt="Eine Person steht an einer Weggabelung mit Wegweisern, die für unterschiedliche Entscheidungskriterien stehen." loading="lazy">
      <figcaption>Wirtschaftliches Handeln bedeutet, sich zwischen Alternativen bewusst und begründet zu entscheiden.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_4.i.0">Das ökonomische Prinzip beschreibt rationales Wirtschaften: das Minimalprinzip (ein gegebenes Ziel mit möglichst wenig Mitteleinsatz erreichen) und das Maximalprinzip (mit gegebenen Mitteln ein möglichst großes Ergebnis erzielen).</p><p class="justify" data-i18n="t.1_4.i.1">Das Modell des homo oeconomicus unterstellt einen vollständig rational handelnden, nutzen- bzw. gewinnmaximierenden Menschen mit vollständiger Information. Die Verhaltensökonomie (Behavioral Economics) zeigt jedoch, dass reale Menschen oft systematisch von diesem Idealbild abweichen – etwa durch Verlustaversion, soziale Normen oder Fairnessempfinden (z. B. Kahneman/Tversky).</p><p class="justify" data-i18n="t.1_4.i.2">Für Unternehmen ist die Gewinnmaximierung typischerweise handlungsleitend, für private Haushalte die Nutzenmaximierung.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_4.a.0">Analysiert die beiden Situationen aus der Einstiegssituation: Welche folgt eher dem Modell des homo oeconomicus, welche zeigt verhaltensökonomische Abweichungen? Begründet schriftlich.</li><li data-i18n="t.1_4.a.1">Recherchiert ein klassisches verhaltensökonomisches Experiment (z. B. Ultimatumspiel, Besitztumseffekt/Endowment-Effekt) und stellt es der Klasse in einer 5-minütigen Kurzpräsentation vor.</li><li data-i18n="t.1_4.a.2">Diskutiert kontrovers: Sollte Polyphon 'Nudging' (z. B. bewusste Gestaltung der Verkaufsumgebung) einsetzen, um Kaufentscheidungen zu beeinflussen? Haltet eure Pro- und Contra-Argumente schriftlich fest.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_4.r">Kurzpräsentation (5 Min.) + schriftliche Pro-Contra-Liste</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a>, <a 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u5FPWTPlU7vRD14/i4qsV7N+JGVVD/NtfjwQ06yw8WAZQv8CEAtyDdufO6Je/YtlF4L6x+lj453vk+uP0HUEsDBAoAAAAAABSaKV0AAAAAAAAAAAAAAAAGAAAAX3JlbHMvUEsDBAoAAAAIABSaKV0fo5KW5gAAAM4CAAALAAAAX3JlbHMvLnJlbHOtks9KAzEQh18lzL0721ZEpGkvUuhNpD5ASGZ3g80fJlOtb28oilbq2kOPmfzmyzdDFqtD2KlX4uJT1DBtWlAUbXI+9hqet+vJHayWiyfaGamJMvhcVG2JRcMgku8Rix0omNKkTLHedImDkXrkHrOxL6YnnLXtLfJPBpwy1cZp4I2bgtq+Z7qEnbrOW3pIdh8oypknfiUq2XBPouEtsUP3WW4qFvC8zexym78nxUBinBGDNjFNMtduFk/lW6i6PNZyOSbGhObXXA8dhKIjN65kch4zurmmkd0XSeGfFR0zX0p48jGXH1BLAwQKAAAACAAUmildoI6OpZoBAAA4CAAAEwAAAFtDb250ZW50X1R5cGVzXS54bWy1VstOwzAQ/JUoV9S4cEAIteXA4wgc4ANce5MaYq9lbwr8Pev0IQWaUqC5ZT0zOxPvRsrk6t3W2RJCNOim+WkxzjNwCrVx1TR/frobXeRXs8nTh4eYMdXFab4g8pdCRLUAK2OBHhwjJQYrictQCS/Vq6xAnI3H50KhI3A0otQjn01uoJRNTdn16jy1nubGJr53VZ7dvvPxKk6qxV7Fi4eupD34teYnydz6jiLV+xWVKTuKVO9XxGV1wvfYUfFZr0p6XxsliYli6fSXOYzWMygC1C0nLoyP3wwYjQc5fBWm+o/JsCyNAo2qsSwpcF42kdmg77hJxwQ1UXttD7yhwWj4j88bBu0DKoiRl9vWxRax0rjVzTzKQPfScm+R6GJLWb/uIDkifdQQdwdYYf+y3yyCwgAjNvYQyOzw44CPjEaRiMd8YdVEQnuYdUs9pjmkbdKgD7Ln1oNO2jV2DoGfdw97Cw8aokQkh9S3cVt40BA8kz0ZNuiwnx0Q8VPfh7dGB42g0CagJ8IGHXgbuJGc19C3DWt4E0K0vwKzT1BLAwQKAAAACAAUmildWHnbIpIAAADkAAAAEwAAAGRvY1Byb3BzL2N1c3RvbS54bWydzkEKwjAQheGrlNnbVBcipWk34tpFdR/SaRtoZkImLfb2RgQP4PLxw8drupdfig2jOCYNx7KCAsny4GjS8OhvhwsUkgwNZmFCDTsKdG1zjxwwJodSZIBEw5xSqJUSO6M3UuZMuYwcvUl5xknxODqLV7arR0rqVFVnZVdJ7A/hx8HXq7f0Lzmw/byTZ7+H7Kn2DVBLAwQKAAAACAAUmild4vyd2pMAAADmAAAAEAAAAGRvY1Byb3BzL2FwcC54bWydzkEKwjAQheGrhOxtqguR0rQbce2iug/JtA00MyETS3t7I4IHcPn44eO1/RYWsUJiT6jlsaqlALTkPE5aPobb4SIFZ4POLISg5Q4s+669J4qQsgcWBUDWcs45NkqxnSEYrkrGUkZKweQy06RoHL2FK9lXAMzqVNdnBVsGdOAO8QfKr9is+V/Ukf384+ewx+Kp7g1QSwMECgAAAAgAFJopXZyJyZHOAQAArQYAABIAAAB3b3JkL2Zvb3Rub3Rlcy54bWzVlM1O4zAQx18l8r11UgFaRU05gEDcEN19AOM4jYXtsWwnoW+/k8RNuiyqCj1xib9mfvOfmdjr23etklY4L8EUJFumJBGGQynNriB/fj8sfpHEB2ZKpsCIguyFJ7ebdZdXAMFAED5BgvF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAew90x0zJPIk7/TwMrDB5W4DQLuHQ7qpl7a+wC6ZYF+SqVDHtkpzcHDBSkcSaPiMUkqHfJR0FxOHi4c+KOLvfAGy1MGCJSJxRqAONraec0vkvDw/oAaU8l0WpFphZkV5f14N6xDocZeI78cnTSalR+mpilZ3SkR0we50j4N+ZBiWbSzIG/VZqj4mbXXwOsPgLs7rLmPDpo7EyTl9GezNvE6i/2F1ixycep+cvEbGtm8QZqnj/tDDj2qlARtizBqif9b02On5yky8PeooUXljkWwBHckmVBFtlgaIfPs+sHbxnHCGjAqiDwdqe9sZJ9zqurafHS9CFZE4DQzZpO7uMnzrdhr/roLVMFeYhqXkQlHL6ZIjpG42o+jvsTbpI9HdBBM529Pk2XgwnSNMMrs/2YevoTMv80g1NVOFr4zV9QSwMECgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAB3b3JkL19yZWxzL2Zvb3Rub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXT9Kjo3BAQAAkgYAABEAAAB3b3JkL2VuZG5vdGVzLnhtbM2U227jIBCGX8XiPsGOutXKitOLHla9q5rdB6AYx6jAIMD25u13fAjOtlWUNje9MaeZb/6ZMaxv/mqVtMJ5CaYg2TIliTAcSml2Bfnz+2Hxk9xs1l0uTGkgCJ+gvfF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAe4bfMtMyTCaff08AKg4cVOM0CLt2OauZeG7tAumVBvkglwx7Z6fUBAwVpnMknxCIK6l3yUdA0HDzcOXFHlzvgjRYmDBGpEwo1gPG1tHMaX6XhYX2AtKeSaLUisQXZ1WU9uHOsw2EGniO/HJ20GpWfJmbpGR3pEdHjHAn/xzwo0UyaOfCXSnNU3OzH5wCrtwC7u6w5vxw0dqbJy2iP5jWyjPgUa2rycWr+MjHbmlm8gZrnjzsDjr0oVIQtS7DqSf9bk6MXJ+nysLdo4IVljgVwBLdkWZBFNtjZ4fPk+sFbxjEAGrAqCLzcaW+sZJ/y6iounps+ImsCELpZ0+g+fqb5NuxVH71lqiD3o5hnUQmH76OY/CZbEU+n7QiLouMBHRTT6PRRqhxMkKYZHpjt27TT75/1h/pPVGCe+80/UEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9lbmRub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXU2fysqhAQAAcwUAABEAAAB3b3JkL3NldHRpbmdzLnhtbKWU3W7bMAyFX8XQfSK7WIvBqFt0K9b1YthFtwdgJdkWIlGCJNvL24+O47g/QJE0V5JB8TtHpMXr23/WZL0KUTusWLHOWaZQOKmxqdjfPz9WX1kWE6AE41BVbKsiu725HsqoUqJDMSMAxnLwomJtSr7kPIpWWYhrq0Vw0dVpLZzlrq61UHxwQfKLvMh3Ox+cUDES6DtgD5HtcfY9zXmFFKxdsJDoMzTcQth0fkV0D0k/a6PTltj51YxxFesClnvE6mBoTCknQ/tlzgjH6E4p9050VmHaKfKgDHlwGFvtl2t8lkbBdob0H12it4YdWlB8Oa8H9wEGWhbgMfbllGTN5PxjYpEf0ZERccg4xsJrzdmJBY2L8KdK86K4xeVpgIu3AN+c15yH4Dq/0PR5tEfcHFjjuz6BtW/yy6vF88w8teDpBVpRPjboAjwbckQty6jq2fhbs3HiSB29ge03EJuGaoFyl8bHkOoV3qH8LeVPBZKmWTaUPZiK1WCiYrsz05RYdk/TAJtPFpeMtgiWpF8NlF9OqjHUhRNKPkryRZMv8/LmP1BLAwQKAAAACAAUmildi4Y5xMUBAADGCAAAEQAAAHdvcmQvY29tbWVudHMueG1spdTdcuIgGAbgW3E4V5JYUzfTtCed7fR42wuggMI0/Ayg0btfUiVJl51OgkfqJN+Tl9fAw9NJNIsjNZYrWYN8lYEFlVgRLvc1eH/7vdyChXVIEtQoSWtwphY8PT60FVZCUOnswgPSVvhUA+acriC0mFGB7EpwbJRVO7fy90K123FMITGo9TYssvwOYoaMoyfQG/lsZAN/wW0MFQlQnsEij6n1bKqEXaoIukuCfKpI2qRJ/1lcmSYVsXSfJq1jaZsmRa+TwBGkNJX+4k4ZgZz/afZQIPN50EsPa+T4B2+4O3szKwODuPxMSOSnekGsyWzhHgpFaLMmQVE1OBhZXeeX/XwXvbrMXz/ChJmy/svIs8KHbjt/rRwa2vgulLSMa9vXmar5iywgx58WcRRNuK/V+cTt0ipDur6yr2/aKEyt9R0+X6ocwCnxr/2L5pL8ZzHPJvwjHdFPTInw/ZkhifBv4fDgpGpG5eYTD5AAFBFQYjrxwA/G9mpAPOzQzuETt0Zwyt7hZOSkhRkBljjCZilF6BV2s8ghhiwbi3ReqE3PncWoI72/bSO8GHXQg8Zv016HY62V8xaYlf+2ru1tYf4wpCmAj38BUEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9jb21tZW50cy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXWPtXtYdAQAAQwMAABIAAAB3b3JkL2ZvbnRUYWJsZS54bWyd0d1uwiAUB/BXIdwrtZmNaazeLEt2vz0AArVEDqfh4NS3H622a+KN3RUQ8v/lfGz3V3DsxwSy6Cu+WmacGa9QW3+s+PfXx2LDGUXptXToTcVvhvh+t72UNfpILKU9laAq3sTYlkKQagxIWmJrfPqsMYCM6RmOAmQ4nduFQmhltAfrbLyJPMsK/mDCKwrWtVXmHdUZjI99XgTjkoieGtvSoF1e0S4YdBtQGaLUMbi7B9L6kVm9PUFgVUDCOi5TM4+KeirFV1l/A/cHrOcB+RNQKHOdZ2wehkjJqWP1PKcYHasnzv+KmQCko25mKfkwV9FlZZSNpGYqmnlFrUfuBt2MQJWfR49BHlyS0tZZWhzrYXafXHew+zLY0AIXu19QSwMECgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAB3b3JkL19yZWxzL2ZvbnRUYWJsZS54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwECFAAKAAAAAAAUmildAAAAAAAAAAAAAAAABQAAAAAAAAAAABAAAAAAAAAAd29yZC9QSwECFAAKAAAAAAAUmildAAAAAAAAAAAAAAAACwAAAAAAAAAAABAAAAAjAAAAd29yZC9fcmVscy9QSwECFAAKAAAACAAUmildxppPZfoAAAAhBAAAHAAAAAAAAAAAAAAAAABMAAAAd29yZC9fcmVscy9kb2N1bWVudC54bWwucmVsc1BLAQIUAAoAAAAIABSaKV0NPeE4fgUAAFwnAAARAAAAAAAAAAAAAAAAAIABAAB3b3JkL2RvY3VtZW50LnhtbFBLAQIUAAoAAAAIABSaKV1fe6qgFQMAADkRAAAPAAAAAAAAAAAAAAAAAC0HAAB3b3JkL3N0eWxlcy54bWxQSwECFAAKAAAAAAAUmildAAAAAAAAAAAAAAAACQAAAAAAAAAAABAAAABvCgAAZG9jUHJvcHMvUEsBAhQACgAAAAgAFJopXZCIkNM7AQAAgwIAABEAAAAAAAAAAAAAAAAAlgoAAGRvY1Byb3BzL2NvcmUueG1sUEsBAhQACgAAAAgAFJopXR4p6VpwAgAAZAwAABIAAAAAAAAAAAAAAAAAAAwAAHdvcmQvbnVtYmVyaW5nLnhtbFBLAQIUAAoAAAAAABSaKV0AAAAAAAAAAAAAAAAGAAAAAAAAAAAAEAAAAKAOAABfcmVscy9QSwECFAAKAAAACAAUmildH6OSluYAAADOAgAACwAAAAAAAAAAAAAAAADEDgAAX3JlbHMvLnJlbHNQSwECFAAKAAAACAAUmildoI6OpZoBAAA4CAAAEwAAAAAAAAAAAAAAAADTDwAAW0NvbnRlbnRfVHlwZXNdLnhtbFBLAQIUAAoAAAAIABSaKV1YedsikgAAAOQAAAATAAAAAAAAAAAAAAAAAJ4RAABkb2NQcm9wcy9jdXN0b20ueG1sUEsBAhQACgAAAAgAFJopXeL8ndqTAAAA5gAAABAAAAAAAAAAAAAAAAAAYRIAAGRvY1Byb3BzL2FwcC54bWxQSwECFAAKAAAACAAUmildnInJkc4BAACtBgAAEgAAAAAAAAAAAAAAAAAiEwAAd29yZC9mb290bm90ZXMueG1sUEsBAhQACgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAAAAAAAAAAAAAAAIBUAAHdvcmQvX3JlbHMvZm9vdG5vdGVzLnhtbC5yZWxzUEsBAhQACgAAAAgAFJopXT9Kjo3BAQAAkgYAABEAAAAAAAAAAAAAAAAAyBUAAHdvcmQvZW5kbm90ZXMueG1sUEsBAhQACgAAAAgAFJopXdJ3/LdtAAAAewAAABwAAAAAAAAAAAAAAAAAuBcAAHdvcmQvX3JlbHMvZW5kbm90ZXMueG1sLnJlbHNQSwECFAAKAAAACAAUmildTZ/KyqEBAABzBQAAEQAAAAAAAAAAAAAAAABfGAAAd29yZC9zZXR0aW5ncy54bWxQSwECFAAKAAAACAAUmildi4Y5xMUBAADGCAAAEQAAAAAAAAAAAAAAAAAvGgAAd29yZC9jb21tZW50cy54bWxQSwECFAAKAAAACAAUmild0nf8t20AAAB7AAAAHAAAAAAAAAAAAAAAAAAjHAAAd29yZC9fcmVscy9jb21tZW50cy54bWwucmVsc1BLAQIUAAoAAAAIABSaKV1j7V7WHQEAAEMDAAASAAAAAAAAAAAAAAAAAMocAAB3b3JkL2ZvbnRUYWJsZS54bWxQSwECFAAKAAAACAAUmild0nf8t20AAAB7AAAAHQAAAAAAAAAAAAAAAAAXHgAAd29yZC9fcmVscy9mb250VGFibGUueG1sLnJlbHNQSwUGAAAAABYAFgB8BQAAvx4AAAAA" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://studyflix.de/wirtschaft/homo-oeconomicus-1481/video" target="_blank" rel="noopener">Homo Oeconomicus – Definition und Merkmale (Studyflix, Video)</a></li><li><a href="https://www.teacheconomy.de/lehrvideos/verhaltensoekonomik/" target="_blank" rel="noopener">Grundlagen der Verhaltensökonomik – Teach Economy (Video)</a></li><li><a href="https://www.fritz.tips/nudging-definition-beispiele-wirkung" target="_blank" rel="noopener">Nudging: Wie aus Vorsätzen Taten werden</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
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      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-4-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Das Minimalprinzip bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="0">
          <span>ein gegebenes Ziel mit möglichst wenig Mitteleinsatz zu erreichen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="1">
          <span>mit gegebenen Mitteln ein möglichst großes Ergebnis zu erzielen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="2">
          <span>immer den teuersten Weg zu wählen.</span>
        </label>
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          <span>auf jegliche Planung zu verzichten.</span>
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      </div>
      <div class="quiz-item" id="quiz-1-4-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Das Maximalprinzip bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="0">
          <span>mit gegebenen Mitteln ein möglichst großes Ergebnis zu erzielen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="1">
          <span>mit möglichst wenig Mitteleinsatz ein Ziel zu erreichen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="2">
          <span>keine Ziele zu verfolgen.</span>
        </label>
        <label class="quiz-option">
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          <span>nur bei Verlust zu handeln.</span>
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      <div class="quiz-item" id="quiz-1-4-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Der homo oeconomicus ist ein Modell, das...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="0">
          <span>einen vollständig rational und nutzenmaximierend handelnden Menschen unterstellt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="1">
          <span>reale menschliche Emotionen vollständig abbildet.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="2">
          <span>nur für Unternehmen gilt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="3">
          <span>von Abraham Maslow entwickelt wurde.</span>
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      <div class="quiz-item" id="quiz-1-4-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Die Verhaltensökonomie zeigt, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="0">
          <span>Menschen immer wie der homo oeconomicus handeln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="1">
          <span>reale Menschen oft systematisch vom Modell des homo oeconomicus abweichen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="2">
          <span>nur Unternehmen rational handeln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="3">
          <span>es keine psychologischen Einflüsse auf Wirtschaften gibt.</span>
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      <div class="quiz-item" id="quiz-1-4-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Für Unternehmen ist typischerweise handlungsleitend:</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-4" value="0">
          <span>die Nutzenmaximierung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-4" value="1">
          <span>die Gewinnmaximierung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-4" value="2">
          <span>das Existenzminimum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-4" value="3">
          <span>die Bedürfnispyramide.</span>
        </label></div>
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      </div>
      <div class="quiz-item" id="quiz-1-4-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Für private Haushalte ist typischerweise handlungsleitend:</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="0">
          <span>die Gewinnmaximierung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="1">
          <span>die Nutzenmaximierung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="2">
          <span>das Ertragsgesetz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="3">
          <span>die Kartellbildung.</span>
        </label></div>
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        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Wenn Polyphon zwischen zwei Holzarten mit gleichem Klangergebnis wählt und sich für die günstigere entscheidet, handelt es...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="0">
          <span>nach dem Maximalprinzip.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="1">
          <span>nach dem Minimalprinzip.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="2">
          <span>rein emotional.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="3">
          <span>gegen das ökonomische Prinzip.</span>
        </label></div>
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      </div>
      <div class="quiz-item" id="quiz-1-4-7" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Aussagen zur Verhaltensökonomie sind richtig? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-7" value="0">
          <span>Sie zeigt Abweichungen vom Modell des homo oeconomicus auf.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-7" value="1">
          <span>Der Besitztumseffekt (Endowment-Effekt) ist ein Beispiel dafür.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-7" value="2">
          <span>Sie unterstellt vollständige Rationalität aller Menschen.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-7" value="3">
          <span>Fairnessempfinden kann Entscheidungen beeinflussen.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Nudging bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-8" value="0">
          <span>das Verbot bestimmter Produkte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-8" value="1">
          <span>die bewusste Gestaltung von Entscheidungssituationen, um Verhalten zu beeinflussen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-8" value="2">
          <span>eine Form der Gewinnmaximierung ausschließlich im Monopol.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-8" value="3">
          <span>ein mathematisches Modell zur Kostenberechnung.</span>
        </label></div>
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Das ökonomische Prinzip beschreibt insgesamt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="0">
          <span>rationales Wirtschaften nach Minimal- oder Maximalprinzip.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="1">
          <span>nur staatliches Handeln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="2">
          <span>die Bedürfnispyramide.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="3">
          <span>das Kartellrecht.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
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      </div></div>
    </div>

    
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  </section>

  <section class="page" id="page-1-5" data-title="1.5 Wirtschaftliches Handeln im Spannungsfeld von Markt, ökologischer Nachhaltigkeit und sozialer Verantwortung">
    <p class="kicker" data-i18n="tb.1">1. Grundlagen des Wirtschaftens</p>
    <h1 class="topic-title"><span class="topic-id">1.5</span><span data-i18n="t.1_5.t">Wirtschaftliches Handeln im Spannungsfeld von Markt, ökologischer Nachhaltigkeit und sozialer Verantwortung</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_5.e">Polyphon bezieht für die Lautsprechergehäuse bislang tropisches Edelholz aus Südamerika - der Klang ist einzigartig, der Transportweg lang und die Herkunft schwer lückenlos nachzuweisen. Eine Umweltorganisation kritisiert öffentlich mehrere Hersteller der Branche wegen nicht-nachhaltiger Holzbeschaffung. Die Geschäftsführung diskutiert: Umstieg auf zertifiziertes, heimisches Holz - mit möglichen Klangeinbußen und höheren Kosten - oder Beibehaltung des bisherigen Kurses?</p>
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    <figure class="topic-image topic-graphic">
      <svg viewBox="0 0 620 300" role="img" aria-labelledby="sustTitle">
        <title id="sustTitle">Drei überlappende Kreise für Ökonomie, Ökologie und Soziales</title>
        <circle cx="230" cy="140" r="115" fill="#A9702F" fill-opacity="0.32" stroke="#7C5220" stroke-width="2"/>
        <circle cx="390" cy="140" r="115" fill="#3F5C52" fill-opacity="0.32" stroke="#3F5C52" stroke-width="2"/>
        <circle cx="310" cy="250" r="115" fill="#5B4C3E" fill-opacity="0.22" stroke="#5B4C3E" stroke-width="2"/>
        <text x="165" y="100" font-family="IBM Plex Sans" font-size="19" fill="#241812" font-weight="600">Ökonomie</text>
        <text x="400" y="100" font-family="IBM Plex Sans" font-size="19" fill="#241812" font-weight="600">Ökologie</text>
        <text x="270" y="290" font-family="IBM Plex Sans" font-size="19" fill="#241812" font-weight="600">Soziales</text>
        <text x="270" y="150" font-family="IBM Plex Sans" font-size="14" fill="#241812" font-style="italic">Nachhaltiges</text>
        <text x="270" y="168" font-family="IBM Plex Sans" font-size="14" fill="#241812" font-style="italic">Wirtschaften</text>
      </svg>
      <figcaption>Nachhaltiges Wirtschaften entsteht im Zusammenspiel von ökonomischen, ökologischen und sozialen Zielen – die sich, wie im Fall Polyphon, auch widersprechen können.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_5.i.0">Wirtschaftliches Handeln findet nicht im luftleeren Raum statt, sondern im Spannungsfeld zwischen Gewinnerzielung, ökologischer Nachhaltigkeit (Schonung endlicher Ressourcen, Klimaschutz) und sozialer Verantwortung (faire Arbeitsbedingungen, Lieferkettenverantwortung).</p><p class="justify" data-i18n="t.1_5.i.1">Konzepte wie Corporate Social Responsibility (CSR) oder das Leitbild der Nachhaltigkeit ('den Bedürfnissen der Gegenwart entsprechen, ohne die Möglichkeiten künftiger Generationen zu gefährden', Brundtland-Bericht 1987) beschreiben den Versuch, ökonomische, ökologische und soziale Ziele in Einklang zu bringen.</p><p class="justify" data-i18n="t.1_5.i.2">Für Unternehmen wie Polyphon bedeutet das oft einen Zielkonflikt: Nachhaltigere Alternativen sind mitunter teurer oder verändern das Produkt.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_5.a.0">Erarbeitet in Gruppen je eine Perspektive (Geschäftsführung, Umweltorganisation, Kundschaft, Beschäftigte in der Fertigung) und stellt deren Position zum Holz-Dilemma in einer Podiumsdiskussion nach.</li><li data-i18n="t.1_5.a.1">Erläutert schriftlich, welcher Zielkonflikt zwischen ökonomischen, ökologischen und sozialen Zielen im Fall Polyphon sichtbar wird und welche Argumente für bzw. gegen einen Umstieg auf zertifiziertes, heimisches Holz sprechen.</li><li data-i18n="t.1_5.a.2">Entwickelt und führt in Partnerarbeit ein fiktives Interview mit der Inhaberin Frauke Petersen zum Thema 'Kann nachhaltiges Wirtschaften mit Gewinnstreben vereinbar sein?'. Bereitet dazu mindestens sechs Interviewfragen vor und formuliert dazu passende Antworten aus Sicht der Geschäftsführung; nutzt für die inhaltliche Vorbereitung auch ein selbst recherchiertes Praxisbeispiel aus einer anderen Branche. Das Interview kann schriftlich ausgearbeitet oder als Audio-/Videoaufnahme (Rollenspiel zu zweit) umgesetzt werden.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_5.r">Podiumsdiskussion (Rollenspiel) + Interview mit der Inhaberin (schriftlich oder als Audio-/Videoaufnahme)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a>, <a 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" download="Vorlage_Interviewleitfaden.docx">Vorlage: Interviewleitfaden</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/20207/nachhaltige-entwicklung/" target="_blank" rel="noopener">Nachhaltige Entwicklung – bpb.de Lexikon der Wirtschaft</a></li><li><a href="https://www.umweltbundesamt.de" target="_blank" rel="noopener">Umweltbundesamt – Nachhaltiger Konsum</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-5-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Wirtschaftliches Handeln steht im Spannungsfeld zwischen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-0" value="0">
          <span>Gewinnerzielung, ökologischer Nachhaltigkeit und sozialer Verantwortung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-0" value="1">
          <span>nur Gewinn und Verlust.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-0" value="2">
          <span>Angebot und freien Gütern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-0" value="3">
          <span>BWL und Marketing.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Corporate Social Responsibility (CSR) bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-1" value="0">
          <span>die gesellschaftliche Verantwortung von Unternehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-1" value="1">
          <span>ein staatliches Steuergesetz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-1" value="2">
          <span>eine Marktform.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-1" value="3">
          <span>ein Kartellverbot.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Der Brundtland-Bericht (1987) prägte das Leitbild...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-2" value="0">
          <span>der sozialen Marktwirtschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-2" value="1">
          <span>der Nachhaltigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-2" value="2">
          <span>des Monopols.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-2" value="3">
          <span>der Arbeitsteilung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Nachhaltigkeit bedeutet laut Brundtland-Bericht, den Bedürfnissen der Gegenwart zu entsprechen, ...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-3" value="0">
          <span>ohne Rücksicht auf künftige Generationen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-3" value="1">
          <span>ohne die Möglichkeiten künftiger Generationen zu gefährden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-3" value="2">
          <span>nur wenn es sich finanziell lohnt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-3" value="3">
          <span>unabhängig von ökologischen Folgen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Der Umstieg von Tropenholz auf zertifiziertes, heimisches Holz bei Polyphon zeigt beispielhaft...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-4" value="0">
          <span>einen Zielkonflikt zwischen ökonomischen und ökologischen Zielen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-4" value="1">
          <span>dass es keine Zielkonflikte im Wirtschaften gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-4" value="2">
          <span>reine Gewinnmaximierung ohne Nebenwirkungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-4" value="3">
          <span>ein staatliches Verbot von Tropenholz.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-5" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">6</span>Welche der folgenden Aspekte gehören zur sozialen Verantwortung von Unternehmen? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-5-5" value="0">
          <span>Faire Arbeitsbedingungen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-5-5" value="1">
          <span>Lieferkettenverantwortung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-5-5" value="2">
          <span>Ausschließlich kurzfristige Gewinnmaximierung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-5-5" value="3">
          <span>Reputation gegenüber der Öffentlichkeit</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Ein möglicher Nachteil beim Umstieg auf nachhaltigeres Holz für Polyphon wäre...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-6" value="0">
          <span>sinkende Kosten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-6" value="1">
          <span>mögliche Klangeinbußen und höhere Kosten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-6" value="2">
          <span>automatisch mehr Gewinn.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-6" value="3">
          <span>der Verlust des Patents.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Zielkonflikte im Wirtschaften entstehen, weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-7" value="0">
          <span>ökonomische, ökologische und soziale Ziele sich manchmal widersprechen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-7" value="1">
          <span>es nur ein einziges Unternehmensziel gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-7" value="2">
          <span>der Staat alle Ziele vorschreibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-7" value="3">
          <span>Nachhaltigkeit immer günstiger ist als der Status quo.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Ein besseres Image und geringeres Risiko öffentlicher Kritik sind Argumente...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-8" value="0">
          <span>gegen nachhaltigeres Wirtschaften.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-8" value="1">
          <span>für nachhaltigeres Wirtschaften.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-8" value="2">
          <span>für die Kartellbildung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-8" value="3">
          <span>für höhere Arbeitslosigkeit.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Wirtschaftliches Handeln, das ausschließlich am kurzfristigen Gewinn ausgerichtet ist, vernachlässigt tendenziell...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-9" value="0">
          <span>ökologische und soziale Aspekte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-9" value="1">
          <span>den Umsatz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-9" value="2">
          <span>die Kundschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-9" value="3">
          <span>den Wettbewerb.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-1-4" class="pager-link pager-prev" data-target="page-1-4"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">1.4 <span data-i18n="t.1_4.t">Ökonomische Prinzipien, wirtschaftliches Handeln (homo oeconomicus, Verhaltensökonomie, Gewinn- und Nutzenmaximierung)</span></span></a>
      <a href="#page-2-1" class="pager-link pager-next" data-target="page-2-1"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">2.1 <span data-i18n="t.2_1.t">Begriff, Arten und Unterscheidung von Produktionsfaktoren</span></span></a>
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  </section>

  <section class="page" id="page-2-1" data-title="2.1 Begriff, Arten und Unterscheidung von Produktionsfaktoren">
    <p class="kicker" data-i18n="tb.2">2. System der Produktionsfaktoren</p>
    <h1 class="topic-title"><span class="topic-id">2.1</span><span data-i18n="t.2_1.t">Begriff, Arten und Unterscheidung von Produktionsfaktoren</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_1.e">Um einen einzigen Polyphon-Lautsprecher herzustellen, braucht es die Werkstatt in Hamburg-Altona (Grundstück und Halle), das handwerkliche Können der Schreiner und Akustiker, sowie die Maschinen, das eingesetzte Kapital und das Wissen aus jahrelanger Entwicklungsarbeit. Ein Investor fragt beim Rundgang durch die Manufaktur: 'Was genau ist eigentlich der 'Produktionsfaktor' bei Ihnen - das Holz, die Mitarbeiter oder die Maschinen?'</p>
    </div>

    
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      <img 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Uo65rs5zSGM25pQOakHSkxQFDAtKV5qRR0p22gKIttOC59qkCiu24pWOhoX2qTZShakApNjSISuDS44zUxWk20iiErSYqYpk8Unl5OaLChqr7U7bT1XFOIxSsEiPFKFrqXJx60DEAriPfmnYOK7FADQtNPAqUD0phHtQBGBmuI9qeFpwWgCLbTttPC5p4XFKx0Rbe1P24pdtcflQMTGaaw608GmtjPrSAhYZppFPPPSuAoEREVwXipdnNPCYosdG0ZwPvD8aoXclv+9s+tYd9evn++5x7VDJqPmjEszA0cSeRsRPYBsOY/wrprrQwv7UR1hlhgmf/wBQx/5qfJpCPykmfrT4hyDGpXHh4gmMpn2rOalcWccJMIPxDjrSy6RIv3eflVDWozCkUZ6gUq0Cex2nzCYrGrlXo8ov0hAgnH41kLEES/DnNFEuJ4z8MjUkORcuH1kE7pSR7UOnkvv948lXV1K4AwTn50/9ZbhiSJTToSYDkLsfjLE+5pNqnrRC4njZs+WKaPs7jlD9KVFWDZEAU4qCPhqMPZLIv7IP+FVDplwrfcOKTRVkYl44FODSn7oNXIoFjADrzVuONMdqQASaSWP71QtcE9VFXdVQCYYoc4waAFU7mzikl4NPjpJxzQBGoJGc1aityygk1BGPhonbj9mKaBs61gKuNoyaIO9ynBAX6VHanZMpAzRn7RE4xLHVIzYEaSc9XP0p8UkidWJ+Zoube2l5QgVDJYY5BBFMkrrIj/eUVJ5ULdAKa1o46CkEEo7Gih2SCBR0FK8YEbfD2pYxMP3DVkrI0LZjPSigtGQ2ZuSPejUKSIikDihqxk3hAH71aa1t3eJRtzxQkDkUknI4YVOkqmry6PNJ92GQ/JCada6K80xjbMeP4hiihKQX8NEfYnK9PMP8hRl40kXcoAYdR61U0vTTp1u0W/fubdmrgGKtCbIkiTeuc4zzVm8s4jF5tsRkcsBSwLGZP2g+E+lWGtIjEdkp3dj7e9EnTHGNpgNlOeabtNXZICpII5FQmOtkzBorlabjFWDHTTGaYETAN259aiKVOVIpwVCPiyD6in0LsplaaVq3JGoPwHIqIp7U0xUVilMZaslaaVpiK22m7asFKaVpiIQp7UmPWpttNYZpgQlaZtqYikK0CIttMK1OVppWmIh20hFSkU0rQBERTStS4pCKbAiK00rUpWkIoAhIpCKlK00rSAiIpuKmK00rSGiIikxUu2kK0MZUuXWGJncZA7UMuNScA+VGF+dEdVU/YpMeo/nQBgSpBrHL2bY0qHTXN1IgbzDj0FQxzEnEhOakT+zB9OtI0aydODWFPs1tdMesg6KKkBY1U3PEcHpUiyqe5NVyJcfon6dTT45dnQZHcGq3megpCxPVqaYuJalhjlUtGQD3WqRcxNjJpyuVPw5pX2yD4hg1L30UlXfRJHduPuAfM1L9qnccykD0FD2DIfarEEbv0H40JvoJRS2TjBPJLGiNrAGwgT4mH4VFZWTZ8yQgKK1vgv8AU9vqyza3A9zbsMYB4Q+pA6ito/ZzZH4TBdtpJbAwB7VDdaVJDuXyzkH0r6R0qw0mO3jl0u2tVicZV4kHI+dDvFXha31qMyxBY7xVwHxw49G/zp/5mDdNUD9HkUeSds+a5rZlysgwKHSwlHwelbLxDpktleSQXELRyocMrCs3cICCrcHtSyRQ8M2DskNUqyjID0xgyNhh9a44Jwax6Oh0y/GYiOBmr9lcmI7dp2Hr7UGtXaKXABIPtR6zsru6wILeRs98YFWrZDpdhTEV7bi2uDx/u5O6mgdxayW1wYpByv51prPw5qEcTPcTWsKAZxJKM1DZSabdXkcOqyO0a5G6Lr+NXxb7MuavRl2h25Zzye1VmR3fCRu3yFbi817wnprtHa6LJPKv70/+tA9U8aS3aBLSwt7VR3Qc1L4+WXcvCAy6ZeyMDHAw+fFTjQ5ycyyRRA9dzVWfVL+4JzK/PpUYWeQkSknPqaVxKqYVisbC2GJ78N7JUjXGkxcJHJKfegMVpLNIVBxt61atbaKXh5sEdqFL6QcfthFtZjTiG1jX3Nc+qXUlq0kUqoQeiiui062UA8vUjW0WwqqBRRyYuCAkt1fTthppW9s06K1uX6ofmTVi6jkt5iEPBHBFdbXLHlyT9ah/qaarSOXT5T99lFam1j2WsKZzhAPyoEs6MOBzWithmCP3UVSJO2nFIF5qfbxSbKVhRHtrgKlC0oWiwGLTsU9UpSvpSspDQOKXFPUc80u2kA0DmnAUuKUChjOFd1NJ3pwHFIoQCnY4pMc8U40gQmPwpG5p1IelAEWDS49qcRmuxTAUHiuGD0pCDilX5UhnEc03bk1MAK4KM9KLCiLZShOamCenNOC4pWOiMJilx14qXAPvTGAqbKojx600rmpDx0phNNCGFeeDUbDBqRjTO9MQgXinAA01iegpyD1pMdDgnrXYHek5pMGkMFCOwm+420/PFC9Tt1iYbWyDRxfDVwJB8fFWpPD1tFtN1cAfM1s/1OZGJhQ7zyRVtHlU/CzVtLLRdH81V81WJohqdnpel2TzFFyBxxStFOzBC6nQZdsD3oVrNy13MG4wBipdRumuZmbG1SeBVAipbKihLRmilBo9a6a92u6Nxj0oCOKu6ffy2koZGOO49aSdFNWHU0JR/ay4q/baDpxx5sw/GrNkx1K0EsKAnuKq3VpdrnEJHyNXRldF39TaTGwwykVft7DRlXkLWMuxexnksPpVNbq6H3mY/I1DRpFo298umW6lowuKDPqmng7fhP0rPz3TOm1y31oSV/2gUmik9mumudOlHK0PuRbN/YZFUh8K0+2y5ORUllDUciQd6oOcmiWqL+1FDWHNCEiSEc0k45p0I5FLcjmgPI2FcpROBfgFULUfDRSFfgFUTImtInkmCxqWY9hWhtPDeq3hzFZTsPZKDWMr204ljxuHrW00bx3fWGFa3hkX6g1a60ZvvYy38Ca04H+xOv8AiYCiVv8Ao81VgPM8pB7vn+lFP/tP+ABNOO73kAqpL+kq9Y/BawoPdiaS5vwFQ+2WIP0b3J/tbqFfkpNE4P0bWwA869c+yoBWf/8AtAv5OsiR/wCFKevjC6l+9fuM+mBTqYJ4zUx/o90dB+0knf5vj+VT/wDg3w/DE+6BW4/fkJ/rWVXWWn+9eSt83rriUPbSneW+E9WzUtS+yrj4R520FhaeMriHiSyjutoPXKBhn+te7Wt/4ehgRoVtwMcbI/8ASvnRGzq7gf8AFP8AOvWdNb/Y4gf4aJIcHRrrjxVo1up+GQj+7Eazur+LdJuomSGzkLEcFkApAI34ZQaifRrO4OdoB9qlJIpuTB+mSG5gdyCMOQB9KsFcVbh0wWURWI7lLZNc0YYdMGrUyeDrZU20oZlGM1KUIPNMK1pdmbVHLcMHDEAkccjqKWeOKRt6gIGHQdAajK0gzRX0LlrZEIwDz+VK0BwG4IPcVKea7vz0qrZOhi2XmoTH94eveqbRlSQRgjrRON/LwVJHtUFwEZsgYJ604t3sJJVoolfamyJnnPJ61YK0xlrQzKpSmFaslKYyU0SVytMK1YK00rTEVytNK1YK00rVCK5Smlan2+1IVoAg200rVgJ3pRCWGe1Fi7KZWmlastHgkGmFaaAg20hWpytNK0xEBWkK1PtppWgZARTdtTlaaVpAQlaYVqwVpu2gaIdtdtqcIDTsADpUtgtg+7tHuoWhTAZumfas5cW81vIUlQg+9aTVJxb2rynIAI6fOoYbyC9g2XQEi9nHUVnkqzWNpWZiHDh079qgDspo9eaOYWFxbnzI/VeooPLbZlY5wCawcXRtCUWxgmBGHpjIR8SHIqZbZB1yakKADCjFKm+yuSXRVjEjnAqyluT1IFMBGcE4PrTlYoeeRTSSFJt9EohQHk5+VRzKuQFFPWQGmycsuDVGau9j5I/hBxkVJYW7TTff2xLyxpxOEBJGK6WZEiCRNwfvAU2kJSb0WZbpJHCRE+WvAx3q3aXGwjAwfc0ByA2UbA9KsJOw6VUZEzhZ6X4S8Y3WiS4VvNtmPxwE8fMehrU3f6UJSp+y2ESehlkz/KvE0u3UdcVz30hGCfzq2sb21szTyxXGL0avxf4outfuI5bwwgxKVQRJjg+vrWSlZWzn8TUDSySHAyfkKcljdzcrC5B7kVDa6SNIxfbY1jCVxI3T0pBcWseMRFiPWlm0+SGRI5SFLH8KKRaDbKAZ7tfktTb8ItqPlg4apIn9hFGnvilOrahJwLmQD0Tij0Ok6eQI4Y3mkP3fc1ds9IubbSnvn09VijfaWZhn8KdzfkVY/oyQhvro8rK59WJNEbXTb7ytr5XHIPcUWbUZBwiKg9hQ/UNRnERO+psfY6XT1uVQzncy9SOpqtJ+rrZiiQF3HrTNN1PLBZW5J60RvbNZ086EDeBzih76H1pgqediP2caoPQVDZx+dIWfJxXTSjlOj9MUx2kjCpEGLH+EZpFF9kMMm9R/rVa6WOKUTKPgbrjtUlpZ6nMcm3fb6vxV46RKYytzPBEp9WziqjFsjkk+yG2mXaNj5HvU5YkcioorLR7T+31N5T/DEKvR69ollHtt9Ladh+9M1HHexc96Qyx079bGeKN8TRpvUetZ+WKaKVj5TjBwfhPWj7eNrqMn7BZ2tvxj4VyaDXOq6jebi7kjqcDFEuP2Nc/oq4uSc7So963dgP8AYrfPXy1/lXnkkzt95yfrXoml86da/wDuV/kKlNVoun5J8cV23ingUu3ipAaFpVX2pwHangcdKGMYE5pSoqUUm2lY0iPFdipNlIV+dKwobjmuxgU4Cuxmm2FDAM08DiuAp6rxSspDcc1xFS7aUJmlYJEG2lKkVY8vpikKc0WOiuFpQBUvl96TbRYUR49aTaM5FTBK7aB0osKIgDnpTgOfenhcV2zvSsKFjGac4x0pq5FITSZQgJFITk08AEZNMIyaAGmmFeamK8U3b86AItpzimleanC0hTmiwohCnrShR3qXZxXFaVjoiPGaUDinle5rtueaVjo0hjzWU8bR7YkI4rZYrL+N0zbJXWjhZl/Dis2twKWYj50b8eTF547dOFUZNDvDEedftxx0716FdeATq1w09xfbA3RUUfzNZzmo9mkYSm9Hi0kfNRmI+le1r+ifTf8AeXtyx9iB/SrMX6KNEz+0muz/APnMf0rF5Ym6xyPCTEaQJg17nc/ol0ZifKubtfm4P9KG3H6Ibc/2GpTL/iVTSWRD4SMZ4KnaC6Cbv2cnb3rePGG4YKfmKGr+jjU9LZZYLyCZEbOCpU0YER2jeMMOoraM0+jDJFpmc162j4wg6dqz1rZxyM4IrW65H0x6UAsY/wBpJ860n+JEPyBt5pSeWWUDistNHsuwK9EmhLQycdBWBvBi+FZV8TRP5luKLcvNWIoQvQU60TclWo4qijRsz+rriUULYc0a1xcTigzjmgpEkA+IUt11rrcfEK6760C8i2oyn1ozCv7MUIs/7M0bhH7MU/ApFvTbUXNyIi20GjsnhuReYpQw96zsRKuCpII9KIxaldw/dlf61pHoykTSaXdw9Y8/I1XaORDh0YfMVcj1y6/f2t8xRXS7k6jKEaAD1NUiDOkA1DJ1GDit9daRp4UGZFUnvWf1LS7NWzby4+tCYNUAklljPwuatDVLlIXXcSCPWnHTZM/s3VqhntZo423J27UMZm4JSNQLnqWz+dbe212YQoq9h61hFB+2fWjUZZUBFQlZcnRqE1W6duG/OiFtc3LjJlxWTtZ3DCiH6yaJMAU+JPI9B0Qu9i5kbf8AtDyfkKbM22bGMiqHgq9a60uXP/HI/IUd+xFpcMQB6+tcrfGbs7EuUFRSeNSgIBzULJRSaOKBTjL8YKnih5ZHfGdgPr2rWGRMznjaKzJTdtTyoYy2ecdcGmojZyMEVqpIycWRbK7ZVgIDXFKtMzaKrJTGSrRSmFaqyWiqUphSrZWo2WqsloqMtRlatstRlapMiiqUppWrBWmFaollcrTStTlaaVqhMgK00pU5WkK0CI0Rc/Fz7VKGQJjt70wrikKmk1ZSlRFMvPFMVM1YEe6rMUSKv3sHPXFDdIaVsGNGfTioyuKI3EYDHp9KrSKOwpp2S1RVK00ipytJspiK5WkK1YZKZtoAgIpNvPNWvIYruxxUTKR1osoasYJ4pHjp65FK5yKjdlKgLr6A6bKDxyv86yiGW3bchP0rXa8rPpsoUZOQfzrKKWHBH0NY5ls2xv4hXT9TPG74CfwNXpbS3vRlcRyn8DWd3Adqmhv3gIwQV9DSUqVMHG9omu7Oa0fEinHrVbdnjNHLbUIryIxuQw/hbqKH3umnl7c8elHfQl3UgdcIpXIIzUQbavJz7UkkbocPkGk2Z6KxrNvZsloTeQcrXNKSeTTSORnipIIRJJip2W6WxN5PUk04A9hVmEW6th0JIq9FPbqPhiXNWkZuX0gbHDNIcKhNW4tPm6uyoPc0Rsg3MjcZ6AV15bCdSVOG9KtKjNybK8drbcCS4z/honaWeloQZEeT2rOfHbSYIohbXgIGWo5C4mphuLKBf9nsI1925p5uJJULttSMdlGM0JsT9oYMxIjH3jU9zeozhU4jXoKqya8IqX9it0DLkh+ooV5zwsYrjI9DRiTUI1HJWhV9c2twCrtg9iKl7LWgjoqzXl7Hb287ROeQ6dRWp8S+HH0/wet9JfXjzm4y26Q7T/y9Kyf6P5Fj8Rw5OQFPWvVvHTpL4MiTghp14+taw2kvsxnqTd9I8giud8AZzkjqRQ+d5LlyADtqSOK7uLqS3sreST4jhUUmtNo/6O/E+pqHFslvGf3p5Av5daya2bKzIxWUjN1VB6k0csrsWkASWYSMOmK3Vv8AootrWMSa54itofVY8fzJonBpH6NNIVfNuTfyr1G9nyfkvFJV4Vik2+3R5Td3NvJcCaO1Bbvmr1jFrF84Ww06RyenlQs1bLXLnSZbwzeG/Dcot9mJGkj2rn1UHOKPad428SXlpFb2On2UJVQvmEH4se3StGpJaIuLe2ZK0/R94z1EAywvAh/4sqx/l1q3d/ojv7Szlu9R1axhEaFiGLHOB0ycCtTKnjS+H+0az9mQ/u28YX86GXfgr7Ywk1bUrq6PX9rITUpvy0UoqtJnkut6ZPpjRbmVo5k3RunQihQV27Ma9L1Pw/Gsl3Go3W1tGPLz2JrOvDGEKCNVb5VMo7KhN1RnIobkt+zjOav2dlejIAwSKihkkjvHSRj1ozDMY5FcHpS0VJsBT6eIpAJG4b0re6coWxt1HIESj8qB69YBrdLuDmKXkf3W9KO6cP8AYLYnr5S/yoqgTbLGKVRXY5p4FSUjse1djmngdutLt475pMdCKM/OpAMcGuVefWpxHuXjGRU2WkREDHTFNZMDI+tSOhU56GnA5HIqRlYrmmthVLOQAOpJximaheLalY44zNcyn9lCvVvc+g96rR6Q10wm1eTz5OohU4iT2x3+ZqmxNCNq9gGKpKZmHaFC/wDKnLq0YGTaXwXH3vs5olHEkKBYUCLjogwKlRTjqaVjSBtvq1jM4QXAR/4JQUP50SXoMd6Zc2sNymy5iSVT2dc0P+w3OmDfpjNLAOWtJGzx/cbsfapsdBTac8muKheDUNjdQ30HnQk4JwVPBU9wR61OynPWhjYzHOBTdvNShSBmkA9aYhm2kIqTFdjPFICLbxmkp5HOKXbzQAw9KaRmpChpQvaixke3ApuKnI4ppX0osKIsH0pyrz0qTb+NPVKlspIi8vFIVFWgmajdaVjorlabjFWVjJGcUjR45pWOivtzSbKn2V2z2p2FEqeI4h/axMvzFC/E2pW17aqI+tb658G2bH9m7L9ayHjPw0NMgSVH3AnHIrsjJM8+UWlszugbV1qBmOBtPWvSIbllP7G5YD0DV55pOlTX+rwWsPDFS2c9AK1cnhDVoSfKlY/J6Uq6Y432jRLqN6i8XGfmAarP4h1KPdh0OPVaAPpOv24OFkYD2BoTNcapCWEiN75BqOEPov3JryaNvGmq+aE/YDLY+6f86MLrF/IikyKMjsteZ/a5hIGZeQ2a0lt4gQIokiPA9Kftw8IXuTXbNO97dyD452x7cVAFBoZFrtm33jj51aj1OzfpKKfGukDlfbKWsxgkfKgNhHmWT51oNVuIHI2yDpQjTQDLIcjrVS/EUfyLtta+ZDccdFFeXaiu3UsfP+dewWOFiuM91H9a8i1Qf+Z/j/Osl0X/ALgtp6/sxV5I6h0uPMQomkPtSKZkPEK4uBQJ/vVpPE6YugKzsn3qlmkeiS3HxCkvOtOthlxXXowxoYjrMfBR6BR5QoJYj9nR6AYjFNdCfZd0i2FxfJG3Q1qJvDw/coF4cXOqR/KvRDHxWsOjnntmKm0KSNSwA49qgs2urRj5AIYelbidP2LfKh2kW0cjuXAPJrRGbtOjKXtzqNwf2zNgdB0odIZM/Fuz869OfTbN/vAfhQjU9IsQ42gUm0U00YqCSdW+FzVtriZon3kHitNpDaNDdeVdRISD1ZM1qZ7/AMMQ2r4htwdva3/0qJSa8Fximrs8ERc3/Pr/AFrXw2SywoFgkLY7IaCW1xbQeJ1uVh3W6XG9YyOqhs4r1xPH2khF2W1wTjn4QP61HJp6RpSa2zBLo92T+xtLhvlEf8qWXw/q0iZ/V9xj12YrfDx5bOcR2cn/ADSAUy58XzSRERWSc+sn+lHKf0LjD7KPgjT57PSpo7pDE/nFgG6kYFa+0KyrsK/EKAaFdzXtrJLOiowlIAU9sCjNtJ5UgZske1ZZIclvs3xy41XRBqFrIpJGcUJkiOa1txGJ4t4PBHSg1xCIyc4rnhJrRvKNgqOMluRmrAiXbjbz61bjgRvunBqWWD4N2AG6H3raORXTMpQdWgeEwelTSWxPxIvwHpSlMGrMMwRSDkj07Vs21tGSSemUBADuU5Djp6VXdeauTkOxIGKrsp71cWZyS8Fcio2FWCtRla0TM2iuy1Gy1aK1Gy1aZm0VitRlasstMK1VkMrFaTbU5SkK1ViaICtNK1OVpNtOxEGylEeelS7aXae1AELRkZBGMVHjFWihxknNRslCBldhUTJVsxnGcHFILd3xtRjnpgdaLSFTZT2VLFbNvGVP1FW4AsLkumXHTParIkVky2Caic2ujWEE+wVPHgkd6qhDuorNHuPw96ha3wOnNEZ6CUHYibdgXFVpolJNPYMKiYtmmo7CU9UQMoXpUTg4qdqYwqzOwJ4iYx6VMykggr/MVjTLI3rW519I20yUSkhcrkj50EtbGyYA5LVhli2zoxSSj0AQrse/0qeOymcgLGxJ9a0yQQxY2xjFSuscibSMfKoUF5K9x+ADDpNwpDFki9y3NFYA0aBZJRIR3FVrrTM5MTFvmapH7XaN1JHoaFoX5B57OzvY8HEcw6N2NVrnNrC0M9uqnbgSKODQ+21BAx8zKsTRWHUI3TypsSIezVVpkNNGR25fFW7Jf9oUUTvdJimBlsjz1KUOtQ0d2qupB96jjTNnNSWixBE+2RowCwbvToo0lbeyiNh+ZpYWbbIIzyX5qhf3DNJsU8L/ADoukTFOTovtdvCdsq4HYjpSrqS+tDorqQoY3XzB70sNlcTN+zgai2+iuKXZcubiGZcn73rVRVRG3OePSriaRJ1uJ4oh7tUn2XSIDm4u3mI7IOKdPyTa8FdtVm8ryogET0FQq1zNwu9vkKvHUNNh/wDTWO4jvIc0x9cuTxCkcY/urRryw34QyDSb+4PETD3Y4qdtGSBh9suo4/ZTk1FHPeXZw8749jipptMiEau0wL98tk1pGCfSMpZGnTdBzRo9EtdRhOmzSzThCWZugrW+KL908J2TABiJ84PfGaweiW6wXSyIG+6eccVq9YJufD9hEOSZjXTCHxRyZJ/6j/b/ALmT0nWdQku2htWWDdk5UVorG21q7P7XVLkKeoRyB+VZ3TrYWV6JmBypPetDH4geEYgVFPuayTSW3s2acpfFaNJp3hC3kw90XmPrIxNajT9B0y1wRFCuPYV5wviLU5uBdBB/dqaCeSds3V9Mw7gNis5O/JrGNeD1R7jTLaPDywgY5BIrJanq2laVdiSxnR4nPxRpztPqKGwPpca5aAyH1kJNTNe2YTbHawgH+6KzVI0lcv0Lsnjy3kUrbRM5Uc9qo3Wv6ncx7oo44lPdmzWP1G3ijuWCkbHOVUGqsmpvEPKZ2AXgCqtLpCpvthuaa7EsrT3IZZhh1Wheow7EMyLnb94UMk1TnO4/PNHNOu4tQtPMTBdOJF9R60m7Gkl0Y3U5EaVZouveuXUGKgUR8Q6M1pN50OGtpRuVh2PpQOCLOd1Q7svTRptC1KKdZNOum/ZzD4D/AAtWogiMdtFGeSqAcV59axoMOOGU5Fek2KmWygI5JjBz9KG9BFb0RFfxpy9al8s+lOWLnkVFlpCKDUgQ4yakjQcfCaUk5xjFJsqhg461NG6/Wo9ue1N2kGkxptD5GDZ4qtd3CWlvJcS52IuTjv7VYPB+IUM1LFxqOnWWPgeUyyD1VBkD8cUkMdplpKmbm4AN/dDc5I4hTso/76/Ki4i9K6BckzYzv7+wq6Ix6VDey0il5PtThFxjvVvy6XygKTkPiVRECKeIgO2asMmOO1NZQBxSsdGc1aMaZdrqkK4hchLxB0IPR/mDRVcEcHPvS3MCzwSwyAGN1KEexob4dkeTTI1lOZIWaFj7qcfyxVp6Ia2EsAjpTdnPFS9q4AnpSsKI9nAppXngVOEyOK4pk0WFECx55NO21KFAzXBcUrHREU70nln0qwF/KneXx0pch0UpCscbO52qoyx9BWX1XxRhWTTYiWwcSyD8wv8AnWsvp4rC2kuJyVRBzjqT2A9zQWTQZtVtXuL7Ed7MymNCTiCMH7n1Gc+9NNeQafgNQxt5Ee8/HsG7jvjmpRH7VaEWeBTvKx1rPkaKJAseBzUBjG41exjiomjGcmlY6K2CBxSeXmrDL2xUqIpXmnYqKIh9RSGI+lEHUYwKi2elCYmj0HqeayP6RhnT4/n/AErZMtZL9IcZ/V6H0NdcPyOTKvgzL+EF2eLbfH/Af+letryK8q8LjHi22z/wH/pXqyYxRm7D0/QjIpU5UfhWbv7eB3lDRitOfums5e/2stZx7NMnRhZNOga8TK/AZwCPat4PDumzRput4ycfw1kjjzlJ7Tr/ADr0K2YMiY9K2m3SOfGk27AsngvTJekZX5E1Rn8A2h/s5XX862qiuPWs+bN/ai/B5PrvhCeyZfJlZweOe1CdM0LVZBI0HQHv3r1TXhmSIe9V/DiDypOB1NU5viRGCUqPOLmLWNOicyRttPBNYHUFb9ZjcO1fRuu28TWEm5B0NeBa7GF1tVAx8NKErQnHjMJaWyrGAaKpItQafprPArqKmNo8Z5BpsGZXxUQbsYrMS/erTeKFIulzWbm+/UPs1j0SWn3xXX/3jT7MftBSaiPjNAeRbH+zrQQf2S1n7FcxfWtFbj9itNdEvsL+GRnVo/lXo2OBXm+gzC21FJGUnjFbca3bE4bj51rBNowk0pbLlwv7B/lQ/Rk5f5mrEmpWskLAPTNJlg+IhxyavozdckXXWhF8o8+tBFLbg5Yqarm/tIbrLQbh7AUra8DlFPyYmKInVHIBI+VE72Mi0l+E/d9K09v4isTclEtXyO+0CrOoa9a/Y5f9mf7voKHOX/5KWOFfkeB7v/MP+Y/zrQQws4AAOcUGLIdaeTaFUyFgvpz0rT2twMqVXtUw7Kl0hNMsZbi6MfIrSp4avSoMb1Q0Gdn1AgKK9Is8+SuR2pzdExXJgbw9YT2VnJFc43GQsMemBRTZRGKBJVO8EHPBFRvZsJNq8g9M1zuatnXGD4ohhmZEKtkrjj2ofcqzNntRi5DRRhlwrelC5J95Pmdc9RWKknLo1cWl2V4laNwT0o3BEksQIwcihWzuKnikeMcHj0qp476JjOuyWWxVWJ55qi6hWIarLzSEYbke9VSfiyRn2q4KSWyZuL6ENsxTd09BVaSRoGygA9zzRi3dZF29vT0ofqCqCduD7ioWR3TKWNVaB95qMzrhTsGOcDrVEXLlucH14qSdeTVOQ4NbwpGGS2E1UyKWUZAGTio2Sh63LqhQMQM5p1vct5nxkkN1zW1mDiWitNK1OcYzkU0rV2Q0QFaaVqwUpClUmTRWK0m2rBSkKU0yaK+2u21NspCtOxNEOKsW1osyZ6tuAx7UwrT0kZWDA8ilK2tFRpPZoYbOOK3EaAbRzg81QuLchzg9au6bIzwZds5p08QIJGa8zk4ydnqUpRVAGe3HOepofJCyN14o1O4BKkgnFD50DqSDzXZjk/JyZYrwU1YlsDmnt8Iy1dCoycnb71IbZ5D8ByPU1o6TMottA+ZgW4GKrsMmrksBViDzioWQVqmjGSfkrFaYy1YYelNEZcgAZNW3omgbqcCzWbowGCRnPzrNy6dLA26BsexrXeIytlosshT7pXPqeRWIGtT7/wBmox/ernc0zojCSRZjvGiOydSp96n+0xsM7wv1oPc3s9wcyFR7YqqQWHDEn0FRey1E0DX0Uf3pV+lVptVt3UqIy7epobFZzPgiFj86tx6fNCdzvHHn1NHyE+KKNy6yEbYypqU5AiGccc1YkhtwcyXG4+1V3CCQBQSD0NFBysbDd3EUvwbiM1eluDOgLwgSDo1DxNKzlFwuPSpTHKjA7iSRmhBJDohNbliQQr98U2OOEkkRljnnNPju5vLJkUlRx0pixzTufIifnsBTVC35Fe7aE4ijRffFV5b25brK2PY4qwbFmUea+GzgqeoqydMijjLHLHFJqTKTggOXZzyWanLHI/3UJq1GAQcAA5wKazSxPhice1Tx+y+X0hI7Gdv3QPnVuLTWHLOtJFcdAauRzqBVJLwZuTfZEyRW65Z2b/CKfBLbSnhT/wAxpZWjYZH1FD5E2NviPzFPkyVGJp7KZ2AiQkooJ2gdKNM+bHS1/wDbnNYKLVLmBXFvK0bONpIParMkd/p7wXEFy8u1fNZWPAreGWoVRhlw3NO6starG32642OdvmHjPShMnmQPvBJp93eS3Vw8qgjeckD1roSzArKpKnvWL2zoVpFm31IAe9XE1hgODQF4Cshx0q5ZQLJ++KhWU68BRtamIwGI+VQtqtxJwHaka3jVggOSfSiVva2qAZXJqhAlmuZ2VlLblORRSaxOpWm7bsuFHI9a9N8A+HvDOsWLfaI5HvoyfMjMhUbexAHatbd+CNEms2htLRLabqk6ZLKff1HtSc4x0wWOcvkj5oGnXDsVVCccHNEdItLywu1mRlUHhlJ4YVo/FGiXFndXQiwZ7Zts6RnPvkfSsk90xGGY/jTaBNs2FzYyHT5fO2tbv2BzsNZa60uC0tSz3C+aOQmOSKKaFrOYnt7ht0Sjv6VFrSq9sS0RwD+zf1FCGyvoKaO8g/WDzNF+8Izg1urZoBGn2UEW+B5e7rt7Z+leVJMsGSh4NekaY5bT7U+sKn8qie0VDTCw8snnvUjRrwSRiqQkwvSn/aMj6fhWDizdSRJIQowB0rkYE9KiUgnJp4p0Jsc57jANRhsGne9LgUwGuw7D8aEuCfEkX92zcr891GAvHNDr5fJ1jTrg8K++3Y/4hkfmKEAShJVFHoBVyOc8dKqohIpl3OtnaTXMgJSJC5C9TioaTZUbQUSRWHWnAqSeaD2N41xLJBNC0E8YBKFgwIPQgjqO1Q2+qO90g8lVtZZ3t45A/wARdc9R2BwQPlUOJfIOuBjGeahfpzQu+1gWkkgW3kljhCmeRWA8sMcDjue+KJkHoaKobdkEy7o3X+IGhHh3ltUA6C+fH4DNG5SsaNI5wigsSfQc0K8KRMNLE8gw91K85+THj8qaehVsI+W27IdvlgU5E+IdT8+9TiOuC461NjoUKpGMcikKZz2p6pk04rgUrHRXKetNZCT0qZ0Pbg0zBHGeadhRGAVp0txFbwPNcOqRoMs7dAKg1G+t7CHzrp9oJwqqMs59AO5qnaWVzqMyXerIEjQ7oLPqE9Gf1b27UuwJbK0l1a5j1G8jZLaM5tLdxz/7xx6+g7UdS2HJzzToT2JpbpwtrNjnEbfyNZtuzRJFZL7TwcLfWp57Tr/nUsVxBcbvInilx18tw2Pwryu0CtFbybIy3lqOEB6D5dfx5Iz2FazwhHFHq9+qhFxbQ5WNcKvLcDu2O7Hqc9quUKJU7NckCvycVWnVlbA+h9KuIV7VCVYMSTx1NQuy30Utp64604DHFWwVzgjHvStDGy7lYD2NOyaKjDHyqPaPWpGBGcdKZgmmhHozCsp+kHJ0xfnWrYjvWW8ekfq5fnXXHs5cn4syuhjHiq0/9y39K9TjHwivL9FH/wB7LMf+xf8ApXqcYAUUZexYehccGs7er+1lrSHoaz94P2klZxNJmQb7/wD+fH863tj91PlWBb+0I/8A6gfzre2IOEz6VvP8TDH2FBXGuFLWB0gTXRiSI+9Q+G+YX/xGp9e+9F86h8Nf+nf/ABGm/wASF+Ra1z/93y/4a8B8Qj/z1P8AAK9+13/93S/4a8E8QD/z5P8AAKMYp/kjc+HlBtFyO1EJrVH7CqXh1c2q/KjBXFEux0eWeOYRFqCgehrHTffrc/pBH/mSfI1h7j79A10T2Q/aCk1IfGadYcyiu1P75oJ8j9OH7D61pLZR5C/Ks5p39h9a01v/AGK/KqEzVfo9toptdYSoGAiJGe3Ir0+bR7GU/Hbxn5qK8x8AS+VrZPrER+Yr1BrsAilbFFLdg298K6ZJExW3RT6rxQmy8HW5DkSSgk8YfpWnuLv9k2Ki0efzI29cmq5yrsUscHLozdz4Tmjb9jdyAf3sGhV14b1VJcxzI49wRXo02WPFRsvxCq92VEywRZ5VDYara6gVkg3E9weKuX7Xi2soltnHw9cVu5UX7cuVFLqUMbWkmUH3ar3f0J9nT2fOLknUvm39a0tqDgfKg8katrkoxgeY2B9TWpsLUOuTwAKMfbFLwL4cmEeosX4Ga9LtL+Dyl+MfjXnuiWMc+pPG5GB71rh4bXAKSMPkac6b2THkno0trdKy5TDLmrKSK0oJ6Dp7UK0iyNnbNGWLZfOT8qvBa5MkVbO+EnxVj7u1MoJU5FBbqAxtgVoLXGfib5Cm3ViJDkVz04s2TUgHa28knKEEj93PNELeDPJAOP3TT4rQRnoc+oqSRNhDKSKqM29EyilsrTxFSyqpI69KpywFeG2gnnlqMThmiGOeOooHdxOGOc1SytaE8aaGyB4YyY2zuHOKGTStzyasszgFcnHpVGcnPIq4u2RVFeVyaqSDNWmwajZO9apmckUymackZzwDRC1gWRsGri2Wwg4q+ZDhaKUcTPFzke1SWyHJVs5HSiHk7PvDFII1JyMZq1LRm4kBSmlKslaaVqkyOJWKUnlkkADmrIjZzhVJPsKa6Mh+IEU+RLi+ys0TK2GBB964x4PaiVi0ILGVQzdt3NJqFug/aRdD1AHFS8vypl+18eSB/wBmdxlRx7moVUBgWGR3FTFauWFisrFpjhR+73NU58VbJjDk0okP2tl2iMYUdhXS6g54HAoq0EdspMKAZ6mht0wY/EqkD1Fc8Zwk+jplDJFfkC5pCxzk5qAk4xnirMijJwDULJXaqo4ZXeyIDnnpVgT7Uwp6dqhK00rQ0mKMnHoWVt3pk1WaFiM4wKmxzVhZBtAwDj1pO49Fal2UFgJPxcCnxkIx2rxU0jA8jg0yMgDBodtbKVLoBeLN82kTgnGSvX/EKwf2aFeZJSflXpPiGwkv9Mmtrdl818Fdxx0Oa86udKvLaQpcwOhH8XSoS/Qq/wBTkezi/wB2GP8AeNTrewlCEVEPYqtWLbwvqE2lSamsS/ZY2wzZqKxtInuBHu3OeMCmrsiXH7Htp2pywiaJmmjIziPqPpQ/7NcSnBVzj1r3PwL4a8PvpkbXH2h7wg+YrOygfLHarmufo70q4j3aUTbyfwkkj8aU3HlTKipceSpngSaZcMQAoHzNWzpsuY2Vk+HqBWwufDF9p3iG1tJtkokJK7T1A60qz6MZLqyuYTBKjkB8YIIquNIiU7Z51tYXTgDvRTT4vMuolfkHrUGwfbZlHPxHFFtKizqduuOppRiVOXQPkSVrp7eGIYV85NEFf7IF3MFk9AOKM6zbx2amZUAJPOBQSWeCVfiANLoa2WH+zXy/tgEk7OKqXMU1uNsg3p2YVUkG3+zfj0zVq21HC+XNgj3o5fYONdAyAogcsueeKhlk3Sj4Tj0NHWskk/a2pGTztNDr5SJo96bSDzSaKTK3l+chZRtI7VWLyA4oxgMPh+EetDpUHmNtPPpUlJkaea/Q1LHA+clwKh6dOKej+ppolkk1uhXzM9OuKtjVFdmSWJlzBsXI6+9NsbK61KUW9nHvbvlgAB7k8Ci3jjTZrK4tmZFKJAqlkIYZ+YrRWk2jOSTkk1/6AkbhccCpPNGO1DvO7DNOEjGs+RpxZbiTe7LnioijwSgoeDTGkYcKcHvUbO5+HJNDYJMKRXCIclviq1FeoT97gUBjhmkOFRs0QjsLllCogHqSaadhJUaHTfEbWFws9rI8cqdHQ4NXdQ8calcp8V5dMf8A3pH8qz9rosjY826iiHfjNXxounIB52oSSH0jX/SrTM2ipY+IprPUBckFlY/tQTncKf4p0uNVXVdLw1nPyyr/ALtj/SrUmn6OEAhtrmV+5cnFOh86G2ltbeALBIMFG5FJpjTS6MikjJG4yct6VptA1KO4sjaXw+4ON3cUzT9Ha6dkUIrp1GKt3WhSW8DyMx+EZ4FKmim0Z3WLaKO4k8hgUJ4Fb/SlI0y0Bx/YJ/IVitJsUuZw1wGMYbDfKvQIIljhRI/uKoC/Ks5fZpD6OC5GKqyxrJfCOZVaNYdyq38W7Gcd/wDWrwGPaqN0JboutqFWSI7VmZiMN3AwDn/P5VnZoS6eNqSoPuJM6p7AHp+OatSyCJNxV27BUXJNV7ImP/Z3RUdBkbSSGGeoJ569c06eaQ3KQ25Uuo3OGOBgjAHHc/0zSYx9pdpdq5RJFKNtdXXBVvQ1aA9Kp2TKlxPCx/2g4lkOMBs8DHsMY+lXe9JlC7c1W1SyN5YyQxnbKMNE3o45Bq8gB6muI9qmxpFHS70Xtok2NrglZUPVHHUVbdFkRo5FDo6lWVhwQe1C9QifTrptTt1LRNgXkQ/eH8Y9x39RReFlkjV42DIwBVh0IPekNAWDT86zLB9tu41S3QxBXGfLJOVyRng45602LSoG1SezMk/2S2WOaKESEAO+7Jz17Z696v3uYdX02cdHL27f8wyPzWn2+Br2oFuB5EBP/wAdJsdA2x05LjVb/wA24uJoIJ0PlyMMPLtBJbA5xxitIqgjk0M8Npu00Tt965lknP8AzNx+QFWdUvU06zad1LtkLHGOrueiilJ2UloH+Ine4MWkWp/bXf8AaMP93EPvE/PpRWKJYlSNBhVACj0Aqpo1jJb+ZdXjB7+5IaZuyjsg9hRfYCc4qbrQ0hmPhAPWnFO3WlC84qVV4qbKoh2YrmHIPNTFfeq19c29lAZrqZIoxxlj1PoB3PsKLHQpIPUUJv8AUykht9OhN5eLwyIfhjz3c9vlTwl9q6NkS6fZMPhPSeX3/uD86Iafp9tp9uLe0iEcY5Pqx9Se5p2kKrKOmaKY5vt2oy/ar4j75HwRD0Qdvn1ouIl7AYpQpoT4ovriw0xZLSVYZXnSPzGAIUHOevyqdtjVJBf4VGAeKiuCPs0wH/Db+RrFS6lq4kdTqzqox8bW6jbx3GM56YXryM4rR6VdS3fhuC5uG3TS2xZ2Axk4PahxoOVmS0yPNlbOTgCFWLPyVHQHA6LnO1B8TtyaO+Fgo1rUF4BS3hVl6lTluCRwT0zjgdB0qho6+VpNmTgMYwy+UOQSMZHrIRxnoo4HOaI+GWJ1rUATFlbeFdkQ+GMAsNue+O59c1cnpkpdGn4qNuvFPPvxTMVmixuMHmlPpXEY5pCSBTENYdqYVAPWnn5UlAG2eZHb4ZF/Gs146wdOBDA4PrWbl0PxLCcRXbt8pD/UUB8UJ4htrdBqEjtGDwQQfxrtSXZwuTao0Wijd4usdpz+wf8ApXqSjivn7SNQ1IarayWWWucFVXGcjvW7XxB4tg/tNNDY9FP+dTNWysbpHpBHBoFdD9rJWW/8Z69GD52jv9A3+VC5vHV3vfzbBhn58flUpUypSQSkixMGxx54/nW6tsCNCB2rx4eLpN4Z4cgSBiK2dp+kPSyiB1lUgc5jrSSfEiLSezdBye1PyaysPjrR3H9vt+amrkfi3SJMYvIvq2Kzp0aqS+yXXj8UXzqPwyP9mb/Eaoa1r2nSPGEuY278MDUnhnU7Q2z7ZVOCc80vAotcgnr/ABp0v+GvB/EHOvx/4BXt+s3ttNpkpEq4we9eM6xas+rR3H7gUCpjJLsJfkajTLv7NbxqFJ3Y5rRIwMYZjjPrQ3RoUayVioJA4qtqstysBcfCFbGKmUmtsfRk/H8TS6rEsQ3Eg9Kx1/p0kPxOQPatnqF4olMsyneFwu6shfyzXkx+L4SayWWUpUtIPBW0/wDthS6r981Nb2zQuCTkVDqfLmulNPokk07/ANP9a1FuB5K/Kszpv/px8600A/Yr8qoGabwMoOsnPaP+tekug3CvOf0fxh9bYHtF/WvUTbqTU3scVdlG4wIzVbQHJaXP8Rq9dwZBAqto9s0W8nuTTtUS0+SCclxGjAOcGmNcw7x8YqhqsTsylRzQC5Ey3qDJAxVKKaCUmjRSTRm9GCDTdUuFFpKR/DQnTtz6gwYk4ojqkX+xS/4aNISbaZ4LI+NaJH70h/nWzlBhtI9h5K1k7WzlvPECQRY3GQ8t0HNen/8Ag+9mijX7RCOOuDVRnGL2yXjk1pGOgmlt5xNGxDg9fWvS/Depi/sVZj8YGDWfl8C3yni6gP0NX9E0i90dyJXjdCf3c0pThLpkxxzi7aNanIp+2oLJ9yH51Z74rnm9naloQDByODUyzsvDDNR4ruO1SNaJXlQjI4YVXndXQgcE1zU3A70KKBtj7bZ0GQcdOxqG5tC+TUqiLPINPXCuCJMoex7VE42VGVGevYRGTxzQmdSTWpvLJpSWBBzVCTSnHJFTGVdlON9GcMZp8S4bDDiiE9rsJFJDbliPhyK3jNGMojrazUsD2PcVJf7ocxq52dqmVTFygPyNMmXzjyKt/Loi+PYMDSOQNxIHSrUEDsw4OT6Vat4BG/3QV7g0SWBYyGUgpnkHtScnHQ1FS2DZIBEvxsd3pimFUbDYPuM0VuLbzOmCKpGPyWOQCKeOdinBIbaStH+zxwamubUSAEKMnqafviljOcBh0zTUuguVcfdHGKTUm7S2NNJU3oFzRGJ8Z6e2KnW4DxNHL0I4Ip9zKJj8K9euagAUDknPyrf8l8uzBvi/j0VSnNWbaOeQ5QnA7k1yBN37TOKsRXMcMhYLwR2pzk6pInHFXbZJI7pGFcbmobcDfzjFE5J4JVzuwTVC7hZQpDZDVhji73o6JyVa2UCgJwOT7Ux4s8qpGOuaJW62+MHhvU1Hdw4yVPFbqdSowljTjyBTjsOlMK1ceLCg7lPt3FRFK6IyOZxK23mkI7VOU5pyw55bgUOQlFspsM0g47VckjA4A4qBlp8rQSjQH19ZX02XyW2PlSD9aBwa5cQIINTgWWPpuPIrf6Fp9tf6tFa3mfJkDZw2OccVb1r9G/wM9gVlH8B4b8OhoU4p0xLHKStIyEN9b6hocmk2M626yHIR+mfnQLT9IvtM1qL7Tb4XDFZV+JTx61Y1XwvdafMxRJLeVT90g4NQ2evahprCO8QvH055Bp6slWtBH/7R9aizBHNDGqHaNkfPFLq3inUprOC6Oo3Oxxhgr7Rn6VUn07RNezJay/YbluSDyjGqWoaVd2GkvaXURIVt0cyfEh+vak1TG2nWzQfo61Jbzxja+Y7SNskJLnJ6e9B/FF9D/wCJ9QhMQOLpx096X9FSlfGdt/7t/wCVDvEaB/GV+Cx5vG4+tTbezRpJUDig/WU2BgZoxpCf+a2uP4qqyQY1edB7Ua0uDGrWQx1aritGTldFnxgWi05m9G71hmljmGGOxvWvTvFGi3Oq2n2W02By4y8jhEUepY8AVnbv9HF5Da7oTPcyIcSSxIPKBHVRzuJB7nHfispPZtCktmMkimQ8NkfOoXMqj4gaOroF99o+yZRZCCR5zeVgDqctxSwaRHOGiOq2hdThm2v5Y9/M24pOJamCLO/uLdgUJK+lHIby11GMJMAHq2vgfUlOBAXXbuDxyKysPUEHkVHDoulWn7TUtSS3lDhRb+W5lb5DAH50r4rbHx5dIpXdlNEModye1CbhAZuGxWxvrjS9LvJLdpZroRyBPIRdkjDAPJOQvXHep7ZI3le7tvDmlr5YyBeXEk3PuAVX8sU1U/xJ3B/IwMg29Dk1ZsbKa7boI415eWThUHqf8q0V5qek31+sUotdNdIwheztMws/cnDE/UfhRGfRJjpVtcRrFe6chaW5ubWUOvBwFxwwwOTkd6KTG2/o0PhvSfDtj4Yka2kgvtUu0IJlXPkJ/EQehrz8XUVnf3trbmSS2kjZAvUK3Y4qO6ubq61Br2zcxR/dBBx8PpirFrZKoBxknkn1q0/oza+wVDpjkfE2PlVqPSlzzuNGljVFySAKnj8pRksKSjQ3NgX9Wogzs596tQaYcZ2qPpV1HimuOpwvtV4SRgcU+KE5MHx2G3v+VTC1QdcmppJ1DDGAKT7XboRvcVVIVsWK1U9FFX7bS2lIAWqQ120gICoCferkPiG4IHkJGo9aSaFTDln4b34LLiiq+GYUXLlRWcs9WupLmIX1+0dtuHmeSBux7Zo/qeoeD1s3WCfUrmcj4W3vwfrgVMm7LSRnfEenQ6TcJf2EqmQcPGD94UPvPENpe2RRYm8wjBHvVG5SCR96u2C3R2ycUPuo1t5gYCCDTbBRRc0qdbaJ1a3ZifQVp4GDW6MRt+EHHpWW0bXn0jUYbxFjd4WzskGQfUVrNQujqQM8aKjXjbwoOAoPJ5+VZTejbEls5jgZwC37qk43H0oQJl066QXTMcW+WK9N7Pk/nReOAbg8jF3HfoB8hQHxaiq8TgkMy4x2wD//ANflWKezWi1ZGSeW4uY9zGO4+FM9VKLkDtnp+FXooW8yOSRAryTM7DOdvwkDn2A/Oq3hdxLYSkfeExJHzAx/Ki0iE7SOx/mMf1obHQOCSHVGnijL7CI3AIB2MoOefQiioHWobaMrPcydmcAf8qgVZxSKOWux604LTgKmxobtBGMA8d+9DNIU2lzd6YfuRESwe0bdvof50XAxQm8YW3iOxmkYJFNBJBuPA3Z3AZpDH68NllHNjmG5hce3xgH8jTbpvKvdckH7lkhH/S9P8SkDQ7kgjgoeD/fWh+qSkXniIA8/q+P+v+dLtDD+lwiHTLSMD7kCD/4RVAJ9v8RyFzmHTkCqO3msMk/QUYVo4oA0joiKo3MzAAAChPhnM8N5e87Lq7eSM4+8o4B/KoT7LrwGAg6AVKq4rkXmpQvepbKSECinDFOC/jSbeakdEUqs0bLG4RypCsRnaexx3ofZ6NFDMLq7ke8vR/v5v3fZF6KPlzRfyunFO8vHWjlodEG3rgfWlCn0NT4ArC+Np5U12CNbiaNPsoYCORhzvOcAHBJHrwOvanHYm6NpnAzg1nfGbEaVE24ptu4iGGMjk+vFZq3kkilt2S7u/Ma7hUg3DYAZs7cE/ESO3Ycnk4Gr8XfBYQMCRtvYTkLuI+I9B3PoKpKmibtGdt4miYmOL9vk7QScqSM4yec85J6gHP3mGDnh0f8A3Rs+P/wh/kaGTxBpWRiyMCyFVO5lHJKA926lm7nPYGi3hwf/AHQs8n/8H2+Rok9CS2AtIJXSrYlZgTCNrkfEw6YQdh+6D1J6cZoj4X41rUFEiNstoVKxjCR4LfAp7gevc5obpZVdKsSskp/YjecZOTwAo7nHA+fGBkkn4TcPrWo7QiqtvCoVB8K4LZGf3sHq3c5xxTl5BeDTkHrSAetPYkmm4rNFibfWmkfWpDSUWFEJUmmEYqxt4ppT1osKNiU+LNZL9IyqdMAKjk1rg+TWS/SN/wDu1PnXauzil+Jk/DMAg8W2OAMNG/H0r2EIrAEqPwryfRT/APerTf8AA/8AKvWk+6KWTseIaYI9pyg/Cs1qFnbM82YVz8q1R6Gs3ff2s1RHsqZ5++mWzXIbyxt84Aj15rfwaNp7pGDboeP4axz8S8f8cfzrfWZysefSt5PRilsQeGtKkHxWkJ/5BUMng/RmHNog+XFHVdQKjkcnpWNujelR574o8I2cRj+xL5ZJwQD1oNYaDHGhEshDZ6q2MVuvEbFGQjkmg1lLb29hLLc4J6n2rKbbVdEUrAeueGJbSy+0QXkpGMlN5waxdzdzyXCQoC2Opraah4jBspIPs8u1shSynGKyaTxrcrGqjLdTXO5JtUCS8Gu0TU2igVXQ4A5pdZ1JSilR8OeQRQiWa4tIg8SDZ3z3qudVW8kRZ1CIDj51cpuSKBXim5S8kVo/hwuMCgcEMbxlXfDdqveJWjgux5RyhFU4lF80MNvGWuJGCIo6knpQk6Ajgt52n8uPdJjk47D1PoKlextbh9r38bTFsCCEbmPyPT6c1b8RyJplsdKs9pCf+onPJmk9v7o6AfXqaB2c6QQlzgsVbcQcH2Gfp0rRNtGigl2XFnsbMeX+1OD/ABA8enTrRix1KC5j2wt8Q/dPXFYx3yeD161Yt3KkFcg9mBzWltCaTPUvB2qRadq/mzglWTbwM45r0y18SafcNhJOfQgivEPAfieOy1uFdWxJAx2NKR/Z+/y9a93W2tSdwjXnuBRZMU0yGbV7RpNokGfSnWWo2wYqzqD6GmT2dt8TbBn5VBpVtasGLqCc96BNuy1ealaBxmRfxoZqN5Zs6sJFz86j12109ZF3hRk1k9at7QOptnx64NWqInJ9Gr0m5ga/ciRfxopqksX2Kb4x931rHeFtHjvJ3YysMcfC2KN6n4c2Wc2y5mHw93zQ2rCN10eO2spTXkdHKkSEhgfevUI9YnSFCLx849a8njiZ9YWNTzuIz9a2jeH7swqyzNyOmaaq9hbS0aeDXrhpAHvCR9KJDU0ZMyTg/OsDHod0JAHlYD50VXw7uQbrqT/qpPimJOTNfbXKyjfC2QDiicF2QBncexHXFAvDunCwsniDs+6QtljnsKLxqVbIrgyz+bo78cbggnuBj3gj6UxJA3Ipq/GmVUBu+BVf9pE+OmfWq56E4FxirDOMH8qj710Jdxhxg1IqAE5FWpasniRmo2Ipslwm7aAQc9qqyM7HjOPSqU7JcS1uOOGPyqzG6mPazZNDI5GU8g4qTzRVOpIStMdPp3mHKsDTY7YWxIc8/KnLIR9006WQyAZ7VKgx80VLvzH4VMY9BUUYfpIn1Aq6jkHB5HvVlowcbVB9afygGplDZwDjg9KQkgEVJKwRsMx2+gHSod6N9081rGafZlKDXRIlwyLtwCKZKySAgfCTTSKaRVKKuyOTIWUim4qYg00rV2ZtEJFRsKnIphWqTFRARTCtWCtIUp2TRCuQeK6R3YAEnipNtNK09Bsr7e9NYE9c1Y20hTNOyWiqUJpPLJBqyU9aRwOwp8g4lTbjtTSDVgrTStCZNFcimFasFMUwiqslqyje2rXEJjQkMWBBB5GDWh0nUNW01UVb/wC1Q45iuucfJutZbxJdS2OkTXED7HVlAb0ycViX1W9mwXunOfRqrTVMFado9zvfFOgzxeTrkax59R5i/RhyKx134b/8QX7N4cs5ZdNYcXE3wLnuBnqK89kvpvL2O24Hua03hfxbqejoI7W5Pk5yYXG5D9O30pRjx/EUpcmufX9Srq/grUNOmI2PA/YEfC3yPQ1Rg1TVNJYxXSExdCrDKmvYtI8Z2eqw+Vqlk8QI+Jim+I/1FRa74Y0G8s3uLW9t4QVJAaUNG39RR7jTqSobxpq4u/8Ak858L6jocOvwakiG3lUMrop+E570F1yyun8UvdLDmC5ut6SLyOT3qafRlaVprFHXaeyEr+NJpl7qtpqdtF5alXlAGRla0cdGSnfXR15amDxHcxt12qaMWEONYsOP3qreItVszrLhrExXkeBLIhJVx24q7pd1Dc6tYeT1Dc010L/cUP0g6pFHrMVlN5pSCNZgqYwXOcE/IDj51Ss/G8tgFWwuLyFQPubwV/A0z9Kto6eJYpkIbz7ZfhB5BUkdKx/2eYHGw59zisFNo6XjT3ZpPEHjO81ueK11C4dLMMPNNtGqu4HPPYnP04FXdMm8KXtolrdx34kBJEgkUHJPUgdTjHJz9BWBl+GfD5GCQal+6Nyvn2xUc7ZrLHpUz0bStTm8ISOlw8U+nSbjBiUOVbGR905XPQjp3wcVqoPE3h/U7aJ/tsSB1y1vcuo2n0KtwfmK8Pmld9ock7fWmW0pSZXIRghzh1yD8x3oc0mCxutnr974X0fUg72lvGGzkSWrAf8Aykr+VZ/XPDGrvEIrWaOSJE2LHhY2K5zg4ADc+tBbOfSr8o0ol0aWMftLqzZmVvTEfUH5MB7Vt4vCXjCOBJdJ8SW+o2jrujeVjhx7bwfqM8VDzQTplLBkatGMg021gsIo9QtRHcZZHXGJMg0OTzrG3urdUjnhnGBvB3RkEHcuO/GPlWw1Lwv4jmaWTVNOnjuNhAuLOISpIMfdYKcjp1A+YoFqMqwaWkN7pK21wiiNZAskblh13KeGOOvSncJ6TF8odobo2NUsJILK3kF7brkpGpYSr6+zfkfY9WWt6ZjsUHIoTb3c2nXkGoWkkkUiNndG+0/jWu1FIb5rfVYozC17Fvb4CoMgOGIyBwTzkcc1pFvoiSXaBktymzkFiO1Uv1tIxKxRAYqzNE8RKyLwe9BkYx3LY7nFDbJSRdj1eZThwF+VWF1B3H36ET58wqVJBqLe0ZwDSbHVh/7SXGGP51FIqSAqzcdjmhKtM33c1IsU7etNMKJJVKHY/UdDTrfUni+BieK54ZnUeYc7e9MFqrsW5IHajyCryEE1V8fDmnfrCd+MmqdmYS5RlwR60UjjiAAVRn1oBoYGlbjnJ9Kd9muDNHhGbacnNFNOWNp0D5IyM7euPavZdK8JeGp7aO5tY5JkcfeeUk/IjsabairkJKUtRPCtUsBdW5uIUKTJw6etbHSowLC1cg7/ACEXJPQYFGPH2gQaHi5t02wS52ZPQjqKpWhD2kLAYBRSPwrOdUmjTEnbTJFFCNVtEvNc0uFslfiZxgkbRg8/WjSingHpWFm6QC8LQeXFdHBz5oXkY4GaKXzvGsJSGSX9oCRGMkDBq3gE81xXPyobHRTsmkZ7gSRSIPNLKWHBBA6fgauKKVVpyilY0hR24p2PalHTBpQO9QUhADngUJ8UpI2h3PlorEYLbgDhc8kZ70aAoZ4njjfQL0yFwqJv+AAnKkEde2cUXsbWjHrL4dx/YageOcyDn86njPhyRdwsb7rzmbBNFYl8UgIwW2fK5/cC/kealmXxPJGVeO0aPA3rkAE+nXkfzp3/AHYJf3RnL2XQvs8y21jcpORiFjcbgG7E5r0qwST7JB5qKsgjXeq9AccgVh9dTXhp032+K3js3AWVlEe/BIyByeflW+tohFCiKSQihRnrgDFZSZcFskVB26+9SBBSe+Kchz1rNmo9UBBzXBAPSuY4HA6Uxn96KYWhSQOelDp9c0qGR45tRtUkQ4ZWlGVPvVosTwfWvPHTfqN6VTmK6mbcUGBk9c9z6en1JFQjfZDkbm11SwvpTFaXsE0gGdqOCceuKzfidF/8QxsyhttkMAjIz5hxx35/d7nGeM1B4aAXxNar+yB+yS4RR8Sj4cZP54685PXFXPEihvEkWUB/2I/EWxj48YHuensCTVJUybtAfbiS2Zgu9ryEA/eOPMycHpjPVv3m4HArTeLgTYQhDIG+2w7TEMtnccY96ztyQJbFBJw19CSudu4hsfd74HHoowOpOND4zOzTImDlMXkXxZIxyfTn8OaH2gXTAU5VS6FI8FSCpfCBR1BP8Axz3cj0o34dH/3Tsxn/APCH+RoEVcTGO3jLXI5RHQEqQO69NwHbpGOuWrReHP8A+EbM/wD9If5GiT0C7MtpR/8AKrVyxZUiA4OCMjkZ7HHGeoGT/CKLeEpGn1jUWaRGKwQrhFwqAFsKB0AHTA6dOTmg9ik09lYRuJQqwqqBOHI9FHTk5wfZmJ4FG/CRzq2oEFdot4FRUGEVQWwF7kf3j97k96bemC8Gox9aTHNPwc12ysiyPpSdql2+tOCjpiiwohINMKMeanK9RTSp9aLHQcXUIt+M1mf0h3CyaYu31ooIFEmWoB48KjTlC+tegqs893WwZoZ/+9el/wCF/wCVevJ0FeN6K+3xTpJPcMPyr2NDwPlU5OysXkeehrL37YmmrTk/CaympH9tPUR7KmZMMPM56eeP51vrWRPLjOe1ebM5MchHXzv61s7HeYIsntWsujJdmgknQMOatK6soPFAZvgTcx4FUJtamdTHYqC44yxwKxnJJGqlXZf8S/eix71U0LT7e4sN0yBiWPBoJrWuXCFVukUED909TUXh/wAUPaIBPH5iu2EVDzWbyQevJN/Kzv0gyqmy2ghChVyWxWTtLW0jjW4lbM7dBnpWs8Wsmrwu/wAULxjhe5rz0OYHR5CcDoK55p8hrs1Ms1s2ntGxy/TFCGsppHji8sbDySOtUZNSJhdY0OT0NS6PqtxbzJNMd6LxtquxsH6xZxC6KMSNvY0R8C20TeIBImcwQSSDjODjGfzNVPEN2Lu7N0U8sEdPWr/gCVH1S72ttc2jAH5stOnRUe0APEhMt3Jbw5Mpy0rEY684/OqD26x2oSME7ivxsu0hjgEfLNafV5YbXUZooLZpbl4SsczLuBOckkd/TPbrWR1Jp9zbkZQeSrZ4Naxfg1a8g/DZ6/lU0QPGRj3FVyWLYbnjjFSJKUAP3h8+laMhEyOougWY4I5IHSvoX9HF/Jf+E7Np5N80BaBj/hOB/wDDivnrKu6OUxkcnpxXp/6Nr+4ttGuo4ixjWfcrfNRkflWbaStjPT7uQgkChWjzF5ZVzgBjVOw1eS5kaOQHdWcufFi2c1xFpUYnlDHdKQSi/Id/5fOmnaMZbejVeII9yjHJrE3wkScDnk0B1XxNqd02+e/nD55UfAo+g6UJi1u9SQlZpHGc/Ec/zqmgeOz1vwE7C8mUnjANbDVifsM/+E15N4P8Y29nfs14qKDgMd+0/MDH9RXqN7eQ3ekNPbyLJFJHuV1OQRQVGNKmeFWY/wDPk/x/1r1mEZgj+VeUWWP14v8Aj/rXqcNwghjye1E3sldErxqSOKZdx8rtOKbJdxg9aY9wszLsrMDQ6TCRa/Fyc1c8uu0uNhajd3q4YsDPauLJ+bO/H+KKsbPGeM1P9pVxh0Fd5eegpDASfT50KTQ2kyZPLbG05NMuEIU4PH51GIXjOd209qXz3GMqPTIHWtOWieINmjIYkZpElKk7xuzRVxHKoO0ZqFrRG74+dNWhOigZRzzg1C+5j1/CiLWKHgEZpFsCPusK05PyS4rwUEDr1zVlW4qyYcADjIppRR0rSMjNxGK2OlPSd16nI96jeMjkCuAq9PsjaJHaOU/EnHrUUlogO5cYp2K7nGKXFeB8n5IZFK9AajAJ6ire4jg8j0NNIGc4xVJtEtJlXbTStWmQY6c0wpzV8jNxKxWmlaslaaVqrFRXK03ZVgrSFadiorFKaVqwVppWnYqK5WkK1OVphWnZNEDLTGFTstMK07FRAVppWpytNK00xUQFaYUqwE3Z6D51DcOsOM5NLmrofBvYA8a2zyeG7lYgzSEoQAM8bhXmsKwIuJ7nBB+6o5r07Xr4mwkxcG3+JcSAZxzWQuVW5JF/YJcr/wDlNrw34Vvjg5RsxyzjCVAtb62gQMIGmHYtVq38TNF/YWsSY9RmobmxjmhEOmyqxU52SfC9db+Hr2Vf2qpCT3c4qmpIhOLCI8W6lIMC5CA9lUVVS/3k+b8WTnNTQ+FY1ANzfwp64NXIdN0C2H7e/DkehpW0OST7N/4T/SHb29pFZalar5aKFEsCjp7r/lR9tG8N+IpY73Tpoo50YPmI7ef7yGvK47/wzbfcV5CKLaZ4s0w3UFtaaaoaRtu9uoqXBdx0yozdVLaKV9ZLc+L9QjwGCkDI71ctdPSz1q0KjaAcmorS4EXim9dhxxRPxDcLKnmwLh1hcjH+E1qn4MUldmWMdvq9nqmqaltV7u98uG4cBtiLwFHoKD3WiXFptPlpPAxwJYhkD5+laTS7B9Z/R7bQ2aKfKy8pZwoBBPc9/as4kcull1bXYrUYIKxkykjkHGOM/XuKy+Pk3+XLRn57P7W8rWsfCOVLbuGI7iprPR55IE8xoIC+Qgnk2l/kOpHvR1tX0rbCxtkYkATbFEYJztyFX7pxhs5OeQRVPVL6yublGjEp8+LbIshH7J1+6Y2HO3joaxlB3pnQp62gVe6LfWkKvIqsJPuhH3bh6jsR8jQ1YZcnCGvQfCd9p17a3tjrW8QRMJojbpvZGPDAD0J5x60O13RrS0dpLW7V4mYGMupVgCepGPl+defL1DjNwl2ehHBGWNTjYGtdPfy4lJypbLqOvHP+leleC/EL6Pcrbylms5W/aR/wH+Me4/MViLTa5WUJywAwO1HoUHmCQAAqMAAVyZct7vaOrFjrXhnuMlmJ7Rw6xzQODlCTyM+30NB9V0/TdSWaC+EUkNzjzobhjjgY3IeqtjH1Ga8+Hi2+EltpUF3Lbp5apPMgyyqCcbf7xGB9BW00XQ/D+pgnTraByOJLm+HnSyN3A3HB9z09AaqGbm0o6ZE8XG3I8i8WeD5PD73ELC5mgZt1ncrGDG6ejHs4PGPrVPTr+a48OPG5B+yHEe1OQpx1I98cmvcLvwdaRMj2zXNhIhyJbYgI3+JMbWHsRWA1z9HWqWN9qF7o0UdzbTqfLht3Kum7742HqOuACa9LD6ht1PTPOz+n4xbhtGJsdWVx5V0uR0yalubFArTWuHDc49KoXdhJBM0c8UkUq9UkUqw+hplpezWj7QSy+hrsv7OKvoJLEjRKxUbh1oTPCpumA6GjSvFeodjbJD2oRPBNZzbpEJGetDQ0yttkjY4bpVmKcf7xuahupFdeByfSqZVj3pdDSsMCVOSDuFQm4CMJE+73FUYvMQ/DmnmORxg5xSTCi3K6yIZYQA3ep7e6eK0DP95zgfKqUFu+fhqy8ckhA4wowKYmELDUmEgI61tdH1+9ggZbeaWMN97Y2M159FbyKeGA+lEIRMFx50g+VaJ6Ikgt4n1G7v8AieeSTGcb5CcVpdLyNNtM/wDBT+QrCfYXuM8ysa32nxGKxt0JOVjVfyrDO9I39Otssj8K6N1cyKAcxttOR3wDx+NVdRuJLWGNo1PxSBWcAHYPXkge3PHNOt3kTIWxufiOWYlOT/1VzHUXgPWl28HFQtLOpIFnI3oRIn+dILmcf/gZvpIn+dKx0WFGKdjpVdLiZgS9hOMejIc//FSi7kHWwvP+hT/+1SbCixtOBT1U1VN6w62F9/8Aoh//AHVXtNSlfVfsUkEwDqZFZ4thQDswyQR6GkNBUDGKR0EiMjqGVhhgRkEVIB7U7YRUNl0ZHxB4djhjjudOtJCEJ86KCQhmXHBGc9D29KzAjaT9ksF5JMwGFCtgH5dTXq+3j3qRQepJ5p86QcDOeGfDMNvZRS6jbK95vLgSMW8sdhjOMitQq4PvTkX6UpzWTlbNFGjsCkAGM0/GBTdw+VAMQ1FO8cEbSzSKkajLMxwB8zU2QRTSAwwQCD2NNADP1vpWf/3laf8A6Zaxa31ql3eF72BVN3K0YyCACeZD/EccKPXJPAOfRPs8X/Bj/wCgUv2OE8/Z4vn5Q/ypqSRNNnn3h7VLT/xFbXM91bww/Z5kG+YZXkYz7nk+pOT6Va8Qapp766lxDeW8qCyKBkkBO8v90HtkHk9hnHNbYWlvnBt4f/0a/wCVcbSE/wD4eI//AJsf5UOSuw4s80+32pNqx1CHcbyF2QDHwK55J/dA6hR0Byea0XivVtNutPiS11K0eQXkTfDPjABOTkcgD1HStSLKAH/00P8A+iX/ACpWtYDwYIsehjH+VDkuw4s80ivLKWUJ9ttooeQzvn48dyo525+6meerEk1pNC1bSovC1rby6japKtqVZGlG4HB4I9a032O3/wDyeH/9Gv8AlThaQAf+ni//AEa/5UOSaGotHmNnc2o06GP9YxLL5SrK0z5KjHKgfwgcHu3CjjJox4X1PS4dUvZDcxQRSQRBWmnBaRwzZJPTd04HA6DpW1FnCP8A8PF/+jH+VcLWFTkQRD/82P8AKlyTBRB/680gEj9Z2nHbzRVAeK7CK8eG6nt/JJ/Z3MEu9cejjqp9+RWg8mP/AIaf9AqmdDtZr43V0PPYH9lG6gRxD2UDBPucmp0PZfTa6KysGVgCGHQj1rinGafgKMY4pAQKkoj2hRub8KbkU9zu+lIEyOtA0ipJdOX68ZoN42bdpaketEZiUUEig/i992kL869RI8lspaNz4m0n6/yr2VPuj5V4xoZ/+82kfM//AC17Ov3R8qjJ2a4uhx+6ayepn9tcVrD90/KsnqQ/bT1Eey5mGyRFKfSb+tbSxkcwxcHpWLbAjl/97/Wt5p7KYIgMZxVzZjHsluozLHtdsA0G1S0FnaGZJvL2DPHejF6jFwScKO1ZrxXHNc2B8tmxnAA71yZJKmy5GM1G6vr8vPuLKOBx0FCIrm6sZo7gMcI+QD0J+Vb3TNHNpbbZ1+8O9R2fgtNSs7m4lVskt5Qz09KiGOXFSJT3Rx1mwvNFNxKym9YbQg659B7VhNUlH/N6USt9DlhimnlbbLAxUofahl1atLMX/dpXbtmiH6W6hG80ZLCoxGd5KE7Qc49auJEsdmpjX4u5xVYSF2RY0zzyaPIMi1W5+3bEEWzYMfOtB4WZbXRoyJIYpXuSi5Ubpc43gt1xtK49x71UEUCtmUANjpV/wnJZTXDWs+RNBdR3NuQQM4YBx7jABx7UpTdUdPp6578hHSrMXHiaO9eFnSMFS55GcdKHeL7O2fzSsIV/NIIHYV6Tbpa6Jo9vbXTBR8bMwGeSSf615trl9Y6hdz/Y5w3xfdzyfpVNm0EvJjH0FpuYht+dW7Pw9CjZuCWwOcUbhQhQe3SnlTtJ6VLyS6NFhj3RnvEFhFFbxG3XGZNoA6nivTNE0caLoNrCQDIyB5WA6s3P5dKCaFpltqmoack7ApDcNK656hU4B+ZIrbeLrk22mFolJklbyww6Jnv/AJe9G5JRMp8VJs881zVDJdSW9tMYoEB86UEgMR+6CKFJLts47k+XHDu27Vyd4yQR7Dg/hUuoahDYRPb2yqYVwMhRuI7nPfnB+prNzahJInly/FGTwF4Cn2rqiqVI5X2RzEvMyowxnjng0imQEjBUD7xB/wC+afDGrHKBjnttpJYyZfL24A6AdzQ3sdasg35lO0bD24x+dbHwH4kn0+Z9MuXb7Hd5TaTxHL2I9M9D65HpWR8sDKsenKn+lWIcoVf4QRhgRz096b6CgzbHbrA9d39a3phmFsrqx+7WDgA/XYIORkHPrXpCP/sgCjPw0MxfQGF020hzyKMaEFlkTJyCaBSW5dnPQ5o/4YtmDRZ/iqJEx7PSbKJBAoIqdoVPQ4pLYYiFSmsnFPtHWmys1vjoaapKcNyKs5PfmkIRuo5rNwXgvk/JXaZMciq8kiDkZPtVuSBW6YFVpLYjpzUPkXGiITq2QwA96kRo2OCQPkaryQMueMVAwZTSUqG4plwx/FwTjtUM80kZwADUJnYHnOKWScMuMk+u6tOWieJ32s55j/Ompdx5IkXafWoPPIPTimSyCTOF+pqosmi41yr8Jzj5VGZnLYWOqSL5bK5Pwn0Oatx3kKnHxAepq1IholTex5XAqTYa6KeOTlSDUm5T1NWmTREUNNK1OSvbFNIz0ApqRPEhK00ipdprio9fwquQuJDtpNhPSphhSeM/OkZc9H+ho5BxREIs9WApjKB71KQw6Y+lMYMetNSYmlREwBphFSlaaRVKRNERFMYVNtqOd1hheVx8KKWP0GafIniV1yzSHsG2j6dfz/lXMtSQRlLeNX4fblv8R5P5k00xtkncaHMOCIyVQZJFVppSFIUjPqKmktNxyW/Cmi028bqVl0DS8gbIyTVe4eWQ5ajTWwHQHNQy27N2GKpS2Rx0Yrxak36jmMaszBk4A96yunRakSDDBcKfYcV6VrVhfHT5f1dta542A9OvNYLUNR8SWLlbqOSEj+7iunHJ1aOXNFN00SXdrevHm9sGJH+8UYIqbTrmYWpia6jnxx9nueD9DQB9fvpWxPNK3sWpn255TkxFvet1lvs53ha6CN7YWs7HBmspD+6x3IfkaDXFnc2rkMN69mU5BotbS3DAYzt/gfkVI8saH9rE0ef3k5H4U3GEutExnkhpq0A1RyB/SiegI66zZMSeJR1ohHp8U22SNlkXv5fB/Ctnp1n4Hgit5HubwXwIwkmR8X4YqeDiXHIp+QLk/wDiG9PsKt6tf29jafaLwnyyrIEU4aQkdB6fPt86qyFBr9+28LEBuLnoqgZJ/CsL4j1h9XvzKMpbxjZDH/Co9fc9SfWpnPiisWPnL9DtS8QXNzElpABb2cfEcMPwqB6+575PeqNpYX+ovtsrWa4Y9o1Jovo+lRLYS6leqHEZOyHPHAByfxGBRXTIBFbxyKzRzN8ZK8YJ5rFQc/J05Mqx9IxlxbT211JbXCNHJExWRT+6R1FRh8HI4xW71+wuNTtBfzxEqh8ppoxt3HGRuHQ49fesrLo0oCtvjEZGWcnG35+v0rmnkUJOLe0dUYOcVNLTLfh6f7PHNMxP7QhR9Ku6hf8AnxLHnncAPxoQZFiRY4z8KjA9/eo1kaSUEfu9/euGWNTnzZ3xycYKCNBpZ4+pP50etzgcjr6UA0xWVV+EkHAGP60UurhbWxe4J4UFU5+83pXn5bc9HXja42yrplws19eTM+3zJfLQ4z7Z+gBNbrTbp7KJDA6mNQApjbIA9K8n0y7aIAE9JMnNaSz1JlbcjlT7Gj1Pp3y0GDKq2ev6Z4tkUBJyHHvR+G9029GVbyZD6HFeNQaqrY8wDI/eXj8qKWmpEHMcm4DnHf8ACpj6vNjVSXJFz9PinuLpno2s6FbajAV1G2t76ADOXHxKPUHqPoa8r8TeF/Cem6gqpf3YfGWsUXzWz2G7ggex5ohr/iu7ttLFtbTN5lwdq89Ocfz/AJVa8GanpOkhGmikS4cHzblwHMhPUk9R7AHHzNdeP1nx+LcUzkl6RN/JW0Zlv1BaxRmTwtK+P97LJJDuPsATRtPBsWqWCTRyR6fcSqGW0mZmVfYscnpj5elelQSWWqxE2k0b7uqqQwPzU1Qv9IVshkeI/wAUYLL9V6j6Zq/c9RjqeN8l+/8AaIeLBk+M40eM654D1jTSZJLGQxDrJD+0THrkcj6is2bAmYIrA+9e3Xmpap4cVpIYrm5hVC58mJpYyB2yOh/CsPq3ia01kC6v/D2mRlukscrRydccsv8AUGuzH/iPJf6kGmcmX/Dmn/pyTMbdWn2PaZDkHuKQGAKDgnNGdRNpLBvgWYBSFeOYhsZ6EMMZ+ooPFbqjsygnHIWvQxzjkjyicGSEsUuM+y2qRJEWC/FjpTrG7gclHQK49aESPK7khyp9KhKzbt3OfWqslI1cqeZD+zCq46H1oXHqFwsxik2gj2ocj3Z43sPrThBcO+5zk+tFhRqdJ1eWxlEo2sRzyK28c7XiLcvgNMN5AHGTzXmEUTsoGccd69M0wf8Al1sPSJP5Cscz0jbAtslKZUqwBDDBBHBBp8MYjRUQAKoAA9BT1HTipAuBXNZ0jVpdvpSdDTgeeRSGKB709RjtVb7XbhypuIdwBJHmDIA6nGalgnhuBm3milH/ALNw38qTKRMo9qbbWsVuXMSBWkbc7dSx9z3qVelSYpDSOVT2qQJxzSKKkC+tQ2UkMxzipFTIp6pTwuBipbLo5QQOlccE08U0ipGd1qKT4VZmOFAJJ9qk6dK44IwefWgRVhnjlaQI6lV24YMOcjNTKy/xL+IoemjW0eozXKxwMkoXfE8IO0gHlT2z3q8ljaDkWluP/wA0v+VUJDw8WcCRc4zjcKovpdlNdNcPLN5jHJ23TKB8gDxTzoumtP5zWUO7bjbsG357emak/Venkf8AoLTH/uV/ypIKOWzt1VVF3cBVHA+1H/60hs7LkvPI2f47pv8AOuTSdOCgNYWpI7+SvP5U9dK04dNPtP8A9Av+VDYURCz04HP7I/4pif61YSS2RQiSwqo6ASD/ADrv1bZHANjakDp+xX/KlGnWI/8AwVqPlCv+VJsdEV5cWqwtJJcDanOI5BnrjoDTxZoAQXlYdDlzTbrSbG4t5ITbRIHGN8cShh8jiriRqiKiKFVRhQOgFFjKLabak8xsf/zjf51Jb2cNuSYVKg9txP8AM1b2+tKFpWCRGoHelb2pxXmuI5pWMiIJpCtWByMVFIozRYUQnrxTgfanKvOTT9opWUkVDFG2FfFZ7xwiLpoEeMA0Y8qefDrkChHjWHytGUk85r04pp9nkPoDaH//ABNo/wDiP/y17Sn3R8q8W0XjxHo5/vH/AOWvaEPwr8qWTs1xdDz90/KsnqfM9xWsP3T8qy2or+2nqYlSPP3biVf/AGtbPSMr5ILZ4rHtEXeRV6mbH516DpWmCKKJ2bkCrlJJbMYptkt6pYgDuKlj0uOWFBIM4OatSwCTGKsu6W1vvc4AFc9I2472ZzX0WJo0UVPp0/2TSQ7gYAzQPxBq0k12pSIiMdD60HmXWL7T3EJfyV5PHXHaieZcaRP+5ss+KZLHUbN2sOJT99lGPx9awN1LHbkQbst6Vt10yZfDz3IcBwCWXHb/ADrz2eLzNcRD904rFJyVspLYRZimn4BBJ6+1JosZN2o25B9avfqS9nufLsLaSaNhlmA+Ffmx4FF1ttNsUQ3WoQhk6ra/Gfq3T+dKMG3obWzF+KZZI9QJBx7VHpltPPPZTEGNZZ0WItnMrbhkIOrfMcD1rU3mo6R9sza6YjyrtYz3P7RipODtB4H4VrvDEsF34qu7uaOPzY7GJLbgfsk3MGC+mTjOK6JR4xscVbosePEWfTQVJ3o2VI7GvJdXiuNT1Ay5BdiM/s1DZ/xAc/OvW55VnaS1kOXGVAx1x/pXnm0nW4o8rBGZ1DSuOFGeTXMm09Heopx2OXSLrTrK2+0OTLOGZUJzwBxQBoNRuZ9k7nyz0QMVx+HWvRPFxU61p0KkExwfFtORk+h7j3rORMrNJLPhdhO4ryKLpsrinFWW9DEWmyw20Cqr+WZJCo6k8DP4Vo/ta30YiuPiCtkZrMeHLSe51qaeQq8Ug+CRDlcDoPYj0NaK7054GLI3BrXg0ebkm3JtA/Uf0epqGny32nzLDtJ/ZP0P1rATeH57aVhNhQrYO31FexwG4Gh/AwKqSGGehBrE6nHJiQEbhuLZXnrUPI06OzFjUkmwLp9lGvRfqareIrJI5ke3UDHB75NEYGIwtM1KJ50Hl4yvY96zUmpWbTgnGkAEgaZtzoFzznJqeWFYoTk/EOnI6VCZ53mNqiBWVsEk8AmiNqgtd8JlzdMh5ZcjPp/pW8p0jnhj5OjrRSdajU9yBXrlrZRrAmR+6K8mtm/89VgP3+lejyXF86IIoyBtHWuhK0cUnRDqdoqXOI+9EdCVoLmFMZBNDUS6d8zLzRvS2VbiPf1BrGb2VjVm8thmIGpGWo7Fw8OV9anIquOjS6ZCRTcc1KwqNh71jJFoYcjkc1C8zAnKjFTYPY01jkY25+YrKVlqijLMxOeaieTcPuirUixE8jHyqB448ZVvpWWzZUVHyT0qP4RwwqZ1Y9MmoyrHiiwaFSGKQZ2t9OlO+xgjj8KbH5sfKg49qes8gb9pnb8q0iyDhYpjn+dcLGHuM/WpPtMXPx/lS+dGR98fWrVEOxi26x/2fHtSsJMZCAn51IGB6EH5GuyaslkYVscjBpwBp2TXEmmmyaQ0g00in5NIflTsVDCKTFP49KTiqsVDDTTUhFJtosKIiKYVqYqfSq89zBB/bTRofQtz+HWmmS0KRVDU/jFvbD/8RMFb/AvxN+QA+tOk1RN223tby4b/ANnCQPxbAobe6leRa5YRyaaVjdCqs0o4LEAnI44wBirV2S6DZGee9MK1KcDrUbSoDjP4UuQ+IwpTSKeZFPQ1E8g5x1o5D4ikVEy+uKjd2/4lV5CDyztRYqI9Xe4hsZJLS2S7mBGIWONwzz+VYm98YXELiCawYjOHguBvA+R61qNVvLqwtHudNEhuUI27RuOM88fKsTf67Pqt0kt0iJMP3vLC5ru9OricXqWlIScaHqEoleF7GUj7pGFNV2t2gkxb2C3K/usrZz9KJapHZanpKCJ5ReIRkMOKq6BpN19oJW48rYMqVbqflW9foc3L9SOGfVS2230kIR/FGf606TStcu3Mk1uFz2CgCtDnUVBFxGZB/EvB/Kgt7DczE+RqFwh/hZ80uL8D5LyXbbw7C9sDcO1rdfxKwK0K1K2u7Ftsk8N1F2IOaEX1tq8TkGSSVR+8CTUNgJTe25nnH9oAVPzojKSG4RasdqVx5WmymNpEa5fyyp6bVwTg/PH/AGap+FtNGp61BDIpaBTvlGP3R2+tWfGxSPV0hjAXZGC2AByee3zHWm6Bo11qPlm1uhbmRyu7ntj0rnn8sh1Y1xxfQc1lLibW9etIIJJFcoyCNMgHavH4dvaithdxyzwWCRq07ERhCOQe+fTHf5VjtZ0TUdJnuP1h500bMNs6klJD6nPPtUFrqF7pbFLaMwzTR/2xyH8s+megPr1PyqXklC3/ACKeFZOK/meyXCW8Fj5cYCrj4c8cdyR7nn8PSvLvEdmpvHaCJodhIZWX4Tk8EY9sVb0bW7hoXjmmdznAYnJNE2hM+MpGytzJnj4e5+dcHJJtPv7PSlC4xa6+jz2FTKXDK2R3B6e1WbURRN+0PPoavOiWaNGnMjEkkj7oP9cUNuZQnwqNzn8qL56QqUFbDsF62MW4iAHcncfwpl6kt3zPO7NjC5HA+lZYh8kkEn1NW7CS6MoWGZ1UdecgD5Grh6eEdpbM5Z5vt6JzE9vMVm+BHP3z0BopbwzPGWhO4r1A5+vyqre6k0O1DDFIW6qQelFNMW2jljLwiN2YY2yEBfbirl6dydUSvURirbIFupIjhwRV231JkwQ1XtSSB9RuI5IkWLqgXggeme/1oadK+0I0lg5cL1UjBFYZ/QNeDbF6+L8k887XWsRhiSsKZxnvgD+poq17HHam5ZnjRAWwRtPHGCKAaa8aavKt3J5LFMAspIz746VY8QtKdLcIMruUsRz8OevyzivMlhvJGD/Q9COSscpogs/GN9b3HmGMBd2V2MQVHz71qv8Ax1daokcL6rcrCBzDvKMx92HJHsDXm6YKfFz6VahmZIHMc0YRRxE4+/z6YxmvZl6DF3D4v9DyIevyJ1NX+57joOu21/aP5bG2v4FBQhmKTY7MCTg+4/0od4z8O2fivTlutPAsrtfjlkaM7G6gh9vcc/EB868+8N6g+zaspRwTGXPxYB6Z9cf0rU6ZeyGcCSfc9vMLhDG7BSSuGBzjI6dfSvIy5cmCbUnpfzPVjCGaKlHyVoPBmtaVEwubewuopYxGhLh0Zsgr1x1xwarzaNYw3gtNasrnSi/AngJIX32MSGA74IIrY+GvE0kVtcWAYEWVw8Khv+H95B9A2PpU+v3tvrEK2dwiKbn9mj8ApKBlGB9eCPccVf8AnYQfwk0/6Ev0zmvnFNffk898U+CrrQSs6TxX1m23FxEMFd33dy9s9jyDWakUxnkACvTvCGrSalokmj3cMcyQsYZUc8+W2chTnsQcfSvL9bspdP1K5spGLmGVkDH94Z4P1GDXr+j9V71xl2jyPV+l9lqUemTxvDwN65NTtPFEPjYCgZQlgOmKseVJIoDnIHSu04i/LqCRqGjO72FemaS+/S7RyPvQofxAryxLf4MM5AA9K9U0gf8AlVng5AgTB9eBWGfpHR6ftl5QMUtNXtTq5TqK99dR2Vu00xJGQqqoyzseAoHcmsxcPe6tK8d6zQIGZfs8Z+FMdSx/exz7cHt1tazvvdTkQqWgtQEAIOPMYZPII5xgfjUDb0IXJyCAG+8SvBwf4uACP3sYBBHNUIrvbRQTKYoFjBhuAFB6fszx6sR3PTJwBwa1z6XZXMaNJbRh9oxIg2ODjswwax8s6y3gCDj7PMV7kL5bYGfz/E962Vxe+W62tonnXRQEj92IY6sf5DqfYc1MrKjQ2CaaxvIbK5kNwk+fImP9oCOquB1H976GiyjPahUGmK8cv2yR5JJ1KyMDg4+Y9OwHA9O9WNCuJZ7EJctuuLeRoJW/iZTjP1GD9azZcQiF6U9Qc1y9eamRRiostCAYpcYpzDnrTlAzUsojNNJqUqKyfirxlaaMphtVW6vCu4AH4EHYsR1+QpxVh4NLmu3Zrxi88c+IZWJGomJT+7BGqAZ7dM/nUml/pA1u2mX7RdLdRjgpMgOfqMGr9uRmpqz2Qc9KkUUE8OeJbLXIkEWYroqS0BycY6kHuPzo4pNZs0F24FcADT9ucV2OaAEx6UlPNIOBSATGBS49q4mpEbPpQwI8dOKcAPWnlFPIOK7bSsZG3qKF3V7ffrJ7OxtrZ/LgWaR55igAJIwMA+lF9tZzUnjj1+6E0qxRtZRFizgbgGfgA9ST26evFCYDhqmpNgpb6e2X2DFw+CcZOCV6Ack9APnVrTNRuLm9e1uYIEP2dbhGhkZsqWI5BAx0z8qGTXNlH5StPavJIuTEswYY67WOfu55Pdzj6T+Hy767M80yySPZBztZSFHmnjjv3Pz9BSA0YUDgimyRAmrG3gUmz1qbKKmwjtXbf7tXMKOK4tGKLGQW0PlJjFZvx8sLaYsckgQ5zR+8uzZ2ck7/AHUBNeM+MtekvpT8ZIPQZ6CvQ5tvR5sYprYW07U9Nj1vTZvtACQOdzE8dMV7RY3lveQq9tKkikcFTmvlETsDweK0/g/xJqWi3sUloJJIGYB4RyG+Q9ap2+xql0j6SHQ1nr9Rvno1Zzm4tklKlSyg4NBb3mSakhtmECkyOF6+cMfjW+to7j7NH8Xaslb6XcOXmZfLjEu7LdwDWqi1uwjjSNrhNw4xuFGRqyIRfYTgDrgOa6+t/tRVGPwDkj1qJGNwA8TZXsRU6h1HxGsmrLM34hjijljRVHGTVzwsjNYcgEEnFVfE4xIhz61e8Kvs0tTV+2q5Er8qKnifTLiS38mwUb5ztK9B8z6CsRcWeieHv9qkX7ffKSu6YfAjDrhP6tn5V6Dr+qfZNOeVuGYcfKvIdZnVvEEtvcvmG8VWRuwYjj8+KrHFVbG+yTUfFOoXbsWuyI2QxmMDACnrgdBWYZni4RiUznmmurRSNHJwVJBB9qYzkdD9KPJRcnn3LDcqPujY49RWg8Pa79ivLe73FjFlJAOrxt1+owD8xWdiK7CCeGHSqqu0L/AcDt/lVNWqYLTtHpuqaqkWoxXds6yB8FSD8LA1kRbRyR3ks0pM6ufgkzz8j1FBP1lLGxHJTqUbpn29Ksy659oCl48SDgt/EPf3rl9qSOpZYvZPFLczQCI3LGKNSgbzAdq/wgjnFMhl8q1ZQzbC27BPX0/zqk12zoUVQqk8kcU+MmTA6/TqauMPLInkT0gjY311pypPbTNE4PY9fn61q08ZrPpkhmt/9tVf2e1cozHgEjqMdTWMnUhAP3QOQPWoYpguQDxWhi0n2egR6wdC0BbZvPuY+XmkaEq29jljnkMMk9wfnQXUtftZNIgeIkxyM20gctg9PmM/ypPD+uQ293BJdswUfA/G5WU8c+n5g1P4u0Syt57S40+2EE8hkcgn7w3bdpx0GB9KwyRinbOnDKVUjLDWSWzFCu0HlnapBfXGosLe12of95MvIQe3vT44rcTZ8plzyw25/lwav2UCQE+VHtj3EqMYOM1nPitpGqU29siOmQW5tzEpAQ8sTkseuT71c03TE1LWHO7q/YYAAHPzJxio7iQSN8PKjI4NWRKrW8mfhDRgErwemM/Oot6bNEltIEaeAfEcYI/3vSvY1I8pcL+6O1eY+GrSe5tkuL2UySJODbuxydgyDz6H+leswoqooI7CvQi9HlNbBcpYvwn5U0J5c6SHijBEQYZxQrVJAHwnSsshcNM2GgyCSzYg/v8A9BREmgXhFidLbPXzT/IUaJo5VEprZzGmNzSk0wmspSKSGEehppz604n50hPuaxbRYwk96jZEPVRUhxTTStFKyPYvYsPrSNGp6gGpM00sKWrHsj8tR0AFcVpxdR1NN3r607QnY0ov8I/Ck2L/AAinl17kU3cvrTsBNgHQUmKduHrSFqdiobgeoriPekOD3ppUdmNPkw4oRnA6gn5ConuMHhfxqXafc/WmGJT2NNSFxGib+LaPlSGdR0yaY8BIIXIJ6VGiM6Bsdeo9D3qrQqHGdt3AyPlS/aV7g/hUZif0ppjYdjTtCodJJHIPiBPtnimo0af2aqn+FQKaVP8ADj6U3bVCHSTH1J+dC71Eu71IbgZSS2kBA/xJyPcUU2qetUJlH65tlHe2lP8A8S1UWTJEVo1w2ba5bfPEOH/4q9m+fY+/zqcxSZ6VNNbFwrJgSxnKE/mD7Hp/9KegDqGwR6g9QfQ0OQlEqFSB8WfnSGP1Jq20YIIPTvVbcSqx5+MsVb5Dqf5fjRyG0MEQxk5z86Y0IPrVsrSbKOQuJQksvPRkS8SzbBImc8L/APXpXmniCEWd4sWpuXZRlDCeGFesi6tdPP2q9SJ4F4ZZQNpzwM/Wsb4g06xv7uS6tIbdkkOfLibAX5V3+mdxZwer1JGLh1K2iP7CCUn3Y1ds7q+vbqKO2t5NzMAFQct7CtZB+jXUZ7SK9t41CyLuWPzATin6Pouo+H9ZhuroS2yR5/a+XnHH4V0KSrs5nFrtaDV1ouppGj2elX20IN6SsrNn25rIXf6uurh0meS1ukyGSQbSD71rNW8YXMRkxqd4YwOGghVfzxXnuo6ppFxO800N1POxyzyNyT7mpi5eSpKN/En03T9WS9VYbiJ43bAYtkY96s6tp0kVygvLBWcOCs0PQnNBY9btbc/7PDIv/PR6K/vbvS7S6gk2q0wjkjPOQTVohpIwnjU7vEd0uSdm1cn2UVq/BcQSLTQByQzH3JzWK1KU6lrdxKBzNOxH4/L+lek6Ba+Xf2UCHiNcMx6AAck1ywklOTfg7MkX7cYrsO31hDfwbLsAwq6kg/vN2X/P2rEeL9GkGrzXR3yxyKGEiL2AwePQHHHoa9EuJ44ozceWWji/s0PBPv8AM1ntV1SG7ldnkMdshIjxw7H1HvXl5c7yz9zx4/b/ANnrYfTrDDh58mA0TT5yXYBjJIckDnFXrrV/sQkt4sNOPh3qcqPcetNvtSlghaHzpHLZwThRj5DvQQL1cgt3OOtQl7j5M0bWOPFCsxc8HLHkk/zqv9jO4nOSe/eutruPdIZSFzyM+npVuPzbqEtAjCPuwUk4+nSuuNwOV1MqlFhRmYnAO049fSrCapYQWCW8dixlAOZvM2kt6nrkfhxVy2ksUh+zyxRuhO47xnJ9aKWlvo6ncba29Q3cfjXZCEu2zz55IJ0kzP2OmXF5m8nwn/DVhjPuPar1vZSreQlySd44+taB3gYZSZXH8L1EhjEitFII3U5APIzXQscUtM5ZZZN7WjtSsXudYYZIAUZo74SthFdXKAcbKDG+dLtprhASepXpRvwpe20t/cFZAMp0PFOS0JStoxOr2ksl5JLbr+0ic8H94elT2D3BiJSKQpyHiZfiX1x6iu1G8mTUrmNI8rvPJquLu5U5WMD5GuTL6XHl7O3D6vJjSHXOlROvmWJGDz5RP8j/AEP40EuWKqkRUKV4b1yPUdq0cUtzO53xbWIySO/zqOcWrshuZEicH7zx7iB6jjmuTnmwPhLa8M61HDn+cNPyirprrZafIzEiUkMAR69P86tWupThXaOcROzD4iucgdRQu+vXnWNXY+XGMDIxuPrVM3Jxsj+8eB7VxywvI25LbOz3VBKMekamx1N7e4urjcNt1JvHPp8P9KsT68zeScA7JkcZ7YP+tWvCkjxaPLbyRQXCxLvjSaMNtyecHrz1qrqU1vqHh+/uE062t5oGOySAEfddR0yR61x8McptNdNL/wAHXymof1KelamUub+SNlXzJQVLDIBD7s/zq3ravqF5LfIqOJACQp5Bxis5Zo6Rqig5bn5+9W4zeRSF1bHtntXseiwccrmuqr/j/wAHk+uzcsSg+7v/AJI3iGFO3LA9BUc5kSBy2QcjHHSj9rHE0K3TyRrIThlz0qte2DtKWdt6ueCOlem0eUmAhNIV+Jz09K9f0bJ0SxwOfs0f/wAorzaC2i8549mWUfjXp+krnTLRtuP2KcDtxXN6jSR1+n22TqTjlfwp4HFOAzXBfwrks66Mmu37ZqEhBVluXyepJJwPp046evYU27meMbFGQ3Xvu7456+565yeKs6xF9j1SVpbhLa2uQJvNcE4dRtZVUcsx4IGfX3oVIyXDeYiukTAhWnIZ2VertjgKOyDgnA5xVklG3kSK+W4njk+y4aN/KbnDqwyufqcd8Vr/AA3PCsSQFk3OSY5F5WceoJ5LeoPNZm7CZjjJKxhi7k8kY6/MjGPmPelW8kF1PKscKW5UNJbt8KtjAGMch+gDDnOe1J7BaPR1+7xx6VU0YZvNXI+6bzA+YjXP50P0jWhLavJGJbxI0zhRmZD2DqOoPQOvHrijeiWMtpp8aT/+okLSzY/jY5I+nT6Vk9I1W2W1X3qYKfnTlj74pwGOtZ2XQm2lxjrTww9a489qTGZfx34lHh7Sx9nwb64ysI/gHdz8u3v8q8Plu5XYtJISSSSc1uv0vlhrsPwnAtVwfXlia85YkHjr7104kuJjOTsfNIH6nB9q4R7Iw/mKefu9xUfpg59Sa4dPWrMy/aXsttPHLFK8bKchlYgg+xr3bwdrK63osU7yB7mP4J+MHd2P1HP418+odzBR64Pyr1j9DqOseoBs7SqcdsgmscyrZtjbej0kNS/OuAxXY5rE0O4qG7naCMMlvPOScbIVBP1yRip8UOuGkv7l7O3do4Yji5mU4Of+Gp7HHU9gcdTwICna65Pc6xHYDTXRCGLytKCE2jkcZGQSARnjNHFFVbXT47a7eWMKqeUkMUajAjUZJH1Jz9KvAUSYUIAe1KBUiLyB6mgVheazqVqt3bnToopC2xJI5CwAYjkg+1SMNY45qC5tLS5Ia5tYJmUYBkjViB9RVJU8Qsw3y6UgC4OEkbcfXqMUqQ69sw8+lbsdRFLjP40hlSDS7D/xDd5tLRl+yQ4i8lfh+J+cYxzijlvaW1sWNtbQw7vveXGFz88CgFvHq/8A4ivAs9h5otIdxMMm3G58ADdnPWijR62I/gm0xn9DFIB+O6kwCJYCkLZoUB4hKqT+qVbPI/anim/atTtr20ivRYvFcyGPMAcMpCFs88dqBhRhzTNhp+RXBh6UAY3VvFun3+mXNtCSzmM8bSK8bud91dLGh+JjgV6V4X8OSXQe5u5BFA8RKjuayf6jFtqcrrKHWNzgivQm1A4MUHJAC60ua3nWP72e9bHwisWn3Fu1yAxRt23uaG3E0T3aIvJDZNFlEKSxyBdzY59qyUnJpM6eEY20eiD9IFkg2fZ5+OOErtG8Rw6vqn2dYmXfkruHWsPbyJMzAL0o34YkS21uKQoTgHGB0rtljSi2jzYZW5pMveMxqMUrxiYRwAZ2J1Pzry+9vJd5XJxmvRfGd3Nc3UjrG6xkbQx6GvPLq1kkjkk6ba8+1ez1JRdKjX+BfF9zawtZy7ptvKZPOPStjpuuS65dtblXhEfJ5615B4TLSasgUdBzXpXg841y6x/CK6YRTjZxTfyo0t3ocV0QZpXOOnxGkttFa2j8m2upEQ/XFELmYQwlz2FVrXUPPgZtpUn4VB7nFVuh0rMj43vtyTRIeEjOAOeBXmesS/bNKsLnPxoGhY+4OR+RrUa/qg+0215y0Lllce3QisdN/szXWnsd0bESQt6kdD9VOKdCXY68f7R5dyessYZv8XQ/mKr9UBHXpSwHdZJ3Cu4/MH+tJAMxke9SyhwJ24phQnpUu3jApMc0wKzA4waaIxnoKtbeeK4KCKAIhx0GKlRsHg/hTGXPAHFd0pDJ3nyCOcVAGJPFJnGaYzAA9aB2WopMnbzita2ofrPTNPEY3S2VqyyoD8TEMTn3yMfnWHEm2Nmzgt8IrX+FLO8tdQhvnIhjI2bWHxOD7dh35qJw5IvHk4SsAvfu1x5pt/LUcJzjj39aLR6hHcWbOmVKHDDFS+JLKW21SSUtA6n4typtI9v/AKUDkWVmPkhsucFR39zWDgmdPNx8l+WcxkhcZbkcU6AteOLSMkJjMrjsv+ZoU6XL3CW6cvjA9APWtNY2q2VuETljyzHqx9a0x4eW30Zzy8VS7CkMqRRhFAVFGFA/lWk0PxPbTwJBcsUdfgWUnh8evpWC1C4KxiIE7mzjHYd/+/euimaEJEduRyWx0roo5Uz1KNJJZCxf4D0wetWZLCJ4znrisHoeuXVq+0OrJn7pHBrc6fq1tfJwfLlA5Rv6etZyWyloL+FIXt7GeNzn9uSvywKM5oZoMqy2spQ5AlI/IUSrnm9lraEJppNcaQ1lZaQhNNJpTTSKzZaGk00mnkU0ikyhlIacRSYpIZGRTSg9qkIrsU2BEUHpTNgqcim4p7ERbSKaRUpFNIpqwISmaQLUpFJimmwoZg+priD6mn4rqExURkH1qp5yxXrW4Ds0i+aAozjoDn07H61cc7VJxn29aqeXi8jBPxmJ2Zh67l/+lWmTImG4nlSB7kUpU+tKCcc4z7V1JsYwrmk8sU+kp2FDDGKFzjHiCzHraTf/ADLRYmhN0f8A7x2I/wD6Sb/5hVwb2Zy8F8ikxTjSGpsqiCSQ52xLub1PCj5n/KqQSWK/kkyJf2S71C47nlfwHHeiLVWX/wBbL/7mP+b1aZLRIrK65Ugj2rjSBQCSAM+tcTSGBPGUbP4dulRA7ZQ7T3+IV5lZs0EbSec8TB8HBr1vVW09bCY6vNLDZ4+OSJcsD2wPnihvhjwVaarpMd5b6lZyyTZYxFclfY85z9K9H00qxtv7PO9XFvIkvoB6N4w1ewjSO3vVliXohb+hrU2f6S5Yl26hZBh3IFVL79HEykn7Er/3reTn8Digl/4autPVtjXCEdFmjOPxNdH+nMwXuQNc/ibwbqyH7bbeTIe6DB/EYrz7VdOSS6lextzNbFz5fILBe2aHX8dxEMzWqSj1SqUNz5UitGbi3/wk04pRZE259mgs/B13fRtNb2Ezohw+IzxQ/wARPcaHpsdtHLJbkuwaHGCwKkZIPYGimg+MNWsZ9lpfEpjdJvjyFUdSflWM8Va7deJNduruZt/myZUMeEA4AHoMCpyT4p2Xhx8mip4asJr3UlEUZfy1LtjqAPTuT0r01podAsWm1E7JJBmQfv46iMD17se3A7V5pd6QbS3sbhbyN5pGbfboCHhIPGT7gj68VZktr7Uz+0lZpGIyzknj0rzM8vjwek+//B6uCFy9xbrr9/s1Go+IZNQaN4E8tEB2/Hkc9/woRLJ5aGR2J9yepqSCwNtEodgEUdeuBQfULkzy7U4QcAV59vLKl0j0Pwjb7IZXM8hZjnmkAx0FPjTinbRjNdkVSOVu2QsFIAZVPoMVp9GsLI2Jh1K4uYJXOVTJEar8umT1oNZwOjLcmIOFOVVuhoqNXunlyLeNl7qTmu/0uH/dL+B5vq89PhD+JPceFML5lo8Nyn904NQT6TZ2ePtUgR/TbxRzQ7K4upxJDpc7Fu0ecVa1uC9s5HS6sQVUcxyDLCutxVnDzkZa1n0y3YmSRXHbArQaH4o0+23WCWNtOl020tKvIzQeCx0/UGPwpBu7dK5/Cs0V3AbZw4LjGDSlE0U7XZVubSSG6uo/PXCOdoHcVWtIpg8jqpODjKnFWdXsbiDVnhkZi2eSaK6NpD30M0SEggAnFV4M0iK40+e1SP7RCsnmfdyeavavd2d/pNvZx6fHaXcJGZMYLD0pmlazDoerRzl2nmtXICzDcvp/2a2t94x8L+IbCRdU0uRbjYdrxoGIPs3B/Gptp9DirT3R59bjyJkZgT8JBIoWSsqyFgCuScHkV6TZfo9ku9NivtM1SGbzkDCMjAGe2fWslrWlyaRdNa6pZvDIRnK9GHqPWi4ydDSnDb0ZDxDpqw3jC2UBMAgK3ABAOKoWUCBg0sqxjPXIor4ojBt4Jt0krO7AzSMM4AGFx2AHtWdRTtbCA+/pXnywTri2epHPF/JI2Wl3FvCk/wD5tJHlQAVuAM+2Mc1c0IPqMF1avcxzK0L7k2qfhwTkYwQQQPWsTahzHMRGrAAZJB4rQ+DreGa4kN1A6RgBRcxybfJYnrjvnkfWsY+gXK7/AKGsvXNRar+ox1EaF0Y5I5NRws8lwqhjj51tJfD1sCBYAXqsOefuVm5NNeC6VlHG6vUSS0jybcnbNr4J1bwrp9jKus2cMt35mQ7xBzt7AZqXxvrXhrU7eGTRYlhuEJ8wiPywy9hgcE+9efXjGKf4FHvxSwu8qvuB49BSa3Y71RehNuJDOrdRhhXo2kgNp9oQcAwqfyrCeFLGxvNftYdT3raSErIwO3HHHPbnFelm0htWa3tG3QRfBGSckqOBzXP6p6R1elW2RiMelds9KmRT0NSbBj1x6VxWdqQN1DTodRtjb3AO08hlOGQ+oPrWV1DT7uxcR3CfsSwJu40JTauNilR93H3sdCQtbrgdBSEHORTUmhNWeYsYpnj2TKsZPClgSqgA8/IYz6nNSm3inlCQI08pK/sIRvYg5yMjgYGM5PUmvQ5dPs5mDS2lu59WiUn+VTRRJCu2KNUT+FFCj8BVcxKIB8LeGpbOVL/UGzcqpEUKH4YQevI6n8hWvjyBzioImIGDUuQVI7H0rGVtmkaRYDLnrSMgI4qDaM5B5FOEjDmpoqx2w0h3DrXecSelO3buSPrTQrPL/wBLtpuu7Ofn44Sv4E/515XMuCTg8n8K9Q/S19oXWbQCRjE0G5Yyfh4JB49eK8yumJfPat8T0ZZI0V8/hXBqYetcOtamRctFzKM9Mda9r/RnbCDTrmTnLso/mf6141p0e+ZEwWG4dK9f/R1dTz6lqVvvY2sMaBUPQNnBPzPP4Vy5n8kdeKPwbNzurhnNPxxQ/VLwQtHZRuY7q6ISJiOBk4JB9QOcfKoQHG7vJ5WTT7VGiUlGuZJdoBHB2rglsH5DIq5Z2iWdtHBFkqvVmOSxPJY+5OTT7eGO3hSGFdscahVHoBUqDJ5qbAULzT8ACkxS80mUQXk0ltazTwx+bJGhdY/4iB0oJ4Hlnl0YLOiCONysLJ++OpP4kioLy7ub67nK3txb28VwYkjtyFJVDgknGSzNwB2wTVQx3Gj2e6y1C6DQ72WFz5iSkHcU246KD8T+pproEbYY70pA61FbTLcW8U8Y+CVFcfIjNBtfvrhb61sLe4a2R43nnmjGXCLxtTPcnvUAVNOub9vGV9HLBEsflojFc8Iu4qfmS1ajFY2KKdZmuDqN9GzxoCTLuOATk5x8QydqjucnoKN+HNRkvrOYTSeZJbztEZOMuMAqTjjODg47imxhZjjpWX8U3l7Dqmkpa26v+23IzH77EFSo/wCU5/8ApRXxBeyWGmSTwsiys6Ro7jKoWONxHfAyfpWdkhe4mWS41DUWEMu6I+aoPA25xj4WJJ4HTOD0OBAbDA9c+lLuA7VmvD2pXUmoz2VxM00Ri82F3OWXBAKlsDI5BGefxFHix7UgRgvE297fy1nEUaj4UWsNCbm1uDvJaJj1NHdU1AMzPIc4oBdaiXBAAxXrzipKmeXCTi7RZutAvAg1CDDRsemeauQborb9oMPjmhlhr08WIJHLQk9D2oneSAx7geCMinihFbDLkk9F/QU3q7H1o5Yz/ZLrcoHxjbk9qj8M6a/6pFx5bMCMnA6VXu723U/A3xKa2dSVM5blGaki94qu3NrHA3BXnJHWsoEe4t3jVeD3xWksYZPFOpYuAUgjXBZe/tVnxPZWfh/TGgtnBlk6FjyK82WCVnsL1EXHRj/DSWun3kvnSDzG6VtvBRzqt07egryh4ytwZRISwOd1bbwR4itrC5cag+3eAA+OPrXVDUaOOSuXI9VuZU8skjd7Vmtfvpbexsr+JCscd18QPHGMZq1c+JNMijDm4jKnoc03xRsmsBbyABGQDb3JPP8AWpXYzzXxbafZr2SSA77K6bzUAP3W7istdkyxqufjj+4/p7GtRe3e6yuLO5JOOY+PusPSsy/xAnvj8abBDLMlrIMeD5rgj8KsW4ATp86p2J/ZSxjnbITg9sgUQtlJTGPehjE2g/OkI7Ad6lb2pjfOkMjxkZ9KardckdaecYJqFeScdfSgCTHU0wjqamxxj+VNbkUAV2xg+tV5W4/nViXGD/SqhbGSeRQkBpvCOmJcMt3MoZUfbEpHBbufoPzrZNCZLWQoDlJOaHaLbi0sNMjAxjlvdiAT/OtNZQ7JZ1I4LcVqlRk3bM3rmi3NzFJNYPLNLjzHjYjoT0X5f1rLae1zbXwgu2Yx3WAuR9xhxjHbr+Yr1k2yEq6HY69CKyHiNVTUhFbQxSXirvyTz/dwO74OM+mKU4RkjSGSUWBL1/slyv2cRoxbB8zow9z/AJVYg1GC7wFykmP7N+D9PWrFl4YnumNzezD4jhVj54+dXjodpbnCQhmB+8xzzVJLwRyb2zPLvmuXdVLBTsX6f65qxFbs0m4klvRe31olBaTX06wwJtQnGQOgo1a6ZCgeGAbwh2s/q3pSrY+Rn4UaEjaMfnmi9pdhSuMhwfwNUbyZGeRbfBRG2GQHhiOoHsPWqqPtYk54I4z1qJxLTPUfB8kaafMY9w3zliM5AOB0o4bnHds/Osl4IkA0qUcDE5GfXgVoDID0NeD6jJJZJI9HHBOCZYa+kU4HPzqM6kw6g/Q1Tlf0qu71jHLP7NFjj9BP9ZjuzD/lzXfrFT92dPqMUFd/eoXYVpHLK9kvHE0H2yUjKupB6YxUbXk4/e/IVnGYZ4PNd9puE+7K2B2JzWvMlxNCb6f1X/ppj39wejKPkooD+sroHJCMP8NL+tXx8UIPuDWkZImmGHvrk/738ABUD3U5OTM//VQ39ajjdEB6/FTX1IY+GMZ9zVpohoIi5mX7ssg/5jSjULpRgTE/MA0Fk1GXHwqgPyqvJf3OeHA9gorS0S0zTpq0y/2iI/5GpRrMX78Lj5EGsedQuR/vc/MCuXU5f30VvlxVqMWRbRshq9oeu5fmKeuo2zD4Wz8iKxw1GI/fDr+dOW5hl+5KOvQ8GqWOIucjWPfqPuxn6mmHUWA/sl/6qzIuGT7sp/GuN7IPvMpprHGyfckaT9Zr+9Efo1V5dSX7Ukix/wC6ZeW/vKaBfaS+N3T2akaZdqkA4yw/+Wq9uFkvJIOnVW6mOPH+I1E+theip+ZoE0/GVAx86jaeMsELAORkLkZNX7cPol5JfYcbxDgcW4J92wKrSeIbo52Rwr9Cf60IMkWQC6gsMjLDkevWq0uoWcYP7bdjsoJzTUMaFzm/IWfW78tnzVHsEGKjl1K5a8srksvneTKmdgxjcO1ApdYgGPLjdsjPPGD6U6bUHFhZ3ixLuxIu3JxjfiqSh9ENy+zSLr10pG+OJx34INSf+IuObXB/x8Vim1yfOPIjI9RkUn65dsb42X/Dg0uON+B88i8mzPiAn/cL+JqJtaKSiYwoPMjAwWPG1mH9axr3scmSZWH+LNT3MsIsbFmfhlkwcH+M03DGL3J/Zq//ABLAMh40z7S/6VFJ4qth0jH/AFE/0rHiSBs4lXj3xXMY8ZEin5Gj28Ye5k+wj4r8Ri+0O4tliALlecHswNBtEWcwQmBSXAydpwcfOotREbW7xs4UkdT0FaHwRbrII1yBmE5NdWGlF8TkztuS5DbPx5d2T7Yb66QLwVZtw/A5ozB+li6XCzxQ3K9wybSfw/ypNX8JadZ2Yn0+IX1wW+JC4FZFLi3mvTZrpXkXGduWYYB960qMl0SpSj5J/Fvika3qCXNpZJYgLtKx87z6nitL4c0zwvqunwC51xotRbhopFVQG9Bkc/jQNvDmpsQPMtMHuD0rParO+hRyCYq1/ICsaA58pe7H3Pb0Bz3GJdV3RMU3LqxfGd/Z293caXpMvmoH2y3IXaZMdAPbP48dMCneFPC93JbrrV1butgjcTOvwcdWJ9B+Z4oDo1gdQuPMkBWNTlz6+wrfa7e3cOl2/h/z5GACtLFu+GEfuxge3U++B2NcfqM3Fc3/AA/X/wCHpYMNv2135/QzkyLqOptcQx7IgcRjvgdM+56n3NFVtwpDIPv+nrU1rbJbwKu0Hv8AOq2rXwsrQhDiWT7v90dzXhTyvLLj5Pbhjjjjf0DddvQifZomyR94j1/0oIi8ZPU0hYyuWNSCu3FjUFRyZZ83YoJxV7Rba3utSgXUJGisg4M7p97b6DPc9PzqCytZr26itbZN80rBVHv7+1ejXfgiebQ4bLSrd5TA++aVQMyORyefyHYV24MfJ76OPPk4R+PYI8Q2em3U5GkQPFaEgIobO0VXtPDlxvEdi4mkkGAmCWz7VUv/AA5q2ljJE0ZHZlK1Po+salpdxHOrsJYzlX25xXpR/Q8enezR6HF4i8OZDyywMDws0JK/nVHxFca1qV3Jf3lxCg2hdyDaMDpxWpsf0l3JjC6haQXCd9h2n8DxVTxNr/hjVtOaOHTzb3bfvFQmPw61Ny5bRclHjqX8DELd28UQe8eOZWOMqvNWdMvLc6jafZXnUGVQAc461UTQGuY8wyKVByFBrT+G/B1zJHFeEXO2KQE7VBHH51pJ0tmaXLor+J4AdakPUlQc0V8DwhZZzjqgoX4sR21tjGSNq0a8GKwaTd1KVLfwLgvmZDXoLy2v7iUWKyRFyd6Ln8aDrryxHHk4I7ba1Or6zDa388Cs6sGIJ6gmgLOhuWd0jk39sYNOMbIc6dE2m+NZ7CbzLXzIm7+WxGfn60Ui8dre6gLjVrMXo27NsmPhHtQWTR45ITNbOEcnmNhQy5Z9OtZJZoCX3BQwA2oPXqMk9vrSnrbRUfk6TCnje4tpzb3ui6eILIZY+ZInMh4IC5zgYHasVb2l1MjeTCzDIyQauahLO0cRkhb4kyjnb8QJznj+tQ7LuCE7oQEfA+IA57iueTs64KkV4I7piViXOeCA+M/nWs8MQGKzmN951rBcOieaY/MUsGG0DB4565oHYaPezmWSLyf2a72LybMD6ipZL2eTw+1nJCI4Fm5nDKcnOcY6n/6UoutlNXo1Ulld6fKt3YXAuID1aFsgj0PcH2NUTK0rAhtpVizK3WmaLIH1ODTS5hVECvO6GMglgxbZn0wOfn3ovqkMcmozxW+y6t7NxvuEIGRW0Zcts5pwcdIoamZbW2t5oIkfzc/eFD01G92s2yJADgjFG75PtVnD9h/arE2QO+KEz2EsqvGR5byHcAapiRJYak738Ed1PEkBceYwHRc8165bi38pBbuHh2jy2z95exrxXTtEkvLzyRIqnOCewr17TY/I061gzkRQom4d8ACuP1W0jt9JSbCG1D14xTWOOAeKrzywwxGSaQIgxyT37V1rdQXO4QSBiv3lIII+YPNcSR22TgZp4UYrlHHNJNLHBBJNMwWONSzN6AUMB44qQAHg0Lj1Gd7QXyWqPa7S52ThpNo6nGMEj0zmisTpLGkkbBkdQysO4PINDGhQg7Uk5kjhdoY/NkA+GPONx9M9qkFOz7VNhRVsLlL23E8auqlmUq4wwIOCCOxyDVsY9KHG3kgup3trlIxM3mtFKgKk4AYg5BHQZ/GoZtVusD9X2aXu7IDxuyoCB/ERg/Q0MYZAFcSKqafdrfWMF2ilVmjDhT2z2qyPekgR57+ly0nK6dewQvJsDxHaucE4Iz+deV6tatbXJVgQpAdQfQjNe+eN4mk8MXjoCTDtmwPRTz+RNeS+KovtZgmiXl4UPA9VFVjlUgmuUf2MSwyaVFyeTV+fTZYl3Ffnim2djLOwKLkZ710OSq7MOErqg34ZtTJI7rE7+VHvIUEkkdQAPpXr36PNIn07SZbi9jMd1eP5jKRgqoHGR2zkn6is/wDossDa3U5kGJgn4D516SAc9a4W+Umzt3GHEUKKimt0lKF1BKOHX2I6GrIAruKaZCGBCakVcCuyKXNSAoWl2jNcCaXGfahgZIaVq8N3L5dlbvD9pmmD/a9jOHJx2+HA4+p71HPpOtXCqklhbrHs2ssd4F3dcAccKM8D1yTk1sgopwGO1FgUdLtJbbS7O3nK+bFAiPtPGQADihOv6Vfz6pFd2VtFcqtq0W2SbYoffkFh+8Pb1HNaamnNKwMXdaZrssRiisIQ5Gd73gJyRgt0+8ensOBii3hnSrrT47s3ahGnlVwvmhzwgBJIAHbpR3mkOflQMD+JrGe906OK2TzHS4ilKeYEJVTk4Y8A1npbHWAih9M2hsL+yu4xgk9s+i/CPmxOSTW4IqMpu6gHByM0JgZXQtM1OHU1nvbVIY1hkQFZw4wzKVGB34OT3JyaPlDVwJxSeWPWlYHztf3Rc4J780Pkk3EgHpXXDZJqqjESEHvXsM8xFlDzxXpOlaHo1zocN5d3zK5XlS+AK80U4Na3w9FeaxpjWFuyBYmySTzipcuOylHk6PRfB1/br5lhE2+Pb8DHvVTVLm2066ljks2POQyqMHNZiC8/UN7Asjr5kRGQD1rVeIbeXU7FLuz2PIy8L61Cm3scsdOiodeSDSZ5LaExuxwoNeXavqt1eXTNczvIc4BJrYa559lpflyIFkPX0WvOp2yzEmtn0Quy1FKSeTVlGwaGRSZxV2NsrUItG9/R7Z2uqzSQXZz5LK4B7jOf6VqfE14S3mxrnc2MkfyrJforhaXWL2UZKxWhyB3LMAP61d8W6rp6pLb3OqxLIrfBb2/xlf8AERxUpUwbMbqsrG5c7jliaotgKeuKdcT20khNt5jD1YjP4VFM+VIRW3YOB602MH2kmJ5fQtRq1f37dazsSlTk9+aKW0xUZHXpTEXpW+fNMDH5d6jJYqGIxnoKQE4GOoNIaJJD8PXiol+8c809uV96bg9x9aBkq4OOaa/Fcp55NNkbAyc0CZBMeOtVSR5sMbf7yRV+mRmpZWycVTiffqkGfurKgH/UKpCPYbSMT3Npj7gLPj6/6Voo0AbPc9qAaCcxJt5kLuv+Fc5P51pII8EE9e9aMyidKyw27yv0UZx61nbS2Y3l/qsijzShEQ9DtAH54o1qr+ZsgjHCuNwpYoQY4kGMPNk/4Vy38wKBvsSOFYIBt4WNAuPkMVWS2EkecY3f1q3NlLTb+87HFSqoSMA8bAM0WME380WmWXlWi/7TL8KnuKqa1OdF8PJEjYubj4VPcZ+8fw/nUvledrcckvIdsKO1CPGE323xVBYocrFtTHuSM/8AftQuxIY0aadoySOFPlrhFP70h/pnJ+goYjEvhjyRz7mrnia5W4vbS1jx5SKGwvTB5/kB+NDI3/bBvfmpkXE9E8FMzaXJhgP2x6/IUfJlxwU/HFZjwc4Gmy4/4x/kKPCU+tfNeqv3pHrYv+miZ956gf8AUKhk3gH4GPyGa4uT/pUbCQ9Fb8MVhFmlkLvjOVYfMEVXeYd6tnzx0IHzaoZonkX4pEX325rRTVkspvKM9aZ5pHRvpVpreHqUU+6gj+tDZdq3J2ANEB0Ld61U0yWTmf1Cmm+Ymcng/KhdxLKs2VQhAchc5qP7a6hgVGe1bR6IYaLRseWT5ECk/wBlzhlXPtkUG+3r0Kn5g037chzkNx096pLZmGzFCQSu/n0bIqu8PBw5HzFUVvliPwTDn24q5DDeTKrfabYK5IUmUMSfp6VbfHyJpsjaJ+QCrY7A1BJ+zGW4+dXxYgLtnvgWHUxx8/nTRZ6Zk53yknOGlwM/IVSzJE+2waxx3x86hM687MsQcfDRwxQREeXaxIoH3mXOP+rNUb67Vioi4ZPuup24+QGKcc7bpIl40u2QQXE8m4RIZAvBz2PzqZRdfCXa3QAfFul7/TNCQrIWKORnrjvVd9R8tGZpN4Bxwec1blLwQkvIflAYf+qRf8MZb+eKiuZiYFiSZgBIXJxgkEAY46dKBQaqjhfNLIzHrjipri6WEZdjweeOlL53tibX0Tx3DWxP2eKMDOeXc8/LNNN+c5Ntbq38QjGfxNVLi6VEbYQ8mPhVec1LHBf3FqHgsZ/MYdChUD6mm5RrYJSfQr3kjHOAMdCFAx+VM+1FuWWNv7xQGltvDuqtG4nMMQds4eXOPwzTovCzIjJPfoyk5IRSPzOaz9/EmUsOR+CvNcxJgSrGM8j4BVy6uIxoFjKo+D9pjHH+8xVebRFS4LuI54QmAjSsDn1JwM0lzLIsEMCwIkNuCERNjDk7jkHrzVw9RGyZ4ZIG3OoRRbcjOfTnj1qK6v44otyfFuAK+/rVTUImkneTYw6bQBgf6VWvrlrmeMyPIMYUs3X51rFydGbSQVad2iDrBMc4wNh796uXkjGysoRG7SRJJlcY6uSPyoDq2pvdMuJHIX1PX3qRb8tEu5huxzgUXkqw+KZKj3e2RjbNnjZ8JpslzcLOhW3kUfw7Cd1Rrd71yOnvTWnOPvMPkcU7leybRLPLPcDbcJJFFjkhT1rS+FdcsNNbbcM5BiKbgtY+4u2MZUzP7c5onpt9BBZmNbYT3RB3NIOAK9D0lKDTOP1V8k0Xbq3uIomvLDU5X3yHEak5AoMTfGdpH84ued205rQtqWgJoyLCLy21IfebOUJqlaaze7tsV4jKASSyj4QOprrpV2c6b+itBqVzaxNd3M8ojjOFTdgyP2Hy7n8O9AQbnVr95pnLu5y7mn65qs+s35kY/COEUDAA+VafRNIikgt4LS8tUlYbpzJnKjGWbpggCuOcuTrwdsI+2rrbL+iJDp1l9uMYKwHZbIR/aTep9QvU/QUlvG+8zTkvNKxZmY8nPU1YuXjvLhTAmyzt18uBDx8PqfdjyfnSIoUkgk5PGe3tXz/rvU+5L49Lo9/0fpvah8u32OkljghaWZjsQc5PJ9vnWM1C6kvblpGPU9B0A9Kv+ItRE0v2eFsxp1I/ePc0LjGBk9afpcPFc5dsWfLfxXQ5FwMYpWG1c05PerllbiQ+dKpEa52/3iK9CEHJ0jinNQi5M03gzTvszQ3Ug/bytgf3F9Pma1/iPWtQ0K0SfTZ2jZnAZQAQ3zBoF4fkDi0PX460niS/0/S7NZtTsRdws20Kex9a9NQUKijynNzuTBEH6VNWWHyr2wtLlSMfEhXP06U/wxqfhlrWQa7YSrcPIW8xASqg9AADxWBv9QsJp2a3geFS2VQNkCrdhdJOwRXPParUY9Iy5Su3/U9Rk0PwfqseLPVEhZugdhn/AOLBrL+JvAc2jWD6hHewXNspAODgjPT5/Shv6lvb1UkgL7GO0ACq2qaXJpcptL+aUPgNsByKSVPsbaa/EWDw1rwgivLeyuRbsAwdFPIoxpOv69pFxFBDM4jeQBo5l6VJoXjq+0q2jtmupJ44xhEkiBwPTPWtHa/pEsb+SODUdHWQyMFDDB5Pzom5dVaGlGrumZzWLpE1efzYw7yocE9jRfwrhNx/9nQ7X/sL6hNiJ1uMkqAeAvpV3w0kjsyAfeUBab/AUfyIPE+naLfWkjQx3FndxtuLFdyymvPNdjxLCYwc7fi216Jq/hXxRp4nuI8TwjLFQwfA+XWstazy3EpeeyRh0LCqxtVpmc0+W1RNot19iiWO/S0ccKyysC4P+Ec/yoD4omtb3R/MtZG2sysu9NmQOvt69Kr6lrLzXEsdxC4t2jf9oxy5YZweO2QKr21yZvD8kM4uJCoItztYpGc5Iz0HrxWcp32bRx1tFe4jOp2FsLNtgjRVcNkbmVQCeO3p61Mnhq4kQF72ME+7nOOvXr6VWsrmbT7q3tpgrMZgCQ4YAE9iODW3FxY+Qiq0W4bioVedx6/j3rFpumjovjaMpfWFxpegsnnhvtE5jJUEHCYP4HcPwoLZNd2yM9vnYSFZim5OezZBH4+lbfW4RNp9oHQvENRcOFODgqvf6Vj7xriyvJPNi8tkwGSRCB9V/Ck+xx6NPpF2l1p9zcX4txcW48rdFbEOefvFhwR2wcdKoRiMXEcdlctLLOrAhkZVJz0yRQ3S7lGysoRoSQ07l9jgAHIUZ5HQ9OoHSptEKXmqSQrMFV4HWLcSPiyGH1JqlMmWO3bR6x4Ru/DJ0uO01yBFnJyLjB4HpuHIpnivT9I06WCSxvo7iOUHA3BmT6jtWI1S1eKG1bzDHuTsar2keZtzTlipByTW9U7Oe9VQRtZFs71maMkNn4h2r0WwjDWNuwOd0Sn8qBaNf+E3uW/Xifad6AIyA/Ae+QP51o4PIVFFkSbcDERb+Dtn6VyeqdpHX6RbZXnQJf2LS/c3OAT0Dlfh+v3gPc10wD67biP70dvJ5p9FJGwH6gkfI01ln1O3yDAls5+FJIt/mrnq3I2g47c+9R2UV7b2plitraN2JdrYFizH3kJ5PpkY6CuI7QsF4qlrsZbSZiASEKSMoGSVV1Zh+ANXLeeOeGOWPO11DDNU7zUHkiuE0yB7i4RSqsoAjV/diQDj0FLdlNaJ7m5hisnul2vDs3JtHD5+6B65JA+tS6Zbta6da278vFCiNj1A5oAiQJsttP0+6GpWwSTDrtX5n4tvxcjI5o7DqCeZHDcQy2sshwizLwx9AwyCfah9Ai7j0oXJf3Xly3UMET2cLsrZciR1U4Zl7YGDgHrjtxRG4uIbWLzZnCICBk9yegA7k+lBZGJkksSt0bWRjI4Fq24KxyVyP3Sc89cZHvUoYXmgguows8Uc0fUB1DD5806VCYHSM7CUKqwH3eMDj2pIpo5ow8ThlPcfy9vlTs8GlYzrVEtraKBFXbGioABgcDFTblPI4qEEEYPHFOyiIWZgFXkknAHzNADmUSI0ciB0cFWUjIYHgivI9fvPD+kXctqplv2gPlRxxt8EajjDPxuPy4+taLxv45gsbaSx0aZbi7lUhp4nBSAHrg92+XTrXj87O37o/Gt8WK/lIxyZa1EPS+J4skQaTAq+7A/0pIvE0WQJdKgYexA/pWby3oK4E+i10OKMeTPYvAPiPSLm/WFfNtLqVTGscnKOeoAbPX2NejqM9K+YLWeSKQOnwspyCr4INe1eDPHVrq1stvqssdrfIoBeRwqT+4PY+o/CuTLi47idMMvLUjcgADmoLm7htmhErBRLJsDFgADgnnPyp27gEYIIyCDwaimghuDEZo1fy23qG5AOCOnfgmsDUlFzbHpcQn/86v8AnUqlWXKMGHqpyKgW2tsf+ng//RL/AJUxtOtC2+OLyZP44CYz/wDD1+tJAXlpwNUAl/AD5ckd2nZZv2b/APUBg/UCq9zqXlyROyTQyIT5lvIvMidyhHDFeuAc4zQxBjPrXbqjVgyhlYMpGQQcgj1pQc0DHZrt1JgU3ikBxLbgc8YOa7dmuOPSuxSAU59aTJpaqajf2unQrNdyiNGcIvcsx7Ad6Blg59aZg+tSHg89qTIoA+dP/D+tynKaTejPd4tv88U8+D9ckCkWaRkf8S4jX/8Aar0ktag/FKp+lMe7s0/fP0Feq2eeomHj8F6o+N0tjH65uM//ACg1p/BuizaDfNPdXlvLE64ZIkcnP1AFXDqlovqfqKZ+urcfdjz9aT2qHHTtEeveHtP1W+a5jnnhLdQIs/8A7VEbC8j8OablhNerHgHzWCYHTjGaonVyx/Z2zH5KTSTG71O3ltfswRHUgmRSBUOOi1LZlfG2rNqEqylTGkgLKm7IHOPrWLnLcccGtD4tglS+tLUYKC3VwwGOpOR9MVXn0hZobXyHJZjtY4zj6VXPSslw26BNtDLJ/ZoWA6n0q4GSD+0b4vQUfGhXOmW8BuDCmQWKvIAxyOODWfvbCWImQ/EpPDA5BwMk5ojOL8g8ckro1/h4tHoEkpkZIr+V1MKSGNpliA+845SIbiWI5PCjk0w6UtyiIsaqHUsiRIIlC88469jyx7Ek8VJptm13pWj24bYL0R2+4fuxITJJj5sQT/ho7YwG+juL4xfsbpyRGvH7FPhiiHpnA/n2q0QYqbQS20275DEqjY+FyOu0nlvmBijfgnRGabUl1ILuS0dLdWOcsxwSvyGfxrSC0gdpvtLIkEKqlzMDt85+0YI6Rr/COuCTmqsN9DDukkCuHjkaztym1ZSgOZHA/dB4VenXqcmhqx2YZvCmqsHSK2DyxkZiVwXAPQkdB8ic+1S/+FNatoRLdWYgjLBQZJVBY+gAJJPsBXp2jzW9tp0SBg7MN0jD9525Jojo9kmp6jcXzusggka2iiH+7VcbvkWPX2AFTOXFFQjydHkEukal5gQWFy23gbYiQas2vhnWZg7fq+WNUXczzERhR9TXrniDU7fRbRJLaJZJzJgxsOg75rEalcXV9v1NAGdyTGB04/crneZo6o+nT2YmaGSCR4plZHU8g0wjHbn1zWz1Oysta0iHUbF1Wb7jK3BVu6n/AL4rHMCrMjghlJBUjoa1xz5L9THJj4P9Bm3jGKZMMxVOcbOMn3qGYgRtk4xWhkwZI52FR97OBV26sBF4ogtI14Bi+uFBJ/I1Vs0E2oQKT8PmDP41rVsjJ4kivTgqISP+bp/LNNbaQn0bTw4o3uf3gMkfPH+VaZRtXgc1ltCkEeptFkfFHnHyP+taSeXy4zjritfJnEqXDRQyIrtmWQ5AHr1q1YofPiTa21LcsC2M5cjrjvhTQm22y6qgPxOVY5/hGP8AWjtuSbi5YDhdiD6Ln/8AapMCKaDdIsm4bVGdpFDNVkuGVIIFG93yx3dFovdnahAJ5rPX115UjSd9pwPSmhkV3qlvDqcEKYEcChmkbgZrDavcyzasZcky3AKgj+Jj/rRGWTfLM7EkuMCg94f/ADO3ZW5jDMR7gcfzoQBAj7Te3Vwv9lH8CH2AwMfQU+GDFvNcScKCET3Y9fyonb6eBbW9sc5GGZUHVj6n8BVfWnIuRaQhVht/hGOm7uaTGgz4cvHt7R9rEAucj6CjiajJEhzg5+6xFZPSZlitipy3xE5yRRJZzIu0tx2LNivnfVR/1ZHq4n/po0dnqiyqwnO1l7joateejDKsCPnWVimEQLSMAD2605LlHTapBOcAniub20aWHxewyMwVxlfU4qOWZEwWKrnoSRzWdmaNThmOex28GoTJuAVXJ54WqjjV9k2aSRs9f5GqksUb9AM+ooW01xs2kvg8454xTkv3EeepB5JGcirUGumS2Ty2x6qapyxsv3lzTZNVkVicLz7AVDNfTCNGdkOecDHT3reKkiGxjoh6rg/hUTReh/GpluI5FJY4AGTgcD2qlLeKwcQblPQZOTWsbIOlRl6iokd1IKEgjng9KkijvJlGyKVj8jVsaDqdwnxRRxAnq7Y/lVucY9smm+kV49Uuo8L5hYL2YZqaLWDbsuyNU3A7iDkj0qxH4aZR/tN+g9RGmfzOKsxaPpUDb3aeZh3L4/lWby4v3LWPIVTqLyP5xlBCjBz93HvUM9/MVZookk5GNo3H8BRgfYof7Gzi+bDd/OlN+4GFl8sfwxKB+dZ+8vER+0/LB93aXc9ofJtXDMPl+ZxQmPw9fzBEZIY+cv8AtNzH6DNaLzi3Oxn92Jb+dRz6mkCsJJkjCnBXdyD8hS92a6L9qHkEr4SuGIM93HGueABkiicejWcTbp5fOfqf2a/61SbX7SQ/+oC9ssCMU5rlXJUSM57qp/yocsslUmEY4l0gss1rbjESgH2/0pkmop/xB06ZxQdlunGEjKr8qatk+CWBLn95u3/f1rNQj5Zak/CL0+oYBJfA71Sa8eVvhOBjq3+VNe2XP7RncryEDYqJ0I3HBXPTtj+v8q0jGKIk5DpZ0QfGxb59Kru7v1yq+g/zpjDadzN8R6DqR/lUMk8pwI+Se3pWyiZyl9jZsAZ8v61UkjjKAsNvGee/y/zqRi5O6Rtx7Z5AP9aglZmbLOWPrW8UzCTRUktYXJyoqCSyHOxiPbrV3HNNI5rZSZjVg5reaMYXDD2NQt5i/eVhiitNKhu1UpkUCiWYgEHqK1/hqwW4vbtdvSIGgDwoeQMH5VvvBFuPt18SP9wK7vTv4NnLn/JIxF3ESWjkB2qxwao6gwsrT7NEf2043S+qr+6vz7n6VptUjFqZ5p4z5MbkjI+8ewrJW0E+rap8ZJLsWkb0Hc1U3SDDG9sn03TSbNppCF3jC+oHc1pbGyOk2ZtQT9qugGnyOY4+qx/Xhj9B2q9p9mkMbXs8Wba2wFQj4Xk/cT5dz7D3psKvLO9zMxeR2LMT1JPevJ/xHMscfbXfk9X0GJ5JPJLrwSRKUUKTxVTWLwWlqQp/aSDA9hV2ZljjZ34VRk1kL+6e7uWdjxngeleRhh7s+T6R6uWftwpdkCqXYs1Squa5AOAKsxx5wqLljwAK9RM89KxILaS4LiNSVjQvIR+6orRX81u8VoY4PKt1twEjB6D/ADor+p/1T4XuVdQbmaPdMfT0X5D+eaCSLutbNcc/Z8Yr1fT4+MbfZ5Pq8vOfFdIO+HzDttXhDBN+eaI+Mb6yv9LXE4REm2MWHeh3huPbFbKf4ql8eWC2+jAW64Lz7/rW+rMFfFmOl0uJnLQXMTHr6Uy0tpra+hkkYbQ+WK81SuZbpY1DYA9QKSzWeS5RMsd3oapSjZlxn9npNn4ray082scCuFPwvnmhdzdza7rcEk1u7I5Cs27tQ5pNNtdK8q9t3a5LcSA5plpLaxWolMs8Jz8JVulNKNhczvFMcVhqzRQZjUAcZqLRbuA31qJF3OZVwc+9R3UlveSmR77zHPeUc1a0SSK1u4lWO2l3yD4iORz2pSWx8/0NRq4zrbe6Zo5oI+D/AJKBaoSdbPp5dHdCOEB/uVE/xNIfkZnU/EGv2811ax6jci0Ziu1nyAPTnmiXhnxuujaemn3FnazwoSc52scnnOQQad4svfD8miyRxQyJqQfjCnk55yfSsCJWMwY22QKpRUo7RPLjK0yvcQ2k9hfXLu/2rzkjWNV+FEwSSeOucAfWoRrCLosOn2KvNbQ7nZ5I8ftXHIPOMDt3rS6lpJi8OX95BdqqzeXcYHBjZBgj8KB+BZ5bKcyCWQOs4aS3PCyY6ZFZJPlRtyXC/wBgPpqaekMUl06pcJLnG7oAR1FHJNbBQZ1GMwlj9yBhgegNG/E1hp2va9ZSXG+2JgSOcxhR+8fi6eh/Ksx9jtltZUWdfKjclSGBEg3Yzz+NKVxRUXGb0y+nie2WCS3jJBMjOSyHkFQODg479u9BtYmGoqxRzNOw+Ibiz4BHJzz0roLGznupzcum390bwN2frW30zwz4fHhmy1GN5bjVLhF89JyGRRjnaMew5pK2PUVZgLS4t4opbW7TyCYwpCqQSwHBI9+/rVvQvsw1jTRbxyh23K55Pmk5AKj8se1M8R2SR62yIjAORISuNuwgcADpyDWq8PacsuqC6V/LW0ttqHoS+c8H2z2qHArmlv7L/jLTjbi1iCMVUEZoHploN8gCHOOBXo1roNxrkWFvLcMgBVLhzub5VVj8O3Om39z9rNvE9vEJAFfdvBz0/Ct+Sow4s86ZGGolB8Pw9BXqtnG76HCq/wBobUAeudtZHTtFhvdelEtysKsMksp+GtvEgt0WFJBIsYChx0YDjNcvqnpHT6PbZ1ujQwxxhThECj6DFSjfx8Jp6ydOKerAkD1rgs9Cgfco1jpU3lbi3xCPjoztwPxarlrAltbx28YwkShB9KF2yadqEC3OovE8sjF8STbdgDHaoGRgAAfWrmmyoZbmCGbzoomUxtv3kBhnaT3wQfoRTYIdBBIms3M5QiKS2iUP2LBnyPwIqTU7Y3ljPbrw7odh9HHKn6ECrVUrxDc3cVsxbyQhlkUHG/kBVPtnJx3wKVhQ+DF9FY3sqsCE8xVIxh2XGfmPiH1qwiKru4HxPjJ+XSg7afHpdtPc27uJEk837xx5e4fsyM4IxnHpRk8E4oGiGKJo7u6kx8EpRxz+9tw38hTri4gtojLczRwxj9+Rgo/E1i/HvjC70S+isNPEayND5kkjruK5OAAOnbOa83v9VudQlMt7NJPJ/FIxYj/KtYYXLbMpZVF0j1LWvH2mWalNPU303ZhlYx9ep+g+tec674i1LWpCb24LR5+GFPhjX5L/AFOaEGUVG8orpjjjHo55ZJS7Ekb1OPaoGKep+gpWbNJt9xVkjC6+hrlkX+Cn7PlXBflSGOjZP4TViMr2zVdVx6U8cHmkM1WgeK9W0YJHa3JaBTnyJfiQ+2O30xXpGjePtIv9qXhNhMR/vTmMn2bt9RXiSS471Ms3NYzxRZrHI0fScEsc8QlgkSSNujxsGU/UVKK+e9I1y+0qXfYXMkB7hDwfmOhr1XwB4pn8RRXcN6sYuLYqQ0a7Q6N6j1BB/EVyzxOOzeE0zYiq93Yi7Ro5bibymOTGAuPzX86mHFKWrIuiHT7OOwtEtYnkeOPO0yHJAJzj5CrHNNLUqhj0obGRXVxDaQPPcSrHEgyzscAVkb/xnI286bAkcKg/t7nJLdhhB6n1PY1Q17U59b1uOzsgzwq5jgUdHPIL5/HB7AZo9BYaP4WtEudQdJLk8CR13MT6Rr2+f4mmlQjPR+JPEUieaJJsbSfhsfgz88dPzohpfjS5eVY7u3juFJC5g+CQH/CTg/lVl/HKblaPTrgxMCQzTKpIHXj/AFqdzoXiq3lMq+VPEu52cBJYh656Ffy+VAB6yvra/tPtVpKJYueR1BHYjsfavLLrVrnV79pjJEXYRuWmbbHbqDuMY9OduSOuDV2yCxQzwWV9JFaSDZc3sYIa4C5+CFO5x1b8wODrLHwroqrBNbiaS3IWRYmmJik44Yr3/lT0hMt+H9SvtVge4u7FLaE/2UiyE+b6kAgEL6E9aKU45rsVBR5vHoduT8bSsfeQ1YXR7NR/Yg/M5qxcqSisM7UbLBeuMEHHyzn6U1IGmB3lyvY+cxyPpivUOEiFrYwtykKn6VPF9nJ2xgHgnhDjj3xSRQJbuWJRcjnJIz9SafLqFtb5FxdQxsD91nGcduKaTfQWl2PBjKK4K7WAIPqKemDjBBGe1CotU0rdFapcrKS21AFJ6ngZxRUDaMLgAdqzlCalscZRl0zz/wAYwOdU00RgHcjxt9H/ANaLQW2n6DqVvLcu6zmEyJbvgkHHBbHHPYUVuYrdL6K9uIzILSSRgvblQRn61g9a137Zrct+FTMcR2kj948A/SsZtt8TeKSXJgfxLqU13fzNI5dmb7xPOKj0uYqQksmI2Bzu5AOOuKEyuXcsSSSeppWkdnAQ9OK1UPjRk57s9a8HSWU+hyeU7PNpayrFu67ZRnP4hhV39b2lnaWVktzAnloN58wdQK8utb2Sxs2i3ud/JUPgfhVCWcyHIYg+h5q02kRSez0W8ubnXr+2sbFSttG52kHgk/ec/wDfaordm1fxSZLdtllbR+RGx6LEoIz9eT9a8+hupoHDRSvG3ZkYr/KjWl+JrqytZbU7DFMMM20Bvx701IVGw0zUo44DBv8AiifGc9vX60R8P+Lbbw/r199oY/YL9xMkyjIjkwAyt6A4zmsFcygxRTQSrLlcHZnK/wB1s96HNc3DnBcqO4XilL5Dj8WehanfCTVJb9LgXdlNKXYoc70z8QH95fT296d58VhNPbrIHtbrBVgeFk/dcezDg/SsTpWpTWMc0CqrxSENtY/dYfvA+uOD6/Sr8OpWv2V0v3kiXOEEcJkG09cnIxz0+dc0sT8HZHPFrZemuP1bqv2k7vs11xMgHRh1I9+/413iKyKul9EAUkwrkeuOD9R/Kq9xe6dd2AiGqW/nZBzMkkY4752nnFJMl3NZw2ttqVnd24AYRRXcfwt/DhiCcdu3NaY4SVMjJki00ugd/ezmq9ydy46CiD6dqKLk2FwR6pGXH/w5oXdCWM7XjkjP99Cv863OVlONtt0hU8IwJ/GvQrVCWgmx8DbgD7158Iwuxs/eYZr0fTY7yCw8zChTygdMLjt15+tXBW7Jk6QrXv2LWIXf4Qj8n1RuP+/lWlnvi8lvG2AXXJP1I/pXn2rXJubgCaNhK2EXY2Rzx3xW60/S5Li6RW3eVAixhm6ttGM/WtdGaLGkARX0xY5kRT+BxRO0nIN4zHCpcYJ99qCltrKGCUkDe0nDfFjj5/PFDmeRdP1QqVZjdl8gdgQpI+qmpe2Oi7c3KyRkpz6VjNauSZzGDyODzWisJ0Zo2DbkbisnqNo8d3MrMS4Yk57g9DTGVc8d+e1CLllbVYTjBIKZok+9TyPwoXfNiVJcYKMGoSFZ6WCltDJct92JC4A9e354rHIhdzI/LE5JPrWl1KXzdKt4Yzkztub/AAr/AKmgcibWCd6llRJIcjCjGTTmlI4/nSp9oQHygMe55qJklYgvHn1wwzXiZ1/qs9HHL4Ilim3fC+So5OKcb9gPh4APw+gqBAqbt6SgkYHHAqqzBTtYHGetZKKZfIuPfSSLtd9wPr2qJbho33ocEd6pMxU9Rg05icZzk96tQRPIsm5OcnJbu245p81+zIqKWUgckHqe9DPM5ppkxT9tMTkFYYZrnaScJgnLHt7d6iuXiR9kZDqAMnpk96rLfypEUVsZG0/4fSqTSEknNNQlexNqjY6bDpE1sJSccfGjNnH4/wCVPbVNItriOKGFWVushGAprIx37w2zxRkgufiOe3aptOubctK90iyOqZiDfdLZ7jvUPE9tjWTwjWza7BHN5IlVG6cDaB9a5p55Ocyv/hHH4msPc3e6ZtwB962XhO/aXSVEwBMbbVYtkke/pjpWeTH7ceRcMnOVEywXUh+GMJ7n4jSzW3kRNPcyEIgyT1xV37ZFICY5FcA7TtOcH0oB4pvcRJGGkX94kMMMPTFZRlKTo1lUY2DrnXWjmOy2QxAnBkYjcKJ6Bq9vqc7wCDyZFXcBkfEP86x14zBwZcY6BQ3SmWFw0N9DNFIsTqw+M8hfeuz2E4a7ORZpKWz0PWZlsrUkI29wQG3fdrCXYLfG0m55Txt75NEtUu55dSl2bzE7ZkyfhwOgoFfzb5HJG30C8Ae1Tggx5p8mWHisrdpYZcyS8bJEPwD5jvSafqLWd7HOkwD52SbxkbSeTQrcSRg5J7U7z1wqtGGAOck4/lXWsdqnswUqej083CFd6yBlPKlRnIqCe4RY2kkc7FHOP9Kxl34imEUCWp8oRoAc/EWPzParVxq32+wVzGF9M929q4f8tKO2dX+Zi9It3usSDe1iF8pVyXxgjPtQybW9QMKDHAO0SbOWI/rUEjTW6sQVUuoZkYZPyJofdXFzJceX5nmNnIKnj5iujHij9HNPJJvsPaZqr312YLgRqWBKAZwuPYcn8RRGRbeNQZdvXgE4yfkOP51iYZ/ImWQqpZSMZ5wRVy71Z5d2zKqWzt9fWqyYJOS46QLN8d9hG+vmjkx8DEEj4RjmqX6w3EM0A2BsMRmqYuX3L5gxkZU5HFK/mskeSpJydgfDfh61pCHFUzNybDwsVddyuCp5GORUbWEmPhwR6c/5UzQLuV7VoEt0/ZscM5PGe3SiJe6JILIo/uLj+eazc5Rk0aL22gabK4H+7f6CmOEt8+cAXA+6eg+dXJwYgWeR5JOq73zj5D/ShchIieQtvG7IXGQB3pKbkyWkuhou0lwot9pJ6joK9G8GDF3e4HWBa8wAme7VS4dz2U8fKvRfDd7HYLqVzKQBFab8E9cDp+Nev6VViZweo3kQD/Sxrgvbm0sIMCO0hAYDvIev4dKreCNJeTS5rzbiW4bbGx7KD/In+VZZvtGs6qka8z3MoUZ9WNbG78PvoJkvpp0Zgvl2scRICEjA69cDJpTye3cqujWGNzqF02UZL+d9SdEkJt4xsCBiFbHU8ep5/CjFlL9piVgEEoX440BH1AP5+lZmzVxcFSvw4+9n8qOLiGJpF48tcqR2PavA9XLm99nu+njwWuil4ivsf7LGeh+P5+lAFanTs0sjM3GT2ro0DKM/nW+OCxwoxyTc5WTxdevPpR3QI4xNDMwYv5oC5+7gd/nQNUdisaAlmIAAHU9q1lvALc2MQB+DgnHfvXZ6XEpzt9I5PV5Pbx0u2bmW3jvEWCX7knDfKszrdjDY63DbRn9kkZGaKanqMcNvs3sjlOGC5xQMywTSQyS3hZ1XBLRn4q9RHkyroI6IBmDb08yj2u6XPrln9ns4jM6MCwBAx+NAtHe3RlRZgxRtxAU0Qm8RmKNzpF0YZt3xNsyPqDQ070OLSjsyXirwrqGj2sct5ayRxscBiQwz6ZFVNCt0a9tOcsX+79K1PiPVtS16wW1ub5HiBDEeVtyfpUXh2OwsJbaS5AeSJ8llU9KFfknV66Mx4lswmoy4BHIonPpQk0GGdVO4cZAq/wCJbSLUr6W4tJAsbEYDKa0Wj+IY9N0VNNMKOvO5yh70O6tDSV7Z5PLZAXGH4J6cVfs9Lmt760LIQDICCe9aHUbW3n1IXMUiKmckEGtDBeaVcGNZUVpEA24/d96N/QabqwTq1ysWtYYE5i7CjmgSGRMkY+DihF/AJdZ89XTa0ZABPNGvD4G3H93FE/xHH8jz7WGvItSu2Vm2M5HIyBQvzroyeX5hwR6V7HrnhyE6FLdeUu8gtkGvN7OyD6qiEZBFOE7WiZQp0x0Mdvb2UKXYmkM4IwDx9an0vTbvTNSiuNJs2ug0iKEVslIhnKAHsc9fajWs6JLY/ZlnTAPxL34oz4ZhAmTjnzRzUtp7KhafEz3ieJY9c+CExnYMg+tZLXprL7RqSOY2eWGNUKlcKw6/9ivTPFVvGdUlLgEgdaxviPQ476XS5ImMhaVYW2nhQTnJFKW4oqKUZsyjT2c+mW0cCQRy25HmE7cy5XHA6n/WvWIbnw9PplvDb2MtvdG2TYFOEGFHasX+j3w+06Ldh0PkOd6rklt8YwM+2Ca2LWUcLuShEiDv1GajGkXlbujGaza6be63ZRLMhuImcSKrjsMhCOuc8/IGjOiW2DOSOlXdJ0qE65dXssMRJiRUbAyOMnPufX2opcQJBZXD2wijfaSC3TPvV9Gb3RnNaeVZrby+oTg9xTNI82e/dpiWbb95iSfzqTw1qMWpzvY38DT6jC+0eVhV29+Sa1moabZWt1GbGMqCnxZbPNHuJaH7d7M5YeJVs7i506906K5jeQfFwDgeta6NI5Y1kgTy4mAKJn7o7CsOumG81u5RGVTuA3t0GfWtvbRNbQR25cN5ShNw744rk9XVKjr9FduyRYjmnBOec0gJ9TTwa4DvEMUR+9FGT7oKVQqcIqqPQACmkGowx85k2naFB3diSTx+X50wJvMJl29gufzqC5srS7ZWubeOVlGAXGcCpUX4t2Oen0qTbSsKKI0nTQcixt/+irhbmnYprFUVpH+6gLH5AZp2FHiv6Srnz/FtwQrKIgIfi77R1+VZgt71f1+4a8me6kJMrzF2P+I5oXn0r0IqkkcMnbseW9KjYmkzzXNxTJGnmmlT2NLmlA96BjNr+tKA/rT9vuK7HvSARQ3c1IM0g+dOyKBjhkVKjVGtPHFQy0Toa9B/Q3vbWtTI+4LZcn33cf1rztDzit5+iWUwaxnnE7mM+hG3/OufM/ibY18j2LFcAKcMml25rkOg7FUdeuGtNEvp4zh1hYKfQngfzq/0FDfEcRn0C/QA58ktx7c/0oQjO+ALRZb26nLFxbosUeemWHJH0UD8fWqU8EviPxbIkrYt1LbCDykaHHHbJP5nPaif6O54xLfQrwSUkUZySB8J+fb8aGadcHQPFc8d3GUhBdJJME4V2yrn26CqsA1MPCtjM+nzWcRaJMyu0RcRjGfifqD/AJisxfRwwW5le1uLfT7hy0Fs5Ilusd3bqqDsvXn61q77wumoX0l5BftHBcOJJBGobJAxlWzgcd+cdqA+OdShvNQtLKzImW1UglTuy7YGAe/QfU0LsWgn4ogtpPD9hf20awrb7DGFXhUcdMfPFEfBsxk0NYm4NvK8QGc4XqB+DCqniWJLDwlbWUxIbEMZx1+HBbH4fmKl8EQ7dHll2qomupHUL0A4HH4Gk+hmhyaT61wFLgd6kDCCQEr8bkMu8FZO30H/AHihfi8OumRvG7LtlAO1iMgg0Vi2gqI+VfJyWPGRxjNU/EsfmeH52AyV2P8AgR/nXs4XWRHmZ1eKRhGLPgEli3TOTmjmtwyXlzazwxu7zWkbNtXuODn8KEPdTtHDGZMLCpVNvw4BOTyOtXrxWm0bTJEyxXzYWA56Nkfzr03akn+55UacWv2f9/zK8witryFreUSBCrFwc85zXozcnI6V5zHp9/KpENrOQ3XCEA/jXoMJf7PF5gw+xdw9DjmuL1lfHdnd6O7lqgJ4qma3tDJGm7bLExTONwOVOTWE1Xwze28i3CoVtZv7Nz90HGcH5Zrf+JlZrCcqFJEW74unwsDzUNns8QRFbss1jaRAyMBgk44APqa82Vxdo9OO9M8huYhFIybtzA44qzFZ/Z13zjn0rX6nolhorXG4CSdQHK5zt+IAr+ZrH31wXlK5JUcA+3b8q2TtGUlTK88m5j6dqiH5VzUi9etMkcM9uacp5/oangjibG8tk9MVaW0iOCXPPtzU2Uo2R2hlibzEzgdVowlitzGJLdSD+8h6gn+lJYadLcYSPnsDjmjtnpl1pSSvcgtDjaWHbPSo9xXRp7TqzMSwGBsEj6Uq8g7sEEYxVrU9pnLLnJ9aqKea2MSrc2hjHmRAlOpHp/pVXr1wfnRpCFXPpT9O8P3erzXMmn27PHbx+bPt/dHt6k88exobpWwSt6AiFozmMlD6ocfyqwdSv/LMZvrooRgqZmII+RNNuPLDsEYEKcVX69KSdg1RovDclhf65ZnV5UgAfLMUASRv3c44Xnr2Nenai9tJAVhlRwMjcrnr9K8USP4N7ZC5xuI4z6ZrTeHfECW3+z3kmUbASbOduOgP+dVGdOhOKatlvWbdoh5kZG5SGBPIyDkZr1bS7prrTra5eLymuIVkKH90kZIrzzVbWa60+eaBUCAbcs4ALHoB6+taey1+1j06JJ5lWRI0BUZPIABHFazyQWmyIY5vpB/zI4YHn6rGCx98dvyofbLHbW8azsNzIRIPUtyfzJqCS9ju9On+zyK6OAmV7ZYDn061abyljaachY1JOTRdrQNU6ZlovNt2aMA7PM3Y9adqcU1yVufKwyphsdwM1Bq+sPcS7bKMJEp4Yjk+9CXe7m4ZyRVIRLOw2/Cu4+lZ/UxIwYyYC45AoybYqC8rkCqM1vcajJ9nsYJJmPGFGfxPYfOmiTZ6Vo97Jpdj5sq7kt0HTvjP9fyqT9VJbSSXF4SUQbjkdai8P+H5razkl1yaN7heCocyeWAPhGBwMjnPPtQrWmaNtlhduIpOWiJyFYf3f6ipdFKwvYSJcLKZoYzukJAI5AwOKfNb2hJzG6ehRuPzrOWmpv5Oy4HlvnAliOQ30P8AKrU180YwkmQRzz1r571MJe9KjvxtcEW5IoULGGc5B+6QP6VRF4qyFZlDru5wcYqCbUg7+W6ZXpycYqtcMhO5ckevvTjB18h2G0SxuM7X2EDPxKDStpascRmF/wAqAwEFsvJsUd81Za9SMHJfdng7uoHQmjjJPTEmi/Lo7KMtaHHquapy6aozmKVfqaaNdulYeTIQMY5O6jcWtDyY3nwoYDn+I/Kk5ZY9oWn5M81ggHBkFRGwXtI34CtM2oW7uVDxhvQnFRNOp5UHHtz/AK1XvS+hNfqZz9WySHEcmT6bakXw/qLZ2qgH95ttF5Lgc4C/jj+YpqzOfu4zjPT+tHvT8EoFnQL/AO89r5j44McynLZ6nJpYtO1W2h4F5CzHLqkZK59cg0TlvPJwPOJLdAgzVWXW2UYikBb3Pf6Uc8ktJA6QPjhvLQsUuZoixyxKSJn58VJNLNPbKJp1uJFzgbw3firn6+kDEFi2B0ziopNZjnU7442P94DFX833ESkkuzP6nC0EhBIPAOQwPX/Wkgtr63mV4rZy68j4dwozJ+r5/vwRqT/D8Ofw4qBtNt+fIleM/PI/KtFldU/+CbVkS+ebRzeBhIzZIbjAHoPxoTcsw4PTtRKSyuUB2SmRf7rZ/I0Pnikw27OQOhHSrgkt2KUyrn4SetNyDjnirHlyeWEBBX06VF5MifuA10RIbRCSzsqDljwBRyV4rGKOParGEglVOfixyc/jQQ7/ADA+wFgQfbiid62/bMD5ivxk+/oB0xWWVW0vA4eSK5mnYEnlXG4gDoKGrKyEkE88Vf1C42KIogPLwNpGQeKGFs9BVY1roJdji24kk9aUvg8nPaos449K4g+nXpW9EMcWweD70nmNknJpCGzgg0jRsrlSOQaACWjXYgvRI7YUghiec0em1i2RsMGJH941n4Vsl2/7Q6kDI3IDz3qGIRTzsHnMY7My5z88VzyxxnK2NNoM6nekzAdEbHQdBQ24uZYRiMlVYdCOmfepZpIlHlW4eVV43bPvepqCSK6u3O6MDOMFiBgDtShBLvopyE0tnkvUVTyFYj8Ca0eo3H2bQpwABJcqiFu/XJ/lQ3QdLkTUw8kkW0RScBsn7ppPEs+LO0hVuxcj8AP616WGS9ttHJkV5EUNDt703Mt5YGRZLQBt6dVLNtH4k1q7m4MrQQ6zqkXmwr0mkwxY9zgcD54rJ6dqVxbabc2VtJ5IupFM0m7G5VBwufTJJ/CrenTSXiNY6gXeFeY5jljE3oG9CM8HjIrKWJ5ajdI3jlWJuSVsP3GnzWZVpYyEf7jggq3yIpmpSeXp/HV8CpNKuFXT7vSmmaaOHEkDqOvXAI/EfIj0ofqsu/yIx0VMn614mXE4ZuD8HsY8ini5ryC3AVSWwBjnNQx3tuXCb/qRxTdT3tGsad+TQ62jMlwiEdTXdDGpRtnLObUqRs9E06/1CWSTTUHnW4EgO/Zg54wfX/Ktz4U8SXx1JNH8QIUuXOIpZ0AYnsCehz2NefaJ4kuPD2vW8kbZtXULdRE/C6se/uOoNeleLNFl1HRJJontfOth50DRyfEe5A+Y/OuTJik6taf9DrxSi067RsrjSFvQwuFg/wCZB+FZLxH4ae1CXdijeRCcTRk5aLPQg9196JeD/Eeo63odvc/aUMijy5Q5AO4d+fXrRDVZ7wW5u5WRlgU+aqkYeI/eB/mPl71WD1EsM6ipP9+jmz+mjmXyaR548jRW15IpIZUOCKr6RFO9obm6mkEWNxFegx+G9FvLaZYY5V3Da5jkJ6jIIzntzQDU7C4tUubKPTrjykTicYZWHy6ivaw+qhmdR7PJz+lyYVcjKajdttL6fePsFHP0fW41XVhFqcjyxIMsobAP4VlpUWK2kKrgBulX/COumyvJpIkSNR8LNIeK6HtGEddml8Ux2a3E8ul3v2eBX2CEtnkcE881Ss9NkvztgvJZJMZwDWY1mJrrUGIZjI3xFgfhNXtJlvtPmdrFmV9oBJ+KkuqQfqwwuiXs1wtvbyyyTMcBPU1Lf+D9esbf7XMHijQ/EQRn6115qd1p7QTozLLgNvBwc0UbxhfahpP2O5kD+Yficjkj0pPlehrhu+zI6ZdXRmieVzK4LLk1pLma8j0wyWzqj44IFANEwJFz13P/ADrSXgI0kN3wD+dVIlFPz9entWSN7lwBl02nFUAupCUEQtuAzkRUQ0/xrqVtPcwQojZCq2/+lEZNQ1KN/tHkjyzHjaT+dQ3OPSNIqD7YA0zXtYvGkW8YyiFyi/COBWgtbu+hJkit2+Ahm+HpQbwdNuuLqZ1G43JbBrV6tqEvmzukCN5jJHtDgEE8cDqfpRJpMSTe7M3qOuG/1EQy/s5d+Jg0Wdwx0HPB96z2pmS41iTT0lnt7eGJpkMZ2YKoWznvyMc1p5LNNP1ZpJIBNdysWyJRhFAAAHB+I1hbrUo7IXjPbOyzztGga4y0a7SGGAME89TQ6rQ1d77C/g20mi0e+1EXE8hTzB5IlxG2zHLAc96JeE/EZ1O4Jv1t9s2PNTax3ADsc8YrLeGvEFtp6NZLbCNLuTZcyNKSzAjGRxgYyeOavW0OnabeReXbXZtmidpF85XbacADoMH1z9KmFdFTvsL2t1qF3fau+nQ2ttJgRxytIG8pRwOec8VSv01+O1urXUNXhlITJiEe4OvXOccVR8LaukGvtZrCPIu32NuPKKMnH8qPeKGeO6iUMPs0mEaJOGK9yT2FU1si9APwJfRLrhSaKP48yNLzkY7fKt9DqFlPcXH2WZWmR9uFbJAPavPNIsbfzpzZ3DR3yz+WgPK7DVqwS/tvETWZljVZHw7pGAWNPgmrBz46N3YxRQXGqttA3IDn3xVqxuhIBDIoWTYHTniRP4h8jwR249ay3iGdtLhuYFupDPIAAWGQaN6fYzzWGmSy3O8RJHKFaMZDY5ww5APQg5rk9VH4JnX6OTcmg4nPU1IAKH2c8n2ma2uFIYHfCTj40PUD1Knj5Yq8rZ4rz/J6CFkdI0aSR1RFGWZjgAe5oZZ6nbTahdKL2J4yYxCN/B+H4sfWrN9B9pu7FWQPCjvI4PIyF+Ekd+T+NRNMbw3tk0arsIjYt8QOVB4HHrTAJAU8VRt5EtrQo9wZfsybXc4LcD97HfFWw2QD2IyKhjHY96FeJZ/s+galLnBW3cD68f1opkVn/Hnmr4UvjC6KTtDB/wB9Swyo9z/Sqh2hS1FniF+yvvCZIHeqW7NWrpnLEOUAX91OgNUwPXtXoo4BwpGNLn0pjmmAldg03J7Uu8+lIY7BpAvzrhI3pSiQ+lAIcBTxxTA5pdxpMZMhqUc8VWRqtJ0B7VDLQqjHHpW08AkwXVhJnAM4b8WrHOMLnqccH1rVeGTcRzW62borqyDEnIVs4yfbPWubM/idOFfI90Y4NJnNJtbvjPelC81yWa0PGa4qGBUgFSMEHuKQH1pN5oTFR57cRXXhnxBG6EFIlJiZ+BLD02Z9QBj54rTX1rp3iqyS5tZzHOgAWQDLRn+F17/9kGiOp2Fvqdt5FypIB3I68NG3qp9ayE/h/VNJnM9irzYGFktW2Nj0Zf8A6jrxVcgIz4O1gMY1ktTESclJ2VTn+7j50b0jw5baKovtTuo3aAl1JAWKEnvzyT6fkM0GGveIIECyytu2nIazJcHoB0xk/kKgfSdf1+RJLl5wueGufgRBjqF9evAH1osGmM1m8n8V6pFHYvtQN5dtEynJH70h7AcfkB1NegWNrHYWcFpD/ZwoEXPU47/XrVPRNEttIRmQmW5kAEk7jBIHQAdh7fjRPIpSkFCGkxTtwpNwqbGYG28pooDEsjsgG1nBXt3q0Io57Z4J1DxkFGU/vVXVJBIYzIBjBUL1xjnJp8QaOQru3Fju+LtXrnAV1stIgL+VaQbkOGxGXIP51Mkr5QQWjBf3s4TZ9O/rxU1uMrtPJHBPryaYt0h8x1BIGPvHb6jv7ihyb7EopdCj7SzJuaNQMhxgkn0I9KkAYEqxB4yDjFIxZ0WSP03YPcY6U1ZA5Rl6MncVLGVNVh863aPs6On4ihL30Oi+GbK3jYM0kkbyHGN5JLZP/SKPXHKqfRxz+Ved+L5t3nCPISGZQo9gCBWM/wAkjeP4tgnVtTae5aSQ5Dbkb5E5rPy5DFT2qzNMCWOMhuR86rYL+5HetV0YydjK4Dnpmu2kHmnAYGQDmq8CJ4SQQWzj0o7pFq1zMoC5z1PaglpDI7jahP0rbeH7WSMB5Vx86xm6RvhjbNRoWlpHhR19aOXGniazuLaUcSRsv5cfnUWjqvlqTyRxRfYc89DxXD27O39DxCZBgZbJHXPaqpwpPSr1zp0yzSBAxUOwDA5B5NVXs5V5ZDivWZ5JB5nP9K1HgO8uWubvTYLtLaO4geRpGXPxKAB39Cfl1rLPA6gnIGKiSZ7eRZEbDoQVI9RUSXJUXGXF2aLWtAuVsXuFgtpY2cx/aFk6N69M/jWcudNmtLRZnkVjuA2qPX0rWyaxY6qHuEt7S2yB5sHmOpDeoA6g/lQOWeKHLZVn7BRyf8qwi5J0dM1GSsJaHcwzadbadCcTIWeSCXg7z1K+xAHFRappFspYzQmOUt0Hwkj1z0NUltLa9uVuUvJA4UHygux1Yeh6Ee4/KtC6SXtssN5IXeIHYzjO/J5zjv798VUoNbRMcifxaBthb+XGIl1CURjgJIgbHt1HFFpbS3y0kUtwyYGFYqMHvyBzUVtowmMkW4IyjcrZ4PsDVaKWaGPbJ8UeehNYStnTHSLttcPYShklOMg4bocHIB9eat654p8yGFLmIpAzYdoznH0PX8aCz3KbM4A+ZzQO/vXldI02uEbJLkAenetMMpp0jLPGDVvs9CjsLQqCt65BHBEI5/Opo7CyQjfdXBXPxbY1Bx7c0C0a7Y6ZaluSIlB59OP6URW5+IbuM13qRwcQrjRZhLi1X7LDBuMkgLOZAeOe+eOOlJLrLxoIYYo4owowsXwhT2ZfTPoc1lHvNpaEyt5Yk3bF5ycelWheGeMFYmUxqcbiPiHcYpWJLYXudTmndZDhXCbCU/eHuP6ULm+NGHCsuCM8/L6dfzqA3SkZ6fWoZLrY6M4Ow/C3sPWpbLoqXuEnJVcBhuznr/30pgnbYMNtIzz60SOj3dyd8UEssecB0GR+NR/qLUUIzYztn+5Xm5Zw5tNm8U6BybmyfzqUyFcbWJHT4u1X7bT723Yh9PuMkcN5ZP0+VKbB1RwdPulf+6jYH5Vn7kWNIFs5BIBpJZWOCcdMVa/V10WIFrOB6mNuPypjaddgAm3lA6f2Z/yqlKN9k7KyMQTzwOuDTmuXAAVmGOhB5xUxsZwOYZSf8B/yqD7LOSR5Mmf8Bq7iyW2OW5IwGwVHoBV+znhjtpLl97BTtSNj8JP481Titoxgzibg8gIcH2qa9lR4FiihkI/ux4AP4VnOnpAvs5NYaSXb5IJYBVRemfrVrUbqQQmKFoyQBlU/lxxQW3jnhuFkEErY9Yz/AJU9Uu2Ylre4IJ+LEbcj06UPFHlaBS0Qm8lEhILDt15qIyu3xZ57+9W5tMuJD5kFtN8RPwCJuKRdG1FullcH/wDNmtlKC8mUkyozn/CK7zM+uaIJoGqMT/sNx/0GrEPhq/baGtLkFjwFQf1IpvNjX+5CUZfQJWQj7pyKkW4YdGx7Uci8PTRt5kljNIiI0h3yIo2jvwf/AK1bi8NSnzFNpbpt2hnmuCduRkdKyl6nEn/8KWORnVunP3s898VLOzmIrIuSeMHqPp1rV/8Ah24aTBms4kTJ2RQlipPfnFTR6CADnUZMjskKg/1rCXq8fj+/6F+2zIyW0H2YMVZXcDaCcAE9ulLJo7gqI3U575AyfQetayTwzp88glmlup2TAGZduPwFTJoGkJybPefWSRm/mahesSWm/wCX/sftpmHlhs4XEUsrGUjBOBhT6VBJKtnFlJI3fOVAAOD6/OvRY9K05D+zsbYH/wB0P61YWGKNf2UaKAOiqBj8Kj/OryrGsdHkwt5dQQYhuvMBJyImcHP0q7HodyoJg0m6kYqBmZQADjk4Jr0t4WJHxNz0yaYbU5HTrjNOXr30kLgeaR+GNUDFhaxIT08yRePzqynhjUywaSeBCowMHOB+Fb82YIJEi49B/wDWmPYkKSsq4wOcYz+dEvXzf0DxmGXwfKW3SXibvXB/yqdPB0A5a7Jx1wp/zrYizY/74A9ThQa5rEBs+ecd8KKX+dyV+QliRlE8KWKY3SyEnvtFSjw9pqHAaQ8eoH9K0bWIH3pn5OOg4zXJYpwryy7yDjp0/Co/zc33IFjX0AP1NpoHMTE+m8079XafH0tu/HU/1o4LGAkAmQkdMucZpj2VmrlWVRltpyxPNJ+pf2x+3+hT8P2unvq0Uf2dDuVwMf4TXnOvSBr2VVOVj+AH5f65r0y4nt9GhmvYUQyRKwX4uhIwP515dbwG91GK2Ztokf43J4A7mvb/AMPnzwOvv/sjmyR45Lf0RyQyQARyrh8KxB9xkfkRTvtLr5gT4FYDcqEgH6Vo/FMECXaXVu6yhotjKq5CkcDPtj+VZOU43fECW6kV2Skl0Qly2w54ZuCLqVgOCqqfxq1dkNcyYOQvwg/KhmmxtbRGWRcD72c4IPantdBVZyenNeVljyyuSPWxvhiUWXLSKO6WXOAUYrk+1D4LcLqsijooJ/GusLloYCWPLEn8ai+07POuM/E/C1UYSTkiXKLSbE1GQTKSAvwSMoI6lfevRdD1KWTSrTfL1hUHPyxXlmSSF6kmtVb3gtbONM/cQCp9di544xQ/RT4uUmHvCV8bRb6JX2qJQQPxH9K0L6wzQPEZAwcEEkdjWL8O2l3d200ttHvJcA/EB2J70Rn0/VII3kkgO1FLMQ4OAPka87JB+66kduGS4K0G/DPii4tNOgD3JT4fLckgZKnA/Ku8TeMZImtphdXGDuSQQyBSR1H9a8/acPZRxvyCxbH1NUtUuXlSKEc8kgD8K7/T45r1Cmm+3rwcfqZxlhcGl0t+TexRW+raXHcRTpClxIQBKRkYPepvB+i2c76lFcyRuIjuGejYqpa6TZw+HtPE0TO8aZk5xhjziqmneIrLSWuIms2LOxwfavoXuOzwHp6LniqZDskVBGWTqnGK2vgSxtJvD8E0sIdz1Y9TWaXw9L4k0ZbyCYRbVPwMM+9WdI8VW/hzTbaxuYXkOCdydKirjSCLp3Lo3NzpdjMjF4FOAcZrJahaQJobzwxhJFY4IrQ2ev219pq3SAokikgN1rJ+JNREPhxhbSoSzn4u1KFrsqfF9Afw6S0EJbk5bmtReHOkCsN4YnmMyAsPKAJx71r9SmkXSU8kKQT8WT0FU3slLQLbUtIjvUs/JHnEgtKfX0reO0VwhiCcKnJrx82FxJqsNzwI3kGDn3r0qZpoFPx7VkQAkelRJKCtsuL5OkgK2nx6Pd/s7w7pQ9x8GDtAGSpFBrnVb2+1WSKK3K3FuhDXH2pU68cEjpz0qC81CEyvNI0Ud/C7LCGWQNtUcE7SBknjn0qCPWNHfUYf1hpdy8ikPIy3TLv5zxxx86TkUolu81CbS7SC4hs7ie1jBBnE4wZP3l4BJ+dArrTjcRJLHaXW+4fzTv3Ern937vr3q5quqG81We9troxBbGRFDOdzEnAUep5/KqH65u4biCcS3DujhgskzspI9Rnmkm32VSQ9dJjS/iht8zsJdpdpVVN2ehPYDHJPFF9UurnTpkmurSG6gKsbiS2njYB2OBh1ztHC8YFZS81a5vNtu00gXeRtZ/hGT+XPWiVkLW3N1cX83nwrsjngRT+0XcMEEEdCtK96HX2EdPm08XdncW8M0L3auu55Q/lHOMjgZqbXb+9DG0uJXM7Ro0RCjD56gkHjFV4dX0CWGKEaZOj7yIWR+IkZuOr5J+dUtUSOO4FlZGWWOSMyxmRFDDI68E+lHJthKKihfD+ow21y7T5Dbgd3uDWpmltP1ql+915crYeKLGd+aFWOnaPFpNzdXNyslwmwpFA5DDPXII5oXAfN1S1SKWF98gwScbef3jW8XSpnNJXtGg8RagdVe6hcFHhXeWA44Fei6KM6NYc5/wBmj/8AlFYTXrBhp8wsp9N+0ucT+XdhmdcYwF9a32jqU0myjI5W3jH4KK4/WtcI0dv+Hp8pWSz20VxHsmQMAcjnBU+oI5B9xVVo7j7UtrDdsoWMyNJJGrtjOAPT1OTRHFUHEjayyRnbm1Uu/Ugb26e5rzUz0qGaaL9L65S+lWRdiGLbgbR8WcgDqcV1unn6pqSBiArRs23vmMcE9ulTQZXU7tS7OVii5YjPO/0AqQRCaQsYZInBGJAQrfiD/OhvYUCLWzubmDUX+1COCSadViSJecHGSevb8BRjT5DcWFrMwwZIUYge6ihljFfG3kFtcqVeafcska/e3kcEfj6UQ0xkGn2yxBtiRqoDdRjjB98ilIEW8EVlv0kyhfC7I3786DPyyf6Vp/MrFfpWl/8AIrVegNwSfoh/zqsf5IMn4M8euH3yqAMAnOPQVXWRdzbs4zkAd6kc5ldv4RgVXTiVfnXoJnDRMZmA4AUfmajJJ5NTSKFJ4596iI5piGinimgU4DFAC5pRzSfSlB9qQxwFIa6lAqWNHLnNXrbeSDHhk/fUjOPfH+VVEFEtKgM11Gq5DA8EVEnSNYK2RXUqKhiRSkmeR1AHqD71pNClK6nuU4O9JB/hdRn8wKzOpuJNWuGByqvsX5Dijvh8lr21P8cW0/8AKxrnyL4m0H8j6EAJAIPUZpmX84JtBBXOc8jn0qSIHy0HfaP5VKsYBzgZrkNbI9nvQ67ubpNTt7W3gikRjulLOcqnduOmDxz1PSrmo3Ys4A6pvdnWNF9Sxx+A6063icSTSOBud+38IGF/qfrQgH7a4qTUmPaupMREFY8ZP408R+1c8iRANIyoCQoLHGSeAKf5o6ZAoGJsFIUFSgZGQaacDrTERFADSeXmpdy9hS7x6UqHZhdp8wnjBA/Gqrs7ThljPA24Jxk5IqyXVWG51XjucVXd1YO8YZnBP3QT0ORn26165wDThPgnY4Y5CpnHfgdzTpdyB1iURkoNpOOoNKkwiEu2N5JBgueOc9PpTfNVjGJNrllIdQM9cED8KAJ9jtuLyt1OAnAxSCPYVO5mOcEsc9qVHIGNrtg4zjr+NKNxxldoBzy2TSYEV3n7O+PQH86858UREXd3GcftPjX+f+dek3A3QyL6qaw2r2ZvdQaMHJeNGTHXpg1nNW7NYukefFSTgdO+e1aPw9pNu7edehvKRGkKdC+0Zx7ZOBVW+0q4tJvigxIeBnn60R0mQJcPC7ZjCGIn6cn8eaWSXw0GOK5bG6pp0OEjkhjjaVcqycFD247is4tvJFJtfqDWw1WyuLy7kuLSEvsI3hfvY749aH6haxpdMIQdmeB1wKzxzpUb5cdst6HAPKHwjJ70fWCZEzEmfn0oJpknl7FPat/ofk3NqYXUEsOtZN7NcaqIP06G9lhcfrTyCBkJBFkj5k1Fe6lqmm6Bf3M9+bhjiCDEfxI7fvH5DP1q+vg23F2JHkd4928xsTg+x55FNurBJo7rT5SAt2hCj+FxyhHyOKUWlJWFNp0eVfa72PgS8e9Iuo3ROGJx86mfaWZGI3qSGXuCOoqMxrn0r0meYyGS4kcneue/WoTKp/cqedMOQMelQFKQyN5R2jpAzN7D2pxXHWm5UHqKBBPRmCTkHoVYZ+lFtAvWF/HHKdytkYPyoHp7qJxuGR3HrRjRLQXGqRRnIGSCR8qOO9g5a0EPD99LM17bvF56RxnaxbGCThVP9D7VG2ga0AWWzZQOuZV/zof4c1KDRtZkiuvjtZsxSkc7cHhvofyJr1COaAWZdJTKhXKHqCPXPej2YvZXvziqPNZtGulaITyIhlTeoGSSKD3OjXQnKJHv44csAD/lXousGwF1blnKBI3ZSgyGYkDn6fzoXe7HA+ysjZHJLYI+lWsUYol5JS7BVp5lpYwRmN9iqFzjqe9SNdv33YHemyQzjqhNRL5sbZVWBpKLCx0TSbd+cE/eUqCaRrmdCCko9sJio3eYtnaQT6DFReVO/wC6ce5op2CaLqm0uFB814Jj1TblSfb0+VTRW1xI6W7smGcKN45HOO1VLexw26RuQM/KjQ1ixtEEs23zV546kj2pMYV8Ezu+nXEW1j5dyyYPIOAKPs+5mG07OoYnGayfgOUPp8rGcrJ9peV0xlQuBkke5OPWtQJVLBYjwOSR3Ujt8q+W9a6zyR14/wAUT5XAPQAY5p4IGBtwT0GeoFU/MMcj4S5dl+HJf4STz37j2FP84/EFjKgDKySHaD7888VylIskkHPRupA5rtrkAnOTyAT0qtHIsqqwdGxkfCfgyO5P9KV5HTEbMFbaccHPB7A9R70rpgTjgryc4yB8z3pFOVy0jKTzy2PnUReNIjgFeh+Mn1xj+lQy3Mccgjdm8zPxKnYYBwf4eTjFO7egZZeVUDB3AbqAzUhJ+9tbrjj4hVeW7OVMAldHGBJgBR82P9BSGVAyxRgSSNJjao4B7ktwBVCssKckfExwSGOKjMhIJO5RnPfpVSKV382SIqyrIWeNPiP0bgAd+BTDNFCwjnmjjkjYIvO4t7ZPTrjgVaRNl7zAQvODzkbsfn37dKaJcICxCh+7tg59P51XmZkmmBBhVGA+0H4yeOQv/YofcXwkllGnxm5nHJyd2w+oz0pxjyEwnLL5cKysyxoxPxN0/DqfyFRzyxQwGa5LJA3Lbz+0m9BjstVvIFrHDdai+boAkBnDRhuuAPl3Pehemxya7qrS3GWs42yxVuGbsPl61rCCab8L+9CbL2qzPDolzc3O5J7wBUQ8bE7D245+tX7yf7MYL5seQ6CKZeoIPQ/Q5+hoB4zmd7mK3+NRkfCc/EfWj6RpqFhFE2cyqFwGJPp2q2lGEZvpt/y0EfJIQvlBoyzwBcq+fjj+XqPnTFn8xA0TRzo3AI+Ej1zQTR76SznNnPv2ITsd+AaIXsDllubB24/aPGowshz0NKePjKn/AAZXZYjuop1LhmTa20qev51L5ih9u9Ofiwx7fWhkNzb3yGO8i2yockMMFfkfSn3SzwKSGjuxn7vRsHnp/TPSp4eApBFXjI37mAzzgDFPjMTMpDkg9TwOMUGSe2lmbZNKjBQ7oxzj5qehHt7Vz+dGYmhjilUsWZosg4P8Wegqfb2AXeaHaxO5iF+LD8r7fP8AzpPOgKrhWwQAxI7+/p6UF+1pMGdZ/KZcPhoh8fofUjmpLp/jQxxG4TzCGjiyWPHr2x79qHi2IJmVAuI0UDPTJ4/1pizKwJVTt3YUg8HPT+tDZL0wpGbiKRW+6yMfhXHb+v0pLW6t5VO196PKQG6KCfvcdBwPzocHV0JstidfNVJEMJYHYzHpjgg9s9aeJmVk3L0HIzzj1x9KqPdxsu3DGPBy6nCnrzn046VDHeRqY2VsiMfGzIQc9MA9yOB79qfFtdBZdW9H9mOXRtr5bv25qCS6DRyvOVjZQqSOX3DJ6he2O341R86PzkhuN4kjYY3oDtOByy57n58VY1W48sOJoiDEdiwZx8Q53FR0OTxVqG6oVlme6Mb+Vk7mBICsRs9AT61GJVIQeWxBbAf7zHPXI7dvyqB5ljtSYXMhdxIz+ZuyWHIH1GKjE7KsZlZbhBuUv5ZKoM4GfU/5Clw0DZR8WXBOiXDLbsuBsD5+78fIPv70C8GafNFMmpz26PZyb49zkduvHzIFFPE+2TQbloFARGUbUHCjP73971z68dKf4Svoo9EtnKKklsXVHYErljnLdR+OK9z/AA24Ym4q6fX8jlzpS03Vha5t9M1DZblhbx5LPIoClcKccn3xWGt7QXjzGxha58s4LRx5Pscdea03iHxRcQW6uTHOzZURSENG2R97A9Kzfhu7fSxJO7CBZojtc/vEHt+db5JvKnJxaaKww9pqPJNMp6g1zGqrJbyxRjkb1Iz2zVFxM8Pm+WxhBwW960OuSQXdsk1urbwoTcH4ZO/HzrPFgsjLvKnGOOR8jRGMaTRrkck6ZHJK3TPHtTGcnGeg6CpZVG0DCMexUnj6VDhh+7+NXSRmm2S2oCuJH6DoPWrfmtcyBf3c81VigkkPxZAopZWo3qAMdz8q58sktm+NN6Dmm6hLpsLRRMBvwx+HParieIrguA5EiH4WQrgMDwRkUCkDs31rooybqNGJ2k81wLDjk+TWzt9yUVS6JrDS5tQYLbqpw2zlsAH0o9qXhZdDtbXUIma5vd+0rjKKcZ4FXdBWGG6to4UCqD0FS2en6rHqUk+oTEWqz7lLNldpPp2r3OOPC1vf6nhe7PNa8AOHxDqBWW2urYFZz1Zdu35U7VX0DUJo2tI5InRFVlPd+9PvbxJ7u6U/tlSU+WysAFHyrOy2MsU0hdxEx+NVJ+9n0rWM5v8AJGOSMV+LNIviG/sLl9O00uykcID1GOaingu9atbaW3t2LIGV8Doc1Jo2jXTyWeoxWV1PkFZGQAjkYFa3QbRdEg+y6hMkE8jGRUY9qqM3ya8C9tcEyTRLMweH0ju02zIh4Pasx4lz/wCHkyAuH5Arc3M1jLbMZL+3BPBTdg1lvENtp0mkNDFdxkR5YKGyTihMVGW8Plt8O08c5rc3ELXGkLHGP2hGFNYXQ5beFI5JJ1U8/s8c1rNY1FrTw8lxDkNngjqKbpgtMB6XDcx6gkN5KgjiYnLHAFa+81c3rJFp1tbzROpX7QCQVIHaspFqdre6btiBe6KMjSzAFEz1OPWhFnrP2GO0he8MsMTljFGuCPme4rCac20/5Gsfgk/sIS2l7HIttNAjSXZcxKFR3fPoeSOa6LSZYIxfRpKl0f2KssgZi54wFPv6dKis9Whgtrtg1mZpnDws0IPlevUZ6VXTXmhhghnhtpljbMUj7uOc5496p70wutoC6us1jfKkm9JlUljnJLEnmoRq0rFBIA/ltvUiMKd3ucZI9qdrF2dQv3uHG3PHHQ8k5/Oq0FysQK43Y+7gdKXns0XXQ976Sa9jm8lQN+dqoAOuTip9R1b7ZbpbRxiOJBn4UAZucjcR97r3qCe8W6uVkkwhLZYheBxjoKbbvCt0krxl0A+NCcA/I1L/AEY19tFjTYU3wzyyMu3aVXyycgHk59qKr+r0n3i9kcBkX7S6Mox+8pUHIFS2WsWyaTJY/ZVLtHKFnUqSoc8Kc4IA5zjrWbZCspRWDnsRTS4rQT+Rp73X/sk7Jpl2pQRhS4XKye2CKoaNKk0jRGa3t1PxlpFOc+gIqvpNv5l7EZriOzi5zPKhZRx6AVom0HSJC1z/AOJrN3CkhEt3G8jt862haRhKnaKE4Fnrk2+5jYIPgdRw5I4+Ve0aQf8AyiyO7ObdOfX4RXjCaXp+pXMqRam7SeV5h/2c8Y6qBnJI/pXsujxLDo9lEjlljt41BIwThRXF62XxSOv0EUpP9i8CfWq09rI919oguPKcxiNgYw4IBJHcepqdRUgHvXnXs9Kimtpeby/2yHc2Nx+yjJx0/epsUd+0syi6hURuFB+zZzwDn73vRACq1rxcXv8A78f/ACLSbCiC3sbu3iWOK7jKgkndbgkkkkn73qaemnKtuI2dzIGZhKnwsCxJOPbnpV9Xp4KnqMe9TKTHSB1pbTW9uElnad9xO9xg4J6fSsl+lOBm8PQyAH9ncDP1Uit6xUdTms5+kCJJvCd8ApbaFYe2GHNXjl8kKcfgz59f7jHuzVXxzx1q5cLtSMe2fzqaxs2eF7hot8RO3IPKke1eg5UrOKMeToik+JFb1FQHrVjHDooztbgH0qF12/eBB96uyGqdDaUU2lB9aAFpRXcVwakAoFPApo5py1LLRLGuTijWjAQLNduDthQt9R/2KExL0NHHjUaVDAjH/aHyx9hyQPrisMstG+KNszsWXYs33icn51rPB8JuNTskH/FK/Q4oNqVtHb34iijdB5aklxjcT3HtWz/RjZmXUvMI4hLP+QA/M1lkmnC0awhU6Z6810CMRjFd9o2L97J96qbW9K7ae9cbZtxLKSkybhg49atfaEClnIUAZJPahn9kpcnAH5+1Ojie4yblCEH3Iyevuff27fOkmDiE4pY5498Th19QaSYlF4FU44Ps7+fHuJAw65+8B39yPzp9xcMwRICrySnCdwB3Y+w/yFDZNbB+tX06wQrDB5pE0bfeA6MOMe/rTpZpJQrMNjYyVBzg+me9OFsYi3JZmOWdurf9+lIUIPPFHIuiMzzEbRI2PnROxmmdQJcMOme4qiqDOWohBJDH8K5J9aXIGtEhc7tpQ5pcj3qVJFYDPWkMig4p3+pn/AwMYQMRwW6kZ55p7IGIyxA5BA6HIxzVZMB1lELh9uG+Hk9Opz7U/ErMxDFFPOOM57+te0zzzo4owCrKNzKNwY5zUwU5BBIAzwB1qMRDzBIWJfbtznnGc0vlRk4Ybif4iTUuSXbGkdPOkSn41L9lL8mmx3BfP7KQ+m1Tj8TiuuCII90aqpyOgxXQSNIgJBB9DQ2A/llGVIJ7Ghlnp6S3cCEq0rMUA6DI5x70WUnPHXtiotMmWC/m+BTMC6wRgjcxODwOpJ71M20i4q0Wdd0OB9PdM75ok3lxxj0Arz2y0cxSyNtKjBI/rXqOrMNP0oxXDAXdycvznb6CsvfmC3s2YEbtpxz1Peuds6Iq1ZjbPUpLNhEUWSN2AKsSMfh/Korq3a3uXjY7sHg+tQTxO8W8DkHNPa6acqZPvAYNJL6Ku9MkSNgwZRWt0GZ4Shz1oNpiJLwcVobSFUkRe1ZSfg2xqjVyXDiyklRTJIIyQo6sccCsC14YRBfarPJC7yYAZMDPp7VrLjU1sikJhmfcOSiZHyzWD8e6p9uuYLUWhQ2+XLMwJO8DjA+VaYsfOaRGWftQcgD4tlsr/wAQXdzp6BoHIO4DG9sfEw9iaCsjr9x3A+dWXMY+8hU+1MLpkYbI969RRSikeRKTk2yCcTLDEysclASc9ck1FiU4DOenNXrlgIYgBjEaj0Jqo55OMAUkkFsjPGSck+5poYZz0J608hT1JpmAOxoaBMs2rkSLgjPtWs8PArczTgDEaMSfcispaD4wcAVoVnNnpsqA4eV+T7VGRtLRpjSctgrUg0kxuCqL2wowCfWpdI1S7tLiRIbiURMxJiTkNgc4B4zxUWona0K9iN1Q2zeTKjpn4XDkdzg5ogm42E2oyoPz6wi2cVzbNK8igtslgwDnqMqxGPwqKbxL5bNHLYRtIhwxjdWXpnrQa9gOJJVuYZgSWLCTDH3KnBzQxpV3kkjDAHj1xRykHFB+fxNKSRFbCPvgEVUfxBfMpAWMH160KZt2xgCQQRwKQHI4BotgqCMWsX3QzKfcxipLnUb8IMTkZHVVAoVlgeMCleWSQYdiQO2aWwtE0l5cuAJLqVskcb+tXIUaeMRRqfgbv1OetClA43Cjfhy4MWqwsQCGyvJ9RQ0O7Nn4SU2VoI5B8UkuPiIxyOhB68j8qPKSGUXd4ssEhO1iVVZMdsDoMdj3oXCs88iqLN/Nb+xMhIQnB6rjke/QUq3FxDCZr0xQOwIiMbBssOMn5H+VfN+sjeaVHTB1FBS4uVs7ZY1mC/EQNnBwc9OOD2zmmR6l9pdzIrRCJSZYkbqBwM9fyxQj9badZ8Sf7Sgx5ayEshbu7DvznjpT4EnktRDb2gitinmrdZCgDqGbbz+XpWPt0tr+IcthKaRSS9tEXRlG51lVQADnbtI7dadLcQxTM6NG/AEchlI3McckDqPT5UCAMDKdQvN6ybkdFfO5RgjB6jJyOnFS3WpW1nbxtDEohmyEUuWwR1B46/8AYoeJtpLYcgjGZLmH/aTmMho9pHlrvAyOT1IPpXJ9omtgzX2wowCR23U/P1yKpvp+p6lE0tzeLCrPlFJ3YXGWYnt8uvyqcT6bp5WPcZ3ixnjAc9ck/wAWe3bpQ0v9u3+m/wD0H7lq1wksLabBGoljJ8yR8fAD94r1/wA6qXN1BbypBKoupPvEkkqzZ4IXt9c1Xntb/Umt5kJSK5c4cnHlp6t7Y6DvjFEYtJtLJXuZXLbQGWSQfCvAGQfnzz0qqhHbe/6/zFtohgury/uI1MDQ28chWQ/cbj+HPA/pT4Hs9Ldnjlaa76l5CDn2UjgH+frQm91+WGceQ+PLBC71wGz3weoNWNK065S/ivr6eMwAK8Tpysu5T0JHbvx1qnj4xuWl9fYk76Ft5rrVru5Mm6CGPmRihyxH7uP4sZ+WKtxRJoumFLBmnmDCR5MAZ9GOeAPT61bW9tvsvk2cazNGDiEJuLYHc56dySaxl9qkoDRykFieVxjAxjGOmO/4VeLHLM6SpfQNpE2p6rdalIbaR2YFgA5JOD3+lanSxFpunJEjgSRv8TJyxJ7/AP19Kznhq0aPF/K3mggqipnPvk8YovqN5aRwpbi0aNWG7cY9uAeFwD1OT1J/lWmdJtYoLSEtbYC1C4+0aipViyhjuG4NhvX3zWw0uQy2sYy8K9M+3uR0+VeewjOofEcAEggj07VudOUy2cYmfG3nGNqhfb/M1p6yHHFFIrH5Bmv2af8ArUMhlTAfONuQeQe/4CrGm6iLmEKh5GMkHI6fyqzeQQW8U3nXRE0MgK4UgIx/eP8AEcfTrWVguZIrqWKOVpgpJVnGB9cUsUVmx8X4BaezSahZx3MYkFy8csZYlRztHHG0dqq2eolZZIrlJAScZI+97j3/AKVJp+oFYnhyoJX43IGPfp/P8Kdf25v40CP5MaEsST8SHHBGcYH+dZJJfCY3odeWqXSZiVEYyDEoXLhfp71QW6vdHZEucBGBPmDnPbn0qG0vZbf4C0jJG2WuHTaMduTRdrpJUQxOFlyG8xfvKvpn/vim4yh8ZK0MhluLK/tR5oEmV25L/cA54PGO+PnUUtrMpjltJUjRVYjc3wqex/PkmodV05orRTA3lQqC0bmLJn3HJwByR7ngVQtb+Xa0E4Kc7dpGC3t7fKnCFx5Qevokum9ltogbuIbug3DIz3b3/wBRVl3g2F8lJlORsPO88HPb5/Kkt1iuLXbdRQ+YSXcsnQjhT26Dnn+tV5kOoPDDpyo9wGZppGIQl+5PbGASaXxlKuv+BF4lpPIGHaRziP4g7k+nH3R86o3Fxe29qXmt4kMj7wQ2/eVPYL0x15ob9rvrbzDFFMEdQ0jqhG0nqPl2+VWLh9tsIZn89mCmL4CpUHuB6VosTg97EwoJoEkVZEULt3yyouPcj6+vqcUKf7Pqd0vmh4Yzk705yck5buTjPPtV651IS232OBI1VotrkjcDjk8fjz1oZDprXN03kutsGBVwWxtTHPw5J59M96WONJyloT+gnHDAkRG5Yodm9YiwZi2OHAH0wCT61HZao1rYFYbKRFY7OGGVOOevyz9aoX9lfALOkqyqVHmE/AFGMDJPHPbHPtUs0k6W8D3EamU5Cx4B8wHGDjoM7ep644qXBNbd2CZLdr+sEmstTkMCY3SMuAFbaDyehb7vyrH3C3elTFILhJAekkBBOBz25FGNUvbyWxka7SVQQCVZcDqMHHbv/wBiszbySG6byG8sSfAW9B3r2fQLjip934/ZHNlty/Q4y3V3cO+x5pHYs2U3EnuaS8W6RiJo3UY4LIVBHrRy3guoEa4jhmitFXbHIDt3AdT6mq19frcqomuJWKrhRIxbA+taSzPk0to1jii4pt0wYl3KkKRGUhADgLjIqDCkv8XfgnvVyA26sS0ij0yKJQXVmNuZkFRPNJKkjSOFPdgpHGwZ64q7pVml5MRKAF9WJFEBqFsHyt4igcYBqRtVjIUDUWXB5xIea5ZZJtUlR0xhFO20y5qVpb29pFDbWx3kH4ly27Hz5qppMDu7kwyZxgfAf8qYdXTDj9YuuTgFZWyB7U0a1HuObx+OmHY1zrHk48aNXOHK7C66fOzcWsx+UTf5U2LSNQkmiZ7OVCWwWMZUDnrzQ39dRBcm6lOeOCxNSwazaJEFLXEzAcsy8n8TTWLLFajsqWXE+2qNXbaZcWF5bs7oyEkAqwyDjuATVafxIxlMcixLHFLtcuMhh71U8NXcU9xCkSuASXy2KF6ykYTUTGpBE3evcxcskbyrZ4OThCdYno0H6102e4It0sA78BI7frVDXdWsriRbeQRCdRtASAD86FeGLuyjdUmtBJcZJEjHoKD3Z/25iDj4zz6c1o5GThfbNbZ+J9R8P2q2EUsiL94KuDmqVxfXPirUYEYs854RpDgD60KsrSW6nIklLYU4Kgsc+mBVjTdO1RplS0iePDYaWT9mqk+rNgD+dVehJbrZEWiinaO5Yq6MVIHPSrtr5khlZHJgKnaT3pyeGdRj3XV49nCqno8+8n6Jk0U03Q4jJl9Z09UlU4WNZCEPvkDmhS2JwAOgqDKdyg4PetXrUUlx4bbZG5SPlmC8D51XsbDRra+CG4uFgRMSN5EnmSP6gbcAVfltdMuWmK6vNDZxxbTEyTLvJOfj4xinYqdmGh3R24hiR3LcsqgkmhZ3+c0QQqxbBXGCPat8sWnPGY9LuHs5RhpnSQofL74LCobWBI3xpurwTM8hbdPHFIxbHdutJx+iozpbMnIijy4kjJwctuBxRKPRUubW3uG1KyjDAjyW37kGe+BWj1Ka6Om+S+q2gLNmQLahHXHTa4HINZWUyW0Rmg1RUnfmWJJCTnPqARSevALfTIdZ01LJhBFcx3C4GZApVSf7ueo96pxWyxQl2ZN/I28nINF4teeG2dGPnllC5mCHAHYHGaFtIt7JM0UQhjyG2oSdo9ATWb/U2XRA1ruuFgRwV2jDBT6ZPHWrK2BlaFDLg7fLGIyRnJ6+nWq0olWRhG7HOcYPbHPNW9JJS/iEMTpnDb2HxAgHofSpS8FfqWtK0K9kdWGn3Ese39rt+DofVvariaVJd3bjStLuHeWNQIZBl1IGXxnqOnPvV1r67hAZru4AyBnzW6n606x1vUpMsLy8Q9QGlJOOxptU9Et2tlO50e+sY2judAvEuCgaMhH9epxketQC+0yC3SK60u6BXKhkn2kE9eorW3Wram2m2zBrmeYtGi+XnLZ6+xrzrWTunJChSZXyQxJJB5yO1Ust6D2kqNQ36q0rTXmsljupGdRvnbfjg5UBQDx65xXqeh3An0mydhhmgQnA4HwivFNNltRprw3czxq9ymdrEAgKeuPfFep6PelNMs/LPw+SmPlgVy+qjyiqOn0bqTs1RIVNzMAPc0yK6hkfarjNA7m8acKD+7SW0mxgx7Vwe20d/JWaQ5FUrCGZL7UHaZHjkmDKoB3Kdi8GmLqA38jK0lsIEuJ5kyrSsGJJyMgYzj5CodpFUgljAyRXBge9RiY9GKj3zwage8gjdVlYKznAIOR+NR2iqLZPHaoLy1S9s57WQfBNG0Z+oxTyOMq2RSE0JhR836lA8NzJFKCpiYxkHrleD+dT6DIhZ7QeZ5szDy8MApwOhz3r0H9IHgm71HUf1lo8Ilab+3gDBTv/AIhnjnv7896wd74V1yyG+60y6iReS4j3Ko9cjNd6nHJGrONRljldFCbdHOX6ZYj/ACquxVmO48nvRK4gV8L/ABKcH3FDZISD7+oroRhLuzvL9KacL3yaRd6+4pyshPxLg0yRm6uBqcIp5GKURqaTKIlb1qZFLdK7EadacrM33VwKllIt2sat97r1Az1o5YSxSXjTTzC3tLaMIz46Hqce/QCs9GrHnJz61prHTJJ9KWxhjL3N02UXuznBUfgB+Ncuaq2dWJtO0Brm6lvrvzpnJUfBHkAbVB4H+dev/op00waRNeSJ8cz7F+Q6/nj8KyGkfoz8QTzot3bRWkLHDtLKpKj1CgnmvZ9OsItOsYLK1XbDAgRAevHc+561z5WmlFFp7tj9mV+5VeaWGJgsgAYjIXqT8hRAIf4qjks4JJo5pEUyx/dfoRWHCyuZVis3aVZpRggfCnULn+tWhFgYqY8KTuFQCfdKVJ+Gm6iK5McINwIb7pGCPWo4bCC3kkkhjCM4AOOBx6DtUrkxgndxiq4uwy43fEKLSBKT6JZLct0FVpbRuoFPN2/anJcS5xtJHc1L4sv5IrmzkwOOtWYbHaAzHmrSszDP9KQg0+KIc5PQ0og7UmxOwp231NJge9OkTZ52SxYgEdj07VIoO3JOahYEyLtYrkEcd8VIoPOST8zmumdxzGEfxFY4K89TioUljyP2o3DggU9sZXj94V0qrGC3BPXb61fqFckTB6HTKJFx9aS2R5X2R5Y7iMYxVq0tmuE35CRDq5/kPWq2paktlC0dhBvY8F2cLn6/5VvqlZLdMk1G5s9PtJ4bny5GkiIb4uSMcj5VlfDPiTQ/D8U0Gm6Zs1Nsj7VK+93B7Bjyvy7+9A/EWqXXmstzb2/nMMqA7MyD1JyKzqDedxJyec9yf86claEpU7NlrWvX2pTiWZtuBjAofcanLNGY3JySK7S7iO9gME2BcqOD/GP86abJ/PBZeK5lrTO1O42grptkJrUgrzj8aGXmmOsxEanPtWw0O3XyRx2p9+lvYW8t9cjMcYztHUnsB86zg3yKpVsyenW2owh50s7iSGL+0kSMkL88Ud02/hmnVmkAPpmh+n+JL61vBfQOVEnWLcdpX+H/AFpfE95DdMl9a+WBMu5OMNnuDjuDXRHB7nnZzP1PCXWjVXSwixubieX4Y4mcEnoQDg/jivIrmKWZ2mklkeZuWdmySaIXWpXl1ELe5kZ4QfuBsA/P1obNGnO1Sv1rqxYnjWzH1Gb3KroruZkzu+Ie9V5CrqcDBp8jyIcCXPs3NV3uNrZcDPsOtbN6OdIdMSzlQcAccc9KQH2zTd/HYZpyAno4FJDZKu/HEagU195PJFSCNsDJJ+tMdcdqGCLFku6VM8knijmrW7I6W0vBPJoRpf8Abp7Gj8959oDSuvm3MgMaoqcqPWssjejbElsD6wmw2i+kP9aprzx3q3rImS5jW4QofLGB6DJqqnPB+hrXF+KMsv5MjugzLHGCApGSaRYkCKFjycd6kvF5jBz9zt3qF2Izt3fU1T7IHMqrw7DOCBjotU4yANnljeOuakKSMfnSeUwGWKmpZa6EKnGTtFMAZ2CopJJwMDrV/TtLvNTkCW0Bcd25Cj61stK8MWGmFZ9QYXE45CD7qms3JIuMWzK6L4c1DVmBhiKRZ5lk4Uf51uNK0XStB2ybftl6v77j4VPsKszXjyDZGBHGOirxVYmsJ5G9GygkM1JtT1K8STdJHZIuZpk6KQCQD3P59aoLp0S7X1e/3iRDtEIYeWexyQAT7UzVNQuIpxZ20byPPGQqxqS2Se2Pl6UK1WS9N59mmgkW4BBYEHLEj05rgljnKb3X/INmuutS021vB9miUXOfKSUMCZAVHJAwMN/Ohs8mpXciHa0cTxZkI+DYm4ghs9On8qhtIRbachu0WRnyVLqD5fqB3x8+/SmXWqTtbF7OXERYDbu+PAH3iOwrDHhp1FX+rBsLxQaXbXJvJJZHVlZVEyhldNuOD3I/+lVBqyxvElssaFTxGV+BVHcdSSe/eg2nySXV5BHOs9xEj7jHH02k/Fj0zRS48ORxXTyS3cqxRNkyBAFwOfhwcj0BI603CEZ8Zu3QW30TTTanqczOkbx2sqk+c6lUQL1P8vnRKOw0+2SCXUpQWuAH3OvDtnJIOcouMdueeaojU9QsrYSTLPmZjscruDr7k/gKC3195s8rzMHyRg9GXHoe3y6VCxTk+K0v0G2kaDXddVpla1aJUV/g2IQMfX+VDby6nu7E3UdrMVLGKSRQSmexx1B/KorC3mvrG8Bsrp9yF7SfYQjuOqk4wxK5xz1GO9F9EuDaaLFFdx3O3ewk81CNi+nB6d/xqpRhhiuKtp/3/f2C32P8M6HeoqPcK1sXLKWUjeQMAKeuO/vxzXaxqt5bSRvNAVhQsEmzxMM4+XTqB611/qYigikiYldv3FYId+TwoHJHTJIyaEzagdQRk1AHdHG3lKow27rjn19/SojjeSXuTQN+EVtU1FLpGuhI/mMcSIqjaB279PbFRaNpratdZuWdYdud+QN2OMc9vlQdi7OqvggHjjFbLw9b+fayzTeWJFjKptZg6gdML0A69K78i9jF8SVthxLq2sktIUfzQrgBRk454AyOcj0H9aCa/cw3NvMiSlGWRnaNhuAOTnc2ck9umB6d6IahdJErF3gM8a7VKMSct1Oe2Bxx0zWT1dZbOXDJGj8MBGMqoP1PbtmuP02NTmpeSpMg09vMm3PI4wfvAZOPmelbfSpoVsAkcKmQtlgW3dem5jnJIrB6ftUnLYB68DH4mt7oODby/sFgwQ4TAXK44J6tz6t9BXT69LhseMn+yNcftBjyztLxZ2nAzgfLnHy6UE1y3uoSUjVmVY+JIDiN1PUbc4Az/SjEl1Dl1CeYJGWRSTsI25ODjt+GKz94kurGZNPsPN4VjOxwI1xwq5O1R+dcPp758m6S+/8A6OQOtrsRkNC6p8WWbG4nHOBjjFaWxuZLt1Mnw2+3POMnBzj1IPpxWVt0uEuNsyAOwyC/Q478daIaZOYJoxPPHHCQW+6Qc56+pJ967fU41KNx7CLtBLWzcO1xLHaxeUZAkfn43b8cbc9upoXpMt2rNNcic7UYuxGQfTnt8+lH0f7QGLyKbRWBCAEkAfd69e/HeqGttJJapbQRQzLvOFwSBgZBwMDPz9K58U7j7bQtp2OjvDfBY2PPACjgEen5nmpNYXT0tCbbyUYh25Us2cgAA9M/Ks7pt1fQzPNBbyMI0J+ElQoPGT7c+tX5ZhcTKolQojfF5Z4PryRyOw+tW/TuE7T0NbVor28hmVUtRdStyZg6mRgB3+HtU2n6mIGn2Bz5mThlwSewHfB7jviiVkYXiuIIZDHCy/G0f3nx25wOfftVKa1jt2nMCSyRxxDM3miMKT94DueOPxquUJtqSom35LljN504mucNFIhkA8zHT1X07dqD3EO9En8iExnjapKtn0POT/8ASq82oK6Ktv8ACueQM4VemMmuM6z3BeH9nEr7VcoB8gVGfrWkcUoOwkEJtIksreF48TSbcR+Y2P2megX0Uc5PeqyySWTu11bSrK5AUudqg9Tz3J/rRe4ubNPKHmmdmjBPUKWznn09cD0FVZ4G1yS58jf+zz5acBQ3GAvpwDWMMrl+fX2Mi07VJbqaF712dxERsKduuc9uKdZXAMMBuYGaJWBRM7vtDFvh49Bg/h71HbabHc3awx3caI42Zt1bJb0CscnJHOTjr6UMvIL/AEnEU0qLI58whH+LvjOOncj2q/ahNtR7EvsuXEN7FYNqE7wRTmEqRNLh23cAkH2JwPagWnvHHtjLt5kYOEdQUBPUj3+dS6hcPd2dzLNMZJF2sxzkMSRzn17UO0mI3l7FActk8AHBYema9H0z9vHJT/vRz5IOUlQYlvhO8Vrcz7YAu0MDnYKFahbWsIb7PeGZlOApTGR65zV26tLSW5htrcSB8Nv8oGR8joMVC+lw2ys9zNPESCIxLCVDfhmtMfBtcdfpoJqUV8t/rsEEkHkV27+7TpFIfAKtjuO9Jg+la0SJvUfu0m9c9KkVQQcg0hQ9v506YWhpcEdDSB8dBT/KOOq/jUiW4KbjPAvP3Sxz/Kkkx2iMOxxhaN6Lp0V8mZpEjO4ANJJsQD1JxVO0t7UMGnuoyM8oquc/UCtDBJp7RmPTo3Uggt8JAP4sT+Vax12Y5HekaTw1ollZ3KyyeIdHVFGNizEn8wKu32haLdzzeZqTyRyNlhbPAo+heT+lZFsnI4P0pj223ZIQhEgJA2dMHHp/Km2yIxig1ZeHLaKYvBprMwzt3aonP/SKMtLcD7JHb+HoonETi4iAAST4eAz4O88ZGR1IrDsgBP7NOvXaKGSXkq3h27kjUE7MAZFS2WkegHUoYo9svhm789APKEW4L/zYVR+Rq14faBmhins762uizSQ+fLlmz1+IgY56CsNb3LSIJI3lQH+9g/lVpdQvET4L25QgE489v86YjXfqfTpPNFvod5vViGY2ICnnn4uOPeqOoeFtOEKzg2aM7D9g10Y3QdydpccenWq2naoWtmN/cSz/ABjCyyF+MD1PTmopNWnUyW9pYbnibbvZ8BvQgDHb3qOe+JXHVk0+h+H4Y23Xl8Hx8LWuSF//AEm3P4Vmp7uCzWa1ghvwsoG8TThA47EgDkfWrGsS3sls7XciRnadkcXQfM1n5VZ5X2tlt3fnitLZDSYVXxDcQxmOKO2AKhSXQysQOgJYniotS1zUrqQFr+RnyOYoxF+GADQ9ICozNGx987R+dK84RhtWNSuMYO4jFOwpeBtzOZG3eX8Xcuxc/nVdHYIFMm1fQCnbmlZ2BJ28nPGalbT7qVU8qFtzHlQMVm5JLkaRjb4iTvHIwaNAg2KMe+ME1UjeVD8BbOccVYlt3tW23ERBzjBPWjUGiXCxCWSeCxjA3l3nJ259lB55HFRLJF1+pai42VNNtbiSINtkXHU4IzT9Jil/Wu6WQ4QsPjbJPHatDbaPql1JMmkam12kJCuy3GOfkR064qRNN8TW8qxeXLP1xGsm4A+pCjP41okpK0Z7V2U7u8s7fKXLlWI3BfUfUVDZX1gcxwOAzHgYxTNcjnH7fVFtQ6JsEaSl3yD7ZA+RNCbZoJNQBVtgXG0Y5PTj86L2Ljo9htv1TJ4f0pb+5UCCJbjYjc71JxnHv2ryC+ntpI5AluzSeazGVn4GW7KB9OTWhljE+meUCObmI/PBNZiMTyQ3UcW8h3BKLk5wx6ilx4l8rRZinH6s8iSOBFklOZNoMhX5k8AY9B1716jpaqNKsvL5TyE2n22ivKoNJvZGdfs0oLkYZkIA9ya9s0OyhXQ9PR25FtGP/hFcnqcijVnV6WHJuimKeDiib2Q42FTj86iks8n4QQfTFcnupnW8bRVDVMkmKQ2zr+6a5UIPSm2mgplgShtu4BgOgYZq0slvt5hiz/gFV4fLz8S1ZCwDB29axdGsbGSXMkeDGRgnkEdauJPEV+M7D6Gpo7S3KK20HPIpZUQqf2YPrxWVoaRGyZ6DP1oF41ufsnhi+YHaZUEI/wCY4P5Zo+I2JVkAA/hrzn9L9+Vey09WwVVp3Cn14H8vzrTCnLIkRlfGLPPS26APjlSR+IofI5JPr61cU/7PMMdQCKouwP3hivXPNZEXdTyAR8q4Tr3Snbh0P40hiU8gUCGGXP3RtFcJG9af5IPekEI9aljQ9JgBymT61IshY/CoFRpF6c1YRQDz+FSy0XdNiEso80/s1OW9/atNDe+XqFhdrwIV80gdiCAP5VmIpNqgL8/nRMOTZKx4ZhgfIZP8zXLkVs6cbpH0dHKssayKfhdQw+RGakBFZL9HuonUfDsQJJeBth5ycEbl/mR9K1A3jnmuFunRrSJyMjGPrmmMkgAPHypqu4qRZG7gU00yaaK7tJgqR1qKKFmcA8UQDZPKg1IOecCj27fYPJXggkgDR42nOMdapiwlJyAKKHPqKTkfvVbxpkrJJFSOxIILH4qtBcdK4t70m80RjGPQnKUuxeTnikKmmiRvi+dJ5h9adoKY7b60m2k3ntTd59KScR0zzbklTnBHIrjknmRz7ZwPyqIfOnhq9Rwi3bRyW6HsA6lW6Hg1NpmlRXN0hYN5cQLFix4z/U1XDd6MeZ9hsI4hxLL8T/0H0FDoSYzWb5IIgqAJEnAA7VjL3XoYkll8tH8sEjI6t2H41Z8T3UccKtcTrEHJ255Zh7CvPr2+t5IvKiEp3PuZm4zjpWdWyW9lmadb12kmCmZjlnUYJP8AI1WlgaP7vf071WgkGeG/Gi8YE0BR+uM59PeiWhlFCchlJR0544Oa0+larDcr5N+RHOOBIeFf5+hrNkFGZZB8Q71OYwVBHIYcVMkpIvHkcOj0jSAUt2btnArO+Ib1r/ULm0PENo4i68OxUFj9CQKEWGo31n8NtdSKm77ucins/wCykP7xyxPqepJ981jGHF2azzKSpFK1bMbocgxt+Rp6zSG1uIFAYRvvwRkgHrimkBNQkAGBKhI/nVRJcXUuehTkeoH+ma3g6lZzSV6EUHklG+gqGbdgnygPdjmpDGULIZJOD69RUUo4OATn1NdidmbB8pOe30GKdLZK+ky3hJ3JOkYHsQST+OKbJy3XNG4rJz4enRcZZRIc/wCIf6UP6BfZmRUqYz8QqECp4uSKAZZVAFz0+VRuOelSDIHGQKjYknmhjQS0R1iukmdQQnOK1dpq0IcFYkU+uKBeHbH7VHKTwFxRX9TlGyDWE2m9muNOtAbxbL52rhz08len1oKjc4H4UT19Gh1EqcZEa9aD+bz8Sd+oreGkjGX5MnllBkHb4QKj3bicnpUQkQTZPzUnpTzEHc5cAe5pt7E1Q/K45YVtNI8EuthHqerI3ksodYx0x2zWOtrSOSaONW3M7gfnXqWu6ncQ6RDYeZ8BAUj2FTlb4lwSbKYuUjiEVnGsMY/hFQHnknmqkMmRVgNXEdcaH01jSZpjmpAKWOrQ2FlIkzojSFvLZGIlVtuM8D7v+tBdRjiMBMVxHc3cMSiPy4jF5Snnaq/vZB69eaD69c7Zo495AxuOOD3qjp19L9rhjgUtK7BVBfbnnPJrD/L1JzRDlui3K3mz7t7wxsAMn4iMDn4V5I+laK38O236ieRyXvAoaLEqtE6t03DAKj5nNTG702CdplsYbGaVwr/Z5GClD1wx6DNRSTnVLmCBFnjtXlKyOdrCNRkjvzwO/Fc+TJOaTjpJ/wDAJIqW1vJoMcnnmQsT+2MB3oAPugPx17+nvTI9fdmaKVWaOUjzOSBjv7gdOar6zchbhYXLvbr/AGfmkb/nmqOnWEmpalHawyBInbHmPyEHv7+3erjGMk8mT+YvNIt3ZZ54xaTs6ygnc5IU/wDM3UY7nFQW+j3Mt5GojW4t3cBmtZQeO/xdvmRiruteE7y2s5ZrUTOIz8cTAEsP4lx1+RGfnU+gafdW+1Y2uYpjGGEsgCoh6nAzknGfn6U1li8XLHJDrew3p1gbCS5tLa8lS2aNwEaRnYMOTsHAzjPvVfUdZnsxLZxpOY5lGySWHYzoepx79M+lB7zULuxviglLNA2UZlw3POWHrzzVY6ishl+1RGWWZcGQ/G4z025PH8/pXPDBO+U9jcvCG3k0kUjhxHHJt4IkDFcdBkdKCSXDtLu8xiSd24jnPv61Lcyy2l08dvK3lA8bgDkH1HSl06J5JWYW4nVRkgnao92PHH1FenCKjHkQuwvpCXKuzwS2zSsAWxIPMVe+Dgge/ete08mkQRTXDyTQp8LybwWYsCAvI5GQOc5oLoQ8pAUt4oppSMeTnaV6g9ccjOOeT8qtS6oYJZre5KA2hHDRb8SglcrxjGBnnHfvXnZ3LJOktI0WkDL+exa1UeUwlkPxGRW3RjHJAGOp71mpZPLZoULhG7evpxWm1DV9OuFlup4g88jhWDKrO4x1wR8I+o9BWevIFEgeLBR0BQAFcfTJ/nXd6bWmqM2T6bPFDP5kqGbYOUL4DHtnuR8q1WnShpZ4byRJp5RvkjiGApP7p29T9TispYG2Z3En3goxlC4Bz6Aj/Ktbp0sVlNb28USNK4y5wchzzjaPuqOmT1OfSo9bfGl2aQ6LVvptrIDE0bo84IincHAbGMZ70ksIGjxWyW8xuTkmNGZ/KjU4J2jgknPXjvnpUd9e6jBE8ZkQq4ZSm0ko2P3ccHP+dBo9XvRBczASFWASQ4ygHT4h39h0z61wY8eSbtvX7/3/AH+4NpIZeXGH/YabafZ1yx8xlBye/DfD8h+dVLa5KnlWV8dduCR7HtTbi5vpGLN5zMiqhDICnyxjA+VV/tMW4SGIxtjG1Bhc/XpXp4oaqiFIMadeRNM/2u4jzGAcMGyf7ox1oz5y+W7scI+Ynt1/eBHBB9QMHP0rJPcXUSBUkaMZHw4Chye7evvmjUEksKYWWGQwZB2pgHPU4z+eMcVy+pw18kaJk2uf+W6fHAJmR53JcuMiMqORj1Jxz2GKy9ld77kfaJGGWBJLYA9cj/KtdHBY3lybm6cXESDY7tkAjAww7nBwPeqT2ml2tpLcG1nV5mKoQVG9R1wTkIM9e/b1q8OWMU402yXpi+fN9ngWNww4clI9oU9hz0wOufWob549QvoiNihZNhVfhycjn6+vaglxOk0wCKSik4j3jG7/ABd6u2DN5MomEak7SpAyC3XBz6D0P1qngUXzX92Fpk2p6VPJM8VpGWhEzlGlPVV45JwDU1npN/ahJo7jypeSNhwNuOijHxE8CrNlOlw5zcu0jRMvLjaR22humD2B/OuN8q27bpriO6LmGV2bapBByMdeg+lRLLP8EJUtgK4u55yDIgDh9rqTzgdyfXPf2q/ZX4kYASTSmMs8jRKc4xjIH1Az70BFxM8mI4/2ZONiLjj/ADq5AGaLChoUDq0rKcAc4Xr949x2FdU8MXGhJ2wmZYLSJJYoX8wTMysDtMQHQbu/0FQCxmvtl1cS7YEkEUqsSuFHLA/8pz6mqslzG0sMSWwkC8MzMRuJPPxEgAY+nWrL6i5VRAkYVE8pWJ3hSM857nHAPoK5+M4bXYivrsFrbWLvpyT+SQmZCTjfn4gR26jHNZy0kZLjzFyXAJGGIOfXIrZrplxf6YNKg+O+udsqqz7AcckEng4H55qlD4B8TRSFm0tmXaRlJUP9a7vSfOLv7Msrr9wJo8rxaj5gZw2DkqxBOevNTandJcjCRNHsJBy5bNGLvwTq0QjFvp195hQGRmQEBu4G33qld6FqsVrHu0q8DHJf9i556eldajG7rZlKT6vQBxzS4qy9jdJw9rcKfQwsP6VAeByKYxFpSKRetOan4J8jMUhpR3ppNSUiaDG4Ud0naGkbH3VzwcVn4m5o1pEreeUXOGU5wu48c9KuPRlPTsMqYAgLQyAlcgrJ1z04IqItHnOSPpQX9bTRjyjbxKoJDMqkDHQcA8UxdamJVTEi5OMhm4qeZpwYTe4SOdslzCVycAkDp1/OmSQwTy+czHJTbjPb8KgOqxFRsVXOOVViMfiKknuAkUWIWJmTzFIkUAD0OcU00TTJoY44lEaOMDpualeVDkFohz0Ei/50KkkvWOUgGM9pQf5Gopra4uCrSQMhJwcDdgetKylH7DcmoWkNuYppEBJyQBkkYHp24qCfXEt5N4t5WZW4LkKM+461U1VJ42jMUJYPHj7mcDPb0obcRSlMSI+/gklDnmhuugUb7Dtpf3GrTqlz9ljickBXbYrYHILcnuKfdxJZWbsl28xkUqxVNqo/bB6880IsgsVu0p3LKoyuSMfUUWiuYxDuNvG0ckW/aWJ3gfxfWlz/AJi47/QzsnMgOWbgZLHPNaEafYDTZWZ9tyOANpP1GP60Jvr4zARrHFEnmZ2RKFXFGVc+S6E4B44GM8UoqUlvRU2ov7Kl+0FtpsCwWkSmTkzMcs2P5VUlvryZklmnZ2DAglvTp06VFc3D3UaIwVRFwo9aiiCrPllyFPIBxSWOKVIOcnt9ms0bUZraF7hGhRnf4neNZCew5YE1am1JZ1axnjs5Mgt5RiAx74BGKGaeBqFrtt4ynxE7U+Loc96gk062JNwl6RLu3NAccNnkA9ariqWuhOTt7Nn4d1uC3ZY5dMsBFhI0WOJk3MSAucHn61o9Qe/u7CTLrb2gJASMCNG5xwo5Ye5rFeHI1uL5VLHMY80Y7srAjPtRDxD4i07SrYWlrKGCg+YiHeS59W/HvWc4zclxdI0g1x32YjUBHLDeMjF1SRthPH1xQm1G25hJHVxg1dmuFaGeKKIRoY9/LZJJ9TVK13vLCduVDDB9Oa0IRsrGQrbrt6/aEHXHHOay9tc3NvPL5E/kHztokBxgEnjI7VpNPUtaF2ZURZkJY5OT2AA5JNZqS0l+03STSRwrHIxYMcsSD2Heqn0KKJbjWNSZnhubuZlyVPxZwK918Pxf+Q6cFXcv2WPBPU/CK8FFtbuGKSTGQ5ODGeTXvPh07NA0xSSCLSIYIx+6K4PVp8I2d3o65OgmkBYjcB86XyEz9/ikVz69a7YPUivNO9smWCMAhTmua2hIwyimAe9SCnQWRNZwDmmJbQk8EmrOaZ5aZyDg0lYIkXKDCjAFcX4NN6HqaXePT8aXkDi7EV49+liSE+IdsagSiBFlbPJPJH5EV7CGzgKAM14D4yvft/iS/nByrTsF+QOB+Qrq9Kvm2c/qX8aBZk2SBe3U/hUEi4Yg9KlkHOfYUyQ5ANekcDK7x+lIrFampCoPWgEKrBuoFO+EDOKjAA6UqjcMd6ljQ7eTwKkjU96RExUyDmoZqiWFSzBVHJOBRS5wh8lekceM+/Q/nVfTVAl8xuiDP1qQkvG7HqSR+ea55vZvBaPTv0QXCHS7yEACVJFJYdSpBwPoc/jXoSyN/FXkf6JrrytZltyeJ4iAPcc/5160BmvPzWpm6SonDBuWPNOVlHQGoQtPANKMmQ0iXzTjgCmmRj1NIBXEVTk2TSO3H1rt5pCDTcUrdFUh280hkxTaZIcIx9BSUmNJCJKSZPZzTzIR0xVWBwZJRkf2n9BUxpcimlY4yMabvb1ptLiix0eW3WsWFpn7TdwoR+6G3H8BQmfxnpinbCZ3/vCLj8yK86MhNcCTXv0eVZ6/oDrq8tvcxTtJa53v8W37vUEeueMUS1nUfJE1yyeYwOyJM8O57fLufYVjf0Z+ZBY6pcs7eUzpEi543YyT+G0UWvpfPuBFkYgj3Ef3n/0A/GsZPY7MrrG95HluHLzvyzH+Q9B7Vmpvv9utavXI9kjfh19ayt0Nrgd8mnEglt1R/gfj3q7Y3TW1yLa5OQ33HPpVGBdwBHDdjVq6i+12BZf7aH4h6+9KRRfkj83crffQ4Py7GmQ5eBo/34zkfLvVaxvN5t5WP3x5ch9x0NXgvl3YJ6NwajrQySAeZHuXBI+9xVth+yfP8B6VSh/2e6KHoauyjbE/XpUeRoqS4E9pJ6hQf5UPKkagy/MUQmGbaBh2/wA6pTgrqjbepJI/CnHsRxJZVc9GyAfkSKgn+7n0q1t2Wkced3lrkn3zz/OqczcNmuvG7RnIr29s13exW8fWRwo+pr0GTS1tYJW4kjERBX1A6fyrD6RbPc3TFG2mNd2R27CtTosN0+pW9vPKzxSEqQT6qabvkhr8GYGdPLmkQjG1yPzpYBluav6ratHqF9uHwxzspPvVGGqaoi7LBBPypuMkCn5yMUiD4ifSkykanQbe4XTxLEhIZjz8qJpPNH/aRt+FWdEulstLtoWQfCgJ+Z5q/wDrC0lHxxj8K5rbb0dEEkuzAeJ236oHAwGiXr7ZrPPI4JAC4rZ+OPIf7HLbjGC6tj6GsXNkMTXRB/FHPJVJkbuXBVlUZ7062AlYRvnI6e4qJzzXI211cdjTsdaNL4as4pNdtVUHCtuIPsK1PiWXfeJGOiLQzwXArX0s2SdiADPvU+qP5l9K3viozPVFYtkcT4FWkbiqKHFWI2rmOhFoHNNc4GTSIa6QZxUPsZGNNsrstLeWrTNjYoV2XHBI6cfifoaZc6PZ27x391YyQEwiRUWRcHPQlRjb/wBnFLfajc2NmVjjAilbHmYyQwGeOeOKhm1Fba2FjIUaQt/tBhABfODjcc5Pyrlye5brz+r68kNq6KV5dxPBIZGm+0Fh5fx8AdcnjkHoOnrVG01CW1uUlgYGbk/GuQwPqO/yp2tXSu7kWKW8qv8AHh2JxjgMG7+/FDrSW1NyhvDN5QJLhANxGOgNbYsfwuiPJf8A1iYZJC6xs8i8maNXz+I4PvRfStBttWtD9m1NGnEfmTQSRNGU7cMeGwSPxpLC28OaupVI54Z1HAklOceo5wflRiwtYLK5ki08qsrqq7fL+J8jtk9CfQcVjLPBfHcX+3/0pIj09IY9GhtTfyxl5EkEyk5U5PC+3GPnzV27123sbe1srZ41mYKzBACVJ5AYjqeef51S1zS7HTIIhPcbJipZAHJZhnpzwBnHb164rK3dz5UmZ5RL5ZZVEZwPoR1Hv3rCOCGd8k7Vt/uNycdBrxDdoJLxIbeAsZAfOyMrHgYUJn4fc8ntWXlkaSUguARyMk8n5+tWI9Ud5ViY7rYuMCTKj67f6VXulT7VKECKu47Qjb1HsD3+dejhx8FxZLd7Gh3ckuzOx7scmtH4djgncRxactyEw0jyygDJ9FPHy4JoZplzp1om68sWvJXOAryFI0Hrxyx/AVudFg02PL28Bsmkjbz0lYk4AyNpPI+fXpXP6zNwi1xf/b+jscVsm1C4Wzso5bI7LeVQjPEBtK9Rx3AI/nWdl1mHULdftyJ9m+0tLMkTBJZ3bn3wAO/Si13q0lgkmnXOx5WA8mZhuKq373uQCce9UNVvdGjuo1Fo5tYFMdtEibDjH3ix6knk8H51xenjWnFv6f8Af9/yKkwNe2kQ8x9Pikljj+KRlkEiop6D7oJx3PShce+NoxuIIOF+LBHPFTak8tu2wiAGVNyyW7ZBU9sg/Qg80xplmj/bhUdV4kXnf6Bh2Pv+NevitLezMt2bxPFIixj7R5gYSqxy4zyPT6jmtBZyJbNDO7AG4O2BOWcnpuIGNozxkkk4rOWrKrKiyBCy/eyQT9cfkKuZS6lBjk8pIFTfJPgbjkBQqf5++ajPDmq8GkWH7hne8JaZXV8GMRyY8tgeoA6nPHzqe7FtPJIJpGhSOE3OwINpk5G5geMjHAwc5pYLKO4fYwV/KXODIAXAOSq9hznG0dTUutraR2I2W0pguGEolaIu1vH+9z7HjB45ryVKCnFR/Yp9MzsUWoa/ELdSTBCCd8r7VQjknAGCfoTQq6tRE6tDdpOjDlkB6j1B/nWouddMccFjodu0IjUsAke5+n88ck/5Vm7228+QLcTxxsRxvuBJjvg7R8Neh6ec27a4x8L+/wDsZOhLdlMfnKoJAyfhACkcADrk+9P+yx22ya5UmTlsI+Ag92/yqiJFtJGWIYI+FmT4gR7GpY0lu4iZXwgPwgj7vqc11yj/ACGmaKC58pDJKvlrcBZAGULkEHB49wcGqawXuqXNyIPiSMlhlAUUtwC3YfPnnFQw+RseG2j2Qhgd89x8ROOvAP8AL60a0ydbeCO5a3jecqJXhAVlI3dCByOBkZ7158rxNyXkp77ANh4bvDYpfSXCW1u0nlFpEJw452478d+gqrbWsx3Rz4MbHa20hi2PTr09eK0Ot6owiMdrcFY4csi7iHkyRwD7Lj8DWVSSaSd/NB3OCdsgz7gnPt3rrxZJ5E5PoztJ0XdNVYpCEGAPiJdycj0AGBVjY2o3IguJo41+/wCczcYA9O5xwB3oSssjPhC4YDhhwB9altIgMCebeg7MBhR65boP59gaqeLfLyPs0b2kCyW8f2ryGt8ySeWmM+hUZ4J7+mTRKexiurUjaRbCATNKCo8td5XG3HUkfPFZhp4JAGFrMMuNkgU7FAPOQo9OMDtRO8n/ANlZ4URPOO887iFyQOepUe/+dcfGUatlRBuoIktjm0inSHf+0kdQBu7D6dfrVW1lltZUVXlkEeXMZ2hScd+57Z/Cuk3yq0aNIk6qNoL7VY9xjHLY96k8PWl3fX8KeWHjWRRIGBA255DMOg/CuuksbcuiIy2Gf0eJLd+Lbaa9nhjcrIcyORv+A889BXqFzqVrZI3myQTBR923kLE/LK4/OvL9HtbRPEsJtZhKwVzI7KE3Eg8KpOcAAf6Vrp4t0Tj+7Xd6apQtdHN6iVS0FZPENk0ayWlpLIGGQ0jhfyGaEX/iG+XHkW8Sb2xkKW2j15P9KSOJUjCqABjIA9+ahnQFeRnHOK6kkYOTKU+pajOQJb2fZnkLIVH4DFea3drcG6mPllgZGOcjnk16LevFbgM7oORxuGevWsLeadfC7laNiUZ2ZSHOME8VM0ioN7B621wp5hf8KU21w8iosLlmOAPU1ZNjqoHKSEH1cc/iajkh1GIASQPg9MoGqKVGm/0HR2sX2W4WXelxEVYneMIvQgrjJOccg1AljcPjCpz/AHxU0DagSwigI4//ACcc+3SrS2WqTw/tZPKRTkCRwox3PHSkqY9oiTR5lTdJNCg+Z/yq3ZPZWBZzeOJ8ELJEw+HIweBn+dIfDs3H2m4C5Gfuk8evNXLTw5bs3xNNN8vhFWk/CIk0+2VbDVJ4ttla3M1wJEMEaTBVjAY5xzk9eaTUtOt7Oznla3lLRTJGFZ09DnJX6Yo99ji0i3lmt0toJRG2wsAXJx2LZP4UC1AafFAoi1B5vMAaSM27LtbHOSWwcHPIqZQRUZsV/DV3ZW8lzNFMU8rI+DG0nB59RQuS8a4tlV1AEShFwSeBmmTagWYKqk9tzEf0FRID5bf3jx/Ko0XvyFIdBu7i1S5ihkaJmC7liJG49vnUcmk3EJxINh9HjZf6UTtHmVAsd2kO0gqrylOfUduKui71snEd7JKAcjbdq3/7Vb8YmPJszRtJh910+j4pwivEHws4/wAMv+tHrnUdRifF4Muyj+1jRiRz7fOqkt15wAaKNCD1jjC5+eKOCDkwb5t+p+/cfRyf6077begbWeYj3QH+lW8qe5H0rht7OPzocEHJlP7W3V0ib/Hbr/lU/wCtnMflstsybt20wqOelTj2ZfxriuRyAfwNHAfMrRXkMT70s7Td6gMMf/FVux1WztbtrqXRbK6kK4AmkcqD/FtzjPzyKjMKHrEp/wCUVG1tAesSfhilwBTLWr64mqTRST2hj8uNUKxyDDYzgkFevPahBjti+7zLlTnPCocfnVs2kB/cx8mNIbOE95B8mpODHzRJHdwLDJG1zcgSAA7YwMjOSDhu9VrlLSa3WOK4EZDZ+OJgPyzTzYp2kkH4GmGx9Jj9VocJUNSSLVhNHZyRzRXUAmXA3GMnAx23IRnNQ4maR3+22rM7FiTIBkk9eQKhNjJ2kQ/MEU02c4/gP/N/pU8WHJBqxadrNoftsVuxlBLRTJkrj58VEYprjUjHaweSC7Fpd4KvzwR6cUINpP8A8MH/AJhTDbTD/cH6YoadjtUehWehLFGJHdZZf8WcVv7AhLK3U9o1H5V8+lJVH9lIPkDXtGhF/wBS6fuLZ+zR9T/dFcvq1yijq9HUZM0ilfWpQw45oWk7LgDp7083ZDxgjqT/ACrzODs9DkgmDS7qpC5B6ipDOoAJyKTiyrRa30u8VXWZW70/KnvU0NEhau3Z603bxxzSYxU+QINXu1stKvLvp5MLuPnjj88V88SsXmJJyc8mvZv0kXv2XwtNGDhriRIh8vvH8hXi6fFJXo+ljUWzj9VL5JEr9FqI9xT5T8Q9BUbHnNdiOQYDg4px5FMY1240gFYAdK5OCK4GkBqWUiyvTNSoeKrIanjPIqGaIIwnZBgdT1qRP7Jh71BEc4FTpyWHrXNI3iGPB139h16ynJwFlAb5Hg/zr3oLzXzpZkrKCOoNfQmkTi70y0uRz5sKsfnjmuLOvlZu9RRbC04LTlFSKtKMbMXIYFrsVOF9qQr7VfBkcyuVpCtTMKjaoaotMiYVnPGM0kUEKxyOgbOQpxmtIetYfxI7yzyhnLBXIUE9KUF8jWJnEuLhZtyzSgk9Q5r1CHJhj/wj+VeXhDnIr0Hw3I82jwtIzM2WGWPPBrT1C0mCCVdSnimF19a5rKPlYADtTjkrgU3OKXOBmvozyT0PRQtj4QsFBG64Zpm9fibj8gKj0W7F9qetAY/twFz2UfD/AEqp4jzY6bZ22eLWO2fj5DdVLwfPjXdWiJ/tEdhn2b/WsK7YEniCTczvxhmIGPSs1qC7TG3qCfzo/wCJiElMQPA9OxoNqSZtbZwOqkfnTiIgtWwRV6Sb7JNHMR+zfhqGW/JGO1FFUXdlLA33wuV+dKXYyiUELXcS/dVhIny/+ho5G4mgjm7kc/OgMLGRVJ6tAyn6UV0OQSWrRnkryP60pdDL14u4JJ39RUxfda5zzilKb4CDjI6CosnyNpHSskNChQ1ovsTVO6XF9G3qgP5Yq7bEeWV+uKgv1xJE46CNsj5ZoXYEdm5S4hVfjxEwOehyO/zoddqI5WCZ29VJ9O1WLKX9qrnrin3Vus2nvIp/aQyMMfxKecVvCXGVEyVoveE7fNtcTfxOFH0Gf61qNHj/APNrXjo5P5GhPhe3ZdFhYD+0Zn/PH9KOaSCmpRuR91XP/wAJrXuQdQMB4qmLajdW0agKlxIz47nPH5UGiPpRbxDj7bc7B8TTuW+poTFwcVpLsyj0T9qltkLjGOWcKKaoGMmi+iWhedCw4jBc/M8CofRog5FKrKASQOlTeUrLlGpixYPK1YjCKOaySNEBvEdqRpZk67HU/wBP61jph3r0HVIvP0+5jD9Yzge45/pWAkwVzWsOjKXZScYpFGRT34+VNXihlHovg1fL0Zrg8F/6DFV5SWdmPUnNXtPj+yeHbeLoTGM/WqTiscsrZriWiMVMlRYqVKyNEWENSgZNRR1ZiXNQ+xgPXmj+02sE8ywxEhnkI+6M4z6n5UD+1RwzY3gxN8LbQNxXPY9qJ+Lriaz1O3khcKfJ6Dr1OfpWdKtcXB2IxeRuFVeST6AVosaq30Yz/Imu1kEixyzF4y25X+9we/8ApRBLfStyQRvJK7HDTSt5aL9ACTTBpGotCXa2aJVYDMuFyT6Z6++OlFbXRVtVlmujbXASIlUW4ZMseBzjk+3eollhSXL+QJMIWkGl6ckVxZrFMsTsw84bml46bgMDHbv3rrbxBM2oxvb20au8nwqoywJG3Ck9M8fWo44hZrLEljfNb3CBmE0YBO3BynTGM9T6jis+84SeQxgqNx+FjkgemfUetcKxLJJ8t/8AgbbXRo49Wtbe7a4v7W3u3YvuhYbvK54UOchu54496zupXOkSy+ZFZXMaux3hXOI/QDI5qBbmGKTM2WXP3QOD7Z/0q3baja5ktwjCF3OGY7kK9sj1HrXSsCxvlFP+bJ5N9gdCMkoCQDxkVYgeMTJ5ysyK3xKDjI7jPaunRI5HQYypIyOjfKjGn6RZyOkM+oftZMYWGIuF+bHGfpmunJkjGNv+/wCQ0my7pdxot7cQoNOjt5FkDbSxfzAD93JPBo7c3F017btFpwaS5m3AtJv3E53L6YI5yemOKjGi2llEree4jBDBnA4ZehUY5J6YyKq6lPfMkVtaO/mGUOIlGXLFT028Y69P4q8vksnyhtP7s0Sos3Mlrd68rO0dzHDiG3jjcxh8n4VyoyAMnPT51ndR+zWM8sd8WkkExBEEm8IP4dxyD/Ort1pl/YLDc3Vm9sM7FjlkXLcEsWHXrjtxwKoagulrExhuWliVgjwsdr5I+8g7qDkc89PWtsCjy+L1+hErKEjWM6lofOSQP0wDlfX0zUc8c0MUbyQMscwJjdk++AccfWq+Eidwkm5OzYIyKsNJtjJCl+OOePw716CjRNlmymj3qAEVm4VSx+GjlroqyqLjUblLeJsfeAyEPfGQOnQd6EW7MygRhYFwpaR2Gc57AdPrzTrtlunVGILtIczTL19z8/6VjlUn+Lo1j0ak3en2qFY4WQRHMbscs2Dw3wjGfXtiq1z4ou7mForUNHcSSMpA5DK/VcfOpIbFrW1hjZ7UK8ACIR5rBCfvE9FyTVaxsIDqa/ZpZiFBWQQRNkoVILDGcDOPnXnRjjcrkugdrSIbl5rKYwW6PEbq3Uzb5AXwexweBnnHyzQiHR72eRU04GduSfLOdo/vdh+NXodKup9UmW5yVtnWPz1G2IKBwdx6DGOMZorqcNlDDGZp5zY2yALCGOyaQnkKBgYHdsnsMmt/e4VGG2Z15M+dLNtBNJeXNtbydoTNl/oFz9OlVZ3mY+UqtyqkqRjjHAx/3muuIrGWVzZyvHgn9lNgfQMOD9cVHbWxmnChtp2kgSHhfxrsxttXJ/0H+w2YToojDPErfEQc9fetFokN59kKTkIirvWSYHIHoAM47e+KoXEahoiV852xkAHt79/aqt5qc8k8ry3U67yMYOFUZ5AHfFRlg8i4oroLnT4pGl86VETIySCWXjcNv+I/DVq81uOw0qJ7OxgjaV2V2RvMD+XgBW3Z4GQcd+tApJ2vbJliLyXLODu4G4ew65onbaO0eno8lvC7yq6kurIzDg9+QeNuQOlc0oRSTyv+AV9ABJZry9XyoiXlYLsVfhJPTjoKsTrFBceXKFZlYiQxPuG4ejdP51qXs1stKge0091kuTKgDSYKKdo3uO2ASo/HvQFtIa3VWm1GyVA23OTnPp06966I54t10iaa0DHmuLi+hHmSQRDAVowW8te+0Z5/rRCe8S2uIle7Dyxfedoz8YPY84qm6OZniVg0bHapjIbd824wO9VpLVjmd5k+I/Ccbt5Hp8vwrSUIyq+g2G7WBLgABWlDKX81pMYGfQenqa0iXMxsHmtLaKVo033UKHaPhG1WPr649KzdnFHb2y3Dy2CXDnHw4Eqr36cA4q7ZaiEe4JZ0gniZQjckrjjc3Gefb8q4PUxc+t0OKSE8K20S6pHd3EnktAG3AtkPuBx0HGPQnmtVda3ZwgiNXlPsMD86xelSyzOFfACxBYgoAXPcsByeO/rVrUEZYxumPJx8ICj/ADr2/R24O/v/AMHB6h1JfsWLjxRcHckMccSoSm4jcePyqjNf3tyy/t5ZFz8QXOMfTiqVhPBcahF5dvvUq5bfyNwPWrtl9rZZPtMIjUN8ABycZNdSdmUlSKNncxxaldJchcMEVVOSVb2AP8+lBprl4rmYLLOmHb7j4HWjC2cY1OaUjBXDKMdzWfvP/WT/APvG/nWMrRtCmWk1S4XpfXI/xYapk1m6/wDymNj/AO0gU/0oSaTFTyZpwQdXWLofEY7N+5zDj+VLNrEk8Rje2tNpPISR0yPTr0oHsGOKQrhTjNPkxKCNE2uEWvktZW7fDj9pI8nHbvVKfXr6Vdn2pkQDASEbRj6UM/3dRR5LcelDk10NQXZetJTJeoW3EndlmOT0NdLueBi+M+wxU2j2sc9yHmu4rZFOMyK7E5B6BQa0droujSyrC+pR+URzNLP5YB90CZ/OjxsT70Ykpgg5GKuxbi0CMSTkdfTNaWWyt4rhY9Ht0dcMHmcpycfCVO8nGe3GaD3hlfXZftDI0iuQxRQASBjgCiKpjk7RcQlYJT2IVfuZ7569qgPJwcVL96JQBkl/SpLm0ktrgICxO1WDAY6gH+uK3RgQKpdlRFyScADuaeYWy+3onJz6ZxRO0sRBqbBmBWJ1Kgjn7+OfoCagKZQg4/3YJI/uFj/OlF2EtA5gVcq6jjg4Ndlf7wz8qnvYybqcrnHmHj6kf0qS3sg8EjzP5bqwCowxkYJJ/AfnTehLaKuB6nPuK6VVXequHGByAR/Or05ENokEeVVmUvgZLOF/lz0oaDnPuwoV+R68FmJYGB86WSNs8bYwwx+Ip7Q2+0mPUBnsHidc/wA6bbFhFcsDKBtwdkigc+oPUfKqvT/6UASys0b7VlWQfxLyD+IpvmMfQ/SmqGdgqgEngCnSEKNq7cLxuXv75pNjFMrLw6BfnkVwmB/dH0arNze3sUnl+bcREKuVeUtk468+tVJriSc5mfec9SBmnYDvNXPRvxpfNT+9+FNiWEqxmaUHB2bACCffPbNJtg8rJkkEmPu+WCpPzz/ShMCaKaJZFZl3qDkowIDe3FWJryxeMhLIRP2ZZnOPoaGcdjSH6U7EwsZtJfb+zuo/u7yJVbj97Gce2K9Y0oQtploYQxiMCbC45xgYz714gQecCvatCJXRbAdCLaPr/hFcHrtxR3+g/KQRWOP+GmSxxebAMdWP8qcHwMkgCq9xPGLi1/aJ985+IeleZFOz0rRdEMdd5C5HU/OkSRW5VgfkalDiolY9DDCB0xTgrDqakVlPcU/8KTbKpDV3etPySOcGuyQO1IxPfFR5A82/S/d/Fp1kvZXmYfM7R/I15xFwc1qv0nTvN4nn3q6xxIkSMykBsDJIJ68k1lVOEx3NevhjWNHmZ5XNjZD8dNJ60jHkn3pCcg1sZDCea7NJXAUgQ4GlFIBXAVLKRKpqZDzUKipEqGWi9A3Iq1E3xfSqMRxirUXJGKwmjeBct/7Wvbv0f3JuPDMCnrC7RnPp1H868SgGGDH616z+imZ2tryF0fysq6uVO0noeelcORW0dEvwZvY+nIqwigimoqEVMiAdK6MONnHKRwQVzKKkriMiux41RleysyL61A+0dOatulQOq1xZYNG0JFQnnpWH1xcvKfWRq3hVc9KxXiNdk7qO0rVyxTUjqxu7M5tPIxW58KJnRYucfE386xB++eO1bjwmw/UyDuHb+dbZ/wAEIKmEHqa7yEp+aSuRcR2z5NzxVmzi8+7t4f8AiSon4kCqgPFFvDa79btWPIjLSn/lUn+gr6J9Hlmk8aSJJdJuH7OSMoxH8P8ApQfw0Db+L4Ucg+chXPY5X/MVc8SyCW3t36/D1oLpM2y/064PW2uUVv8ACTx/UVkugCPic5upCc8tk0PZ0fTYd/VZCp+RFFvFcZF046YyKAwqXtZo89MNQugIfKeJwycr2IonbYkUPGdsq8/OhYMsD7QciiNhOrSBWUBv50pDKm3bqLIOFKsyj5ipNFl8q5APQ8GprpNuqxcBcoRj/v51Th+CfINHaA1sAGSmeCarXSlCT04xXWU+4KT6VNqGDGG/H2rFdleCrC53c9a7VuLFn7qrD8RUKnGDx+FRaxN/5Yw6biBTitiB1m7IO+aIpMVgMa9Tzn0oBG+wZ8wircMh4dycfug9/f8A0rWSEegaBdR3NsYIoPLW3AUY6EHNGLRSLoZ/4bgf9Jrzix1S5tGLW8zJlssA3BPv6n2r0DRL5NTuYvs29GLbcOuDyDyPUVcJbVhLo8+1tl/WdzGM+Yrnr3GBQxY1D8tRfxRp1zBfGaXd5z8sfXBxn8qHQwPOm9U5HUV0SWzCNIXdyBGRx0z3rW+HoZFsN+zLO3JPfFZWJVNwiZGRya2ekXEv6ugG3aMHHyycGsp9G0S2VY/eULTfKjY4LUhZmPJyacBjqKhFkbRRk4GcHg5rzudDFPLCRgqxX8DivSC6jgisN4liEWszMowHIcfUf55q8fZnIBuOadZxeddwxD95wPzq9a6Te6nKRYW0k2OWKj4VHuegrS6P4U+xzxXV5cK0qHIiiXKg+7Hr9KUpxTopRbVhnUMJDFEOgFCnPNX9RfdcED90Yqg3Wueb2bxVREFSoKYoqVVPapKRPGKu2FvLdShYV+EH4nPQUCvrxrTZ8IbLDK+orUxarFJYRGzQIrL0HalJBZjPHdvHHq0avLhxANoxkN8R/Cg1jp+ovIXs4JmZBnzIugz71oPFGn3Vyf1iIt8UahC2M7Tyf61X0G9ktElilVnhuCqlBIDhjnDEdR6U5zaxPhtoyluWwvomo3FvZthSkisAylceXIeOh9auPjRnbWZ5JQzSOUti5JZz90ljwfX4Rx60Lh1q4ur62j1CGN1tN4XEYJjGCCx9cdeafe60Xu3ZDBdEbYUSdRuCgdQDwM9+ea8pwm5uKWn3/wCLKi1QLudeuLozi7k3LKvOBkgBs7QfTPPPcChs8bW//wC8LeVM/wAWU3EDgdPfJ+lWNX1O1k3LHHC0g6OI+mONo7Be/Tn2oK8ryKSwHFepixqrqiGyx5lvKoVgyge2QD8+tQAFeF6+1cuxuV4b5dacoO3ggjPOa6ONEsKado91dpHLiGGKT7rzShA2PQdT9BR6Pw3fxxQvDfWssRIdhvZRj1yRyMc1nrbTL68H7CznlGAA+zAx6ZPFbjRILWHS45L+3e1uLUqkjMzISOgbr715vq888W1K99V/7NIq10WxGL/SwtxMhnk3MuCCZAuSSMcEU8XEXhvSoZ4LVnvLpP2aoucMRkD5Y545JFCr+Sawle4upVWVTIlvcBATJkdGA68Hr2zQnVLy9l022k8wvErAySxsfhkK4Ck8YIUHpxzXBi9O8r0/g3df346Kc6RHcabq18iNdzw2TDdtafcrSc5PPI4qhceHp4Y2e1uoLwR8v5TfEPXg9al3zyWxTcBsXcqlSwQeoXOB86HNaTWBjnjuoGZcFXgmDEH0I6g/OvWhHInppfpRldkIDEYHKd8/zqQGTP7JQgBGcjNI+5nBUAFznjp8qmuLTylUs6OrcgxNkenPofnXVaCh9tcOJ/KVQCxG9QMk9+SelHIdRFnYiPSoCmozuS1z9915+5GOqj+994+1BzZTwuomidGf91uCRjPWj0GoWujafG0KLcXjkvmNjkD1YjoMdF+prDNKkuKtmkP1ObStWuwuY40JRcrMDkN3J9ya12i2UWn25eBWFzIiGbc3BIIBA9Op/KsbN4gmaF7KxjdWkYPzEC5PoGU9MdsVbW+1SO5s448xxsEiduWBfPLYPQ9PnivJ9Vhy5Y02l+hadOwzd30FrZTpJJM1u947O7AFoUz0IHfP9KwNxLPfLvd2kOf3Rkg9g3PPHSimq6TqdvbymSYTQzzDYsZLGfqdwA9O9EdC/WUXmW6WCqyAN5EYEcr54AU9cdycj581v6WMMONzTsynbdGLltpIS7AEoeeeCPpXD4ocMWc8Fck/DWn1jxXdjbFaQ/ZzADEd6gsPX4cY+vJrNTXUk8gkZUVsclRtDe5A4zXo4J5Jq5Rr+JLSXTJ9O+0x3QbMiSZGxmUY3f8ANx+VSX8EabZGQsjZCHd6d8n8/wAKYNRmihVYzFGAxYfsxk5GDjvgD8KihlElySjOELA75Oec9QOxNaNO7KTVUaTwnDfzXYh0+KAxiIhxF1TPOWYjk57VfknaZ3imWRAjY81z93B4BPbB7/jWVnfYFYgsQMkGQgKTnqRT9Glh88oXEkjRsCC2Uc9sD1Hpz7Vw5vTpt5C9dBOW/wBS1W6SJrkIjzOTNKcDJOWLH0AHSq11qEktrFbypB9kjBC+YAASerZ67j1OPYdqrR2wdx9llZmkIUgrgYK5PPtg1csvDMN4T5+rWiuT8CwOJAmf4skcfLNXjljx6ekZyjJsqwbArLFJiRfi8wMOVx0H55PypXLXJQIcooyNw7ZyeQMfM1W1TRJrFWlglM8C9WCbSPmKKW2hR2dvNqGpzg2sXCIuQ0z4BC47cn+taSy40uVji30CLma3+0ySyKJHQ7Y48YH+Jj8+1cL+eaKdmXL7MyZz8IB9+g6dKN6XokflSavrAt4rcozLByDKcccdhn6ms9PBCFWO1PnyuVDO3w8nsAffuaIZMeSTS3RTtbDfhzUA0cluWyZG35GAPcEVLrcc88lpHADgyEu2OAMd6HaB5dvcyQlY/OXKOwO7OD1B6Y+VHyw4Oe9ej6SCUJJff/g4PVP5p/p/5K2lWS2NoqNzIcluc4JNW3YBT64qis032u4DufLG3yxj255qG9vDDBLIhBZFyAeRn3rq0kc+2xVR5b+RUUsTGGwoycAnJrOXmnXpuJXW1lZWckFVz39quHXJLqaKSa0tCVyoWNDGDnrnaefrUMU13faj9ns4d08jkKqPjJPz4FYSakdEIuL0DJIJYz+0jdD/AHlIpnSt5BoGpW6M+p3lwgUbmgtQZGwOuXbCD8T8qk03RbW6juZl0e+ttPkQqb2adc4zz95cE5/gwe1Q4/RopfZg15QUjfdOa0l/p3h2yumhXUr6cJ12woAT6bic/XFGtH0m0vY7m40Sa1jW2iMsrzI6NGg6kuQ2PoR7U0r7ButoyEGkXkkSu0fkoejTHbn5DqfwqaKwtIpAmZr2c9IoFIX8ep/KtbpfhR/EBmWLWra6kUbmjsX3lR6ndgkUWl0q70XSpRpSRKd4jkeKEY3Dg7iScN2we9VUSOUjD39kbWK080Q2zyksYghUxAHA3HknPX2pssTNFiPbIxcZUPjjHU5xRfX4LzUf1cj2KxTxoyTyFCFck8E4z29O+amm0BDCEh1WM7Vwiyll5+ZUfypMYCXRp9xdC0gPYgHNULIZu3b0H9a276bJZ6IjRXome3ieSWMOpjUAH7pxk/XHzrF6ePvnPoMn5U49hLphayeJMs8gOI8AFcYJPIB+WefeiYuIJJAQ0bkuCcN235x+CD8aCQSMispjRgwweTnH0NNUsAQ2SOo+f4VrHRi9hsOAHkIAcxh2OT12E/zcU2VFlP3kAWQnHTOCiD8gfzoMZmEbDDBj3U4H4fQVOlyxkAE2FIGS3r1PUetNyQuLChdPNluI0TeZGZdwzjHmEY/I/hUBUrbnIxvdySepwAv9ao/apBHzsI5HfI4qX7ZsKeYpH7wA75YHPb0qlxuxSUqobqYHmAfD95zgn3x/Shy/u/PNW7ycTMGU9QchvUkn+tVOmMdlJpN2VFUiynFlJxnL9SqnH1+8P5VXz6nFTLHI9miKuSzkj4Tk4684x+dcjrBgpkzD/eA8L8vf3/0rO90i68scFMIaExkzvgc5yuewHqc1XfKgq3Bzg+1SG4ZowST5g4Dk84+dMj5kjyGPxA8DJ60JCezpgvmNs27M8bSSPpnmuCoADITyMhR3+Z7VZcqDIFjka6LljuGdq4znpjPNVpEmcLKykiQkK2PvEelJNyK0hrNlsnOa4sTjLHgY+VTyWjR6el0WHxuV246dec/SiPh20guFu5LqFJFRQF3DoeTWsYNujGeRRTkBvqDVxNNuJNPa9VU8lc5O7B49qa1iw0sXpwFLYAz746UZc+V4QQD98D82pxjd2E5VVA/w2m7WIenCsfyr1S3k/Zr/AIRXmvhuFotVbeMERZ49yK9EtTut439VBrj9Yv8ASj+7Oz0L/wBWX7Ih8RzFdGm2nBOB196xBcnqWP41qvFX/oY/8f8ASs0TwRXPgVRN87uZrvCUyx6eQSd8kuBnnoK0SSN7UA8JxK+hNIVBZbg4Pp8IosJDXHkVzkdsHUIlwE+gp4lYEAkc8VR3t61xc7kye9Q4F8giHYdMGu3nGcDFUw59aUMfWo4FKRYdY5wI540ljJGUkUMD9DXz/q8Eltf3ABXiZ/hUcD4j09q97RjuXnvXhGpyF5pTx8Tsd3rya6vSrbOX1TVIEFpF6gGk8xj+6Kc4fPX6UznODxXacZ28+g/Gu8w+n50jU3NIaH+b7fnTllP8P51AWp6nipYywsjen51Kjt6Cq6Gp061Mi0WY3YDoKv2qs+ODuz2FDkz2FXbfeCMMwPbFYzWjeB6j+jbR7Sa7M01vFOqwHPmqG2vuGCAfbP4V6jGgUAAgKOgHAFeX/o0u3e/lhJzi2+J/VsivRkxnkmvKnNqdM6JRvYSjKfxirCOtDY9o6ZqxG2Oa6MWfic04F/IpGYAVXWT3qvPeKhZcEkCuuXqoqNsyjibeicyj8qgkkHpQ99TEed0eeMdaW0vku/M2oV2Hua86XqOfk6VhcdtFhpTngVjNekMsm9jyzsTWwYisRqjbivzalBtyNoJJNghj8f0rXeE3I0xguP7U/wBKyLnn6VqPCp/8vkH/ALU/yrb1H/TCKtmg3v7UmT3IqDdXbq4bNOJ8rAk0e8KIftF5N/w7V8fM8fyzWfVq0Phg7YbkZ+KVXA+QX/WvppdHiD9QnMunxYOcAig1lJ5dyAx+F/hP9D+OKsw3G6F4m6jOKHSNyccVKBG819BOwkxncgcfMism7COdkHQjFaRLr7botlOSC/l7H47rxWVusicn3NTEB8uSUJ7irEMQkAxww6GoH3PGGHJB6VNavhhjrSfQyadme5tpXHxKGRvf0oeG/aZ96MToGtzIDyBu/CgQbBFEdobDdlNgDniiNxJugI+VBrJv2Zb0q1K5wvXlRUVsaOL8fWh+uyERRRj1z/3+NXM5Ye1XTptld6I15LcR/akmY+SXwxjAHIHzzVQWxGSiXcdzchecetPMxycsc9yO3sKhlkLOdoAzzgdqaD0x0FatCL0LkHrg4/6R6UZ067MboyDBHRh1+ee1ZxGwKsRSuzBUJ4qHEZudRlutZSKaO5T7RDEVKTgBXGc8t2b371mp4NUt4ywt8I/URMHI+gJIquLoKiIpIx2Pb6Ua0ybT5FAuIjkHiQSFXB9QeuaayTSonjHsBwyKjEyKQxGOu0j8a2uiOX0qH9qrlRtJXtjtWx0/xvZCzWHUdPuNR8sbTLHbCVjj+LIxn6/SjlqvhfVdPS6gsrdY5cnCxeU6nuGAxg0+aaNOD7PO2kbsB86TzHOdxxWr1PQLBpUaxEsMQBMmSXJ+QP8A37Vb0TT/AA+gDxXKXNwB913CsD6YOCPoKSkvA+L8mWsdLvr5wsMLYP7zAj/WjUP6PrCa4S51f9vIi7RGD8P1Hf8AOtdHd28S7DE9uO+UyPxFTRvFNzFIj/4WzTjvyC0VLKxt7GMR2cCQoBgBBis/4ymt0WFAiebuJZguCAB61rihBxXn/wCkC4zfGIZ/ZxBfqTS1Ym22ZOVt5Z/4jmoCOalbgAe1MA5rBs6H0KgqcYVcmmRim3D4TAoQgPqMgkuAW6DijWiswttrDGfiUexqlZ6Y15OrMcIOSfWjl5bi1e2KjClTH+HIpyfgmvI77Zc2fkzgGW1SXD26cNKWGAOeCOnFMvpjaGC7vbWKHzpC1vaxEExYGRnjHX6g0D8SrIscMgDCNmKE7uCeDjHr3zUOp6lNd+Sspg3bPL2shZkHHxFv4jXnT9O5ZOS83f8Af9/Qcq0VbrVQ9xNNBEsIkAGwDcCAc/ET155PriorWaISBp828TD45UCs+PUBsZ5oddOY32qG37uMjqPWqcju0hLg577q9DHhSWjHyF7pdPubdpElxcIAfubRJ6rx39D9KbI8LWAXKI6MWK+UACMYwH6n5GqVkYAx88HBB+6QM/jU0i7YidjY3bQ2eDxnH+taKHHVjKxaMrkjJH0qzaztb7pI1Qy7cKW52H1APU1AsQ2/dJBPADVatYZmbzks2mjiOXXB2/I1c647EW4J9SYLJHLeyebleCzZHoP9K0Vokn2e2S5kZsJ5nlEMXcHPXfxkDsBXWM128NpdWeixokpA82eQqrdchWJGBgHmr4j02LTpNSVVnMZxl5HZXfGMDodoB69TivNyZYtVKNbrw9m0VW7AF89xfadJeRb5LS1cR5kPKFwdo98hfpQi3vZreTMTSRscFGXkqR+8D2oxJqVvJC2l6dHcvbyNE/kZ3GWcAhmGBkA54HYVBrPh7UNIsobq9MKeflfKRw7xsP3SBnBxz7fOt8UEvjWjPzaKgMd5LK1yTNM+WLFSzOe5z60MljaCd0OD6Z7imySXEJBSZ8HoRTlu5ZI0WVjIE+6CM4H88V0pNECK5HVQM/MirKq6oBHgsByQvT8KgdC58yAkDOG2ds9OPSmmN94DOCRwFGf6VbRQUu5L+RGkv3ICkKvBPl/I5xz36mkt4DceXFCrtuyCSe3qfauEstxboLly0atuYyMB14+ZPB7VodKs7iKxN9Zi2ttsgMEt2meB+8qcj6tn29a55zjBfLRqt9BK18P2MD/ZLmGcP5G9UiAErHqA38I/e56D1qqVkePzvMV7fYdjI/KlepyRh8dwOelQatfwSR+e8izS3L7jP55TzDn4yBnOO3PHzoTPG0ey5hZ5I0bcUPZTycY49elcHFyXy7/UHokm1qU2lraRyOnkM4EiMQSjEccU19Suo7a6tIy0kkhUtM0hLog/czngE9fkBQ6+jEMzFoyhZshC2dqEZHPyIqMO8kBTexjQ7xGuAM+pP/1rqhijxVdf2zGTZfgjkkTc97JE/G3dk89/nVWKCS8u2glRY5gC29FxvHrjgH17VXe4uEhI3SxNuGCv3ce/fNQm6llQecyyFcgBhXRGH0KLZbtrL7TMqHeWY/uKCWA9Of8ASn/rC2tXVoo3LnIfkcDsAfX3Hyqtbuw/ahip2ncSMnHtj/Slh8iSd/tcsjSEgRgJ2z1OPQdqprey066CVvbeZBNdS7jHCikgEIq5x0z+Q6mq7RyNNiK4eNpW3qGjG8+hz1FWby9S6aFUTyooSQu1gwY5yWxjGeBxz86FXcrKyyIreYQQzk5wfp/Opps0k0gpFZXwEcDlFSfgBnVGfPcAnPt2BqSzto7LUgk0KmJwTG7g5Qj3H4Gglte3VrOZkVMkbSCnUenrW308X8tv/tEMfmPGT5ULneyHAIIPQkcdc1yZ3LH+VU/4Ep2Q6sBPZv5LSvFLHuV2UqCe/PfHrSajcX/2Fbi6sD9liaNpFxhSqjCknvuY/WiOmXUc023UCzXDuUDucny+m3B4GBwKHeIdRnv4DCs48oSL5m/GZGBYBs+g9P8AKubDxc+Fdf3/ANgaVNmSvbu6vbhppXkZyckEYAHsOwpLaZVbL9AcjH3ifTPatJpWgXF/PG91IIbInEl3IcqEHcd29scZxXa5baPpW0Qxm+cxq8QnJX4GJILBeAQO2e9ei82ONQir/Yhcu2AIbuaNHnOA65KqAcDP5Y/M1ag1psIJwDwOScFj8h2pLDTZtZkFnYRgTShiolcRouOW5PYAUieFtWPmPDBHeR42h7SdJRn6HP5V24ZNLRjmipPZfkmaQF8Bc9loI4md7zzZCVUFQD2o09nfxKqPYXgf+H7O+f5UraFqDRNJeRx2EMgIDXbbHbtkJyx/Cul7OaKaMzaQFpWUtgIc5Hep4LeR7q4fymaFRh225UZxjJop5OlaarEeZdzHjdKfLT6IDk/U/SiVzomsfqZ9RuruCGzXGy0inDZycD4U+FfrzWfGqs153bQDstSvbfzDb3U0ckasRsYrtA47Vbg8W6wiPbXGozy28rfEkx3qDwc4I/lUjtcy6fPvtkEYRiZlA9MjvVKz0W/u4RdxafPPaK+GeMDngZA7n8KllIvwa9BIRvtbF27MY2jb8QwrU2njU/ZoraTQtLnhQcRYZVYgdSAcE8dSDWRj06G2f/abS5hPpNEy/wAxVy/0EWkTzFsHypMxbg2PfI4wc/lTFsMN40UJObfRrWykkO4iP9msYA6DYFYjvhiaFfrW51S+s47i4d8XKAWqgrEMsOTjg5z6E0PsIIpIIwyF0MR3ANtwO/NE7FLBL6AiGRXluIud5ORvHCjg9B2H1opBbZ6U2jXCyljYFCGP/ptUdR+DDFQXFlIAd9tqSjP7ssMw/A81NLd6FHGbhr7UIAclVE06k/IE1k9R8SapcXbQ6E12sCkZmvLjcMH6cH2yaaTYm4rs7xYlnb6LfK+6O4MYWNLi1SNmJI+7gencVgrA7YXb1J5+tHPE1t9nt3kvb0z6hK67kJ+IDqSQefQc469KC2g22yDIBJHP1zVRVMTdxCO/TH5YXsG7kfclH/7JqtN5SyMIJy6Z+EshQkfLJx+NJcNI0rFmDN3I28/hxUWemVFWiByyfP6807eD2U/iKblcdCPrTTtI4b8qAHNtPQH6HNMPIALjjs2RSbfcfjS/EO5oGSvPJJEI2SMgdGVBn8R86gbjIPZRTirBA5X4ScBscE0iKWkZU3ZJwABkk54FJATq9sYlTzZYzj4sxhgT9CDioJEVc7JEcZ4IBGffBp0sTxErKmxh1DoVNR4z0XP+E0A2TTWskVukzAeW+MESK3P0OR9afply9pfwzx7Q0fILKSBx1OOe9VSFzzkH5U+KSSFxJDMUccBlYqaaAJQ6qPtFxNKkbFmLNhsZ5J4B69ams7+KOFQ0bhY4W5C5AJI5oT5sxUqcMrZzlQT+PWml4yMNAgOMbhlT/PH5U1JohwTZcvJ420q1gR8uDl1weOD/AJ0R0J1h0O/kLLuyxxnnhf8AWgUzo5URiQKB0d92PlxSI6CF1LYY9B5YP59RVe407JliTjQa1AGDwvZpj75U/kTVrUwI9I063/ieMEfIZNZ2aXdBHGGBA9Gb+R4H0qxc3sztbrJM7JHyMur4PTjAH4GqU1Qvbet+bDmllRqN7IowqIo/ma2ujvv0mzb+KBD+VeYWuoTQR3LRlCJepeNueMdRwK9N0IY0Ww//AMaP/wCUVwesa4RS/U7vQRaySb/QpeK//Rw/4/6VnAeK0Pi0/wCyQf4z/Ks4PUVjh/A2z/8AUNx4MI/8PT/+/P8AIUQUUF8JSlNHkTPDTn+VGxXFk1kl+53R3jj+xzlI4y8jBVHUnoKoS6pYrIg+0Ifi5welReJbowWHlBQfOJU57Vj1DbuAK1x4+UbZnkycXSPQ7aaG6QvBIHUHGRU4Ws14UedZngO0Rbd+O+a04rCa4ujaD5RsVUywHvXgmoTbZJAIxgEhD7Z7174pw6/MV4NrS+XfXS4A2TyLgf4jW/pXtnP6laQJaWQ9Nv4VGZHIwQKkdA3IpmGHUZFdjOQjJJ65rgM96kwD0rlXPakMda2sl1N5UWC2xn59FUsfyBqJVyK236K9MW/8QzvKMxQ2rg/N/gH5E1lri1a0uJraUYeGRo2+YOP6Vkp3Nx+i+NRTKoA9alRyOmT86UKB2p6j+EU2BLHPLjt9au2t1KrhlVCe+V4qmid2Oat22NwA6ms5LRtBnqH6Lp1lupCYFhfynICk4YZUZ/pXpKtzXm/6LsvcXUrYGyBY4x6Lu5/E16IDXi5v+ozuirRbRqmV6pq1SB+KjlRnKBaD0Iv7jF24z0xV/fxWe1SXF7MM+n8qptyVFYY0zrifOeas+H5Mi4z/ABCgskuQRnpRLw0+5bj5ilxpWaz6DjtwflWG1Fs7fma2crYjc+imsHeSE7OfWtsG2Z9IqSMM/StP4TbNnMM8eZ/SspIckZrTeEj/ALLP/jH8q6PUL/SJx/kaDIpNwqMmm5rzqNz5aBoxpE3l3MEZ+6FO760GQZYD1OKuJuSfcvHpX07PBY+U+TdyKfXpVaZgXO3pU99l5Q/cjmutrGS4OQMKOpPakAc8My+Zpd1bE8xt5ij2IwfzFCr2Mibp15q/o00NnqccKsCJw0Rb+X50zU4gkj5yTjAzU+QBizMnQ1YinQnkYPtUdlZTXjssa/CoyzHoBSkRQsdrZA7nvQxhSO4jEeJ3Co3BHc0DkwJmVDlQxAPqKvRSoyYdAVfjBGS1QSWrm4dok/Z54wamOhluAhLX3Jqy5+BPYVUlOyJE9BmrCndCv4VIIYzhSSetQfrRV+AIw2HAIwc+9T2kButRgtx/vJAp+WefyrXXnhzTJQxFjEvumVP5GtIaYHn7LbyJL9nBErD7h7DPO2qywt0wQcZwaO+INMsbO9ljt1kjVTgAvuoPH5zSbIi7t+6uNxrWcHElSTIhGxOAM9qmU+WQq4z1JrU3fh60S2j+zyXH2ho1Mg42Bsc9Rnr6UDn0W9jOVG7HtWTaLUWUWcs5Y+tPhkcOApIrpLO6jJ3x4qEs6HlSD64o/YKrs3ui6z5KJaSf2SD4VHFbHTtRtEj85/2RIwTu5NeTWMt1OhlS0mdI+WkjQkAUdt9ShKYnYsjDjaa5nCjtjK0ehS+LNLgZVMruScfKqcmt2uqviNI41BIG5QSfc1gL+zcKZ7HM8ZGSgPxL9O9V9HtPEF3+0srC4lizw23aB9SRQo8lofJRez0qynsUlaKae6tJh1EU5X/4TlSPepdX1FtNtvtNvcyXqIN8hngUbU/iyvJ+lZS5s7y/sWsrmIw6nAA8QZhnn93IJGCKIaDqCnTgJ/ie3kEcgOCNrHaQfXnFEZSiVwjIv2H6RIm2hZQ390THH4Ov9aHazcPqM73UpwXfOPbtRy80jSZbV5pbC2Yhcg+UAfyrO3RCqqjjAq1OzlcKkUJOtNUZNdIctTkFJlSJB8Ipoj81wPWkck8CpNOnX7SkLDMjkhR8qpLQrDmmWYVQcYxV3VdIuLnSJruFPgtP2pPrjqPwJqezEKBftEgiT95jR99WsZ9Pks4fL8pozGAr+oxUavY3fg8a1xpJb+2hjY8qGHPA68+g+dDbkmAq1jKfNOdyM4G36jg1L4gjeRo2RlLrGEKHrwSM0CnM1u+GCgdARyDVRh8tMwl2Xbia5uLdDdPIrRARKMAZTnAz6A5pJbCUWy3Tv5iAYB3buPpVa3uHmBjkYtH3UfPt71JiazYGNsblyhB6g9iP6VolToF+pVbg/CcY6g96njlw4LEheOMbsj2FMaRpMAklh2FXbC6tLWLfLp0V1MScee52KO2FGM/M1U20tKxBPTf1FO/lSNfRuejM6gMfTgfzrUW2l6e0Ba3VlST+GQ/y9axkeopKV87SLJgcn4IyjEeowa0tvcwW1pDcxXLKblg0sM+MgDjIP0+teX6rHkq02WtoseTcSq1lNGsFna27FJnj4lKjBbPvkDHoKo+Lrl4bCztbfJsQuyPMgYuy4yTj7vXgdhRG4llvLmS3tJwYNQEcJwNxGT8WPQ4H51Q8RaPa3WvNDpt1POUH+0nygy2+MADcMZ9/T3qMLg5Jy8K/4lO+OjLQXNxbs32SNYjKMAg7nA9j1rpmvIHCTGWDeMkkFd2fU9xWml+z+F45LXULdmuv7RFGFaQ9iWBJVB27nPSgNz4pu5UaOOC3jUn4vh3k/wDVmuyGSc5XCOvsySrsFuzFnWUKvJIAGAM+ntTTEGUkZVh3JxmrFzeLeKGkiiimX96Jdoce46Z96gj3BgFXIz0AzXVG32qAltyysN+EwM7sc49auTwNC4QyLlk3/Ay4IIyOR39qqRhd5BTAHGQucH0qzBPFDPGZgHTPxIMHP5YFUxjbUGW7jEaTPKcBRCAGFHbhXVVh3sSAwn+MsXOc8/Ljge9VTfyLGLlIVBIVWeJdqeojGPxJ6k1AIxdK4ed48oG3dBg+uOT15+YrF72zWNJaIZIRNOCoYoMNgpy/P0AFFbWWd7+O1tnYKMsnx4BbHxMF9MZ+YFEtM0PzrT7TdGVPNT9jLKhPmoBhdq+nHJPHpmp4tCk09oryO+kDSwtu2xI26PpJgDkcZ69a5c2SG0/A2M0Xw9aT3guxLLNFblHG4BdzlhgFeeOvU80O8WWKt4l1OHQ45p41nO6V8bEbvk8DrnHSjNvrbBoLKPy3jEmxWjTazqPuk+/AoTpFlPfER3F1Jaaa7maRmztbGcsB0OMdaj0+Scpyc9LwZSekkDH0+7igLz/ZmY9UhbcSPfHFBriNUY7N2zr071ttRh8N2UU+oGe4uJHkxa2rS4YqOMvt6Z59MVmr6dbyKWaPSlt4ScCWIsdp98nmurFn5PSdfZPDiDYmkQ4ViuRg89QaVwWO5YxGAMEgkZ+dMQcHK5GegqZSN37aQqPcf511CLlhbSCHzYSwm+8CyZXaODjjmorqMsXmmfbllGzJG35+gqJmQnbFNK0adA/QnvgDiikEbX0EMTQhVVypklbqccD1AUZJrOWtmvaogt/s9mqXUBUzb/hjbDhR/ETwPlRCx1q9+0yPJfAKU27VIXG4gZ6dB3xzS3iw2d1K0cSLbwokiidVJJZQQcD1zwueM881XbXLhVWWZo5EfP7JAowPr3z865skfcX43/f7FK4lua3AvvswURO3wI5YqQ3rnuDyPwqG80+7RXOxpIYyF3+uf5/Soorl5d14XMUqPu2j4thPAz6dqqvJNDK3mtIXGeSx4J/zrPHFp0/7ZLaCc4m/2i5bzo7azCowEhbBPCoCfX+WaEG9d3MkgYb+oDnBHpipNQ1a9n0yLT2cfZklL7EAG98feb1ODioIdIv7uCS6SBmijjMhZmAJUeg6munHFQXyMn3oKeE7GHWfEMVlK/2eGUOWeN9hACk4B/p3ra3ujad4WiV9B0V9RvDybu/jYrH6bVIAJ968nL7cdePU0Rsde1O0dfs+o3cQAz8M7Y/DNdsaSMZ2zRHUfFMtyzFbi6Z23eUWJXPsikfh0ozovhvxhqcapLpcccBJJkvo15yc9WO4/IUJ0vxxrkM4dL9HlQfelt0Y8++M1e1fxpdatFGusWNtclfhWWNnhdc9cEHH5VrutEKvJptcitPC2nhZPCt0ZMgM9uqPE5xySxyQPYiqeoaV4Xm0W31HUki0wXERfymQifPYKi43Z9eBQGTx3qi6XHZ6bILGKMbAQ5klb5u3P4YrP300N6y3EbTPcthZBOxk3YHLliepP7o4AqU2VrwaKHwRYX1uklldgiVQwAmG4A84IyefalX9H99bDNrfTxkdOMgflWw8Pxah+pLDzvDlhdxfZ02Ok8YcjHBIZev1ohutI8m48N6la+rQRBgPrG/9Kba+hU/s8/fSfGFp8EOqSygDgb2x/M0J1HTvEbzGWezjmLj9pkg7j+XavVW1LQ1hkk/WN/D5eAUmRgxJ7AOuSflWUvvGNxcNNaaPE6uhwZpYx5mD/wDCKcY8hSlx7MZ9k1OBY2urCCxi5AkmAC891Xqx+Qp0Ntb/AGgSWQlvJM/FcTgYQ+uOg/En5UUfSxNvvtaulMbEbpJ5DtJHbP3nPstV7nxDFar5WjwhdowtxLGMr/gTkL8zk/Kq4KPZHOUlostaJp8Ju9ZvT+2O9Q+d0n+FfvMPfhaF33iSZo2j05fskQ/fz+0I+fRfpz70DvbqS5lkllkaaZuXd23MT7k9arqpYbpTkenb/Wpc30VGCW/J1zcZRdpOSSST3P8AWiMO1UiDKSoxuwcfn2oZdxuJ0jdSpwPhPXmi1uXWQNHMsTqMgltv5+tEPI59ISQqzMVB25OATk/jVjU7CXTnhWV1bzI94254HvmmpZTtbx3Hl/sWfbuyPXFEfF7BtV2An9nEqjH1/wA66FHTbOdz+SS/UdqOnwW2g2d1s/by7ckE85BPT8KCHbjuPzrR+KWYW+nWiDcQCdoGScAAf1of4etI7rV0guodyhWLxsCOg4/PFOcflSJxz+HKR3hu3iuNTCzKsiCNiVdcg9v61W1dI01O6S3RUiR9qqnQYo7o0EMfiDUVt02xRfAoyTjn3+VZq5YS3M8m8DdIx5+ZokqgOD5ZG/0IyrBlDgjPPIpgPBPq1SNuVwC4bA6hsjpUQOEX61ijYsR311F9y5mA6Y3kj8DTZzLIfNmGCcDJULmiuj2qQiK5lUMZOACPuA9D/wB+tafTFin+2+cI3iGxGD4IwASc/jWvtGM8/HpHnwYjoTSbj3AP0onrllbWl2TaiQ20nKZPT1Hy9PahfzqGmtM1i01aHqjMCVjYgdSvNISw/eYexFWrSwubhd8Q2qejM2M/KpbzSb+G1W8ljLwNkeYrbsYOOe4qZPjV+Rx+TaRQBOf3D867H9w/Q5pneuPHPSmxsUhfUj512zPQj8a7c3qcV2fYfhQugFHmojKpYKw5APBr1iwuoLPRdPNzII91vGBu7/CK8kJHoR8jW91xs6Dow/8AYr/8ork9QuTijq9LLjyZb8Q6ha31tEltKHZWJIHYYoHn3qC3bDnHpVhwBI2ePpUxio6Q5yc3ZoPDrsLaBQxAa5II9eK1QFZLw6f2Vr6faj/KtjiuHPqR6GL8EZ3xfxBbf4z/ACrNr94VpfGXEFr/AIz/ACrMK2GHNdGH/po5835mh8LL/tsh9Iz/ADrVCsp4UbN4wz/uz/OtXXLl/JnVi/BHA4IPoa8P8TxiHWtQQdPtMg/+I17eeleLeLDv1/UwP/yl/wAjV+l/JmPqfxRnSCpyDXZBpScUzPNd7OI4nBOBSL15rieTT4kLSKo5JNS2Uj1r9FGnfZdEuLxh8d1Ngf4UGP5k1jv0lWJs/FV06jCXIWdf+Yc/mDXrPh6yGnaLY2gHMcK7v8R5P5k1jf0vWQeDTr4DkF4GP/xL/wDtV5uGd5m35O/JjrEkvB5ghapkbg1DT0PNd7OInUbuT09KtW/LgL1PSqit6Vbsn2yhj2qJdGsD1f8ARkoD35X7saRRD55Yn8zW9BrB/ovIWwvE/fMiOfqDj+Va6+vTaKuE3Fs45rxcqvIz0cf4hAMMkdxTg1AIdVm87dIi7WwDjtRiCdZog6HKnoaylFrsbVlhpVXqQPnWZ1eT/bpsH0/lUuuykXSKCcbc0Imf4mye1a44eRrQ5n5+lFvC7f8AqR/hoA0nxD5UV8MTEXMsWBhlzn5VeSPxYrtmjmbEMn+E/wAq8+un4U+xre3B/YS/4D/KvO7luEz6U/TLsibpDGbgVpfCTHybkf3l/lWWZvhBrSeET8F181/rXTnX+kyMb+Ro803dSZpNrV51HSfMFuMzIPeiIhdnwqnJobC21t/p0q5JqExGIvh9x1r6N9ngsI/Z4IlDXjgYPCA81T1DVN6mG2Xy4h0x3oe7SOcsST70wKaEgoekjrIsin4kIK/MVqNVH2kRTREkTIGH1rOW1u0je1abSWjnSO1J5hkH/ST/AJ1MnsTItXlXStMisIuJ5VDzEenYVn0HmEySn4V/OrWsTteavcOcnMhA9gKryLl1iX7o60LoZLGzFfMPDP8ACvsKt2koVzIeEjBCiqMx+MIvQDAqRmwEiXp3pNWNBBWR7dfMRWJOQT1FSnyd6ouQCDnnpQ/zPiGOgFKs2GLHripoEwjptxHpV4t8V8/yw2IydvJGM5o7p/ih3bN9AgjYZHlAgr+PWsXJM0zhB071bSWRQwPKAcY7U9oAxeLpd/qE1xdXE4idyyxxpyfme1ELXUtFsI9tnbSLn+FQCfmScmskZiDwa4ze9PI3PbBfHo9GtpLS6t45lJAcZwR0qdorTZlpFX6c1mtEux+q4UdhgE9+2aJX08AjTy3JXFc3N9HdDHFxsmnjsDkFQw9WFUPs+mRNvW0Eje65/nxUHmg4xIB9KY25ukoPvmlbHSQe0+/WP9pNaBAv3SMjApksWi3zs0kMBJ55XaR9RQm4vb6yjAj8yaPvs+IVQOuW8j+XKkSvnkPFg0cX2jRyS0wvc6APs7zaS7B1PwoZMq/tk9D6dqy9/f213aypcKYbyHO3K4JYdVI/7xWwtJWgjM+mnzYCP2tvnJA7lfUe1DPEml22pWzanZ8yKo3heSw9/cev41eN72RkT46AXhbVGt79VkYBT07fMfhRKO82Xmr2c9zEhfeiycKMjlenyA+dZ4WY3jK/h/U1ILPYdxXGe+P5Vu8abs5o5nFUarSNbvdW1EAzSxwLEA0AclSR3I9TV2+b9q3txVfw3p0tlG8067S4+FT1A9TSXUmWY+prOaSdIItt2yEnJqZOeBVZTk1btVMhwvTu1JoJMuQ22YywGT6VK+kTrYC7jAMtsfNVsct6gfSjujaQzQCWYFY+oB6tRsQKBgtgemKL+iox+ypZavbvbRi5tTEjKCsiDfGQfccj61ZeGxuF3iOCRezKAaE2sX2G9bTz/ZPmS2bPGO6fMfyolHYyBt6hUJ6kDrUeRnj/AI5jj0/xBNCI8oPiTnsTms9c3Bu0TeoDpkbvUdgflWt/Srb+V4iiTh2a1UkqMfvNWPgASQb1yOpGcV0RSpM55L5MbExjxkZ+lXWkW9kZppyD3ZsnH061E0MMjAtIYdx5O3IB+nakWIRz4LR+hwTge9Vq7ELEm+XZvU/w5xT4UQzIbhGZM8rHgFh7E8fzojBo808YchFgLfDI373yHU0Xt9Bt4mYSSTSsUPl7dqqp9cc5HtxWOX1OKLpsKGQ6hb2lqfsNjJFJLtTzGm3FweoYgAkD0HFWtT02OK2nKtEJJCjJHEu3djqNo/HPtmn2Gj2Y1KJZZFu53VsJKhCJgfvgEH5YOK7xLqRs4x9k3ebOvlbl+8sajBAx0yfyrhyS+cY4n3v+/wCpo9xM/Y6hPaXUPluSEcsg3bRk9efpV+bUJr555LVhAXVCYIUCiVgMEjHQChUylmd2jK/CCOOOQKhRirq4crjoR1+ldCxxlutmafHTLMDJKHN0WmLvukU4yx7fF1+lVZtLyjz25Lxq2GBU5Qdsnpzz+FX47iziAkeBnmkfADrtjX1yc5yfao5tYSJGWGwSIP8AC4Sd2DfPNbRcl+KJjd7BKxcZzn1welORMtkEM+e9SyNG7kxSEq2G2459wflTre3e4mEaRs7S/wBntHB9s1tfkdbI4mjRGLlic4AHNW7aOIyq0+5gcN5SyBTjuOhx/SoDbvCVbyyoBIyOQafAcM7bk6Y254c5798etEuil2Eri6F40Fpax29tAkm9NgzycDLOeTx9KRpbaG8X7U7tYlgCEIV5APbtk/hnjmoonmUvhOGYOSxGc/zA9vlV5dIhiVb/AFS48iHtB92WU+uOoX3PJrCUowWzXbCJ8Sz3s0yXCbfJi2woFJztwFT+6Md/QetWLe41YNa3CwC3MzAJIMMAD/ED7etJDqmmwQxskZigOQGERCn6nk1PPrFhewNF9oUqyFQPSvIyNuWsev1sGA5rSaC5tXKtbs0oXzF+514dTVe4neLfZi4eWKOZkgLfCrIWzkj0yAcVs7yW1j0yyhY20QlkjysnxRKQDnp+78vWsctxZWV1NPLa/aJIsC3ikyyF+7N6gddvfiun0uV5ttUROKXQdsbPStE0ue5klhnusAqP35CeyDBwo6ljQO58W3AkIt7a2ji6YZN+fmagu5dQ1a4uL668+Uu+XmCbee2ccDjtQ6WDzECxxKJAx3fEcn+lb4/Sw5Xk+TI51pHS3CXIDpbpFNuO4x/dYeu3sflUMhWQfHG28LjcDw3v/wDSol3Y2qzLz2ODmrUUiRqxkiZyFJXjIz6mu2uPQds6CV7cq25o19ARn5gHv71bivkjjmjhcILgEs8hyyg9i3X5461QuLhJ53ZIPs8LABIwc4HqSefep4I7SACadvMfOUSMEjA9z1NEla2UnXRevLv7TbFVtngUlnEvTfwMZGM7cD5c0Ilt55PLc/EWXI7cUQk1JTC6RKVM/MjE5Yj59ajudNubdJAYgu5CSWYL6HgZyT/3iph8V9FP5D7GxNvafb7meOKFiyJDtLtL64xwB7k9RVk3sMtlI10XluDgtgAZ28Kx+hPHqBQe4a5EQhmmAVTkRbsgH1xTR57KSCWSIY3joB6Vm8XJ2xRlWqL5hnm824t7eVoQc7whwBWn8HOiRTSspdH/AGbhucLjnH41UtNYu7W1giukhOwfGCn3kwMDjAq5pWoWwLElImaXc4JADbumPzFcHqJ5XBqv2oOKUrAVx4avU0a4vxtFvkeSvV5RuxkAdB8/Shdpasjo20M46rKMD8DWyvftRs/1VoseJgzSyur4J5+HH0B/Gh7T+JLMbbq1eVB/xIA4r1fSyc4OT/h/JGGV06RBaQyFmkeKKNiRzHjmqrW9x9smeXesW8FATkGiOqeMb+50mDSp7a3jto3EmyOMRnI98Z70PXVLCQYmS5iPba4dc/hXVy0ZcSusYZmwRvBOAeholp2nTCxW4n8uGJCQ00rYT5Dux9lzUmgi2umLtpwW1Qky6jOw2qe2A3w/QAmp7670qO5UWKz6tdngTXQ+BB/djHA+v4VKcm6RVJK2ej21zq+k6JaSR6lpTweUvlxXcTKxGOAGQ8/hVXUPHVw4jtrOzKTOuHeIb2U46qDwBn1rHaXo2oXt6Z7mZyiHcqRkAqPc/dQCrl94i03S0eGyCX1wT8RRj5QP95+rn5ce9bcIx/IweSUnUOhw0+5vy17rd0SE5kLTYVT/AHpD/IVQvvEFhZp5GkQJOV6SOm2JT/dTq3zbHyNZ7VtXvNSkV764LKv9nEo2on+FRwP50PHmSdPhX1703N1SGsa7Zav9Qmup/Nu5pJpiMAHkgegHQD2GBQ65kkxhvhB/dB/masxR/EY4ULORkgfzJ7D3NQ3RW3ZWyssufTKL/wD3fy+dYyZrFbHpAWhBQBIx1dun09T8qlt5EiTdGrbhn4iMtx1wO3/fNV4btZGVJizLkBsMA2PQZFSRzwx3iPZpIMcZnYHOeO2OMdu9Fjp+SoJPOvg+MAkHn5URXo5ZGYAYDKcBT78VRiPmahK2F6t90YHXsO1XlX9jI4mKnOPLwfi+o4+hrTH0Rk7o0V6vl+GLOMdZGXj5kn/KpddjDXen2w59c+7Af0pL945TpFrC6SLvUkowPQD/AFpL2XzfFFtH2jCk/gWrsfT/AII4E/kn+7LU+248VWitgiGPzMfUkf0qbTj5vinUJSc7EVP5f5VWsD5nii8cgYihVB8zj/Wk0WYl9WvPWRsH5An/ACq+3/H/AIIa+P8ABf1G6BJuGq3R/elJz8txoClojaV9sLtuyfh6g84otpRMPhi6mzgtvIP0AqvdsYfD1tG0YBO05Ydckms5fir+jaN8nX2gLkfERnp3pAwUcoGyh4JPB9eKRjwxAx7fWub73yAFc6Ok2E9gw0Yy20zN+wDKhQEngcAj/Ks7pLvHeqY1ZlIO9V7j/vFaPwjqMU0C2Ur7biPiLcfvr6D3FdcW6Ks9zHGqETSFiBjK7sfljNdE4qVSRxqTjcZID67cJLBEoV1cPnDpjtQ+wtzc3UcZUlCfiOOw5xTtSuhcTAIf2adPc+tT6AY21KOKYbkcMApPG7HH1qH8pG6+OMLzzpYjc4Oxjwq9Qfb2o3ouowXmlRW9sPMmVNkkbrwuc5Le386AeIbIeVG9srkRk713FsD15qbwhbXsLXFwqrGjKEAmU4fnPHf61x/4lXD5aro2/wAPVu47sC6/YHTNSktgd0eA8ZIx8J/7IqPSXkju1aJC7bT8ICkkH2YEH5UQ8YTSS6konWOOSOEAhHLBskkduPrQq1d1WRxAksYADGSPcB9exp4JOeKLfZeZKM2kXp7yJ4ma4sLYk5Af7MYiT80OM/SqP2bzYjNFJAAT/Zeb8a/Q9aVrhfsqRZkHJLKjnbn1wSRTmVfsUalowGIwWhGRz/EOfxrdNUZbIpLG6UNmByAOSo3D8q12sSg6TpEeOkC8/wDKKzkccREphKbkzgw3W0/MK3Wjuosr6bpYJBIgAP4CubLTlE6PTt1KyjAcP9KtOyM2eQc1WgAadUBwW4qeeIwzvGxBKnGRWb7NA5oUixwwOx+Fbgkn6UYufESR3OyKMSR8fFn1rPaeM6YeeRK38qgxkk1zyxxk22dXuSjFJGi8ZOrQ2n+In8qy6nLZovr8jPa2QY5wDj8KDLjjHXvV4lUKJyO5WHvDUyQ3ZeU7VCdfrWqt7yC5JETgkVidN+7J/wC7/rRfSXK3AxwDWE4W2zbFOkkW9d1Oe2mW3t8KSoYuea8l1eVp9T1F3OXNwzHj1PNeka6xa/yTnEYrzLUzs1m+U95WrXBFIxzybYNbvTM806TIJFMPQmuhnOJzRbw5Cs2pW4dcqZFX8SP9aE1o/BcXmazAvaPdKfovH5ms5/izTH2e22l0lzG0iKVAOMHtWe/SEoufCt3heYWSX8GwfyNEdHP+yT56KQag1F4r6xubMq2J4nj59wcV5kI1O/o9Ju4UeGOCrkGuU8iukycbuGHB+dNXrXp0eYTK3NXLU/Fx19Kojg1e04BrhM9FOW+QqZdGkOz1P9GEwN1q8RP3DCoHyVgfzrVa6xEkAzxg157+i6cm81GYn7zIT9S1bzW3Jmhz/CTXl5IVm/v6PQxu4WVM1oNIObFPmf51mwaL6a5FqOeMms8sbRaZU8RNtv0/wChEsn3+e1XfEDZvEOeqChErY3/KtccfigbHNJ8Q57UU8PTpFqBLnAKECgRf4x8qu6VJ/tg57VUoXFohS2be6bFvMf7jfyrzm4b4U+VbnUbqOKGVGb4jGePpWAnbKJU+njVhlZzH4KP+Gblba1vpnGQiqxH41my3w/SimmOP1Xqa55MQroyxuFGWN1Is3nie4kQCCIREMCTuzkelO/8AGMo4Nov/AFms4Tkc1G+N1L2IfQe9NeTzNFJSrMK/BwBnpVr9XMhwGI+YqGS1mTO05Hzr0GmeZdjSmTgYNPitlbGTgdfnTQEhTMhJY8YHaoZLtm4XgVNMC1PcJCmyPriotMvzZ36TknbnD/KqLMSeTXA8U6HQYvYRBfXDdQx3IfUGqqcHd3pqXnmW6wzclOEb29DSeYM4U5PpSoCSNcEsetd0YnvS+XcY/smx70nlT/8AAekOmJuAFNYs3AqTyLjP/p3/AApwt7o/dt3pWg4v6GoBEh7saWHfhicYx608WF6x/sD9TVqHSbx1IYKme/Wk5L7K4SfgoMeetNJor+oXH9pOacmhIeruaXOJXtSGWl1HHaojN8Q96e2oDhd/HzojDokOwbkyac+hW5HK4rJSibxU6oHi/iVeWH41Vm1aJD8JJPtTNRtLOFzHAfMfuewqh9lBrWME9mUptOi4muyo3wggfOiUV/p+rqsOpJh8YWQcOvyNARZ54Gc/yp8dopzjJx1Jq5Y14F7svIZP27QSk0M4ntC2FdTyPYiicGswPKl1Zu8N02TIuPgbjqR60L0VFil824hJgxjL/wBK1Gn6dol1b3TtlZRzGKwk0pVL+ZXutL4lTQ4IbtHW4UMWkySFwGzzxU3iSSKwkFwkAe4A2wxgcL7n3q0si6fbeUksbXEgwrD92qN0k9xFbwu6lkPxOeprN5Ep2mZIIaDbztowkuGJmmJZmb3qGSwjV3864Xao7etH5fItrKJZPuADIFZm4K3uolbRSI896mc5ObV6LTohSJWJHUVodES2t2El2jMB9xQOPmaqQWsUIy7Df6HtU7DHfPtWjmmtGsY+WauLVbV8DzgP8QxUySxO3wzI31rJW8TPl2JC+vrU6nYfgJHzqoxbQcorRpb22juokUOEmjYPFIOSrD+nYioF1EgmK5hCTLwQrYDe6nofl1rOTXc8S/DMKq/apm53kn1FKmvAafTMz+lOZZdft2jDKVtQCH6/easkDvGSRu65JrQeNZTLqkJkG0iADqeeTQBfhzhQT3yK6Y/ijnl+Q4pM8e5hlEIBwQOvSnW6mKUO0ZJQ52nkH510arvJBJOOFPHzq7b2RmXz3kRIFbYWY4JOOgHeh0lsk4avfxvv+1MxA6EDb8sVodL1Tz4o2uSsLjJZniOwfIjkVTsbG0aRQgEmTgYbLZ9sU8aY8tw5SdFijbccgu4xzjaOSO2enrXFljgyfGqHbLU+qRxyS3Nv8TBfLVlP3Se/PUYyKvvOGggvZrNRax2zBmtz5ckpIGVLHJOT1I6ZOKzaeWbkL8ISbhi5wB3q3rt6bm4ijtopQFt0hAI4bnqo96x4OMkor+P6FRerBt7Ms0ixKxgtzlzGCWCtj369hmq8qXKeUzRtsOFEjc5PYewojBBDd6glvLcQWsI5M82SE/xbQeT6VTuZl82TPxMGwHDHGB0wPTvXZHolvdsGy3O6QkqCS2cjgfQU+5nW4jj2xgSLnewyN3p7UkttmMupLEHkEdKhUMM8HA7CtopeBJ3sjXeDwSDU6u2CvxrkdOeaY4DLkrznIPqPlU0Idipydi9BiqYy9Fcx+Ssc9km1OkiSFXI9M96fZQ2qENO8ix5ym0Dgk9CTjGOM9aps3mJkKdq9dvGDUXKynk/F0HXH1pOOtD5fYa+3y3Rtre2j2fZtxMioAZHzwx/IDNQ3Uc907NKzPLIAzO7c8euf5n6CrFqyppp85hFHGclsbzK/bIHQY7moTcrK0MlvHJEi5aRyu4bv7o9vU9zWKVPSNV1sNaf4Z1S+tFYhoNPiTbJcSoWWBCeSc9OvQcmoNR02Oa5gh0fdO0PwBzGwknA4HHQDA4H4mg63upmPyEup4oTL5gQynbu/iPbOB1rR2esXlv8ABp8ixARYl4DO+4csT1Gc8elYZnOLVCk00BrxbiBpImz5cEmApYZB+VaTwbodpqEN5qmsIZoUBWGEErvc9yR2FZtIJps+TCzLGPjx0C+9EdN8RywtY6cZvLsYZGDKDw24/eJHWssym8bWN7M4NJ7B1xLHYtc2cibZlbAYzsAMH06GpDol7KqNN5ECyglVZ/jXHOSo5A+dXdSgLeK5JbeATt95R1AO373060+1hgQyXepX3kIwKhF5kk9eP61fv1jTXbRCj8jNTaXdwsGVRIG+IEHOR64NVlbDZOQVPOc1or7XNOjl2Wel7yOPMunOSPYDpQe+nhvmaeONLeRcZVTw/wAvet8WTJL840U0VZHL5JT4DyQMA5+dNjikcLiPfuO0cEnPtVi3WHzQZj+zGNyqcE/I8024Z4pmMbvGy/dCE8D5iurwHgLaORE3kTwLGy7trhVGXHXdnrSTPLqF1FDIIliYYiSHOSvOW4xk8E5OMUOD3d0sMUsksydIkJJx7gCi1i4tYjFavFG0jbJbh8YCd1wTkA9x3rFqt+TWDtUDbqMT3cA8lYInA287mKZ+8e5PetJa2mi6WHBWW7lX49xjJ4HcL0A9zQZ7tXnLKZHCEyeYPh3ntz6dMChN3NcXDNKwwuOxOAM+9ZTxSy6tpC0maa8vtNeBZ4io+B4kRwcKW6nHqB0+dAApMaSF2KZZVLcYxzgfSq1gkct5HHcTLBGxw0rqWCD1wOtHpLGxvLow2kmVZzsIIA2gDByeACc9elLisOrbCnMNeEtes7DVVm1MCJJ1GZMbtoCkD869Ei1PQtSTEGo2bZ7eYFP51iPCWn2cHi20jD25SOOQPGZRKqApnBYjBwc/jRvxDfeE7e4VRpdndXAOQ3l7Uz74+98q6/RxXtvj9nN6j4yphi88PWM8LTSCBogMl2YbQPc1hdT/APDdjqEYstP+2SscCR8iAEdwvV/rxV8z6hrEytcDy4MbYoFTAHptQf1p11b6bog3arcGKTHFvEA9w/z7KPnXfGKS+Rye426ggPLa3us3aCRpG42pCi9B6BRwo+VS7NJ8PoUu3WWdelnaMM5/9pJ0X5DJ+VUNU8V3M8L2mmRLp1k3DJE2ZJR/fk6n5DArNPMBwo3H2pPJ/wDnQRxP/c7DGs+Ib3Uo/Jdlt7IHK2sPwxj592Puc0HMxcBUUcd8daYIy53Sn6VZt7d5ULptjhBwZX4XPoO7H2FZN7NqIljVfic7iateRsH+1ExDtEv3z8/4R8+faka4htBmDKt/x5Pvn/CP3fpk+9Dnu1fOGK89+9NtJDr6LN1eRxIYlAVeoiTpn1J7n3NC5JWkcMx49PSnS7B8SbSfnmol9MfWsmzWEUlY+IftB6FhRCO6eMuLcqjDBJxk8H3oeowc/OlhyoY/3DSB7LGnDLMxq4pYLwTj0qrp9xDCrLKu7d69qLOmmT5a1uJYieiSjI/6h/lXTjS4qmYZG1JtjI8m9i8mZHbAO4HysHHTPHPvU0FxdJqjTNuadAd28b+MY5x7d6qtbSKfhKSD1U0wFojn4oyPp+dUuSM/jINaRqhjub+7kgZ/MwzGMj4APY9q7T72CHQruIygXEm8hTnJzgcUGV4WQq0ZVuzqf6U9962yRrOrx5zs7qe/HWrWSSJeKL/p/QOzfsfCCqv+8AH4tmodZLQ2ttGrKNueuMcADv8AOhd1HLAsSS2zQf3viHme/PGflSXl01wUDSyyqoOPMwCCfl1o9y1Qljald+SseVA9SBU8MUcxffcRwkH4fMDYb6gHFQjqmfXNT6ewSRmL7eMZLAfzBFZmoy4ga3ZQXjcHlWikDj8ulcLicbf2znacgFicH5GkVTIckgbs4J4yRzge9LHCzYaTKR93fgY9vWk2FWRsSWLEDJOeBiuWRo3DocMpyrDsfWnyoElZVzgdMkdO3SlEOYWl82HgZKF8N+HeqT0No0llq1vcwKsrrFLkBlY4B5GSDRnUddsbRWYzpNJ+7HG24n69q884HrSkkjjFcvqPTr1M4ub6L9Nk/wAupKC7Jb64kvLqS4mOXlOTjoPYVNaiWOzupI5njT7rhWYbhjoeMH5E1SHBGat291Alu0E9sXDNkukhVsenpW9JUkZybbti30twywpPKZFRcIeDgegIrrjKLCZbVF/vR/CXA69CR9ade3NvdGERySqM4Yyop2jHqBk1KxMlzC6i2nA4KROUL8d+4q3yoWkVjNbSROMyBsHCuocfj1FFpSxhtSQeYl/lVC7iEdgHe3uY5GAIMiAoQe4PBH50WmX7Rp1q6Ov7GIAjv0rnyOqN8CuyG1z9rhPP3xV/UATfSEHgnjFCbc/tUJJ4NW/NL3DswwSelZNfKza/jRftrvyLVovLySxOc+1MaYpgbeSM1EihiAMfWkuiC4xnGKTSTLbbiELi8S9ihR0KiMY4NQm32x74m3BRl/Y+lVYGHl9+tEI3jW2kCnLMF4Pc55qOloqPy7H6cSqyEjgpx+NX7O4WCXzHOAB1ofCcI5xxyPlzSXMoztB2jvUJW2aJ0Xr+6S4mMiEEFACfevPfE6GHXJWHRwrj6j/StkkkXlH4xvzxWQ8UnzNSY5B2Kq5HTpmrgqZlkd7ArkknPWmEYXFSuPhHrUbA8VqzIRRzWz/R9b4a6uW9FjX5Zyf5VjlAzjPWvQfCASDSgzHb5khPTsAAKyyPVG2Hs2VtKUsplBADEZqAPtZWByQc1Ak6PauqnJyDXIw+EjoB0Jrk402dd9HlviC2+y6zewgYCzNj5E5H5Ghw4o/42jKax5v/ABYlb5kcH+VAFIPXrXZHcTikqkyRRnk1at38tXI6lcVSyeKs8bcr6UmhxdG8/RmUjt76R2A3SIo+gP8AnW0vpCzx85AXisT4JiK6OSOskrN+GBWrkmUqm44wtcORf6lndjdQSJA+c9OKvW0+bIKOPi60LUgn4WBzU8LlIl3AgE9T0qJxNEyDVJCblMntVCd+TzTrmXdIMsT15qrM3XmtIx0S5Cs2HU+1WtLfF4PlQ9mOQTVjTn23YLHsadaIi9mgvpzKkrt1KH+VZWRvgWiWpTNvGxuNvY0Jkb4FoxxoMkrHMTt+lWrKT/Y70esYqlu4Hy9K5JCscgBwCnNbSVoyi6YwSDaaa5OfpUSt8Jri/T5U6JsDtq2k3I+JJ7dj/EAw/EVE0UE4zbXEUnsGwfwNZYs27g8U+Niea6+Rx8Qvc27oSGUiqEkIPUClivJ4+BIwX0JyKJ6fpGp6zzBbARDrK3wJ/r9KTaBRfgAvGAcrkj3qazsLi9l8u1hklf0QZx8/SvRdJ/R+khVrrfdMP3V+CMfXqa2un+G7W1iCNtVB/u4htX69zWXJvpGvGu2eXaX4GuJ3X7U53f8ABg+Jvq3QVtNP8C2tug3qkfqqfEx+bGtNBqWkxs1vb3dqhU4KK4HNXEeNxlGVh/dOaHG+2HKujP8A/h+3ji8uKCPZ3BXOaoz+F7ZuRDsPqh/pWyQDPI49KyMvjH7BeSwazp8luFchJF5DLng1XFNCTa2DpfC7j+xkUn/2gqpJod7BybcsB+8nxVtrDV9I1JQba7iYn91jtP4Gr7WykZH0xWTxKy1lZ5e8fktiVSrehHNMJduFG0evevTZbGOQYlRXHowzVCbw9p82c220nuhIqXhfg091GAhRXcrySO/rVpIcdsCtW/hiJR/s8jJ/iXNCtV0+TTlBeaIkjj1/Cs3jkXHJFg4sqLzgYoBrt7NkRoWjiI+IhSc/WjXlM/xMc1xt9w+IDHuKUKi7HK2qMUjRZ4lj+vFWYraW4GII/M90Oa2Gk6BaanqcVvLEmGyTx1xRmdYbJmhghWEIcbcYNdCnezllDi6MCNE1CTH+yybfTjmrFtol0JQbmzmMS87VGa08t3z98/jVnTr0iUYkIz71U3aE0ZmW5tHkVbuN4I4ukToVJpjSxXRM0eY1XhR04rf36QalCbS9SBlK5DleVrGXNilqrKhEiA4VgK48saXxEuhtpHFJIWnwcjqabLLGjbcNs7Oe9C7idlulVCQKNXc+nT+HY4onJvEPx5OMVgoy8iWyOPUJZ4SrsGA4UE0Yt7az0rTBez3Cm4kP9mKwUMzCXbk5zxVl55PNQMxc5xz2rVQ46GmHFngub4sCSOoXPSin2nyzkwyOo/hHWhVpaxpqEQkcJlckk1pZb62tlRBgg9xzWkIas1cnFUV7bU47k+WVaNx0Vhilnm2A4pJmgmxIqgkdCBVaTMrVunRCVld2aV8k1ZhTAp8VrjmlldYhyRxScrL40YzxoVXVIyf+AO2e5oJbwyTyhIgGYjgA/wCdGPF0om1GNlx/ZAbfqaDP5pg2qw2SEdFxkj+dbL8TJ9j3LIfiyXAGNy42/wCdELW2j+y+deu33umeRn2qlBabYzI2ODyS1PkIMrbwhIGDggAfWk035EguRb+XGmnuZHU52wI25PcnFOuJZYdN+zwZU7iZWAIeTd2Pt7UGhvJYQ/lyGNHA3AZXzPmfSiMF9f308SQTOZAoVI1Byx65H0Ga5ckGmmVGPhFaS0eG0FwZIwrSbfL3/GMd9vYU03ryjBYkkkpzjYeBkfQUt60DI6xK7zNmSR+STz0P5n5mhbOdx74GBVpc1bJkq6CEatLsjMqRoWwWZsKD70wPaJIyzvLlTg7FB/makkWKWOJIz5xGSScJjgde3r70MutwnYNgEccVcN6G4JIIfa7dnZUDqh4+JR098VWljCSFVIZW5D5qojHPXk9+9Sxk7sAggc49a0UaJSSHuxkAyuwKedqjrXRu5c4OCwxkDpUgVFOZPhB5BC8Gl4MgCkZPIyOtMZNZOsEqyxOwaP1UEZ+vWjd3DZ3Fol1BsjOFEqhhlWJxn2HsOnegKIAcMwQnrngfWnwTyTGP9orJCeEkX4QPU+tKa8oqL1TJZGmlZ7dElEKtmQAYBx3OOPxq2ly0cG2GUIwUneELfJQMcfOqdxqTkJtIbAYlZB8IY9wB1Pzp1oWMEOISqyTAM6tl2x2A9P61m1rZaddEkOk6pdRmQ24VHhZgXbZuA74/7FTWEBt9QcCcNO+wK0THGT94fhxRy0Zt06zzTNHIuGjebOD33H97gDjoKvWqaeEVligDochhjIxXF6j1ainGh0g5pumwWFoLUqDuU+Yx/eOOc15dfWTw3Q8tQUkchApz0OMV6a99b3FvJmVCHQgjcPSvPrewuHdCzeWXb9jk/ewcEj5Vxf4Z7nKcpPf/ANFlrVBn7TZ6ZcLNevJNLIcz28RwAoHC7v51m7u7bUrp59p5OAvZF7AGunDb2Rjub1NVwzKfhcA+lephxRi78mEpMeYzIu1lPHIaqYGTjJz9Kty3ChAk3JJyCOxqJ2D5yPiPU9s112C6I0VGcK0m1OvbrT9qqArHaDyHyckegpsaRmZcsF56lN35d6svArli9xCrA7iy5+LPr3B9qbdFpaGNd3MQKxSiPfwWXAJHpkUllYtJKGfbsDD7x6/1PypWhtY9gR2ZwCWZlwue2B1pZNReGNY8KZA2WYryB6A9qjfga/Utz3MMICJteX7u0jJLZ6nt7AVWvUbO15CHZssAnAb/AL7Ck0yFJrmKOVWAc7gynLe351dnkYRvMH8uK34hY/FubPX0/Co/Fl9oGeRCknlzXHlnHx4QkAjt860kWlWOn7ZZ7mOCNowZIvMLtMp9ewHtWVln3TPIsjEsc5YdfnUsEFzeyhI4Xldj8KquaWWDkvypCTp6RptMX7TceVZOqrnCkkNtHXBx7dq1kGnWWkxC+1edYQRxJKMyP7IlYrSZtT8PSSyrCsckYGwmMMgJ4znueaoahf3F7O1xfXDzSt1eRsmur0cksbS+/wDsjk9RDlO39Go1TxnIN8WhQmzjbgztzM4+f7v0rIzz5Znlcs7HJJOSTUPmvJxGuB6mlESp8TnJ9TW12QkkJmSb+6n86mihJYRwozyH91Rkn/Sp0tjtElyxhQjIXGZH+Q7D3NJcXyQxGONRDEeqKcs/+I9T/L2pdD/QXy4YeZts8n8Cn9mvzP73yHHuaqX2os7ctvYDA7Ko9AB0+QqvJeCTIK4X0qoTycdKhy+jSMH5JvtLn74VvpTJGEmCq7fXAqMAnoKnQmEZlU5P3VJx+NS232W0l0RcbT60inBp0sjSH4j8hikT7wpLsa6JY+W/CiEdqJGeNVyXG0YHPJqig+IfOiBOA2KtGMnsr3enrBwJl3j7yE/d+o4z7VRO5CQOvtViYqqAE49h1NVWbccnilLRqtk8d3LGeG+hq3HqbEYkXIqiuGVeO3WrtvYxzREtN5LqSWLjjbjg+uc8VUJzXTIlCD7RYS4tpPQH8Kf5SsMo2R781Qg028nBMFtJKVGSI13FR2z6VAJJopCp3KynBB6g1osv/wCkQ8P/AOWFGWQKFO4qOgByB9KZjnrz6Hiq0eoSLw43CrC30LjDj8apSg/Jm4TXgd3HqFNXLEbLS6fzY1YrgIz4LD2BBB/EGqoEUn3DjPoa4wMPuv8A0qmvom15HNcOUCbgcAADGMY/KmSs0jbppHYtk5Y0hEgGGUkfjSrKnnb3UoMdIjjB9ef5UMa/Qa3QHPYVMls7Y2yRbCASxbAUnse/9Krt8Ttg5yeCePxq3fNORGJ/O2qvw+Y24fQjjFKtDshjgLsQ7CNQcMz8AH0pdiQsPOG5wfuZ4x6kj+lRyyPJt3uzbRgZOcCk+HA45784oSBD5mjeZmijESE5CBiQv1NWbaxjuIEZb+3SVusU25Mf82MVRB5NFrcQvaRK9qjkLyyKdx+qt/MUq2JuihdWsttJslQZwGzGwZcH3HFV+KuQRxuHJmeAg4XCllx7kcj8KS0R3mYRwxzkLyjDOR7cg/hVMdkDXE5h8kyuYuuzccfhRiN8WGT7fyobdqgXmzaB8/xNj8G/zq3Az+Uq5G0gVjkWka4n2Ohb9onPeiKzxeY7Sli2ewFV44WZGkUoduMqBzio2DeYxC8ZrB02bbRIbolsfyq5nzrNGTJ2kls0NaJ0OGGD70QQPHprllI6Up+C4+Trc/DgYOBmpAzLtyAAemaoRSAycnAx8qlaUPAkZP3WJxnpSCL0F4G322xeWLnv16VDepIiuJQVOO4qlZnlMdd/XNFNTPwTBhkjHOc1l+MqNV8o2DIzxn2rPayd93c47bfyAo6r4UZGaAagwa9ufQj+lbJbMZMG7mHfio3kLHrXHn5UmOfaqZIsYO8fOvSNLi8nSrRcYPlhj9ef6155bRGe4jiXq7Bf869EhkVVKryoAA9qymbY2X4SQjn27U93CYIPBXANUQ5YHnb86dFO8SAFs8cKRkVi0bWZ7xtGGitJhzgsh/Ij+tZIjuK3PikifR27mJg+Prz+RrDEkH2reHRhk7JIptq4YZFTbwy8cVXXBzTgcA062TZu/Ck5SxeHupUj/mUGtAZt8YwOnvWZ8Oxu97cwxDJ8qNsfIYo6+6Asjja4/KuSdWdiboIW5Pl8gjJ64p7FmVQsiOCeAGoPJdSsRmZs45qE5HxBsgjrjvScXRfJUEJlKTIj4X1OeKjuB5ZDK6tyOlU8nYc5IBqxJc27oNu5WwARjOfamk0K7RZaXfhWIyR3FRpHsfd5iEY9areYhIZl3D+HnmmtJEAf2AOemSaaRKZYlkDcbgcjjFU5T8K1FJa3IIPkyY9dpqWdJY/LBiI47imkkyZNsdyq8g1DI20fMYpkrOwLEnOQCMVE82Nw3AgmtCGxAw2c0nmetRu21TjmmuxBx6CmkTZiRE7OqRqWduiqMk1p9J8F6ndqrzoLSL+KX7x+Qr1DS/Dmm6QoFpbIr95GGWP1q7NEp5PFXKX0ZKKfZjtO8K6ZYYJiNxMP35uR9BVzUVvoEjfTdm9eqE4GPYdKLy7EBOeR6UEvdXSIERpmXsCeBWVSk9G1xitiJ4t1ezIF/CFHbcox+VC9f8YahqUXkRkW0JGG8vq31obfTS3MpeZyx/lVCRfWuiKa7OaUk3oqtjuBRGO2vreyhvrO6Yo4O5YZCGjwe4qg4qFJLi0nFxauVcfgfnTYg5a+K9cgACahKw9JAGoh/wCNr6aMxahaWl3GeokjxQS8vNP1GG3e3iNvfkkTp0RvcVVkjeJtsgKmgdtF69uLCdi9naSWLMPiWKTKfgaJeGdcu7O7K3OoyRwbNq8Flz6kUAUVMg5oQj0zw/4la4uZYNQvbB0Q4WWMlC/vg1qbeaC5BMEqSAdSrZrxBIjIwRQCTxWs8N3w0KPUIMjf8LeZngcVEmkWrZs9a1WDTIm5VpcdCeB8686vp7rWrlmLMIifvd2/0qcLda7d5w3lZzz+97mthpegxQIplG5h2rN3Lo1VR7M/Y2EqQKgDvjuRRSbyLBlgghSS525eSQZC+wFaVY4Yhj4V+ZFZm4iZtRu2XB+LjnqPao4OOylNSdEmmXso1GAvHCTuwGCYIq94o8iYk3ECsf4hwaG2i7buEshGGFEPEw+EmnFtonItqjD3VraNIds80Y9KbHBbW48z7RK5FOuANxLVVaRn+BR8PrWWSXhiZZXWpgWgBxHLwS3UCimmaja6c28QrO2MKGP3fes5tgS4USHPGcUHu7mWK4dYyyqT8IrNKXgi6QU8SOZ7s3SxqgJ521n5LwhTgUW+0xNYeRMSZWPU1b1PQoF0RbuNwOOPetI67IAWm3Nus5kuwSuOMetJ5klxMWiB2g5+lMs7RZAcnpVgk2a74cEd/em3HlS7Gi2LjzoGRyWboD3q1ZWN3NHui3rjsTQyC/USeasYDUZsNcme4VJCqIeuBUtNGseL7LCG/tsJ5qj2dePxp51G+gPx20cnujVcnlW56EbP51AxVVwoz70oyZqoIYfEG3ia2lj+QzUUmrWcvWYr7MMU2RvTk1XaBHOGQE/KtOQnAC+IJI576M20m9fLwdpxk5NQWkcpLQ26E7lG5V5Lc/5+lWdYiFtOPLjxlM5A6fWqNtLPFIssLlJuzKcEV0p3DRzyVSoKW2jzzSSfay8CAceZGQW9lH+dWP1dbRwyRiDcWGNznLKPb0qPQZpneRWdiCNyq7ZBPtRaS8thG5baHUfcPXNcGXPljPiIG+I7LTITbfqaG6MbphnnOS7egFCLW0kjldr9ZlCcCNsqSf8AKtHpuqLY3lrctawy85UucFSOnPYZqDU7688SarEoAklxtVV4A5yTn0963xybWwlL67LHhm8tWvguokNbRRtst0XHmN+6vHvVPW7T7DL5+oG3ikf4ltYyCwHbIHT60QudRtvCsaxaNLDcapjNxdFdyx542x/51ir6WSWVpJWLSOSXZupNNfOVroHFVT7L1rDHcrJNvWPBBVMcMSfyxS3VuzoZG2NzgspyVPvQ6G4eKMohCjrnHNNgneBy6Hk9Qe9aOL7AVozE+DGeOSDxTgdo3FCR0yOgpAzM3UkY6CpN8eCq78HBIz/OtEA47CgVeT8+h+VcG8hNu9ueemRmo9u1wh+6Ox/zFPMjsQVUtxj4u3tQBJJGziPLgkjcXHXntSiER467v3V65+dWrODcUiLoikj4pOik+/pUk1pIkpVctiTapCnLEdwDzSbXkdPshtLKGRWkuCyqhywUcE+g9TRzTJ7CMSO9rIF6synLD0jHp70LMcjvHHMXEq5JBflR8hVy51G4t4UttMsZQEHMnlM2T3PTk1hPejRaRdsdRHnSC908wx5zD+z5+WalvNVsEVzHERMQQS0fQ0Dtp9SM0Ut00pG8HZJlcY5zzUmoTQzTlI33M5LbsYBJNcc8ClO3/Rk7rRWnuw+A0S8IFUA4wR396VvOG66CsEBBBToue1VAcvsdRz68Yqy9wFsRCrZRSxwexNdEtUkiErWyrNPPc3DXEoG5iO30qzNazW1w0MyhZEOHHXbVeG8MkbxSkbcYBAFKGmZgFbdn1ySa1ine9EPotLp0F4Ssd15QUZPnrgfiKHT28sHBCsBwGU8UThsrudtkcMjt6EYpHjnETRSKNp4JBBxTUqdJ2Lk14BUcreZ05xg571IsZldl25/u96YyMjNGxOB6V2IyQSdpz8gK2vRoOktjG6sytsIyr4J3e4z2zUNw3mTu2Bz1x3qxdC4LiSZmkJUAc5+EdBjsKWzSL7Su5PNPU7SQE+dJa7Gu9FmyuHtbbaiKJgd2SMYz0LN8ug96bNDcXVus06swIzn7qoucA/XsKkW/juZJIJYJPs+d2wnc2fUnipWkDyvJIoK8Mqu+FA6KNorJ6fRp2jra2sre2EziJ2cFQsqlio/jx0HtUcl1saSNC0CKVLHeV3AD0Hc1bgje8hu/NulcxRF2wMFuRgL6/wBBQK4kDZ2xfBggZPJPrn1o48uxt0iRr6aeVsszZPw7zkgemacsRY7pTk/kKgsomeVBHE7SdAFGSx+VGBZxwYN8dz//AJPG3T/E39BXViilHRyZHshtoJJwwgUbF+/K5wq/M/0qdTDaHMP7WYf7+QcD/Cvb5nmoL6/wgUgKi/ciQYVaETXEkx+M4HYCrckmRGLfReuLssWKvlyeWfPPvVJ9xPxHOe/WoAxHc08OfXNQ5WaqFCMjL1Uj6VcSzDRKTkHHVTmpLeBcBpG4/hB/nT5fs8f3SVP901cYVtmcsjekUZEeA5V/w4qJ3Z2y5yakkUuxIbOfU03ym7j8Kzf6Gqf2MzmposFgcZNIijJwOlKvDAsCPpTWhNjy/GNoyG+8PSrTk4bvwapsYwgKuxcnLArgD65qyJSDuQxn2aiLIlHYPYlzknLGlyBjbnjrmiEoJSJ38sEj4VTOQP8AKqTsGkwozjpgdaUkaJ2TxXItoQU2mQ8jj7vufU+1PsUEsga5mdY3cFiBkn3NQLaTsAfIlx/gNPbdbjaQyv3yMY/1px12J/oa3UdZg0qzWx0nas2Ms6HPlZ9+7+/b59MlI/mE5ORnknqTTFORycKOpqaMRMR8QHsKbdkJURLCHJxkfKla0kAyCCPnirSkLkkEFux4xXSYZNgzuYj8O9FD5MoftIv4lqSO8lT97Iog8ixR/HjB7etDJWV3LbFXPZeKNrpjVS7RdTUB0kXFTCaKTqQfnQ9JscOoce9QnqSBjmrWVrsh4k/0C5jUjKsR+dIFkTOxjgjnaetDEmkXoxqxHesPvCrWSL7IeKS6LRfkeZGpwMdNp/KnL5LAAlkwDknnNRpdxvwTUgET9MZ9jVqn0yNrtEP7po3LGYY0+1WygBBtdo8Z44+ND/MUIMX8LfjTop7m3/spHUex4ojp7Jl8uiRdkkBLTEPnoy5H4ilghkCGRdhGOolUEDoeDUMty07h5QNw4yoAz86WEwkt5pxk8cYptjadDrsTKkaOZAnJVX6fMdqfHMVhAB5qvcKikCNyy479qmVf2HI54xisMrN8KLCXskfCEgHg04u6vggjj1qmAQRuUirZ25+729awrZvZIbhnYGQlscDJ6UZEhOhdckj+tZ6UgDIA60UguvLslVpf+RR/WomuqNIPuwdKzb+vamrnJINP1CbzrkuF25X1qENVraM3oI2szpAvb4s5Aq20xkm2yEklecnGahglA02FCP8Ae5yOtNkkwzKwUsD1PUVmts1WkXsKyr5SDKgdB973rHXkhaaV/wCLmtHPMI4yRkOEJz9Kytw3OPbFXEzm9kAruvTpXE0gPHSqZIW8Or/5nEcZxux+FbB5TFmIMCpIJ45zWV0XfBdO6HaUTYD7nrRp9SuCMM6nHqorGW2bw0gvagTBrcbWkcgoe49qjuEMBxMrgk8ZoQ087HOWz22j/KnF7hyMl8Y6tmpp2VyCOporJLbSRhcqRn1yK8+xgYPVeDW1FyXcZAJ4BLVkbqMw3EyHHwuy5HsarH9EZPsgXg0/OQajB9acDWhkanQ7gtfO6EgtAo4Ppj/Kj0rsApkJG7uayfh1wLtdxIHAJHUDNaqa2Z8MsjNx911IIrmnSlR1wdxsYJBg/EAc9643EiKEwMA5xjiuntlDK0AYrjnfgc1TkLAnOQPTNFWht0W5Z2OQ6qD0yo4qEnk/Fn5VDG251Utgep6CrJ81WBhVtjDGVHU0LQJ2LJePsCdCvQioWuXaNY2c4U5FITG5w+/cO54pTbAj7xXgt8QwCKdIm2QtfXG3b50m0HpvNRhrqTlfNYfU0kZBQ5UN8XSk890k+BmXHQA9Kuvom/sttNcEjbFIfoaY8kklwCbcAnAxjAqFr+7IK+e5U9s9ajkvXP8AaTtnuKTC14LjwSK7b0ZD14xiqzuobknPvVcTI5y0jMAMAE02QAkYYkY70J/Yme0yH6VQuSuepNW5Co5JqOC385t78Rj86pohOjKeJ5r+3EP2dF8qQHOTg1mHuHH9tA6n1HNb7xdo82sQRfZpjC8R+HFYa50nXrLOUWZRVJtdEtKXZUeWN+jYPuKgkAPTBp73U8Z23lgw9TtpEuNOlODujb06U+f2ieH0yrIMnpioiKKGzhlGYbkH51DJplyOU2uPanziJwYJlgDcrww6GiGkzwzTGHWXcRBDtlUZIPYVFJbXEf3oW+lQscH4gVPuKbaYU0TI6MT5ZJXPBNWrSGS4mEcS5P8AKotNsnu5MRnCD7zelWdQv0sittpuS6/fcd6ly8IqMfLJdUeKytzaW/7S5f7zDtTtEiupWP2tyVcglQMk0zRYEuZduGeduWLDpRm4u4dOUw2gDz9GkP7tPFilkf6E5Mscf7mgg1C30q3BKIhxxuP9KGXviyeUkRbyPc7R+ArNyyvK5eVyznqSaZXbGEYaSOOc5T7YVfXL1j1jX/lz/OmDWb3PLofmgodXZrRNkUg1Br8ykeZEpx3RiDRc67HqkYjklAl7Bxgn+hrG5pTzUSjGXaKUpR6YavYXjbEi4z37GqTozAgHaKfZam0S+TcjzoDxg8lflVi8jRIBNA2+Bujenzrgz+m4rlHo7MWdT+Muyhp0Nv8Aay1z8SKPzqTVdOjvle4tUxs6LjrUVvcW6TYb4gOoFL4i1ibT7eJbePYJhkEiuWMGzeklszt2jxzbZV2kdqt3NzI+mJGZSUz93PShk9012A0j5kNOWNo4Sz59qbVGJNpqBy43Yx2ohNaxC1OOeMmgdvMQ5KGrL6hKG2K2ARg1MoNyKWhYbbbtklVhET2FFra1srk/snII7GpdI1OG6C2V1EucfCRVa+tH0y/EiZ8tjTd3TNUklfaLmyS2IMbkr3FWN7SLntSAiVAR0IpqRMBguw54xUGqVdDsZBwKUEJ05NcysowJDj3FM2yDup+YpjBmqW09xcq8UEkxVRwqkgdfSoDoeomMyG2wuN2C68+x5/KjsfiO40v/AGEXLwrKd5CcA545PXtVq1lhmPXJB5/zqcnqp4lXHRzyScmZeK31CH4xbzxA/fcLgD3J7D2p+peTky284kkAw5A61pLqzt3idrySbyDkbUfHyoJo+jJeS3Vx8fkINqoPvMT0qF6mE1zeqJ4+EDrG6jhkjluE82ONs+Weje1Ovrp9zTpEIUmbKheOPQVc0TQ5dT1UW5GyGM/tXPRf9ah8UvaNqbW9lKzWtv8AAh/iPetVKLy8URxaVsGALIHZd24oSdxznntVaZWeUgKfh4xVq3dEbGzcDjg0d1DVraSK3t7C0SBY0/aPjmRu5rodp9Ccl2ZbyJFOHQilMalck/EPbpRkTrIjRMNu/gsq5qjIklo80I+IEAE7eoqozvXkadlQbWTL7twOeBwalkiXarRuefw+hprD4OfuA9R60iAHILnjpzVjOWRkXAbB9qmSQ7t2cORzx2psq+Ww+JfiGWA7VovD3h8zn7bfsYrFRjIPMvsPb3/CplNRVsTddlLRtO1HU7oGzh4QjdLnCJ8z6+w5rVRaRp1kQb+4e8lU5WKP4UU/PqfqaknviYlt7RBb2qDCxpxx71VrknklP9DNzYQTUY7cEWNjbwD1C80n65vv+Io+S1QpKhRQggdYvG4kMbj0ZKgl/Vt4f9s0+NXP+9h+Fh+FVhS+3ekoqxLsp6n4We4Uz6PMk6qo/Yt8L/j0P5Vlb2Oa2keGeNo3H3lYYI+lbiOR4nDIxVh3BqxeQ2WvQrDqKhLhf7O4Xg/I+3tWiyOLV7RfN+TzqzgeaRVHc0Z0nVRaXEflxxxsr/2+Mso9qKX2gxRX08MZMYEO5WI4B71jncrIwGDg4zVxksyaLprZovFniM6ncxw24EUNuuFKfCXJ6sT3NZtd2d24/U10cbSnd0HrU3knGAwPzrbHCMFxQOSvY/zWkjCN1HRs8n2qN/gI6gdCB/Oo3RlOGHTpT4HKkbsMoPT1rTSAlJ2gMMHPvTxeTgFCCQTkbfhyff1FV5XV2cnOM8KB0pySPbjKIckYDN0oopaHjMcokd1Zt2dzDIY/LvTQEkcbtwLMACT19zXW8M9xPHCmGeQ7VX1NERZWyziPL3DLjzGDbVB749qltIaTZa1O6NraPDGSvmL8OF5x8/ShFrCZkZ5QWVAMc42ipJAL7UyEkdVb4Ru5PHYVfV4rMopha4kVuR1xjr7e1R+Kpdlv5O/Ak6DTREw/Zu6hwxOGVSOMAetCrm+YgrFkD1PWrFxI84kvZ2LT7viyM45/ez7dAKoTOjgERqp77T1rbE2oVZjNJy6GJPInCuadJKWQggEnqcCoehp6q78KOKasKXYgQt0qVYcfX3p4TytrFvoRT3ut6bWRR8qukuyHJvoibKDksPnTC+T6/PmlZd3TIpvlt3H4UnY1Qw9eKfHu7E4pVRQeSR7EVLgEcYxQkDYhYj3qQRy3D7dgTA+I7dv41PZadLdAuAViHVvX2FGBabgq+W+7p97J+tVT8mbkl0Z2S0lB+FeB0PrRPTNBvrtld41ij6lpOK0dlY29jH9pulBb9wHn8BUV1eyXBI+5H2Uf1rSOJdsTyMhGl6ZbPvnL3s3csfhHtgcfzqwt2IRttreGJfRV/wAqq5pDWqpdENt9lv8AWNz/ABj/AKaU6hKwxIscg9GWqWa4mnbAfLaaVeZ8+1EDH9+Hj+X+VCtQ8N3ESmWycXUPov3h9O/0olmpIZnhbdG2D/OpcIvspSaMpD5inGWHqKtqyxdFG5q0d1aW+qAyKFivAOvZ/n/nWWu5J7S6lhJI2tyjDIzisZR4Fp8zpBvJLcn1qExA9KeLmN/7SLb7xn+hp2I3x5Uy5/hf4T/l+dTphUkVmjK81Hk96tussY+NCAe/b8aiO09QPnUtFqX2QZpd1OaMdj+NN2sKmi7Q7096VXZOhNNDHPWpMg9RmqRLJUu3HXmpkvF78VQc4bik3U1kkiXiiwqJI364NcUU9DihgYjocU9Z3Xoa0WVPtGbwtdMvFG7YPyq7A6CPHO4DkGhKXn8QqcTEgYNZZ6klRrhTi3YUBVkIIz3FMSZGOSCMdflVSKd9px25pyXW1j0GevFc3yVmz4snkAc4jYEZ4qMyuBtpqjZKCnIYZ+VWokEuG6jPxVSl9g4/RWMhY/EK4N1q08SyK+2Ngy89e1dBa+YpDKysehIq07IaaHwsXijjHZsnnFWhboGMhYOAclc5NdHaKigLvDdyRkUx42WVU3gFjjlaKXZXJ9DNQcLYvhSO351mZjlzRrU5H+z88KWA+dA5Dz700Q+xh4+dPijkldURWd2OFVRkmpbCznvrhYIFyx5JPRR6mtjYWVvpkeyAb5iMPKw5P+Q9qriUo2V9G0tre3Y3gCsSCFBzj50RWGFDlIlz6kVwJPJNOqkkujZdC7m9hXb29aSuYMuNylcjIyMZFCbA5sN99Fb5iht/odteFnidoZWOT3Un5URzXGkxPZi9Q0y6sD+3T4M8SLyp/wAqqDjrW/3BkMcih42GCrDORWZ1vRvsoNzZ5a3/AHl7x/6fyocdWiHGitpchSdSpxz1rdQ3epzkNHdNjODlxXn1k5WUE1qILhoJA6Eg9TiuWcbZcJUgvcRz25WS4lUhj0DcmoLm3k2JJKG2NyCO4oqui6tewRzKokjdcq5kBGDTU8M34Obs+XCvBdD5mPoKyeSK7Zvwk+kBBHCQGVyRnoy8fKrMMkax7GWRCTuV43xt+lO1WxvtJ3W0m8QSHcpx8MmOh+dC0uZIQ3lMVLAqw9quKUlaItxYSkt4yC4uDISfusOaaCy5DKSAMAMAcUNW4uMhkIGDwa6S6nlkbzGUnucVXEjkLIcZEa/Aecmq+HYlhzTN524X7vTmkjkVH3q5VhTbSFtjgQF3NwRVXYZCTkde5pZpC7sc5JNR4YHIOaNiJCqRfefJ9BUZlGT8RpkpZjlhTNjelCX2Js9rv7y3skEt7Jtjzg4pI/EelSALHcqo96F+K4PP0h1yd2crjsa86NnqI6MD8xTcqCrPYo9RspR8FzGfrT90Eg4kRvqK8Y2ahGfuA/I09by/j/dlHyY0lIOJ65Np9vOMPGjfShV34WsbjOYQM+1efp4g1CHjzLgfXNWYvGOoR8ec/wDzLTsVGgufAsByYGZD7Gh8vhHUYf8A0923HY80kHjy8UfGY2+YxV2Lx4x/tIIz8jQ2FAeXTtctvvIsoFVJJriPi509vmBmtWvjW1f+0tvwNR3XiXTp7eRUg2yEcEik6Hsxcd3cASw2yGMSH05ojpmlbRlly7dTXafJavKZJnAJNaKKW3jtnuEYMsY7etXjjzaiiZy4RbZSu5E0yH7PbYE8gy7jqBQcmnTStNK0khyzHJplejFJaR5ttu2LXU2jng3Rl17xBb2UmRBzJMR12L1H14H1pSdDq3SE0PwvrOur5mnWhaEHBnkYJHn5nr9KK3f6OPElvCZEgt7jAyUgmBb6AgZr2eGGOCFIYY1jijUKiIMBR6AVJ7CsHmfg6VhVbPmeWOSGV4po2jkQ7WR1IKn0IPSm5r179K3h+K70ltZhQC7tMeawHMkROOfUgkH5Zrx/PNbQlyVmE4uLodmrdhd+QzJIN0EnDoenzqnXZqyGXRo6wXRaIlom+JDnPHpUniGJZrCJZlBCjA9qs6NP5sRtnPKHKE+lW/E+n+RYpskDnq2O1eflx8Muumd+LJzx77R539lWKUMh79KtaoSsCKByRTJvhf5Uy5kMhUnsKylG5JjKdqjeZtxwaV4JPNNTRnawNTO2WzT3yHRf8OW4OoRs3JFazULaK4iKON39Kz3hmJ2uS6rwB1rT7SGwBuJrny/kdWOPxB8VqIuByAOKsCzZuWGAaIQ2wXBYcmpJFVBzjPpWdmiQHe1wTVWb9mcDk0QuJcnCmo47cv8AEw4ppiaMfr6g3SNIcfABx9adpmotAiRyEgnO1j/KtFqQ09Cbe9tVfzE+CYHBQ5rN3WkzFl+zOZ+cBe4963lGMsfy6OOf5tIt6lr3nWrW4jKt3bNSXmsyrpEcSti4mCguvHA4FBtVtZLeVQ6srEDIPXNTaPYjUr+K2knWFNpZnb90AZ/GsFhxKKl4WyU3dGv0a+j0zwZd+ZJHJOzsnBztzWKlkjkIURAdhtp98kS3EyxuWXfgHGBge1LZXkVirSLCssuPgLfu+9XixKDclux5HydBLTvD7sUk1O4Sxt2GRJJyW+QobeXNtZ3TJBEZAjYDSjG76Vz6jNdPuvpSwPT1HsPSoLxFlJZSHZRkgdT8zWy5cvkRUeivNfzyStIH2An7q8AU9Z2uHUySENjBY9D6ZqpsOcYI9qcUaM7Tg98VrxRaLzxhWHxKTjIwOD9KrrGxbKcMPWkQmQAk4K8Eg1ah8qCVhPudl6KBnJ96d0hBDw3o361vGE522sA3TuCef7o9z/LNay+uvtDKkahIIxtjQDAAFcsI0zS4bJFVJZAJJ9vqe39PpVWuKUucrMW7Zw606m12akQ6uAyaTNbn9GGiR3d1Lqt0gaO2YJCpHBkxkt9Bj6mqjG9DSvQ7w1+j+W5VLrW3eCJhlbZOJCP7x/d+XX5Vs77QNPh8O6hZ2FpDCJLdwNq/ESBkZPU8irGuap9hFtb2iLLf3knlW8bdM9Wdv7qjk/hV92Aik3cgI2T9DXTGEVpGqikfPYOQCe4pR0puRgV2a5GtmLCSY1SykspHCXAQiGU/yNeaSWkkV28EyFZI2Kup7EVukkaN1dDhlOQah8V6el0sOrQAK0i7JcfxDp/l9KvHJQf7lKTSoy91GixRxQqA6/ePqant9EvpVDm3kCkZDN8I/Omxaj+rkYxwxtcN0kcZ2j2FUZr66uMmW5kf2LmtY83pFKCq2TSwgHaTnaezA1VdFJ27QuO+KgKlTkNj5mpldWgdZD8a4Kknr7VrTQ0qG7RnIwccY609Sc7TLtXuCe9Vi+T6UQE0F0yLJEikYAIbaD8z1+tNui0iO1njtpjIFMjbSACcYJ70wzZYkkjI4welOuIIYiVilWZ24yudq/XvVadSjbMg7ePhPFJU2N2d5rKwKnBHQjiraahK0ZV5MDGBxyPlQ8jGOvNSwxmSRUGASeMnAqmkxW0WHt3Nh9oQ7lDYkyfunPFUhzxR2G0S807yLZi8+dxJ+FRz09+KGy2U9v8A2kLD3xkUY02mwm0qRAFxzjPyqRJQowpx7GmHn2rvzrRaM3sezhvvHNNwD0pAu48DFSLFk/D1odsWkKpxxT+mDReLwzqkmnfbo4EaPunmDzMeu3rQp7aZHCNE4cnAXack1ZLRGSPSjWlaE1wFnu0KRHlUxgv/AJCiOlaGlhCbzU1LyKNywqMhPn6n2o3DG9wu9dwDDcTJxtHqfQVUY/ZDl4QI8q9S4CILd4ewClSPbjirdpLDIskoH7OE7WcHIZvRfXFCdY1XzpV07TGyZG2NN0L59PQfzq3dbLaGKxg4jhUA+59f+/WrW2S1SGXVw1zKXbp+6voKhGeT26VygFgGJVSeSBnA9cd6990Tw/oUXhuOxtYIbuwuEDtI4BM5I++T6+npTyT4oqMeR4t4Z0xda1+y02R2jS4chmTGQoBJIz8q2vir9HmnaR4evdRtLy8eW2jDhZNu0jIBzgehrfaP4f0jRExptlFE/eUjdIf+Y80RkVXQpIgZGGCrLkEfI1g8rvRrHGktnzLmuzzX0BF4Q8Pxamuox6XAs68gAfAD/Fs6Z96w36XdI0y0kttQt2WG+uWIkhUcSqOsnsQeM9/mK1jkTlRDxtKzzjNLmm0ua1MxwJBBBII6EUmr2S6rZGeNR9sgXkD/AHi/99KTNS20xgmWQduvypNJqmNOnZjcE89KSjHiaxW0vy8YPk3A8yPHQeo/79aEHAHB5z0IrjkqdHSnasVJXjP7NmX5GpPPz/aIj++MH8RUNdSTCkT/ALFujMh9GGR+I/yrhE5GUw49VOagpRwc96diomWMsSAuSASfYDrTHwq59elKk8oyC24ejDNRysXcluvsMU21QJOxhrqSurMscKmhjEg5OOKgFWICFGSccVS7Jl0c9sw+6war0dlctGpW3kIKjBC1W3KeQfwrV2QBtISefgXv7UsjpaHjXLsALZXgBH2eTn+7XfYbv/8AJpf+mtQNufuU5RuP3DisebNeCM/HbXeFzbyAj+7Txa3aSDZBKVPXitCq/wDsuPnUypxzFj61DZfEEW63RaNZIXUKCN2ztUywXBbGJAPUrRVYx/Cfxp6gZxg/jQp8egeO+wMYr1QcI7D/AA1WW2vvOjlFtIXAOcjjNaXZ0wrE/IU8QuDlRtB9xQ8zBYUYTXIriGGHzonQPIcbh1oPsaSUIilnY4AHc1q/GwYGwVs4LueT8qoeGbQNcS3sg+GL4U/xH/T+ddOJ80mYyjUqDWnWaaXZiFMGd+ZXHr6fKphTSSTk9TXA1qzQkFLRfw1qVjaST2mr2yzWF2oSVgv7SIjo6nrwe3eqer2cVhqMttb3cV3EhBSaI5DA8j5H1FICmx+Fvka1n6RP/V6R/wD6uH+tVtL8Fa1qMImaBLWAjIkum2ZHy61fuPAmrzqGi1GzvXRdqoJySAOwzUpoVqzHUjVZ1Gwu9NuDb39vJBKOdrjqPUHoR8qP2LaboGjJqDPb32rXkZFvDw6Wyngs47t1GKH2Nsy1KjAE5GVPBFMJrgasZndX04WFyXhH+zyglP7p9KNaVp17eWsU6Wdw8Txgh1QkH5fWp7i3F9Zy2xIDEZQnse1afwKG/wDC9iHR9yh1PTs7Vyepk8a5IrDBSlQJ04+J7K1aC0gu4492dvlg/wA6M6dP4lkUx3Ud/Hk5EiRrWgj2g52t16YFXIiFILIcHvtH+deZkzX/ALUdkcfHyzGNF4udSGivJdr5TdEpB96ot4Y1edXll0jUElJySI8hj+NeoQFAfuE/hV1ZV28xn5bqcfVOPSQnhvtnjEnhjWEXaNMvMdcGPFQv4d1ZVBXTboN3zHXs0oiIOUUH50PuI4yONn45o/zs76Qv8tH7PHJNA1fr+rLoNn/h1CdB1f8A/l1z/wBFevMCBkxrx1IFQFgfupGfkRmrXqpfQn6aP2eSHQtXB5065/6KaNE1X/8Al9xkf3a9XkTfnMI/EVXkgOcCNR9RVr1Uvoj/AC0fs8uk0XVSebC4/wCimfqjV14/V9x/0V6Y8ZU8wg/8wqI7c/cP41a9Q32iXgS8l+QJIhV/i9qozWkRB+BR9KnaYAnFREtJ0zXUznRQls4cEKoz61UbTlI4WjggwctxSOgC4HC+tZtItAJdKX0BpG0aFhl1UD5UTnuki+GMbm9aoySySn4yflUNFg640uyUELGGPyqi+iW7n7u2jgVRz1NOCqTyMmi2gpMzT+Hk/cZh9aYNBeNv7Rj7VqvLOcYwKcsWOopcpfYcEZ2DSmB+IcVcvwLXToLVOC7F2osyKo5/Cgetvm7VeyoK7fRK3KRx+tdKMShmlzTa7Nd67OFC5refodZB4hvAx+M2Z2/9a5rA5or4Z1mTQtbttRjUuIyRIgP30PDD8PzAqMitNDi6kmfRArjVTTtRtdTs47uxmWa3kGVdf5H0PtVr5c1xneCPGJQeE9XMpwv2Rx9ccfnivnrmvUv0reJ4TbHQrKQPIzBrtlOQgHIT5k4J9MV5bmurCqicmaSctDs0tNzXZrUyLNjN5F3E/bdg/I1sNRgSTQDKo+PkN9KwxOOa3FtcRSaLLBI2GYblHzArHOlwv6Zt6dvnX2jza/XEhqgetE9UG2Zh70MY81yeTqOyaenJqPNPjPNDA2PhePFq7Dua0VunPA+tCfDkYXT0LMADzRZ5wBtXgVxT22dsPxRLJIEBC9fU0NuZSzELyae0hbj1p0NuN2W6dzUoorxW2eSM1NIyoNvXFOlmWNSEqjJIWzijyJ6BfiNDMElB4GFI9OaMWkCQQxKgUOQPiHYUF1W9hiBtJjtZ03Bj8/8ASkXXI49MDk5kA24B71zeojlmlFLycsmubIfEAtJ9Qd5JiBEoDdyx9BQJZ0hmkdFK4XC855NNEnmFjJgljuJ70k9vKkPmFcq3PHYe9ehixqEFBsx5W9CPMJD8ZxuA6dhVckLu2c+lNjRnzkYBq5bWYkxyqf3nNaUohKWwduYE/wBatQXjRoyKgXeME1LLbqR1Gc1RljMbYY1emLUi3cq8p37kyq4znqaq7WY991ckhBx1FWDEhRpEYBeynkmqiqKIoiY2ztB7c80Y8Nwx3etWkOxsK3mOWPULz0+eKGoMyAZQDHO/oK0XguNVvZ7jrstztOfUjt26VGV1Fik9By9mM91LITnLcfKoM03ORXZrkSrRia/w34LfXtJF9DqEcJ8xkMbRE4x7g+9S3v6OtZgUtbSW10B2RyjH6N/nRn9El4GsNQsyfijlWUD2YYP5rWy1PUodNtxcXEcpgDYlkjXcIl/iYddvqRnFbrHFxtmiimrPCby0ubGdoLyCSCVeqSLg16v+jIIfCkQTG77RLu+ef8sUY1bS9N8QacIroLLE67oZ4yCUz0ZG/wCwax3giW40LXrzwtfbj57Ewyp/Ft+8PZl59iKcY8WCVM0OgAarrWoa63xRIxs7LPZFPxsP8TVY8Z6mmleHbuUsBLMhhhHcswx+QyaFR+KfDXh7TI7GzupLkWylAkSksxB5JYgDrnmsxqFv4j8bXCXcVi0VmoIgDtsjUHqcn7xPcgUKVKvI70Y08cCkzW0j/Rtq7Eebd2UfyZm/kKyF9bNZ3txau6O0EjRlk6Eg44rCUWuzNpoizV23AutKvrRhn4PMQf3hz/QVRzV3Rn23yjsykGpkviI81nlM0hduCe3pTEbaQRViaArdzxqpISRl4HoTTfs5z0Kn3ruTRtyQ6LbL8JHXoTwKY2RwOO3Timqp6ZxipQ2OCc1QEbIF69R1UUzGW4H0qxJh23L+APQU1WCnIP1A6UDE2sjjDDcoyCD0qxaafJdKZSrnexVAuPjbqagRmB8wRghTySMirMN3NICoYhdu1TjJXv8AD6VEr8FRryUpSTKTtIxxj0q5psbK5m8vKqpwz/dHbJpIrdcOrsGkIyqj19zTLtpwDEz/AAjAKjjpQ96Ba2WtGLJqCxttwd3z6VocnHYL71mNElgt9Sjlu1YxAMDt65xxWnltoNVsyljeLuJ5U9cV14vxOTN+RE9haXS7miRs/vJxUDeGI5cm3nKH0ccVettHmtYwsMrgDr3FOmt9UWJxDOhJ6AjBFWop9ohSa6YGuPDmowqSIPNQd4zmimgW+kRKvmXSrf5+JbhMKntViHUn0S1jOpytJPIei9AKyGpz/aL+eaI/DI+RmolSKjcjS3egam+oyXUd2n2dmyZkkwFHyp41y2hvbGxs8PBA21p5Bksx7isqk05BjDSBCOVVjg0SsdINtb/btVJgtgcpGfvyn2HpS5fRfH7PRRbrHE1zcN5Vuv3pG6H2HqayHijXHnVra3Uw24P3Cfif3f8AyoXe6ze3yJNI0gghf4FB+FP9asaXpUl+32u9z5ZOVjPVz6mmrk6QvjBWyDw3bO179rkU7I1JDHuatvIZHZ26sc0avbb7FaOG2q7R52DqoPTPpQE1rXFUQ25O2E9N0fVdTjL6dp1zcoDtLRRkrn0z0r3rwzpY0bQbLTxy8UY8w5zlzy35msj+ijVtOg8Mi0ub62iuBcyN5UkoVsHGDg16CpG5SD3HNc+WTejoxxSVnlPj3x5eDUZ9L0Sc28MDGOW4j+/I46hT2A6ccmsdY+J9dsbgT2+rXe/OSJJS6t8w2QaoanFLbahdwXAImjndXB9dxqqDW8YpKjFybZ7/AOCfEq+JdINw6LHdwt5dxGvTOMhh7Ef1rL/pU8O31/eWmo6baz3LGMwzJEpYrt5U49OSKg/QtDL/AObXHIhPlRj0LDJ/IH869Juby2s4993cQwKeA0sgQH8a538J6NkuUdnzdcQTW07w3ETxSocMkilWU+4NRGjnjy7gvfGGp3FrMk0LyLtkRsq2EUcH6UCNdKdmDWxc0uaZmuzTYh2soLrQlZhlrWT/AOE8f5fhWVZM9DWvT49Ovoj3iJrJ9qxyrya43oi2kf6UmfapqaeetY0apkfypQaVk9KRcAjcOM0hijrTW61KxQ7igZeeh5AHao25ahiQ2upwGa7HzpUVYgqTB2jmmfjUgIAAwaaJY0denPtW009l+x2/Uny14A9qxbN6Ka21gyrZW+5h/Zr29qjJ0Xj7LKvjojfPGKert/CR9KYJBnocepqRZOfuHH1rA2RLGWz90j6VIr+obPyqITDOMn5YpfNLd6llFhWHoaerf3CfpVdWBODJg/OpQyjHxmpZaJ429Aee+Kk3Yzk4+VQKw6k4HqTTw6Y55+VS0MzHjchjYsOgZ8/gKfpsf2fS7ePozDe3zPNL41VHs7YpyRNjr2IqSTgqo6KoFd3pvwOea+bHZpQeaizR7QPDNzrdrJcQXthAsb7CtxPsYnGcgenNbMQJBrY+H4LPw/oZ8S6pCs80jbNPtm6M38Z/PnsB6kUB1/QLjQo4WuLuzn87cF+zS79uB39Otajxc0Ntr/hmwmEP2OztI3KzOVjOeTk4OM7RU9gD9Vee6VL7xfqNyHnG+DTrcDfsPQkH4UHpnJNC7FtJZyGnvbGXeTFOpDqg7bsYPzI/Ch+o382pX9xe3TFpZ3LsfTPQfIDiq2aEgo9BtL9tQmHhjxcVmMoBsr9SCQSPhIbuD2P0NYrVLGbS9QuLG6AEsLlWI6H0I9iMGoJbuV0tyZH326bYyT90A7gB8iTWp/SFD9p13Tp12pJfWcLMWOBuJxk/iKK2BkSa6tYfAN/nH600f/8AWv8ASsnKpjleMkEoxUlTkHBxxVdodj0bawI7Gtn4ZCrpaopPEshwM8ZbP9axINanw3IDbSgtjawb7xHb/SuX1kbxfsbendTNQiDvKc+matRjaQN+73Kih0YzgiXP1q3GpIGZOR34rw5ncEI5Gj+4ykH9w8fhVlLrev7vHB+LnNUEhPaVgO/T/KpPIctuW5II6jHWlseizJIpB3gEn0qpK0fXH0IrmUniSUj05IzVeSNccP8AXmp8gMkZOfh/AGqsqxt95WPsRUrBV53DH1FQtL8IIJ6VogZCz7CRsJGP4Of9ajaVG4Bb6KeKkeR8cHr7iomkfqGye9aIgjaQZIXzD7YNR7wegfHvXNKcnOBn2NQ+cufvKP8Aqq0SySO3wMualyAMKAKbJIE5c/SqkszSHC/CvrXps85E0k6ocfeb0qlJI8pO84HoKcSF6cmomYmpKRDJjNRbST7VaEfduK4gD2qWUiuI8cCpECocnrXMQBgcVE8gUepqWUWC4OSeKhadRwpyaqvKxHPSmIrMcjgUqHZM7ljzQfWP/WZ9UFGAjHhRmhetRlXjY9QCp/nXf6F/kjh9avxYOpK6ursOI6jOh+F9Y14htPtG8nODPIdkY+p6/TNH/wBG3hKLWpH1LUk32UD7EiPSZ+pz/dHHzNevoixoqIAqKMKqjAA9AO1ZZclOkawxcts8nfwf4t8MlbjRLppiw/aizbBB9CjfeHvTjJ+kXWF+yst7EjcMxjW3XHu2Afwr1c811Ze4/KNvaXhnjupfo2120h8y2MF78OXSFiHB74DferGTwy28zwzxvHIhwyOpVlPuDX0t1oB4u8LWniSyZXVY75F/YXAHIPZW9VP5dqpZX5IlhX+08FzXZp08UlvPJBMhSWNijqezA4IqOulHOKTWnhYKkWRkhB/Ks1EvmSog/eYCtFng9sCuf1Mqxm/pVeX+BlNc4uXOMAmg7HmtXdQxzAh1zQi40lOSjY9q4VkXk7ZY2ugTmnRnLAVa/Vcg7EiporQRD7vNU5qiVBhaymdIUCuRgdKupfSJ1OaEwSYXAqZXOcmsWrN06DMN+mcyDmrEmpoV2qcCgDy4FRqWY5HSpUENTDJnMpwlTwRM1DLdyoFX0u8DAqZIdgPxdYk3McqZO2IAj6ms0FIVueKOeKLmRr2NkZgPKwcfM0EQgrz1NbwtR2cmX8nRY01I2nUzZ8vv7irV1fsqyxROFgnbLRAdh0FDw+1WyelRRnzJRkge9PjydslWXLdFmJEaksO1MdmB4XaB3aiML21naRSRyCR23EhRk5HTPtQa8mnnfzZxyewGBRC2/wBBOCRYW7XbiQgj2pWMEsTleWxxQ3FPRmU5U8+1aOIKNbOdTnilR2Hw7setSI5A5xmkMfcY+Yq0UTWkJndz8ICDLZOBWi8IFTPebMDdAOO/BrMINpLZA9+uKN+F7nZqyAscSIyf1/pWeRNxZMug6OlLXONrsvocUma5TIN+D9a/UWuQ3Umfs7jy5wP4D3+hwfpXt8bxTRLJG6ujrlWU5DA9x6ivnXNHvD3i7U9CUQwss9pnP2ebOB/hI5X+XtWsJ1plxdG/uVfwfffaoQzeH7h/28I5+xuT99f7h7j/AEp+tiKLxnYX0RUuml3MuR32g7T/APEaDP8ApKtJ7Z459HkfepVo2mUow9DkdPpT7S4GtzP4gtwUiXSrm1mt92RA6plQP7rA5q014KVeCp+jjw1Ffx/rfUYxLErbYI3GQ7Dqx9QDwB659K3NzrESakmm20b3V4cGSOLGIE/idui+w6ms7oV9df8Ag3Q9P0RcXd1CwacrlLYKx3u3vk8D1rTaNpttpFmLe2BJY7pZXOXmc9WY9zRFV0C10Wrm5S0tprmUgRwo0jE+gGa+fJZGmleV/vSMXb5k5r0n9JfiSOO1fRbOQNNLj7UVP3FHOz5njPoPnXmROTU5XZM2LVvSv/WofQE/lVLNWLSTyYri4P8Au4jj51j4IAS3KW0srxxxs7uxJIz1JoRqEztKCMfSp7aIGUJLKF7k0zVEiSQLG27jrXSmr0Pd7KLjPxjr3ph46Zp6tiucEktjNWmaJjVkCtkAj+tS7Q6kxjB4zzj8qgODwOvr60u1kb4SDgZqhk32tooxGgAweSB1PqagBOcgnPWl+Ij4lyPWnxyeW25gDgcUqHZPbRjyfNlWQp91TnA3U028jSusSh93oc1EZGmIV5MJnOB0ojpiBZBsf4jkKF6596lutlJJuiWx0aeWZIQuHccsTwnHP1qWTyNEmlWCbzpSNuRxtqtJJLHIbhrpvOYFeD+NUdjuWIGeM1rjfx/Uyyr5V4Nr4R1m1jtGjvpiHZsgtWujNldICjRuPXNeXaNJYo6w6hEXR+FI7GtpofhoLci6WaaO0HIjJ+9XRFujnlFWQ6/4bGpX8ThytvGPi9/lWc1DRf8AaGS2UYXtivS7i2lmuohbtiBRyg6saD6/qtjoIZIlSfUCOF/dj9zSpeQi5dIwV9pj6Xbia5l8uZv7OIfe+ZqvPdS3oSa/mZ9qgItVtSup766eWZmklc8mrVlp8shTeCW7D0qKcnSNJSUFbLemQLcT7mjITIKRdQD61otR1KPQIFyqyX7jMcR6Rj+Jv6CqMt5FoEG1VWTUGHwqeRD7n39qytxO80ryzSNJI5yzMckmtXJQXFGUIucuUg7pt3LdWt/LcSNJM7hndjyeKbmqnh1wZbiAn+0jyB8v/rVnp1pxdxRUlTHfCR8QBHvX0J4Juby78K6bLqETRT+SF+Lq6jhW9sjBr56VirBhjIORkZH4V69Z/pT079Qme7gYapGAn2VBhZG/iDdl9R1HQZqcqbSo0xtLsJeM/ANr4hnN9azi0vyAHYrlJcdNwHIPuKyll+ijUnuAL7ULWKEHlodzsR7AgAfWtR4T/SDZ69cwWFxayW19LkKFO+NiBng9RwO4+tajU9Qt9M064v7sssFuhdyq5OPYd+tY8px0XxjLYzR9LtNE06KwsI9kMfqcsxPVie5NYLxpYz+KPHNnoU8q2VtBbNJDJKM+cxGSVHc8AY9jXL+li3bVkU6dImmch5GbM2f4go4x7Zz71fT7b4z1uwuLjTbnTtL05vPDTDbJPJn4QDjgcAnFOKcXbBtNUir4O/R5NYapJda8llcQKjJHDjzA5PRjkYHHbrzUXjf9H15e6ol34et7OO3ZFR4FIi2sOremOnTniu8e/pAvdO1WXS9F8qN4MCe4dAx3kZ2qDwMZ5NR+B/0hX9/q0Gl60YpBcHZFcIgQh+wYDgg9M0/nfIn4fiZDxd4UvvDE8QuHWe3mH7O4jBClgOVIPQ/zFZ/NerfpW0TVtUubG40+Ce6toonDxRgERNnO7HuO/tXkxOTx0raMriZzVMswkLbXjHoIT/I1meMUfuH8vSrg95CEH/f40AIxUZBwGlaacipKaayo0TG8Gu25pdtdilQ7EEYrmj9KkQZNOIp0LkyuQR2rgalIppUelKhpiAZpxGKVVwKeOlNIlshOMdPwrY2LEWkHAx5a9flWTKCtVaOBawD0jA5+VZZVo2xPbLWW9BTg7dyahDnoMfnSjnuPlWBsi0uPTn51MNuBzj6VSBwDkjHpmpEkXHVPwqWirLgPHOPbiuBHqPqKrCRSP3T9KXzFPZePWlRVlrcwPakZ2zg4A781BvGOQPTGBTh05Ck/IVNDsG+KDnTQT+5KjEY98f1p0py+fWl1kw/q25EoQAoRnbyD2/PFQQyCa1gmH7yDPzrs9N+LRlPskzScdwD8xSV2a6CR2BgjAGfatp4uzrPhvRtdh+Lyofsl1j9xh0z9c/iKy+jaVea1qEdlYRl5X6nsi92Y9gKLeHtY/wDD2oXen6isd1pkzGG8iVt6EA43qe+PzFSxAFMuwRFLMTgADJJqVYpCjuI3Kp99gpwuemT2o1qumHwz4utVt5S8AmiuLeXPJQsMfUciptduBb6TqFvGdqza3KWA7qgOPzagdgjR9Nm1bVLawgUl5nCkj91f3j9BRb9IWoxXviSWK2IMFnGtshHQ7ev55H0ojLcL4N0KKO2H/nepQ75Jj1t4j0A9/wCuT2FZkaHeSaGdYgKTW6yFJljbLw+hcdgfWl+oA0hf4R+FKDTM12arwMkBrT+GWCxSksRnaOtZYHJArV6EgWzyersT07dK5vVusTRrh/MNwzKh27g2327VcjuEwAHQZ6c0OCIQrLGrsvoOo7ircMCNtOcg+1eLNHdYSimJ/eXHrmpxchgV3Af89Dharwdykr+8e1SLbg9JSRngA/0rOikTSyoVJyOP7/Wqc05HX7vXpyKlChfhDkHvg4qCaWIDO49O5/zoS2DIZLjc23IJA6bqqTXBX0QY65Az9RT7mRcEIu5QeQVJ+oFUpJfhJHlk91JzxWqRDZKLgseuQfU4ppdG64X39fwqo8qryuAemP8AWommBXOGDHk5HIrVRJbJ3lxkZBA6Yaq5uRn70g9sZqB5RkliQfnxTN6AD9pn5mq4kNhFpcnn4jXcn7x+lNRMYp5YL0rvZxCFTj0pvsB9aUt3Y1XkucEhBUjRK2F+Jz9KrvMW4HSo2fdyxz7Uz73XgVLRVjmf0qJ84p4HYDNSLGo5c/SkxkEUe/nGatKqIMufpTd3GIxinJFk/F1qSkhRLu+GNcCqOr27SwE9W6j5iiQwvQUkieYhU9+hrXBk9uaZnmx+5Bx8mMBrs1b1G2aCckDCk8j0NVMivWZ5B7z+j+Fbfwdpap+/D5je5YkmtDXn3hbx1oGn+HdPs7y5ljnggEbqIGIyM9COtFR+kXwx/wDls3/6s/8AlXJOMr6OyMo0tmsrqyf/ANovhf8A/L5f/wBWf/Kl/wDtF8L/AP5dL/8Aqz/5UuEvofOP2avNJnisp/8AaL4Y/wDy6X/9Wf8AypD+kXwx2vZv/wBWf/KjhL6DnH7PNv0kQLb+M9REfAkKSn5soJ/Os0KOeONWtdZ8S3N9Yl2t3WNVZ12k7VAJxQNFLsFUZJ6V1xtRRyS7Zd0yPdKZD0XgfOibN8JycVBBGIYQo7d/U1IsbyKfSuD1WS5cV4O70mPjHk/JRkf4iFFLFAXOWq0tuE5pWYIMVx3s66GMEjXGBiqcyI5OBU0pLdelQ98CgGRx2w3cU6SMp2qaM7akVPMOTVWKtA4RMx5FWkj2jpV0Roo6UxlHWlyBIhFIzHoKV+vFN2nGaBMCa+5EiDr8OaFRtlTnrRDxE7JcRgDjZnP1oVk4DL3NdEV8TmmvkySTMi/D61EI2UemaejOTgcCiNhbfb2EEK7picAdzVR+iNorWv7Phcc9zVgnK4xu+nFE7jw3NZxu903lbR0bufQUJdZEG3JK0/2M5LeynNEM5UYB6gVAco3pirvODUXliRWO4b88L60WaxeiJG+L4v5U5d6Nx36AU3G1ucgjrVq32PiNkGM8MOop9IpbK/DHkYFErBoomjmMxUxndgDuKqNAscjJKc7T+70NPeBQokjzsJ6ml+SF0bKZ0mWO5i5jlUEGo80N8PXRMbWMp+Fjuib0PcURYFWKsMEVyyjxdGLVMXNJmkzSorSOqIMsxAA9SaKEdmtp+jIyT3Gq6eG+G5s269m+6D/8VO0bwLFIok1jVLeHP+4glRmHzbOPwzWw0TRtC0SV5bGVBK6eWzvdBiR+OKuEX2XGLsxN14ru9BuE0vQZYvsNmnlHfGGE8g++5+Zzj2FVL/x1r95GYvtSW6EYP2aMIT/zcn8K1d54J8OTgm3vGtn9Rcq4/A/51jfEPhefR0M6XVtd2wOPMikG5fmuc/UZokpIGpAFmJJJJJJySe9IDSZpKlkjiareILv7Fpkduv8Aaztlv8I/7FXIVUZlmO2KMZYmsrqlw+oX7TtkKeEX0WjHG2EeyuJsEyN1qEzb33SDNWb+3eOGNyuEPeqYQn7ordV2aUuywJEx8MfNMcyg8gbfao/iWnrK2MGqJociqwByFYc1GzK3PRv50gHJxzSlMnhSKaLRJGWwQDkHsBStDlTkrnHrUYAHqM+lKQAAApOeaYDD8HwAHNT287W6yOGKPjC4HWmRj4ckHr1rm2nqpI9qT2NOmNEp3bm+LH5VbtGe4k8uFC0jDCgUy10+a5nSGOJldzwT0Fb3w/ptnp0eISslyfvOe1a44toyzSUe+ytpugxaNarfX8ZnuR9yMc7a1+ntcXKKzrsyM7eyiq6AMpaZgqLyzN0FZfxN4vzE1lpJKRdGlHV/lW7qMTFJzC/ifxZHpyPZaW6tORiSb+H2HvXn6rLfSszsx3HJJOSxqGGKS4kGckntRuztvLARBuc0scHN/oGTIsa/UjstOSLHw75m4HtVq8vo9HjMUG171hy3URf61FqGpJYIYLVg9yRh5B0T2FZyRySSxJY9Se9VkmorjEzx43J85iSyM7s7sWZjkknkmo245PWlPwjJ61NGnkYkcAyHlVP7vua5zrJ9PK2E8c8uTJn7v8KnqT/lRa8QJMSv3W+IGs3PMXJwck9T60X0u5+1WotpD+1iHwE91rTHJXRM4urJs12aQ5HB611bmZc0zUbjS9Qt760Kia3cOm4ZGfcelHta8f63rOmT6ddfZFgnAWTyocMQCDjOfaspmuqKTdsE2tCgnaRnqK9r8A+NT4imfT7q2jt54IFaMo5PmgYB4PQjg14n8+la39HPiLTvD2pTy6hauxmj2JcoNzRDqRt9Dxz1+lTONoqEqYQ/SR4W1K21671O3tpbiyu383fEpYxsRyrAcjnoaj/R14W1C71201G4tpYLK0kEpkkUr5jDoqg9eepreeEfHNv4i1B7EWdxbXARpEywZWQY7joeRx+dJ4u8dQeHtRSxa0nuZyiyPhgoVDnuep46Vm5T/Gi+Mb5EPj7xn/4dmjsLe2juZ54WeTfIVEYPA6dSeT9K8SUNkJ17Vqv0i+I7DxDqcEmn2zKsEew3Dja8uecEdgOcd+TWZjZYY2uJOg+6PU1rGPGJE3bK+rSY8u3U8INzfOhxGe1PkdndpGPxMck001Dd7BaQwrTNtS5ppxUjTIyK6n4rgKVDs5KVhSha5gaYvJGaTFONd3pDHFcCuFKTxSZpgditJa4+zR+mwfyrNZxWgtT/ALPHgnO0Vll6NcXZbUgHBNOABBJ21ErcY56dzSgq3Xn61zm9kwbHdeacsg45wR0qDCg8A/WnbuDn86TQ7LYmUkAt0pGlTHII9Kgypxnbn25rjtIPwrn1xSoqyYSRluPpUhYemffpUCMnYj2FPY7l7kevTFTQ0wN4oZjaRgZA8zn8OKZ4euBJZvbE/HEdy+4NWtbi8zT5cAkphhznp/pWas7lrW5SdOgPxD1HeurA6MZ6kavNdSB0kVZIzlHGQRXV1AF7bXrqz0SbS7NI4BcOTcXCZEsq9kJ7KOelCscY7Uma4GpoD0N5bDXdO0mTUdH11prW2WIPax/BIBjkHHPSuu7HRrkftdG8Tf2zzYEY5ZsZ7dOBXaLqUcekWav49a0KxKPs3kA+V/d6c4q5+tIT0/SLJ/8Aq4/yrMRkfG2otqWvyTm1ntQsSIsU67WAA9PeqOh61eaJei5s2HI2yxOMpKndWHcU7xNOJ9auHXU21MHaBdsu0vwO3t0oVmtK0PwSTyCWeSRY0jDsWEcYwq5PQewpmaSuHJwKaGSKyxo8rnCRqWJ+lafT/Me0haMFA0akDrjIzisPqUpuLiDS4DlpHXzSOw9P61u7cRbf3lxxy+Mj0rz/AFsuom+DtltTIvBlcDsUAOfoDmmCV0JjV3KHlQVZfpg0+JYsnado6AelXwkcsZCLhwMq3PUd686TOuiCN5mGQ7YBGME/1qxGJiAdwx1zTo4mbBDHI4PPI9RipJIpC23Y7YOc7e1Z3ZSIxu2kNuDdTjpioZgq8BiAc4HX8qlaMHIZZFY/d6HFQy2xwWLFyOMYNC7ArSbGUFNxT1ZaryPmPGW2g4AA5FWZYleJcxbcdcs2fpVKVcqyxqwOOVJOT861RDI2dCNp3r/Ccf51Cz9Mufh98V0wkGQjRkDsx6VV83a3xDPybpWiRDZId5yQd57GojJKDwg+qikDqHwsf/Lnp9KjadQ2DvBHY1dEBsyAd6ieYD51WMhJxmkyM9a6zkJXcnqaiY56cCuByaesRbrwKRSIguT8PNSrDjlzipCyRDC9agdnkb2qGykh7SBTtQVwUscmljQKOafUsoVVAFPB9KizzS7uKBoecDqa7eBURamNIAKVCsbfQrcIdwGcc+9Zu6gaBj3Tsa0LSbhzUMkSyqePn712YM/FcZdHJn9PyfKPZnKTNEbrTtvMXA9D0qi8Mkf30I9+1dyakrRwu06YyupKWmBwpaVVLHCqT8hVmGxlkI3fCPTqaQiqqs7BVBJPYUWsrURDceXPU/0qe3s0iHA69fU1YVMVyZ/VJKoHZh9M3uY1IdxG4/Sre0ImBUQIUZpkkhb5V556CIpWJJAqu3FTMajOKEIhZSflTGGOlTHmm45oBjIo8nJqzkDgUxBSuwA4pgNZvWm7ixqNjuNODBRQIk2gdaaxAqJpcmuHxHJpsDPeJsm8jxnHlj+ZobECse84xnijHiBsXCKRlSg/maCSNliBwAelbw3E5p9j0JeQ56dcU4SPblXjcpJnOVOCKktoQsRkkO0H8xUE2HJcH6GmuybLE+rXlwFE87ybem49Kj+3S9DiqxArsVdITSfZZS5Z3G/GD1ppARjt7HqDUAFOGc560qHSRKVVl3Mxz/OnQyRpnOeKhyM9/lTMc5qvAFwzIAOSvrXI6ufhJz6elVcF/nUkKlWznFCEi5FkMGBIxzw2K0en3y6jCFk+G4XjPZ/eswApJ8xiB2wKfJ5kATbIMZyNp5BrPJHkDjaNSwKnDDBFJmh9prayKI75SQOBKo5+ookqCVN8DrIh7qaxkmuzJqhmF/hH4V2B/CPwpWBU8gj50lJCEwP4R+FdgZztGflXGnpE7/dU0MBtSRRFzk8KOpqK4uLOy/8AVTAv2jTkmg17rU07gIojhB4QH+dCTktFJWXdeu2wttGNsI5P940GX42GBxUt1ctchS3WoozyAK0xKo0yZKnovagRLpoB/coGshT7p4rRatJFbaXHCqDe/JNZpuRVx3ZqlrZaSRHHxDmleMA8VTGRUqTtyCM1dA4/Q5o+9KRhcZIpPOyCCv1FcNxXcCTzQhqxQmR1OKkAGOnyxUbRuqh8cUTF20cEB8tBtHwjGT86Tf0VFX2DpJWKCM8Kvb3qxE1vFGcgsxHX0Pyqq5Z7gsQAetSrbedgliABk0MF2FPDF09x4htkYkqS2f8ApNbua1srWM3U5ESLzkHBasL4enjsr+K7eNVgiVs5PJJGBUWt63PqcxLsRGPuoK3xySiYZYOUy9r/AIllvswQfs7ccBR+9QO3ieaQHv8AyrreBpWzRmzttowuAB1Y9q2hjc9sxyZFBUiSztcYVB8R6mo9R1JLdGtrI5c8PL/QVBqOohQbe0JC9GfuaEE055FFcYkYsTb5TFZj8zTGO3rXZx161NGgixJIMufur6e5rnOo6OMRASSDLn7q/wAPuarzzFiQpyT1NLcTEkgHJPU1GijGaX6FJeWIq09JDFIrxkh1OQRTWPoaci9yKQ7D8EyX8W9MLOo+NPX3FMPBweDQdGaNw8bFWHQiisF9FOAt0Nkn/EHQ/OumE7VMxcfodXVK0DAbkIdexWoyCDyMfOqRAld34pK6h9gSxXE0EgkgmkikAxvjcqcfMV0s808hknmklkPBeRyx/E0iQu/RcD1NKzQwfePmP6Ch/Y6OSMYMkpwg9e9VrqYzsOCEX7opJp3mbLcKOgHQU1flmolK1RVEJT2pm0jpVtlBGSKhZalAREevWmkA1NimlaQEWPSnKDTsY61woA7HNNYU4VzdKAIsc0nyp5puKQxK6lpDSGcaO27fsI8kDCj+VAjRmByIUz/COprKZri7LQkAI6Z9elPR+wxnNVhJ7fn1pDIf4ePpWTRrZbDZIx1z0zmlGDyc5Bqp5hJGVOfUGneaxGADnFJodln4M9MkVyEbu+O2O9U/O5xsPrzUvnNx8B/Gihpl1WQcsT+FL5qgE5OByapfaW4yh/Kq95eBYJAARlSPlUqLHyos6nfLBZ7IzE0ky9cAsoPv29KyjArn0FPaViwzz8q6dwy8cEnJrWMeJlKXIvaPqItm8iY5gY9f4D/lWgI6FSCp6EVixWh0e7xbrGRlF45+dbLJSpjjvQSpKeNkn9mwz6GkKsOorVNNaGX9D1m70S+F3ZmMvtKMsi7lZT2Iotq/jjVdVsJbKSO0hilGHMEW1mHpknpWZpKVKxCk11IMnpzTtmBlyFUdSaY0IAScCqupaglgm1CGuGHA7L7mq2o6yIcxWY+LvIe3yFAHdncsxJJOSTyTUOddCsL6c8trfLdPkyxvknPX1ya9HmntJILO4tpUkeZCZAqheQeu0dOoBx3FeYteZtlCr8QUb2J644FEPDV05v1DDgq2AK8/NBz+T8G+Oai6+z0OG8ULzjj5ircN2oRgqjYMZINAVuAFz5UjA5zlOBT47hWBB3jj4RtI+tcrhaOpSDsl6IsTKd247ZBk49m/p+FNOqEnCknseuaGK8ZhXe87oPvZ4GPTrSrLHvCEysV6lkycdj1/7xUKKKUgmL13wXHqPiPT/WkaUKDjjOByDnHqOKpfbEjDZRwuMH4GxioJb5SOIm+LIzSUdg5Fx5Cu4eYP8IBJx9KqSShF+GQDPZuc+3rVb7UwIASck9mViOPfvUTXDdGEnJ53Lxn24rXiQ5FhpeQxkX0xUMrr3OSTg1C07FcmD4iPi5HFQGV8cxD2GatIhsfI7A8N2xjOeKi+0OnwlR+FNYynkxKSf3d1RBJDzsUf89XRNhTeSeOlSxozdqWKBVGTUpfb04FdDOYVVVPvU1pWbheBUbygnrSKxPQVLKQ4L3Y0/OOlMHWlwO5pUUO3GuJqOSVI0LOcKByaGy6xHnCxuR65xTjjlLpEyyRj2wrvxTS/qaE/rhMf2Lf9Qpp1dT/um/6hV+xk+iffx/YVMlMZsjihg1VP+C34ilXVYwf7FvxFHsZPoXv4/sIKpPWngChp1ZP+C3/UKQasg/3Lf9Qo9jJ9B7+P7CvBGKjaGNv3cH24of8ArdP+C3/UK79bp/wW/wCoURxZov4illwy1ItNZxn0+qim/Y4l7L/0iqx1dP8Agt/1CmjVk/4Lf9QrVv1P90Ztem/uy8sSA4xmpgAAMAD5UM/WqDpC3/UK79bLn+yb/qrOUM0+zSE8EegpnHSml/Whp1Zf+E3/AFU06mp/3TfjWbwZPov38f2EWkphehx1BT/u2/GuOoqR/Zn8af8Al8n0H+Yx/Zcd+1RlqqG9U/uH8ab9sX+A/jQvT5PoX+Yx/ZcLUqcnmqQvF/gP41PDOsnQ8+hqZYZxVtFRywk6TLJOBUTHNcWJFMJqEaWIzY4FM5NdjJpxIA4piEC4+dOU4rlHelNJgBtZiL3aSH7ix8j3yaDRR7pCzj4QaLa9IwuY4kP3l/rQmUSRybW4reCdHPPtloxM/wAUuQvYU27hX7Orp0BxirdpcRQRZmw+eMGoL2eCaLbCpDA/jVPsyVtg3aeoFcRj7wqRM7uR0qV9kjEEY44xVllfvxS/OlK8+lWLOykuiQuAo6saXQrKvGf86Xb3zRP9TSf8Vf8App36nk2481fwNLnEXJA2JQMkmnq6d8n0ogNIcD+0XPyNOGlMP31z8qOcQTRUlU2+wkqSwzioS5Y5Iq+2kys4LSqQOnBpf1U//FX8KXKP2NyRQycj0qRLl4GzAzo3qpxVsaU+eZQfpSfqmTJ/ar+FDlEOSJYtdvUIBMcg/vrz+VTHxE4HxWkR+pquNLdfuyKPpTG0l26yr+FRWNi+JYbxHOR+ytoV9zk1Um1e+uQwe4Kj+GMbRTzpL7cCVR9K5dHkHWZT/wAtFQQfEFHLMSDzTwSBg0T/AFQ4GBKo/wCWmfqeTP8AbL/01XJMLQPkmJQAdqnsplDAyVZOjSEY85f+mk/UsnH7Zf8AppXETplXULpriYZPwjpVXcMjiin6lk/4y/8ATXfqWUf75f8ApquUUO0gbwR0prKRyKKfqWTH9sv/AE1x0WbHEyH2INPlELQLVgDzU6ftM7BTJ7d4pGR12svUU0Er0zVIZIX2HaT86Q3LHqeAMCouW5poGW6YoGi7aCKViZM56LVmUMSVjZd3RcUNVzGvwjk1LahmkBOT6VDW7KT8CNJMW2v0FTW9u0pHHHrU6RQEpFyZScmiEMSquSQqDqa6cMOStnL6jJwdLsdbQKiYHCjqaqahf7x5NudsY6n1qO/vjL+yh+GMfnQ8n0rXJl1xiZYsT/KQpNJnA96QnFTRoEG9xluwrA6DkTywHcfH2HpUc0hJPOSepqbZJLkj8TTDZyeoquLrSEmr2UyME04NgVYNjIT1FcLGQHJIqOEvovnH7IEGeTUg9ql+yvTltnWr4SJckRgY61xapfIeu+zvTUWSmhkU8sRzFIy/I1cTU7gD4wj/ADFVhbuO1OED+lEVNBaLa6jnrbx/jTjfyD7kaL9KprGw/dp+1s/d/Om3MXxJHnmk++5x6DgUwDjmuw2Pu/nS5P8AB+dDTY7QgXNPxgHpxSBiD90/jS7iTyn50UxWcWyODSe3euHGfgP413xH9386aTENI70wj2qTDfw/nSbW9PzpUwsjINNxxUpVvSmEZoaGNGa45xSjiuPSpGMIpDS000gENIaU02gZxNF4P7NOP3RzQc0Vh3eUnXGBWczTH2TA4GDzTsc896YuOhyaU9AR1rJmo/IHOc01iR6U3dgdDTokeVsqAFHQmmk30MQ98mlLe5qcWxBBDDj1FcbZieHA+lNY5PwCK0h9c8epqjcfFmijWLMOJBn1xUDaY5/3q/gaqOOVkvYCePB44pkuCQR9aNto7n/fL/0mmNobn/fJ/wBJqnB2TTAmKJ6aT5XBxg+lTjQn7zp/0mrdtpphULvU/IVM8cq6LRyKRggkA+lWklZF++T86T7McY3dO2KcIOc7vnxURhkW0aJoU3JAyVXnpSfagR8KLSPblyCWGPlXfZgFwGp/6otHPcvgbSq/SqF9O5TbvOT1xV02xxw4+oqtJpjueZVA+RpqGR/kJvWjP3H9oec1GKOvobMc+ev/AEmmjQX/AOOn/SargzOmDUG+EIO7cgVpNBsFgUykfEw4I7Cq9rpHlMCzqQOwWjcGyJQuzcMcgnrWOWE6pI2x1dsv4wFQsoY8jA5/+lPVVUngZz6DNVUuVRcBTnHHTAqaK/VQQYyVPUZGc1zPBk+joWSP2WI4t0bmVgyEdk/yzTvJjhVGiDKycDIPxeoz/wB81DHqMSAg25I/xAUjX8OSVjmUdl3ggfKpWDL9FLJD7LWFYBo+h5yX4IpQu5NzqOvoBx9aoRXzI7bSwQ9AVB2564qcieUApImw/dL4wR/OpljlHsampdCSxjJwOevXH4VUkAPI3deORVs7o5CpCkBccODio5JExwjYPHIoQmVHkKbggYAjBA9Krs+c5Jz6kdatO8bDI35B5z2qKVEY9ulaIzZUZ2zkt2xnmu8z1Jpzxxkkg9O460xkwT3/AOWqJth9pwO9RNIz9OlRDk08VsYjlGKkU1GDXF+cUmMm3AU1mzTCwAqNnz0pUOytrDn7KAO7c0Forqefs4z/ABULruwfgcOf8zqSlrq2MRK6urqAOpK6rmjadNq+q2unW5AluJAgJGQvqT7AZNJjKlJmi/ijQpfDuqfYpZ0uFMSyxzRghXVu4+oIoPuXuQPrQnYVToU11GJtFjj8I2+ufaG3y3r2xiKjaAFznPrQYHI4OaV2DVC11JkA4JGfnRDS7SxuVuzf6h9jMUDPAPLL+dIOie2fWmCRQpavJpVw2iS6wDF9liuFt2y/xbyMjj0qhSChaSurqYHV1dXUAdUluSJl+dMp0P8Aar86Ul8WVD8kECfSmk+lJyaU8V5R6g3OBXICTmnADqa4tjgUAOyBSZyaZ867NIQM1NYlu0mlP3UwF9Tmgl3OZpixGPQUX1ZQ12m7/h/1oTcBQw9RXTGOrOeb+RFLIXRRjAFdHuLDb1p4w3GKcq/HtBwc1dEokO/YQQOvPvSGEqA23g04oCvLbdp5q1BJB5TLKWZf3ee9CBlJkXkM2MdBRzSlVbKPHfJz9aESquAnDFuhoxpgK2UYPv8AzrPJ0TItUtJS1iQJSVxrqYHV1dSHpSAWurX33g/TtNuVttQ8U2lvO0aybHtn4DDIyRxQPX9FudB1E2d00chKCSOWI5WRD0YU2mNoGV1dlc4yM+maU8cmkhI6uovp+jpd+HdW1UzsrWLRKsYAIfeccntihGQOpA+ZoYMQ11cSBySMUmR0yM/OmAtLSUtIDq6uFLQAlLmkrqGAG14ftoiByVOaFbvfFF9aAMsWT+6aFSoucpXRD8UaLo7HT0puByf505Wwm3HNJtbGSDiqGhFDSNgCrNu7QyE4w2Mc023UpG0vRTxmmmTqxGfSl2x9Fm0Ki7QuTt5JJ+VOvbwzHYnEY/OqSy7s5+lcTWsZtR4mUoJz5McTSdOaToMmnouBvb6CgfQ5FC/G/XsKZJNz702WT8ajUZOTRf0CXlhaP7i/Kn1HEfgX5VJXSYHV1dXUAJXYpa6gBK6jGoaE9l4c0vWWuFZNQeVBEFIKbDjk981Nq/hx9G0iyudQulivrweZHp+w+YkXZ3Ofhz2GM/nSTQ6YCrqU7RxkZ+dJkDqcUxCV1KNp6EH5GiF1a6fFo1ndQ6l5t7I7i4tPKI8hR907u+aGAOxXUR1vSLrRbmG3vTF5k1ulwnlvuGxuR9aH5UcEjPzovQUJXUZ8PaKmrwaxK87Rfq+xa6UKoO8ggbT6detB8UWOtCYpa4UtCEdXV1LQAlQNwzcd6nrkjDqx75qZdDRVxxmmnpU0kRFQMpHUVkWhBjFIaTvXGkA00lKetJQxiGikP9ivI6DvQo0Tic+UgJA+EVnI0x9km4dCTn5ZpcsewA9qiLU4Nwfb3rM0HnGACCB71ftzmFcUMzx1GaI2v/p0rXH2NsnzR3whZW9/cakt1Csoi02eZA37rqBhvmKAVofBN7a2uqzxX0628N5ZzWvnN92NnHBPtkVsuhIb4LtLe/1Z4buFZYxZzyBW6bljJB+hqOw8N3d3pdvqT3NjbWcztGJrmcIAy9sdcn29DRjR9O/8LNd6lql9YELaSw28VtcrK87uu0YA6Dvk0K1KaNvBOiwrKhljuLosgYblB24JHbNSn8tAEdB8JmbxM+laxLDEIoy5VZwDKChKmM4+IcAn2oXbeHrq5up4YLmxkit4llnu1nHkIp6Zf8sdc1pIb6zXx5o8z3UIh/VkUTSlxtVzAy4J7ckCq3hz/wAusNY0GdtKbUJfIlhW5kWS3l25yu4Hbu5yMmht9gBZPDV+uo2FnG9tN+sDi1nil3RSc4PxdsHqMZqQeFNRfUYNOjks3vZlkb7Ok4Zo9gyQ+PukjoKO2l7cW3iLw5a6k+jW8Nvdmby7Bl2w7uCXYEqM4z1oT4QuYovGMk006RxlLv8AaO4AJKPjn3JptuhlK+8O3lppz34nsrmGFxHP9muBIYGPQNj8MjIqa08KajcRQYktI7i5j8y3tJZws0q9iF9+2SM0miTRp4S8SQySoskkVsI0ZgC5EnOB3xWsub6S/vrTV9IXw6YVhiLT3rBZrZ0UAhgWBOCOMA0raAA6foyX3g2WVRawXEWphJLm5cRiOPy/ukn+929aoN4X1IazbaUvkPNdJ5kEiS5jlXBIIb04NWLm8W58G3XmTRfaJNa84xqcZBjOWA64yaNaNe2sereDHe5hVYLB1lYyACM5kwG9DyKWwAa+D9Qe3aaK606SOJttyUu1ItuM5kPQDjHGeeKqX/h++s7qzgTyrv7cAbWS1fek3OMA+ueoNWtGmiTwx4kieVFkkS3EaFgC+JSTgd8CjGkavZadB4NuLmVCttNdeeAdxjDNgEjr3zTtoADf+HLuztZ7hbiyuVtmC3K204kaAk4+IemeMjIzS3fh27sdPW9vJrOJJIVmhRpx5kyt/CvUkd6Maq99p+majsHhqK3uIzCHsipkuEJz8IBJHY84oZ4xuIp7jTDBKkgTSrdGKMDtYA5B9D7UICfUdDurnX7u2jtrGxFvBHLNsl2wQqVX4ix9cjj1NUm0S8OpW1hatb3ktyu6FraUOrDnkntjBznGMVpL25nl8Z6i+k3emuslrCjRXUimK5XYgKc8EgjPUdKfFLpGm+IrPJtLKW6sZob0WsvmQ20rgqpDZOOOuCcZqbHYAl0OSze1ne5sbu3a6SFzaziQKxI+Ej3GeelFvEPhWf8AXWrfYHsFEUjypYxzDzREOchPlzjrQiXRZNJa1mur2wL/AGiNVihuFkYqCMvleAvzwaNW15bL+krU7lriIW7tdYlLja2YyBg9OaTAB2Gh3F7Zi8e4s7S2Z/Ljlu5vLEjdwvrjuegqjqFncadeS2l5H5c0Rwy5yPUEHuCOc1qbC5/WHhfS7axi0ie5svNSaHUNoYBmyGUsQCD0PuKz/iW7nu9Xka5ls5XiRIt9n/ZYUYAHy6fSmOwdmr9hIvllScNu456UNzVq0k2xMB/GD2OOO4rn9Qvga4vyLkjQmMhFUD0Y5zj0qs6ovxBW9c8nHy9K51VlHIDd8Y4+nWoZVVBlNoOOcDmuJI2kNkdZMHzCxH8XNVmBY/Dxnup6VMzMTyT7jpUZYZ4Y5Poa0RmyAhl53En1JzmnidgMYQ/Wo5DgjLjPpUeSSee9XVk3QczShvSoN1O3VqYEucdaQtzURb3pN3NIZLnPJpu6mbqTdSKINRbMA/xUMohqB/YD50OzXbh/A4s35i11JmurUyOrqSloEdW5/Rnpl4yavrNlbtPc2ts0Noi4G6ZxjPPoOfrWFzRu411D4XstEtYZIvLne4uZd/8AbOeBgDoAPWlJWio0nbNJ4m0LUl8B6Zc6paSQ3mlytavvIJeBjlGyCeh4+tPbVjongXw5cWNrafbpvtC/aJoFkKKH5AB7njk9AKzWha+mmW+p2lzDLc2moWphkjEmCrZyrjPoai1LWlvfD2j6WsDI+n+bukLAiTe2eB2xU0+mVyXaNRZapJpf6Nbe6gjge6fV5vLkliDiIlcllU8ZxwPTNQauB4j8JWGsXEcMepJqIsJpoowgmVhlWIHGRmh2leJNNi8MpoOraVLdQC6e4MsU+x0yOCnHX58EGq+v+Ibe602z0nRbKSx061kMwEku+WWU/vsRxx2pU7G3o3mrrLourrpenXfhu30e22RyWd1JH5kwwN5kyudxye/pQTT7PTIdY8aQ6YYZ7KLS5WtnUhwoO08H2yRn2oZc+JdB1iaO/wDEGh3M2pqqiV7a5EcdyVGAXUjIJA5xQ/S/EEOnza46WASPUrSS3jhhfCwbjkYzyQKEnQ+Ss0ml+IdRtP0aTTwtbh7bUYoI91tGwCbM8gjk+55rz92LszHqxJOB60f8P69p9rol3o2t2E91ZzzpcKbeYRujqMd+2KASFDI5iUqhY7QTkgZ4GflVJVZEnaQldSZrqpEi11J3rqGAtPh/tV+dR0+L+0X50pfixx7RezxSZpgNKTXl0enY4tmkPWmZpC1Ax5NdmmbqTdQhA7VX2zoxwRtwfxoTM5dz8IA7Cr2suFuFyf3OPxNDkG85LV0R6Rzz/JnAhMetczb/AIicUxz8VPt2QON4yO4q30IcJBkAd+ppXQ5Ow5FPkRfiMY4H5Vb0+ynuhmNcIPvOegpaQLZTQkjEY5FHNNJNlFu64P8AOhl4iQXBRGyv8Q70UsP/AEkXy/rWeTomRZpaSurEg6urq6gDq4jg11d1BFNAekeOB4aOvR/rltW+0fZIdwtRHs27eOvOetRappi61410FJHjk0e8gQWnlAr+wQH4Dnnd6/Oh+q+JvDmr3S3WoaFfSTiJIyUvggIUYHAFDdQ8V3M2r6dfWFvFZRaaoSzt1JZUUdie+e9Xasq0G9O8SvqHiSPSrmwsW0ae4NuLNbZVCISVBDAZ3Dg5zTdPsoPDlp4l1NIYrm60+7FnaGZA6xlj98g8E4xVWPxNoNtqDavZaDMmqFjIiyXIa3jkPVguMnkk4odoviIWv6xt9WtzfWWpHdcxh9j7wch1PY5NK9hYfg1ibWfAXiSS8jh+0Rvb7pooljMi7uAwHBI5596u/ZbnQ9G0mPRb3RbKW4tlubqW+dBJMzdBhgfgA44rOzeI9Lh8P6jo2laVNBFdtGwnmnDyEqcndxjGBgAe9Nh1/S73TbSz8R6bcXL2SeXBcWs4jfy+oRsjBA9aG0DZpLK10t/0laa9l9iliuLVpbiK2YPEkuxgwHbHGfrVHw1rb69eXmh3tlZDTHtZzDDHbqpgKAlSrDnPuaC6Z4gsdM8UQ6rZ6X5FrCjIttHLljlSu4se/OTVPwzq6aLqzXskLTK0MsWxWAPxjGfpTbCwOOVB9qUUgGAB6ClqCULXV1LSASurqShgBtdGZoRnsapFIxHgtlqv62B5sWfQ0MYKTkV0Q/FGi6OV8EccCrSuhXlOvSqw2qODn2pDISxJ7VQybBdfKHrkVDLuyI1wdtLFKxbI7VP5ZCiRuGJ5pFIqlCmCRya7p1qadyc4xtpiJ+83TsKqOyJOhY1/eb6CkleukkxUQ65NU2Sle2cBk5PWnCupOtBQUi/s1+VPpsf3F+VOrqRzC0ldXUAdSikrgcUAeu+GpfD9r4M8K3viWT4ILucW8RXcpdn++w/hXGawvju31O18T3y6zIZrqR94nH3ZUP3WX2xwB2xiq+o64l34V0nRlt3V7CWaRpSwIfeegHbFWbjxMl94Zs9O1C2eW/0+T/Yr0OPhj4PluDyQMcfSo4tOy5NNUbnQpNdi1HTLHUY/Dmm6fL5Ub6TL5fmyI3B+EgtubryaG+G7Wx0rW/HKNYw3NvYW0xigmXcMLIcD+nyqjP4x0K41yLxFJoNw2sh0dw13+w3rgbguM5wOAeM4q34Q1aG81Xxvqz2gkgmsJZzbSt95S+SpI/mKmmkVa0M0bVp/Gul61putxWryWti13ZzxW6xtAyfujaPukcYqjqEv6v8AAPhTULWOFblLu5cM0atnB4DAjkexqo/iTR9O0m+s/DOl3dtPqEYiuLm7uRIyR9SiYA6+pofqOuJe+FdJ0UQOr2MsztKWGH39gO2KpLf6E2aj9Kmt38s9ppzNB9nn062mfFugbcRnhsZAyOg4oroJ1y1u9Jsr2Dw9punS+Uj6ZceX5s6NwWIILbm68kVkNf8AEmnazYWksmnXEWtW0EUC3CzgwkRnglMZziiF14y0W61qHxDNoVy2sK0byA3Y+zllwNwXG7OBwCcZxSadVQ7V3ZY0uyh0/WPH9nbLthg0+5jjX0USDArz7HFayz8W2sfiPXb+5sJZbLWEljlhWYLIiuQeGxjPFZe5aFriU2qSJAXPlrIwZgvYEjqapJktqiMUtJXVRItLTaWgDjSxn4W/xUlLGMq3+Kpl0OPZx6nJqJ1B7VK3A6VGTzWRZXeOomUirR56mmMAaGBVNdmpmQGomQikMaavRtiNeM8VQOaup9wY64qGaQJct1AJ/pSZbrjr0NR7vmOKQtn/AOlZ0XZIzDr+QonZHNsh+f8AOg5+VFrH/wBKn1/nWsOwLNcKQUtbroaOAHYAfSurq6pQjsD0pdvHA4+VJW98JjWP/BF2fD7Fbv8AWa7iGQHZ5fPLcdcUSdAYPAxjAA+VdjJxjPtWpmu9Wh8RwP4m1SS0uLaFmSbykmYKQcKqrwS2TjPSpNRsVWy0C8s725nsFuzbxx3VusUkLb1YjjOQeuc0WMybLgkMuGHUEYIrtpwGK8diRW81/Q9N1XxTrdvb6nN+tfMmnWL7P+xJUbim/Od2B1xigsWn3l/4f0SGG5aRbu/lhgt2UBY3+H4s9ec8/KlyGZ0AZz3pzIyqGZCFboSvB/zrVQ+HtDnur+yttWvHurCCaWTNqoSUxjkIc5HPr1FTnSp9X8MeGoY2WKKP7XJPPJwkEYdcsx/7yaLQGN460qqWbCqST2AyTR+w0Sxulv743l0NJtJFjWRbcNNMzdAqZwO55PAojpWiSWniXQpNKv5o4dQZjb3LwBZIiMhgyHjI/Ag0WBjsD0FKAB0rXaXaaHJ4Nv7jUJblJ1vY1kljtlZkJ3YVSTypxk9KpWehWSadZ3mr3d3D9u3NAlrbeaVQHG9+RgZ7DmhsdgDjGMDHpXAgVpE8LpBc61Fqd/8AZ10oRszpEX8xWbAwPUjGPnzVLWdJtLXTrPUtMu5bi0uneLE8QjkjdMZBAJBGD1FCGmCOB0AH0ruMYwMU2upUMccHqAfnS5pldmihD809QwXzEyCDgkDqPSos09WAXPoeT7VjnXwLh2SmcfuyDBxjP+tRhuedmPamF9rkozFc8Z7Gmb2/vbT3J71xJGrZIxPQEdOhPSoGkOSMjPuxrnmXd9z54JIqKR1JzluvzNUkQ2LIwCnBQ/4e1Qs2WJH86R3OTyBg5GaaZMHBz9KtIhsMK2TT92BUQNIWNaGRIWrs1ETik3e9AyTdTgagL4pC9Kh2JfNmHA9aoVcdgQQeRUHlAniujFOKjTObLCTlaIq6pvI967yP7wrT3YfZn7U/ohrqn+z/AN4U4WpP74/Cj3YfY/an9Fauq19jP8Y/Cu+xnH9oPwo92H2HtT+irSVa+xn/AIg/Ck+xn/iD8KXuw+w9qf0Vq6rJtCP94Pwpv2fnG8fhT96H2Hsz+iCuqx9mP8Y/Cl+yn+MfhS96H2Hsz+itSVZNqf4x+FJ9lP8AGPwo96H2Hsz+iCuqx9mP8Q/Cm/Z8fvD8KPeh9h7M/ohrqm8j+9XeT70e9D7D2p/RDT4vvj504xY70qKF570pZocXTKhhnatE+abmmb6TfXDR2jy3FN3VEW5xmlJp0Fj91dmo6XNFBYN1WEy3CsDj4APzofLF5ZCn73tV7VJnSVVXoVocxyMliWrePRhL8jsDoOfc04RkkEDGKRd2OBk5qR3Z/v8AGO1UxM5mZB8Q4PepxqMghECuRH/COKrbQ4A3Z9qkMCeXuVT8PXNCQJiiN5t2DwOaN6cP9iiHoD/OhMG0AdeRjipILyS0YrjcuehNZzi2iXsN0tDBqmf90fxrhqeekZ/Gs+EiaYTpKHfrL/2R/Gl/WP8A7M/jS4SCmEa6h36x/wDZn8a79Y8/2Z/GmoSBJhGkqgdRAGdn50g1HKg+WflmlwYcWERXVRa/2x7yn0zUceplzgQn/qo4sbiwlS0NfUghx5ZJ+dI2qhf90f8AqpuLDiwlS0KOrcgeSfxpz6qE6xk/81Liw4sJV1CTrI/4Lf8AUKT9cj/gn/qFCiw4sL0tB/1yP+Cf+oV3659IT/1UKDFxYYrjQgayP+Cf+oUh1gkHbEc+7UcJBxZ2tYaaIZ7Gh7KCfelmleZzJIef5Vwx1FbxVKi0QkbWwDS+SzDIIxUzRowPY1Gsm3jFUMdG6xHG3mnvIJeFPAqBl3HIpVhbcMZAPekNChCGG8/Sukkx/lTpQqD4STjvVfOTk1SeiWti5ycmlpBXUDOJpyiuApaaJYTi5jX5U+qEU7xrjqKf9qb0FbqaMXFluk71V+0t6Cl+0N6CnzQuLLVLVZZXPYU/zG9vwoUkHFk1cKi3P7fhS7m/u0ckHFklTW93cWyzJbXEsSzp5cojcgSL/CfUe1VxuPda74vUfhQ5oOLHdK6mndnqPwrsN6r+FHJBxY6kpMN6j8K4BvUfhRzQcWLS0m1vUfhS7W9V/Cjkg4s6upMMO4/CuAb1H4UckHFi0tJtb1X8KXa3qv4U+SDizqWLo3ruppBHVh9BS4wvHSpckxpHEnvUbd+KVyR3ppb1FZljSfSm0pNNNIBDTDTjTTQMaQKkU9Bj8ajzThUMqI/PByc/1pu7qK7PoOa7JznrUlHHr7UZ0/8A9JH9f50FJqxa3j2+VxuQ84NXF0MN11Df1qv/AAW/6q79aL/wj/1VqpKhphOuob+tk/4Lf9VcNUU9IW/6qSkgCVGl1C1HgyXTGY/am1FbgLsONgj25z0zntWWGoj/AITf9VL+sVx/Zn8aTnEZqvCGoWWm3tzJdyNbvJavHb3SReYbaQ4w+35ZGRyKKarrtnNo+mWf60vNQntdR8+We4jYbkwPu5JOB0weawX29T/uz+NO+3D+A/jS5Q+x0be216wj8d6hq7O/2Oc3JRvLOfjQheOvU1DpGrrBY+HLW0ie4vrPUnmMCrjfuKbVB9Tg1jheg/uH8acl+UdXjDK6HIZWwQR3Bpc4fYUemaba6RLq+uzafdX63NxZXe6Oa02rbZGWDPnB7gY9aFWXi4WGiaLYw7pYIjMNQs3XCTI7cLnvwTj0NZvUPGWs31q1reahdTQNjcjScP8APA5+tBv1iP8AhnP+KhSj9gb/AE3WtO02PVNJsdVvrSyuZUntb6KNvMjI/cdcgkY4JHpmmWmu21p4p0i7uNav9TtrRi0s08bfCTnhFJJx061gTqY/4R/6qQaoCf7I/wDVTuItG00i902XRNS0rUbuSz8+5juYplgMoO3d8JAOR161fsfEEU+jadZtr1/o8tihibyI2dJ03ZDDaRhhnHNefjUgf90f+qpUvVP7uPrQ5R+xmuGr2xtPEccl3dXEl8sK28twuZJAj5+MjgcVVur+3k8K2GnqzfaYbyaVxtONrKoHP0oCs+cYXj1zUiyBjgYx65pe7BeSuLH0lIGy+3H1p6qGHDLn0zS96H2NRY2uqUQ/AHLAKRkn0qNVySGIGPrS9/H9j4S+hKeAzKFx8Oe/TNJs6YIz1IzjFJIQF3AE8cqTjBrLNljKNIcYtO2QPEHyOnJxjpTMsWwx3EdDnqKld8gZxjqC3WoXKnquO68cZ96wRTHbDgZdt3OBnrTXBH7zDseozSeYGTHwg55CioXI3AjIBP3QOlNIlnE4JHHPrTFk2DGB+dcWAPGc57mkBH7xOfxqyWwvmkLVGWpN1WZjy1N3c0wtTS2KAHlqaWNMJpM0AOJJpynFMzXA0hkm6nCowacGpASDinq1QbqXdSGTl6Qsah3VxegZLupC+KhLU0tmkBKXJrs4qPdik3ZNAybdil3etQ5pd1AWTZpN1Rbq4tSCyQtSZqPdXFqYWOJprN6U1mxTC1Kgsdu5riabmkzTAUmkzSZpKBHE80oJpMjNcTQAtLmmZrs0AUdRhmlnXyx8O3k1QeJkUkn51d1KdkcICcFc8VWVxLkPnbito9GUuxUKLbA7sHPQUyZzNggAdqYYlC5DZz2pAjqMgEY9aoQpXyxnPPtTfNYrgk4rlLd+af8ACx2igDot6jvjtTsZOGySa4EgcmnAgg4NAjguB1PFNPGdrUpB4JPWkZVPQ4NADkYnqc4p27HNJGncGnEDdmgBNxzz0rixxxXBaUKN1Azl6+tdls57Ckc9gcUozsx29aQIazlz3IFOVmDfDxXAhVGBz3pqtl+BSGOwBlicmmxjMgZqSQ84FRFmB5ooCWZxvOBiq7ktyTSscmlxx70UAwD3pSpxSheaeVOcUwIgvvShDUmMGlJ6UAMCZ709Y+acCApPemBzmmIVx2BrsMopowx60vfrQAm4g/e5qSOIOdzHAppiDHg00CTGM8CkBMWjjBAPWkacDgc8U2MRqSXGTStEJG3IcetAEDMWBz+FIKmnRApKtnFQUxi5pRSUtMQ/NcKbSimSOpaSlFMQtPQZpg5qVeKZJIvFKOtJ2rgaAJAa7PNNBrqYEmcUoao80uaAJM12aYDxS0gH9a7pTc+9dn0oGPzikzkCm0uTQIX61w603NOBoAcM967NJSGmA4gGmkY705TxSOcDFAhhOe1MJpSeKaTQMQ0wmlammkMTNIa6kNIYhpRx3pKQGpY0PzSZ9abk13WkUOB55pMmkruaAOOa7vXc1woAUfOnqCORSYpRxSGSZIpdxpufp9aTNSMlVzjvilB7k5qIHvzS7u4NIZMW9DSF81EXzx/KkLf/AFoodjy2aaTxTQaQmmScaUYpO9OBAoAevPQVZjwByv51WVhnOKnQg+nzqWWi5GBgH889KcSg6Nn36VXDHoDgn8K4uQeQDjvis6NLLisCvLNntUgYbNpIVR0IIz+FUVckkgc/xdKcoYg8HjrUtDTL5dVGQQcjoRj61xYlwRt3k9V5yMYqoGcnAIU/OkHsSCT1HalxK5E7yuCFJVvTC/zqGSaQHOVJA9KifcrsACDj8qjzwQUYjPTNUkS5MsvcsRznPuOaiM0hwMALzgCot6cE7yO1PPl4JCsop1RNsYT3RgD0yeRio1ZiPvDn2qViuQBH9CahJGTlR7n1qkSxp3djiuy3YmuJHHp6VHlux4qiQzuppakbjpTCaZL0LuppakNNzmmA/NdmmZ4rlNIB+a7NNpaBjs07dUeaXNICTNdmmZ4pM0qHZJuppamZrqAHbq7NNpaKGLmlzTK7NICTdXZpmeK4mgB+6kLU2kJoAdurt1MzSE0AOLZNJmm5xSZoAfmlzxUeacTxQMTOa4mmiuNMQoNLmo80ucUgH5ppNdmmk0wKd9sMqhupHWqshRFwgznvU182Jl/w1TYknmtI9Gb7OR2VsipjIZPv9ah3dOKVTjNMRK4ymRwaai8ZNIWOMVI5wBgdqYCeX3pQoHU4pc5UCnMB5YOOc0CI88+tcoB61xY5pUHNAxwbHHakZyT8PSnNjpiu4JHFACZ2/OlGetdtGacvHvSAjYbTyetcQxPFLINziuzsOBQM5VYEZFOLEA44NOXLc01BuY5PSkB3AGSOR3pmFZS2OalkUeVmmKv7M80DIFAxk08Rgng00R571P5e1eCaBEcQG856U12+I4p33Dkd6Y55zTEPjIYc0xgNx5p0XBpH5egBCDimEGpGGKTvTAi5pcnGDUh70wmgDlJ6ZwKd078U0jinAYXNADt2DwM1ykjp1pqDNPi5lA6Z4pARyDjOeaYKkmUKxAqM0wFrqSlpgKKcKQV1MTHUtIKkUDFNEMci07pXCuNMQopQabS0DHZrgab3paAHg12aSuoAWlBpKQUASZNL1NMFOoAWuzXUlAC0vSm4paAHZzXZOK4DNdjtTEKMUjZpccUj0ARscGmE8U5jTT0pDGk00040ykBxpppaSgYhpM+lKab1NSxo7NL3pppc0ihaXtTa7tQA7k1wBzSA80tACkmlGfSm9aXpSGO+lKDx1pvSlBpAO+RNdwR3pvtS54pDFA70hNdnikNAHZpSc02upgLThz1ptKOeKAHoOc5qdHA7VCvHSpBjHSoZSLCuHGGGR6UvKqRkfjUMbEVKVBBPrU0WmSK5IPUn51PufaNrfUjrVXJVR3HvUiSEnoMelS0UmSEM/Rcn5YpWDBR88EZp4Yvg9D7VGG+8uOh6+tSMazlWOTnjkdzTGXBOcYApXO5cgAH1FMUEv949KpCYzOQOTn07U4kHoeai3YYDHSuLkiqoiyRxlhjqfzqCQZJA7flUpyVBJqBgfU1SExoIxyDS7hTJcgAg9KYoDDOKpEs//9k=" alt="Vier Bildausschnitte zu den Themen Arbeit, Boden, Kapital und unternehmerische Fähigkeiten." loading="lazy">
      <figcaption>Die klassischen Produktionsfaktoren im Überblick (in diesem Kurs mit dem vierten Faktor Wissen/Bildung statt unternehmerischer Fähigkeiten).</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_1.i.0">Produktionsfaktoren sind alle Mittel, die zur Herstellung von Gütern und Dienstleistungen kombiniert eingesetzt werden. Die Volkswirtschaftslehre unterscheidet zwei Gruppen: die ursprünglichen (originären) und die abgeleiteten (derivativen) Produktionsfaktoren.</p><p class="justify" data-i18n="t.2_1.i.1">Zu den ursprünglichen Faktoren zählen Natur (Boden) und Arbeit. Der Faktor Natur (Boden) gliedert sich weiter in den Anbaufaktor (landwirtschaftlich nutzbare Fläche), den Abbaufaktor (Bodenschätze und Rohstoffe) und den Standortfaktor (Fläche als Ort für Betriebsansiedlungen). Der Faktor Arbeit gliedert sich in körperliche Arbeit (handwerkliche, körperliche Tätigkeiten), geistige Arbeit (Planung, Organisation, Entwicklung), sowie in die qualitative Arbeit (Ausbildung, Können, Erfahrung) und die quantitative Arbeit (reine Arbeitszeit/Arbeitsmenge).</p><p class="justify" data-i18n="t.2_1.i.2">Zu den abgeleiteten Faktoren zählen Kapital und Wissen (Bildung). Kapital gliedert sich in Sachkapital (die tatsächlich produzierten Produktionsmittel wie Maschinen oder Werkzeuge) und Geldkapital (die Vorstufe von Sachkapital, also finanzielle Mittel, die erst noch in Sachkapital investiert werden müssen). Wissen (Bildung) gliedert sich in Schulbildung, Berufsausbildung, Studium und Schlüsselqualifikationen.</p><p class="justify" data-i18n="t.2_1.i.3">Kapital und Wissen gelten deshalb als 'abgeleitet', weil sie erst aus dem Einsatz der ursprünglichen Faktoren Arbeit und Boden entstehen (z. B. entsteht eine Maschine erst durch Arbeit, die Rohstoffe aus dem Boden verarbeitet). Zwischen Arbeit und Kapital besteht zudem eine Substitutionsbeziehung: Ein Unternehmen kann menschliche Arbeit durch den Einsatz von mehr Kapital (z. B. Maschinen, Automatisierung) ersetzen und umgekehrt. Jeder Produktionsfaktor hat einen Preis: Arbeit wird über den Lohn, Boden über die Bodenrente und Kapital über den Zins entlohnt.</p><p class="justify" data-i18n="t.2_1.i.4">Bei Polyphon lassen sich die Werkstatt (Boden), die Fachkräfte (Arbeit), die Maschinen und das eingesetzte Geldkapital (Kapital) sowie die Qualifikation der Beschäftigten (Wissen) den vier Faktoren zuordnen. Mit den Produktionsfaktoren sind zugleich typische gesellschaftliche Problemfelder verbunden: beim Boden die Frage der ökologischen Nachhaltigkeit, bei der Arbeit die Arbeitslosigkeit, beim Kapital die Frage des Kapitalstocks (Investitionsniveau) einer Volkswirtschaft und beim Faktor Wissen Themen wie die PISA-Studien oder Studiengebühren.</p><p class="justify" data-i18n="t.2_1.i.5">Wie viel eine Volkswirtschaft mit ihren vorhandenen Produktionsfaktoren maximal herstellen kann, lässt sich mit der Produktionsmöglichkeitenkurve (auch Transformationskurve genannt) darstellen. Sie zeigt für zwei Güter, welche Mengenkombinationen bei vollständiger und effizienter Auslastung aller Produktionsfaktoren gerade noch erreichbar sind. Punkte auf der Kurve sind effizient, Punkte innerhalb der Kurve zeigen eine unvollständige Nutzung vorhandener Ressourcen, und Punkte außerhalb der Kurve sind mit den aktuell verfügbaren Produktionsfaktoren nicht erreichbar. Die Kurve verläuft typischerweise nach außen gewölbt (konkav), da sich Produktionsfaktoren nicht beliebig zwischen beiden Gütern verschieben lassen: Je mehr Ressourcen in die Produktion des einen Gutes fließen, desto höher werden die Opportunitätskosten für das jeweils andere Gut.</p><p class="justify" data-i18n="t.2_1.i.6">Bei Polyphon ließe sich das vereinfacht zeigen, wenn die Werkstatt mit ihren gegebenen Produktionsfaktoren wahlweise Lautsprecher oder hochwertige Möbelstücke fertigen könnte: Würde die gesamte Kapazität in Lautsprecher investiert, entstünde die maximal mögliche Lautsprecherzahl bei null Möbelstücken - und umgekehrt. Jede Zwischenkombination liegt auf der Transformationskurve, solange alle Werkstätten voll ausgelastet sind. Eine Erweiterung der Produktionsfaktoren (z. B. durch die neue Fertigungshalle oder mehr Fachkräfte) würde die gesamte Kurve nach außen verschieben und damit mehr Produktion beider Güter gleichzeitig ermöglichen.</p>
      
      
    <figure class="topic-image topic-graphic">
      <svg viewBox="0 0 620 400" role="img" aria-labelledby="ppfTitle">
        <title id="ppfTitle">Transformationskurve für Lautsprecher und Möbelstücke</title>
        <line x1="80" y1="40" x2="80" y2="345" stroke="#5B4C3E" stroke-width="1.5"/>
        <line x1="80" y1="340" x2="580" y2="340" stroke="#5B4C3E" stroke-width="1.5"/>
        <text x="45" y="55" font-family="IBM Plex Sans" font-size="14" fill="#241812" font-weight="600">Lautsprecher</text>
        <text x="480" y="365" font-family="IBM Plex Sans" font-size="14" fill="#241812" font-weight="600">Möbelstücke</text>
        <path d="M 80,70 Q 470,105 535,340" fill="#A9702F" fill-opacity="0.12" stroke="none"/>
        <path d="M 80,70 Q 470,105 535,340" fill="none" stroke="#8F631F" stroke-width="2.5"/>
        <path d="M 80,42 Q 500,78 575,340" fill="none" stroke="#3F5C52" stroke-width="2" stroke-dasharray="6,5"/>
        <circle cx="330" cy="143" r="5.5" fill="#8F631F"/>
        <text x="340" y="132" font-family="IBM Plex Sans" font-size="13" fill="#241812" font-weight="600">A</text>
        <text x="340" y="150" font-family="IBM Plex Sans" font-size="12.5" fill="#5B4C3E">effizient (auf der Kurve)</text>
        <circle cx="215" cy="270" r="5.5" fill="#8F631F"/>
        <text x="225" y="260" font-family="IBM Plex Sans" font-size="13" fill="#241812" font-weight="600">B</text>
        <text x="225" y="278" font-family="IBM Plex Sans" font-size="12.5" fill="#5B4C3E">ungenutzte Kapazitäten</text>
        <circle cx="420" cy="68" r="5.5" fill="#8F631F"/>
        <text x="430" y="58" font-family="IBM Plex Sans" font-size="13" fill="#241812" font-weight="600">C</text>
        <text x="430" y="76" font-family="IBM Plex Sans" font-size="12.5" fill="#5B4C3E">aktuell nicht erreichbar</text>
        <text x="470" y="42" font-family="IBM Plex Sans" font-size="12" fill="#3F5C52" font-style="italic">nach Kapazitätserweiterung</text>
      </svg>
      <figcaption>Transformationskurve der vereinfachten Polyphon-Werkstatt: Punkt A liegt auf der Kurve (effiziente Auslastung), Punkt B innerhalb (ungenutzte Kapazitäten), Punkt C außerhalb (mit den aktuellen Produktionsfaktoren nicht erreichbar). Die gestrichelte Linie zeigt eine mögliche Verschiebung nach einer Kapazitätserweiterung.</figcaption>
    </figure>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_1.a.0">Führt zu den Produktionsfaktoren ein Partnerpuzzle durch: Bildet Expertengruppen – Gruppe A erarbeitet die ursprünglichen Produktionsfaktoren (Natur/Boden mit Anbau-, Abbau- und Standortfaktor sowie Arbeit mit körperlicher/geistiger und qualitativer/quantitativer Arbeit), Gruppe B erarbeitet die abgeleiteten Produktionsfaktoren (Kapital mit Sach- und Geldkapital sowie Wissen/Bildung mit Schulbildung, Berufsausbildung, Studium und Schlüsselqualifikationen). Findet euch anschließend in gemischten Paaren (je ein Mitglied aus Gruppe A und B) zusammen und erklärt euch gegenseitig eure Expertenthemen.</li><li data-i18n="t.2_1.a.1">Ordnet mindestens acht konkrete Ressourcen der Polyphon GmbH den vier Produktionsfaktoren zu (Tabelle) und ergänzt jeweils, ob es sich um einen ursprünglichen oder abgeleiteten Faktor handelt.</li><li data-i18n="t.2_1.a.2">Erklärt schriftlich, warum Kapital und Wissen als 'abgeleitete' Produktionsfaktoren bezeichnet werden, und erläutert an einem Beispiel aus der Polyphon-Fertigung die Substitutionsbeziehung zwischen Arbeit und Kapital.</li><li data-i18n="t.2_1.a.3">Bearbeitet das folgende Fallbeispiel zur Unterscheidung von substitutionalen und limitationalen Produktionsfaktoren: Bei der Endmontage eines Polyphon-Lautsprechers werden pro Gerät exakt ein Gehäuse, ein Chassis-Satz und ein Kabelbaum benötigt – fehlt eines dieser Teile, kann kein zusätzlicher Lautsprecher fertiggestellt werden, unabhängig davon, wie viel von den anderen Teilen vorhanden ist (limitationale Faktorkombination, festes Einsatzverhältnis). Bei der Oberflächenbearbeitung der Gehäuse hingegen kann mehr Maschineneinsatz (Schleifautomaten) einen Teil der Handarbeitsstunden ersetzen, ohne dass sich das Endergebnis verschlechtert (substitutionale Faktorkombination, variables Einsatzverhältnis). Erklärt den Unterschied zwischen limitationalen und substitutionalen Produktionsfaktoren in eigenen Worten und findet je ein weiteres Beispiel aus einem selbst gewählten Produktionsprozess.</li><li data-i18n="t.2_1.a.4">Zeichnet für die im Informationstext beschriebene vereinfachte Polyphon-Werkstatt (Lautsprecher vs. Möbelstücke) eine Transformationskurve mit sinnvoll gewählten Achsenbeschriftungen, markiert je einen Punkt auf, innerhalb und außerhalb der Kurve und erläutert, was diese drei Punkte jeweils bedeuten. Erklärt zusätzlich, wie sich die Kurve verändern würde, wenn Polyphon zusätzliche Fachkräfte einstellt.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_1.r">Partnerpuzzle (mündlich) + tabellarische Zuordnung + grafische Darstellung (Transformationskurve)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <div class="video-grid">
      <div class="video-card" data-yid="kD6KE0hrJgc">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Produktionsfaktoren in der VWL – wirtconomy (YouTube)">
          <img src="https://img.youtube.com/vi/kD6KE0hrJgc/mqdefault.jpg" alt="" loading="lazy">
          <span class="play-badge" aria-hidden="true"></span>
        </button>
        <p class="video-caption">Produktionsfaktoren in der VWL – wirtconomy (YouTube)</p>
      </div></div><ul class="link-list"><li><a href="https://studyflix.de/wirtschaft/produktionsfaktoren-1699" target="_blank" rel="noopener">Produktionsfaktoren: einfache Erklärung – Studyflix</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 16 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-1-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Zu den ursprünglichen (originären) Produktionsfaktoren zählen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="0">
          <span>Kapital und Wissen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="1">
          <span>Natur (Boden) und Arbeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="2">
          <span>nur Arbeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="3">
          <span>nur Kapital.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Zu den abgeleiteten (derivativen) Produktionsfaktoren zählen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="0">
          <span>Natur (Boden) und Arbeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="1">
          <span>Kapital und Wissen (Bildung).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="2">
          <span>nur Boden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="3">
          <span>nur Arbeit.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-2" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Der Abbaufaktor gehört zum Produktionsfaktor...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="0">
          <span>Arbeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="1">
          <span>Kapital.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="2">
          <span>Natur (Boden).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="3">
          <span>Wissen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Geistige und körperliche Arbeit sind Unterscheidungen des Produktionsfaktors...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="0">
          <span>Boden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="1">
          <span>Arbeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="2">
          <span>Kapital.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="3">
          <span>Wissen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Sachkapital bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="0">
          <span>finanzielle Mittel, die noch investiert werden müssen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="1">
          <span>die tatsächlich produzierten Produktionsmittel wie Maschinen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="2">
          <span>das Wissen der Beschäftigten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="3">
          <span>einen Rohstoff.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Geldkapital gilt als...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="0">
          <span>Vorstufe von Sachkapital.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="1">
          <span>identisch mit Sachkapital.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="2">
          <span>ein originärer Produktionsfaktor.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="3">
          <span>ein freies Gut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Warum gelten Kapital und Wissen als 'abgeleitete' Produktionsfaktoren?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-6" value="0">
          <span>Weil sie unbegrenzt vorhanden sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-6" value="1">
          <span>Weil sie erst durch den Einsatz der ursprünglichen Faktoren Arbeit und Boden entstehen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-6" value="2">
          <span>Weil sie vom Staat bereitgestellt werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-6" value="3">
          <span>Weil sie keinen Preis haben.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Bei einer limitationalen Faktorkombination...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="0">
          <span>können sich die Faktoren beliebig ersetzen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="1">
          <span>ist das Einsatzverhältnis der Faktoren fest vorgegeben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="2">
          <span>spielt der Faktoreinsatz keine Rolle.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="3">
          <span>wird nur Kapital eingesetzt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Bei einer substitutionalen Faktorkombination...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="0">
          <span>ist das Verhältnis der Faktoren immer fest.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="1">
          <span>können sich Faktoren in unterschiedlichen Verhältnissen ersetzen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="2">
          <span>gibt es keine Produktionsfaktoren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="3">
          <span>wird nur Arbeit eingesetzt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Wird bei Polyphon mehr Kapital (Maschinen) statt Arbeit eingesetzt, spricht man von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-9" value="0">
          <span>Kombination.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-9" value="1">
          <span>Substitution.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-9" value="2">
          <span>Limitation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-9" value="3">
          <span>Nachhaltigkeit.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-10" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">11</span>Welche Zuordnungen von Produktionsfaktor und Faktorpreis sind richtig? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-1-10" value="0">
          <span>Lohn – Arbeit</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-1-10" value="1">
          <span>Bodenrente – Boden</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-1-10" value="2">
          <span>Zins – Kapital</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-1-10" value="3">
          <span>Gewinn – Wissen</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-11" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">12</span>Die Produktionsmöglichkeitenkurve (Transformationskurve) zeigt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-11" value="0">
          <span>die historische Entwicklung der Produktionsfaktoren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-11" value="1">
          <span>welche Mengenkombinationen zweier Güter bei voller Auslastung aller Produktionsfaktoren erreichbar sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-11" value="2">
          <span>nur den Preis der Produktionsfaktoren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-11" value="3">
          <span>die Anzahl der Beschäftigten eines Unternehmens.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-12" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">13</span>Ein Punkt innerhalb der Transformationskurve bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-12" value="0">
          <span>eine effiziente Nutzung aller Produktionsfaktoren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-12" value="1">
          <span>eine unvollständige Nutzung vorhandener Ressourcen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-12" value="2">
          <span>eine aktuell nicht erreichbare Kombination.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-12" value="3">
          <span>einen Rechenfehler.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-13" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">14</span>Ein Punkt außerhalb der Transformationskurve bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-13" value="0">
          <span>die Kombination ist mit den aktuell verfügbaren Produktionsfaktoren nicht erreichbar.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-13" value="1">
          <span>die Kombination ist besonders effizient.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-13" value="2">
          <span>es werden keine Ressourcen genutzt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-13" value="3">
          <span>der Punkt liegt immer auf der Kurve.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-14" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">15</span>Warum verläuft die Transformationskurve typischerweise konkav (nach außen gewölbt)?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-14" value="0">
          <span>Weil die Opportunitätskosten für ein Gut steigen, je mehr Ressourcen in seine Produktion fließen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-14" value="1">
          <span>Weil Produktionsfaktoren unbegrenzt verfügbar sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-14" value="2">
          <span>Weil es keine Opportunitätskosten gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-14" value="3">
          <span>Weil beide Güter identisch sind.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-15" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">16</span>Eine Erweiterung der Produktionsfaktoren (z. B. mehr Fachkräfte) bewirkt auf der Transformationskurve...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-15" value="0">
          <span>eine Verschiebung der gesamten Kurve nach außen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-15" value="1">
          <span>keine Veränderung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-15" value="2">
          <span>eine Verschiebung der Kurve nach innen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-15" value="3">
          <span>das Verschwinden der Kurve.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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    <p class="kicker" data-i18n="tb.2">2. System der Produktionsfaktoren</p>
    <h1 class="topic-title"><span class="topic-id">2.2</span><span data-i18n="t.2_2.t">Volkswirtschaftliche und internationale Arbeitsteilung, Ursachen der Arbeitslosigkeit, Strukturwandel, Arbeitslosenquote</span></h1>

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    <figure class="topic-image">
      <img 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" alt="Beschäftigte an einem Fließband, darüber Symbole für aufeinanderfolgende Fertigungsschritte von Werkzeug bis Auslieferung." loading="lazy">
      <figcaption>Arbeitsteilung in der industriellen Fertigung: Jeder Handgriff wird auf einen spezialisierten Arbeitsschritt reduziert.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_2.i.0">Arbeitsteilung bedeutet, dass ein Arbeitsvorgang in mehrere Teilschritte zerlegt wird, die von unterschiedlichen Personen, Betrieben oder Volkswirtschaften übernommen werden. Bereits Adam Smith (1723-1790), der Begründer der klassischen Volkswirtschaftslehre, zeigte am Beispiel einer Stecknadelfabrik, welchen Produktivitätsgewinn Arbeitsteilung ermöglicht: Ein ungeübter Arbeiter hätte allein kaum mehr als eine, höchstens 20 Nadeln am Tag herstellen können. Zerlegt man die Fertigung jedoch in rund 18 spezialisierte Arbeitsschritte (Draht ziehen, strecken, schneiden, zuspitzen, Kopf ansetzen usw.), konnten zehn Arbeiter gemeinsam täglich rund 48.000 Nadeln herstellen – etwa das Zwei- bis Vierhundertfache dessen, was jeder Einzelne allein geschafft hätte.</p><p class="justify" data-i18n="t.2_2.i.1">Man unterscheidet mehrere Ebenen der Arbeitsteilung: Die innerbetriebliche Arbeitsteilung zerlegt Arbeitsprozesse innerhalb eines Betriebs in Teilschritte; der Ingenieur Frederick W. Taylor perfektionierte dieses Prinzip zu Beginn des 20. Jahrhunderts (Taylorismus), Henry Ford setzte es mit der Fließbandfertigung um (Fordismus) und senkte dadurch den Preis des Ford Modell T zwischen 1909 und 1926 von 950 auf 290 Dollar.</p><p class="justify" data-i18n="t.2_2.i.2">Die volkswirtschaftliche Arbeitsteilung beschreibt die Verteilung wirtschaftlicher Tätigkeit auf die drei Wirtschaftssektoren (primär: Rohstoffgewinnung, sekundär: Verarbeitung, tertiär: Dienstleistung). Nach der Drei-Sektoren-Hypothese von Jean Fourastié verschiebt sich der Schwerpunkt einer Volkswirtschaft im Zuge der wirtschaftlichen Entwicklung vom primären über den sekundären zum tertiären Sektor – Deutschland gilt seit der zweiten Hälfte des 20. Jahrhunderts als Dienstleistungsgesellschaft.</p><p class="justify" data-i18n="t.2_2.i.3">Die internationale Arbeitsteilung schließlich beschreibt die grenzüberschreitende Verteilung von Produktionsschritten auf verschiedene Länder, etwa wenn Rohstoffe in einem Land gewonnen, Vorprodukte in einem zweiten Land gefertigt und Endprodukte in einem dritten Land verkauft werden (z. B. Baumwollanbau, Weberei und Näherei einer Jeans in unterschiedlichen Ländern, bevor sie in Deutschland verkauft wird).</p><p class="justify" data-i18n="t.2_2.i.4">Arbeitsteilung steigert zwar Produktivität, Menge und Qualität der Güterversorgung, birgt bei extremer Spezialisierung aber auch Risiken wie Monotonie, Entfremdung und gesundheitliche Belastung für die Beschäftigten sowie – bei internationaler Verlagerung – Arbeitsplatzverluste in Industrieländern.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_2.a.0">Erstellt eine Übersicht zu den drei Ebenen der Arbeitsteilung (innerbetrieblich, volkswirtschaftlich/Drei-Sektoren-Hypothese, international) mit je einem Beispiel aus dem Informationstext sowie einem eigenen, selbst gewählten Beispiel.</li><li data-i18n="t.2_2.a.1">Erläutert am Stecknadel-Beispiel von Adam Smith, warum Arbeitsteilung die Produktivität erhöht, und benennt schriftlich zwei mögliche Nachteile weitreichender Arbeitsteilung (z. B. Monotonie, Entfremdung, Arbeitsplatzverlust durch Verlagerung).</li><li data-i18n="t.2_2.a.2">Erklärt am Beispiel Polyphon/Zulieferer aus Tschechien den Vorteil internationaler Arbeitsteilung und benennt mögliche Risiken (z. B. Abhängigkeit, Lieferkettenprobleme).</li><li data-i18n="t.2_2.a.3">Erarbeitet anschließend in Gruppenarbeit mittels Internetrecherche die vier Ursachenarten von Arbeitslosigkeit (konjunkturelle, strukturelle, saisonale und friktionelle Arbeitslosigkeit) und ordnet jeder Ursachenart ein reales Beispiel zu – nutzt dazu auch das Beispiel 'Werften bauen Stellen ab, IT-Firmen suchen Personal' aus der Einstiegssituation sowie die aktuelle Arbeitslosenquote und ihre Entwicklung von der Website der Bundesagentur für Arbeit.</li><li data-i18n="t.2_2.a.4">Erstellt abschließend in Gruppen einen Podcast (5-8 Minuten) zur Fragestellung 'Wie können wir Arbeitslosigkeit bekämpfen?'. Nutzt als fachliche Grundlage den Beitrag 'Arbeitsmarkttheorien und -konzepte' der Bundeszentrale für politische Bildung (Quelle unten) und stellt darin mindestens zwei unterschiedliche wirtschaftspolitische Ansätze zur Bekämpfung von Arbeitslosigkeit gegenüber.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_2.r">Schriftliche Übersicht und Analyse + Rechercheergebnis zu Arbeitslosigkeit + Podcast (5-8 Min.)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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download="Vorlage_Podcast_Skript.docx">Vorlage: Podcast-Skript</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
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    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/themen/arbeit/arbeitsmarktpolitik/305652/arbeitsmarkttheorien-und-konzepte/#node-content-title-1" target="_blank" rel="noopener">Arbeitsmarkttheorien und -konzepte – bpb.de</a></li><li><a href="https://statistik.arbeitsagentur.de" target="_blank" rel="noopener">Statistik der Bundesagentur für Arbeit</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/18675/arbeitslosigkeit/" target="_blank" rel="noopener">Arbeitslosigkeit – bpb.de Lexikon der Wirtschaft</a></li></ul>
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    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 11 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-2-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Adam Smith zeigte am Beispiel der Stecknadelproduktion...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="0">
          <span>dass Arbeitsteilung die Produktivität erheblich steigern kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="1">
          <span>dass Arbeitsteilung die Produktivität senkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="2">
          <span>dass Maschinen wichtiger sind als Arbeitsteilung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="3">
          <span>dass Stecknadeln nicht arbeitsteilig hergestellt werden können.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
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      </div>
      <div class="quiz-item" id="quiz-2-2-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Der Taylorismus wurde entwickelt von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="0">
          <span>Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="1">
          <span>Frederick W. Taylor.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="2">
          <span>Jean Fourastié.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="3">
          <span>Henry Ford.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Die Fließbandfertigung wurde bekannt gemacht durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="0">
          <span>Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="1">
          <span>Henry Ford.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="2">
          <span>Ludwig Erhard.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="3">
          <span>Karl Marx.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Die Drei-Sektoren-Hypothese stammt von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="0">
          <span>Jean Fourastié.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="1">
          <span>Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="2">
          <span>Abraham Maslow.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="3">
          <span>Ludwig Erhard.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Deutschland gilt seit der zweiten Hälfte des 20. Jahrhunderts als...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="0">
          <span>reine Agrargesellschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="1">
          <span>Dienstleistungsgesellschaft (tertiärer Sektor dominiert).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="2">
          <span>reine Industriegesellschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="3">
          <span>Zentralverwaltungswirtschaft.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Internationale Arbeitsteilung beschreibt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="0">
          <span>die Aufteilung von Produktionsschritten auf verschiedene Länder.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="1">
          <span>nur die Arbeitsteilung innerhalb eines Betriebs.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="2">
          <span>die Arbeitsteilung zwischen Eltern und Kindern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="3">
          <span>ein Verbot des Außenhandels.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Werften bauen dauerhaft Stellen ab, weil sich die Nachfrage/Technologie verändert hat – dies ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-6" value="0">
          <span>konjunkturelle Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-6" value="1">
          <span>strukturelle Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-6" value="2">
          <span>saisonale Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-6" value="3">
          <span>friktionelle Arbeitslosigkeit.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Kurzfristige Arbeitslosigkeit beim Wechsel von einer Stelle zur nächsten nennt man...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="0">
          <span>strukturelle Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="1">
          <span>friktionelle Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="2">
          <span>saisonale Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="3">
          <span>konjunkturelle Arbeitslosigkeit.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Arbeitslosigkeit infolge eines allgemeinen Nachfrageeinbruchs in einer Rezession nennt man...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-8" value="0">
          <span>konjunkturelle Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-8" value="1">
          <span>friktionelle Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-8" value="2">
          <span>strukturelle Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-8" value="3">
          <span>saisonale Arbeitslosigkeit.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-9" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">10</span>Welche Nachteile weitreichender Arbeitsteilung werden im Text genannt? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-2-9" value="0">
          <span>Monotonie</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-2-9" value="1">
          <span>Entfremdung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-2-9" value="2">
          <span>Steigende Produktqualität</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-2-9" value="3">
          <span>Mögliche gesundheitliche Belastungen</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-10" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">11</span>Die Arbeitslosenquote wird veröffentlicht von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-10" value="0">
          <span>der Deutschen Bundesbank.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-10" value="1">
          <span>der Bundesagentur für Arbeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-10" value="2">
          <span>dem Bundeskartellamt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-10" value="3">
          <span>ausschließlich dem Statistischen Bundesamt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-2-1" class="pager-link pager-prev" data-target="page-2-1"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">2.1 <span data-i18n="t.2_1.t">Begriff, Arten und Unterscheidung von Produktionsfaktoren</span></span></a>
      <a href="#page-2-3" class="pager-link pager-next" data-target="page-2-3"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">2.3 <span data-i18n="t.2_3.t">Nutzung von Boden und deren Grenzen, Standortfaktoren, Standort Deutschland</span></span></a>
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  </section>

  <section class="page" id="page-2-3" data-title="2.3 Nutzung von Boden und deren Grenzen, Standortfaktoren, Standort Deutschland">
    <p class="kicker" data-i18n="tb.2">2. System der Produktionsfaktoren</p>
    <h1 class="topic-title"><span class="topic-id">2.3</span><span data-i18n="t.2_3.t">Nutzung von Boden und deren Grenzen, Standortfaktoren, Standort Deutschland</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_3.e">Für die geplante zweite Fertigungshalle prüft Polyphon drei mögliche Standorte: ein Gewerbegebiet am Hamburger Hafen (hohe Grundstückspreise, aber Nähe zum Holzimport und Fachkräften), ein günstigeres Areal im Umland (niedrigere Miete, aber schlechtere Verkehrsanbindung) sowie ein Standort in Tschechien (deutlich niedrigere Lohnkosten, aber weitere Transportwege und weniger spezialisierte Fachkräfte für Manufakturarbeit).</p>
    </div>

    
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      <img 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" alt="Hafengebiet mit Containerkränen, Frachtschiff, einer Manufakturhalle und der Elbphilharmonie im Hintergrund." loading="lazy">
      <figcaption>Ein Standort wie das Hamburger Hafengebiet bietet Polyphon Nähe zu Rohstoffimport, Logistik und Fachkräften.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_3.i.0">Der Produktionsfaktor Boden umfasst neben der reinen Fläche (Standort-/Anbauboden) auch Rohstoffvorkommen (Abbauboden) und ökologische Funktionen (Ökologischer Boden). Boden ist nicht vermehrbar - seine Nutzung stößt an natürliche Grenzen.</p><p class="justify" data-i18n="t.2_3.i.1">Für Unternehmensstandorte spielen 'weiche' und 'harte' Standortfaktoren eine Rolle: harte Faktoren sind objektiv messbar (Grundstückspreise, Lohnniveau, Verkehrsanbindung, Steuern), weiche Faktoren eher subjektiv (Image der Region, Freizeitwert, Fachkräfteangebot). Deutschland gilt im internationalen Vergleich als Hochlohn-, aber auch als Hochtechnologie- und Infrastrukturstandort mit stabilem Rechtssystem.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_3.a.0">Bewertet die drei Standortoptionen für Polyphon anhand mindestens vier harter und zwei weicher Standortfaktoren in einer Entscheidungsmatrix.</li><li data-i18n="t.2_3.a.1">Recherchiert einen aktuellen Zeitungsartikel zum Thema 'Wirtschaftsstandort Deutschland' und fasst die zentralen Aussagen schriftlich zusammen (Quelle angeben!).</li><li data-i18n="t.2_3.a.2">Präsentiert eure Standortempfehlung für Polyphon inkl. Begründung in einer kurzen Präsentation vor der Klasse.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_3.r">Entscheidungsmatrix + Zeitungsanalyse + Kurzpräsentation</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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PSJodHRwOi8vcHVybC5vcmcvZGMvZWxlbWVudHMvMS4xLyIgeG1sbnM6ZGN0ZXJtcz0iaHR0cDovL3B1cmwub3JnL2RjL3Rlcm1zLyIgeG1sbnM6ZGNtaXR5cGU9Imh0dHA6Ly9wdXJsLm9yZy9kYy9kY21pdHlwZS8iIHhtbG5zOnhzaT0iaHR0cDovL3d3dy53My5vcmcvMjAwMS9YTUxTY2hlbWEtaW5zdGFuY2UiPgoJCTxkYzp0aXRsZT5QcHR4R2VuSlMgUHJlc2VudGF0aW9uPC9kYzp0aXRsZT4KCQk8ZGM6c3ViamVjdD5QcHR4R2VuSlMgUHJlc2VudGF0aW9uPC9kYzpzdWJqZWN0PgoJCTxkYzpjcmVhdG9yPlBwdHhHZW5KUzwvZGM6Y3JlYXRvcj4KCQk8Y3A6bGFzdE1vZGlmaWVkQnk+UHB0eEdlbkpTPC9jcDpsYXN0TW9kaWZpZWRCeT4KCQk8Y3A6cmV2aXNpb24+MTwvY3A6cmV2aXNpb24+CgkJPGRjdGVybXM6Y3JlYXRlZCB4c2k6dHlwZT0iZGN0ZXJtczpXM0NEVEYiPjIwMjYtMDktMDlUMTk6MTg6NDVaPC9kY3Rlcm1zOmNyZWF0ZWQ+CgkJPGRjdGVybXM6bW9kaWZpZWQgeHNpOnR5cGU9ImRjdGVybXM6VzNDRFRGIj4yMDI2LTA5LTA5VDE5OjE4OjQ1WjwvZGN0ZXJtczptb2RpZmllZD4KCTwvY3A6Y29yZVByb3BlcnRpZXM+UEsDBAoAAAAAAFaaKV25CWKxfQYAAH0GAAAfAAAAcHB0L19yZWxzL3ByZXNlbnRhdGlvbi54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDEiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGVNYXN0ZXIiIFRhcmdldD0ic2xpZGVNYXN0ZXJzL3NsaWRlTWFzdGVyMS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlIiBUYXJnZXQ9InNsaWRlcy9zbGlkZTEueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkMyIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZSIgVGFyZ2V0PSJzbGlkZXMvc2xpZGUyLnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDQiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGUiIFRhcmdldD0ic2xpZGVzL3NsaWRlMy54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQ1IiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlIiBUYXJnZXQ9InNsaWRlcy9zbGlkZTQueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkNiIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZSIgVGFyZ2V0PSJzbGlkZXMvc2xpZGU1LnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDciIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvbm90ZXNNYXN0ZXIiIFRhcmdldD0ibm90ZXNNYXN0ZXJzL25vdGVzTWFzdGVyMS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQ4IiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3ByZXNQcm9wcyIgVGFyZ2V0PSJwcmVzUHJvcHMueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkOSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy92aWV3UHJvcHMiIFRhcmdldD0idmlld1Byb3BzLnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDEwIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3RoZW1lIiBUYXJnZXQ9InRoZW1lL3RoZW1lMS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQxMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy90YWJsZVN0eWxlcyIgVGFyZ2V0PSJ0YWJsZVN0eWxlcy54bWwiLz48L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV1PAt2ozSAAAM0gAAAUAAAAcHB0L3RoZW1lL3RoZW1lMS54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+PGE6dGhlbWUgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIG5hbWU9Ik9mZmljZSBUaGVtZSI+PGE6dGhlbWVFbGVtZW50cz48YTpjbHJTY2hlbWUgbmFtZT0iT2ZmaWNlIj48YTpkazE+PGE6c3lzQ2xyIHZhbD0id2luZG93VGV4dCIgbGFzdENscj0iMDAwMDAwIi8+PC9hOmRrMT48YTpsdDE+PGE6c3lzQ2xyIHZhbD0id2luZG93IiBsYXN0Q2xyPSJGRkZGRkYiLz48L2E6bHQxPjxhOmRrMj48YTpzcmdiQ2xyIHZhbD0iNDQ1NDZBIi8+PC9hOmRrMj48YTpsdDI+PGE6c3JnYkNsciB2YWw9IkU3RTZFNiIvPjwvYTpsdDI+PGE6YWNjZW50MT48YTpzcmdiQ2xyIHZhbD0iNDQ3MkM0Ii8+PC9hOmFjY2VudDE+PGE6YWNjZW50Mj48YTpzcmdiQ2xyIHZhbD0iRUQ3RDMxIi8+PC9hOmFjY2VudDI+PGE6YWNjZW50Mz48YTpzcmdiQ2xyIHZhbD0iQTVBNUE1Ii8+PC9hOmFjY2VudDM+PGE6YWNjZW50ND48YTpzcmdiQ2xyIHZhbD0iRkZDMDAwIi8+PC9hOmFjY2VudDQ+PGE6YWNjZW50NT48YTpzcmdiQ2xyIHZhbD0iNUI5QkQ1Ii8+PC9hOmFjY2VudDU+PGE6YWNjZW50Nj48YTpzcmdiQ2xyIHZhbD0iNzBBRDQ3Ii8+PC9hOmFjY2VudDY+PGE6aGxpbms+PGE6c3JnYkNsciB2YWw9IjA1NjNDMSIvPjwvYTpobGluaz48YTpmb2xIbGluaz48YTpzcmdiQ2xyIHZhbD0iOTU0RjcyIi8+PC9hOmZvbEhsaW5rPjwvYTpjbHJTY2hlbWU+PGE6Zm9udFNjaGVtZSBuYW1lPSJPZmZpY2UiPjxhOm1ham9yRm9udD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSBMaWdodCIgcGFub3NlPSIwMjBGMDMwMjAyMDIwNDAzMDIwNCIvPjxhOmVhIHR5cGVmYWNlPSIiLz48YTpjcyB0eXBlZmFjZT0iIi8+PGE6Zm9udCBzY3JpcHQ9IkpwYW4iIHR5cGVmYWNlPSLmuLjjgrTjgrfjg4Pjgq8gTGlnaHQiLz48YTpmb250IHNjcmlwdD0iSGFuZyIgdHlwZWZhY2U9IuunkeydgCDqs6DrlJUiLz48YTpmb250IHNjcmlwdD0iSGFucyIgdHlwZWZhY2U9Iuetiee6vyBMaWdodCIvPjxhOmZvbnQgc2NyaXB0PSJIYW50IiB0eXBlZmFjZT0i5paw57Sw5piO6auUIi8+PGE6Zm9udCBzY3JpcHQ9IkFyYWIiIHR5cGVmYWNlPSJUaW1lcyBOZXcgUm9tYW4iLz48YTpmb250IHNjcmlwdD0iSGViciIgdHlwZWZhY2U9IlRpbWVzIE5ldyBSb21hbiIvPjxhOmZvbnQgc2NyaXB0PSJUaGFpIiB0eXBlZmFjZT0iQW5nc2FuYSBOZXciLz48YTpmb250IHNjcmlwdD0iRXRoaSIgdHlwZWZhY2U9Ik55YWxhIi8+PGE6Zm9udCBzY3JpcHQ9IkJlbmciIHR5cGVmYWNlPSJWcmluZGEiLz48YTpmb250IHNjcmlwdD0iR3VqciIgdHlwZWZhY2U9IlNocnV0aSIvPjxhOmZvbnQgc2NyaXB0PSJLaG1yIiB0eXBlZmFjZT0iTW9vbEJvcmFuIi8+PGE6Zm9udCBzY3JpcHQ9IktuZGEiIHR5cGVmYWNlPSJUdW5nYSIvPjxhOmZvbnQgc2NyaXB0PSJHdXJ1IiB0eXBlZmFjZT0iUmFhdmkiLz48YTpmb250IHNjcmlwdD0iQ2FucyIgdHlwZWZhY2U9IkV1cGhlbWlhIi8+PGE6Zm9udCBzY3JpcHQ9IkNoZXIiIHR5cGVmYWNlPSJQbGFudGFnZW5ldCBDaGVyb2tlZSIvPjxhOmZvbnQgc2NyaXB0PSJZaWlpIiB0eXBlZmFjZT0iTWljcm9zb2Z0IFlpIEJhaXRpIi8+PGE6Zm9udCBzY3JpcHQ9IlRpYnQiIHR5cGVmYWNlPSJNaWNyb3NvZnQgSGltYWxheWEiLz48YTpmb250IHNjcmlwdD0iVGhhYSIgdHlwZWZhY2U9Ik1WIEJvbGkiLz48YTpmb250IHNjcmlwdD0iRGV2YSIgdHlwZWZhY2U9Ik1hbmdhbCIvPjxhOmZvbnQgc2NyaXB0PSJUZWx1IiB0eXBlZmFjZT0iR2F1dGFtaSIvPjxhOmZvbnQgc2NyaXB0PSJUYW1sIiB0eXBlZmFjZT0iTGF0aGEiLz48YTpmb250IHNjcmlwdD0iU3lyYyIgdHlwZWZhY2U9IkVzdHJhbmdlbG8gRWRlc3NhIi8+PGE6Zm9udCBzY3JpcHQ9Ik9yeWEiIHR5cGVmYWNlPSJLYWxpbmdhIi8+PGE6Zm9udCBzY3JpcHQ9Ik1seW0iIHR5cGVmYWNlPSJLYXJ0aWthIi8+PGE6Zm9udCBzY3JpcHQ9Ikxhb28iIHR5cGVmYWNlPSJEb2tDaGFtcGEiLz48YTpmb250IHNjcmlwdD0iU2luaCIgdHlwZWZhY2U9Iklza29vbGEgUG90YSIvPjxhOmZvbnQgc2NyaXB0PSJNb25nIiB0eXBlZmFjZT0iTW9uZ29saWFuIEJhaXRpIi8+PGE6Zm9udCBzY3JpcHQ9IlZpZXQiIHR5cGVmYWNlPSJUaW1lcyBOZXcgUm9tYW4iLz48YTpmb250IHNjcmlwdD0iVWlnaCIgdHlwZWZhY2U9Ik1pY3Jvc29mdCBVaWdodXIiLz48YTpmb250IHNjcmlwdD0iR2VvciIgdHlwZWZhY2U9IlN5bGZhZW4iLz48YTpmb250IHNjcmlwdD0iQXJtbiIgdHlwZWZhY2U9IkFyaWFsIi8+PGE6Zm9udCBzY3JpcHQ9IkJ1Z2kiIHR5cGVmYWNlPSJMZWVsYXdhZGVlIFVJIi8+PGE6Zm9udCBzY3JpcHQ9IkJvcG8iIHR5cGVmYWNlPSJNaWNyb3NvZnQgSmhlbmdIZWkiLz48YTpmb250IHNjcmlwdD0iSmF2YSIgdHlwZWZhY2U9IkphdmFuZXNlIFRleHQiLz48YTpmb250IHNjcmlwdD0iTGlzdSIgdHlwZWZhY2U9IlNlZ29lIFVJIi8+PGE6Zm9udCBzY3JpcHQ9Ik15bXIiIHR5cGVmYWNlPSJNeWFubWFyIFRleHQiLz48YTpmb250IHNjcmlwdD0iTmtvbyIgdHlwZWZhY2U9IkVicmltYSIvPjxhOmZvbnQgc2NyaXB0PSJPbGNrIiB0eXBlZmFjZT0iTmlybWFsYSBVSSIvPjxhOmZvbnQgc2NyaXB0PSJPc21hIiB0eXBlZmFjZT0iRWJyaW1hIi8+PGE6Zm9udCBzY3JpcHQ9IlBoYWciIHR5cGVmYWNlPSJQaGFnc3BhIi8+PGE6Zm9udCBzY3JpcHQ9IlN5cm4iIHR5cGVmYWNlPSJFc3RyYW5nZWxvIEVkZXNzYSIvPjxhOmZvbnQgc2NyaXB0PSJTeXJqIiB0eXBlZmFjZT0iRXN0cmFuZ2VsbyBFZGVzc2EiLz48YTpmb250IHNjcmlwdD0iU3lyZSIgdHlwZWZhY2U9IkVzdHJhbmdlbG8gRWRlc3NhIi8+PGE6Zm9udCBzY3JpcHQ9IlNvcmEiIHR5cGVmYWNlPSJOaXJtYWxhIFVJIi8+PGE6Zm9udCBzY3JpcHQ9IlRhbGUiIHR5cGVmYWNlPSJNaWNyb3NvZnQgVGFpIExlIi8+PGE6Zm9udCBzY3JpcHQ9IlRhbHUiIHR5cGVmYWNlPSJNaWNyb3NvZnQgTmV3IFRhaSBMdWUiLz48YTpmb250IHNjcmlwdD0iVGZuZyIgdHlwZWZhY2U9IkVicmltYSIvPjwvYTptYWpvckZvbnQ+PGE6bWlub3JGb250PjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwYW5vc2U9IjAyMEYwNTAyMDIwMjA0MDMwMjA0Ii8+PGE6ZWEgdHlwZWZhY2U9IiIvPjxhOmNzIHR5cGVmYWNlPSIiLz48YTpmb250IHNjcmlwdD0iSnBhbiIgdHlwZWZhY2U9Iua4uOOCtOOCt+ODg+OCryIvPjxhOmZvbnQgc2NyaXB0PSJIYW5nIiB0eXBlZmFjZT0i66eR7J2AIOqzoOuUlSIvPjxhOmZvbnQgc2NyaXB0PSJIYW5zIiB0eXBlZmFjZT0i562J57q/Ii8+PGE6Zm9udCBzY3JpcHQ9IkhhbnQiIHR5cGVmYWNlPSLmlrDntLDmmI7pq5QiLz48YTpmb250IHNjcmlwdD0iQXJhYiIgdHlwZWZhY2U9IkFyaWFsIi8+PGE6Zm9udCBzY3JpcHQ9IkhlYnIiIHR5cGVmYWNlPSJBcmlhbCIvPjxhOmZvbnQgc2NyaXB0PSJUaGFpIiB0eXBlZmFjZT0iQ29yZGlhIE5ldyIvPjxhOmZvbnQgc2NyaXB0PSJFdGhpIiB0eXBlZmFjZT0iTnlhbGEiLz48YTpmb250IHNjcmlwdD0iQmVuZyIgdHlwZWZhY2U9IlZyaW5kYSIvPjxhOmZvbnQgc2NyaXB0PSJHdWpyIiB0eXBlZmFjZT0iU2hydXRpIi8+PGE6Zm9udCBzY3JpcHQ9IktobXIiIHR5cGVmYWNlPSJEYXVuUGVuaCIvPjxhOmZvbnQgc2NyaXB0PSJLbmRhIiB0eXBlZmFjZT0iVHVuZ2EiLz48YTpmb250IHNjcmlwdD0iR3VydSIgdHlwZWZhY2U9IlJhYXZpIi8+PGE6Zm9udCBzY3JpcHQ9IkNhbnMiIHR5cGVmYWNlPSJFdXBoZW1pYSIvPjxhOmZvbnQgc2NyaXB0PSJDaGVyIiB0eXBlZmFjZT0iUGxhbnRhZ2VuZXQgQ2hlcm9rZWUiLz48YTpmb250IHNjcmlwdD0iWWlpaSIgdHlwZWZhY2U9Ik1pY3Jvc29mdCBZaSBCYWl0aSIvPjxhOmZvbnQgc2NyaXB0PSJUaWJ0IiB0eXBlZmFjZT0iTWljcm9zb2Z0IEhpbWFsYXlhIi8+PGE6Zm9udCBzY3JpcHQ9IlRoYWEiIHR5cGVmYWNlPSJNViBCb2xpIi8+PGE6Zm9udCBzY3JpcHQ9IkRldmEiIHR5cGVmYWNlPSJNYW5nYWwiLz48YTpmb250IHNjcmlwdD0iVGVsdSIgdHlwZWZhY2U9IkdhdXRhbWkiLz48YTpmb250IHNjcmlwdD0iVGFtbCIgdHlwZWZhY2U9IkxhdGhhIi8+PGE6Zm9udCBzY3JpcHQ9IlN5cmMiIHR5cGVmYWNlPSJFc3RyYW5nZWxvIEVkZXNzYSIvPjxhOmZvbnQgc2NyaXB0PSJPcnlhIiB0eXBlZmFjZT0iS2FsaW5nYSIvPjxhOmZvbnQgc2NyaXB0PSJNbHltIiB0eXBlZmFjZT0iS2FydGlrYSIvPjxhOmZvbnQgc2NyaXB0PSJMYW9vIiB0eXBlZmFjZT0iRG9rQ2hhbXBhIi8+PGE6Zm9udCBzY3JpcHQ9IlNpbmgiIHR5cGVmYWNlPSJJc2tvb2xhIFBvdGEiLz48YTpmb250IHNjcmlwdD0iTW9uZyIgdHlwZWZhY2U9Ik1vbmdvbGlhbiBCYWl0aSIvPjxhOmZvbnQgc2NyaXB0PSJWaWV0IiB0eXBlZmFjZT0iQXJpYWwiLz48YTpmb250IHNjcmlwdD0iVWlnaCIgdHlwZWZhY2U9Ik1pY3Jvc29mdCBVaWdodXIiLz48YTpmb250IHNjcmlwdD0iR2VvciIgdHlwZWZhY2U9IlN5bGZhZW4iLz48YTpmb250IHNjcmlwdD0iQXJtbiIgdHlwZWZhY2U9IkFyaWFsIi8+PGE6Zm9udCBzY3JpcHQ9IkJ1Z2kiIHR5cGVmYWNlPSJMZWVsYXdhZGVlIFVJIi8+PGE6Zm9udCBzY3JpcHQ9IkJvcG8iIHR5cGVmYWNlPSJNaWNyb3NvZnQgSmhlbmdIZWkiLz48YTpmb250IHNjcmlwdD0iSmF2YSIgdHlwZWZhY2U9IkphdmFuZXNlIFRleHQiLz48YTpmb250IHNjcmlwdD0iTGlzdSIgdHlwZWZhY2U9IlNlZ29lIFVJIi8+PGE6Zm9udCBzY3JpcHQ9Ik15bXIiIHR5cGVmYWNlPSJNeWFubWFyIFRleHQiLz48YTpmb250IHNjcmlwdD0iTmtvbyIgdHlwZWZhY2U9IkVicmltYSIvPjxhOmZvbnQgc2NyaXB0PSJPbGNrIiB0eXBlZmFjZT0iTmlybWFsYSBVSSIvPjxhOmZvbnQgc2NyaXB0PSJPc21hIiB0eXBlZmFjZT0iRWJyaW1hIi8+PGE6Zm9udCBzY3JpcHQ9IlBoYWciIHR5cGVmYWNlPSJQaGFnc3BhIi8+PGE6Zm9udCBzY3JpcHQ9IlN5cm4iIHR5cGVmYWNlPSJFc3RyYW5nZWxvIEVkZXNzYSIvPjxhOmZvbnQgc2NyaXB0PSJTeXJqIiB0eXBlZmFjZT0iRXN0cmFuZ2VsbyBFZGVzc2EiLz48YTpmb250IHNjcmlwdD0iU3lyZSIgdHlwZWZhY2U9IkVzdHJhbmdlbG8gRWRlc3NhIi8+PGE6Zm9udCBzY3JpcHQ9IlNvcmEiIHR5cGVmYWNlPSJOaXJtYWxhIFVJIi8+PGE6Zm9udCBzY3JpcHQ9IlRhbGUiIHR5cGVmYWNlPSJNaWNyb3NvZnQgVGFpIExlIi8+PGE6Zm9udCBzY3JpcHQ9IlRhbHUiIHR5cGVmYWNlPSJNaWNyb3NvZnQgTmV3IFRhaSBMdWUiLz48YTpmb250IHNjcmlwdD0iVGZuZyIgdHlwZWZhY2U9IkVicmltYSIvPjwvYTptaW5vckZvbnQ+PC9hOmZvbnRTY2hlbWU+PGE6Zm10U2NoZW1lIG5hbWU9Ik9mZmljZSI+PGE6ZmlsbFN0eWxlTHN0PjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJwaENsciIvPjwvYTpzb2xpZEZpbGw+PGE6Z3JhZEZpbGwgcm90V2l0aFNoYXBlPSIxIj48YTpnc0xzdD48YTpncyBwb3M9IjAiPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIj48YTpsdW1Nb2QgdmFsPSIxMTAwMDAiLz48YTpzYXRNb2QgdmFsPSIxMDUwMDAiLz48YTp0aW50IHZhbD0iNjcwMDAiLz48L2E6c2NoZW1lQ2xyPjwvYTpncz48YTpncyBwb3M9IjUwMDAwIj48YTpzY2hlbWVDbHIgdmFsPSJwaENsciI+PGE6bHVtTW9kIHZhbD0iMTA1MDAwIi8+PGE6c2F0TW9kIHZhbD0iMTAzMDAwIi8+PGE6dGludCB2YWw9IjczMDAwIi8+PC9hOnNjaGVtZUNscj48L2E6Z3M+PGE6Z3MgcG9zPSIxMDAwMDAiPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIj48YTpsdW1Nb2QgdmFsPSIxMDUwMDAiLz48YTpzYXRNb2QgdmFsPSIxMDkwMDAiLz48YTp0aW50IHZhbD0iODEwMDAiLz48L2E6c2NoZW1lQ2xyPjwvYTpncz48L2E6Z3NMc3Q+PGE6bGluIGFuZz0iNTQwMDAwMCIgc2NhbGVkPSIwIi8+PC9hOmdyYWRGaWxsPjxhOmdyYWRGaWxsIHJvdFdpdGhTaGFwZT0iMSI+PGE6Z3NMc3Q+PGE6Z3MgcG9zPSIwIj48YTpzY2hlbWVDbHIgdmFsPSJwaENsciI+PGE6c2F0TW9kIHZhbD0iMTAzMDAwIi8+PGE6bHVtTW9kIHZhbD0iMTAyMDAwIi8+PGE6dGludCB2YWw9Ijk0MDAwIi8+PC9hOnNjaGVtZUNscj48L2E6Z3M+PGE6Z3MgcG9zPSI1MDAwMCI+PGE6c2NoZW1lQ2xyIHZhbD0icGhDbHIiPjxhOnNhdE1vZCB2YWw9IjExMDAwMCIvPjxhOmx1bU1vZCB2YWw9IjEwMDAwMCIvPjxhOnNoYWRlIHZhbD0iMTAwMDAwIi8+PC9hOnNjaGVtZUNscj48L2E6Z3M+PGE6Z3MgcG9zPSIxMDAwMDAiPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIj48YTpsdW1Nb2QgdmFsPSI5OTAwMCIvPjxhOnNhdE1vZCB2YWw9IjEyMDAwMCIvPjxhOnNoYWRlIHZhbD0iNzgwMDAiLz48L2E6c2NoZW1lQ2xyPjwvYTpncz48L2E6Z3NMc3Q+PGE6bGluIGFuZz0iNTQwMDAwMCIgc2NhbGVkPSIwIi8+PC9hOmdyYWRGaWxsPjwvYTpmaWxsU3R5bGVMc3Q+PGE6bG5TdHlsZUxzdD48YTpsbiB3PSI2MzUwIiBjYXA9ImZsYXQiIGNtcGQ9InNuZyIgYWxnbj0iY3RyIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0icGhDbHIiLz48L2E6c29saWRGaWxsPjxhOnByc3REYXNoIHZhbD0ic29saWQiLz48YTptaXRlciBsaW09IjgwMDAwMCIvPjwvYTpsbj48YTpsbiB3PSIxMjcwMCIgY2FwPSJmbGF0IiBjbXBkPSJzbmciIGFsZ249ImN0ciI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIi8+PC9hOnNvbGlkRmlsbD48YTpwcnN0RGFzaCB2YWw9InNvbGlkIi8+PGE6bWl0ZXIgbGltPSI4MDAwMDAiLz48L2E6bG4+PGE6bG4gdz0iMTkwNTAiIGNhcD0iZmxhdCIgY21wZD0ic25nIiBhbGduPSJjdHIiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJwaENsciIvPjwvYTpzb2xpZEZpbGw+PGE6cHJzdERhc2ggdmFsPSJzb2xpZCIvPjxhOm1pdGVyIGxpbT0iODAwMDAwIi8+PC9hOmxuPjwvYTpsblN0eWxlTHN0PjxhOmVmZmVjdFN0eWxlTHN0PjxhOmVmZmVjdFN0eWxlPjxhOmVmZmVjdExzdC8+PC9hOmVmZmVjdFN0eWxlPjxhOmVmZmVjdFN0eWxlPjxhOmVmZmVjdExzdC8+PC9hOmVmZmVjdFN0eWxlPjxhOmVmZmVjdFN0eWxlPjxhOmVmZmVjdExzdD48YTpvdXRlclNoZHcgYmx1clJhZD0iNTcxNTAiIGRpc3Q9IjE5MDUwIiBkaXI9IjU0MDAwMDAiIGFsZ249ImN0ciIgcm90V2l0aFNoYXBlPSIwIj48YTpzcmdiQ2xyIHZhbD0iMDAwMDAwIj48YTphbHBoYSB2YWw9IjYzMDAwIi8+PC9hOnNyZ2JDbHI+PC9hOm91dGVyU2hkdz48L2E6ZWZmZWN0THN0PjwvYTplZmZlY3RTdHlsZT48L2E6ZWZmZWN0U3R5bGVMc3Q+PGE6YmdGaWxsU3R5bGVMc3Q+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIi8+PC9hOnNvbGlkRmlsbD48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0icGhDbHIiPjxhOnRpbnQgdmFsPSI5NTAwMCIvPjxhOnNhdE1vZCB2YWw9IjE3MDAwMCIvPjwvYTpzY2hlbWVDbHI+PC9hOnNvbGlkRmlsbD48YTpncmFkRmlsbCByb3RXaXRoU2hhcGU9IjEiPjxhOmdzTHN0PjxhOmdzIHBvcz0iMCI+PGE6c2NoZW1lQ2xyIHZhbD0icGhDbHIiPjxhOnRpbnQgdmFsPSI5MzAwMCIvPjxhOnNhdE1vZCB2YWw9IjE1MDAwMCIvPjxhOnNoYWRlIHZhbD0iOTgwMDAiLz48YTpsdW1Nb2QgdmFsPSIxMDIwMDAiLz48L2E6c2NoZW1lQ2xyPjwvYTpncz48YTpncyBwb3M9IjUwMDAwIj48YTpzY2hlbWVDbHIgdmFsPSJwaENsciI+PGE6dGludCB2YWw9Ijk4MDAwIi8+PGE6c2F0TW9kIHZhbD0iMTMwMDAwIi8+PGE6c2hhZGUgdmFsPSI5MDAwMCIvPjxhOmx1bU1vZCB2YWw9IjEwMzAwMCIvPjwvYTpzY2hlbWVDbHI+PC9hOmdzPjxhOmdzIHBvcz0iMTAwMDAwIj48YTpzY2hlbWVDbHIgdmFsPSJwaENsciI+PGE6c2hhZGUgdmFsPSI2MzAwMCIvPjxhOnNhdE1vZCB2YWw9IjEyMDAwMCIvPjwvYTpzY2hlbWVDbHI+PC9hOmdzPjwvYTpnc0xzdD48YTpsaW4gYW5nPSI1NDAwMDAwIiBzY2FsZWQ9IjAiLz48L2E6Z3JhZEZpbGw+PC9hOmJnRmlsbFN0eWxlTHN0PjwvYTpmbXRTY2hlbWU+PC9hOnRoZW1lRWxlbWVudHM+PGE6b2JqZWN0RGVmYXVsdHMvPjxhOmV4dHJhQ2xyU2NoZW1lTHN0Lz48YTpleHRMc3Q+PGE6ZXh0IHVyaT0iezA1QTRDMjVDLTA4NUUtNDM0MC04NUEzLUE1NTMxRTUxMERCMn0iPjx0aG0xNTp0aGVtZUZhbWlseSB4bWxuczp0aG0xNT0iaHR0cDovL3NjaGVtYXMubWljcm9zb2Z0LmNvbS9vZmZpY2UvdGhlbWVtbC8yMDEyL21haW4iIG5hbWU9Ik9mZmljZSBUaGVtZSIgaWQ9Ins2MkY5MzlCNi05M0FGLTREQjgtOUM2Qi1ENkM3REZEQzU4OUZ9IiB2aWQ9Ins0QTNDNDZFOC02MUNDLTQ2MDMtQTU4OS03NDIyQTQ3QThFNEF9Ii8+PC9hOmV4dD48L2E6ZXh0THN0PjwvYTp0aGVtZT5QSwMECgAAAAAAVpopXbIchak9DQAAPQ0AABQAAABwcHQvcHJlc2VudGF0aW9uLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOnByZXNlbnRhdGlvbiB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiIgIHNhdmVTdWJzZXRGb250cz0iMSIgYXV0b0NvbXByZXNzUGljdHVyZXM9IjAiPjxwOnNsZE1hc3RlcklkTHN0PjxwOnNsZE1hc3RlcklkIGlkPSIyMTQ3NDgzNjQ4IiByOmlkPSJySWQxIi8+PC9wOnNsZE1hc3RlcklkTHN0PjxwOnNsZElkTHN0PjxwOnNsZElkIGlkPSIyNTYiIHI6aWQ9InJJZDIiLz48cDpzbGRJZCBpZD0iMjU3IiByOmlkPSJySWQzIi8+PHA6c2xkSWQgaWQ9IjI1OCIgcjppZD0icklkNCIvPjxwOnNsZElkIGlkPSIyNTkiIHI6aWQ9InJJZDUiLz48cDpzbGRJZCBpZD0iMjYwIiByOmlkPSJySWQ2Ii8+PC9wOnNsZElkTHN0PjxwOm5vdGVzTWFzdGVySWRMc3Q+PHA6bm90ZXNNYXN0ZXJJZCByOmlkPSJySWQ3Ii8+PC9wOm5vdGVzTWFzdGVySWRMc3Q+PHA6c2xkU3ogY3g9IjEyMTkyMDAwIiBjeT0iNjg1ODAwMCIvPjxwOm5vdGVzU3ogY3g9IjY4NTgwMDAiIGN5PSIxMjE5MjAwMCIvPjxwOmRlZmF1bHRUZXh0U3R5bGU+PGE6bHZsMXBQciBtYXJMPSIwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwxcFByPjxhOmx2bDJwUHIgbWFyTD0iNDU3MjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwycFByPjxhOmx2bDNwUHIgbWFyTD0iOTE0NDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwzcFByPjxhOmx2bDRwUHIgbWFyTD0iMTM3MTYwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOmRlZlJQciBzej0iMTgwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsNHBQcj48YTpsdmw1cFByIG1hckw9IjE4Mjg4MDAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpkZWZSUHIgc3o9IjE4MDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDVwUHI+PGE6bHZsNnBQciBtYXJMPSIyMjg2MDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw2cFByPjxhOmx2bDdwUHIgbWFyTD0iMjc0MzIwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOmRlZlJQciBzej0iMTgwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsN3BQcj48YTpsdmw4cFByIG1hckw9IjMyMDA0MDAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpkZWZSUHIgc3o9IjE4MDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDhwUHI+PGE6bHZsOXBQciBtYXJMPSIzNjU3NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw5cFByPjwvcDpkZWZhdWx0VGV4dFN0eWxlPjwvcDpwcmVzZW50YXRpb24+UEsDBAoAAAAAAFaaKV1Ym5DCHwEAAB8BAAARAAAAcHB0L3ByZXNQcm9wcy54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8cDpwcmVzZW50YXRpb25QciB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiIvPlBLAwQKAAAAAABWmild2P2Nj7YAAAC2AAAAEwAAAHBwdC90YWJsZVN0eWxlcy54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8YTp0YmxTdHlsZUxzdCB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgZGVmPSJ7NUMyMjU0NEEtN0VFNi00MzQyLUIwNDgtODVCREM5RkQxQzNBfSIvPlBLAwQKAAAAAABWmildRBAKPjADAAAwAwAAEQAAAHBwdC92aWV3UHJvcHMueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6dmlld1ByIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpub3JtYWxWaWV3UHIgaG9yekJhclN0YXRlPSJtYXhpbWl6ZWQiPjxwOnJlc3RvcmVkTGVmdCBzej0iMTU2MTEiLz48cDpyZXN0b3JlZFRvcCBzej0iOTQ2MTAiLz48L3A6bm9ybWFsVmlld1ByPjxwOnNsaWRlVmlld1ByPjxwOmNTbGRWaWV3UHIgc25hcFRvR3JpZD0iMCIgc25hcFRvT2JqZWN0cz0iMSI+PHA6Y1ZpZXdQciB2YXJTY2FsZT0iMSI+PHA6c2NhbGU+PGE6c3ggbj0iMTM2IiBkPSIxMDAiLz48YTpzeSBuPSIxMzYiIGQ9IjEwMCIvPjwvcDpzY2FsZT48cDpvcmlnaW4geD0iMjE2IiB5PSIzMTIiLz48L3A6Y1ZpZXdQcj48cDpndWlkZUxzdC8+PC9wOmNTbGRWaWV3UHI+PC9wOnNsaWRlVmlld1ByPjxwOm5vdGVzVGV4dFZpZXdQcj48cDpjVmlld1ByPjxwOnNjYWxlPjxhOnN4IG49IjEiIGQ9IjEiLz48YTpzeSBuPSIxIiBkPSIxIi8+PC9wOnNjYWxlPjxwOm9yaWdpbiB4PSIwIiB5PSIwIi8+PC9wOmNWaWV3UHI+PC9wOm5vdGVzVGV4dFZpZXdQcj48cDpncmlkU3BhY2luZyBjeD0iNzYyMDAiIGN5PSI3NjIwMCIvPjwvcDp2aWV3UHI+UEsDBAoAAAAAAFaaKV1IN/t0rwIAAK8CAAAhAAAAcHB0L3NsaWRlTGF5b3V0cy9zbGlkZUxheW91dDEueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/PgoJCTxwOnNsZExheW91dCB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiIgcHJlc2VydmU9IjEiPgoJCTxwOmNTbGQgbmFtZT0iREVGQVVMVCI+PHA6Ymc+PHA6YmdSZWYgaWR4PSIxMDAxIj48YTpzY2hlbWVDbHIgdmFsPSJiZzEiLz48L3A6YmdSZWY+PC9wOmJnPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48L3A6c3BUcmVlPjwvcDpjU2xkPgoJCTxwOmNsck1hcE92cj48YTptYXN0ZXJDbHJNYXBwaW5nLz48L3A6Y2xyTWFwT3ZyPjwvcDpzbGRMYXlvdXQ+UEsDBAoAAAAAAFaaKV3V0ZLxNwEAADcBAAAsAAAAcHB0L3NsaWRlTGF5b3V0cy9fcmVscy9zbGlkZUxheW91dDEueG1sLnJlbHM8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj48UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlTWFzdGVyIiBUYXJnZXQ9Ii4uL3NsaWRlTWFzdGVycy9zbGlkZU1hc3RlcjEueG1sIi8+PC9SZWxhdGlvbnNoaXBzPlBLAwQKAAAAAABWmildO5ALT0kRAABJEQAAFQAAAHBwdC9zbGlkZXMvc2xpZGUxLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOnNsZCB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiI+PHA6Y1NsZCBuYW1lPSJTbGlkZSAxIj48cDpiZz48cDpiZ1ByPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iMjQxODEyIi8+PC9hOnNvbGlkRmlsbD48L3A6YmdQcj48L3A6Ymc+PHA6c3BUcmVlPjxwOm52R3JwU3BQcj48cDpjTnZQciBpZD0iMSIgbmFtZT0iIi8+PHA6Y052R3JwU3BQci8+PHA6bnZQci8+PC9wOm52R3JwU3BQcj48cDpncnBTcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjAiIGN5PSIwIi8+PGE6Y2hPZmYgeD0iMCIgeT0iMCIvPjxhOmNoRXh0IGN4PSIwIiBjeT0iMCIvPjwvYTp4ZnJtPjwvcDpncnBTcFByPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMiIgbmFtZT0iU2hhcGUgMCI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjQxNjA1MjAiLz48YTpleHQgY3g9IjEyMTg4OTUyIiBjeT0iMzY1NzYiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iQTk3MDJGIi8+PC9hOnNvbGlkRmlsbD48YTpsbj48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iVGV4dCAxIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iMjI4NjAwMCIvPjxhOmV4dCBjeD0iMTA1MTU2MDAiIGN5PSI0MTE0ODAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjE1MDAiIGI9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkM5QkJBMyIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlBvbHlwaG9uIEdtYkggwrcgVldMIEphaHJnYW5nc3N0dWZlIDExPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjE1MDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI0IiBuYW1lPSJUZXh0IDIiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSIyNjk3NDgwIi8+PGE6ZXh0IGN4PSIxMDUxNTYwMCIgY3k9IjEwMDU4NDAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjM4MDAiIGI9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZGRkZGRiIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbWJyaWEiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYW1icmlhIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FtYnJpYSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlsgVGl0ZWwgZXVyZXIgUHLDpHNlbnRhdGlvbiBdPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjM4MDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI1IiBuYW1lPSJUZXh0IDMiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSI0Mjk3NjgwIi8+PGE6ZXh0IGN4PSIxMDUxNTYwMCIgY3k9IjQ1NzIwMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTYwMCIgaT0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iQzlCQkEzIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+WyBMZXJuaW5oYWx0IE5yLiB1bmQgVGhlbWEgXTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxNjAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNiIgbmFtZT0iVGV4dCA0Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iNTc2MDcyMCIvPjxhOmV4dCBjeD0iMTA1MTU2MDAiIGN5PSIzNjU3NjAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjlDOEE3MiIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0Pk5hbWVuIGRlciBHcnVwcGUgwrcgS2xhc3NlIMK3IERhdHVtPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48L3A6Y1NsZD48cDpjbHJNYXBPdnI+PGE6bWFzdGVyQ2xyTWFwcGluZy8+PC9wOmNsck1hcE92cj48L3A6c2xkPlBLAwQKAAAAAABWmildr5sz9s4BAADOAQAAIAAAAHBwdC9zbGlkZXMvX3JlbHMvc2xpZGUxLnhtbC5yZWxzPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPFJlbGF0aW9uc2hpcHMgeG1sbnM9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wYWNrYWdlLzIwMDYvcmVsYXRpb25zaGlwcyI+PFJlbGF0aW9uc2hpcCBJZD0icklkMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZUxheW91dCIgVGFyZ2V0PSIuLi9zbGlkZUxheW91dHMvc2xpZGVMYXlvdXQxLnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDIiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvbm90ZXNTbGlkZSIgVGFyZ2V0PSIuLi9ub3Rlc1NsaWRlcy9ub3Rlc1NsaWRlMS54bWwiLz48L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV0umpqRkAYAAJAGAAAfAAAAcHB0L25vdGVzU2xpZGVzL25vdGVzU2xpZGUxLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOm5vdGVzIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpjU2xkPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjIiIG5hbWU9IlNsaWRlIEltYWdlIFBsYWNlaG9sZGVyIDEiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiIG5vUm90PSIxIiBub0NoYW5nZUFzcGVjdD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0ic2xkSW1nIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIzIiBuYW1lPSJOb3RlcyBQbGFjZWhvbGRlciAyIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJib2R5IiBpZHg9IjEiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjxwOnR4Qm9keT48YTpib2R5UHIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBkaXJ0eT0iMCIvPjxhOnQ+PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjQiIG5hbWU9IlNsaWRlIE51bWJlciBQbGFjZWhvbGRlciAzIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGROdW0iIHN6PSJxdWFydGVyIiBpZHg9IjEwIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48cDp0eEJvZHk+PGE6Ym9keVByLz48YTpsc3RTdHlsZS8+PGE6cD48YTpmbGQgaWQ9IntGNzAyMTQ1MS0xMzg3LTRDQTYtODE2Ri0zODc5Rjk3QjVDQkN9IiB0eXBlPSJzbGlkZW51bSI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD4xPC9hOnQ+PC9hOmZsZD48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48cDpleHRMc3Q+PHA6ZXh0IHVyaT0ie0JCOTYyQzhCLUIxNEYtNEQ5Ny1BRjY1LUY1MzQ0Q0I4QUMzRX0iPjxwMTQ6Y3JlYXRpb25JZCB4bWxuczpwMTQ9Imh0dHA6Ly9zY2hlbWFzLm1pY3Jvc29mdC5jb20vb2ZmaWNlL3Bvd2VycG9pbnQvMjAxMC9tYWluIiB2YWw9IjEwMjQwODY5OTEiLz48L3A6ZXh0PjwvcDpleHRMc3Q+PC9wOmNTbGQ+PHA6Y2xyTWFwT3ZyPjxhOm1hc3RlckNsck1hcHBpbmcvPjwvcDpjbHJNYXBPdnI+PC9wOm5vdGVzPlBLAwQKAAAAAABWmilduzpBBMsBAADLAQAAKgAAAHBwdC9ub3Rlc1NsaWRlcy9fcmVscy9ub3Rlc1NsaWRlMS54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4KCQk8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj4KCQkJPFJlbGF0aW9uc2hpcCBJZD0icklkMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9ub3Rlc01hc3RlciIgVGFyZ2V0PSIuLi9ub3Rlc01hc3RlcnMvbm90ZXNNYXN0ZXIxLnhtbCIvPgoJCQk8UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlIiBUYXJnZXQ9Ii4uL3NsaWRlcy9zbGlkZTEueG1sIi8+CgkJPC9SZWxhdGlvbnNoaXBzPlBLAwQKAAAAAABWmildAybX0+kaAADpGgAAFQAAAHBwdC9zbGlkZXMvc2xpZGUyLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOnNsZCB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiI+PHA6Y1NsZCBuYW1lPSJTbGlkZSAyIj48cDpiZz48cDpiZ1ByPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iRjFFQURDIi8+PC9hOnNvbGlkRmlsbD48L3A6YmdQcj48L3A6Ymc+PHA6c3BUcmVlPjxwOm52R3JwU3BQcj48cDpjTnZQciBpZD0iMSIgbmFtZT0iIi8+PHA6Y052R3JwU3BQci8+PHA6bnZQci8+PC9wOm52R3JwU3BQcj48cDpncnBTcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjAiIGN5PSIwIi8+PGE6Y2hPZmYgeD0iMCIgeT0iMCIvPjxhOmNoRXh0IGN4PSIwIiBjeT0iMCIvPjwvYTp4ZnJtPjwvcDpncnBTcFByPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMiIgbmFtZT0iU2hhcGUgMCI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjEyMTg4OTUyIiBjeT0iOTE0NDAwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjI0MTgxMiIvPjwvYTpzb2xpZEZpbGw+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjMiIG5hbWU9IlRleHQgMSI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI1NDg2NDAiIHk9IjE2NDU5MiIvPjxhOmV4dCBjeD0iOTE0NDAwMCIgY3k9IjU0ODY0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjQwMCIgYj0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iRkZGRkZGIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+R2xpZWRlcnVuZzwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyNDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iVGV4dCAyIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iMTQ2MzA0MCIvPjxhOmV4dCBjeD0iNzMxNTIwMCIgY3k9IjU0ODY0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iMjQxODEyIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+MS4gRWlubGVpdHVuZyAvIEF1c2dhbmdzc2l0dWF0aW9uPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjIwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI1IiBuYW1lPSJUZXh0IDMiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSIyMzMxNzIwIi8+PGE6ZXh0IGN4PSI3MzE1MjAwIiBjeT0iNTQ4NjQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIyMDAwIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSIyNDE4MTIiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD4yLiBbSGF1cHRwdW5rdCAxXTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyMDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNiIgbmFtZT0iVGV4dCA0Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iMzIwMDQwMCIvPjxhOmV4dCBjeD0iNzMxNTIwMCIgY3k9IjU0ODY0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iMjQxODEyIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+My4gW0hhdXB0cHVua3QgMl08L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMjAwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjciIG5hbWU9IlRleHQgNSI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI4MjI5NjAiIHk9IjQwNjkwODAiLz48YTpleHQgY3g9IjczMTUyMDAiIGN5PSI1NDg2NDAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjIwMDAiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjI0MTgxMiIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PjQuIEZheml0PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjIwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI4IiBuYW1lPSJUZXh0IDYiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNDU3MjAwIiB5PSI2NTEwNTI4Ii8+PGE6ZXh0IGN4PSI3MzE1MjAwIiBjeT0iMjc0MzIwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSI2QjVBNDgiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD5Wb3JsYWdlIMK3IEZvbGllIDI6IEdsaWVkZXJ1bmc8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjkiIG5hbWU9IlRleHQgNyI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI4Njg2ODAwIiB5PSI2NTEwNTI4Ii8+PGE6ZXh0IGN4PSIzMDQ0OTUyIiBjeT0iMjc0MzIwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgYWxnbj0iciIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSI2QjVBNDgiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD5Qb2x5cGhvbiBHbWJIIMK3IFZXTCBKZ3N0LiAxMTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjwvcDpzcFRyZWU+PC9wOmNTbGQ+PHA6Y2xyTWFwT3ZyPjxhOm1hc3RlckNsck1hcHBpbmcvPjwvcDpjbHJNYXBPdnI+PC9wOnNsZD5QSwMECgAAAAAAVpopXYcyLa7OAQAAzgEAACAAAABwcHQvc2xpZGVzL19yZWxzL3NsaWRlMi54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDEiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGVMYXlvdXQiIFRhcmdldD0iLi4vc2xpZGVMYXlvdXRzL3NsaWRlTGF5b3V0MS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL25vdGVzU2xpZGUiIFRhcmdldD0iLi4vbm90ZXNTbGlkZXMvbm90ZXNTbGlkZTIueG1sIi8+PC9SZWxhdGlvbnNoaXBzPlBLAwQKAAAAAABWmild2cC3ApAGAACQBgAAHwAAAHBwdC9ub3Rlc1NsaWRlcy9ub3Rlc1NsaWRlMi54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8cDpub3RlcyB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiI+PHA6Y1NsZD48cDpzcFRyZWU+PHA6bnZHcnBTcFByPjxwOmNOdlByIGlkPSIxIiBuYW1lPSIiLz48cDpjTnZHcnBTcFByLz48cDpudlByLz48L3A6bnZHcnBTcFByPjxwOmdycFNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMCIgY3k9IjAiLz48YTpjaE9mZiB4PSIwIiB5PSIwIi8+PGE6Y2hFeHQgY3g9IjAiIGN5PSIwIi8+PC9hOnhmcm0+PC9wOmdycFNwUHI+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIyIiBuYW1lPSJTbGlkZSBJbWFnZSBQbGFjZWhvbGRlciAxIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIiBub1JvdD0iMSIgbm9DaGFuZ2VBc3BlY3Q9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9InNsZEltZyIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQci8+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iTm90ZXMgUGxhY2Vob2xkZXIgMiIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0iYm9keSIgaWR4PSIxIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48cDp0eEJvZHk+PGE6Ym9keVByLz48YTpsc3RTdHlsZS8+PGE6cD48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgZGlydHk9IjAiLz48YTp0PjwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI0IiBuYW1lPSJTbGlkZSBOdW1iZXIgUGxhY2Vob2xkZXIgMyIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0ic2xkTnVtIiBzej0icXVhcnRlciIgaWR4PSIxMCIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQci8+PHA6dHhCb2R5PjxhOmJvZHlQci8+PGE6bHN0U3R5bGUvPjxhOnA+PGE6ZmxkIGlkPSJ7RjcwMjE0NTEtMTM4Ny00Q0E2LTgxNkYtMzg3OUY5N0I1Q0JDfSIgdHlwZT0ic2xpZGVudW0iPjxhOnJQciBsYW5nPSJlbi1VUyIvPjxhOnQ+MjwvYTp0PjwvYTpmbGQ+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjwvcDpzcFRyZWU+PHA6ZXh0THN0PjxwOmV4dCB1cmk9IntCQjk2MkM4Qi1CMTRGLTREOTctQUY2NS1GNTM0NENCOEFDM0V9Ij48cDE0OmNyZWF0aW9uSWQgeG1sbnM6cDE0PSJodHRwOi8vc2NoZW1hcy5taWNyb3NvZnQuY29tL29mZmljZS9wb3dlcnBvaW50LzIwMTAvbWFpbiIgdmFsPSIxMDI0MDg2OTkxIi8+PC9wOmV4dD48L3A6ZXh0THN0PjwvcDpjU2xkPjxwOmNsck1hcE92cj48YTptYXN0ZXJDbHJNYXBwaW5nLz48L3A6Y2xyTWFwT3ZyPjwvcDpub3Rlcz5QSwMECgAAAAAAVpopXXgX1bfLAQAAywEAACoAAABwcHQvbm90ZXNTbGlkZXMvX3JlbHMvbm90ZXNTbGlkZTIueG1sLnJlbHM8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+CgkJPFJlbGF0aW9uc2hpcHMgeG1sbnM9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wYWNrYWdlLzIwMDYvcmVsYXRpb25zaGlwcyI+CgkJCTxSZWxhdGlvbnNoaXAgSWQ9InJJZDEiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvbm90ZXNNYXN0ZXIiIFRhcmdldD0iLi4vbm90ZXNNYXN0ZXJzL25vdGVzTWFzdGVyMS54bWwiLz4KCQkJPFJlbGF0aW9uc2hpcCBJZD0icklkMiIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZSIgVGFyZ2V0PSIuLi9zbGlkZXMvc2xpZGUyLnhtbCIvPgoJCTwvUmVsYXRpb25zaGlwcz5QSwMECgAAAAAAVpopXdUHFYvZHgAA2R4AABUAAABwcHQvc2xpZGVzL3NsaWRlMy54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8cDpzbGQgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIHhtbG5zOnI9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMiIHhtbG5zOnA9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wcmVzZW50YXRpb25tbC8yMDA2L21haW4iPjxwOmNTbGQgbmFtZT0iU2xpZGUgMyI+PHA6Ymc+PHA6YmdQcj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkYxRUFEQyIvPjwvYTpzb2xpZEZpbGw+PC9wOmJnUHI+PC9wOmJnPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjIiIG5hbWU9IlNoYXBlIDAiPjwvcDpjTnZQcj48cDpjTnZTcFByLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIxMjE4ODk1MiIgY3k9IjkxNDQwMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSIyNDE4MTIiLz48L2E6c29saWRGaWxsPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIzIiBuYW1lPSJUZXh0IDEiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNTQ4NjQwIiB5PSIxNjQ1OTIiLz48YTpleHQgY3g9IjkxNDQwMDAiIGN5PSI1NDg2NDAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjI0MDAiIGI9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZGRkZGRiIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlsgS2VybmF1c3NhZ2UgMSBdPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjI0MDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI0IiBuYW1lPSJTaGFwZSAyIj48L3A6Y052UHI+PHA6Y052U3BQci8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNTQ4NjQwIiB5PSIxMjgwMTYwIi8+PGE6ZXh0IGN4PSI2OTQ5NDQwIiBjeT0iNDQ4MDU2MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSJGQUY2RUUiLz48L2E6c29saWRGaWxsPjxhOmxuIHc9IjEyNzAwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkRFRDBCNCIvPjwvYTpzb2xpZEZpbGw+PGE6cHJzdERhc2ggdmFsPSJkYXNoIi8+PC9hOmxuPjwvcDpzcFByPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjUiIG5hbWU9IlRleHQgMyI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI3MzE1MjAiIHk9IjE0MTczMjAiLz48YTpleHQgY3g9IjY1ODM2ODAiIGN5PSI0MjA2MjQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9InQiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgaT0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+UGxhdHogZsO8ciBldXJlIEtlcm5hdXNzYWdlLCBTdGljaHB1bmt0ZSBvZGVyIGVpbmUgVGFiZWxsZS48L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PuKAoiBTdGljaHB1bmt0IDE8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PuKAoiBTdGljaHB1bmt0IDI8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PuKAoiBTdGljaHB1bmt0IDM8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjYiIG5hbWU9IlNoYXBlIDQiPjwvcDpjTnZQcj48cDpjTnZTcFByLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI3NjgwOTYwIiB5PSIxMjgwMTYwIi8+PGE6ZXh0IGN4PSIzOTMxOTIwIiBjeT0iNDQ4MDU2MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSJGQUY2RUUiLz48L2E6c29saWRGaWxsPjxhOmxuIHc9IjEyNzAwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkRFRDBCNCIvPjwvYTpzb2xpZEZpbGw+PGE6cHJzdERhc2ggdmFsPSJkYXNoIi8+PC9hOmxuPjwvcDpzcFByPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjciIG5hbWU9IlRleHQgNSI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI3ODYzODQwIiB5PSIxNDE3MzIwIi8+PGE6ZXh0IGN4PSIzNTY2MTYwIiBjeT0iNDIwNjI0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJ0Ij48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlBsYXR6IGbDvHIgZWluIEJpbGQsIGVpbiBEaWFncmFtbTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxMzAwIiBkaXJ0eT0iMCIvPjwvYTpwPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgaT0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+b2RlciBlaW5lIEdyYWZpay48L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjgiIG5hbWU9IlRleHQgNiI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI0NTcyMDAiIHk9IjY1MTA1MjgiLz48YTpleHQgY3g9IjczMTUyMDAiIGN5PSIyNzQzMjAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlZvcmxhZ2UgwrcgRm9saWUgMzogSW5oYWx0PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI5IiBuYW1lPSJUZXh0IDciPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODY4NjgwMCIgeT0iNjUxMDUyOCIvPjxhOmV4dCBjeD0iMzA0NDk1MiIgY3k9IjI3NDMyMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGFsZ249InIiIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+UG9seXBob24gR21iSCDCtyBWV0wgSmdzdC4gMTE8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48L3A6c3BUcmVlPjwvcDpjU2xkPjxwOmNsck1hcE92cj48YTptYXN0ZXJDbHJNYXBwaW5nLz48L3A6Y2xyTWFwT3ZyPjwvcDpzbGQ+UEsDBAoAAAAAAFaaKV2gVwgvzgEAAM4BAAAgAAAAcHB0L3NsaWRlcy9fcmVscy9zbGlkZTMueG1sLnJlbHM8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj48UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlTGF5b3V0IiBUYXJnZXQ9Ii4uL3NsaWRlTGF5b3V0cy9zbGlkZUxheW91dDEueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkMiIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9ub3Rlc1NsaWRlIiBUYXJnZXQ9Ii4uL25vdGVzU2xpZGVzL25vdGVzU2xpZGUzLnhtbCIvPjwvUmVsYXRpb25zaGlwcz5QSwMECgAAAAAAVpopXUsLfMWQBgAAkAYAAB8AAABwcHQvbm90ZXNTbGlkZXMvbm90ZXNTbGlkZTMueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6bm90ZXMgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIHhtbG5zOnI9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMiIHhtbG5zOnA9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wcmVzZW50YXRpb25tbC8yMDA2L21haW4iPjxwOmNTbGQ+PHA6c3BUcmVlPjxwOm52R3JwU3BQcj48cDpjTnZQciBpZD0iMSIgbmFtZT0iIi8+PHA6Y052R3JwU3BQci8+PHA6bnZQci8+PC9wOm52R3JwU3BQcj48cDpncnBTcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjAiIGN5PSIwIi8+PGE6Y2hPZmYgeD0iMCIgeT0iMCIvPjxhOmNoRXh0IGN4PSIwIiBjeT0iMCIvPjwvYTp4ZnJtPjwvcDpncnBTcFByPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMiIgbmFtZT0iU2xpZGUgSW1hZ2UgUGxhY2Vob2xkZXIgMSIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIgbm9Sb3Q9IjEiIG5vQ2hhbmdlQXNwZWN0PSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGRJbWciLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjMiIG5hbWU9Ik5vdGVzIFBsYWNlaG9sZGVyIDIiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9ImJvZHkiIGlkeD0iMSIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQci8+PHA6dHhCb2R5PjxhOmJvZHlQci8+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIGRpcnR5PSIwIi8+PGE6dD48L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iU2xpZGUgTnVtYmVyIFBsYWNlaG9sZGVyIDMiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9InNsZE51bSIgc3o9InF1YXJ0ZXIiIGlkeD0iMTAiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjxwOnR4Qm9keT48YTpib2R5UHIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOmZsZCBpZD0ie0Y3MDIxNDUxLTEzODctNENBNi04MTZGLTM4NzlGOTdCNUNCQ30iIHR5cGU9InNsaWRlbnVtIj48YTpyUHIgbGFuZz0iZW4tVVMiLz48YTp0PjM8L2E6dD48L2E6ZmxkPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48L3A6c3BUcmVlPjxwOmV4dExzdD48cDpleHQgdXJpPSJ7QkI5NjJDOEItQjE0Ri00RDk3LUFGNjUtRjUzNDRDQjhBQzNFfSI+PHAxNDpjcmVhdGlvbklkIHhtbG5zOnAxND0iaHR0cDovL3NjaGVtYXMubWljcm9zb2Z0LmNvbS9vZmZpY2UvcG93ZXJwb2ludC8yMDEwL21haW4iIHZhbD0iMTAyNDA4Njk5MSIvPjwvcDpleHQ+PC9wOmV4dExzdD48L3A6Y1NsZD48cDpjbHJNYXBPdnI+PGE6bWFzdGVyQ2xyTWFwcGluZy8+PC9wOmNsck1hcE92cj48L3A6bm90ZXM+UEsDBAoAAAAAAFaaKV05DFnZywEAAMsBAAAqAAAAcHB0L25vdGVzU2xpZGVzL19yZWxzL25vdGVzU2xpZGUzLnhtbC5yZWxzPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/PgoJCTxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPgoJCQk8UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL25vdGVzTWFzdGVyIiBUYXJnZXQ9Ii4uL25vdGVzTWFzdGVycy9ub3Rlc01hc3RlcjEueG1sIi8+CgkJCTxSZWxhdGlvbnNoaXAgSWQ9InJJZDIiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGUiIFRhcmdldD0iLi4vc2xpZGVzL3NsaWRlMy54bWwiLz4KCQk8L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV2ZqCZ6MhMAADITAAAVAAAAcHB0L3NsaWRlcy9zbGlkZTQueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6c2xkIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpjU2xkIG5hbWU9IlNsaWRlIDQiPjxwOmJnPjxwOmJnUHI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSJGMUVBREMiLz48L2E6c29saWRGaWxsPjwvcDpiZ1ByPjwvcDpiZz48cDpzcFRyZWU+PHA6bnZHcnBTcFByPjxwOmNOdlByIGlkPSIxIiBuYW1lPSIiLz48cDpjTnZHcnBTcFByLz48cDpudlByLz48L3A6bnZHcnBTcFByPjxwOmdycFNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMCIgY3k9IjAiLz48YTpjaE9mZiB4PSIwIiB5PSIwIi8+PGE6Y2hFeHQgY3g9IjAiIGN5PSIwIi8+PC9hOnhmcm0+PC9wOmdycFNwUHI+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIyIiBuYW1lPSJTaGFwZSAwIj48L3A6Y052UHI+PHA6Y052U3BQci8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMTIxODg5NTIiIGN5PSI5MTQ0MDAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iMjQxODEyIi8+PC9hOnNvbGlkRmlsbD48YTpsbj48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iVGV4dCAxIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjU0ODY0MCIgeT0iMTY0NTkyIi8+PGE6ZXh0IGN4PSIxMDA1ODQwMCIgY3k9IjU0ODY0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjQwMCIgYj0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iRkZGRkZGIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+WyBLZXJuYXVzc2FnZSAyIC8gQmVpc3BpZWwgUG9seXBob24gXTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyNDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iU2hhcGUgMiI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjU0ODY0MCIgeT0iMTI4MDE2MCIvPjxhOmV4dCBjeD0iMTEwNjQyNDAiIGN5PSI0NDgwNTYwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZBRjZFRSIvPjwvYTpzb2xpZEZpbGw+PGE6bG4gdz0iMTI3MDAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iREVEMEI0Ii8+PC9hOnNvbGlkRmlsbD48YTpwcnN0RGFzaCB2YWw9ImRhc2giLz48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNSIgbmFtZT0iVGV4dCAzIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjczMTUyMCIgeT0iMTQxNzMyMCIvPjxhOmV4dCBjeD0iMTA2OTg0ODAiIGN5PSI0MjA2MjQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9InQiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgaT0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+U3RlbGx0IGhpZXIgZWluZW4ga29ua3JldGVuIEJlenVnIHp1ciBQb2x5cGhvbiBHbWJIIGhlcjogV2llIHplaWd0IHNpY2ggZGFzIFRoZW1hIGFtIEJlaXNwaWVsIGRlcyBVbnRlcm5laG1lbnM/PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI2IiBuYW1lPSJUZXh0IDQiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNDU3MjAwIiB5PSI2NTEwNTI4Ii8+PGE6ZXh0IGN4PSI3MzE1MjAwIiBjeT0iMjc0MzIwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSI2QjVBNDgiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD5Wb3JsYWdlIMK3IEZvbGllIDQ6IEluaGFsdCAvIEJlaXNwaWVsPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI3IiBuYW1lPSJUZXh0IDUiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODY4NjgwMCIgeT0iNjUxMDUyOCIvPjxhOmV4dCBjeD0iMzA0NDk1MiIgY3k9IjI3NDMyMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGFsZ249InIiIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+UG9seXBob24gR21iSCDCtyBWV0wgSmdzdC4gMTE8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48L3A6c3BUcmVlPjwvcDpjU2xkPjxwOmNsck1hcE92cj48YTptYXN0ZXJDbHJNYXBwaW5nLz48L3A6Y2xyTWFwT3ZyPjwvcDpzbGQ+UEsDBAoAAAAAAFaaKV3XYBAezgEAAM4BAAAgAAAAcHB0L3NsaWRlcy9fcmVscy9zbGlkZTQueG1sLnJlbHM8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj48UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlTGF5b3V0IiBUYXJnZXQ9Ii4uL3NsaWRlTGF5b3V0cy9zbGlkZUxheW91dDEueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkMiIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9ub3Rlc1NsaWRlIiBUYXJnZXQ9Ii4uL25vdGVzU2xpZGVzL25vdGVzU2xpZGU0LnhtbCIvPjwvUmVsYXRpb25zaGlwcz5QSwMECgAAAAAAVpopXXZznP+QBgAAkAYAAB8AAABwcHQvbm90ZXNTbGlkZXMvbm90ZXNTbGlkZTQueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6bm90ZXMgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIHhtbG5zOnI9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMiIHhtbG5zOnA9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wcmVzZW50YXRpb25tbC8yMDA2L21haW4iPjxwOmNTbGQ+PHA6c3BUcmVlPjxwOm52R3JwU3BQcj48cDpjTnZQciBpZD0iMSIgbmFtZT0iIi8+PHA6Y052R3JwU3BQci8+PHA6bnZQci8+PC9wOm52R3JwU3BQcj48cDpncnBTcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjAiIGN5PSIwIi8+PGE6Y2hPZmYgeD0iMCIgeT0iMCIvPjxhOmNoRXh0IGN4PSIwIiBjeT0iMCIvPjwvYTp4ZnJtPjwvcDpncnBTcFByPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMiIgbmFtZT0iU2xpZGUgSW1hZ2UgUGxhY2Vob2xkZXIgMSIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIgbm9Sb3Q9IjEiIG5vQ2hhbmdlQXNwZWN0PSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGRJbWciLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjMiIG5hbWU9Ik5vdGVzIFBsYWNlaG9sZGVyIDIiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9ImJvZHkiIGlkeD0iMSIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQci8+PHA6dHhCb2R5PjxhOmJvZHlQci8+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIGRpcnR5PSIwIi8+PGE6dD48L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iU2xpZGUgTnVtYmVyIFBsYWNlaG9sZGVyIDMiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9InNsZE51bSIgc3o9InF1YXJ0ZXIiIGlkeD0iMTAiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjxwOnR4Qm9keT48YTpib2R5UHIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOmZsZCBpZD0ie0Y3MDIxNDUxLTEzODctNENBNi04MTZGLTM4NzlGOTdCNUNCQ30iIHR5cGU9InNsaWRlbnVtIj48YTpyUHIgbGFuZz0iZW4tVVMiLz48YTp0PjQ8L2E6dD48L2E6ZmxkPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48L3A6c3BUcmVlPjxwOmV4dExzdD48cDpleHQgdXJpPSJ7QkI5NjJDOEItQjE0Ri00RDk3LUFGNjUtRjUzNDRDQjhBQzNFfSI+PHAxNDpjcmVhdGlvbklkIHhtbG5zOnAxND0iaHR0cDovL3NjaGVtYXMubWljcm9zb2Z0LmNvbS9vZmZpY2UvcG93ZXJwb2ludC8yMDEwL21haW4iIHZhbD0iMTAyNDA4Njk5MSIvPjwvcDpleHQ+PC9wOmV4dExzdD48L3A6Y1NsZD48cDpjbHJNYXBPdnI+PGE6bWFzdGVyQ2xyTWFwcGluZy8+PC9wOmNsck1hcE92cj48L3A6bm90ZXM+UEsDBAoAAAAAAFaaKV2/SowLywEAAMsBAAAqAAAAcHB0L25vdGVzU2xpZGVzL19yZWxzL25vdGVzU2xpZGU0LnhtbC5yZWxzPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/PgoJCTxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPgoJCQk8UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL25vdGVzTWFzdGVyIiBUYXJnZXQ9Ii4uL25vdGVzTWFzdGVycy9ub3Rlc01hc3RlcjEueG1sIi8+CgkJCTxSZWxhdGlvbnNoaXAgSWQ9InJJZDIiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGUiIFRhcmdldD0iLi4vc2xpZGVzL3NsaWRlNC54bWwiLz4KCQk8L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV0IpG1F5BkAAOQZAAAVAAAAcHB0L3NsaWRlcy9zbGlkZTUueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6c2xkIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpjU2xkIG5hbWU9IlNsaWRlIDUiPjxwOmJnPjxwOmJnUHI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSIyNDE4MTIiLz48L2E6c29saWRGaWxsPjwvcDpiZ1ByPjwvcDpiZz48cDpzcFRyZWU+PHA6bnZHcnBTcFByPjxwOmNOdlByIGlkPSIxIiBuYW1lPSIiLz48cDpjTnZHcnBTcFByLz48cDpudlByLz48L3A6bnZHcnBTcFByPjxwOmdycFNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMCIgY3k9IjAiLz48YTpjaE9mZiB4PSIwIiB5PSIwIi8+PGE6Y2hFeHQgY3g9IjAiIGN5PSIwIi8+PC9hOnhmcm0+PC9wOmdycFNwUHI+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIyIiBuYW1lPSJUZXh0IDAiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSI2NDAwODAiLz48YTpleHQgY3g9IjEwMDU4NDAwIiBjeT0iNTQ4NjQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIyNjAwIiBiPSIxIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSJGRkZGRkYiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYW1icmlhIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FtYnJpYSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbWJyaWEiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD5GYXppdDwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyNjAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iU2hhcGUgMSI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iMTM3MTYwMCIvPjxhOmV4dCBjeD0iMTA1MTU2MDAiIGN5PSIyMzc3NDQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZBRjZFRSIvPjwvYTpzb2xpZEZpbGw+PGE6bG4gdz0iMTI3MDAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iREVEMEI0Ii8+PC9hOnNvbGlkRmlsbD48YTpwcnN0RGFzaCB2YWw9ImRhc2giLz48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iVGV4dCAyIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjEwMDU4NDAiIHk9IjE1MDg3NjAiLz48YTpleHQgY3g9IjEwMTQ5ODQwIiBjeT0iMjEwMzEyMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJ0Ij48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PkZhc3N0IGV1ZXIgd2ljaHRpZ3N0ZXMgRXJnZWJuaXMgaW4gMi0zIFPDpHR6ZW4genVzYW1tZW4uPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI1IiBuYW1lPSJUZXh0IDMiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSI0MDIzMzYwIi8+PGE6ZXh0IGN4PSIxMDA1ODQwMCIgY3k9IjQ1NzIwMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjAwMCIgYj0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iQzlCQkEzIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+UXVlbGxlbjwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyMDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNiIgbmFtZT0iU2hhcGUgNCI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iNDUyNjI4MCIvPjxhOmV4dCBjeD0iMTA1MTU2MDAiIGN5PSIxNTU0NDgwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZBRjZFRSIvPjwvYTpzb2xpZEZpbGw+PGE6bG4gdz0iMTI3MDAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iREVEMEI0Ii8+PC9hOnNvbGlkRmlsbD48YTpwcnN0RGFzaCB2YWw9ImRhc2giLz48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNyIgbmFtZT0iVGV4dCA1Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjEwMDU4NDAiIHk9IjQ2NjM0NDAiLz48YTpleHQgY3g9IjEwMTQ5ODQwIiBjeT0iMTI4MDE2MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJ0Ij48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0Pkxpc3RldCBoaWVyIGFsbGUgZ2VudXR6dGVuIFF1ZWxsZW4gYXVmLjwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxMzAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iOCIgbmFtZT0iVGV4dCA2Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjQ1NzIwMCIgeT0iNjUxMDUyOCIvPjxhOmV4dCBjeD0iNzMxNTIwMCIgY3k9IjI3NDMyMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+Vm9ybGFnZSDCtyBGb2xpZSA1OiBGYXppdCB1bmQgUXVlbGxlbjwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iOSIgbmFtZT0iVGV4dCA3Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9Ijg2ODY4MDAiIHk9IjY1MTA1MjgiLz48YTpleHQgY3g9IjMwNDQ5NTIiIGN5PSIyNzQzMjAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBhbGduPSJyIiBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlBvbHlwaG9uIEdtYkggwrcgVldMIEpnc3QuIDExPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48L3A6Y1NsZD48cDpjbHJNYXBPdnI+PGE6bWFzdGVyQ2xyTWFwcGluZy8+PC9wOmNsck1hcE92cj48L3A6c2xkPlBLAwQKAAAAAABWmild8AU1n84BAADOAQAAIAAAAHBwdC9zbGlkZXMvX3JlbHMvc2xpZGU1LnhtbC5yZWxzPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPFJlbGF0aW9uc2hpcHMgeG1sbnM9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wYWNrYWdlLzIwMDYvcmVsYXRpb25zaGlwcyI+PFJlbGF0aW9uc2hpcCBJZD0icklkMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZUxheW91dCIgVGFyZ2V0PSIuLi9zbGlkZUxheW91dHMvc2xpZGVMYXlvdXQxLnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDIiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvbm90ZXNTbGlkZSIgVGFyZ2V0PSIuLi9ub3Rlc1NsaWRlcy9ub3Rlc1NsaWRlNS54bWwiLz48L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV3kuFc4kAYAAJAGAAAfAAAAcHB0L25vdGVzU2xpZGVzL25vdGVzU2xpZGU1LnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOm5vdGVzIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpjU2xkPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjIiIG5hbWU9IlNsaWRlIEltYWdlIFBsYWNlaG9sZGVyIDEiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiIG5vUm90PSIxIiBub0NoYW5nZUFzcGVjdD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0ic2xkSW1nIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIzIiBuYW1lPSJOb3RlcyBQbGFjZWhvbGRlciAyIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJib2R5IiBpZHg9IjEiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjxwOnR4Qm9keT48YTpib2R5UHIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBkaXJ0eT0iMCIvPjxhOnQ+PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjQiIG5hbWU9IlNsaWRlIE51bWJlciBQbGFjZWhvbGRlciAzIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGROdW0iIHN6PSJxdWFydGVyIiBpZHg9IjEwIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48cDp0eEJvZHk+PGE6Ym9keVByLz48YTpsc3RTdHlsZS8+PGE6cD48YTpmbGQgaWQ9IntGNzAyMTQ1MS0xMzg3LTRDQTYtODE2Ri0zODc5Rjk3QjVDQkN9IiB0eXBlPSJzbGlkZW51bSI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD41PC9hOnQ+PC9hOmZsZD48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48cDpleHRMc3Q+PHA6ZXh0IHVyaT0ie0JCOTYyQzhCLUIxNEYtNEQ5Ny1BRjY1LUY1MzQ0Q0I4QUMzRX0iPjxwMTQ6Y3JlYXRpb25JZCB4bWxuczpwMTQ9Imh0dHA6Ly9zY2hlbWFzLm1pY3Jvc29mdC5jb20vb2ZmaWNlL3Bvd2VycG9pbnQvMjAxMC9tYWluIiB2YWw9IjEwMjQwODY5OTEiLz48L3A6ZXh0PjwvcDpleHRMc3Q+PC9wOmNTbGQ+PHA6Y2xyTWFwT3ZyPjxhOm1hc3RlckNsck1hcHBpbmcvPjwvcDpjbHJNYXBPdnI+PC9wOm5vdGVzPlBLAwQKAAAAAABWmild/lEAZcsBAADLAQAAKgAAAHBwdC9ub3Rlc1NsaWRlcy9fcmVscy9ub3Rlc1NsaWRlNS54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4KCQk8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj4KCQkJPFJlbGF0aW9uc2hpcCBJZD0icklkMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9ub3Rlc01hc3RlciIgVGFyZ2V0PSIuLi9ub3Rlc01hc3RlcnMvbm90ZXNNYXN0ZXIxLnhtbCIvPgoJCQk8UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlIiBUYXJnZXQ9Ii4uL3NsaWRlcy9zbGlkZTUueG1sIi8+CgkJPC9SZWxhdGlvbnNoaXBzPlBLAwQKAAAAAABWmildBUvgDJceAACXHgAAIQAAAHBwdC9zbGlkZU1hc3RlcnMvc2xpZGVNYXN0ZXIxLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOnNsZE1hc3RlciB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiI+PHA6Y1NsZD48cDpzcFRyZWU+PHA6bnZHcnBTcFByPjxwOmNOdlByIGlkPSIxIiBuYW1lPSIiLz48cDpjTnZHcnBTcFByLz48cDpudlByLz48L3A6bnZHcnBTcFByPjxwOmdycFNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMCIgY3k9IjAiLz48YTpjaE9mZiB4PSIwIiB5PSIwIi8+PGE6Y2hFeHQgY3g9IjAiIGN5PSIwIi8+PC9hOnhmcm0+PC9wOmdycFNwUHI+PC9wOnNwVHJlZT48L3A6Y1NsZD48cDpjbHJNYXAgYmcxPSJsdDEiIHR4MT0iZGsxIiBiZzI9Imx0MiIgdHgyPSJkazIiIGFjY2VudDE9ImFjY2VudDEiIGFjY2VudDI9ImFjY2VudDIiIGFjY2VudDM9ImFjY2VudDMiIGFjY2VudDQ9ImFjY2VudDQiIGFjY2VudDU9ImFjY2VudDUiIGFjY2VudDY9ImFjY2VudDYiIGhsaW5rPSJobGluayIgZm9sSGxpbms9ImZvbEhsaW5rIi8+PHA6c2xkTGF5b3V0SWRMc3Q+PHA6c2xkTGF5b3V0SWQgaWQ9IjIxNDc0ODM2NDkiIHI6aWQ9InJJZDEiLz48L3A6c2xkTGF5b3V0SWRMc3Q+PHA6aGYgc2xkTnVtPSIwIiBoZHI9IjAiIGZ0cj0iMCIgZHQ9IjAiLz48cDp0eFN0eWxlcz4gPHA6dGl0bGVTdHlsZT4gIDxhOmx2bDFwUHIgYWxnbj0iY3RyIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6c3BjQmVmPjxhOnNwY1BjdCB2YWw9IjAiLz48L2E6c3BjQmVmPjxhOmJ1Tm9uZS8+PGE6ZGVmUlByIHN6PSI0NDAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21qLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittai1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbWotY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwxcFByPiA8L3A6dGl0bGVTdHlsZT4gPHA6Ym9keVN0eWxlPiAgPGE6bHZsMXBQciBtYXJMPSIzNDI5MDAiIGluZGVudD0iLTM0MjkwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOnNwY0JlZj48YTpzcGNQY3QgdmFsPSIyMDAwMCIvPjwvYTpzcGNCZWY+PGE6YnVGb250IHR5cGVmYWNlPSJBcmlhbCIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6YnVDaGFyIGNoYXI9IuKAoiIvPjxhOmRlZlJQciBzej0iMzIwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsMXBQcj4gIDxhOmx2bDJwUHIgbWFyTD0iNzQyOTUwIiBpbmRlbnQ9Ii0yODU3NTAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpzcGNCZWY+PGE6c3BjUGN0IHZhbD0iMjAwMDAiLz48L2E6c3BjQmVmPjxhOmJ1Rm9udCB0eXBlZmFjZT0iQXJpYWwiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmJ1Q2hhciBjaGFyPSLigJMiLz48YTpkZWZSUHIgc3o9IjI4MDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDJwUHI+ICA8YTpsdmwzcFByIG1hckw9IjExNDMwMDAiIGluZGVudD0iLTIyODYwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOnNwY0JlZj48YTpzcGNQY3QgdmFsPSIyMDAwMCIvPjwvYTpzcGNCZWY+PGE6YnVGb250IHR5cGVmYWNlPSJBcmlhbCIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6YnVDaGFyIGNoYXI9IuKAoiIvPjxhOmRlZlJQciBzej0iMjQwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsM3BQcj4gIDxhOmx2bDRwUHIgbWFyTD0iMTYwMDIwMCIgaW5kZW50PSItMjI4NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6c3BjQmVmPjxhOnNwY1BjdCB2YWw9IjIwMDAwIi8+PC9hOnNwY0JlZj48YTpidUZvbnQgdHlwZWZhY2U9IkFyaWFsIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTpidUNoYXIgY2hhcj0i4oCTIi8+PGE6ZGVmUlByIHN6PSIyMDAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw0cFByPiAgPGE6bHZsNXBQciBtYXJMPSIyMDU3NDAwIiBpbmRlbnQ9Ii0yMjg2MDAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpzcGNCZWY+PGE6c3BjUGN0IHZhbD0iMjAwMDAiLz48L2E6c3BjQmVmPjxhOmJ1Rm9udCB0eXBlZmFjZT0iQXJpYWwiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmJ1Q2hhciBjaGFyPSLCuyIvPjxhOmRlZlJQciBzej0iMjAwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsNXBQcj4gIDxhOmx2bDZwUHIgbWFyTD0iMjUxNDYwMCIgaW5kZW50PSItMjI4NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6c3BjQmVmPjxhOnNwY1BjdCB2YWw9IjIwMDAwIi8+PC9hOnNwY0JlZj48YTpidUZvbnQgdHlwZWZhY2U9IkFyaWFsIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTpidUNoYXIgY2hhcj0i4oCiIi8+PGE6ZGVmUlByIHN6PSIyMDAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw2cFByPiAgPGE6bHZsN3BQciBtYXJMPSIyOTcxODAwIiBpbmRlbnQ9Ii0yMjg2MDAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpzcGNCZWY+PGE6c3BjUGN0IHZhbD0iMjAwMDAiLz48L2E6c3BjQmVmPjxhOmJ1Rm9udCB0eXBlZmFjZT0iQXJpYWwiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmJ1Q2hhciBjaGFyPSLigKIiLz48YTpkZWZSUHIgc3o9IjIwMDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDdwUHI+ICA8YTpsdmw4cFByIG1hckw9IjM0MjkwMDAiIGluZGVudD0iLTIyODYwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOnNwY0JlZj48YTpzcGNQY3QgdmFsPSIyMDAwMCIvPjwvYTpzcGNCZWY+PGE6YnVGb250IHR5cGVmYWNlPSJBcmlhbCIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6YnVDaGFyIGNoYXI9IuKAoiIvPjxhOmRlZlJQciBzej0iMjAwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsOHBQcj4gIDxhOmx2bDlwUHIgbWFyTD0iMzg4NjIwMCIgaW5kZW50PSItMjI4NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6c3BjQmVmPjxhOnNwY1BjdCB2YWw9IjIwMDAwIi8+PC9hOnNwY0JlZj48YTpidUZvbnQgdHlwZWZhY2U9IkFyaWFsIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTpidUNoYXIgY2hhcj0i4oCiIi8+PGE6ZGVmUlByIHN6PSIyMDAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw5cFByPiA8L3A6Ym9keVN0eWxlPiA8cDpvdGhlclN0eWxlPiAgPGE6ZGVmUFByPjxhOmRlZlJQciBsYW5nPSJlbi1VUyIvPjwvYTpkZWZQUHI+ICA8YTpsdmwxcFByIG1hckw9IjAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpkZWZSUHIgc3o9IjE4MDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDFwUHI+ICA8YTpsdmwycFByIG1hckw9IjQ1NzIwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOmRlZlJQciBzej0iMTgwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsMnBQcj4gIDxhOmx2bDNwUHIgbWFyTD0iOTE0NDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwzcFByPiAgPGE6bHZsNHBQciBtYXJMPSIxMzcxNjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw0cFByPiAgPGE6bHZsNXBQciBtYXJMPSIxODI4ODAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw1cFByPiAgPGE6bHZsNnBQciBtYXJMPSIyMjg2MDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw2cFByPiAgPGE6bHZsN3BQciBtYXJMPSIyNzQzMjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw3cFByPiAgPGE6bHZsOHBQciBtYXJMPSIzMjAwNDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw4cFByPiAgPGE6bHZsOXBQciBtYXJMPSIzNjU3NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw5cFByPiA8L3A6b3RoZXJTdHlsZT48L3A6dHhTdHlsZXM+PC9wOnNsZE1hc3Rlcj5QSwMECgAAAAAAVpopXU7HKY6+AQAAvgEAACwAAABwcHQvc2xpZGVNYXN0ZXJzL19yZWxzL3NsaWRlTWFzdGVyMS54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDEiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGVMYXlvdXQiIFRhcmdldD0iLi4vc2xpZGVMYXlvdXRzL3NsaWRlTGF5b3V0MS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3RoZW1lIiBUYXJnZXQ9Ii4uL3RoZW1lL3RoZW1lMS54bWwiLz48L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV02F+G9VB0AAFQdAAAhAAAAcHB0L25vdGVzTWFzdGVycy9ub3Rlc01hc3RlcjEueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6bm90ZXNNYXN0ZXIgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIHhtbG5zOnI9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMiIHhtbG5zOnA9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wcmVzZW50YXRpb25tbC8yMDA2L21haW4iPjxwOmNTbGQ+PHA6Ymc+PHA6YmdSZWYgaWR4PSIxMDAxIj48YTpzY2hlbWVDbHIgdmFsPSJiZzEiLz48L3A6YmdSZWY+PC9wOmJnPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjIiIG5hbWU9IkhlYWRlciBQbGFjZWhvbGRlciAxIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJoZHIiIHN6PSJxdWFydGVyIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjI5NzE4MDAiIGN5PSI0NTg3ODgiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdC8+PC9hOnByc3RHZW9tPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgdmVydD0iaG9yeiIgbElucz0iOTE0NDAiIHRJbnM9IjQ1NzIwIiBySW5zPSI5MTQ0MCIgYklucz0iNDU3MjAiIHJ0bENvbD0iMCIvPjxhOmxzdFN0eWxlPjxhOmx2bDFwUHIgYWxnbj0ibCI+PGE6ZGVmUlByIHN6PSIxMjAwIi8+PC9hOmx2bDFwUHI+PC9hOmxzdFN0eWxlPjxhOnA+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iRGF0ZSBQbGFjZWhvbGRlciAyIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJkdCIgaWR4PSIxIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjM4ODQ2MTMiIHk9IjAiLz48YTpleHQgY3g9IjI5NzE4MDAiIGN5PSI0NTg3ODgiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdC8+PC9hOnByc3RHZW9tPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgdmVydD0iaG9yeiIgbElucz0iOTE0NDAiIHRJbnM9IjQ1NzIwIiBySW5zPSI5MTQ0MCIgYklucz0iNDU3MjAiIHJ0bENvbD0iMCIvPjxhOmxzdFN0eWxlPjxhOmx2bDFwUHIgYWxnbj0iciI+PGE6ZGVmUlByIHN6PSIxMjAwIi8+PC9hOmx2bDFwUHI+PC9hOmxzdFN0eWxlPjxhOnA+PGE6ZmxkIGlkPSJ7NTI4MkYxNTMtM0YzNy0wRjQ1LTlFOTctNzNBQ0ZBMTMyMzBDfSIgdHlwZT0iZGF0ZXRpbWVGaWd1cmVPdXQiPjxhOnJQciBsYW5nPSJlbi1VUyIvPjxhOnQ+Ny8yMy8xOTwvYTp0PjwvYTpmbGQ+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iU2xpZGUgSW1hZ2UgUGxhY2Vob2xkZXIgMyIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIgbm9Sb3Q9IjEiIG5vQ2hhbmdlQXNwZWN0PSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGRJbWciIGlkeD0iMiIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI2ODU4MDAiIHk9IjExNDMwMDAiLz48YTpleHQgY3g9IjU0ODY0MDAiIGN5PSIzMDg2MTAwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3QvPjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuIHc9IjEyNzAwIj48YTpzb2xpZEZpbGw+PGE6cHJzdENsciB2YWw9ImJsYWNrIi8+PC9hOnNvbGlkRmlsbD48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB2ZXJ0PSJob3J6IiBsSW5zPSI5MTQ0MCIgdElucz0iNDU3MjAiIHJJbnM9IjkxNDQwIiBiSW5zPSI0NTcyMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjUiIG5hbWU9Ik5vdGVzIFBsYWNlaG9sZGVyIDQiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9ImJvZHkiIHN6PSJxdWFydGVyIiBpZHg9IjMiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNjg1ODAwIiB5PSI0NDAwNTUwIi8+PGE6ZXh0IGN4PSI1NDg2NDAwIiBjeT0iMzYwMDQ1MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0Lz48L2E6cHJzdEdlb20+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB2ZXJ0PSJob3J6IiBsSW5zPSI5MTQ0MCIgdElucz0iNDU3MjAiIHJJbnM9IjkxNDQwIiBiSW5zPSI0NTcyMCIgcnRsQ29sPSIwIi8+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGx2bD0iMCIvPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD5DbGljayB0byBlZGl0IE1hc3RlciB0ZXh0IHN0eWxlczwvYTp0PjwvYTpyPjwvYTpwPjxhOnA+PGE6cFByIGx2bD0iMSIvPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD5TZWNvbmQgbGV2ZWw8L2E6dD48L2E6cj48L2E6cD48YTpwPjxhOnBQciBsdmw9IjIiLz48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIvPjxhOnQ+VGhpcmQgbGV2ZWw8L2E6dD48L2E6cj48L2E6cD48YTpwPjxhOnBQciBsdmw9IjMiLz48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIvPjxhOnQ+Rm91cnRoIGxldmVsPC9hOnQ+PC9hOnI+PC9hOnA+PGE6cD48YTpwUHIgbHZsPSI0Ii8+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiLz48YTp0PkZpZnRoIGxldmVsPC9hOnQ+PC9hOnI+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI2IiBuYW1lPSJGb290ZXIgUGxhY2Vob2xkZXIgNSIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0iZnRyIiBzej0icXVhcnRlciIgaWR4PSI0Ii8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9Ijg2ODUyMTMiLz48YTpleHQgY3g9IjI5NzE4MDAiIGN5PSI0NTg3ODciLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdC8+PC9hOnByc3RHZW9tPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgdmVydD0iaG9yeiIgbElucz0iOTE0NDAiIHRJbnM9IjQ1NzIwIiBySW5zPSI5MTQ0MCIgYklucz0iNDU3MjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJiIi8+PGE6bHN0U3R5bGU+PGE6bHZsMXBQciBhbGduPSJsIj48YTpkZWZSUHIgc3o9IjEyMDAiLz48L2E6bHZsMXBQcj48L2E6bHN0U3R5bGU+PGE6cD48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI3IiBuYW1lPSJTbGlkZSBOdW1iZXIgUGxhY2Vob2xkZXIgNiIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0ic2xkTnVtIiBzej0icXVhcnRlciIgaWR4PSI1Ii8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjM4ODQ2MTMiIHk9Ijg2ODUyMTMiLz48YTpleHQgY3g9IjI5NzE4MDAiIGN5PSI0NTg3ODciLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdC8+PC9hOnByc3RHZW9tPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgdmVydD0iaG9yeiIgbElucz0iOTE0NDAiIHRJbnM9IjQ1NzIwIiBySW5zPSI5MTQ0MCIgYklucz0iNDU3MjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJiIi8+PGE6bHN0U3R5bGU+PGE6bHZsMXBQciBhbGduPSJyIj48YTpkZWZSUHIgc3o9IjEyMDAiLz48L2E6bHZsMXBQcj48L2E6bHN0U3R5bGU+PGE6cD48YTpmbGQgaWQ9IntDRTVFOUNDMS1DNzA2LTBGNDktOTJENi1FNTcxQ0M1RUVBOEZ9IiB0eXBlPSJzbGlkZW51bSI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD7igLkj4oC6PC9hOnQ+PC9hOmZsZD48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48cDpleHRMc3Q+PHA6ZXh0IHVyaT0ie0JCOTYyQzhCLUIxNEYtNEQ5Ny1BRjY1LUY1MzQ0Q0I4QUMzRX0iPjxwMTQ6Y3JlYXRpb25JZCB4bWxuczpwMTQ9Imh0dHA6Ly9zY2hlbWFzLm1pY3Jvc29mdC5jb20vb2ZmaWNlL3Bvd2VycG9pbnQvMjAxMC9tYWluIiB2YWw9IjEwMjQwODY5OTEiLz48L3A6ZXh0PjwvcDpleHRMc3Q+PC9wOmNTbGQ+PHA6Y2xyTWFwIGJnMT0ibHQxIiB0eDE9ImRrMSIgYmcyPSJsdDIiIHR4Mj0iZGsyIiBhY2NlbnQxPSJhY2NlbnQxIiBhY2NlbnQyPSJhY2NlbnQyIiBhY2NlbnQzPSJhY2NlbnQz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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.gtai.de/de/meta/presse/der-investitionsstandort-deutschland-aus-der-sicht-auslaendischer-unternehmen-aus-fuenf-laendern-1903524" target="_blank" rel="noopener">Germany Trade & Invest – Studie zum Investitionsstandort Deutschland</a></li><li><a href="https://www.iwkoeln.de/studien/eine-bewertung-mit-dem-iw-standortindex-519229.html" target="_blank" rel="noopener">IW Köln – Standort Deutschland im IW-Standortindex</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-3-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Harte Standortfaktoren sind...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="0">
          <span>subjektiv und schwer messbar.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="1">
          <span>objektiv messbar, z. B. Grundstückspreise oder Lohnniveau.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="2">
          <span>nur für Privatpersonen relevant.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="3">
          <span>gesetzlich verboten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Ein Beispiel für einen weichen Standortfaktor ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="0">
          <span>die Steuerlast.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="1">
          <span>das Image der Region.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="2">
          <span>das Lohnniveau.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="3">
          <span>die Grundstückspreise.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Der Abbaufaktor des Produktionsfaktors Boden bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="0">
          <span>landwirtschaftlich nutzbare Fläche.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="1">
          <span>Bodenschätze und Rohstoffe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="2">
          <span>die Fläche als Standort für Betriebe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="3">
          <span>die Verkehrsanbindung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Der Standortfaktor 'Boden' bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="0">
          <span>die Fläche als Ort für Betriebsansiedlungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="1">
          <span>nur landwirtschaftliche Nutzung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="2">
          <span>ausschließlich Rohstoffvorkommen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="3">
          <span>den Zins für Kapital.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Warum ist Boden als Produktionsfaktor besonders?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="0">
          <span>Er ist beliebig vermehrbar.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="1">
          <span>Er ist nicht vermehrbar, seine Nutzung stößt an natürliche Grenzen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="2">
          <span>Er hat keinen Preis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="3">
          <span>Er wird nur von Privatpersonen genutzt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Deutschland gilt im internationalen Vergleich als...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="0">
          <span>Niedriglohnland mit schwacher Infrastruktur.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="1">
          <span>Hochlohn-, aber auch Hochtechnologie- und Infrastrukturstandort.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="2">
          <span>reines Agrarland.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="3">
          <span>Land ohne Rechtssystem.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-6" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">7</span>Welche der folgenden Faktoren zählen zu den harten Standortfaktoren? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-3-6" value="0">
          <span>Grundstückspreise/Miete</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-3-6" value="1">
          <span>Verkehrsanbindung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-3-6" value="2">
          <span>Freizeitwert der Region</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-3-6" value="3">
          <span>Steuern/Abgaben</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Ein Vorteil eines Standorts in Tschechien für Polyphon wäre...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-7" value="0">
          <span>niedrigere Lohnkosten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-7" value="1">
          <span>kürzere Transportwege zum Holzimport.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-7" value="2">
          <span>mehr spezialisierte Manufakturfachkräfte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-7" value="3">
          <span>höhere Grundstückspreise.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Ein Nachteil eines Standorts im Umland (statt Hamburger Hafengebiet) wäre für Polyphon möglicherweise...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-8" value="0">
          <span>höhere Mieten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-8" value="1">
          <span>schlechtere Verkehrsanbindung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-8" value="2">
          <span>mehr Fachkräfte vor Ort.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-8" value="3">
          <span>höheres Image.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Standortfaktoren beeinflussen vor allem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-9" value="0">
          <span>die Entscheidung, wo ein Unternehmen sich ansiedelt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-9" value="1">
          <span>ausschließlich den Aktienkurs.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-9" value="2">
          <span>die Bedürfnispyramide.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-9" value="3">
          <span>das Kartellrecht.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-2-2" class="pager-link pager-prev" data-target="page-2-2"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">2.2 <span data-i18n="t.2_2.t">Volkswirtschaftliche und internationale Arbeitsteilung, Ursachen der Arbeitslosigkeit, Strukturwandel, Arbeitslosenquote</span></span></a>
      <a href="#page-2-4" class="pager-link pager-next" data-target="page-2-4"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">2.4 <span data-i18n="t.2_4.t">Modell des einfachen und erweiterten Wirtschaftskreislaufs, Kombination und Substitution von Produktionsfaktoren</span></span></a>
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  </section>

  <section class="page" id="page-2-4" data-title="2.4 Modell des einfachen und erweiterten Wirtschaftskreislaufs, Kombination und Substitution von Produktionsfaktoren">
    <p class="kicker" data-i18n="tb.2">2. System der Produktionsfaktoren</p>
    <h1 class="topic-title"><span class="topic-id">2.4</span><span data-i18n="t.2_4.t">Modell des einfachen und erweiterten Wirtschaftskreislaufs, Kombination und Substitution von Produktionsfaktoren</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_4.e">Ein neuer Praktikant bei Polyphon soll der Geschäftsführung in einer Grafik erklären, wie das Unternehmen mit privaten Haushalten (Kundschaft und Beschäftigte), Banken (Kredite und Ersparnisse), dem Staat (Steuern und öffentliche Leistungen) sowie dem Ausland (Holzimport, Exportpläne) wirtschaftlich verflochten ist. Gleichzeitig überlegt die Produktionsleitung, ob beim nächsten Fertigungsschritt eine neue Maschine (mehr Kapital) angeschafft werden soll, um Personal einzusparen (weniger Arbeit) - oder umgekehrt.</p>
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" alt="Schematische Darstellung des erweiterten Wirtschaftskreislaufs mit privaten Haushalten, Unternehmen, Staat und Ausland." loading="lazy">
      <figcaption>Der erweiterte Wirtschaftskreislauf: Güter- und Geldströme zwischen Haushalten, Unternehmen, Staat und Ausland.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_4.i.0">Der einfache Wirtschaftskreislauf zeigt die Güter- und Geldströme zwischen privaten Haushalten und Unternehmen: Haushalte stellen Arbeit, Boden und Kapital zur Verfügung und erhalten dafür Einkommen, mit dem sie wiederum Güter der Unternehmen kaufen.</p><p class="justify" data-i18n="t.2_4.i.1">Der erweiterte Wirtschaftskreislauf ergänzt Banken (Sparen/Kredite), den Staat (Steuern/Transfers/öffentliche Güter) sowie das Ausland (Import/Export) und bildet die Realität differenzierter ab.</p><p class="justify" data-i18n="t.2_4.i.2">Produktionsfaktoren lassen sich in unterschiedlichen Verhältnissen kombinieren (z. B. mehr Handarbeit vs. mehr Maschineneinsatz); man spricht von Faktorsubstitution, wenn ein Faktor durch einen anderen ersetzt wird, etwa Arbeit durch Kapital (Automatisierung).</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_4.a.0">Zeichnet (digital oder auf Papier) den erweiterten Wirtschaftskreislauf und tragt für jeden Pfeil ein konkretes Beispiel aus dem Fall Polyphon ein.</li><li data-i18n="t.2_4.a.1">Erläutert schriftlich zwei Grenzen des Kreislaufmodells in Bezug auf die Realität (z. B. Vereinfachung, fehlende Lagerhaltung/Zeitverzögerung).</li><li data-i18n="t.2_4.a.2">Diskutiert die Entscheidung 'mehr Maschinen statt mehr Personal' unter dem Aspekt der Faktorsubstitution und bereitet dazu ein kurzes Rollenspiel (Produktionsleitung vs. Betriebsrat) vor.</li><li data-i18n="t.2_4.a.3">Erstellt als Gruppenarbeit eine Erklär-Präsentation (Folien oder kurzes Video) zum Thema Kombination und Substitution von Produktionsfaktoren mit einem selbst gewählten zweiten Unternehmensbeispiel.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_4.r">Schaubild (Wirtschaftskreislauf) + Rollenspiel + Erklär-Präsentation/Video</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a>, <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <div class="video-grid">
      <div class="video-card" data-yid="vTZ7yOvl40I">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Wirtschaftskreislauf einfach erklärt – explainity (YouTube)">
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        <p class="video-caption">Wirtschaftskreislauf einfach erklärt – explainity (YouTube)</p>
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      <div class="video-card" data-yid="5bj9chzZsT8">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Erweiterter Wirtschaftskreislauf einfach erklärt (YouTube)">
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        <p class="video-caption">Erweiterter Wirtschaftskreislauf einfach erklärt (YouTube)</p>
      </div></div><ul class="link-list"><li><a href="https://studyflix.de/wirtschaft/wirtschaftskreislauf-1755" target="_blank" rel="noopener">Wirtschaftskreislauf – Studyflix</a></li></ul>
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    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-4-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Der einfache Wirtschaftskreislauf zeigt die Güter- und Geldströme zwischen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-0" value="0">
          <span>privaten Haushalten und Unternehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-0" value="1">
          <span>nur Banken und Staat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-0" value="2">
          <span>nur dem Ausland und dem Staat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-0" value="3">
          <span>Unternehmen und dem Ausland.</span>
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      </div>
      <div class="quiz-item" id="quiz-2-4-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Im erweiterten Wirtschaftskreislauf kommen zusätzlich hinzu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-1" value="0">
          <span>nur Unternehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-1" value="1">
          <span>Banken, Staat und Ausland.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-1" value="2">
          <span>nur der Staat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-1" value="3">
          <span>nur das Ausland.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-4-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Haushalte stellen den Unternehmen im Kreislaufmodell zur Verfügung...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-2" value="0">
          <span>Arbeit, Boden und Kapital.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-2" value="1">
          <span>nur Steuern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-2" value="2">
          <span>nur Importe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-2" value="3">
          <span>nur Kredite.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
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      </div>
      <div class="quiz-item" id="quiz-2-4-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Fließt Geld von Unternehmen an den Staat, handelt es sich meist um...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-3" value="0">
          <span>Löhne.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-3" value="1">
          <span>Steuern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-3" value="2">
          <span>Kredite.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-3" value="3">
          <span>Exporte.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-4-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Banken übernehmen im erweiterten Kreislauf die Funktion...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-4" value="0">
          <span>der Steuererhebung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-4" value="1">
          <span>der Vermittlung zwischen Sparern und Kreditnehmern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-4" value="2">
          <span>der Gütererzeugung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-4" value="3">
          <span>der Preisbildung im Monopol.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-4-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Eine Grenze des Kreislaufmodells ist, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-5" value="0">
          <span>es alle Zeitverzögerungen exakt abbildet.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-5" value="1">
          <span>es unterstellt, dass alle Ströme gleichzeitig ohne Zeitverzögerung fließen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-5" value="2">
          <span>es zu kompliziert ist, um verwendet zu werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-5" value="3">
          <span>es nur für Deutschland gilt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-4-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Wenn Polyphon Tropenholz aus Südamerika importiert, handelt es sich im Kreislaufmodell um einen Strom zwischen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-6" value="0">
          <span>Unternehmen und Ausland.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-6" value="1">
          <span>Staat und Haushalten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-6" value="2">
          <span>Banken und Staat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-6" value="3">
          <span>Haushalten und Ausland.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-4-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Faktorsubstitution bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-7" value="0">
          <span>ein Produktionsfaktor wird durch einen anderen ersetzt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-7" value="1">
          <span>zwei Faktoren werden addiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-7" value="2">
          <span>ein Faktor wird komplett abgeschafft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-7" value="3">
          <span>es gibt keine Produktionsfaktoren mehr.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-4-8" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">9</span>Welche Wirtschaftssubjekte sind im erweiterten Wirtschaftskreislauf enthalten? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-4-8" value="0">
          <span>Private Haushalte</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-4-8" value="1">
          <span>Unternehmen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-4-8" value="2">
          <span>Staat</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-4-8" value="3">
          <span>Ausschließlich das Ausland</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-4-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Wird bei Polyphon mehr Automatisierung (Kapital) statt Handarbeit (Arbeit) eingesetzt, ist das ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-9" value="0">
          <span>Kombination von Produktionsfaktoren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-9" value="1">
          <span>Substitution von Produktionsfaktoren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-9" value="2">
          <span>einen Wirtschaftskreislauf.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-4-9" value="3">
          <span>eine Wirtschaftsordnung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-2-3" class="pager-link pager-prev" data-target="page-2-3"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">2.3 <span data-i18n="t.2_3.t">Nutzung von Boden und deren Grenzen, Standortfaktoren, Standort Deutschland</span></span></a>
      <a href="#page-2-5" class="pager-link pager-next" data-target="page-2-5"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">2.5 <span data-i18n="t.2_5.t">Kapitalbildungsprozess, Sparen und Investieren</span></span></a>
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  </section>

  <section class="page" id="page-2-5" data-title="2.5 Kapitalbildungsprozess, Sparen und Investieren">
    <p class="kicker" data-i18n="tb.2">2. System der Produktionsfaktoren</p>
    <h1 class="topic-title"><span class="topic-id">2.5</span><span data-i18n="t.2_5.t">Kapitalbildungsprozess, Sparen und Investieren</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_5.e">Für die neue Fertigungshalle benötigt Polyphon 2 Mio. Euro. Die Geschäftsführung prüft drei Wege: einen Bankkredit, die Aufnahme eines neuen Gesellschafters (Eigenkapital) oder den Verzicht auf Gewinnausschüttung über mehrere Jahre, um aus einbehaltenen Gewinnen zu investieren ('Selbstfinanzierung'). Gleichzeitig überlegt ein Auszubildender von Polyphon, sein erstes Ausbildungsgehalt zu sparen, um in fünf Jahren ein Studium zu finanzieren.</p>
    </div>

    
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    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_5.i.0">Kapitalbildung entsteht durch Konsumverzicht (Sparen) und anschließende Investition der gesparten Mittel in Sachkapital (z. B. Maschinen, Gebäude). Auf gesamtwirtschaftlicher Ebene stehen sich Ersparnisse der Haushalte und Investitionsbedarf der Unternehmen gegenüber; Banken übernehmen dabei die Funktion der Kapitalvermittlung (Finanzintermediation).</p><p class="justify" data-i18n="t.2_5.i.1">Unternehmen können sich über Eigenkapital (z. B. Gesellschaftereinlagen, einbehaltene Gewinne) oder Fremdkapital (z. B. Bankkredite, Anleihen) finanzieren. Der Zins ist der Preis für die Kapitalüberlassung und beeinflusst sowohl die Sparneigung privater Haushalte als auch die Investitionsbereitschaft von Unternehmen.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_5.a.0">Vergleicht für Polyphon die drei Finanzierungswege (Kredit, neue Gesellschafterin, Selbstfinanzierung) hinsichtlich Vor- und Nachteilen (u. a. Mitspracherechte, Zinskosten, Flexibilität) in einer Tabelle.</li><li data-i18n="t.2_5.a.1">Erklärt anhand des Sparbeispiels des Auszubildenden den gesamtwirtschaftlichen Zusammenhang zwischen Sparen und Investieren (Kapitalbildungsprozess) in einem kurzen Schaubild.</li><li data-i18n="t.2_5.a.2">Erstellt in Gruppen eine Präsentation zum Thema 'Wie funktioniert ein Bankkredit für Unternehmen?' inkl. Recherche zu Zinssätzen und Sicherheiten.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_5.r">Vergleichstabelle + Schaubild + Gruppenpräsentation</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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" download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bundesbank.de/de/service/schule-und-bildung/erklaerfilme/erklaerfilme-614042" target="_blank" rel="noopener">Deutsche Bundesbank – Erklärfilme zu Geld und Geldpolitik</a></li><li><a href="https://www.verbraucherzentrale.de/wissen/geld-versicherungen/sparen-und-anlegen" target="_blank" rel="noopener">Verbraucherzentrale – Sparen und Anlegen</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-5-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Kapitalbildung entsteht durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-0" value="0">
          <span>Konsumverzicht (Sparen) und anschließende Investition.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-0" value="1">
          <span>ausschließlich Steuererhöhungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-0" value="2">
          <span>den Abbau von Rohstoffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-0" value="3">
          <span>Arbeitslosigkeit.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Eigenkapitalfinanzierung bedeutet z. B....</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-1" value="0">
          <span>einen Bankkredit aufzunehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-1" value="1">
          <span>einen neuen Gesellschafter aufzunehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-1" value="2">
          <span>Steuern zu zahlen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-1" value="3">
          <span>Waren auf Rechnung zu kaufen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Fremdkapitalfinanzierung bedeutet z. B....</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-2" value="0">
          <span>einen Bankkredit aufzunehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-2" value="1">
          <span>Gewinne einzubehalten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-2" value="2">
          <span>neue Gesellschafter aufzunehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-2" value="3">
          <span>staatliche Subventionen zu erhalten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Selbstfinanzierung bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-3" value="0">
          <span>Finanzierung durch einbehaltene Gewinne.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-3" value="1">
          <span>Finanzierung durch einen Bankkredit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-3" value="2">
          <span>Finanzierung durch neue Gesellschafter.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-3" value="3">
          <span>Finanzierung durch Subventionen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Ein Nachteil des Bankkredits ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-4" value="0">
          <span>der Verlust von Mitspracherechten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-4" value="1">
          <span>die Zinskosten und feste Tilgungslast.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-4" value="2">
          <span>dass er nie zurückgezahlt werden muss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-4" value="3">
          <span>dass er nur bei Verlust genutzt werden kann.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Ein Nachteil der Aufnahme eines neuen Gesellschafters ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-5" value="0">
          <span>hohe Zinskosten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-5" value="1">
          <span>Abgabe von Mitspracherechten und Gewinnbeteiligung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-5" value="2">
          <span>es entsteht kein zusätzliches Kapital.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-5" value="3">
          <span>es ist gesetzlich verboten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Der Zins ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-6" value="0">
          <span>der Preis für die Überlassung von Kapital.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-6" value="1">
          <span>der Preis für Arbeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-6" value="2">
          <span>der Preis für Boden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-6" value="3">
          <span>eine Steuer.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Banken übernehmen bei der Kapitalbildung die Funktion...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-7" value="0">
          <span>der Finanzintermediation (Vermittlung zwischen Sparern und Investoren).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-7" value="1">
          <span>der Steuererhebung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-7" value="2">
          <span>der Gütererzeugung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-7" value="3">
          <span>der Preiskontrolle.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Je höher der Zins, desto...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-8" value="0">
          <span>unattraktiver wird das Sparen für Haushalte tendenziell.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-8" value="1">
          <span>attraktiver wird das Sparen für Haushalte tendenziell.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-8" value="2">
          <span>weniger Kapital entsteht.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-8" value="3">
          <span>irrelevanter ist die Investitionsentscheidung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-5-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Sachkapital entsteht letztlich durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-9" value="0">
          <span>reines Geldsparen ohne Investition.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-9" value="1">
          <span>Investition von Kapital in Maschinen, Gebäude usw.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-9" value="2">
          <span>staatliche Verordnung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-5-9" value="3">
          <span>den Import von Rohstoffen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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  <section class="page" id="page-3-1" data-title="3.1 Entstehungs-, Verwendungs- und Verteilungsrechnung, Inlands- und Inländerkonzept">
    <p class="kicker" data-i18n="tb.3">3. Volkswirtschaftliche Gesamtrechnung</p>
    <h1 class="topic-title"><span class="topic-id">3.1</span><span data-i18n="t.3_1.t">Entstehungs-, Verwendungs- und Verteilungsrechnung, Inlands- und Inländerkonzept</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.3_1.e">Ein Wirtschaftsjournalist recherchiert für einen Artikel über die deutsche High-End-Audio-Branche und möchte wissen, wie stark Unternehmen wie Polyphon zur gesamtwirtschaftlichen Leistung Deutschlands beitragen. Er stößt auf den Begriff 'Bruttoinlandsprodukt' und wundert sich, dass es dafür laut Statistischem Bundesamt gleich drei verschiedene Berechnungswege gibt, die am Ende zum selben Ergebnis führen sollen.</p>
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      <img 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" alt="Zeitungsschlagzeile zu einem niedrigen Wirtschaftswachstum von 0,2 Prozent, im Hintergrund eine Fabrikhalle." loading="lazy">
      <figcaption>Kennzahlen wie das Wirtschaftswachstum basieren auf der Volkswirtschaftlichen Gesamtrechnung und dem BIP.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.3_1.i.0">Das Bruttoinlandsprodukt (BIP) misst den Wert aller im Inland innerhalb eines Jahres hergestellten Güter und Dienstleistungen (abzüglich Vorleistungen) und lässt sich auf drei rechnerisch gleichwertigen Wegen ermitteln: In der Entstehungsrechnung wird die Bruttowertschöpfung aller Wirtschaftsbereiche addiert (Produktionswert minus Vorleistungen, plus Gütersteuern, minus Subventionen).</p><p class="justify" data-i18n="t.3_1.i.1">Die Verwendungsrechnung addiert alle Ausgaben (privater und staatlicher Konsum, Investitionen, Exporte minus Importe).</p><p class="justify" data-i18n="t.3_1.i.2">Die Verteilungsrechnung summiert die entstandenen Einkommen (Arbeitnehmerentgelte, Unternehmens- und Vermögenseinkommen, Abgaben minus Subventionen).</p><p class="justify" data-i18n="t.3_1.i.3">Das Inlandskonzept erfasst die Wirtschaftsleistung innerhalb der Landesgrenzen (unabhängig von der Nationalität), das Inländerkonzept (Bruttonationaleinkommen) die Leistung aller Inländer, unabhängig davon, wo sie erbracht wurde.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.3_1.a.0">Erstellt ein Infoblatt zur VGR mit Definitionen der drei Rechenarten sowie des Inlands- und Inländerkonzepts.</li><li data-i18n="t.3_1.a.1">Entwickelt für jede der drei Rechenarten ein eigenes Rechenbeispiel mit fiktiven Zahlen (angelehnt an eine kleine Volkswirtschaft mit Unternehmen wie Polyphon) und zeigt, dass alle drei zum gleichen BIP führen.</li><li data-i18n="t.3_1.a.2">Recherchiert auf destatis.de die aktuellen deutschen BIP-Zahlen und stellt sie den fiktiven Beispielrechnungen gegenüber.</li><li data-i18n="t.3_1.a.3">Reflektiert schriftlich: Warum sind mehrere Rechenarten sinnvoll, obwohl sie zum selben Ergebnis führen (sollen)?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.3_1.r">Infoblatt + eigenes Rechenbeispiel + schriftliche Reflexion</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <div class="video-grid">
      <div class="video-card" data-yid="KOZF7BjAYyA">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Das Bruttoinlandsprodukt: Entstehungs-, Verwendungs- & Verteilungsrechnung (YouTube)">
          <img src="https://img.youtube.com/vi/KOZF7BjAYyA/mqdefault.jpg" alt="" loading="lazy">
          <span class="play-badge" aria-hidden="true"></span>
        </button>
        <p class="video-caption">Das Bruttoinlandsprodukt: Entstehungs-, Verwendungs- & Verteilungsrechnung (YouTube)</p>
      </div></div><ul class="link-list"><li><a href="https://www.destatis.de/DE/Themen/Wirtschaft/Volkswirtschaftliche-Gesamtrechnungen-Inlandsprodukt/Methoden/bip.html" target="_blank" rel="noopener">Statistisches Bundesamt – Bruttoinlandsprodukt (Methoden)</a></li><li><a href="https://www.destatis.de/DE/Themen/Wirtschaft/Volkswirtschaftliche-Gesamtrechnungen-Inlandsprodukt/_inhalt.html" target="_blank" rel="noopener">Destatis – Entstehung, Verwendung, Verteilung des BIP</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-3-1-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Die Entstehungsrechnung ermittelt das BIP über...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-0" value="0">
          <span>die Bruttowertschöpfung aller Wirtschaftsbereiche.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-0" value="1">
          <span>die Konsumausgaben der Haushalte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-0" value="2">
          <span>die Arbeitnehmerentgelte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-0" value="3">
          <span>die Exporte.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Die Verwendungsrechnung ermittelt das BIP über...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-1" value="0">
          <span>Konsum, Investitionen und Außenhandelssaldo.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-1" value="1">
          <span>die Bruttowertschöpfung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-1" value="2">
          <span>die Einkommen der Produktionsfaktoren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-1" value="3">
          <span>die Anzahl der Erwerbstätigen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Die Verteilungsrechnung ermittelt das BIP über...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-2" value="0">
          <span>die entstandenen Einkommen (z. B. Arbeitnehmerentgelte, Unternehmensgewinne).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-2" value="1">
          <span>den Konsum der privaten Haushalte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-2" value="2">
          <span>die Vorleistungen der Unternehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-2" value="3">
          <span>den Außenhandel.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Das Inlandskonzept erfasst...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-3" value="0">
          <span>die Wirtschaftsleistung innerhalb der Landesgrenzen, unabhängig von der Nationalität.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-3" value="1">
          <span>nur die Leistung deutscher Staatsbürger im Ausland.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-3" value="2">
          <span>nur den Export.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-3" value="3">
          <span>nur die Leistung von Kapitalgesellschaften.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Das Inländerkonzept (Bruttonationaleinkommen) erfasst...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-4" value="0">
          <span>die Leistung aller Inländer, unabhängig davon, wo sie erbracht wurde.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-4" value="1">
          <span>nur die Leistung innerhalb der Landesgrenzen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-4" value="2">
          <span>nur Importe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-4" value="3">
          <span>nur staatliche Ausgaben.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Alle drei Rechenarten der VGR führen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-5" value="0">
          <span>zu völlig unterschiedlichen Ergebnissen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-5" value="1">
          <span>rechnerisch zum gleichen Ergebnis (BIP).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-5" value="2">
          <span>nur in Deutschland zum gleichen Ergebnis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-5" value="3">
          <span>nie zum gleichen Ergebnis.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Vorleistungen werden bei der Entstehungsrechnung...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-6" value="0">
          <span>hinzuaddiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-6" value="1">
          <span>abgezogen (um die Bruttowertschöpfung zu ermitteln).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-6" value="2">
          <span>ignoriert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-6" value="3">
          <span>verdoppelt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Zur Verwendungsrechnung zählen u. a....</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-7" value="0">
          <span>privater Konsum, staatlicher Konsum, Investitionen, Exporte minus Importe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-7" value="1">
          <span>nur die Löhne.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-7" value="2">
          <span>nur die Gewinne der Unternehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-7" value="3">
          <span>nur die Steuern.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-8" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">9</span>Welche Bestandteile gehören zur Verteilungsrechnung? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-1-8" value="0">
          <span>Arbeitnehmerentgelte</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-1-8" value="1">
          <span>Unternehmens- und Vermögenseinkommen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-1-8" value="2">
          <span>Abgaben minus Subventionen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-1-8" value="3">
          <span>Exporte minus Importe</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Warum sind mehrere Rechenarten der VGR sinnvoll?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-9" value="0">
          <span>Sie liefern unterschiedliche Perspektiven auf dieselbe wirtschaftliche Aktivität und dienen als Kontrollrechnung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-9" value="1">
          <span>Nur eine Rechenart ist tatsächlich korrekt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-9" value="2">
          <span>Sie werden nur aus historischen Gründen alle berechnet.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-9" value="3">
          <span>Sie ergeben absichtlich unterschiedliche Ergebnisse.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <a href="#page-3-2" class="pager-link pager-next" data-target="page-3-2"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">3.2 <span data-i18n="t.3_2.t">BIP und Begriffssystematik, Grenzen des Wachstums, Erweiterung zur Umweltökonomischen Gesamtrechnung</span></span></a>
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  <section class="page" id="page-3-2" data-title="3.2 BIP und Begriffssystematik, Grenzen des Wachstums, Erweiterung zur Umweltökonomischen Gesamtrechnung">
    <p class="kicker" data-i18n="tb.3">3. Volkswirtschaftliche Gesamtrechnung</p>
    <h1 class="topic-title"><span class="topic-id">3.2</span><span data-i18n="t.3_2.t">BIP und Begriffssystematik, Grenzen des Wachstums, Erweiterung zur Umweltökonomischen Gesamtrechnung</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.3_2.e">Eine Schülerzeitschrift druckt eine Karikatur: Ein Land mit rekordhohem BIP-Wachstum, aber verschmutzten Flüssen, überlasteten Krankenhäusern und wachsender Einkommensungleichheit. Die Bildunterschrift lautet: 'Reicher, aber glücklicher?' In der Klasse entsteht eine Diskussion, ob das BIP überhaupt der richtige Maßstab für Wohlstand ist - und was das mit einem Unternehmen wie Polyphon zu tun hat, dessen Wachstum ja ebenfalls ins BIP einfließt.</p>
    </div>

    
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    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.3_2.i.0">Das BIP ist ein reiner Produktionsindikator: Es misst den Wert der erbrachten Leistungen, nicht aber deren Verteilung, ökologische Folgekosten oder unbezahlte Arbeit (z. B. Haushalts- und Sorgearbeit).</p><p class="justify" data-i18n="t.3_2.i.1">Kritikpunkte am BIP als Wohlstandsmaß sind u. a.: keine Erfassung von Umweltschäden und Ressourcenverbrauch, keine Aussage zur Einkommens- und Vermögensverteilung, Nichtberücksichtigung unbezahlter Arbeit, keine Erfassung von Lebensqualität/Gesundheit/Bildung, sowie das Problem, dass auch 'schädliche' Aktivitäten (z. B. Reparatur nach Umweltschäden) das BIP erhöhen.</p><p class="justify" data-i18n="t.3_2.i.2">Als Alternativen bzw. Ergänzungen werden u. a. der Human Development Index (HDI), der ökologische Fußabdruck oder Glücksindizes diskutiert. Die Umweltökonomische Gesamtrechnung (UGR) erweitert die klassische VGR um Kennzahlen zu Ressourcenverbrauch und Emissionen.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.3_2.a.0">Erarbeitet mindestens fünf Kritikpunkte am BIP als Wohlstandsindikator und belegt sie mit einem Beispiel.</li><li data-i18n="t.3_2.a.1">Stellt zwei Alternativen zum BIP (z. B. HDI, ökologischer Fußabdruck) vor und vergleicht deren Aussagekraft mit dem BIP in einer Tabelle.</li><li data-i18n="t.3_2.a.2">Diskutiert im Rollenspiel (Unternehmerin Frauke Petersen vs. Umweltaktivist vs. Wirtschaftspolitiker) die Frage: 'Braucht Deutschland eine neue Wohlstandsmessung?'</li><li data-i18n="t.3_2.a.3">Verfasst eine schriftliche Reflexion: Was bedeuten 'Grenzen des Wachstums' für ein wachsendes Unternehmen wie Polyphon?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.3_2.r">Schriftliche Ausarbeitung + Vergleichstabelle + Rollenspiel/Podiumsdiskussion</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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" download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.destatis.de/DE/Themen/Gesellschaft-Umwelt/Umwelt/Umweltoekonomische-Gesamtrechnungen/_inhalt.html" target="_blank" rel="noopener">Destatis – Umweltökonomische Gesamtrechnungen</a></li><li><a href="https://www.bpb.de/die-bpb/partner/teamglobal/67935/bruttoinlandsglueck-auf-der-suche-nach-qualitativer-entwicklung/" target="_blank" rel="noopener">Bruttoinlandsglück – Auf der Suche nach qualitativer Entwicklung (bpb.de)</a></li><li><a href="https://hdr.undp.org" target="_blank" rel="noopener">Human Development Report – HDI (UNDP)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-3-2-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Das BIP ist in erster Linie...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-0" value="0">
          <span>ein reiner Produktionsindikator.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-0" value="1">
          <span>ein vollständiger Wohlstandsindikator.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-0" value="2">
          <span>ein Maß für Einkommensverteilung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-0" value="3">
          <span>ein Maß für Umweltqualität.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Welche der folgenden Aussagen ist ein Kritikpunkt am BIP?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-1" value="0">
          <span>Es erfasst keine Umweltschäden oder Ressourcenverbrauch.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-1" value="1">
          <span>Es erfasst zu genau die Einkommensverteilung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-1" value="2">
          <span>Es misst ausschließlich Lebensqualität.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-1" value="3">
          <span>Es ist international nicht vergleichbar.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Unbezahlte Arbeit (z. B. Haushaltsarbeit)...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-2" value="0">
          <span>wird im BIP vollständig erfasst.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-2" value="1">
          <span>wird im BIP nicht erfasst.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-2" value="2">
          <span>erhöht automatisch das BIP.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-2" value="3">
          <span>ist gesetzlich verboten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Der Human Development Index (HDI) kombiniert...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-3" value="0">
          <span>Pro-Kopf-Einkommen, Lebenserwartung und Bildung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-3" value="1">
          <span>nur das BIP.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-3" value="2">
          <span>nur die Arbeitslosenquote.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-3" value="3">
          <span>nur den ökologischen Fußabdruck.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Der ökologische Fußabdruck misst...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-4" value="0">
          <span>den Ressourcenverbrauch/die Umweltbelastung eines Landes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-4" value="1">
          <span>die Einkommensverteilung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-4" value="2">
          <span>das Bildungsniveau.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-4" value="3">
          <span>die Exportquote.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Die Umweltökonomische Gesamtrechnung (UGR) erweitert die klassische VGR um...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-5" value="0">
          <span>Kennzahlen zu Ressourcenverbrauch und Emissionen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-5" value="1">
          <span>zusätzliche Steuerarten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-5" value="2">
          <span>den Aktienmarkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-5" value="3">
          <span>die Arbeitslosenquote.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>'Grenzen des Wachstums' bedeutet, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-6" value="0">
          <span>wirtschaftliches Wachstum unbegrenzt möglich ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-6" value="1">
          <span>natürliche Ressourcen und die Belastbarkeit der Umwelt endlich sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-6" value="2">
          <span>der Staat Wachstum verbietet.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-6" value="3">
          <span>es keine Alternative zum BIP gibt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-7" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Kritikpunkte am BIP werden im Text genannt? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-2-7" value="0">
          <span>Keine Erfassung von Umweltschäden</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-2-7" value="1">
          <span>Keine Aussage zur Einkommensverteilung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-2-7" value="2">
          <span>Vollständige Erfassung der Lebensqualität</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-2-7" value="3">
          <span>'Schädliche' Aktivitäten können das BIP erhöhen</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Ein Beispiel dafür, dass 'schädliche' Aktivitäten das BIP erhöhen können, ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-8" value="0">
          <span>Reparaturkosten nach einer Umweltkatastrophe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-8" value="1">
          <span>ein Rückgang der Exporte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-8" value="2">
          <span>sinkende Konsumausgaben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-8" value="3">
          <span>eine Steuersenkung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Für Polyphon könnten 'Grenzen des Wachstums' konkret bedeuten...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-9" value="0">
          <span>unbegrenzte Verfügbarkeit von Tropenholz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-9" value="1">
          <span>Verknappung/Verteuerung von Edelhölzern als Rohstoff.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-9" value="2">
          <span>keinerlei Auswirkung auf die Produktion.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-9" value="3">
          <span>automatisch steigende Gewinne.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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  <section class="page" id="page-4-1" data-title="4.1 Bestimmungsgrößen des Nachfrage- und Angebotsverhaltens, Kurvenverläufe, Elastizitäten, Ertragsgesetz">
    <p class="kicker" data-i18n="tb.4">4. Markt als Zusammentreffen von Angebot und Nachfrage</p>
    <h1 class="topic-title"><span class="topic-id">4.1</span><span data-i18n="t.4_1.t">Bestimmungsgrößen des Nachfrage- und Angebotsverhaltens, Kurvenverläufe, Elastizitäten, Ertragsgesetz</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.4_1.e">Nach einem Zeitschriftenbeitrag über 'die exklusivsten Lautsprecher Europas' erlebt Polyphon einen kurzfristigen Nachfrageschub, obwohl der Preis unverändert bleibt. Gleichzeitig überlegt die Produktionsleitung, ob eine zusätzliche Fertigungsschicht wirklich proportional mehr Lautsprecher produziert - oder ob ab einem bestimmten Punkt der zusätzliche Ertrag pro zusätzlichem Arbeiter sinkt, weil Werkzeuge und Werkbänke knapp werden.</p>
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    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.4_1.i.0">Unter Nachfrage versteht man den Wunsch, eine Ware oder Dienstleistung zu erwerben, um damit Bedürfnisse zu befriedigen. Die Nachfrage nach einem Gut steigt, wenn der Preis sinkt, und sinkt, wenn der Preis steigt – dieser Zusammenhang wird als Gesetz der Nachfrage bezeichnet und gilt, solange alle anderen Einflussgrößen (Vorlieben, Preise ähnlicher Güter, Einkommen) unverändert bleiben.</p><p class="justify" data-i18n="t.4_1.i.1">Die Beziehung zwischen Preis und nachgefragter Menge lässt sich als Nachfragekurve darstellen (Preis auf der y-Achse, Menge auf der x-Achse); sie verläuft typischerweise von links oben nach rechts unten. Diese negative Steigung erklärt das erste Gossensche Gesetz (Gesetz vom abnehmenden Grenznutzen): Mit jeder zusätzlich konsumierten Einheit eines Gutes nimmt der zusätzliche Nutzen (Grenznutzen) ab, sodass Konsumenten für weitere Einheiten nur noch einen geringeren Preis zu zahlen bereit sind.</p><p class="justify" data-i18n="t.4_1.i.2">Neben dem Preis wird die Nachfrage von weiteren Bestimmungsgrößen beeinflusst: der Stärke der Bedürfnisse, der Existenz und den Preisen von Substitutionsgütern und Komplementärgütern, Mode- und Trenderscheinungen, der Güterqualität, der technischen Entwicklung sowie den Zukunftserwartungen der Nachfrager. Preisänderungen führen zu Bewegungen entlang der bestehenden Nachfragekurve, während Änderungen der anderen Einflussgrößen die gesamte Kurve nach rechts (mehr Nachfrage) oder links (weniger Nachfrage) verschieben.</p><p class="justify" data-i18n="t.4_1.i.3">In seltenen Fällen tritt eine anomale Nachfrage auf, bei der eine Preiserhöhung zu einer steigenden Nachfragemenge führt – etwa durch den Snob-Effekt (hoher Preis wirkt exklusiv), den Qualitätsvermutungseffekt (hoher Preis wird mit hoher Qualität gleichgesetzt) oder bei Giffen-Gütern (bei Gütern ohne Alternativen führt ein Preisanstieg dazu, dass andere, teurere Güter durch dieses Gut ersetzt werden).</p><p class="justify" data-i18n="t.4_1.i.4">Die Preiselastizität der Nachfrage misst, wie stark die nachgefragte Menge auf eine Preisänderung reagiert; sie ergibt sich aus der prozentualen Nachfrageänderung geteilt durch die prozentuale Preisänderung (üblicherweise mit -1 multipliziert, um einen positiven Wert zu erhalten). Ist der Wert größer als 1, spricht man von elastischer Nachfrage (starke Mengenreaktion), bei einem Wert kleiner als 1 von unelastischer Nachfrage (schwache Mengenreaktion); bei vollkommen elastischer Nachfrage kann jede Menge zum gegebenen Preis abgesetzt werden, bei vollkommen unelastischer Nachfrage (E=0) verändert sich die Nachfragemenge trotz Preisänderung überhaupt nicht.</p><p class="justify" data-i18n="t.4_1.i.5">Spiegelbildlich beschreibt die Angebotskurve die Beziehung zwischen Preis und angebotener Menge: Nach dem Gesetz des Angebots erhöhen Unternehmen ihr Angebot bei steigenden Preisen und senken es bei fallenden Preisen, um kostendeckend zu produzieren und Gewinne zu erzielen. Die Angebotskurve verschiebt sich, wenn sich andere Einflussgrößen als der Preis ändern, etwa die Produktionskosten, die Zielsetzungen der Anbieter, die Konkurrenzsituation, die Preise anderer Güter, saisonale Einflüsse, gesetzliche Rahmenbedingungen oder die Konjunkturlage – der wichtigste Einflussfaktor sind dabei die Kosten und die Verfügbarkeit der benötigten Produktionsfaktoren.</p><p class="justify" data-i18n="t.4_1.i.6">Auch für das Angebot lässt sich eine Preiselastizität berechnen (prozentuale Angebotsmengenänderung geteilt durch prozentuale Preisänderung): Können Anbieter ihre Produktionskapazitäten schnell anpassen, reagieren sie elastisch; ist eine Anpassung technisch nicht oder nur langsam möglich, reagieren sie unelastisch bis hin zu vollkommen unelastisch. Das Ertragsgesetz ergänzt diese Betrachtung für die Angebotsseite: Erhöht ein Unternehmen den Einsatz eines Produktionsfaktors (z. B. Arbeit) bei sonst gleichbleibenden Faktoren, steigt der Ertragszuwachs zunächst, nimmt ab einem bestimmten Punkt aber wieder ab (sinkender Grenzertrag).</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.4_1.a.0">Zeichnet anhand der folgenden Wertetabellen vom Unnaer Wochenmarkt sowohl die Nachfragekurve als auch die Angebotskurve für Kartoffeln in ein gemeinsames Koordinatensystem: Nachfrage – Preis 0 €/5.000 kg, 2 €/3.000 kg, 4 €/1.000 kg, 5 €/0 kg; Angebot – Preis 0 €/0 kg, 1 €/1.000 kg, 3 €/3.000 kg, 5 €/5.000 kg. Markiert den ungefähren Schnittpunkt beider Kurven.</li><li data-i18n="t.4_1.a.1">Stellt in eurer Grafik drei reale Szenarien farbig dar und erläutert jeweils, ob es sich um eine Bewegung entlang der Kurve oder um eine Verschiebung der Kurve handelt: (a) Die Anbieter erhöhen den Preis von 2 € auf 2,50 € pro kg – wie verändert sich die nachgefragte Menge? (b) Das Einkommen der Marktbesucher steigt um 50 %. (c) Nach einer Kochvorführung eines Sternekochs kaufen die Besucher verstärkt Nudeln statt Kartoffeln.</li><li data-i18n="t.4_1.a.2">Berechnet die Preiselastizität der Nachfrage für die folgenden zwei realen Beispiele und ordnet die jeweilige Nachfrage als elastisch oder unelastisch ein: (1) Der Preis für Flachbildmonitore sinkt um 20 % von 500 € auf 400 €, die Nachfrage steigt um 100 % von 10.000 auf 20.000 Stück. (2) Der Preis pro Liter Heizöl steigt um 25 % von 0,40 € auf 0,50 €, die Nachfrage sinkt um 10 % von 5.000 auf 4.500 Liter. Begründet euer Ergebnis jeweils mit den Eigenschaften des Gutes.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.4_1.r">Grafische Darstellung + schriftliche Berechnung</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a href="data:application/pdf;base64,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" download="Vorlage_Koordinatensystem.pdf">Vorlage: Leere Koordinatensysteme</a>, <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://studyflix.de/wirtschaft/angebot-und-nachfrage-1796" target="_blank" rel="noopener">Angebot und Nachfrage: Einfach erklärt – Studyflix</a></li><li><a href="https://studyflix.de/wirtschaft/preiselastizitat-1320" target="_blank" rel="noopener">Was ist Preiselastizität? – Studyflix</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-4-1-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Das Gesetz der Nachfrage besagt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-0" value="0">
          <span>die Nachfrage steigt, wenn der Preis sinkt (und umgekehrt).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-0" value="1">
          <span>die Nachfrage ist unabhängig vom Preis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-0" value="2">
          <span>die Nachfrage sinkt immer, wenn der Preis sinkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-0" value="3">
          <span>es gibt kein Gesetz der Nachfrage.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Das erste Gossensche Gesetz beschreibt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-1" value="0">
          <span>den abnehmenden Grenznutzen bei steigendem Konsum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-1" value="1">
          <span>steigenden Grenznutzen bei steigendem Konsum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-1" value="2">
          <span>das Verhalten von Monopolisten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-1" value="3">
          <span>die Bildung von Kartellen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Eine Preisänderung führt zu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-2" value="0">
          <span>einer Verschiebung der gesamten Nachfragekurve.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-2" value="1">
          <span>einer Bewegung entlang der bestehenden Nachfragekurve.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-2" value="2">
          <span>keiner Veränderung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-2" value="3">
          <span>einem neuen Produktionsfaktor.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Eine Einkommenserhöhung der Nachfrager führt zu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-3" value="0">
          <span>einer Bewegung entlang der Nachfragekurve.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-3" value="1">
          <span>einer Verschiebung der gesamten Nachfragekurve.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-3" value="2">
          <span>keiner Veränderung der Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-3" value="3">
          <span>einem sinkenden Angebot.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Beim Snob-Effekt gilt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-4" value="0">
          <span>ein hoher Preis wirkt exklusiv und steigert die Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-4" value="1">
          <span>ein hoher Preis senkt immer die Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-4" value="2">
          <span>der Preis hat keinen Einfluss auf die Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-4" value="3">
          <span>es handelt sich um ein Substitutionsgut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Die Preiselastizität der Nachfrage berechnet sich aus...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-5" value="0">
          <span>der prozentualen Nachfrageänderung geteilt durch die prozentuale Preisänderung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-5" value="1">
          <span>der absoluten Preisänderung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-5" value="2">
          <span>der Anzahl der Anbieter.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-5" value="3">
          <span>den Produktionskosten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Ist die Preiselastizität der Nachfrage größer als 1, spricht man von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-6" value="0">
          <span>unelastischer Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-6" value="1">
          <span>elastischer Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-6" value="2">
          <span>vollkommen unelastischer Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-6" value="3">
          <span>einem Angebotsüberschuss.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Heizöl hat in der Regel eine...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-7" value="0">
          <span>elastische Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-7" value="1">
          <span>unelastische Nachfrage, da es dringend benötigt wird und kaum ersetzbar ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-7" value="2">
          <span>vollkommen elastische Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-7" value="3">
          <span>negative Nachfrage.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Das Ertragsgesetz besagt, dass bei zunehmendem Einsatz eines Produktionsfaktors...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-8" value="0">
          <span>der Ertragszuwachs zunächst steigt, später aber abnimmt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-8" value="1">
          <span>der Ertrag immer konstant bleibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-8" value="2">
          <span>der Ertrag sofort sinkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-1-8" value="3">
          <span>keine Aussage über den Ertrag möglich ist.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-1-9" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">10</span>Welche der folgenden Faktoren können die Nachfragekurve verschieben? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-1-9" value="0">
          <span>Einkommensänderung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-1-9" value="1">
          <span>Änderung der Preise von Substitutionsgütern</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-1-9" value="2">
          <span>reine Preisänderung des betrachteten Gutes selbst</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-1-9" value="3">
          <span>Mode- und Trenderscheinungen</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <a href="#page-3-2" class="pager-link pager-prev" data-target="page-3-2"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">3.2 <span data-i18n="t.3_2.t">BIP und Begriffssystematik, Grenzen des Wachstums, Erweiterung zur Umweltökonomischen Gesamtrechnung</span></span></a>
      <a href="#page-4-2" class="pager-link pager-next" data-target="page-4-2"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">4.2 <span data-i18n="t.4_2.t">Arten und Formen von Märkten</span></span></a>
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  </section>

  <section class="page" id="page-4-2" data-title="4.2 Arten und Formen von Märkten">
    <p class="kicker" data-i18n="tb.4">4. Markt als Zusammentreffen von Angebot und Nachfrage</p>
    <h1 class="topic-title"><span class="topic-id">4.2</span><span data-i18n="t.4_2.t">Arten und Formen von Märkten</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.4_2.e">Polyphon ist derzeit weltweit einziger Anbieter von Horn-Lautsprechern dieser Bauart - ein völlig anderes Umfeld als der Markt für Standard-Lautsprecher, auf dem hunderte Hersteller um Kundschaft konkurrieren. Ein Investor fragt: 'In welcher Art von Markt bewegt sich Polyphon eigentlich - und was passiert, wenn in 15 Jahren das Patent ausläuft?'</p>
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      <img 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ZFn292imR2THn5Ak+VbMXWJQ1ZHySeDeoktlfbcVfpCz30txHcWcts0RHhdfI9Mn1o19OcSEYwvrWiGaM90SeNpirZXQtGXFuIzxVAWqahXGivbUgtXCFvMGurE2cAV1hoo213birzER5VErQs6ivbXdtTC1LbXWcV4qQX1qQFSAoWGiAWpYqVfUAnBXa5iuHiuOJ5r7NAavqkWk2RuZ45ZBkKFjXJyfyrKDtFrWqX8MVkkNnGWyFfxM+BnBPp8qRzjHkeMXLg3eakKT6RqF/cSPDfWHdMg5lRwUNNt1cpKW6OacXTJ5xXd9DPcoLmO353yKWA9h1/Oqr7UrHTk3X13DD6KzeI/IDmizg0vUDIc4HNZHU+3VvGGXTLV5jjiWc7E+7qfwrJ6p2j1XUCVnvGSP/wAOH92v4cmkc0hlFnpOpdoNN0wH4y7jV/KNDuc/QV3SNa/aDxSPbm2trh2jt2mYb5mAycKOg/WsJ2O7P/tK4e6vf3VnCN8kmPL9WPQffWi1tXv8SWiCCS1CmzRekQXov18/epTzaasrDFq4Of2lHCaePeQ/gKA7CRrJb6iGGQTH+Rr7trqSarpei3qYUyCUSJ5q42hh99T7BnFpqJH86fkaXI7VnY1To20J8CL6KKb2iRRJkkFjShE8CH2Bq7vSPOr1aRK6Y5M6KOMVQbjc1LDK3rXRIaGkOoarKPI81xpyDjNLe+2gs7BVUZLMcAD1JrGdpO225ms9DkwoOHvQfvCD9fu9aSTUVbHinJ0jTdpO2FrobmDY1xdlNyxIwwp8gx/h9a831HtTrWoXTTzancQE8LFbEoiD0Hr86UST95Kz8kkkszHJJ9STVUiqzbiOozkgn8aySyyfBqjjilueuS2EiRrJCTkdRQXaSV5+z0xAxLDhwfl1rTRsjpmNgymgb6yS6s7iArjvEYfhRqmTbtUYvQ+0mAIrk8eta/T9QWNlmjIaNvtD2rza20lnZ40yGXNT07WLrSp/hbvOAcDNH7iCk1yev3dpDdxB1AO4ZBrH63orwkSRA9eSKbdktdjvYXg35MZyPkaf3EKXEZUgHNc4qSLRlR4P2ruZrHX0mUkN3S5561sezetwanbLFOQHxwaF/tG7Nu9xFPCp+wV+4159a3U+lXWOVIPSmUdUa8kJS0zZ7zoYeGGWLcW2NuX5GmjMlzC0ZPPlnyNef9ku1STOhkYFlGGHqK3ksAlVZ7duoyCPOl3RaLTQA26N9rAq6miLzTtO7Q2Qi1K1jn2cZIwyH1VuoqjUpXFk7smJYhuB9R5ihdM1Rd6yIeejL6iipAaML2o/s41GzLz6K3xtsCWMW1RMv6OPlg+1YGW0n3Ovdyhh9oFACD7jqK/T0bJKgeMgqehFZntV2X07U03XdvnPCzR+GSM+x9PY5FVU6EcTwT4J8N3iSjBHJjBxU1s0yc5J6bWiIrV9ouxOoaZbTTWafG2wXloge8UerJny9Rn6UsSZJYWKsoxEF8BLdR0B/OnTFURXFFCoAKW785ywfNXiW2CFTHbnPiwsn2T6cii5CrNEe9uQQoVXAHHt7CluowOhjYmZ4mXKllAzzXLdncByW0QkYmFMggGMqGBLDggjyq4IscKpGCEAwcxHlv5uOtDwRm3jjjdQrBOfDjg9ec1Ve6hCi7YzuI4GNwPz60rTbDaRN2OTjK4GW8LeHPAJ/E0PJqKRBwgWRww29cDAwGz+lLbi8llY8hN32tpPPzqzSrf4m5Cdy0wwSQrY+6maSVsGpt0jZdmD3vY++ZyMx3at884FTBJJO0kryG6ZFO+yenWg0aSDuJJbe6clnjcFkI6Aqccj50JqGnxWhkW2mMm0+F9pXb7EeteflfqbRvxe1Jn0RjZzlsbhkZ8jU1QAqikB+ep8JPtX1uCobemTnr1z9PSpbUMjtIoIIzj5elZ09zSkd7XRBuxWlseDH3gxS3+z4B9I1D/91U8eeHphNcTXdk9jcxwT20bFo0fIIB9GBzX3ZxLTSYruNYZ4kkhMahnDgHOevBFanki8enyZO3JZNXgg6AgBdgyeDnj5UJINQlkhig1CaNYIyUVvEAPT3piUztVBuLchc9aoiZYr4M5CbkZTkedQhNxdo0TgpKmMLJbsQq13JG+R1UYNWOQFLEgAeZpBrN/qyEJpyHuNoPeJH3hz55A6fdWSv5NSaIyXly0sbNt/vOh9CvBH3V7+Dqo9tLlng5ull3H4RuL3V9PtCe+u49w/hU7j+FYrWLiK+1Ka5g3d25G3cME4GKVk+nHyq4XTKoEaKCOM4yaXJleRUzsWJY3aHd32nu7eysrLT5HtxDCEkOASzeo9KTT3c9yS1zLJKSc/vHz+FDElnLscknqakD6VBQjHg0Sm5cnck9PwGK+6/wDOaiOv/Joi3iDvk/ZHJ86cUc9kNDk1rWbaywQsh3St/Kg61ue3eoo+r2+jWy7LKyTaFHQvj9Bx99OP7NtCOlaO2pXCYurzBUEcrH5D69fupV/aNYGG4t9RQcvwx9x/p+VZsstTpFscaVjS3totat9NuZWIlMJtZSPOSPlc/ND+FNLTs9bwkll3ZH8VZzspdNIlxbRHMjoLiAessfOPqu4Vu4J0nhSWM5SRQyn2PIq2HNPRpvgnkww16qMnr2kQ2697D4eeRSAoR5V6Nc20c64dQR70n1KwtliJ2AEeYrbiz+GY83T27RkMV8RRb2zNIVjUtVUkTRnDjBrZqTMTi0UYruKnivsURSG2vttWba+21wSGK5irNtfbaBxDbX22rMV9iuOKttfYq3bxXNtcdRECpAVLbXQtcEjipbakFqYWuOogFqQWphakFoWckRC1ILUgKkBQYxDbX22rNtdArrDRAJXdlWha7toWdRVsr7bVuK+xnoKFhoq219tqRkiEgjMiBz0XcM/dUyh9K6zqKMVzbVVzqVlbkq8wZx/BH4j+FNNPsJ9R0uK/t1AWTdiNjhhgkfLypZTjHljqEpcIA213FES28kJKzRsjejDFVbTmmTtC0QAru2pbSPKu4xQAQ213bUgKkFrmEhtroFT213bQsaiAWphakFqWK6zkQC1ICpba6BQsNEcVJFywFSC5q9Fj2jqWpWxkrHVnHG9ukat0HSpRwxW0hbgsfP0pPFLJC2VJArsl3JI+SahKDNOtUaEXRxgGoPOWoC2LOmavQ5PNR00VTsMhbmjUkApcHCjgivluMnrStDWNlfPnSPtBr76bL3Fvbb3EfeySSyiJFToSpP2mHXAo6ObjrWE/tDSHfPNfXSSRPbiOC0klJBlJ+1sHkB0HmanO1G0FBHZ/tZotlFcrcTysJnIBecSmTaMbsZ43nPoKxWualPqs90R3tsLuTvAtxgI6JnHiIGccABeKs7NXtr2bv7uyv4k7yPDJNHbqXRscod3T0z5Gqu0Es/aCRtQmuprtIgFjwAsMWTyu5sFuOpA61halJV8DWrA9Emt/ihBHGAkhVX7yUqGHGd5x9n2ArQ29nLBrVslssKWsuZnKKyRW4ycAs3t9eaxz3Vz3jPGkMQTAXuVGAR0x5596YW9/czPLbXYlMYHeSJkuS+PtdevzrNki6+SmpUeh9pNftksbWHTdSllm3d3stm2ZGDyo88HzJxWU0b4zVrqCd9LMwWXu5HQ4ErHoCfbBPHnyahpVpc6rqZ2ws0ci92JowFbAHQZ6e/pTHTdRudFaH4S3j222+MjcWCknhj74z7V3dbpzQYxVbHonZ4XFsJhfyyRiaQdzHdSKZM+fI654xRlxq2nQzNDPcRpIDgK3Vz/hHU15/wBo9emureASwO09jiYPvVRux9pyPsj0AwTSnQ9UbUZI1knSGEu7bxEzMhPU+pPJAyeBzWiHVRglp4+omi3uekw3NhrFu09lIHRSRnpnHtQTR7Hq/RtT024tTHpkBihi8GO7Cg4/Or7iJZCGQgeor08U9UU7sz5FuDrO2Nqio5dTkqR8xV0YSI8mrpJ43UAiqt/AtbARkJ8qqIyaIkKAnHNVUyFZECpBc1ILUhgVxxDZxX22pFgB1xX3WuOI4rmKka5QCcxXGxXzNgUuvdRhtJoxdSpCsmQpc4BonFPacf8AUVzj/D+YrLdm4ydctRjOS3/pNM9Z7TaXe276daSvPNJg71XwDBz1PWkEl3JYxNc203dTR9HHVQeDWefqexbHstzefFWmniZry5hgGRw7gH7utI7/ALc2MRKWFvLdN5O37tPx5NeaT3clzcNM7MzE9WOSfnXRMSnJJOaVNxVIMkpOx/qnaTUb+4WR51h2oVC2+VwD1GeppP3uZN3GfMk5J+tCrJgbsn519yMH1rnvyHgvMpI58/OmfZ3SJtYvUjjXKk8lhgcdSfYeZoLS9Pl1G4WGJWOWxwOvsK9N06xj0m2NtCQZHQLMy9Mfyj29T5mhOShG2dGLm6RfMYobaOwsv+yxHJbGDK/m5/QeQqoLjOPapMABiu7fCfWsDk5O2bYpRVIxHay3FrqSd2zbJgZAnkrdCR86ef2fc2Ookn/vE/8ASaVduP8At9mP/kn/ANVNewI/6q1E9cyr/wCmtS/40Zn/AMjN5FExijwOqj8qmLWQn7JpnZoFtouBnYv5Ui7QdsNO0LVYLG8DkPHvkkj8Xdc+HI6881o10iOm2F/CODg0Pqd3Y6PZtdahOsaqPCufHIfRR5ml/aHteItN7/s/bHU3Zc95F4kh92HX6Yryi+1K4vbp7m/nee6fq7/w+yjyH3UkstDwxauRx2k7TXWt74nRrexU5W3U8sfIu36Vn3uNwyFXCjAwM4/SoOwdQx52nOAOP6Chy+SAeT1z1P8ApWd3J2zSkorYtkkYMCT4SOM9T8qg0xJzJwfQ+n1qhyQMD7Xmev5VEyIvBAJ8+RRURXI0undrtUscAsJEHkTWn0f+0SznYLeExPnBz0rzLvEb+L8apliSXocH1rl9Sbb8Hr0V3o8+qS/BXCeIAgA8ZNW6xoUWowb1UGVRwRXim25tn3xuwP8AMprQ6N261TTTtdu9TGCG9KOjymS1eGbTshaSWutz2rMyu0WR9DW4tNQlt3MVyDgH7Vefab29sLqSGSde6uI2+10yPMVv4rmz1KMm3mSQMOmaV2mWhWmhjqFvFqViQuGYeJfnXl/avsstzE09suHHkBXoMa3Fk+Y8tH6UtvLtYtWeBwAkqh1z79a63dizgjxW2e40y78W5Sp5Fe1djdbE+l2wkfJ245+dJO0nZiDUIXmt1AlHPA60HoFpcWejIxUhoZWRj6edNOaavyLji06Z6jJBFdwsvBDKQfrWFu7CaxuGVcgoenrTjRNbVcRytkkUd2gMRtFvRjwEBz6qaCaaso40JtH1iSC5jjlJCu20j3rWrNDcxFGIIYYOKx81qk2yeAjepDCnEsMiKt3aE7HG7HpSqTQErJyRvbTbSSCDlWHn7ilmsdjtF7Ro07RfC3w+1LCMK59WTofnwabQ3UV2ndT+CQdG9KptboRzkgjcjFWGfvFUUvg6UTyzXux02iHddWytBz/tEYYxn0BOfCfnWZu54oJykCrtQ8BgSG461+lBsmjyAGRxggjII9DXnfan+zzT55jLprfAztkqAMwv7EdVPuOPaqwkvJKUX4PHZpGYc4HyFDMehOeae6voGp6bepa3ls8ckrbYm3ApJ/lboaFutB1SFcvYXG1epVNw+8ZqtolTYtjjZnCj7RNbzs1pYsoFldcSyjg+gpN2R06K4uZZLgEtEuVQjqfethMqhfCftjG1lPX9Kw9Vl30I39Li21sZ6NrQ0+zFvPb5BfIPQjnnNaHT10+9Vry2t8CQnflep9xWRgtkmuI4N7IjEAnPQmn50qW27NalaNMwkjUyh4WIPHi4Pl0qGNuWxbIlEZT6Hp10G/d92zDBMbbTS6bsm6tut7kNgYAlXn7x/SsdpXaPWGnitrW+mlkkOEiuYhJk+mRzTay7f3I4mtIJ8cE2s+G/4WqksNcojHN8Mtm0TUbWWSV7bcgH8GDx68c0vfe0e4AhW5U46mtae0i3OhW2pwQFkmkMZSQ7WGM56fKhtA1aB7eCwvIww5jjBTcCSSQKjKCvk0RnJxujPbTt2gjPUEjz9KF3AXUWAw5IIHIzivQZtG0y4PEfdN/gO38KV3fY/ODaXXCnIWRf1FBY5BWWLMbLGE2yDPBKgjIagu2yg9ntHlJLyO7lnY5PTpn0rSanoupWdtJIsJmZef3Z3Z+lI+01i99pdhZWTl5YHYlbhe5ZgR5BuD99WwWppslnacWkYHn5V2rby2ns7mS3uYmjmjOGRhyKqyDjn9a9I806PYVwDnpzXfbrUwp6UWA+C5xk49q1fYbQjrWtQ2xB+GT97cH/AAjy+p4rMxxndj9K907BaKND7Po8ibbu7xJJ6qP4R9B+JpJy0xseEdTof3NxHEUU4WJfCPIDilHaTTBfaPegM7PxKinyIHOPmM0R2ggkm0W7jgUtK8MgRQMknacCsb/Z7e6nHq9tYXcsnw8kcm+CQcAj0B5FYlfJp24FXZ67exuIpEP7y2lDr74/qOK9K0140aa3iP7pGEkHvE/iX7skfSvOdds/2R2jnh6Rs3h+XUfga1WjXJbT7eYHxWz/AA0n/wBN/FGfowI+tVxOp18iT3jZrOooW6tVlUg+dUQ3oPU1GS/G7avJraoyTM7kmgGWxaAtsPBpTd2shBZgcitHNIe7JxzSie8z4WFaMcpGbLGPkVR2xdsEED1qEsLxNtcYNMRKmT5ZqLzLJwQCavqlZmcI0LcV9irWHJ4qOKpZKiGK6RUsV9trjiGK7jFTxWg0fTrfak0w3lh9k9BSZJqCtlIY3N0gGx0G8unjBTu43Gd58hR152TuIYw0EolbzXGK1VqyqoAAwOlHIFYVifUzvY3R6aFbnl93Yz2j7LiMqT0Pkao2Vvu0emSXsKCLAKtnmkEnZy5W3aXcuV52+tXx54yW/Jnn08lL08CILXQKkB69akBWizOcC13bUhUgM9KASGKkBQN5qtjaErLcpvH8CeJvuFI7zteq5S0tSWH8UxwPuFLKcVyx1CT4Rq/lVL3dtHMkMk8ayucKm7k/SsBea/qNyD3t0Y0P8MfgH9aloQmiuIL+NAyI5bcT16ipPMq2Kxwvyeil0RNzuqp/MWAFL7nXdPgyFkaZh5RLn8elZfULrv8AebhwzAgndVWxpv8As8UhX+c8LSd5vhB7KXLHE/aWZx/s0CRg+bncfu6UsudTup+J7uQg/wACnA+4V9FpzgL37np9lBj8aKhtFLxxwoqszgcnH3mg5SfLHSiuECWbTQzd5HCo3KRmX+lWzy3UmxJbmVkY8oDhenpWiTQUVrfv5QXfdlU5AwK7d2Ntay2aG1V8yHLbjz4TUtcU9imhtbmet4bggiG3Z0H8q4r1fsUGTsxZKylSN+QfLxmsY1xFagM8ggjB6SNgY+tbHsfcRT9nraSGQOjNJhgOvjapZJtorjjTG11FHIsSMqlXkCkEZBGD5UBcaBDnfACp9ByPuo+ZvHb4/wDGH5Gig1LCco8MdwjLlGLu7CdX3Km9OmUqDaZdCLvO6bbWvgRHgbeAfG35muOrrKkavuRlbKuM9MedWj1MlyiD6aLfJhwhHlU9taV9HtxKZJyyL1J6j76nc6DC0WbY+LyOcir/AGiDZF9PJGX218BTxdAnYHcQCOgoC5s5LZ9snWn7kXshJY5JbgmK6BUytfBaawURAqQFSC1ILQs5IjiprxzX2K+xQCj5mzUk2jBxk1zbXcUrHLxcsq4FcE75znmqtpqQFDShtTLO/c/xVOOcqaGnbuoXkC7iqkhc4yfSlWnaheXdjJqDQxopcxxwu+wHHVsnk88Y4qM5xg6Y8E5GkF0fU1me1VlZyXDa1qRkkitodqwLhR8yepJ4HtTm1lFxHuXBI4JX7JPng+Y96yPbjVGMx0uIyJtjZpyWVUYH7I8z9OppMulQsKk7owWpXLXdw1wsccCucCKPgKPb1+Z86d6Kr208Nut5FKsqYD7CypuHiVQereVQ1TTpYrWG71KZDM8G+KFFACqOgPkMjJ8zS+xu5maRIhHG+w7CxO5PZP8AEfWvKnq8bF402am80y0klsbl5mSEF4oLSGICXjnD+QJPmfKntwul3+ixOLJoO6dRK8IU7f8ADuP2jWTnaaSytNP7iSa7ZgyuJDhSf4ceZ9TRlvdhY5y9o0VtBwWjJZBKB5Z6k/gKzylPIlJL5H2Toe2xis91zZO6Du+53OwLQpnPHl88Vlpe0N3A/dW9wyBXLqgRSpPkTnqfnRF5fwFmkSWMfu8LDLH1P5fWqNPt47iJNiAqv7y4Kx5Yc8KGP6UqTxx1ZGNKV7RQuhhup5TPdQzNCHBk7w4LMeQMeZPyrXaLpzzXLxoBbzR8mKFs8kZO9vuGK5baP+0Lx3hT4VyQ0XeOAfqDyT7itDZaNKtvbvE/w0oYmZtuGk56/P510YPNJaVa/wDQ2oLca2glhgSOTYGHkg4FXb29a7t8jz719tr6LHBRiorwYW3J2RyTXea6BXQKZgZHFdAqQFdC1wSNRk3d22wgNg4JGQDVuKhJ9hv8p/KgceXpqGpalq0bXOoygxFmjEShVQjzA8/rW47PSX01iZr65jny5VCse04HrWE7Owy3NzJcxAOkAbvEU5cD129SPlUW7b39vA1nYwRwIjse8kXMnJ9DwKmpVLco1senySCNC8jKiDqzHAH1pBqHa/SLQMEna6kH8MAyP+LpXmN/qt5fuXvbmWbPQO2QPp0oUzFh1496Ln8HKHya7UO3Oo3C7LVIrRfNl8b/AHngVmb2+nun7y6meeTyMjbqDaQt0NQTxNycD1NTbb5HVIZaa0iO0+xScYDP0FU6jdyzMVaZmQegwD9KHeViNpckDgCqTg85ofQ6vJ0E844FdHTNR6nFTXqR7UKDZ0OQQDijtNspr6XZHkKvLtjhf9ajpemS6jPtjOyNOZJCOFH9a1UUMSQCC1XZbr09XPqaLairZ0U5ukaXQdJi0u1GFxOwxnzUf1PnRmOc/lWZs9UudPbaSZof5GPI+RrQ2F/a6gv7h8OOsbcEVgyScnbNkIqKpEnU4z71IDI5PvUyvr5VzbUxzF9uf/0lageUB/8AVTr+zxc6VeehuB/6RSXt1/8Apa3H/wCz/wD2jSFO1l1pWnz6bYq0Tyy72nA8WMAYX0+dbopvGqMkmlN2b+77fSaJp1zpzDvdVilZIWPKiM8qze4HGPavOLm8lu7h57qVp5pGLO7ckmlcL3F3MVhgklkJ56sSfemtt2d1GdJXuZEgiiXfJublV9SBRramwJ/CB0vpLKdZra5aCZejRsQ34VPVO0s94g+Ns4HmOD8Ts2SMPfHB+ZFMNO0zSGuFhVrm4dlY78CNBhSfmelIL/BMeR/BRUflA1vwzi38Mn2iQR0DdKvRzIwA8QxngZ/DpSaWJT04qpHmikHdMwOeMGjoTO7kkPC+0njdx0zn/SqznPLkew8qHt7gtEwmO5yftHgKP1NXFv5c49l/rS6aG12LFlouGYEDmi/+jsp63EY+QNWx9nQuC90f91KSWTG/Iscc14KUmUHkZFdkSzuB4h3beoo5dGt16zSt9wqwaRadCJCf89Rc4+CqhJ8iG4sHQboHWRfbrRFnquoaYFlhkliYHHU4NO49Ps48fusn3Ymh9dt4RpblIVDKQQw8qaOa2kwPE0m0zQ6J/ahcQbE1OMyKP4l61odQ7QaH2hgt57a5CXcbbdpO04NeJE11XYEFSQR5irvEvBDuvhnvVlez2wUSgvGeN45pzpctpPLJbHbtuOR/mFeHaJ2u1PSyqrL30Q/gk5FbLTO2OmXhXvc2dwpyrDpmpSg0PGSZstU0WS0cyW+SPKoXl1Jc9l76E5EoiOPmK0Fhex3tnFJlXDoCSDnmhZdOCO4QAxSAgj50tVui3KpnnWjdo5bGQQ3ZO3OBkV6R2f1SC4UQbgUk5Ueh9Kweo6El5DIIxiaMkEfKlGl6hc6RfKk24BWGM/OmVPdGdNxdM9cu7DZL3sQx61kb2SS11u7QOV3sHH1Fby0u4rpAMjJGaR9qtG71o7yIYZRtbH4UJLyism+BbYdpDZzrHcZClgD6HPnWtlWK7hK5H+Fh5GvPru0EiASDDjoa0Dm6tdk9sSUcBsexrtTSClZfNAjq9vdQxyxk4khlUMrfMH86Sah/Zzb958boF1PGGXItmmK4/wAr9fo330+S+t72J5Hyk0akn3Ao7SL1OI9wMcnKN5Z/1potSQEnFnmIS7sHuLe8DtLtI23UYLp7huv4kVJ3yoRN4G4EEHBH316lrWl22oQbriBZQv2geCB6g9QRWNvuy08b95p7NcxAf3R/vAPbyb8/as+XFK7W5pxZocPYaaUum3unW4CRNLEoDK2NwYVezRTxapCk0YxAVcluEJU9fSsLDlZH2swcfZYnaQw6itB2faOS310Lvw0GW3jnJRs0MUraQcsKTZm+znZu/tte0y7TuLm2jmBeW2mWQKMEZI61jms57bWYI7qCSF/iBxIhU/a96cdih/8AnXo68hWuFDAHGRg1Wmu6o2opay30k0JuNmybD4G7HGeRXqPVueUtOxq7Mbew1nwTi+k6fWoaMcatZA8j4hPzo7Q5YouxQWeATRteSLt3YIOTgg1Vocdu+pW/xMroyyqY9q5DtnofSvKye89fH/xluoDtDp1/cm0vGlhErMscyiRQM5xzyKgvarULNyupaXhh1a3kKn/hatXqNqJ7i47mWJnOf3ZcBgcdMGl3a22KRXjvGdndjBI4+yK2RxRZi7kkDNqcOv6FcXNo88ZtnAYSLtIPHHHXg1TrGpb5IjZOjR7PHHNFuUt7g0L2QZU0bXgUDDv8bT7qKoVcOA2TjrxmsWZ6ZUjZiSkrZ5v2is2ttSdip2zfvF46c8j6H8MUsz8uK3Pauwa5se8CHvVy6+5HUfUflWFHlj8K9HBk1wTMOfHomSBxz5/KrU54zxVaqOpxRlnAZWACksxAAHUn0qxE1n9nGgDVtXEkyZtbfEkuRw38q/U8/IV7GW7x8+XlSXQNAi0ns0unSg99coTclTgkkdM+w4r610zU9NQfszUBdW46W93zgegcc/fWTJPU6RpxxpBnaBWbR7mKM/vZInSIA4LMVOAPesR2G78a/p3xned+sUocS53Dr1zzWylv7O5j+F12xe1JOR3wymfVXH+lQTQFhv7e/sLnfs4Hencdh6gN5jHrmki9qGrexP8A2m6fvittQjHiU92+PvH6il/ZK4SeU2bttS9iMGfR+qH6MB99brWrEahpdxbEZLJlP8w5FeSWDvb3DRAlXRsr7HOR+NC6dg+hrVu3K+MFXzhh6MOCPvzV9tKDJlvvofVpYjeR3m5Uj1GMXCA8Df8AZkX/AIhn61WmRXt45RyQTR5GTVjnTHkl0gTFKZxvkJFRLE1Ak08IaRZZNXJF1wOtVZINXNUCKoiLZWeTmvsVMipxKGByQKN0cty/TtNnv2PdjCDqxq6bRbuF8FAw9Qae6FLHFaqoAFXX96ACqGsjzz10jZHBDTbEUNlH3AEqbZAcn3ppagcADAHlQPebm60XbvgiknJvkpCKXA7t1AA5o6LI6GlNvL0zTCGTOKzM0IKILdapnXMZHrUzMAMedK9eu5YNHvprd+7mjgZo3xnDeRxQXIWZTUdPmt7l2Zf3ZYnf0ApDf65ptizI9ysrr1SHx/iOKyuv6jqE1yV1e9nlJAKq7kqfkBxS+GzvbpzHaWbZChiZPCAD0NbVmlwYZYoXZoLztXPybW2REONrSHLfcOKQ32tXdzkXV4+3+QNtH3CmGr6XFDoZOMXHh3OGPXzxVFjp1sugG4EKmVoSS7DJzQuc3VhahBXRVodq9/JIEyiKoO5lOD8qpu7FzrYslmKowJLBRnithZjaoA6bRSC4GO1Kn/A1BwqaTDruDZVFpFrDeqrIZf3W7MhzzmmRi/c90h2L5bR0rjlVvwWIA7n/AO1VylWwVPGarOKUdiWKTc9yMOnwIjSd3vk6738Ro9kLJgDz8q7bgNE/oqkmqJtXtraQICZZDxhPL5mpopW+4XCqoVYg5Aqu8vreCWMXLxRxblYl+vnWTvdf1G4ZlSRYEHH7sc/eaTyursXkdpX8yTn8aSQ5p73tPbRTD4MSzlc4Iyq0vl7QardHPem3VeU28EevJpUJmC4jRY/fGTVT5cguxY58zQps7UgmSdXk3TzSTv5nJb8TXrXYztDYab2c0q0vy0BkieRJCNy4MjDkjp0rx0cGtlKf+pNBx/8Acm//ABr0uSOyQ+OW7PY47iG5S3ltpo5ozKMNGwYdD6UYpIP1rxHSpZIrzdDI8bLFK25GKnIQkHj3rR6b231O1KrdCO8T1fwP94/UVBwa4Lqa8no1uwELf52/M1yWTFxD/lb9KQ6f2t0p44kuna0kmQSqJh4cMTjxDinO6K4eGSJ0kQq2HRgQenmKTgYJml/csPUVfsQtuUlW9VOKBmUiI46Crd57wrzyKKOCIp5hErOFl45x4TQ11bw6hEWjwJMfZJ5H0rsEhCIPUVCJopcRvECwz4vP76Kk09gOKewsXRpmY7iFA6UJcWU0H20OPUVq7ZdikF3bnjcc4qbxo4wwBq/el5IvDGjI2tq9w+1ePUmjZNFljj3qwb2xToWyKcqAKJTG3BovM/AI4lW5jzCw8uR1FQ21oL2GMOSoIY+lJ3iPeYBFUjOycoUUYr7FWtC6nBFcK09itEQK7ipBa+xXHGW7bQyPbxhHmmbO8WqNtG1erEjnHqaxk0hXTp57q4EF2shIUbmYdMBV6KMeZ5r0/WhP+zLn4SISTNHtCnjI8/8A2ry2OyaC/jZp+/hRFubp403C3BOPEDwTnHBrB1MfVZbE9qNFol9qmjwfDanZalJvURWtvEmARjJII6nmkU2oBLiRhapGyyNtEnidPLn1YHnJ6Ud2Y7TXmn3c86yJOYoXCLcSlF25yQoHG40r1SaGdTd3kEsV5MzSbCNqOpPG3z9Tk4qEpNxpMelZT3F1qlzb2kIMxxhBGuAvqf6k1G6ja1iEzRAW7ylRLGOHdRghWPkP1qu41O7eC3hjAhjhQrEIGK8E+It5kmvrWSe6UWzlET7I7xc7c9SM9PciotUtxxpY3EkBC/F99cOuYYo8q8ch4BYkcjHkOuaqmS6gPdzL8NJaKM26owMhP8Z6jPPWl+nssepI8jd6Vf7Y5DAfpinF5Pd3t7dXtlIAbhF+IT+CJNwCqCeT5VLh0grfcM0Sxjt9Lm1S4RDIuHh70jLc44B6jPU+lFadpN1eLA0jwWVnI+9pd32T1yR5+woTVLaazkji1u4jXa/hjRuCp5Lj0q7TxeXcUTI8qwEtHbu0WcIDkkA+ZqGW4vVJfmOneyNHCyhLiBS8k8eWkZhhZCfssT1ArQaBMk9njvN0inxgnO2lVzpeowWXx2mxq7yFT8JMxkY4H2jngnzx5UssbqbRJJFztkPjljkZVKMeoAPJ+gpcerpciy1t/gea1w02bW6lS1gaaX7K+Q6k+lBQy3lzciTK2tovVZQA7+vyFZe/7VfEXKhSkeFGGibxE+hY8J91Jn1SbUY2MUBfY27LyEiNM4P+bNbcnXScvQtvyJQwpR35N3HrMU9+beDumjViHmMmFwP5fXmmo6ZBzWe0m1N6iCS1hltoTiNn4K55OF8hWiACgADGK19Dlnmi5y4fBHLFRlSOVIVyvs1tYjPiMUk7W6uuj6PLNuAmkBSIe+OT9BTvPqQB6mvIO3GtftnVmjhObaHwp7j1+p5+6igCjS9RurC8S8t5WjkDbgfT+o9a3OuS2HaLsrPqMcUYu7baZRgbo+eeepB8jXnuecdflRek6pc6TcG5gG4Kp3xkbldfNWHmKlOKY8JtbeAKSLAyp++qlKqQrBs+XGa5JqyTSOzwLHuYnEfAHtg1U1xGxDRvyDnBrqQbZaTuOFGPWunCjFDDPfO2TzzzVwO4UjGPm6+g96+AyOAQB1J4qx42SLe6lR78ZqOc48hXUdZ0Dg49KP0nS5dQlzwkCf3kp6D5e9c0nTpNQmOTshXmSQ+Q9B71q4417tbeBNkCdB6+5oOSgrY0YubpH0MUZiW3tU7u0j++Q+pogjAwBVgUKoVRwKg3FYZzc3bNkIKCpA8wyMYoaSNlYPGzKw6EcUaQT5darkARSWIUepNLYWg/TtfaECPUTuToJvMfOtCrK6q8bBlbkEHOa88vNTsolK7+8PmqDP40rPaO8ghlgsnaCOQfZByR8vSqPE3uI8iQ97a3EU2tARSK/dQhH2nOGyTj51l7q7ldY7TI7reZCuBy2MZz8qHiujHEd65bOeTVaTGSdScc+QrXFJRSM0m22x9GXtuztq0LmMzXUgcocFh6E057PWU50jWsxsvewKqtJ4QxyfM0Bbzz2/Z3T2t22u1xJ4goJHXoT0pjpsksuh649zM0jGJAS7FscmqRVIk36gPTbaK2vFLXkDyBJMRw5f8AgPVulY6+bxoD5IK02mOi3Z2hmPcy8njHgNZO/JMqgfyCumtwRewOxycDrUkj4zkD3JxXY4vDlvP1NXMipwDx69M/fzU2yiRO3MMauZVckDC7CBk/M1XJ42yhIHooz+J610qFbjA+n6muHaTkAH3JJrrGo2BBPGPur7umxwfpVmD5VzOCOcH3ryzbRQ8MmMr09KoLyIeRR4lkA4VT9arkffkOg+6mTOoHWVW69arvFWaynjGSShxV3cZPgWpJbyDIAPPBGK5NJ2CrVGAxmurV1zEYbiWNhgoxBFUCvUW55rQTCFbg8VZJA8fiAyKGRiDTC3myuG6UBG6C9H7R6po8ga0uXVfNCcg16JoH9qMUmyLVYth83XpXmUkCSLlPuoNlKGkcEysczR7vcfDXN2L3SbpJUmG8rnofOg9X0uLUYCzJ3dwoyPevG7LULqylWS2meNl81atzovb8CNYdWh3j/wAaIc/UedTeNrcopxkekAT2aW9xHkqY1J59q0Ftdx39q0RIJZcfI0h7N6xY6vZNBbzxzKgwmeCR6YPpV8cD2Fz3kWe7ONw9Km7TLPdAs8CXCcY3L1ptoyibThC/Lwnb9PKsncag9trV7b+kpK/I8/rTzQNUiOoLGTgyKVIPr1FEWyOsWXw1vczKCNsTt4f8prz7Qu09zZBIpstGAM56V7LdwJdQPGeQ6lfvGK8i17s40SM8KYZeCPlXRSjsCTb3R6T2a1r9qWReJwWjfYySeYxkc0XMpglBTKDOVB6qfSvNOx0k9lp7yLuH+0lWHyVf616LY3q6hZFGILEEDPkfI12r1UHTast1LQ9P16LvpU7m6H/fxcNn/F/MPnWesNIudJfV47jYY5IT3boeDhWzkHkGmml6uIzublTw4HUU5vFWeETwnJAzkea0+mMvV5CpyS0+DwnsXn/pVoh8vik/I0qGB2hVec/G4/8APXuEPZrR7i8j1CGyii1CCQSq0ZKBmHngcfPisBrfZKC01jvoZrlLgTd8beaNfF4s+E5GR781fuq9zKsT8DHTBnsYQOq6i2PnzQ9gP9ttXPBFwhPudwojRhI3Y+5R4HWQX5bYy8qPlQ1ogF5btznv0xjjHiFeXm9562H/AIzYa0itNd5UE+L8qG7UF0hu2jkdP3IOA3B8I8ulFasf390PY/lQvacj4a597Zf/AECvUj4PNfkUdgZUgh1ySXJSOdWbjP8ADTfUX07Uli7u4WNwSMgYPyNIexoY2vaNY13MWXC+vFQYArksBzyehFebnlU6N+CNxsnqVk0LmCOGe8TZvLwYPd88ZH08q8z7QaatldO8bKI5JDtiIIePzwQRXpTTT20rNC7xErzt6YrJ6tZftG4eXUIrhnDsRJBIpJBPGVNPgyKLF6jG5IyMSsxwPLrivQ/7L9BF/qn7QnX/AGazwQCOGfy+7r91ZqfRO41O2sLQXLzXAXEU0YU5Y8dCcjzr3DRdKj0TSbfT4eSozI38zHqfvrbLItFryY4weqmHcySFj61lNR7Sz6NqkdkLWO6h+HEhRH2yr4iCR6itagrEa9o8t9rk89u8Ekn7ImjFt3g70sS2CFPl71nhHU9ysm0tjSaR2g0zWD3EMmJSDut51w3vx0NWPoqwuZNKuZLFyclF8UTfND+mK8//ALP4ZoNZ01LmORJwJldZAQwxng5rf9qdQl0nR576ARmSFQQJASvLKDnHzrmqdHKW1n37Qu7PjVLNig/+ItAXX5leo/GvN+1McNvrj3Vk6y2srbg6cgZ8j6EHNbHT+21oTs1OGSxlGMk+KP7xyPqKH7eaPDLpUuoWkYSVmVpWToy4wD+VDyH6ijAv+y80ZG6TT5hOn/038Lj78Gldnfz2792p3J5I/T6elMOy1zAtzEsx3QSqYJv8jjB+7r9KTavYXFneT268XNtIUOTw2On3j86eEmt0xZxT2Zo7a/t7jCk91J/K/wCholkIrJwy94mSMMOGB8jR1rfz2+BG25P5H5H0rdi61raZjydGnvAdlajxu25G7GcZ5xUbW/t7jCk93If4W8/kazkGo3UnbO9t47VSY4+6wz4yoOc9PetX2iFar2Mi6eerTW5rDZSFNwwR161SsRz04o6GYpGAw59PSqJJAW4o62F44hsdwIogqnpVck5fzoMvmvg1SoqmFK9ExS4NL1Y1bG5BpZIdMdQS5xzTGCYDzrPwy4o2Of3qTiVjIctNk9aWdopM6Hf/AP0GqImJPBoXXJGbRL4H/wAFqVR3C3seYTQC67TaVHnBaRRkjOOtaiW2mh126WVdwW0jO5OeNzeVZczrbdptLmkBKo4JwMnoa0d7rUp1qea2jVN1siEvyRhic/jWlar2Mk9NbiftEuNJkx6/oaBtZI17MBC43GA8Ud2hJbSJCcdQfzqu3wOyGNqj/ZjyBzRhs2dlVxQwsXEo4RgAo5YYzSdIhL2uAddyKjZAOKa2k0UCFpXVRtH2jikb3ap2he8iBkiCkAr5102lM6FvGNbqzj/awQMVBgz6/wAVQmTuCyhs7T1NA3OoXE9z3yBYiE2/zHGc0t1F5JIi0sjOTjqf0oSypqg48TT1Mc2etWltprrczF7hwcqgyazs140lyZYo9oJz4uaH9hXV6ilsILjd4nJYnnmun7Jq6G1uJY1aOE7SPtNwKul05440aWUeKRV2oPU+tPpdbIRzV7sDPTJOK7schSsbkFgAcYBNaeTTLa0MfdRDcc+JuT+NC6uhWOHJz+9X9aZQdbidxXsKktHb+8kVPZRk1tl08voWjFZDkWrgB+eO9esmByK3kQxomjD/APZW/wDxj108cbSOhklTYnt7aSC6O9CAYJgCOQfAaFAOcjkD0rQQr/tsP+SX/wBBr6SygnGZIxn+YcH7xU3h3dFlm2Vie/cmOwx/9xi/I1do93cWcV9NaTPDIkSFWQ4xmQCir3St9vZNHIM/BxDD/I+YoWC1lit9QjdCGaFCMcggSCoODrdF1NN7Mfad241DK297DDciRggceBhkgc44Naq07V6RcytE8/w0ysVKzeHkHHB6GvK7VNt5b/8A1k/9Qqd/zdXX/wBV/wAzU9KsopM9ntjvgjdSGBH2geDQ8U5jkyyED1ry1NQu7CZfgrmWDEUfCNgfZHl0r0vQJpLvR7Kedt0ssId2xjJNJJOI9pjOG5DKSDxmrPiR60vuIwI2ZfCwPVePOq5nVG2GZVZuiscZplJMDTGvfgDJND3eqxWsTyyuFjjBZmPQClks7xqA33ilGvXkEGlXb3UyxxtEygsepI4A9TVIxTJOVB0Xaiy1C6hjtVuJe9OFdYiF+80z7uORuBg1512TvZI9Mj1J4B3cMndW6FsGY48bE+QFa+17TadIf36TWxx1Zdy/eKVTrkeUfgdSiNIseY9aBYBj0q+G6sL0ZtryGX2DjP3VKOLOSR51aLVE5JsFcCNGd+FUEk+gFZ+LtPY3DzJAk29F3RiRdnejBJYZ6AY6mtRfd7DZTSQW4uJVU7Yi20OfTPlXlPaVJotOW2keIRWr7ZZFjA72YklkUk73xnGeFGKnkyyivSKoK9zW6NrNt2g0q4+NhFmu3a4mm7tX4z4Tw2PWsadHVZXubwwJAZBts4X2O6Dndg9BjoWOeaFk117i1uI7jumV+7D4UCSUqMKCT0UdTjFKXuri5jCTTSmEEsUySMjzI/rWTJmU0rQ6jpewNdyL37m2UIjMSFBJ2DPAzRVkl1dCYxxNOqLl5ShIQfPyoOKWOKQu2JFHRTkbj5ZpxoV1NbXRaCXYsgzt4ILEYB2njz8+lRm0lbHS3PmtY7acPdyloSqM/wANjwk/w7jwDipPbxQx27PBPEGZxJJ3oPeDPAHHGB19ab2ugJdrF8VcSssm7fGu1O7I6HccgjNXXfZVJbYJZPNLKo3Ebl7rG3g5PIzjn0rI+qxOWm0iixyozdnGtzp91FHiPuCZcBTuOeOvQj7qc6KkxvJJFs7YT2uJCkjjuUWMDrzgkn35NBW+l6gumz3cRAnVi8yF+Sg5GF6EZ5zTfTba6js7mW2htrqGZTBKzthC7DJwB6HpjinlkxRfPk5KXwXQSWt138E0SvdSEvPJIV43dAo659vIVrhpEVlB8Yt2lyqbZJyygOccDB8h5Y9qwtnZw21slzPqViphyoCg75WHkPM/PpROp9pIFhijaSeVQ2544WCK3HC5x0HqfOs7nNOqtNfr+/kalyaS6v7qDURLZ37Sh5NxwdkSrxkN5nHtWZ7XXkbytHd34V1KshW3271bzAHJA9zzms/NrE9xIpmllji6MkfVl8ufX3qGmxyzsV7iNt2W3Y8fHlmqQcoxfc45BJqT2GtjZWupQ28sdjcLbLIBJc3DhRJzyMeSjzxRlhcSm7MVhNBb925CuhwHOcBh6CmGjrcsdt5pS3Cd2pCw4G1V8tp42+o4zXLJ7K6vmD2Rt7aGRmKxoPFu6AY8h86Scozg3a+n0GimtjZ6fpE1nMs5v2lZ1Bmyow7eo9qPldIl3SsqL6scCllxrWnWVj8PHM9rII/3feocj0NZ+fU4JJrV31NIrlAO8LxEgA9WOcjPpxXpQ6jDhio46bf1IPHKcrka20uoL2ETWsgkjboRVhzSvQ4bNXmktzE6hsRMHywXz+hoDtl2nj0ODuIMNeyDwj+Qeprdim8kFJkskdLpAnbvtCtlZSWFpIDcyja5B+wvmPnXn2m6VNerLIZYoo4wGklkbgZoG5unuJWlmfe7HJJOa0ehIJdD1FS6IGWPxOcAc+dUu1sCK+Qm00LTVtZrh3kuzCVBH2EOT99DdoFjTSgIoIoVG8ARrjyHX1rQ2scEOj3pDmYbo9wQbR19TSDtQ+7SgQioPHgD5DzpdCA5MwTgEcjNDmPLcEgedWsc4AqaIMY5I9vOgx0F6ZaXF9OkEALMeAT5CtxH2csdNs2nv5mZEG5seEf1rO6XrEekxFbK13TMOZZT+QFU6jqt9qWBdzFlByI1GF+6itKA9Tf0K9RulvbjdHGIYV4jjUcgep96v0nTZNQlJ5SBftyH8h71Xp9it1OouJRDCOWY+ntT/wDaNvEq29lA7Rp9lQOvuaWbpWOlboZwxRxQrDAm2FBwPX3NEIu1eB86Tpqrwxn4y0lRicqVHBHofSq7rtAcbYIxGT5yf84rFKGSbtmyM8cI0h/0UkkADzNL7rV7K2JBk7x/SPms1c3dzcnM0rsPTPH4UITTQwf9hXn+Bvc9objP+zIIx6nk4pTdXk9yc3EzP7E8VTI4A5qp2JGOi+nrVlCMeERcpS5Zx5ByFzj1rsMUsp2xoT6+1fRmNcM6FvYnbV0l7NLCYECxQeaxrjd8yeaelywNviKBJQVZlz8yDwflULcsZlJPHoKk4G7b9/U1KEBN25AxIwpJPH09aCqzt6NVbW73XZvTQksMapNI7vLIFAGT99Xw6npWm6be2c14bl7oKD8MhwuPc9ayKo2Npzx68AVEvGnV13eQHJo6nwhdKu2N21y2hLrY2Hd7lKGaaQswBGDgcAGk03dySF1DKAMc8mrobO7nINvaSsD/ABMNo+80ztOzWozjxFIweu1dx++hKa8sZR+EJFB2jarZ8zXDsV8M4+S9T91auPszZwENqN3k+kkgH4CjIo9JteLW2eQjoY4wo+81PWkNpbMfDY3M5/cWkzk/xEbB95otOzOpOu7ZbJnyJya1a3NwxxBawxe7Zkb+lWY1NufiZB7LhR91Du0HR8mLPaa6zxBbj7z+tQbtHfNnwwD/APB/60nC10Cj2cfwS70/kaft/UeoeNflEKg2t6k5/wC1MM/yqB+lL+akBmu7cF4O7k35CTqWoN1vJvo1Vm6umOWuZj/vmqsYroHvR0xXgXVJ+SmfcX3MSS3Uk9arxRUkW5MjqKHxTpisiKIgbnBqjFWRfaFEVjIRFNpycEZqu4hJ5UdfKjLUiWMI3PpRAgKLxzUnKjkhAykdRXYzg0+MSk7XQHPnU0trZcZiQ59a7uDULbO8uLSQS2srxOOhU1udD/tMu7PZDrEYuIiPtjhgKzotLMniPBz0zxSTVWR7xxGPAvhGKTabKqbij2GebSNfuUvdJu8zSoC6cZBHHK9fqM1GGGS21WyklBVkmXkdGGcV4pFPNbSCSKRkYHIKnFbLRf7QLyOMQaoouosY3MPEPr5/WueNoaM4yPc4bru5Nj+uKX6vDGbpxgFZBvA/OgNE7Q6XrsETQ3Kd/tG5ScEHzq3XWlt1tZGIPiZQwPXof61Oy3kjpWkxmC+gUDxOJF+owfyFCW0sum3ojfOMj86a6JdIbyPB4lBUijNW09ZWWVVyQwzSyje6Cn4MPY6ksskuxgQJGXP1NbHQb9xYqHywR2TjqB1H515Fp0z2movFJ0dyD99emdj5e/gvI8jIKMPuI/SnaaexKMr5H8jC3dJ4SNhPHsfSi72ytNasO7mhjmQ8hXHQ+nsfcUi1qV7fSriRDgoVcexDAfrVega4vfoGO0OQrD59DTRlvTC18Ah0K/0xX/YbmeLJZrWc7n/3T5/Lr86SX+szvbyKljCl6hGxjxtYEcEEZFekXgKMLiPgg+LH50Hq2j2Wvwd8V7u6AwJUA3A+h9R86nkxW7iVhlraSMMO2zYK6rpIKnwlwD/6l/pVt/2j0nV7WVIJHiuGi2KhYMDgYHoRQeraVd6X3nxMavC5x3qA7c+/mp9j+NKp7aKb+9twSAeoB3f0pFnnDZlXghJWmOuw8VwDr6GKSN5QDCf5uCMg1CSF45AsyMpxnxr50Dps8ujO50+Uxo5G/HI6ehp1D2ou2UC4t4pxnByuKi5RyO2UxwlBUhZKVZiFAz9nr1pccd4yA5fIU8dfStQNU0a7XF3pzRHPLRjofpSi5XTF1uOXTtTgt5YFDxi4JAbPUHIxxQUbezDKdcocdltMgn7W6nqFyN01lDDHF6LuU5Pz4x9a2QyzFj515hp/aS9sO016wht5o5zFFKqSYUtkAOrDPAz0969RxitaeyRkfLZ3Fed9oyR2uuCvBGg3JB/4q9EFYrVdPfUdeu72wkhmWLTbmyeIPiQSkHA2+YOapidSJzVoS9gZ5rjUdHluZXllKygu7ZJxkDmtz2xtku9Au7eS5htlkRR3sxwi+IdT79PrWG7AxSQaho8M8bRyp36sjjBU88EVrf7RxnsjqA/wL/61rn7zl7DH9q9Nng1vUbiSBhBKkZilHKtgKODXpLWy3mki2k+zLbhD9VFeY62X/wCkeuIXfuxDbsE3HaDtXnHrXqtr/wBkgI/8JP8A0iuye46PB49Zo9nqE9pLwdxGPQ+dPe1UTXK2OqRpu+Jh7uYDylj4P3jBqHb2z+C1xbxBhJsP9ejfj+dFWedS0DULFSe9RfircjruUYbH0P4Unn7x/H3GUdNrGRPtAeeenyq9CCAT0I6GlOhz38jyzXbrcpEe5MTv3bFiOGDYxkY86axiHvjGjvHIeTb3C7JPmPJvoaaqBF2WYJHTI9DUrd1troXawpJOqlRvJ/PrVSTRG5jtQ4M0gJRAeSB1oZ9Y0xc7rtSw8lUk/lSpNs5tI18Vwl1Ak8ROxx0PUHzB9xUTnNZG07U2do7bFnkjf7ShcYPqMmuXHbbAJg08+xkk/pXrY8kXBatmeblxyUvTujYDNSUZqnTJzdW6d6FWcKDIo6DIzx7UxSHNUi4yjaJtSi6ZSqE1YqYq1o8dKjtIFK1YylRNOKBuO0NhAzRxu88yEqY4lyQfQnoKLHh5JwPU159qQI1W/kt3IlE3gKnwkZ5+dLKNDdwd6j2xv45Ght7eG3IAO5zvbn8KzZ1q/wBQvrdbyeaUM4zufCjPoBxUbiGe5mlLSAnA3OVwenkKris0ghSYMxkjG5ST0IpVF8g1thepMF7Q2fsQfzo3UNUtP2hJIWGDCq4TnkE0ilLXErSTuXfGMmoMFVTgYoLLXA0sOp7sa6nqS3tkbaKJlDYy7kD8KGW5nFmln3uIVTZtUYyPc0Irk+XkKhLcxR/blUH0B5qbmy2heQrcg6+Jvfk1Dvzt4Whlm3oGRTg8jPFDwm6u7maJJViSI4yFyTSxUpOkGTjGNvgPMjYyTihbmRe5zyxHpzVi6fGiNLI8ksi5wWbp9KrIyv1H50zxyjJWJHJGcW0di029mI8CwgnGXOT9wpzp+jrZlpTK0khQg5GAOPKi0TkH/EKLAzHJ/kP5VreNRMiyOQnt4z+zIW/+WtR1O2kS2gkZCEadAD6+KiLVf+o7Zsj+6T8xVmrqxsbbdnabmLH/ABVS/STr1BGpR8wj1JpRrkXdrANwb96OR8jWgv442ubJdxYM5Bzx6Ul7XvbJdpHFJGQsgJCHOOPak1eB9O9gcduDGHLeeMAVvIogdE0X/wDcz/8AjGrz0aigRUihYkHJZjgGvVuzWntqPZnS53YBlhKhR0xvap5cii02Ux4nJNJCe3i/22LP/hy/+g0UtsxjbAPFM7jSJ4ryBwgKgOOPPKmu928SOroy855FIsqfA/ZaW4qlgZrey9rSL8qqihZbifj/AOG//wAi02WPNtZkjj4eIZ+lRSL/AG24GOlqP/xgoKeyDo9TEs1mrASPENyupDY5HIqnVtFHfXLwP/G52v8AM+daA2++xkk3AYcDH+8KY3+losEz7yWO44x86EnFy3CoyS2PPLqGTiYxsqGNeSMjhQPKvS+zBB7P6dtII+HXkUpt9Ot20VZXDFvhieuP4aY9kVX/AKN6WOn+yp+VQypUqNGNt3Yxu2xA5z/EPzrP9sTnTLoj7QgbB9DR2sWsAhlvGOxkKszlyBgEdfKsB2v7ZLed7aaUP3JG17hhyw9FHkPelw7yGyP00HXHaC00fS4kLtPfHP7lXPh4GC3oPxrHS3N92k1aGKWTfNKwSNRwqA+g8qVl85Oc+5862HYjTvh7OfWZR+8kzDag/wDmb9KrKoKyKuTofXaRQrDY2hHw9ogjT3PmfqaGC7TjGTnIOKtAfGSBkdTXz7TkEeVZnuaipo0cguqkj1ANX2tzd2gPw93PGM5AWQ4+48VXkL9ogDHUmld/2h03T8iS4WWQdEjO4/hXRvwdt5NS2uas9rJEksfePGQk3d4ZTjg8ccfKsn2ouIbTQ7KzNq4ve8aR7ppQ5kcjxEnGfl5Ch7LtHLfksrtp4UkR7gWV8+vHBpXrMCvcDZcPeTOo4jBbB8yT+lJNvgRpcoXXFxaoJI7ZWkWRVDTSphlbOTt54z05oWFwjMMsrEY8J6/Ou3KsriLu9rocMDnJPuK7GpbgKTuIywXn5Cpy4FoLjEfdsJChKgMeM5H8o9DV8lwl3N3duhjhZ8pDG3gQnjlj1+dLx3pwSrDJzkjA49Kvjkjn2xqpBTJAH2ceZIqLXkY2mlXiQWpEscVzEMrNDHkQgjgHd0J+VGDW1lgMZEaxzRmCJxAWRVxknbnlui8/OsHqupm9WNY17mNE2kKMBiPMqOPb86M0VjPdQwxtPCzECTYdrHjqWJwM1kn0umLlZSOTejTRQapf6VNEl080zjupUZVJ7odAG6r8qQfD3oMdhD+6lDCJYEXaxb1OPxamt5r00OmyyNMkdwkZhVUGfEGwNxHBPXmh7S6mWK4DyB5JwO/dAd0ynoFOOB0pcEpRvuLY7JT45B7/AOAhhijubWaS4ilK3M6HqBwFHkOaSAtIzkbFRjkHPCAeVMEtbNYBHcSNDLks0srN3TjPRQB5eZNFRA3uqf7Ssc8L92zSxKCdi8Arjpnpg81ptRTEpvkBSGSQZgSUyuOd4Ax7itp2bsUGlxRzR7HkjIUtFnYM9VPrRNrpjsMXMywXMbZSGeIk5HKhjjnI8qt+OuS08LBShZWmW3B2K3mDny9QK87qG5QqWxfGqZ8Hk0+wEyM6ptxI8AG7A8zWYutQS3+3cgpKu7EYxk5861N9DazO0d26PI7EIsLbFIxxgf160mk0druFLSytgBIjMJZU8RI9P60Omy44x0z3VjyT8Gdi1SW5JjNvAQ52hWJGPc+tNYLXurh1lJmWf92JMZyR7elEDRrLTbqKSNzO+zGCMMX88eWKr7QaoLZpIbXY07FQwLDbGfzNVnOGWSji4Ym63kMhOtmURbtZHUjuwQFZW8seg+dIdfijnha8ubeZr1mMcgWbOX8m+VUarbRWBSeRCjzYDQzA4IxyQeuKWxanDZxslojTyEkmSVjgH2Fbeg6eUqkpOvy/yTzZPFbi6aKSFxHKNrYzjPStPof/AOgNSHkBF+dZSQs5LOSzE5OfOn2lalDaadc20kTTGfYfA2MY9a9tbGQ2EGBoF+QOd8X51n+1e9dJUMpXO/GfPgUKO0OpyK0FiqwoxBKxLuJx05qsaVqF+266Ltu698/6CunkirBHG3RlIYS3A5J6mjo7VgOQFHqxxWvt+zKRoGu59iDyBEa/f1ouP9iaeP3e2WT/AOVHvP8AxGovIiygzJ2umSTD93DNJnzA2r95pvZ9nrh8AiOMeiKXP39KbNqkshItLADnAaY7vwHFUzNfTri7vjGufsR+EfhU3lY6xo+/ZGnWQBvplz6Svk/8IqS6jp8YMdlaTTkeiiNaHS3tYySqPIxOcnjmiInZeEjRPkM1KWRMooAOr3dxIh720WJHAACNnbSZm8jT/Vs/s6V5GLEYwT5c1lmmBJIYADqSa0Y25Rsjk2dEpdm7IG0+xxVMh7v7TMzEcL/Wh3kklJ7ssF6Z6ZrqrGmBLKPkDk1RcCo+Jzkt19utdVSzA4x7ZoiK2nuCPhrSeQeRI2imlr2d1afyjgQ9doyanavkZW/AmMLKm/aRk49KryinxyKD6KcmtQOzVlCc6he7281L5/AUbbxaVaDFtZvIfXaEB+p5oSmkNpZj7e0nmOIbWV89GbwgffTa37N6jcYLskQ9EXJH1rRpJdP/ANnt4YR67dx+81P4G6uP+03UjA+W7j7hSrI3wFQXkTL2asIMG/u9x81eTr9BRcEek2v/AGW0eRvVUCD7zzTSPS7aMgEDJ8s4zRcdpHH9lFH0pHbY1JCpbi7f/s9rDCPUqXP48V02l5cf9ouZGB/h3YH3Cms6mOJiuM+9Z241xxJIix4CNtLySBFzRcXQW0ME0y3i5baPfgVMC1j5Az74z+JpNaXU2pXJgivY0YIznuYieFGT4jSWe/jlx+7llJ855SfwHFNHE34EeRLybuArKpIUgA45qe2oWYxFgDpj8qtNctjmeb/9Grlutzaj/eJ/SrB2VnxzeQfRWNaZoYyMLJtz5EVwAxkeEMP8JrL35/JVYIeUIk7KDb473J/wx/1NWL2Uh/iupvoqinRZDwCVPvXclf4j9aV5cnyOsWP4FKdlrQfblnP+8B+lfN2cso/+7mceveH+lNDcsp9akt9jqp+VDuZPkKx4/gUrpGmLwbck+8jf1oLVNBjlO/TtiNjmIt1+RNab4mGTlo81LbHIDsjPNcss4u7OeKElVHmlxby28hSaNkYeTCu2+C/NeiXOlpdxmOWEOp6Buo+RpLJ2XaA+FWKjkSLyR7MvmPcVqh1MZbPZmTJ00o7rcTJFLCBJE2QfKm9hMJAFkIDgccVbb2OzMV0qkMMqynIPyNcexSJyUG0eXNc5JkEmibxoVzgE+VUvGQMYyMZFXKw2lGxu8uarIyCASPnSjA8p7uN5PIKSPnWdduSSeTTzVpRFZbCfEx4FZ5jk1bGtrEZ8Tk1NByDXyKOpqzIAqgEwmCWWMiS3dkceanFa3TP7RNRt7QWWoJHdQ7lIaRclcGsRHLtbrTQ6ebq2E1oe8/mT+Jf61KUVe5WORrg9X0jWtM1DZPp8/dTqQxhc56c8V6BFMso6856Gvy1E8tu+Y3ZGB8jitr2c/tD1PTQsd6fi4B/P9oD51OUXHgupxfI97X6G0F/czWyf3cpJx6HkH8aZf2bXxa7u4ZT4u5Qn6MR+tExa/pHaIpLZXKrcyDbJBKwHIHGPy+ld0PSmsNXuXjUp3tucL7hgTg/KhewNPqs0HauLd2e1BkHIhz9xFeb218yHcrEFefur1C6YXelXUWMu0DAg/KvK9Ss2tZmkT7Eikj7q5UzpWj2G2mZo1Y8h1DY9QRml9nqgtL6eFue7cqw9R5H7qJsDmztmB47lOf8AdFZDtDI0PaCfaeqo+B7qP6ULaYzN5eIsgE6BXRx4hjIYe48xWc1nslHdRi80XCOM7rVmwp9dp8j7Hj5Uf2dvzPpcTucgFoyD7Gi0vEsr4xs37twD9P8ASmmozVMKlKG8TzS4heImGcSRODyrr0Hy/Wh3BjLBQrKMcKcEV6frenWd2qm5hWa3fkEHDIfVW8vX0rMX3Yp4CZIb7vIWOY2ePnHkCQazPA48bo1Y+ojLnZmWZt6lmU89MjPH0oaGQw3S3UUaSMoZNpIwykYIOafS9m75VOO5l44Ktg/TNK7vTdRjt5Ge2lAXIYovQ1KKaZRtSG2h6bYjXdCuI7GGMzCd8BAP4MjI6cV6IawmgMF1Ls3C5HeItwGUZyP3fGc1t5ZtkyRhGbcpbI8sf+9aov07mWfuZYKX3uh6dfOZJrZVmP8A30R2P946/Wj1kVjgHn086kvXmnEM5D2eu7bVra7jvUuEjb7Vwn71V8wGHX6ir+28cVxoM1rNOtuLkiJZXUlUOcjdjoOMZp7XzKrqVYBgeoIyDXccHPc8t7SWM8WranqIUNZXMUCxTowKsVABHHToetemWXNlbf8A0k/9IpZe9mrC4DdyrWrN1MPCn5qfCfuppZwvb2kULyGVkUKXIxn6UW23uBKlsIO3lh8ZorSquXtzu/3Twf0NZLsnf/C3VtO/SKTbIPVTwfwNemzRrNE8UgyjqVYexryGeNtK1qe0l6biPn/yMUHxsFDSTQ2sdS1+zgijlxcQvEshIDo27GCOnBHNAzW7wWkbEyJGzOvw82GMLKcHB/pWus3F7HY3wYb2iW2mJ82icFfvU/hWO7d3ZtNMk2DxNczop+ZFUitRO9LMDqGoytqjXVuxR0cd2y+W3oa+1a+hu5vjo4yrzczxqMBZPMj2PWl2OAKlGGUkhSy48Q9RWhJIg22TW4J4SIn5mirFLi9u4LZFjVpZAg3HjJOOapurKWz7qQkPBMu6KRTlWHp8x6Uf2cb/AK804np8VH/6hTSe2wvk2UWsCxvO51G0XT71fCDICY2+TDy+f31rdPu1uotwG1x9pc5+oPmPekkunyRafLHqEST92bhlinkG1h3ibcN5cMcc+dWdmdOtLK0lv0nuLa3DspgmlGyPHBB+tDppNS0+A54px1eTQnLVxlyrfI0lue1mkQNsjne4fyWFC2aXTdqNSuBINP0wIoyC9w3T6VsTRkplFrLM+tCOWV5EMW7Dtnml+p3MEF/dGSVFAc+ftS0QXd86zXN467hgLENuB6Zrlrp1su5mj7xg7Dc5yeDT6ZMnKcYnP21bCR+5SSYnHCr7UPPfXfdxgwLFEzBDuOTzR8cOZ59igAbeg9qH1WPFvAT5yr+RrnCoNtghluaSQIbtRKYkjkklxnaq1Lu7ySJpWiSKJc7tzZau6UmdZl/+l/SmtwuNOuT7t+dRhhjKDky2TPKOTSvoZnUixgXDEEv5H2p5bWUEBj7uJVJHXGT0pLejMKf5/wBK1kcWGh3Dgj9K7p0t2zuqbtJCa9OLqQe/6VTo6k3l7/mH60VqigX8wXgbuM/Kudn0DXd9kfxL+tLj/wCYfMv/AMf8giZMQS8etAqmccfxDNOZxELW53fa528+9KkVjtCqSSwwOlHM/WgYF6JGl7oBQR/MKjcyx28DtLIqZUgFj1OOlCXdzdCAldkQBHI5NJLuR5eZJXkPP2j0p5ZE+BIYmiUWowpYQxqHaRUUHAwOPeoXmrTzxJGqhEWRXAJzyKAUhY1zgcedRJ3bQgZiWAG0Zya7W2qOjCKdhNzeXNyczzu/tnAH0FDEAYwPOjk0u9YjdGsWfORv0FduNM7kRd5PuLSBSEGABg0tSYdUU+QVTg5NewdkdcsNP7N6TBez9yzQFwxUlSN7eY6fWvLUs4FOQgYj+Y5rapBG+i6OHjGfhOo4P94/pS5cLdIfHmUbZ6JBeW129u1rcRTKXP8AduG/hNGGKNuGQV5NFZhbwdyxVpIZBu8xwDkEc0yttU16wH7i9adB0SbEg/Hn8azvBJGlZ4tG3/ZsU0KkkgjgeWACcUJJpcsd08itu7yHYB6YYGlUPbJ7cQLd2O9XiRy8T7Tlhk4B9/em1p2l0u8lUrO0JRSWE67MZIA56VOLkh6jJi+W3mhgZGQ/bzxz/EKd3F8kNpcFirEK3B9OaKkaOe2dkZJFKnBUhhQFzaW8sbLIuFKkHnjGOaMslvcHbrgTJq8CaJtfYv8AsxAyevhqmw16y0TsnpUt7JhmtE2RLy78eQ/XpWU7XalpcCx2ukyNPPGpRpA2YkHTA9T+FY2aZ3CmaRn2qEBZuijoB7VVwUkhFJxs0Gu9otQ7S3Bh3LDbA7lgDYUD1Y+ZpRdCytoygYXNwfMHwJ/Wl52sC2C3v5feagrF22xgEjyQbjRi4xQlSkw/R9LuNXv4rWBW8bDfJjiNfNj6CvSrhYVEVpajFvbJ3cS46jzPzNYLspI0NxcTtNqNupi297aqrE5Pmp6rT/8Aah+ymsWE+eNt7bPA33rxUMs9TLwjpQ7IAwCPrmuOOuSPfmlsd7fOrZ0wzA4w9jdJMP8AhODVn7YslLCV7i2IPC3MLRn78EUvgpYt7ZWMs+ktJEzho+cJnDDzBxWCsIXeN3jKqU6nGTXrSG1v4HRZIbiNuCEYNkfIdKxer9m7nTrmaWyheW1kHIX7S/SnxtLZkcifKIJq4t9KmtTACjy71djg9McUPaa3dWAlFhcz26uBiPOc+p9qqht4ZnkN87xKi7sAeJvLaB6/60CY3ml2o2XP83n7CoVvqOt8Dy30Wb4W31W7ZbiOeTOxZcN82PUUbqappdmsIjhSSTrICyyMp/w+S/iaFsNQl0uOF2jd7uFmDwyxhVQfq3nnyqjXNan1eYzzrHGjKF2KBkgdOepoZIQktzlJgcqzXW0hGWPdsj2k7fcD9avS17i4FuHSVmBAkjfCnHXnz54r5hBFbosM218BiS/TjnI8jnyFCvdGfAyxkACKzNwFHkB5VGUaVIaw+3kHdlIhHmRSkhKjp/mq6aa2WwdO67y4kG1pu89PPHpSdoAPCqyMv2gWXbuA649s0bDp86CNpJzaNKSFDRscj28z6VCUIrdsMWyd+I1tZFiuJ5B3Qx3se1WOedo9vWnWnxbha9zcsI441YmddmHPoozkD186WJdCLSbnTb+aZWUboem04/hIIyPpWotdSCxytcRyG3uIkVoXYZRCuAVPnWbLklFcXv8A6KRipPkB7Wa4vw6WF1FGtxayZWMRbUOf4iD5Y8qp7Lz28b4niJ3jeREP7wnopx0ruqdkw8cEMFw8kxfvLhcBnWI9CPXHzoawW90uCS5F5nT7ZnVELfbboML/ADeftTSy4s0GlLn9o5RlF7o08N7NZvILu6bvEw0sbS8AAeEH1YUvukBe1kgkSRJUOJXPiLjkgqD92aTR6/ukdY4XAk5BIDv08z5+tV6OqPqCqrYjHja43FdnoB75xUp4pJuUvAVLwh1bahFAZlnLsyopgMsQI9wwPI+lXrrEBtnktWnZhKXfDBY0U8EAZz9ay+raxNeXyyzp36q5JR+dzeYPrQKhx31xPbKsS87C23k9AB1OKounTj6kK8jvY2EmtWk1tOhSKXaS0ShyD08uOtC2uk2l5qImvFWVmbDFCVRTgEH3NL9OGmrawtOoa4kfIbkqnou0HketaDTvhbVzLN3qRMGR4wQwLZ5258W35iss12rULRWL1chOs2thqYhguoZJ5YFK7lfaF+tKNP0aGBHtL2wVu7ckyqQcDqMt5/Sjf2jp0QErNIwRtoRmBYj0wKlf6s7uywNbnvArlnGO7OOgFLjyZox7auvxC9LdgFv2VQKwdQ7yMSrKS3dj09PrVv7D0y0jaW6mVwn2gTvP3CizFf8AdW98bh5EydsbEbCR/hHUVJ5VW32MEZwP5Nu4E55x1xW7H1mRypO7+87txrgES+tkBTT7GSTHTeAi/cOa41xqkh8UkVrF5hAAfv61JnlYYDbF9FGKgIM8tyfevQ7m2wqh8g72tszFp5XuH9yT+dTRggCwwKoHm3Jq8RKtd2gc446ZpbbCkkVnvX+05x6DivhEBV+FVGkkkSONftM54FUG9s1OEM1wf/lpgfea7S2dqSJqoBqwKBzUIp/iIZCLcRBWXHiyas8qLjR12INbu7uaR7CCzdlfjf6+fFCWvZXUrg7jHHCP+LFMNVvp7K9txbYDyZAbGSD0ppp9tPqNrHPcTyNuGcMx/KrqbUVRGUU27FcfZaxgI+Pvwx81DfoKPt7XS7THwli0jfzEBfz5prHpsEK5K9PSuSXVnbfaaND/AImGa65NbjJJIGSW9YfuYIoR6hdx+8102FzcH/abmRh6FuPuFcfWojkQpJJ7omB95q3Tbprx9zLt2tjG/d5UsY2wWSi0mBP4c1ZMkFpGXKKqgZLHAA+tMCKV9oF3abOMcFP1pnFHOTBX1m26Qt3p9IkLfj0oa41S4Eav3QiRs7WmkxnHoFpDJG8V7JCHbu1jjIXPAyuTTLUEzpGlhQST3vAGf4qvDBaTbISz1aS4GmiStdN3kjqxWTAKptA496fYrP8AZ2GSGLEqMhMmRuGMjFP6nOKjJpFIycopspuhmI/MVhNajHcqTj/tb9f8tby4/u/qKyN1emyh71YI5i9yyqJB9k4zmmhydk9pX2Phc6nKwjYr8NKAdpxkjAGaEg7Oak4VpY44F4J7xxkfQZp52f1K71C8mS62CJbd3VVXGCOlZSWS+uJE7+edwSD4mOPuq1u2Z4qNI9Ct/sN86mTzVVufC3+arCaymowz9q1JG2zJx/NKP6VWe1TZ8NhF9ZD/AErLh8dasEinzFDsQ+BO/k+TQt2ouCPDZWo+e4/rVDdpb8/Zjtk+UWfzNJw6/wAw++phh5c/Ku7UF4B3ZvyNP+kepHpJEvyhX+lQOuam3PxRH+VFH6UAInc+CKQn2Q1Yllet9i2uD/8Agm/pXaILwjtc35Ze2rX7HxXk3/Fio/tG6P2ryf8A/it/WpLpupN0sJz/ALmKsXRtTb/4GUfMqP1oXBfAUpv5KhdSN9q4kPzkP9a7w/Vifmc0QuhamxwbYL/mdatXs/f+YhX/AHj/AEpXOHyOoz+Cm2uHtmBib6HpRTXIuWLNJsc/wt9k/I+VcGi3KfbljGPRHP6V9+yhnD3qr/8AgW/rSao/IXjb5QHO1xbz5bcFboeooywuTcsqHPXFWw2MUQK/tJih6oYQVP0Jq23tILe4Dwyh1zzkYx+NM8kWTeGS3EevSF71k8kGKVjrxWll7PyXUjSm+twznJXB4oK67P39qCxh7xB/HEdw+7r+FVjlhxYjw5KuhUM1w5xVpXr7VNYd4yKrZEGpjpN69tMADwTQEiFGwa+jOGB86DSYTWzw2t6u+VMOf+8Tgn50n1CyFumY5N+44A24Ippo8nfRCM9cV9qUG3ZxyATzULp0P4MyjyRSBo2ZWHmDgitt2b7darpndG4PxcKnlXODjp1pB8GrOCQGBHWpXEcVsFRM5xz7U0mmimNtHtWgdrtF1uQCKb4a4Iw0UpxkfOllzaAo1nchS8ZKBwcg46H7sV408uHyhIIPBB5FaDRe1mqaf+7kYXluTzHNz9xpNBRTT2PcdHbGlWeRgdwg+oGP0rI9smaHXVk25R4I/wAMj9KJ7Ids9KvojZyuto+7MUUzevUbj79PnTPtVZx3CW8jKdrAx7h5HqP1pWhnwc7JHvdJlKY8Fw3T5A0t7V6obPU7JSSC0Lf+rimfYWJre1vrZ8ZSZWB8iCuM/wDlpL/aTpbzX1rcICV7grj3DH+oo1sBv0mo7M6nHqGkmOblVkKe46EfnTS0uYopXsJ3BXgoTxkGsN2JinGgykZ3i6YjPnhVqPaDWWt9XtFbIL23iH+8aMZNOjq9Nmp1zRHuSBaX81jOCCrpykgz0Zf1H40k7Q3+oaXepHENqsmSGTIJ9jWk068XUdJtpJGw7Lw3+IHH6VbtttZsmhlVJJUyrxt/Fj9aWUFPjZjwnoe+6MXp2pTah2k0Tv1jBSScZQYz+6NajtAs7afN8LM0M/dNslXqpyOaU2/ZyS117TruyYvbwySGVHPjjDRkA/4hn6jNaC/VHidZJFjUowLt0X3NdGLSSkGck23Ews3avW9FufhNWitr8hA4ONjlT55HFbRL6CGxivJ5RbW7RLIxkOQu7GAT9axvbrTZxqHxu1HtvgxGJFYHxZ9OvStULeK70K3t513RvbRhh9VpmqYsW2hpFMs0YliZZYz0eJgw/CpIwbkEEHpXjztc6brV8tjcSWy29yqL3TFcgk9fI9K9Q1y6On2fxiW/xDxA4i3Y3ZKjr9aV2tmFNNDWvqzFh200q4dIZ5JrK4Y7RFcpkE9MBhWjSVtvjiYeu3nBo2cSbOa827azWMfaofGeFO6UFgM+LH9K9H3q/wBlgaxHa3s5HNqHxrzYinkAK4yQ2xicf8I++uOO6HLp0um31rBcnvN8dxDvO3LLwQD7jisn23RHu4rAK0kcDPNMchgJHOduSRnaMffSnR9RlsZdlhrEtiJxhxdrvj6dSeo+dJ0u755JHX4Z97lixPJPzzmnivqJJ/QvFtbq6H4YOm4F1GzO3Pkd3Bq7ULe2eSU2ccqWrvhFkA3Ae+G+fFD/ABOo9TBbn5SH+tda6v2bc1omc5yJzT39RKI6bMlizWWrRNJptwc+LrGf519PejrXQJdO7QaZLC3f2Ml3FsmXnALDGf60A8ly6FGsVx5gSjkfdmnPZrUrmyjkjk068ks4l3EwN3hg5+106UXL4Oq+R9q0Zi7G3KsMHbdcH/8AeEFQsJkXsSbWZMrcLLhvRg3Q/wBadWmqWWvQkTuuoW5heJxHgSAMwYllPOcgc0hvUOm2UEEJ+Ihjkl3gAhlUsNpx58da6E9O6OcLVMtjtIUhgEMSIdy8qvtV9naPL8UB5MRj18IqOlzR3DwCMh13ZBHToa0GmACW6PrKf/SK0wybbGaePfcwljETDHgE44qNpH4mUj/vnB++mOkITaqSOkrfnVNmgM0mf/vEn51vjKzz5RB1j23Nz8l/KgNa4tbb/wCqv5Gm00sMd1db5UHhXAz/AIaTazcRyWtsqK/94vJGB0NCb9DOxqsiKdFAbWpv/pfqKcXUQ/Y943oz/wDqoHQLMvJJeiTBbMe3GemOaZX8ATTbg73PU4zxnPpUI5EoUaJYnLLq+4yNwjyrGkSM7F+Aoz5Vsx4u5CRucDnjHl70j090jv4GkZUQFuWOAPCaby67p8TgfECVhnwxAsfwqUZOK2L5YKTVgF1YG4v5i7lORwOfKrtKsII4nlXfukY7vF1wapl1VWneVIHG/HEnBFBWN7f3c09vBNHbxwt1CbmOT70sblLbkabjHGr4HVwiJZyEIAdp5xSdZ44WR5G8KnnAyam9me6aWa5nmdc43Px9woZVzt/zj8xXODUkmCE1KLaD7me4uoSkFnKAxA3ykLVcOkSgSveOuBGxVYyeDj1p46YGf8Q/OozktBLu8o2/I1r7UYmPvSkxDY2VuLOGUwqXMYJZhnmrLpCptRjA+ITp86KtYx+x4G8+5Wu31rPts2EZ2vcxhT6nNPsok6bmEXg5j+tL9TUD4fH/AIv6Gn2q2s8bWySWzRsQQPPec0s7QQrFcWsaq6/vRkN1+yaGpMZxdi9VJNbVEP7H0jAP/Yx/63pJollDOszTJu2lcc4rb6LbLPpumJkAfDADPT7TVPPkSaK4sbcWZ6BT8dEMf93L+QopY22t14NNriNRq1sm1eI5hwPQLRkSAK+yMYDcnFTWXkr2tkrM+qE2lopGR8NHwR7UPHaQteSxFNqPbgkLxyHGDTlctFbttzmBPL2ocRs+rtwObT/7YpItNKwpNSZn9SuLPRG4vWSZhlYo8hz/AMP60h7QdsdQ1SI280xhtj/3Stjd/mPU1uNV0mzuoHa7tY5GAGGI8Q59a8/1vTdP07Wby3hhkYRTYVWbgDg4z1qOWou6LY7ntYjNw7nbCjN/lGKJWyuXtS7p3Lhsl2/l+tGfFSLkQxpCp/kXn76oJdmJdyzHzPNRllkzSsUUcjsLJAGurmSduu1PL6mrobpbaTNjBHCcYDt4mx+VW2+m3VwgkjiPdn+Nzhfvrk9mkCZFxFKwbBWM52/Wku+R1GjV/wBnEMdy+oC6jSZQibe8HTk9MVq7js1pNwvNs6E/yPn8DWb/ALNBhtQPtH+ZreE7VJx0rPOT1bFoxTjujKy9hrFjuhuGjb/FH+ooaTsnqtuP9j1AuvkomP5NW2VSzMqFJCpwQjAkH3FccFeGBB9CKPckuQduL4POLvRtVh8d3p1vOR/G1uAf+JMVVBeXNucNFewgf+DdEj/hcGnP9oMs0b2CxXMsauH3KkhVTgjqB1o6XtJomnqIrvUVlkKhiBmY8++OPlVVKWlNEnGKk0YjVrmDbPdSKZ5pVEad9bDj3BU43e+KzKSLAGzHunJBRiSGjweePf8ACtprXanT7u9tZLLTIykEhcNN4Q7Y4yq+nWsrdzSXJKF8q7s+xV4Uk8kedByrkhJJvYXRxy3VxtV3dmbJAJJJ8z71qNOfT7K3u4VkknWaMAukXUj+HJGQKTKIdPBdZw85OF8HAHr8/avrTV5bJu9tXaOY5BcHPX0HlWbJrye3/QY1F7lckEl1dlnlDvM/Vjg5NF3iPpy3NtHaDbMoTvJEywAOfCfLNG2mnW1zIveX1sCYzJ+/kMe05/mGefPFVatHY2ssltbyz6hIYhi6ZvACepXnoPejK5NXwDgqIuNNtmeaaJo5CI8YEmzofPpj2r65NxNc28sM8lxcyMWWNAzSjHQkeXt7UPeX87d0N0Mx2BFDxjEXlgHp9albpLaX8iXEyW8ysFaUMW7s+oZT0x160uhpanyNa4QdqcUhg02a4eGSWRz3yRoWmUg58eeMn0FXx6uJ44t4WAxOziaVCxm9FI6YFJ73UbtNH7hSrW5nLrIE5Dez9Rn0onTLxoLYWncpKZ1ClTgkA8jBP2TU3h9G6sMZbmmt9QuLm2S5kmhglcnYJVAjK+gx93PFD2H7Et5o5bt5LzUJ3B2YwEYnoB0HzNI9SuEuCsdox7pF2RQP42jA+0wxwOahpUEBumluJpUZVGyKNe8M7egxWb7MlFu6+i/sM8jckaPtFZgTR2ls0Vs0EUpJYAbsnOwMv2j5c1kZ7O8guGtpIDHcALlf4sHkfpTrVmc3IjhS7jaMgJaytuaLjknA6n0HSg0u4ri6aW6VoYiw3GHlyfr5+dVwa8cPkXJTZZpsZJ+CmtLtriR97puCDAHLc85AzVGrafNpzwySWM8EWSVmnGe98146Djyqera+Lm6W5gMqSrGIgSwc7RxnpxmlYnurqRYWMso6hJJCQPfnpVccMjep7LyhZNVQxa4FuYry5Kb2yyRKmPkQOlD2t1j99IrlB4nRcgAfP3NHWOm20thdXd7cyb4/CrJ4sNjwrjzB9fKl6RSMqlyNjeELu8x6j0orQ7RztEviTtJU8Oft9APamf7NmVmlvt7xHa8Z7vxyZ64x0HuaKk0iZ4oLq7EGxUV+6j4IU+eOhp/b3FnDEDFK8kSR4UkbRx5Ams8sqbSj+/xKwh8lREtssShoyhAZWVckDyANSlna5c7UPXOAPOuy3AljCwoNjgMMc4+VZ/tHe3Nm8jLI5j3hFj3FVHGfKtHTdNFc+4ec6Q8MRBwzIrYyFLDJ+lcRlCO7hiqIWIU8nFZ3TZn/AG5bRrtCPamRgBzkqfPrWhTmGYf/ACm/KtmjS0hFO02LW1sNPHBBbxRSuQFEpLtz7dKJsLyW8tpWmYtslUDwhQOD0xQNrpNzLrsV2sX+zgRnezAA4HNM4LdLe2kVZopG70Z7ts7evBqjilFiRk3JErlBJYTKRkFk6/OlOjJmS6DMSRLIoyc4HpTeUn4ST/On50Lo2oO9/PbxwQwqruGZV8TEAnOafCLm5CYo2js3LKVyy4yMZruaqhnmuLWR5pGc7l6+VWeVSz+8fD7BFri51KwP+MfnWo7OD/qqH5H86z2r83tl/n/WtH2f40uD5Uy9qBLkPmH7s155qW+2eEwNsM1w4YgckCvRJuYzWMujYqYG1CKaQ98/dKhwCeM5quNLyLL2kCP+pEZ2LH4k8sc/w027MgiM5BGZOOPapxXSQ6Wk1pZRIpnKBJPFg4zu+dE6XcTXLh5yMhiAFXAHFWk/S9jPiS1p34GvlS3Xf+wS/wCX9aZGlmu82Mny/Ws7NQieexiun32bTXGxN5LeH7PH4UdfXtxBptg9qiR98rnYBkIAfKgltWk1K4cjC7YgCT/gFOp4F7nT0/libjHvWhaUlZm9TboG0Seecbrhizd4RyMYGKdUBbRqkg2jGTn8KNzUJtOWxdJpJMruTiP6isysMc5thNt2fFSEgn/DWku/7r6is7bkd/Zgkf38x/8AKK5bBe45sobaMzmEYPcPk7ccYpPcQwiOPNuz4CgEnH5U9gPgmCqSTCwHHU+lASssMCm4eOHCjiRwD0oJyo5KIVD9k/OpE80PYzxTws0MiuA2CVNXF+elA482it4MhoI4mb+V1Bz9D1+lHW97BCQk+n24PqIQD+VZtJh5NjPr0oyO9mVQrkSJ6ONwqUoPyPGSRsLa6tpOYe6X27pRRqzzYG1kHyGKwMl6QcwRbfUB81KHXLqHgKv1zU308nwOsyXJvS8rcs0g9weKrIZ+BK+fQ1kF7U3qjAWAf7pP61L/AKVX54Dwj5RUF0+QPfgavuJcZWVuPSuAOPttn5gissO0uqEeG6Vc/wAsSj9Kg2u6s/8A+sJvoQPyFD7PP6A+0Q+psE3E4ALfImrNs/TY/wDwmsM2ram32tQuj/8AhSKoe9u3PjurhvnK39aP2aXyD7VH4N83xCH+5kI9duK+35P7xQo/xYrztndz4nY/Mk1zHqAfmKP2X6g+1fQ9DLWQ/vHtl+bqP1qprjSActfWg/8Awi1gPD/KB9K7xR+y/wD8jvtT+Dbvf6Qo8F9bj2BP9Kh+2NPQeG9XI9FY/pWKyM9a+3AeY++j9lj8sX7VL4NPqF5o16CZpGEvlLHEQ319frSSMKJWET71zwcYJ+lBFx5V8rNnIBz7Cqwx6FSZGc9btoJvF8QIHWhR1o8XD3ARbiB2I47yNDux7joajNp8qJ3qozofMKQfqDzVFLwybiw3Q5u7lBORnzp/qoEtvHKuGI6j9ayVpIYhvPTOK0cs+bKAY5YZyajkXqsMeAeLr06Up1CU96QDk00fK/ZPXIxQy6e9w+dvWimluztxMCWbA6050vTri4bBZI+ON+eaKj05Lby8ePMflRunH96Bgqc8jpRlO1sGOzA73TLq2gZpYGKAHxryPv8AKp6L2x1nTYVtlumktsg91IcjitgYy1jcR442n54NYu60LEmbd+7/AMLjI++pQkntIpJtVR6V2T7caXLdBblPg5Zl2OXb93xyDn58c+tazXu5ms4ZCAyb8Z6jDDjn0yBX58ntru2XMsR2dNw5X76M0Ptdq+hgxW1yXtj9q3lG6Mj5Hp9KfTa2H1rye7dmoIo7SeFP4Zt4+TAf0NY3+0fTJf2vFPGrbfh1wR7Fqt7IdudMubtRcqbGSVNjb3zFnqCD1HmOfWtb2hEM9tbzNh0JKbhyMHkc/Q0vAWrQF2IzJ2atVkPiDSYJ/wAxrOQ6xc2XaieFGYD49gPkXxWy7NwRx6WYoiD3czY+RwRWV1Gx7vtW8rqNhvVYn5sD+td9QPhG6u7hId14rBDE3jB6dcZrupwLdWDPCw7qVCueu3PnS7tDBIul6i6cgwOSPkM/pSjsDrxuBJZz+KNhuAJ6ZH+lNq+QvmkI+2dtJBrKuwIRrHCuPsvtUA4P0rb2TtFp1kVRH/cxqQ445Kii5be2uYpLG8jEtrNkKG+76H3FUzwNbolsiORCEA8yVDLz9wotW7R0XSo897TSWU2sagLW0a3ljuVWY95uWQgnDAeXyr0XU4ZJoUjiQuxIOB7FT+leYaqyvrOsupBBuVPHzavTdYJ+EiIJB7yPkH/EtK/cFe08yvbZo+0F0ZI2QjURt3AjIIHT2radtIbiS3W4s55YZrUySBopChxjke/1rMajdXN1qcq3M7yrBqLJEGOdi56Ct1rclkqtFfd8q3BeJTEASMqSfwBrnvI5bRMt2M7RanqepQWt+6TQvE0iSOgEgwOOR1rSdph/s1r/APvI/wDxb1k+xkdtHr9oLCdri2FuwjlZNhYYPUeVaztK2La2ZuguASP9x6DVMN7HitzCj2wDL/COfpSS1tYyWyf4j1rQi7tby1za97lVG4OvT60vtE5bj+I1ZcAe5UtgjEHeB8jVrWKuc7x0A+1TQ2rRkqXh3A4I7wcV0W5/mh//AIgpUjlQtWwBUL3iYzn7VMY9E1jTbeDV9OllRWGRNbyE7fZsdPrxXRHscqyjKnHHNeldnIY27PafI2Ufusb1OD1PnSzekeMbZ5udXtrxw2t2RtrwfZ1GwAjkz6so8Lfgabw3F7NF3p7vXLVRk3Fn4bmMf44zyfuPzrVar2Zsr5WLwKXP/eQgI31H2W/CsVf9k9Q02b4jSp2LJyDHlZF/3ev3ZoKSZzg1uE2cFrdyG40i6Dv/AN5Go2uP8yH8xTvT7+WNirxK0kj5Y78Acdfw6VjZdaE7oO0OntNMh/7bbHurhffcOG/3h9adWl3dXCBtPnh16EDJhb9zfRj5fx/TNOpOJOUVLkCsLq5+H2IY0Bdj9nceTQaoMymaRnPeseWwM59KNSG11GQppl5LDMpPeWUiiOVfkD1+n3UgljS1F60ymQxzMuZGyw59PWvRjnWm0eZPC1KmHmS3guJ1GBkLhVXJ6c9KA1Ry1vbfupFG8eJhjyNNdEm71ZSVZdxH8OOMcVR2hXFrb5/8Ufka7DmebG78CTxrHlVC/S9QvBM9hZpGCMuXc/KjJYb57WaS4vdwQkGNEwDg+tB9nxnWpf8A6R/Sns640y7OP4m/OmjCLhbDkySWRJfQyWqLm2UH+etLHbpEYBGioCp+yMeQrN6l/cJ/nrZKo722yP4W/IV2DyHqrbSEF+uLyT5j8qj2dXN5f4/mX9as1jw6lMB03D8hXeyxHx98COrL0+ZqcHWVtlckW8CSGEq/7FMcfzfnSyMcpxxvH500uJo1tJo2wGJbHPv6UqRioQ7GI3g0cjucRcCeiRqpUwrf5h+dUzr/ALPLx/3bfkaCudZkdWEVuFBYHLtn8BS7ULm5lixLKAuDwnh8qtLIiMcUrsvtWSPTozJKi/uU4ZgPSoXuo2+LcRTGQpOjkICelJkRdinaM4HlUnz4P81B5XQyxJOx9c9pZ5JI2SEkxsShdsYpdqeq3upXKTXDxqwbI2LjBxjzoMuoPLD5V3bJuj/cy+JsLlcZP1qTkUUSwb3bxyO3zY17X2KjRuyelgr/ANx+prxpLS5JHgRP8zZ/KvSNJl1mx0PS/wBnzxPF8KpaKSMEZy3Q8H8ajmuVF8VRNbcadbNdW7hAHO9d3mARz+Qrn7MdA4gl4c5w3PNZ5O1l3HdxxahpoDJG0uYnI3YwMAH5+tNLXtfpUx/eme3I695ESB9VzUU5Iv6WR+CuY7K1iRA3d7A7dMgdaQ6xd39nf3FzHpzFYrfahCkh8uCcY9K2djf2c8SCC6hckZADjODyOKlcKr3lurIDlX8vYUFkZyxqzyq17U3N4LyO5WNdke8KFwRhhSjtKqXGv30rSKitLn1PQeVesa6NDt4nOqNbrkYKuAzH2x1ryTW3tpdXu5rNSIHkzHuBBAwPI0k5t8jY4JSAZbzSbbcEWa7deufCoqMrLJIXSMRqwB2A9OKWRxxs85kkK8NwFyeo5pmGUKPCDxxmjOCSQYzcm0A6q8rPAgkfYIhhdxx1PlTq6sbextI1twcs2WJOckCk2pMfioSOMIvTjzrR6w37mFf8TGnpdqxbfeSND/Zt/wDrD5R//ardH7B45rDf2bAldRwPOP8A+1W4/hrDL3M2x4MprGgRy67fXAhlQFHkMkLlfH5ZxV39ndzc3fZ53uriWZxOQDIxYgY6UzvWHxep4OP3Z/Ws92Fvo9N7HX95L9mCXcB6naMD6nFa80bgjJidTYp7c6gk/aJYXw0FsO6I9zyx/wCfSsXeWgt7p4gM4PhK+Y8jRxnFzeyT3TkLuO5sZyx6mo6j3bMJIy5jUYB6Fl8s+lBT0LSJNavUAlSFGW4HkKiZXUmVG8QPUnk193hkUqBx1xnGK69tLIpklXYuOGIwBU5O/cJ9wNPMGcDA45IHUn51yEPKxAGMngDk1d8GFQncu7GVA5Lf0osiG2ZYZ3eQ7QQU8IXPX3NC6XpQKfkFikjjUK8SuFfLPg5x6H2qcytPO3w8eyOU4AXgV9LIskhhtF2Kx/m4b35oq1tGJjea62RKThk8QQ+RPtmkk63Yedik2k0IWG6tnRJHCd45Ow/X5Uz7T3kU11bw20cbW8CKUleERnBHIYDjHFXXsc77NYuy153mHMUh3LKRxyAeFpbqZW5ihdbSC0hly6rC5YgE/wAeTnjyz0Fc3GVMPCoWXEwMDhtv28hRkfd7UZaSLcokcj92m5n5BIUEYzxyeg4pZOFSKSIupZG4IOdw9jRKwXEEEE8ySIswyh2HxKPMU7itIqZp7XQzBDcNqcUt1ezW/eW0cLYaJB/EwHQY8qVy6mUuBIbgSNgfvhHtbgdAOMfOl8c1xBIAJ3YInBRz0Pl8qkGilKveTEFpB3mEy2z1Hln2qPb3uW42r4DLi7lll79le3lLfwBgxGPXyrhjkKhI4w0sindtBYqD5+2fao6vq1xdu4tmlEbYVjJglscA+3AFAwXNykvfGZjJHjDbyCMeld25ab4ObVl2Z7NBL8OAJB4HZc9PMVQnxEm4ZyCR4c4JJ/OnGnWlvJE9zMV7pQu4SMQTnzX1I5q64ltpCuYroxIhWE4HAB8OT6etJ3qdJBUdgCG0uIrqKO5ZYVDbHCndj14B5PNauPQodRgLCEiNA0asF2MxHQluhJ8/Slel2VtJM8iFXQp3smyEp3eDyASenqRmtdp1zuhbuof3UbBzHDcBo5QT1XPRvavP6vqJ2tPK/AtjgvJbbxpJo4tnicFIQiEYYeHpzWWt5FvJOLRkha5IljjydgwOF9OcmtpHLaWMbu8sZEoIaNTyrdR93SgheyfC74XKPLzFLIoRGA6gY6fM13T9TCEXatspOFsHSI2YAgd45FXCKRtO33pD2iW1JnXVJZVjSVTuiGSxx0rQxvFOTPMwYKcPGTlgfn50p7SaMbyzl+HubcszqygvgHg8Vq6TqMcZvW9wZItx2B7aTT49Tt4YLVjM9mHSd25CbeBj1o+P+6l/+k1JbYBNdsgT4xpyjA6fZ9adRn9zL/8ATNepP3IjD2sz8ksn/SvTY+8fux3Z2Z4zz5Uw0dNlvdNj7VxkfjQHeY7XWEYRDu7oFiuSOvQ1d2fkdre83sWAuiBk9BzTz9rEh7kOX/7M3/1F/Olmglf2xd8nPeTHA/ymmEjBbVixAHeL1+dCaRbfDahc3Ms8QSRpCoUljhgQOldh4Dl3ZfZkGyfC48S+eavA4ocNFbwiGNnkLsuSVC9PbOaIzxUs28ymJVGhVqv/AG6z/wA361o9BwNLg/y1nNU/7fafOtFoZxplv/lpo+1Cy5DpjiM1idURpTp4Vc4nlJ9ulbO4b90axd2c3OmdTiaU4A+VWg6EnvGh5boE021jcrzcufX+EUbZhI5QF8yT+FUd1LJbWpiidsTOTxjHhFTgJjuVSUqHOTt3AmulJti44pDPNLdcP+xSfIfnRrPxxSbXJ7h0+HggLlxnf5DmkZQhp7oNRvgxGcxdf/pim9wC72hRWYCFhkDzzSOI6qqgBYoTgbnEYDN8yatj0jU74jvJriUHyXdj8MCjqQFFjBWVLlUYqGyfDuGelFbqFseyhtp0ncxRuv2d7jPPsMmtVa9ldyB7q8KZ/gjj8X4niktN7DuMlyZLUriSG33Rxd6SwGM4pBbRashYq6R7mJHgGRn0zXrlv2c0pMb45Zj/APMlP5LirppdO0rKWljB8R/KkY8P+Zuv060XKlycoOWyPLU0XWbtN0sl26HjPiCn8AKKg7HNIR3zRR+u5gT+AP51tZnu7647x07yUjA4JwPQDyplY6FISJL+TA8ol4H1x+VSU5S4L9nHBetmd0fsdD3YWKeTuycuyoFXPtnJJrSxdl9ERAr2/eH+aSRiT+IpqFVFCqOBwPIVS13Ch2mVQfQDNUVLki1qfpR+Q6shJ3Yyak0eOSoI9VPFdiRd2d2P839ao3sRS3O5IPI+tfF88EZqxkYc4yPUc1RIMnilW4zPu7VvsnB9KvgsWmHgli3fyE4b/Wh0GM1PeyjkAj0NF34Aq8hR054ziVyh9NhomCytD/eXM/8Auxj+tUWupSxptVyE/kkG9fu8qJ+MgkXc1sA3rDJwfoelSbyDpQDI9P07znuj/wAI/SiI9P0fPja6P/4QfoKTDVpIOkTbfLcwP6VYNfbztoz8zSOGV8DJ414Hi6dox4WKdvnKauXTNJUcae7f552/SkC9oHzkWlv9cn9amO0N1/DBbL/uE/rSPHl/bHU8Xx+g8OnaeOE0+EH1Yu3/ANqvlsIAMrZWf/8ABz+ZpL/0j1D+EW49xD/rUW7Qai3VoR/+AWl7WX5/UPcxfA+NimMiG1U+1un9KgbSToohHyiUfpWdfWNQY8XGD/gRR+lUnVtSZtou5f8AdIH5CmWDJ8oHdh8Gn+GuB9krn2FUtDdqeAx+WaQHUdRYc3lx/wAeK+73Upek12wPo7muWGS5aO7i8Jj/AP2xf5vvqLTXY4O/HuaRLYX8nIt7lvfa1WDRdRbGbOXJH8WB+Zo6IrmSBqk+Ewu4iilUhtqSFgd+R9cjzprH8HKscYvYGdVAA3hfLpg0kj7Pag3/AHCL/mkUVZ/0avTwfhx/+Ez+lFyh5kTeKT4ibO10qxePvZJsOANyuMD76suLSKIlY14/w81krXRtTtTut9REH+R2x93SnFqdSiI+KuYJ8dCItrfeOPwqcpwX9QexP4G0mm98sZZdrEZDY8qHbSnglxIFGT4XHAo+x1LMSx3LspH2SU3r+HI+6uahqeyNlIRo2H2l5X/n50sJ3smCWNxW6Jx3PdllY5YqQAfOlcoMrthfCRjPpQkF+8l4mQSDyCPMU5tosHBHhPIJFM1QnIqcFW28nPGMUtfs0txKzxs8YJzt28LWuisUN1mTAJU49KIdQgxg/wDPSiptcHafkxUuhXVtDvjYT4HKgbW+7zoXTe02r6RI0dncsIGPjgkG5Dj/AAnpWmvVnySrHaTnbSy60Uag+85RsfbUfn608Z/9jm34Nl2O/tA0wztHfobJpgA3O6LcOhB6r1PXPzpv2tbN2Lm3IaKeJHWRTlWYccHoegrzROzOzaYZy0npIAAT9OlD6fr91osDCzvCzPcsGtHO6IoAOqdOTnnrRk09ojXa3Pf4HGp6YhwCLq35/wB5f6mvMeyKva9qba3bKq+Yfkdpx+Ip12I7f6XeRRWM+yxkUARIx8APoG9PTNC6vAbDtNJdRggQ3YmHyyG49sE03jc5+GafWbmeDTJmOf3UyN/ung/iRTHSNRbVdKgvIxmeAlWweWx1rnaO2Fzo2oiIZZrdmXHnjxD8qQ/2du4sLmDP2HVx8iD/AEFLG0w8sO1zsxaatFJd6dtt7uYgnjwSEc4YDoevIpnqvitIv88f/qWlOgapLJ2g1TTJWOxZHMf+Eq3+tPIbu3vUYAqVL7H4/upB0PyOKbZsKZ5q4zqd57aq1bbtVGXa0Ix4bhz1/wDkyUo17RbyK7Fxb2kbo0/ezNArEluPtLzj5jg+1OtfiS8ktUW4hjlhkMrRu2CQY3UD2OWHWg36g16TG/2ecX+nD/8AZW/I1se0/Nrbg9DcD/0PWT7DWs1nrFlbXMZSaK3YOpOcHaa1vaU4gtOP/iR/6HrnyHweKaOgGjwEAeKM/wDqqFoOW/z0VZStPp0Ej7clW+yoA+16ChrXq/8AnNXfLFh7UD9pHa3v/wB0Qu5SzcDk5PNXzALrnwy7O63oNm0eYBorXr+4sp4lgMe1kLEPErZO4+ooq7vpl7Qi1CwCIug/uV3cqD1606Srgg36uT6UYmce9ek9m2ZezFgyEBxESpIzg5bFecTDFxJ/mr0nswAezOn7jgd2cn2yaz5DZER6H2zkuryCx1WwAmlkEPf2/gw+AfEh+fka1jxJOzRMquy4wpPJ+VefyWkNv2o0/wCHvIrlX1HJ2AgxkKo2sD5097eWomt4HDOkiXUYSSNirJuBBIIpZRWpJAhNqLbDdU7O2t+MTwhj5FuHHyYfrmsRrXYee2cy2DkkHKhjscfI9D+Fa3sTqd9qHZ1pNQuHuJEuNgd+u0Y4zRlh2j0zU5fhY2khuWyBbTpycdcMODS+qPA70ySvyedQyX9w4te09tHcxBf3U10DHcL6bHHiP1yKzmpzSzX7w9+0qovdiSVsnaPU+Z961P8AaTP8Lr9tgMUigVkQHgZJzj0rKfCHUL9nijVEcBygfqfTNaY6XjVcmHJqWRrwNuz7E22FlBOCCcdOfL1ovtDE62MO5GXbMPtHJ6GlOjTx2sLRku3jbCnovl9aZm9i1FIomyYQ4yB9o4461HHkWJtsSUdVULez7AazN/8ARP6U7uJUOlXWGHJbGT15pFq8MNpqchs5AEZRjYxyvqCfXihIj4gT69TW7Hn1QTXDJTw+u2cvVaWNFRf460Nxq8RkhaGN22A53cZyMUjuZo40RncAbuv0q2KO4lZQlpOd32Sy7QfvoqUltEbJGLdyLrg/FTmZgE387QelCxHujIYmZWc+IqcZ5oiRZIX7uVArrwRnOKjpNm9/d3SPKY0hYABFGTn3NKlKTryPKUYwt8EYhiRSR58miHlTapYhQGPWjP2Vbx2bTnvHkUEgs54wcdKDRRvgGB/fr+dFwcZKxYZFKLaJZkkQmGGaTHmqHH3mrF0+7lileZREqozDcck8dMCtRIuVuAc4A/SqLhAtjcEDpC35Vp7SMizNvZGZs9KE1nFNJcMu9A21EHH1NE3OlWkJtCN0ha4VW3sTkc+VG2SD9j2zY/7lP0orVrPu4tMlLcSXSDA8uDRcYpHKcmyMIW2nHdRIg2dAgHnQ2tytPLYl/wDxj0H+E0ydB8RgZI2efzqrU7VW1XTYHOwd8TkH/ATSTSSseEm3QLB3IBEmevWnEvaSTSbXTbFLWOQtZRvvdjxndxgVbp1lG11crIodUZQpI9s0h7QIX1XTEU8fAwD86y5JVwaoK0FQ9oru+u72VhHC1rZsYzGDnJdATzVDTT3Eclw7l5M/ab2oOMLFcavsPBsOf/4iU30ay77RTKGzvL1mlN1bKxXgOu5mgSFcR7Ut4Tl1B6opoM32oXt2ILa7lgUAIBC5UYJwfM4+lHajCtzd2dsx2AxQFmPkBGKASe207WTIVIgiRcv/AOI2STz9QKVWx+ATT4Y276VYyGkEbMS5c8MQeTz5Uo1IAX1xgnhzV8Gsw2cbhtshPQRnP8RP60sur4XLyT92UMhztznH1rpR32HxvbcWRj97N7q3/qFavs4wj1FW2hiFOMis1HAqkkCRiepY4/KnnZx3+O28ABDxjn76fK040DFFqTbFvaANNrEzRJ4d3kMAeKjr2+juSiIh8JJyfPND6kga/nLZJ7w1UgAYYoa6hpG0evUbz+zUHZqJ94//ALVbSVxDA8jKSEUsQoyTj0FYr+zb+71EejR/ka26njNZH7jTHgzl3e2c73sqX0aGdPDHMjRsOvByMV55d6jPZ6L+yGXYTMJX5B3HbhRx5Dk17Be3EVvaTXFzgxRIXfIzwBXhtzcNqOqTXLqq7nLEKMAE+X06Vphkc+fBlyY1B7eS+3hYRDA46Z9TR0KGWVbeO3Rv3RaVjwcZxQ2VAQr4FBG4n86rW9meVmhXkRmMP0ABOcmhbbaYjexFbDub8RN4F3Egt5j0+dWXNlcRygBWjjf+7SaQHAPmfIVXqNxGZ9yu7NtXaRjGR1rryXZskZlQW7ltuRn/ADGi0vIh8lu1hOdwSV8AptG5Sc+/lQ088l7dNcTKzeUhRRkE9B6VGW5O1jEzzYGChO0Y+lFq5toml090d8lpB3WVhA4HJ659aW5Vsc0rKSvwMMlrc2CNO21lZidyL14A9aJvIY7u2e9sYHtV6zqXAjPQBYl6nHU1S0kcUy6haR3YQqI2eR1/vSPFjA+zjyoy413vYu4tY2t7TZ3ZjB3ZHnnjrSOUlwgbeRHHPJAZI97pFIcF/PFdMkTQHbK/fFyGAGAy+Rz6+1F39qwAUiCONog6kODuHrn19qWJAO+SKWVY0b/vMEgfdTUnuxUDXQwBliTxzjjFNohb3EMbPNLHElvhPiFJ3yfxBMdBS28lDQxQ7SskWUYnzGcj8zTXTY7f4bvZZwjwgtEWJG7B6KPXNNN1FNhXIDPJGshWDeigDiTqD518oZ0be2456+tF3clxq2o3N2yPcSv+8ckAHaByTj2r5tSuIZ7eSOKIPEB3YVOg8sjz+tJb4S3OodaXqUNhZi2uNOgdWO/dKCSjeTKQR91R7Rz215diV2jlaKAJJJECmZP5jnOfpWauZCZNwVwQMNuxgE9cDyqlJpNpiVvD1wakumWrWnuO8jqhrFEspdYnUpEm4lzsyM+Wa5PcTRKtu0iFPtIqvuCE+fzri3Xdxd0QrBl28pll9cVWtt4XblYsHx7c8+Xypkv+wq+hbb6nKIkhZQ21y2SMsT6fKtb2Vuob+5hh8SMM5QL+6LH7JOOck+lItNsEuV3/ABUSSRoMD7JI9PmfWm1pp5S6L2ySYdMqg4CMOAxYHyNYuo7c04rZlcepNMPtoe5u72KLd3sbMYJFk2kMCRxkYPyNB281zf6UJgw+ITxMqZHh3YZ3+vkKZaB8GYEeRZQ8RKzOctufnn29KHWxsorlILNZREzEtKzNjJ/hOeD8qnjhC25vdV+nJRt7UF2dw1opUgM+ftnzHpSvtbFPqMEyWtuWl3p+7jHQYo7u3YrDMvcz5IZnbw/6UGqPktnBPU4yT99bun7Sk5pbnZE2qKEsJoNTt7yVo1jis1iK7stu246Cj3fZG2MeJdvJxVYiyMuWPsTVhG6tEp27BGFKgaKKBbuO8MKvcoAFfxELjpgcCrMsSAiLGm7cVVQoJ+Qq7aK+xzXPJJnRgkVurMRggf7oP51wxbh42Yj0JqxmVPtED5mqmuYx0JPyFL6mM2kWJEi4KqBVgPFAzagkShmXjOPtDNFW/wARd4FpbySk/wAilvyrtLRyknwL9T/7fafOtBohxpsHP8AoCbs3rtxe28gtFihXl2ncR4+/n8K0mjaFII4bT4iN5EUbhCCwX3JOABVU0kkI4SbboX6i84tj8Ogd8gYPpSa0ttUgQhZEj5J3FRkZ9Otelr2d02HHfz3E7eYDBB+HNduf2Vpq4gsIPiCMr3imQqPU5zVG6VgjBydI89j0y9u2xJc3M5PkgJ/KmFn2WnhmWYRCMr5yyAfh1rQNqM0hIG5j+H3CmWn6Rd3OJbwmOM8iMcE/P0H41KM3J7I0diMFcmJ7PQZLliBcAgfaZEOB9TinNt2Z0yPHfNNcP5gvtB+gFORYxRReNwkSDoOAKU303fZigBjg6E9C/wA/b2ppPTyTUFN1FbFFzPZWWYtJ0+274cGbug235Zzk/hS8R3l1KFdpJJH8s5J+lMLa3MkiwxA89TjoPWtBaWsFkhCdT9pj1akpz5LuUMKpLcX6ZohtwJJSDN5HqE+Xv70xNvFEpeV/COpY8VC71GOBCQMkebHCj5ms1qHabS0O671KKRh0jhBfH3f1prS2RFRlkdyHNzemQGKyUovm+MMf6UGkMUZAYbmPRV5JNJrTtVaXayPBbXDwo21SxWMMfPjngcVI9pLtCfg4YLfP8QXe33mj25S3YXlhj2RrrKKeNSxiSFT5Yy1U6hrNlp8Ly3VzEgQclnyfuHNYe71O+u8/EXczj+UuQPuFZftVMY7a2QcB5GY++Bx+dU0KK5IqTnI2eo9vdLGdrXU49I02D7yc0ik/tFVXIh0qPYOm+Y5/AVgXlHrVJmGTUqRqW3AClvczPult4UB8/sn8Ksn0uNxmOTafRqIkv7NchO8k+QwPxoWTUv8Aw4AP8zUlzb2VGb0JbgklncQHKgkeq1U0hHE8f1xzREmoXRPhk2D/AADH40P3rkktIWz1yc5qqUvJNteCJERYbGIz68VyWNlU5r5yjYygGPNeM11LVpBmPeR7qRTccg5K4hwfevtjKcgge+aJRXB2PbbsDqowf+fpXGjhblXK+zr+ortW4aPmhm2jvGjG4ZBbIJH3c0O8W1wpZTk/w0fOs00SAySSIgwgLbgo9vShhbyEx7VB3PtHIxn0oRkGUdy23jt48/ExyOAeDG46e460dFc6Ko5tpGPu5/rSmbdkEHHyqAcs3jw2fM9aGjVyzlKuEaNL/Q1wRp5Pz5/+1Vh1nTFz3WmKD5ZVazLR5PhbHsaIS1bjEyn2xz+NI8MPLY3dn4HUurWcwAaykwPJZQg/8opPeR2w7yWCOVATkKZAQo/M0Tb2kTHE10Yz6d1/rRtzpFstk0kd48hBXIKgDBYA/nQThB0v8nNZJq3/AICbXXVtbaKFLJXEahd7yDcfuWrj2nlP/wAHHj3lb+lXJ2ctejXE7Y88D9BXJNAgQ5QtIP8AFIV/Ss94G+C1Z0uShu08x/8AhIP+Nq4e00xzi1gH/Ef1q59JjQA/Akj1Fwa4LewjH7/TJF9+9Lfka6sPiP7/ADOvN5l+/wAij/pDct/3cS/7hP61W+t3x6Og+UQo7doajm1gz/8AMLj86j8ZocZ4s7Y/Jt3511Q8QOevzMWtqt83/wAQV+SqP0qptRvm63T/APEB+VPItS0Y8iO3jP8AihH6Crv2ppYGFnhX/LEf6UdVf0fodpvmf6mYaa6kP9/M3+8xqy3W8SQSw/EiQdGQNmtC2tafH9m5Y+yxtVP/AEgs+u6X/g/1oqc/EAaIeZkLK/uBKjXumyOUPE0Mex/qv2W/A+9amC4E67oX3qo+ztww+a9RWUfX7T+GOc/7o/rVD9oYAci2mJHQ7gMUrWRv2iuOL/sehh0kjEhYDA5z5UIXDTFSecZrHQ9s54wQ1uZkPlM+4j64z+NWRdp7a4YNcRzWsgIwyHvE+7gj8adY5VuicmlwzXtaiaUenmoq9rMRwtvCgDpQNrrdldQl4ZFZsjlen19PrV816ZISoPnjrnFT3sCoVa1fi0tZ5U+1HGdvP8R4H5150Thsg8g1udbhgW3WO7kULLLhvFjO0Z6/dWM1GJILyaJPsq528548vwrTia3Qk06saX2muscV7bIWt5wGwoyUbzHy9KP0jtNe2X+yXzS3NmPC0UjYZB/hJ5Hy6Ux7NE3WgOFJLQnIx1ofUNJTUrnvI3KTMBk4yDx5iuU/6ZAi2t0ev9mO0uk6taQw21yZCsYjdZMBwMY5Hy8xxS7sefgtdubI8jY8f1Rhj8M149qtnd6DdQlZjkqHjmiyuD5j2IrTdle3Yt7+CbW4DK6//FxcOQRg7x0bj610V5XBRSTZvQgtP7QpCOFuAWH+8mfzFfdn5ZINc121bJQ7iM/Mkfga7e3NtqeqaXq+mSrcW+RHJJH/AAHPAYdRwT19KZxWSprl/OBzPaq49yMqfyWg9uBq3LdF1YX2lR3k5wUPdzMPwb580Td6bZX7N8ZbRySqMiQDDFfUMOf9Kymkh4+wurEZV0Lc++F5prpmpPa6R2ekfxG4/clj5cnBpm75AnRdF2dgt7+C7trmZe7P2Xw2R6buuPvrvaY/ubP/APeh/wCh6cBkJdVwCrEbf5T1K/dyKT9ouVsVBwfjAP8A+W+KFVwPdo8b0wg6Ta4/lf8A9Rqi1Pif/OaJT4hZ+7nkRwIgRsjC8k+1CwZBkI/mNVTvcWKpUR7WziK5txsDZibknp4jRt24/wCliLt6yReLP+EVXcdzdkNdWyTMMhWeM8AnPk1WSzrJcC5NrF8QCCJNjZyOAftU+tEtDu6DJie/k/zGvSuy/wD/AGvYf/RP5mvL1kZyWbqTnpivSdCu4bTsdZTXLGONY9pbGcZcgH5c1CZqiZKIAdprU+urv+UdbPtBcJCqCW1iuFluY49smfCTnDAjoRWXmsJbXtHp7sUkhm1JpY5YjuUqQmOfI5B4rRdqRlLXH/32L/7Vc2nNCLbGxX2BB/6OSAdTc/8A5NLtLsZ9P7XWMU6Kod7h0KsCGBJ5yKZ9ghjs42P/ALx/+TS7TiD2wtMY/vro/wDmNc/6gv8ApFf9o+m3F92gTuQoUW6L3jnAU5Y4+uKxcVrd2sjCSLDYDiNhndW1/tDuha9olcHJ+GQbecY8VZq61nvIo5LYLHPGMM7+Ld8h+NCMpaKIZa7jK4rKUvIbdO8Ky7jKpwozzjFP7W37lWaG3jJi5Me0jvWI4xWfs7i6hlJml2FJd0zj7XPljpRmqaq1tHGUb/aA2DGxPKkdaz5lPJKkhYUtzktpBc35NxOwcoDJCpwVk8xn086Em+Dt3ubdbYd6jlVkJJbrUtGv5bi+lnlZCwHEe3g+5o/UZrGS3mDpELo/ZYfa3Z5B9604ckovttCyinuZ++G6KLn/ALwV6C8Aa4sAzBQ27LHy8Irz66XEcZzk94K2n7Qi7i1uS/7vcVBJ9RXoY5qKZDPByaFOuRrHq1wqPvUOMMB14FWdllzeaj/nT8jVN+8dxfzSCQBScg+tVaJfPZ6jeBI1dXkXdk4wKEZqM7Y2WDlipD2cEaVKfZv/AFUli5mtx/8APT86Mu9VO2eyWJduWXdnnrmgI2KNDIUbwzqxwPIUZzUpJgxQcYSRtZlwt1/l/wDs0LdD/q65P/yW/wDSaEutehMdwscEzd4MAnC+WKUPqUsNpNDDBHGroQxLFz0xV+5EzRxSvgY2fGi2o/8AlR/pV+pySN+zkZiUW7TAPlwazcd3dfDRxfEMEVAoCgDgVVcySSmLvZZH8f8AG5PlXSyIKxu+TXTXVvFc/vZ40Aj82HrQGq6rZSXlk8Mu8RsS+1Sf4SKz+1Qfsj7qi/2o/mfypHOx440jRwdo1tpXMcMrqzA/aC+VPrTS4tSTTNVeV43S2jUxGMOp25HUEHzrA5Hnx869D0y8hs+zdlPcSqkKwDLfp8/asvUGrAkLb/Qbj4m+7hrdvibXuokBZCSGVjncPQHzovRYbyDSnspLba8MfBVg+4nOR4Sfb76ymt9rbu8uGayke2jiUiPacNyQCSflWWa6kWQyLI4kzneGIOfnUuy5Lcd5EnsaGbVL6ZiZZMHGOByAOMZNWERy6PI8smZd5xubJPTjFLVceEsSR50QIzLI6wIWXyycY+ZpGaKQIR4elSQYh5o6OyZoZE3wd7jcBvycAc9KDg24G4bhnkA44oPgKO5x14pn2d8WpYPOUNLBrkahvhtOt49ozukzIeuKd9npDcahJPLgN3Y4QYHl5UJJpbnRkm9gW5sLmS4mkVFWIu2HkcKDz7mhHhVGAWeGX17ptwX60Jr0bz6uVRWY/wAoGf4vSj5bVrQhO6CfawPPGaZx9Ng1+rSbL+zckJqP+aP9a2u47eKxf9mq7o9QxxzH+tbUqAh58qyS9zNUPaYrtzrUVzZrpmnXUcxlc9/ImcIFP2T758vasfa6ZBCp3PK2OT4duahfWklr2he3SdnT4lgCeNwIJyaY9lRELCaQ/vVRtxBH8WPetUYNLYwSyapbiu8Cq6iBdu7C885z580ut5Q+5ZG2KucZ55+ZrQay7XMQYxIkh2qxUnIG7gYpZFp5R+8nCtDIJVQealQeaOliSdF9u1nbXEE8nd3SGMhyxygb6eQozTEhu7+BLNjHEYpMn7QTjpz1pfdWq3PwsemySSo0T7mcY6dc+gqEEt9ZmKK3ZjBMhdYkkIXOME58jRpeQJ+RRdDYzqjowLkArw33ehpx2dtxLBcyTPGEXBfvImcY98EY5/GgUEktu8UVsjAHe7qpL4HlnyFSurp5ZDJuyW+1tXaM+mBSuS8AKblUUgqWx51UJQjDaQCeqt9kfKqz3krhYlZj0256mqXSRGKMhDKTuXHSlUfB1jXT7+GO6iee3RxGScgAsT5Zzwau1e5tbpNtjbCGWN+9EobGT6BRwKUx7XBaNWJUeIN6+2KJtBNdlYLUKMtjL4GD7mklBatXwFN8AF8RLOZgzPuwWLdc+dM7V4k0xpoWkin3CEeDwMG65boD7elKpy27DAZU44prDfyPpsFn3YjggYyCMHiWQ/xtnqccD0FPNelI5F0yww2Ci2ctI2FmYsAA+TwvquPOqUt0MBkMghmDBVUqW358wfKqV7uVzJJIFA6qo596k8LmVVEhfzCjO5l8sCpaa8h+oLeITO22MJjghM4omxiXZ4ImlnBzwNwA6dPXPnRekTMZZI7aAtdSY2rnpg56ef1q0zrZXc0RVIzJjczoHEZ9gKE8kvYkcle5dYadlphfFLYQENP3rBZCPRQepp9eWn7Lt4L2wUokYGJd27JbocdOn40kOpWN33MM5EDWynub2ODxN6B05B5860ek3UN/pPw73NnfXz92sdrIXgJCk8E42Zx0ORmsU45ZSTfHlfv/ACWhpqkC3dtc6f2cxJDZS99ITE0DKZI3xnxsPLB6VmJdReSODxM0iMe88gR5DPnWpvJrHWtL1C6jjtrOWNAq2cXgKsp4wB9sEZyfasvNb/CMgyrLIN2zguvpn0PnWtKF8bizvwa7RpHiikknuJFYEtcxE7CCfPJ86Y98e4t/FFLp5wSzOMsM9D71ljqsENoIBveXAcPOATvJww9CMY60TaxTXEIEGlXBTAZWRG2M2ec+Q+YrzZ9LOTcvqWjPwh7Pp0lxIxSZGOMqjN/D5YPnQk3cQxRjf+853qfI+1X2mm318IIZIY4JEdtsbXAyVPyyeKZxdipnP/WOswrycJbQlm+p4Ga2dJizPaXCGyPSuDOPdRouSSQPaoC/hZQyuoUjOWP6U3v9N7NWEhhQ3N9MvEjSS7UB9MKMk/WidCW3nn2WOm2ltBF/eXDRB2X2G7OWNb9CuhVGTjqbpCOFri6IW1innb0hiJ/rTBezmuyqJHs3tYxyz3U6xjHyP9K3QvrkosFmJEjHAVOM/PHWszrMl/qUjWtqjtCDiWUnAc+mT5D8ao4qK3EgnOVISnRYBJuutZjQea28Zcn6nApjpehaJNmaY308KnG5pApdvQAD7zmjtG7Hy3pD3EuyEHxMvn7Ctva6RZWkKoigRxjgYwAPnSQ354K5VCOyW5m7KwsIubHQbRAoz3k694R7ktmh7zWNTuz3Fme7tR5om0P74Hl6Cneqaisim3twEg6Hjl/p6UNY2M98crlIAeZD5+wHnQnO3UR8WJQWuYqs9LvdQl7sM7H+J3bCqPfFa7T9GSxthBE4Verkfac+p/54o20ghtINkS7UHJJ8/cmgL7VjzHZke8n9P60UlBWxZzlmdR4J3c1vYKY4sNOR5jO33P8ASki2yzzHwvPM5ySx5Joi2sLi9clCQmfFIen+ppsXsdFtmMskcaqMvJKwBb39foKCTnzwNqjhVLdnNO0yO2w8ioZOoAHhX+p96MubqO2HjJZj0ReprI6h29skUi1jmkP8xwg/HJ/CspqHbm9bcLRIoSf4sb2+8/0pltshdEpvVM9Cnkur1xuBVP4UUZqtjY2xze3cceP4FO9z9B0rCaTeXt1Ym6vLyeZ7hifE5wFBwBjp1yaJyFHkKZYk95MnPM16Yo1k3ae0tkMen2bsP5pG25/MmsT2k7aambw28MwgCKNwhGMk89Tk8DFXs/vWI16T/ru9z/4nH3CmyaVHY7Cm5Wy+71G5u23TzPIfV2LfnQcsxPU/ShGmJBAqBYnrUVI10b3s4uNFtSf4gzH6saNkkxkClnZ9m/Yll7Kw/wDMaY9yzHNV1vwYZRWplZkzms52xZjHZnyy4/KtT3HGMVnu2USrBZDz3v8AkKEraGhWpGQOSK5sNXnatR3UpoEBc9POr4rW5l5WJsepGKYo+0YRFQf4VxVgJbHjbPvQeT4Mah8gKaZJn946r7Dk1fHp8A+1vY+5xRBBUZeVVHqxAqprm1T7U5c+iDNJqkx9MUTWGGP7ESKfXGT+NdIJ6ZoZtRhT+6t2J9XaqpNSuGGF2xj/AAj9TXKEmdqig7un6g4I6HpiuSTwYxd91IR5n7X3jmlEkkkh/eSM3zNRGDx503a+WL3fhB7Pp5bMJuIm9cBh9/BpdPOzyZ3Z2ng+dFwafdzkd3A5z0JGB+NAvEyyMuOQSDVIKN8iycq3QQglnjMmxmCnBIGcVUUwwIB60z0L9oKJfgbRpxkbgsRbB8uRyPvq55nmiZ7u3Q43bm4BGD8wePrU3kcZNDqKcbFBUhTVkPiULmiLZLW7YIsjI7HAVsHP5fnVsumz24OFVgD5HBH30XNcPk5RfKKEkZV4Y49DzVFxLlSuTu4I4q518QLAo3uMUJc5MxySeAPwpoLcEuBrZWlxex77Z4W5wQZQrD6Hmif2HfH7TwD2M1K7FMxEkDhuCTyKtkuJlwvxEqjyxIanLXqqLDFRq2hmOzt0R4ri1H++T+lSHZyXjN3bj5Kx/SkjyXZ6Xcpz/NIR+Nctkv5lZoBcuAeShYjNdpyVbkvyOuF+00K9mn8r2H/gauN2ak8ruE/7pFJRYarIcCC6PzJH61Yui6q//wALIfm4/rS1L/8AYhtvEGNv2BGn95Ih+U2P0qp9LsIv727K8/8AjIaAbs7qnnZN94Nc/wCj2oDrCq/Mn+lCv/7A/wD+Bh8BpPG6/wD/AOav9K+Npoq9b1j8pAf0oD9hagBkBBj/ABkfpUDpd+nTaflLXKK/7nW/+gcY9DX/AOIuGP8Ah/8AaovHo+Mobs/N1H6UB3OoJ1VvrtNdW7uYjiS1R/pj8qbQ/Er/ABFcvmP6BaJppOO7mx6mT+gqRj08dFcj5saHXU0H95ZlT7H/AEq5dTtCMeNPYgfnQan9fzGWn6Eo3sYpBJDFchx0MYYH86eafrqLIiSWtyIjw7hBx74zz9MVnYLqwLnvFcc8eM4o+GfTjkRkf8bUjtcphilL4C+0sq31xB8K++ONWySpAyT/AEArP3lvIm12HB446cU5M9kvBc49ixqIktZomDBQpPALMT7Hp1ro5HHwLPFGSpMa9gJRueFsgNwa0FnYtbyys3BD7enSs1oj21pcLLbXaqTjMUo2k/Juh/A+1be9IIR1KkOAxAPr0P8Az6V03btElFpUxVqVt35McyLIhABBGRSq90G0FoQkKxSE+F0zx8/UVopiC6nqM8n0NdniEiYI4yM0kZNcAo89tF1nRpWuQs9uoI8cbZU4ORnHUfOvR+zv9o1rc3dv+2VW0cBo2lTJiYMPMdV5APmPlXUtcgZVSpU8Y4x6Vnm7J6c1tLEBIkjjwyhidh8uOmPaqvKn7ht0ejaVCz9m9XtnXwtGXRgcq4K9QRwR4fKg5CH7O9mSOiXQU/RjXmGla5qXZ29v4dPuWaCCRo5YzkwsoO3BXyB+h5ra6L2q0zV9Dt7GANb3lvcd6sEjZ35JOEbz+R5+dPWwdmap5pYO2GuICRGLBZgP8S9DRdjqEOoWaNdIuWVmYY6AHGR6Fc5HsTULmHve1V0F/wDi9LcKfUil3Z6Mfsu5lYndbQyrt9yM/oa5NrY4zXaXsfcaY8l5ZFrm1C7WA5eLHOTj7S4/iH1FYyBfG3oWJr2HRb9/hNBhJO67t2G/PKsmSp/T5Gleu9kLXVidQ0VY7e5kyzQ52xyHOGH+FgfPocjOOtUi1QVL5MAiAip7BU5YLi3meGa3lSRG2ujLgqa4Q/I7qQf7poD2iGMHivS+yuG7NWCkAgxHII/xGvNCc+xB54r0rsswTs5p7MQB3ZHJ/wARpMnA8OS9tFtVk7217y0fcC3w7bVb5r0P3VTqtveSzBo4Ibq2AVhEX2OkgzhlPQ8HoacggiuDAqXkdpPYzXZ2CLR9HuIrozRRxSh2e4i2bQce5B6dRSi0tJLXtlYhiroxuHWSM7kYMSRg9M48q3Miq6lWAZSOQRkGlL6RZxTLNbo1uynO2Fiqsfden4U+qkwOHH0PPP7TkkftGm3dt+GTO31ycCslbwIl2BduYF2neAm4qMdMVru3t3dw9oYlhcB/hlBk24yCT1HT61mYLKfVre6d5cywrvGSBuGegHVifainUd+DHk3m6G+glbuK4EUih5kKRnA8JHQt71mNTSZroJJHKLj7LAgklh6etaPs5cWcLTQwl1HBi7wg4bgckc5z0qjX7tbl40VxFPbk7k8RYyE4OMemKjCTjkewsuAfs9bMsjsQ5kIw6kefy9aAnM0upSOBhO9JAxj7/etXpUbS2USLv76KQOTKfGD0b6e1CT3ENlcXUzv3rBwwWVMSSH28gKbH1D1SVBcFsxXfWFzHFE8qbFc5XJ64/wDeptNI9rFbttCRnIx1zTS2MF7pjXU8cpcbsBOW+YHoKUXENzCqM0arubZy+SDjPIHzrThza7T5QJx8oMihikVHk5Y+9CmNFdiqgEsc+9Rlmnt5EhJXKkZIHrX1nBeXtzOsUckiRvj93gEZ+dWbpWDnYvt1xKpwOtESvtRSWGA54Job4d4iWeC4bB8MhJ2j3r5YGuYooQvLzqBnoSTXNhXBY1wr8BgTngLyTVptbieGVlt5QqxlizoVGMeWetaWWx1OBle6hj7uGF/sYGTx/SrZJXuNNuHli7siJwATk/ZNHDOMuWJkjKPCMnb6beSQRusShWUEFnA4xU7nSLhHtRJJEO8nCDaCcZB5p7Y4Om2wBziJPyFS1FMy6f8A/vS/+lq26I0YdcroXJoSh2Es7sABygAqq80u2hns1Adg8pDbnPI2k07VT8XP/lT9aF1JT8Vp/vM3/pNHSqO1Svkqj0+1T7EEYOf5cmsl2ilc6pLHuwiBVVV4AAGOlbqKNnlCqCSSAAKwWvwyPrFyVR2G7HhUmpZ0kkUwNtsCh3MJAzsBgfnUWgZgzBsgZ6irBDIolQxuHKDwlTnr6UfaWE4sXLxMp2k+IYrPZpDdQim06Ky+FRHeeNSzEZOTihJe8niRpnLM8oByMYwcEU2192i/ZpU4/dRg/LIpbnMUB/8A2r/7VTSVWVcnqoJ02O9W3beGx+8AU4yRxj9aFjyuQ3BGc010NCLJ5M8CeUY+opXIRvkyfM0k+aK4vbYFZxwv3ne94fCeFx03DzrX9jkRrqdWQYCjGfnWa0EI1+gkxtIOc9PtCtN2bjJu52KgRkcMeh8XlRy8IXF7mZztIWXVZyrEHJ5Xj+Kr5DmaUsf+9cGqtZQz6jMUI27iNxPH2qvhNo88hnuGVSzP4E3Hk9KD/wCMK/5LNV2L+MXRNYOmbRdZj7vcM84Ofrih7S41zGzULqXEzHMMikHAI/Anj76bf2fPHFZ6nJCs0saupC7RvbCngD1pLqGtX1/q01wtrsPCRxynmNR5EevU1CCuTstkdRQv1Ylu1EXQk3C5x/kq3sg8MNo4mPDMevnjFSSy1F7iS5LrG0hBJEecfInpS7W7drOaKOSV5JZEJUb8BR64FaNcTHpd2X6vcRvl1mQRtINsWNp69T5mljam7XCxFla2ikkYKByd2c8/WiJNBuobWS4u3ijXuRLEV8feA+WR0+tJldImiKuHYHcwxkD2pZT+DmvkaHUhDEEsEe3YxtE0fDKUbr4uuaVsZmGySQmOM4K7ugJ8hV9xcBBvUhkZSoyoGD7L5fWlxLOQ0xOAP4eKVNvk50h7aiKzs5Z5ZOHH7kLJhmPuBzik7u8jdSwz9kVCGYwsWCbsjzH41EBpSzEgDqfI11CluZIy2Mpjw+E4oqO6hhvN9oGjGwru29RjkkH1qm4kSMiNTuCKNg4I981SGQNE7Lu5yy+RGemKRx1LcbguCyRYkgRlQ8ZU4JFdmhe3iMscy+Ph4geSK+aVJY2GO73MSu08D2xVllbfFkBAOByS2Bn50rdbsKA75kNwHURgOgOIzkDj86MtrI3AKWxWV1TcckDn0GeppbfW5trlkOPXg5ptDdPZ6I9ohCi7wz7seXII4yD5U070LQckr3AjEro0ijaoYLgtyTRELSW0mVIaUr4eA20D50Tp3Z3VNTCyQ2pjh6CaXwIfkTyfpmtxov8AZ1Erxy37zSuOdifu1Pt/N+VHTq2HjjlzweeXCvPOtxKY90xyWUdPLkeVRht078wtliM47rn/AN69ck0XQdKJM2jWUtweRCqFz9SxIFds4NY1BttnbQWsOekMYjRR9BXaa2RSGFy3fB5rZ6Fqd7BHHb6Vcbt+e8ZNoI+bYFanQ+wGuje118HbRSRtGe+mJJyODtUHODzXodronwELT3FyrPjxzSn8B6D2pZfy3V9/s9pMzd5wXwQzD0UeXzouKS9QVi1P0fmYp+zGlaTdDv8AW/iJ4wQ4t4giDIwRuYk/cKaaN2c0W8/fmylkt1PEksrkyH0UcD61rNH7FWyFZNQ2sfKGMYH1P9Kb3eo6fYDubSKJpFGBtHhT/n2rtKvVIo4xrRjVv5EyJZ6XCr2mjQRceAJApdvqefrSG/Gs6pcd5dDaOiIz+FB6BR/ya0sQutUlYxIWB+1K3Cj2/wBBTm0sbbTYzNK6lwOZX4C/L0/Ojbnxsh4qOHneQj0Ts5PBaKJAI5XGZGPU+3y9qjrtqIoxa2c5EhyJnHVR6D0NG3+tvMe6sgyqeN2PE3y9PzqWn6JJNh7zci/+GPtH5+n512tv0xAoJPXk/Iz2kdlIrt8YYxqfHIeAPYY6mthBpWmWFuEWNUij59h7n3qy7vbXT4xEoBZRhYo/L5+lI5pLzVZ9irkDkIv2V9z/AFNdq0bcs5qWXd7RL77UVbMVkoii6F+jN/QVbp2kvPtluiUi8lPBb+gorTtHhtcS3BEko5yfsr8vWp3+pLEpETIh/wDEmYKPoOpoV5mHV/TiX4hVxPa2MIMhwoGERR1+QrO3upXWoSCKNSqE+GNOSfn6mrLdLe9eSWW8Zwpw8gU4z6AnHNXnWNM00FLRAXxy+dzH60UpT44FuGLndlljoIAEt+cnr3WeP94/pRt1qNrZpgkEqMBRhVH1PArF9pu2k8ECxwqUebIDAgFVHU+frisPda5cSkkMF9/tN95ouOnZHR/m+qbPS9U7S2aoWvbxBGOe6hBYff518mr2UcKk2byTHnZI/hX0zjqa8ospPitVtElYvumXOTngHP6VtXnx4sjJNGMY8yBllJVGGw6u+0GoTLtWUQRjgLENuKyHam+McEEe4lpnLOxOSQuMD7z+FGPOWJrO9riSLNueN4/I0zyKqRPHj9SbF0l3nzoczEmhxknirEjY1K2bDb6ROBotkB17r9TRG53YDBxiqez9uH0W0J/lP/qNNVhVcVSpMxyaTBlhPGaxPaWLZrl0PUqT9VFehEe1YPtCwl1u8bIIDhPuUCjOOw+F+oUrGSamIxnpUy6qDt5NVtJhSSccGppGizfdn4tmi2SkclC33sTTMChbMd1aW6AYCxIP/KKnJcxRLullRQPU1dbHnt2y5sKM1j+28v76yjz0R2+8gfpWm74zLmGGeUHoVjOD9TxSTWtA1HVL2OSOJIo0iCfvJVBzkk8DNSyZsaW8kWxwlqujGHLdK+2+9axexd0EObi2L+Snfj7wBSufs3qcUhVtPZveJN6n5EGoxz4nwzUscn4Mu+oOR+7SBfmcmqHnupeDKceiHH5VbHpNzKASI1HrvB/Ki4NBUEd87N7LgU+rHHyYVGchVsbOSp+oq2KCWX+6iZvkpNP49HtlHhjcH1OTXWt5IB4L54wP4ZCGH40rzp8D9lrkVR6Vct9vbH/mPP4VcujceKY59An9aua+lhODcW03+UEH8MionWXUf9mz77/9KGrK+Dqxrk7HpMK/aV3I/mHH50VDC8P9xHGhHmIhn86XPrFy32FiT6Z/OhpNQum+1cMvsp2/lQ0ZJcna4LgfEXZYHcSTwDs86a6XotlcytG9lE22LJ2ADxcDOT15pb2G086jeXE0rO7RqqR5b+JieefYH769b7EdmYZnuzM7q6bBkEdM59PavO6mcu52cfu/I2YlHR3J8HkN9pTC3ZrHuYAciYFmUHrtPXHqPnWYsbaS5nRUUDxAFmXIBPTPr8q9u1Ls1aQXdzE85WIs6Hcw5XJ/5+deQahBPa3s8EkzsYZWGSTyQeD88Vp6LqXPVB8oj1OJRqS4GMPZ9kjKmWcL1OIgo/HmopYWtm+9NQSNv5hIc0ybTZpEDTXN2ykA7TMKiuiWKjLW+fUuT/Wj3vmX5Hdv4QMJ9NIZLi9imz593tI+qjn7qrt+z9vqFyvc3ZjjlPhYxEhR6+p+6iI9G0m5vIrZJljkkbosmQAOTn0Feidj+y89xqmVmjULE2GCnAHAAqOXPo9OJvU/A8MeredUjzOHQWhMiG4Q+LChgF5HsTz9DQt7ot5D4u6yOoK16D2l7JXMN/fW+9MGQlOuR5g9Mef515nNNeWk0kLSMjxsVYA9CDzVumyzyt77rlCZoxxpbbMrcSJkSRsD7jFctriaB2+HuGjbP8LYz/Wuz6hcTW7xSusisB9oDI5zwaosFjacLcTCCIg5dkLAHy4HNbVF6XqMuq3sN07QajCP7xWPqy4/KrR2q1NASUgIHqD/AFoKSwZ1JtpYLlf/AJMgJ/4Tg/hQEqSxMUlVkPoykH8amseKXhDueReTUW+u69OAYtMDA9CIWx9+avbVdeAxLbW8WP5wF/Nqy4ZmUgF1UHGQxABqg2+9/FIOf4mycUOzH4X5f+h7skuWaaTXb9TiS7sUPpvU/lmhZ+0Vwpz38Eh/wR5x94pM9jHGFPxcLAnHgz1+uKIj05AuZWc+y4H50VixLev0FeSfyEntLeeW3/gUVRJrl7Iee5+sQNFWFjps9wsDR3AY55aQfoKeDs9pojGyM5PRmbd+FJN4YPeI8Y5Jq1IyUmp3UgwxiA9oVH6UK7u45PPqK097pctrG/w8EDhh9oRAke4PUVTp+tdwxtri0O6SQlSpA258unQU6yLTcIiuDupMzhU4+yfepDvwo8UgU9OuDV0PiulBzzIPzraJJ8NEsXKqnChhmmyZdFKrBjx673MHucfxtn513vpP/El/4q3jy2lzzdWkUjeu0A0LNo+mzDNvugJ8igdan9qV+pDPp3/SzICRscyyEf5qYadePaus0N9JE6jG0nIx6YPBHtTR9Ilh5+Dtblf5ohz9xoWaG2XKyaeiP5BlKmm70ZbL/BzxuPJptG7V2Bjki1FUiJOd8HKsT1O0nwn8PlWl07U7C7gOLyIq/gVt2DuHlg859q8u22qgZsIv/N/WrkezC7VtIhnywanpXKsCSZ6/bqu3BYblz9k+VDN3ZdTz16eozWA0jX59OdNih4F6xEkcex8vyrUx6/YXVpI8U3dyIjMI5eGJwcY8iflU5I5xZkOzDR3HaG9juVDw3ZkV0PRgWJo/Ueyxty7adIoXJUxynofY/wBaVaHA9ld2lw7FWBG8EdK9Hu4O8CjjYcMCKvOdO4slFeGZ/Se0uvdmXsZNWiW8tUJWImTLxjHKh/l/Ccj0xW+7Kalp2sHVk064DCeJiIWG2RDzkFfbd1GRWaksYr3Tpba4TMTk5Hmp8iPcViLixuotZc6FFdMbbDPOrgMj85OeMdOldCerka6PXdEjAXso/wDKJkJ98mvtPkktbfTVLHMuqTRv8mLAj8qxHZXt85e1ttdXaLO470XUSc+L7QdB69cj7q3Tdxc2UjQTRzQm9M9tNE2VYNkjB9R0I6imexx3VNOtO0lonfP8PdqmY7hRllG4qcj+JdwBx6NxjFeZapp2t6Lqlva6mdqTShUkiJ2Srnkqf06ivQrvfDZXVzESO70VSmP5mY5NM5Jra/aXT9UgWaJbkKu7qGMW9SD5HIYZ96ZS+TmeWT8XEv8Amr0Ts42Oy9g21WKRlwGGQSCxFZjtJ2audPZ7+0Y3OnyASCQDxRg+Tj9enyrU9l0D9l9PUsF3REEnoOW5oTLwYr0Ttol7d21rd6YYZJ5e5ElvL4Q+AeVby5rSyXsEVz3E9xbwuxAjE0gXvD5gZ9KwMemPp3ajTUklgkEmob0aGQONu1Rz6Hg8U37fWyTx2wkVTi7jGGGQQc5pXFOSQIzeltmukBjGZRtz0Ocg/WhpWBBwc1mOwodeyBw7ArOxU5zjkYofQO0usX2rQaZqiW0okZwZxHtkBTr04NLKPJTXx9TN/wBo6s+t5VlUJaIx3HGcMeKx0OoXMN0J4JAJYx4SB0zxxWr/ALTpGbtF3EbZQwKCoPGQTWOtxD8RGk4ZI8/vCoycetWhFaNzDlfrdEGE0e0xGRQ2A3llgc4H4UZJcSR3MG0E3UbFpFb+br186o1qWKS9aW2mjZWjUt3SFFBxggA/nQkIViucsxJyPyptN7sTyN9P1Wf9pFy3hmfxqxIT6+wptcRXN7pz3kk0Mki3G1NqkDYASSD0xwOD61HQ1017hA4CsBhI+7LNISMFT5fWtPdNBpdqtgguZ4mKgQiMbEI5cMfNv0rNLTbaW6H3+TH/ABMVxZStblUZpQSuTkDPQe3Neg3GgWUdzZQgExytJK2TnB2jpWDbTIe5upockiYOgjdcRpn+If0pvqWrXFh3WLmR2ikdd2eRkDiqQ0y9gzdLcV9pLaK21yaCEkojqAW69BWi/s5AM+qI1t3oMic5+zwayd5dPdXZuJ5C8jkEsR1ojR9bvtIv2FlMUWadO8XaDuGPf51olG4UKpJSs2d/fWqdl2g7thcNCcHbxjd61jY5XAg4bwTqygDzyOlN7zVpWt5LNpY+67oeHYM9c9aVLeRqlscDMVyGJxxtyDSxWwzY817WbwT2cEhmjbu3Eqt5qTxmjpNTsry3lhtXLOLeTPGBjbWNvbu6up4ZZZnc4YSZ5zkmrdKl+EluJFiLA2zJtBxjIxmjGG6fwLre6K9OuZIb2EBm7vA3LnrxWpeYTTaWFyTJdAr7ja1YwK3fxyrwVGMZ9qMtri5tJ4JkkBeKQOu4ZwQD+HNXUpRISgpO2b34C4S6u96fYRC2DnAwaWaooGoacnmJmz/wUobtLqss87NesnfALIERQCB08vehb15WmgZ7uWQ7jhu86HHlTxyy8glijyjVJGyybgSCDkVi9Skuobm7uLe67uNHGUWTDEnzA8/nRZRSAXLuf8TE0hvQvxMw6YY4oTevYEI6NyyHVJXuReXMkkjLt3MWyxweK0Mtz8bYd+CxV8/a6nisY/CnBqxdWu4YO4SQd2Oilam8a5KKbexp9WBubmzjEcsipFHuEa5I86rmtJGS3RLf4fbNvKyyDpnOc0A9zOrtGs0iqcHaGIHQVZOFOlwtxu79gSevQVNbbF6t2O4UttOsDHNeRMzSs+Y1LZyc8Vn52JEjRnKZO0kYJGfOq2ldgqu7ELwoz0qa47n1pJu3ZSCpUVpHtxtIUn0FNOzfh1RMknCtQSwTvwkMrfJDTTs9bSremR4mVFDKWI8/Slk7Q0UkLp1U3Up2/wDeN+dRUAeQo24s2M8rtPbxoXYjfKAcZ9KpSO3EgX4pJVx4jFzilGRu/wCzTItLzA471c5+VNO0cUbaihI5aIZI4J5NK/7Nf+xXxz/3q/lTjXRnUYv/AKI/M1KH/Kx8n/GZTV7q3twqrp8s8inERcEKzeg8zWQ1y6vDJIL63eJpX7yJCcbR0Ix6Vp7rtPbx35tVt53uFYrjhRx1wfTihbbTbbtUsl9GgtZDujwTuDHjxH3ANXUTI0YyO5uJImhWSQp1KqTjHrii9J02+urmOS0i3FTlS2AOPzrWjsisOuAwQ79PChHEjcjKnLD1wcVk57zUY2eyW4l7kchEOBgeeBXNOxGvk5rtzcXGot37QvJEoTdDGFTj0x1+dVWemz3EMsoKRxJHvLynGVyAdvrWn7K6DZ6jol3Lc7DcByFZn27BgYJ9upqjtItnbafFa6bLFcQRnG8+JlbOThugX2o+Dq8mbuooYbkxR3C3CKcCSMEK3yzTHT1tI4hNfo4kUDukXA3oc5PTk/Ol2nWM1/fJAhEZdwoY/ZBPStJf2VmmjQiNZTeriOXOTh8ngg+WPSklE6JnmSGd41tkdZ2bGDjb7VXsMbusiEuMgHyB/WrY0aTEMUfeSZ/hUlj7YFanRuxerahLuKRWkSrybp8sM+excn78UHa2GUXLgyBjeKQZQqcYIPWmFrLqF/dZ0+KSS52iNlhjGNuMc44H1re2HYm27/aba41GROCZfBEPoD0+bVr7fs2sVuBeTRWtuv8A3UACqPyH4GhSlyi0cFe50eWxdj7i8mSXWbqOE7Qvc247yQ49/sg/U1utC7FRW4jkt7JLcgYWe6/fS/QHhfuFPobzSdNPd6fbmaU8BgOT9TyfoKtaLWtRP2RaRHyJKnH5n8KLSqv7F9KjulX1Z3bpmk+KaQy3QH2nO+T+i/hQnxuoao5j0+AxR9C4PP1by+lGR6VpWnjdfTrLJ12seP8AhHJ+tTOsSS/udLsWcDgErwPko/U0y224Cqe6Vv5fByz7P28Cd7fur45IzhB8yeTXbzXbe3TurCMSEcA42oPl61A6RqF8wk1S6EaDnZnOPkBwKvjbStNbFuO/nH8o3v8A0FLxxsB036nqf04AItO1LVpFmvnMcflvGOP8K/1pr/1bosRGcSkc/wAUjf0H3CqppNWuuURbKI/xysAx+p/QVVaaRp7OzS3TXkg5YRnC59z/AK0XtwGTtep0vhAc+o3+ryG3s4mVPNE9P8TUbY9nY4VEuoOHxzsU4QfM+dGtO9tARCtraW6dWbLY+g8/vrPX+vWisWupmlAPHfSCMf8ACOfxrmklb3YU5SVQ2Q+udYgtkENlGJWHChRhB8vX6UANO1DU5O+vpO4j8t4xgey0JpWvwSR/ECaG3t8kKsEJLyY/xHJA/Or5u1Furf7PDK5/mbC/1NPCEpK2TeRY9o8/I2t4rTT0PwkDyyAeKVuB9WPAHyoG81UsSr3kaL5pb5Y/eK891jttd6i5wkSQA+BCS31PPJpIdYu727gt5bpxHLKqMqeEYJGelJvdFIRXuluz1mzS1kj76VJEhPKtIwTf749Perm12ytUENsyAZ+zEpb7yeKxk9yGfnJ5wM+XtVMlwSrqvUowHzwaf0RITlOb+hPWO3Ul3I628cncA4QNLt3e5xz9KzN7r95IGKSLEMdI1x+PWkCzsUUewrjFmU89RSNr4NSuMaR6RCRBYwQl2YJGM5bOSRkn6kmq2uVPTyNQtoZJ7OCQjG6JDz7qKuFiAOetUU5vgx6Y3uZbtfK3xFqw6GJgP+Ks/vdq1fbC3RTZL54kJ+WVrO4ReARU3be5qx1pJaQGXVbNuf79R95x+tbtbZiSCTWV7O23xGr2wYEKhMpJGB4Rn88VtjLHyEbvD08ALflRUVVslll6qRQtqOOPKkna+FFt7NeNxkc/TArRt8Sf7u0nPuVCj8SKU6toF7qdysshjjRI9qoZvPOT0U+1B5MMVvJAxxyOV0Y0Ki8ioPMB0wAKZ32mXen5M+l5Qf8AeF2lT55XH40Cbu42j4f4aIekcC8/Xk0ndx8pmhqfwb3TITa6ZaRMcFYV3E+pGT+dXtcwjgyqT0wDmsnYdplQhdU06ObjHeoMt9x4P4Vq9M1nTLwBbO4iRj/3ZxG33dD9KTJ1rhxEmulvmRVc6lBaR99Os4iXq4gcgfcK88nvLOaeWYyyyF5GbCKAOTnqa9YYkNyG3fOlWo9ntL1ElrqxQSH/AL2I7H+8dfrmor+Iavciq6XTwzzqG5s++Ant5hD5lHDN9xwK0+lW/Za7UBbpjJ5pOwhb7sfkTQ2o9h5YwW02+Vx5RXIwf+If0FZu/wBK1HT/APt9jIi/zr4lP1pu6svtlQNLjyj0qfTtK1CLuxdMrDo0N3z+JINZjVeystu4a2u7e6DHAR5FST7icH6GskjjPgcH/CwpzpuvQWDq0mmWwYcd4i4P381N48sXadjKcfiiyDUNT0aUxQzT2zDrDIPCf908U/sO2RJC6lbf/hLf9VP6Gvv+lejzwKt/GTE3G2WESL94z+FQ/YmkatCLnSLpoVbO3gun3HDD8ajJxe+SNfUrfwzTWGp2eoA/CXCSY5KdGHzU80Xketeb33Z/VrM97HAZlXkS2rbiPoPEPuqFv2p1eGMR9+km3jdLGGb6n+tDsOSvG0NGXyZhYnIzFNn5AH8qs7zUEHhum9Mc0Pdp3d140wwbBGMU4Nl+63L3h8OeoP516M5qNX5PMjG7oTT3l3nbLNKw9ckCpQWc1wAQ8Kg/zOM/hQ4ch9rrtbPI5FHR2cb4LvGq/wAxGefpiqyelfBOK1MtTSRgGS9QeyDNEx2Vigy9xI4Hq4A/ClF7Akb4jBbjO5ckfjUIIFl+w74yN3hwBSOLaty/QZNJ0oj0to6rgpE3v4mP31AalYwMBbJIoH8oVT+INJHhXvzGtygH8zAgUfFbR28Rkls4pwOS/wAT+lK8cVy2xlOT4SQ60jX1+IliupBHHMoCSO+e7YHIyfQ8g8cZzW57M6/No11smDFZSOGk2jjkHPp/WvMBfTxANa6VaxqRkMYt/wCJoiLXdcULHFcQQDHhTaqgD5EYrLm6VzeqFL8f/peGfSqluehtdwanqF1dXxZI2ZpGYMQsa9f/AGrPnTLXUbPU9SezhP7zwb2bcMsOuD6Go9lZ55L24n16T4pFjUIiyqcZbkgDgdBzivVtFk0K57G6i7W37iJyX3qu8fZxyPpWSMJRm0pfW/1o0OalFNr98Hilzb68FdrWSZ7VDhTGQSox0IHNLbWybUJdt7qqRHOP3xZv9BXpIl0qOZjp0k4Z2293KFXI9Rz+FVXthp98CbyzSRv58Yb7xzVIdY47NV9USl02p2nYo0PstHpt9b3yXrSmM8gRrtZSCCPuNbPQNel0bVNzqZIWOCQcbh6jyrIpo8toxOk6jNbp/wCFMN6V8NYvtOYNf2cigH/tNkxYD3I6iozc8k1NStr8GWiowg4uNIe612gudQ1Wee2DrHI5DAHqvTGflSs6PaNI00ljbSSuxZmZQSxPWl8otNYc3Nnq1xHP5skpPP8AiQ12GTX7LiRLbUYh/Ep2PRiqunT83sznJOttvzPu0dhA2lNDHBBbM8iYKxLk4PIGKV6ZoJ03WbZ5ZopFMe4q8f8AMmR6jPNauysoNcihmvZVs3G4CGZ8MMHBPvWq7Z9mbGCa3kF1DAywptzhN23gY55NMs84wklwufxFeKEpp/PH4GRHcAbSISPQqMUj7S2VmmnNcxSJC0bA92GysmTyAp6H5VLVu0FnYX9xZy2cjywuUYgrg+49qyfaDVv2lNH3URhiReEJ6n1rR0+HK5J8InnywUWluzQanoumQae95bSsYk5IiYNny/WlI0kyQo9rd206t0QON4z5EdQab2+qA6eLSHSd0TR7CEJGQRzyBVC2kjDCaCgHl3rE/nVIZpwTUv7r/ZNwjJ2v8iG/026tplSe3kjcHlXXBx8jUrZmBjHeOikjPUjHyojVjfQanbSyQbXgVWRATIqjOR1zx7VoLm5t5kL3Gl2CtjJeGR0P5YrQ89Ri2rsisScnXg01roHZPUoVm0y5KXWARHFd8g+fhYGi17IlgqW+pSIT0We3U/iCK82nbT1AlSaQvnokW/8AQUVBqOtR2xNhf3fcA9VZl2/Q9KDcZbv9TmpR4Njf9jtcSKT4a9snO07dyOhzjyPIzXm88Oqmd3uorkTRKTueMgrg+uKatr9+jhdSSSdfPMjjP4kU/sbCT4G1uLcTtLFKbmJmwylHwSmAeB54IxkVaMYxVonKcpcnn0Q8THnI5zVpurtMF5iD1HPNEaSofUYwQMGQcH/MK9r/AGOl7cTTpFHFcJyjBFIIPUdKNrVTQEnWx4rb6tfsxDXJxjjwj+lXHUbzGDcsPPOADXpvZy5+N1C602/t4EuYiyiSNQhfB6FcYzjnOKO1LS7awWJ7m6WGIMcGaAMp9iy5/EVDJSltFFYO1vI8jXUL9iNt7IP94URHqGogbDdd6CfsyBXH3GvU9CsY5NStGzZ3VubmVg8RR1CmPABHlz5EVq5dIsJFZBa2ysRjcsKblPqOOtBxi17UO209pH55ubi6kfwskJHBESBQT7ioPNdtEE77gfxKACfmRXuV12OtZy5doZGc5Yy2qZJ+a4NfTdmkj0+NILHS57tZOXktlAKenTrRTS8C035PBF+JJI76Q+5Y1P8A21fszSAf5q9cvuyxRRIuhKjopB+FEbK3+6fP3pxrGlaHb2MQfSbaA3K7O9FsG7lsZ5x91d3d+BVjfyeKWV7d2zEOonQnJSXJ59j1Fb/Te0unXenKk0otJol5SdscAdQfPp8/ajbfs9pv7RiaN9OuoJJ0LIEClFHUYJ6GiO0ug6czXsWm6VbF45YiqxRAsFK5bHtmulKL2O0bWDaVrNteW9xNE++KIHcSuOgz+VZvsbctc3V8rqczRs2D6nJ/WtF2D0q0naa0vLBIpHt33q8ZU5zgEj5GllloOpdmtXR763Jt5W7tZoiHUnHnjkcA+VBUk0hHF7Mv1jR/2pZxJHIkMgmDGTuwS3BHPnSy3s+0PZmT4nT5jLAwBmCKWRjnGGj8/mOfcVs4YlliJUgjAdCvRh7VawWOFmzgY3E+mKWM2tjkU6N2ksdWk/Zlyp0+8fTzadxOSA7ZyhVj9eDz86dzYkWe5UMr93BdlSMEMjbHB+W78K81l0s9qdPTVo51iuQ0kZV1yrqHO3OOQQDTfQL3tHp8qabfWz6nbXAe1SSNvHHvxjDnqMgHDenWq6lwCzbwXD2RNvuGyB2gJboVEik59trGhezMqT9mbOWFdkTq7IvopZsD7sVVfyw6tZas9nISdk5cY2vE/drkMvVTlWH5ZrvY/jsfpm0dLbOPvovgrjMrYKB2qtuP/wBbyfklaztLdT2/drD3RE1wkbiSMPwc9M9D7isvZA/9KrPIwTq0mR9ErS9qf7y1H/7XH/8Aaor3IEfYwLsMB/0RGc4M7A4+lLNMS2j7ZWbWbTNGWuC3fKAVbcQRweRx1pt2JH/5nKR/45/Sk2ksB2ntX9Ddn/ztXPyF/wBJlO1FyB2hR5B3iPFvdOuTuas73NvNJK0koj3AhFXyPy9Ka9qm3XtqcDx2qknz5djSGQMrkIRn1HT76so7GWb3KzAyyurDO04JHlTWx+GsbxJnUyQMpUPLEQCfMYpUZZJnLu3JwCcV9JJNM21meTA8yTjFc05bMSLpmq02NWuReabOttKmQV2cDPHhyeTTmOSNpWS5tFE7QhXt5GIEhxzIG8qxWj6iYJY4ZTGLdnUuXXOBnrTy81KG3SJVt5o7hRiBlk3xmPcSPmRmsWbHLVSKpqi2/wBItFxLFJcrAzKGVAC0Y885x50z1bTo30rv57o5gj3RkRriViRjOOc4/Kk2qanqkBikEjCCaMCPzGPMEHpnrXNTvp7ewgsJDAVLZZ1cuUbzA9vvoRjlbi0xm409iiOFJFV38THzNVbAGPGSW5NQa5dBGqFSOmduKHW5kN6YmJ2l8DaADzXppkhpZd2l5EWQMoYZHrTHWZbd7cd3B3UhnJIHTb5VVbaUVbUZZe+KWluJUfdgEkjg/eaBvMSWyGQsgkmJLdcDP6Ulpux+FR9OwJBVsfrV1lImLneQMwMB86HaAWssIURus0O7OznHP48Uf2Xkje6u4Bkf7LKQuPDjbzXOQqW4pV1QqWYAUVKXluIgsbEuwCAL14oO83Huhk7VQcenFE9mEa+1aCFpNh70YY844JouTqwJb0OI+y2rTzmMQKj7A+HkAwOlJZC8Ext5gAySlGJbgGvXLVHbVjtlRv8AZVyQOD4q871GxuJb2YwMpc6hJEoI8wMk0kMjfJWWNVsDaMiXs5ga7jgz9lmUsD/Ss3qUhiv7iNsNtkI3DjNbPSdEv7kXDJcRQtFKY3BTknrnNYzWIz+2LlM/94QapCbbolKCQG8oKtwR0qk5Y8An6Ve6ANj3Apjb24Me4AErmnbZNUicjxiQmVmCnGMDrxRTTWzabH3UUjbJzu3MAWyBQ5jSVmEjhAY38TdBxVkUKwWcQWVZVeVGDKCB6edTq9y9tbHVMc8feRQpGpyB+8LNx1qCO8ao0bFXXkH0IoxdOWLTI7iOcMA7rjaRyT70ECe6I6jFLJbjQd7nItQ1S7k2PeztnPAbGfu+dPdCkaGSVm3ORtBBPr1NKdGmit51kljQgMSXIJKjjOPvp/oL2hubjvkXDYKnB9aXIqQ2OTbZmNTQNqUxUc8ngf4qP+Dls55FmRoldz3ZZcAgcZFU3UktvqU8tu5jdFO0r5eMCm04vNQuI1QT3LquAAC5HNc16Dov+Yav+zk4sr7075ef92nWssDfx/8A0h+ZpH2QtbrTIrt9QsdRWCTmOSKPcFcDnKA5Ix5+VOdTiuXmiuTbyiAxDEm3I9fLp9ahGEllstOSeOjz2a3tJO1qd9JMsrF9qogKn7XU5px2G+H/AGZ/solCd4397jOePSlMihu2tsc+Tn8Hpr2GMf7FUxgqokYHJ8+K1GVGmJ8LfKvPLFR/0itrZkjaKeNi4Kgk8N5/SvQ4VkmyIY3kOP4FLflWWs+zt7Hr1rd301nYxwxlXW4uVEgJDD7AJPmOuK5V5DTeyAOzWkQ6toZe7lk3CY4OeBgDy6UPc6BItpK7SOkImUJBv3Mc8FuOM/St32a0Ow0zS0gGow3alixlMmxCfPAXJI49aYXeoaLpios13MzNyIbG32cepY84+tJtykOsXiTPNuz/AGd1vaXltvg4XZSGujsLAZ6L9r6gVt9J7IzxYkthczblKkbikQB+ZJ+7FG2PajTXuhDpmlSCQ+JppgrFQPMkk/lRs2ticnvkuZB/jn2rj5KKXTKTKaccOSqz7NWWmRbJrm0so/OK1ABPzbqfxo+1Swh8On6dNct/MUJz9T/SsTddtZUnZtLs7SCIcKzQ947e5LdPlTLRu0WtXdu11dXpEbErFGiKo46scD6D61yhbLTlUd/y4Na37bnwscUVnH/mGR+f5VRJpdoh73VdQeVuuN2M/U8/lWe1DtLc2djLO37xlAC945ILE4HAxxWLn7QXsztJJJG0jHLMUBJrnCvqLilq+h6vb6pZxSi10i3thKw4LPlsepxk/eauaC+uv+137Kh6x26H/SsTo9/cWulxMtwVknUSSMoAJz0HyAobXdZvBpc7/Fzknaue8PAJwfwrnFVuxXN6qivxZr5r/SNPZhBYyXjqcGSVgqZ+fnX1p2muL6RooDZWcEeBJJvyF9gPM+1ePSXgbrk/M5rU9n5gNEhCL9p5C2PXdj8gKEa+Sk9o8W/qeizatpigb7gTt05DP+HArK6t28jMjQaakkdupxviVYzJ+oFAL3sh24ILZGfSsDmbAAzxxXNx8CYYtvc3Wn63Lqd/saJe7RS8hdyzEZwBn3Jp/Jrt4qCKFooEUYVYowABWE7HpM17cL6wf/aFaY2jbjuY4o3S2QM7blTYk7V6rcvdRQy3MrqE7w7nJySSPwA/Gs3PPuBPnTntXEg1CBAwyIPFz/iOKULaO/2InYngYU4zRk5UUxpKBsLSXbY2yoPCIUxj/KKtieR2UbSAeKJtooIIIoQQ7RxqnhG7OBjyq0JOE3RWshIGVDALk+XWlU0vdIlFXwjzJkkDMmT4SV+44q/T4XN9a9c9+mP+IUxvdLurBs3cMxHUyIAU598n8aq0+9htb2GdoGkWNs/b5+Y4xn51JZIXaZq0ya4Nx8KmST5muukNtE80v2Y1LMceQFVWGoaTqGFjv51lP/dTERn6Y4P0NW6jo0N3CYnluov8UVwyk/PyNSl1mGMqpk102R+Tz6OymdQVglJP+A117cxYWbbFyAd55X3wMmm192LuYm7yyuxcMDkCYlHHybp+VCx6nrunTMmpLKyKRsF4m8fR+v3Gi+oUlcNyjjJbMdntdpMKCOD4iZYwFBSPA4GPMii7DW01JQLN7aOU/wDc3MhD/cBz9DSYajomqHGqWgt5T/3uMj/jXDD6g0v/AOjUd9dS/sm/hmhjPm4cg/Ic498Vz6qTjT9P6k/s6X1HesaVrN5c993eny7V2he9ZePr0rN6jc3FtZzRS6VcWTjIFyHLAHHTIXGPfr70zhm7SaRgLm7gX+E/vgB/6hQHaTtdLqGlyWPwghaXiRlkPABBxj6dDU8U8s5LdNfKY04xjF+Cy3NldQI9tfRlyoDQ3X7t848mPhb7x8qvgnu9OmItpprZ+pCPgH3x0Iq/slDba5pLG+sLFnjfu0MQ7pyoUdSp5OfM0TcdkLdG32zXkABztdBOn3rhsVGcoKbi3/krCUtKdWgmz7XXcQC3sMdwP5l8D/0P4U4tu0mlXWA8xgc/wzrtH39KxE+katAx+Emtb9R/BE+H/wCBsN+dUGe3jXbfNPYXOcGO5t2Vfowz+IodmMltv93+h1lj52PUlw6CSMhkPRkbIP1FAXmjadec3Fmu8/8AeINjfeP1rCQNfW0HxmnNOIfOa2Ylfrj9RRlt201CEDv3t7hf/mKFP3jH5VLsTu4sbWg6/wCxr5Lafd5/wTr/APaH9Kzlz2fvdNcveWcgjK47wYZN2eOR+taSLtzYy4E9tIjf4CHH6GmR1JLq1e5ht5wtrKjOskLIxOfsrnqeaprzQVSQrjCXDMdZ6veWQxZXkvdj+B/Ev3HP6U8su15I239t/vwNj/yn+tV65e6OkskOo6bJ8Shw/Ko6n0yv+tZaSOK8FxJpwu0hiKFmdt4jU5yWIA4p4wWRXKNCvJo8no1prGn3eBb3MG8/wS+Bv/N+lEyzNCuHjwD7cH9DXkZkjxgzE/5mH5UVa6tc2X/Y76eMekcpI+7pQl0b/pYv2leTbXemaXfufidN2E/95B4D9w4/Ckl72QA3Np96Qo/huEK/iMilb69qVxw19eyewdh/ShnlupmLPHK58zI4P5mqRxZYf1fv8RJZIS/pBdT0+6sFPfLHg8b45Aw/A0XpGv3FrbxQ4SWKPgI4xj5EYNL9UWVYo98aoCxxgg549qjpsTvGSig4bqWI8vatbip4/XuZ1OUcnpNpF2gs8CT/AG+GQD7KN3mPkSRVU+u2k8hkls7mZj1d0iyfvBpGlncFRm4ZfQCuHSpScm7k+hrIsWFPn+5dzyPlHUtLa6mTfKoYt1dyPqa1MuhXNvZyTCexmRFyRBdI7Eewzk1k1tXQ5Zj91HQO8Sh42Ut6EZo5Fa2YIbeD74YGUsyHJ9V6UxeCEwgRhigAB3Y6/wBKHTWZ0kOIIW46nIqFzrrTjJsoYyPOMkZ+dQlHLJrb9R04RQQ2mwXMbKIkRvJwg8qGh0tAjMLcxeIqxDEdPP3FGaLq9vKriVXEwfIUhShHzznNETXROQoG33qblmg3FjqOOS1CaTT7dNx3jceNqqCfxFACw/ekb37rHCgdDT3JLZbBJ+ddQqCD4QBVY5pRQjxRbEK2zQkiFpRk8gYxU3gnuMNPtcgYBkGTj0zmmrRAMW3Ak+WMVS3B6DPzqqyNivGkDWVne2cgvbSNTHja65yu3oQQeSD7dKdW+qNFbXELwPmTAGy48IIOeQV5rb6ZpvZ+XsxfTGMiRbeOSMmU5HGCR/vZFYbtBFaWVutxp7TOHkwFmA8hk8jrjj76i8ndaUlu/wB7lIx0J0xDqsup3Lq6wxrFHnYkbbiM9SfU0G2rapAoU3NxHjyJIo5NRdgD3S9fImjpYxdWLhkB3LwD5VpjPQkpRVGfRrbcZbiqDWNTlXnV+7HpIT/SrLa41W5kYLrKLtOMmbGflx0quzkmt1ECFCnkGQNj76sjAuLho3hgwBk/uhzTS026S/Jf6Ar2tv8AUr1DTr2DN297HM/ALRv4qmtnfFlQ38aMRwGmYE0LqMMVs43RAbuQE4qem6cl+Se9dBjjzprqGpvb7haWvSl+podJjmt4WgvbuNhu3xvHJuZSRgggkZBwPPIxT7U9SbUWtmubxpjDGIxHkjIHqx6D5AmsPe6IlraSTiV22eRA5oHTbVLyR1Mki4HG31rO8MMic9X6Fu64NQ0/qaC4g1J7iR31aBHdi21UAAz6e1aXs12Mk1s3TTr3zw25JkcAksB4Rz5Z9Kxi6EI5BI87kIwPPnW90fX30yS6ubOfDXSOkkVwGOzd/KwyDjy6UmSSVaXt9FRSCbTtfrYll0q9sW+HupryAD+7QMVBX1GRVEmng8vc3jfOdqXdsNWe5nt40nml7lTy7HBz6eg4ApXa310GZA8zADnbIaMOnySip3QJZscZaaPUtF7FXVzo9zLGsoeKNXjDtkuTyQT/AJTms1faCtrctFdxyCRgH2tM2MH0GaJ0fttJbWr25vpIJJY1ilRlY7sDAII88Upvtclkuz3UZeIAIhmzubHn7fKoLHmTpXf74H142rfBOfRoHixbIkUgIIbJIPsRmud5NartubE7B/3lud6/UHmq/wBqvjL2oHyk/wBKJtbu9uldrPTLmYIpZjEC2AOp6UdGZqpK/wAf/Qt41unR9BLp94QFMMjKc7GGCPoatNjGj5t5J7Y+RglK4+nSlj3h1BhH+zFmYnAyMtn2IGapiuLqA4hdoxnGySQOvy55p448i9rr8f8AX+gOcGt1Yo0kbdSXBPDdfrXqOkdqLzTQUvFe9G7O+UbWA9MqMfeK8x01WF9kfawSPnTG41HWYQGmkhRT0IUHJrXmeRzWh0ZcOhJ6kbS9v9Pm1d9WtVu7a4dgzIux1yB16g81qZL6w7Q6CUing79lz3LOAyuPLBrx5b/UpYxK04wTgYVf6UPPJdyY3XLkeY3dfwoReS/U0dKOP+lM3PY3Fot1pt4qiRpdyK/G7yZfnSubtDq3ZnWrq0S5eeK3lIjEx3EL1GD16EdaQ6fNf27/AOzXk0ZPP94SKMvZ7q+cyXotbiQrgySReI++QQc1R5UnuT7MmtvBvezv9ov7QkEV1Gm9mCjaMYJ6Z/rWote1GmTDJuI0Acodxxhh1FeJWMfwEneQktJlSd/TIORTzTu0JtTciW2RluJTIyKoZcnqMHyrtcHwdpyxPXhq+nu7Ri6jDqMkMccfWpWl9aXZxBcxSHJGEcGvIX1xJ90cMDWOOQ0R3K/zjOQPpVS6qbeZJY5NMndeQwheB1PzXAoL7wqT8o9pnhtG2tcQwE7htLoOvlgnzpdNZafNeyzTErLjl1kK8DivMJO0U+pRR2SxXYkdw0QS5LozLzxuGePY1FtV1O4UW5aYtsKtGqZYqTnkZBJ96SXNHKZ6xDpkUE4uop5mwpGHIbI+eM0q7UeKGzx1+IP/AOLekVp24ntbdYbq0bAXbl4nQ/kapve1NrqnwkKGON1nDEmUEY2svQ4PnTpO+AuSaMjoGr3+lKO7uVliwD3DA7ffjy+YptqHal73SLqC2tGjuZFKKe8BUZ4JHQ9M1nrhPg5TAxDlExuTkHmo2bOxcJFI+BuO1c4HrWhwi9yW3Bov7Pw0Vnd2EjASZ7wKSDtI4Yfdg1sdNb4e4SRugYMfoc151bXcttMk8AlSRDlWC9KaXPabUHiVRAkfi8bCMjev8vt86lKDbtHNLwehdrdNSC31DVbUCKZLKQiROGJwOvqMeRpN2V069HZWyNjqLwyHEi7xkLhj4RjkA4prc67Yaz2Nve5uFMyae/fRNwyHZjkHyz5jihOxmo2Z7OWKfEJujUo+egbJyM9PMU0vaUx8nLuw1WXUrW/urOG4mtpN6vbThSx4zuDKM9BznNS1LUrWW67jUdPvImRVnR9pOxgSBnbkFea0aOjjMbqw9VOa80/tEmkj7SRBJ3iHw6A7XK5G4k0sLbHkkkP+ytzaWegyaa1ykkscm8ugOACQBkHkfdSuKxn0/tBamUq8ZjumEqZK+IsQM+RwelD9jVNz2l1GK4la5tliCqJzuyC3HXr0rQdqbC2stGmltUkgYkAd1KyjJPpnFdb1UK0mr+DyntQypfWPeglRaRlh0yNzUglZTnafCTnb6VoO0dtJLfWVojPITbqwyMnLEk8+nFIp40h3xjx7XIEi/ZYCta4MUuWVxgEMETcccD0ouB5LbvLd4wrnk8AsDjjmgssyhUGADg46muE+BhgZB6+dBqxVsGz20ItgUvElkBx3aRkEepJNWaXdR213CJFk2cq5U9QeuPSjezt6wkjs4YIllfKCaQ4wT60Ndabi2mu4pYl2tjuI3Lsozg59B71Ju7jIavKNXILfWUNk7lZEAeR4iCCBwuM9TjrVPaXS444LeYGMOpVBGoPXp4gelJrKKWLRzLbRicuy944TxW+DwM+hoztFdm6nsj37SBZNuSc4wRx9KjhxyjKovYeTTjuLbsMtwA4UMG5C9Kpt0L6kuPOZB+IonU17q/dAd22QjPrzULC9ltL390qsGlUsCuelblwT8mm1AuuoahtHgeyUH2AxWeu5pFtFGRsSXcoI8/P8q1upNKmgLeOlqy3u+LeqkSIFI4J6VlpDA8Uccx8BlUuV67fOkiUkGQ6i0otrdooiJLRmJ2DcD4uh8hUNNE8GrXRtiwi+HfvMDj+7NNrWDT1s2lAgDxWLBC7ePdvIA+ePKgLScxTXkscm2OSB0ZRn94SmB9xoc8I5r5KdSW3js4xG6MxWPkdelDdlxH+1YgxXa0oU48sgipagzTpEY4W2hUBOPMCqtNtbm2ulkWFjmUOgx1AzTV6RfJ6tpFulpqiWsEjGOG0C9ck+LjNZS7ubeHVmgLlXj1GaVyRwAUozs9qlxYygXNo8jiIqfEqnlsjzpBrazz6hLMkQRridmUFgcZTFRjHwyzltaNhoqRSR6lKJAY2uSylT14FeVanG51i6lRQwEzda22krf2WkPaRqm95Q5lEmOAOmMedZe6s7g3czlYyWkLEBqpii02SyvZCSaQkl8AHI4FHWbsbXcTgnPSqbiynLsBGM5zgN0q23jnRBEY2x7CrtMiX3QLHYgJJRgAByeKvkjkistNjlRo3/AHe5WGCPEeoq2xnSK7V4bR5plYd2Cx3Bh5gKK0Euh9otZnguptKigwc7rs7EIHTIPJ+6kTRat7FMcLy6VaxOrKjNIzEggDxGlLIixMd4GMjBr0qLsjHPHENQuWklVt5WzQxqT6ZYkkfQU1sezVhZEG2sLeN+veSjvX+9s/gBSSabGgmjynSdF1PUE3WljPLGQRv2bUHI/iOB5etbDROy1zE7tc3EOWUDu4FMrLg5+1wo+81uDZRcNcM8xHTvDwPkK68ndphQFUdABgV0mmGMdJnbbsjpNu7TXFt38jdTcPv88/ZGF/OtDp9iboHaO6tV4O3gH2AHFStLM3L97cnbF5Lnl/8ASmxlRQFUKABgBTjFK3sMkSPdqixRoqqowqjpWek7Z2KagbG2WeeZXZTIuFQbeuSeTjp05p4JAWGRnBFeS2cPd9sbm3Byqy3C/IZNTvcrGKaZr+02tWQtDeSaPZSzghYpJRlgxyM5GD0zWP7PXMjahFaWgitbUFpXjgjA4HOATk8nAo7tVE0elLySBOuPualfZGNn1lccfupM/cK5zdjxxx0Nmx1LVJobC5l712aOJmVSx25xxx0rzgPulAZjudvEx6kk8mt7qcIGnXe/p3L5+41gkgJlQDqXAHzzXSk3yNhiknR6KZEhURxjCoNqgeQHArFa/eudauuvh2qPkFFbiSFGlPmcmsNrsYl1i8aMEqH25A9AAfxBoty8iY0tQf2TmZxeN/FlB9OacXjTG0uQB1hfB/3TS3ssLaztbma6mii7x1VRI4HAHX7z+FG6nrenrYzpbXUUkrIVULkjngngeQJNC3XJ0lcuDCq8hAA6VtdB719GtccAKR/5jWVPcquRKDjptjJ/PFPLPtDDa2MMEFnK4jQAlnVcnqT5+eaTXHyyk03wg3X7eQ6Lclj02sPnuFY4Qtnmneo9oZL6DuDaoibgzfvCc46DjFKpLlmGI4oUPqE3H/zE0Hkh8nQTS3RsdKts6VZiU89yuc+nl+GKq163j/Y86oCzMUVcDPO4H8gazDajqkw2/tGeMYwBGqLx9BS+6hupkLy6jePtyfFKSBXd7HYmjJdjD4FlAJhcD1YY/OtJpF9plhpkUU99aiXLM6iUHaSenHpXmzWqHdKZjKu3ILc85qMe8DMZQA+RXNVUo1sCUpS2aPULvX9Pjt5PhrhHl2nZgcZ+tKtP0NryNWgvLRlx/DKCw+YGaxcMU0mS0iAD+VKsFrPgMGjz5nBFRlJviSX4D4/Twj0OHTb/AEi3lawjguJ5Ptd4WUlR0C+R5yaQydrNSinAmjhQIcvH3ZUkemTyPnWbmF9HGCZQy5wAJGqKQ3E0oLBSzALkvnI9OaVSn/VK1+Q0nBv2GouNQh1WSJ4obu1mlIBZJxIHJ4GQQD+NX3Oh6rbt3kWbjachoZCWH+6efuzWceG+iUOuRtGThwMEeldGq6wo8NzP/wDxBUZRnJemS/FllkjFe0dR9qNV0+ZRLevncFMUy5z8wQD9a0dr2utZgBfWzxn+eE71+7r+dec61qWpXFsseoSySLnwF9pwfn1qbXks8cbySOrFR4o7cLn7jzQ+zJxTf6Aj1C1NUeu2mp2N1xaXcDk/w5w33HmhbzQtMvmYzWqxyH/vIv3Z/Dg/dXlBJZg3xU+QfOM0fB2gv7OQJHqLqmwnbKpIJ8gAfWo/ZJKVwkN9oh5NNqHYqfObK8SRBzslG1vv6flS177tDoEqwuk5t/LcveJj8R9xFCntRqigmSKFvUvbmvh2v1ZR+6jgUf4YCKft5uJJNAlkhd2PbPtnbSrtvrcqTwXt2yPqp5+402i1vS7mMrbzLKCOYuhP+63BrzbUtXn1Hcbu2tVf/wAVIdrj60VrWgtYFJ4ZJZ9PdFdJ8jLAgYYjyyTjHlRl0sHV7MV534VjbU9ON9qgjstNurSIjJZYjz74JCgfI0BBo99aXkqW/d70Ctnvgjc56ZPB46ZpSdTMJEO1yEOBljx8ua1epWFzL2XtdTlhd2a3WSNlXJZ2fbhsc4CDOaeWvGlF8PYWMoyt+UAtrmqrKYJmcyRHq6gsP97FRnsbntPc25nuIrdxmPvJAAD55J4+WTSS4h1dEEksciQ7ioJGF3AZI+Yr1rsP2YSTVrMXCxPFEgJjLqwIC+nuSTStLG49urfwFS1pqfCPLZrObS5FjilDAEnvOVwfMDGfnkUfa9qNUhIX4tXA/mXcfv61sO13ZqKCTVbTvogqJJJGA3iQoNwOPTHH1rGjs6G7PJew9+ZO5e4diNoCg7ccnBHXGOa5ZITX8zm6A4zi/RxVhsnarU5AQ5jkH+KIH8xQNx2h1SUbHm2ReYyuAPlikUK91OrMG4NE30kRtJTGZM4xgrgc1bswTSSFeSbi22V6XctDNcNFKQxfgx5HHt04otpckEISfM4FKtNUrcOM7SBT2CC4nUNBZzyj1jjLA/dT5UlKxMK1RBGuZRnbGcA9d3T7q9b7P30s/Z20utQl76SWMO0xACr4sBTz5YHOOtUabpsFxocNreWey1SFcrOhjd3ySxYcdCRg5rK6nq8dnpJ0m0ul7hInjaVYMLI4OQFHOM+tYMs1l9EVvZoSWP1NjvtF2dh1ea5W2WzSWYB45XDd5uBy2SDjbj0FB6J2UktdHuIZAVu5u8WZZV3RAjwjpy+Blx5Zx6Uh0XWIDcxi5mmSTwoGgTx9fsgk8ZPnW8m1gabp4mnicOGKsud5B69R545zSueXGu2CHbn6zy3WOy9zpMyJfyxoJHKq4O7IGPFjqBz6Vb2d0Sa9lmityMIrSM8nhUADz9CfKtEt1pGqai099PAilCkcE6O5Qk5L5XjOab3uzT9JFla6hHKLuUqXijLyEH7R6jkDyPJ8sVolnm46XyTjDGnqRmNR0cWNrbS9+kpnywEYOFXyJPqeePagljw2MZ+dMH1GJkh0p0vJDG7vCUhAcr5bgxwOBnjOPWqUutFjmSG4h1g3DsBsLRRgZOATwTTxxzkuTnmguCMfZ2bWpbaGOeO33vtBkUnJPQ8eXFDR6NNYKwVu+jZiC6xlQpHHOfXyr2PsfZWY1KC3lt48whgpbxbuOM/dS/tLYadNf3ltDFGMOJBGMhMhs4bHqM4qcJ5HFK9rr/I7hDVdb0eYiGQAYHFfDI4JrXfsvT2/eiytWZ+SZFZvuG7A+6uTW1qWUSWtmCqgDZbqBj6CtK6e1dk+7vVBrz9kbqAh7eCIsOptyhH1XNHWUeg3WnJY99Yy7UwB4RnHnzg15n8Ym8ZITIHhCjH0rU6b2ks7OG0Y6M017b27W3ek+B4yc8r6+WazSTa3LY5VtRpYNF0iOQD9lWEvHI2ZIP38ipah2d0e9EX/AFZBC0ZJwkW0N8yOvyNec9r7g6tqov7S2lhzEiugXhSvHBHtir4rVbns/b3dpq0drf2wkFxbPI6SSjdlWU9GODjHtTRi9K9QXNJ+w9CgtbGK0axutNt5LcvvAVFHiAxn3qCWWiIfFpdoV8g0X6g1i7ey1CMW+/tTG5uVJhUXDDDAZKsTnB5oC/7TDT5miTV7y6ZcghVQrnH8xHPPoKKhNuouyrlhrVNUeiz6foF7aTQw6dFbSSxmMtEgJXPmAfMetZG97GLp0Ekmmz3F3K4wUlQKMe3J5z61kZe2N/MFEmBjqY2KH8KbW3byZ3xL+5U9DsEoHz6Gr6MyjTSM7fSyfpbR6vazxzabaxZQSCJAyEAEEKMjFeP9ubIS9sNQUTxwDvFJLZAGVHPFbXSNYu78xi3ltbiN4t4fujtBA5U4PB/GlnaOPSrqTUX1XRzFfQ2vxDXFrO2ZBuVR1486phyLVTRHN0rUNUZCWw0/XbS1MVhqsD28nO3O5T7jIOPpQ1xoGty3HezXUEvl4nPT7qXaFqNzZ3kvwKSTWy+J4WPO3OM/PkVv4C1zEskUbkMM4I5HsR61sWLDb2VnnvJlSq9jFjQtTj3KkCMM8ESCmFtp2pRWoWS33Sc7isqkY8sDH61qBbzj/uZP+A1IW83/AIMn/AaV9NilswrPlTsww029SUf7FcFfMhK5HDdJes8ljOilcbu7OK3XdyZ5jf8A4TXQSvkw+lJLpIPaxvtM/g8416CdzE6W0+0ZBPdmrNFEtpJEbiKSJTnJdCBivRN/nk/fUWYNkNhgfI80X0se3os77Q9eujK6pLFJZPGgZjIhKkKcH60j0CCSCVmeJ33kBQgJya3VxY28gym6FvIxtj8OlVW+jauXDWsT3Sg5AEZQ/f0rPHpFjg4J7Mt9pc5KVcCW/lZId88MkSq4yZIyAOatgnjnUyW7Fk6EqCRWrvOyeuazpUlrJapZmTHNxKOMHPRcmmvZbsEdEtWin1NpC7bmEMeBn5n+lZ5dJHTsy66iV8HjutKj3haJgyjAyOlFdnYLiS8Pc2stwGXBEcZb8q9rs+xfZ6zcyJp0cshYsXnJkOT8+Pwp3FBHEgSFFjQdFRQo+4VdRWjQRt69Z42vYXXNQ1H4lbNLSIlT+/cL0/wjJrU2n9nUDMj6jfyPtOdlum0Z+Zya3wjAroUZwBQcFt9BtT3+pml7G6Iu3bayAr0fvmzV8egWcNzC6XOoRBXGSl468enHlT5gMYFUzJuGMU2lJcHamyi87J6PPdpeLbtFdK4k76JyCzDzYdDXnus/2aajAxk02aG8UPu2Me7frnz4P316tYS95b7XPjTg/LyqwjLLn1oxivAtvhn5t0+ELqOCOQGz9AasvCl/braxKwZmHjYgUTYRq2txrwwaRlYHzGea9I1v+zCwn71tGuXs2JOIpf3kfyB+0PxqTxpyvyhnNpUvJ48qC0WSADxRnxHPXmjm02Y20U6ujLIMhTwab692O1jSWlkn09jAIgO9g/eISPccj6irbM7tLtO6VpJABhUUsfwozjVMRTd0KdIs3vLoQRyIJNrHkHHhBPX6VbocLapbXJ3COSMblBHhI9K0PZPs5rEesd++mXKw4lAd02DlSB1x60y0D+zbWLVM3Nxa25ZSrAFpDz8sClniTTrkbuT2MDJPHFL3c7bGHTgt+VNLewiurBZobm3A3E94wZST/Kc+lehR/wBmelNMsuoXFxcsq42piJfw5/Gn1h2f0fTVC2WmW0eOjFNx+85oPAmttmPHLLzweN2+janqETnT7aS4bJUGJSR954p3Z9hNakhUzQ21ucfZllBb7hmvWirYA6DyAqccAQb2+1+VMsS4YO47s820HsVfMLmxuYLWN4XElvdsWDc/aAx1Xyx5danfdkdXsLyO7OAscaq0gyykr55HQfMV6G26MiRPtA5prBKJI1eM4BHT0o9mMnuBzdGDF/Zz57uWB/ZXU0n1y1tzeaJJ3KD/AKxQk7R/Kx/St1r3ZLRdbDteWapOwx38B2SfeOv1rN6t2JvY3sH0+VbiO2uEkZGfYxUAg8dCcH2p9FC6rPKItNm1GaaUbnADPJIOSOepHXrQmn2ssgLRK4/hOGI+lag2txolrLJPbSWl0kwUrICrFTnp6+XSiNQvY7oSvEIZMIo79EKFjxkkeo6UdbRygjNDTZz/AOIP9+vm0+cAAmQgdPHmozahqsYmlSz320UpjM3dttBHkT0zUBrd3GI5Lm0AhcnDLkZx1xmnpiWixbOcZA73BGD4uo9K2VhZWel6FpVw3aHUtMa+3cKN0XeDrxjzApIo8CMD9oA80L25lkbSdEi3+CG3BUA/ZLMxJ+fShWrYN6VZsEkvCwFr2q0W8/w3UKo33jBq6ax1G9Ia60PS9SIXaHtr0hse27NeeaP2nZUW21hfiIRwsxUM6fP1H41qIbSxnjWe2SJkblZIuM/UUuhpnKdjmwgTQ7prqLszqVpKy7WZUSdcfRhUO0HaOz1Cx+EnnFo+8N/tEEsfTy6EfjQCLcQ821/ew48kuX/Imq5dR1VZMzXjXiBdpiuVUgj5gA5pdO9h17UZHtSSzxXdreWzrHGsRME+WPXkDg45pCim4eGFSoP+I4X6057bNHJqsckIUK0K5Cx7QDzkYoHuWt7C1uEA7x34OM/StS9pnl7hXJlCVPlxVsEZmJCDBxkD1ojVARcs+GHeDxBx0PmKhaW4LszGQIBgOgJ+6j4FrcpWQxucDbkYNajR9WE9vcQTRwMs8Ag2KhUkDGOn50lZbQsdpkZiuMFec+tVwJGsgVhJhiApxgg0soRlycrQ4skNu9xHGG+Hm8LxhucA8c+vvVtlbLc3EFu5JXecAAZGetUpL8NGhEbFXcovPn/yattTdxXUbWdrNJMCSAmDj5+lFJK/kbc+ubSMXLqcttcjJNdt7VNm8IM5OTTa60jVYFEtzpGo9443Pi3JAJ9xSzUprixkWKO2IQorEujAgnrRTDVGiksox2LjlLMxN4DtzlQCpH3+Hn5UjMMYZDsUDnoKO0HWjNoepaTdFA85ie2AXgMH5z9DVV1ayw6PdzmRmnglZUYBQhAwDx1zU+HTHatWhnqMcEVlH3MKIXhAwAPvoC8ilhsDG0ZQbSEz51mW1HUXTBk4/wAtaPszZ/tTTZ5L0zPKJiiurcAbc8j50zWlAUtWyIzguylQRGTgjNcuCd0QgRuM4Hn0rKy318pZe+PBI4Ar6OW9ljDveBAegY801UJZvILlIjvmBaXuhw3QHNC6tLFug7sgjeTx5cVk0gvZm2xXkkp27jszgCm9p2ftTGkmo63c7iMmK3hyR7bmIH4UqUb5HttVRpYpkC7e8XGMDmkQSW6u5IbSKSeUufBChc/cKNtbfQrEAw6cbqQdJL+Yy/8AkGF+/NF3PaC5MBt4G7mE/wDdQKIk+5QM/WipKIJQche3Z+6hYyalNBYjA/du3eTH/cXp/vEVKz+As5m36fFfKQCPi2YY+iED6c1VveRhv+znoKrkOXJ9aDytjLEka3T+2C2Mey00TT7dB5W5ZP8AWij26zy2lRE//WP9KwxGOM/jUXDHo1IpDpG7/wCn2BhdLjX5Tn+lVt28OOLCJfnMf6Vhe7cnqcVJbcfakbAoWdRq5+3dyxxDa2+fbc360ou+2usNNE0LwIoflRAGDceh60pZg57m3GE/iagtS2oIwpxhsYHlRuwNGuT+0PUQAJLeBz55LLn6eVWj+0O5z4tOtz8pXrGLPOAA+2Zf8Q5++ug28mcxyRn2ORQoKZtF/tHnjO79lwnHP981LtN1OGLXbi/vWjhS6VnB3Z2liGwPPHlms0Yoj9mb7653BGSrKaFbhUqs1XaDX9PvYIre3mdlV97N3R54wAM49TQGja9baXdSTG3llLJsXGFxyCT19hSQxsPNfvqDCQHjmua3sOuVUbW67V6VeWzwTR36JIMOI40zjPqX/Slgu9BEySW0+qQyKwKb7eGQbvL+IedZvn+Ic10ZBB6YINECk1wa/wCPtJ5HD9pr6Ag4xJZkD/yNXJdG0+VA47TWkiNzkwyZ+6oXNpoLSlr6HU7B5PFuUB059ARnFWW3ZfSr0/8AV3aO3ZvJJ0KN+dTeOL5GWSS4IXOkWggItdb0+ckYw6PEfxBFCw6Pvk2S6lp0C/zNMzfgFpyOwOqLgx3FvIvkUc/0q1OxWoxH98Cflk/pSrDjXA/eyPkTS9nSuQuqaWydA/fMM/Qrmq/2RPEyxLPZSA9HS6XaPnnBH3Voh2X7vLTRzNjrkHFWJpZi4htQo/mKGlliizllmjNns5fIGaJ7KbIziK6Un8cVCHs9qM5yIIkx/wCJOik/jWsGnSdZCX9j0+6rY7JDgGRlA/hVcV3aTdhWWRiZNLvreXu5bOTOOqYcfeCanN2f1eSykkh0q8cFDgrETnityYIYwBGPnuFR2vG2Y5jGP8ApOzFOw96VUeSW+mXVvDObu0uI4tnhMsTKA2fcdcZqiCFnjj2I3IzwDzXp3ba5ml7OmOW5llHfKcOfQNV/ZSGO47KaXDdWsFzGIOFlTJHiPQ9RWjZ22Tto83towiMsikHPpVkhRVzkj0zxXqMnZ/RpfswXNof/AJE2R9zf1qiXs1pism6/gLHOwXse0n5HkV0OnxzduQj6jJHiF/ieYyldoO4ffVtiF+JjB82r0iTsfG8K3K6fbXMLjKzQbXUj5ihhoGnxNzp8IYeqVR9CmqUiL69qW8DK3UcXcSHK5CkjmlIn2NhMZ6Z9K9USQ900T2dm8bDBBgUZH3VQNL0twd2mQRnHDGIECpr+HOEd5WXf8RjPiJhNM7PN2g2xh5NwLMEhQMSFGSeSAKGvbA6ZILUNvCIpRiMFlIyCR5GvW9GSw0nUUuEhREUlSsKAYyOpoDULfRbqYyxWFnK63GJnyC5BJwvPGP8AkV5+Wawt65bcpGrFNS3UdzycMS3IwfWnOm9iL/XImvbeKeSNCqkRbePMdTmtzaad2Uuoi66VYyJ34jeWN3AQeZ69RWg7Oi3stJkaxTuImdneFX3lMcAHPQ7QOKfFNZX/ACpb+V5/USc0vcv9HjmoxSWxljmDLJG5VlJ5BBwRSl3Z88sB869ZbSNB1Z0kubbY9zGJ5pe/YFXkPhUDpnqelLNR7B2OkJvluo5beaRU7y5kMbxZP8O0YY4z1rUumcVu0Tn1EX4PNYbJbmGeUuF7ocA9WPt8hk02l1O3vGtIJIY40htwjKz/ALuQqOOPLOBxnrX2oppUOn3raabmdTcqiSS4Tu154I/iJAzkYxWcmORtOQw6CuljcuRVn0+1DIiG4vbVu7xulBkLZZSCRxtHkPQV6nqnaOz0sW+nTEq4KpciNSFRM9B8+OPSvI3eRYY2QEF0GNtPe1GoXCJFZSXC3MEscdzHcbAGmymFLfLkY9ay5sTySjHxuVwZ9EJPyS7WaydeuokhtmQW8TKFV92RnOeOlMeyva4QajDcqfh7zKjAUujnp5cjPpg1nNP1qa37pSvevbnIBAHhxgrwM/fXLGFEnS7O+N5ixREjBPXyB6D39qPZUYaGqrjcVZW5ak+eTU3/AGiiubmdzb/FPPvDyTEoA5PAC9SueuevA4FLLrXr220ybT0tGt3P7zO0FCrdTtYHr5YOKQ3N+07mOde6ddxQoPtMT/EfTHHFNFklvIA2o3Me5okjhUsOVGQPx/GkeCMKckF55yb3M+7yMxZ5DknPXrTTS3tJrlILi1e4WYeCMPjxZ4z6j2FKLgSFvHy68ZA9K9I7O6PpsMljdvpryJ3cbNIzE9QM8Dp51p6iahAXp1KcuRP2t0y20C+mtLS1h74BGEyIRhduWGCTk8j7qULeajPb/u7qRkUAuFZsJk4GccCvVO2lxpNzqq3UEEY4VY5pB4mJGMIvn86891Se0+LvLRP9m2zKAIw2w7QQSwHBPoRWaGS21V155K5MbSTbr6D/ALJaxLOIbC7lM0igmRnXAjjQeEbs8/PypL2tffOr2ndyRRkm4MGO73E9F9cLgE+pqns2strfwak5gNrI7wbjICFOON48h0PPWmmp6PdNbxRRuS98wRYAoGR9os2OmBzx5YFTcYwz3+/qc9U8VGT3FI0LRd3FKxMU7oQducEj1x7dKe9qEspHtfhbySS4vmBYyscBdoVDxxlsc5yefKjrex0gK2mSvIbqMllUncoK87gT4dvmRgcUZomnw21vLfSRyXc7xyHvjBuCuGUKEXjggnnjge1UeValLfb9bFjjaWkzMWkXumK128QWayCzNulHGWwq46Z4PHpVcuuvJcLObSOP96rssTnLYJySSSc4OM1o9dhOr6a8KxW0F/DOAYJwVM23hgj9DyQSDz+FJ4OzT2WqRG7ntfhnddpikK7281TqfCfPpx1po5ISV5ORJY5KVQ4NBNpRNuogkV78zCcyzxmQhRkKvAPl5e2ayWrWNzaaqizRN+6uVje552ztkHIJ9ufrXpHxcUTLy5G3u8njJ8yx988/M0DZapBeABYt9vJMUjfarqCpA43dM59OlZOnzzhvV/v97F8mKL2ug+4u7q0nmdGuZBIRtEaKe7HnyeeetLVu7s3fevZSLGcMzvPyWz0xnHTBp1qVoLu0ljXCSMuFk2Bivvg1kJXsriZhDesZA2zC2S7dw4Pl681vjCN3QHJpUPFlc2se3auG8WfTnp+FCz6lb2khSVTIzeLOM49vwrNdo9XltAtgszvNEyu8xAGfPoOOOKawXqzwRStFv3ICDIAWI96o7USaacjMXF/fWPcxzs5jTDRpwVG7n6ZoqLtCz99E0UGScn9wpKD2NV9sISLvTsbsPCm5V56HAOKUsixaldI2do9OvlTrBCaVolLNOPDH6azbRWssbW6yS7SQZYgT94INR0+4F8scVmHlmZggRU5Zj5Clum2aX2pm3MndxtHnd/z719ZLNYzHDtFLHOOVOCGB60Ps2NcC97I/JDXL6VD8KE7thy5xhvkfSs+xyc0ZqdxLeX9xcTuzyySszuepOaDwQa044KEaQkpOT3OCpDINfbfSjdOsfi2ILbQKaUlFWwRi5OkRsNQuNPnE1tM8Ug81PX5jz+tbiy7S3faa0n0y7eHvWtmjgAQKSTj+Lz6dPWslPokw/u/Hzxiu2uk6j3imGCTIYDcn8J8snyrPOUJq4umVrJBU+DW2vY5bS4nlsrsXQhZRhvAJBjcQw64GOflRurx2FrqEdtPaSmW5fwbFI6nrnPTnr6Va2qXGnW6pLEGuVYKQSA6S45LA9QRRia3Bd3UXxEfw790DHJIOSR0XjyNeWus6qM9bVrcbTj06TNXmo6JY3r28kmo/uiUbuJ96E+oOa6us9nf4NW1uI+h5xXe1dglxrNm8VvFEkwbe6rjLee7yzSjUtMjt7eXwpuUcEV62Hqu5CLfLIvHV0PBrOkcGDtPrEfHIaMnn76JOtaV3EPddptRSZRiVnVmVz6gY4rA6ZbxXG4SKSQeMGiIrOBwclhgkfaqrasVJm2uNYsTK3w3a6dYs+ETQEsPngV03q90jr2xgTefC0tscEeeOKw/wEbM6xtypAznNWjTS0ndSszKibhycDmuc1R1Nm9sdVu7clrTtBBeP0L2ybdo8s5FMj2n1wBd+qSnI4yFP6V5Y1w+nxutjcFN5G/bRSXuoCdUW8lOXVeSD1NZMmKc5OUXRpxZYRik1Z6R/0o11D/8ApAn5xr/SpJ2w1sDxTRN7mFazXaHv7TUILNJiIw5UsANx8OeT86UvLdvHGVudrEA+E+3nUOzmfEv7lXlxrmJv17aawOotj84v9an/ANOtUAGYLQ/7hH60g7DaWdbe3+Lnc75nRvQgDOOKI7VaPNaJZm1ZLJpEZ2wxkBAOP4ulcsXUaq1HPJi03Q3Pb3UhjNnan5Bv618O32oY/wCw2x/4h+tJdMS0OyPVFkIK5NxDLg5x/LjHNfGPTmlMMaX5kZS6eNMAD1460kvtEd2mFPDLhjl/7QL9UZ/2fbcDONzVH/8AqBqJwRYW2GGQdzf1oDSNFt762VSLuaYSt3pwFAjzgYOetK4dPs/+kNvptlq6XNptleSXJAQDJUE4yMDrQWbJumnt9BnCBp9P7eXbanapc29pDC77ZHy3AI458ucc1przXdUtZAw063uYsjHdSMGx/lI/EZFY2XsrayQJPDeRXSyBjGsN3zJt+1tyOcUFonaW2s9ltp1/ehSwCxylWRTny3DihHPkfCf5HLHD5RldMuP+vkbGMO7EZ9CTXtuldroNSN6Y7GcG1kAdVdXJB6EYrwvRF77tCFZsEmYkj1wxrd2/ai+026nu723MjTARsskITBXnjafRq05pTjJKJLHGL3Z6VFrtnICRHOMdRt5Hzqm4n0e4iaLdPbbjktAGibPzFYS17ZXN1FJdR2MUsKswMgVlAUDJB+Q86uj7bHMQisf3ZbB3TZUfUjIrLPPmXP8AYt2sb4/uH6p2UikJmsNalZjyBd78/wDEP6Vn5RrulTMnxF4u3+OKRmQ/I9KbQdu9PMzRrbrFOrHhp16+f0qhe1GsanqHddnb22WOXmK2ZlZxxzx99NHqMn9S/uLLFCvSwW37S6yjcanKx9Hw35inFr2w1NQO+t7ef3AKH8KDEmu3rT5utGv2twGkSO1Eg913AfaA8qX6hptxqN09zoiRyWpfYsNpvLYxneQegPT5irx6hPYTtNKzYWnbO3J/2yxniI84yHH6UwTtVosvDXvdH0lRlrzRtC1cXi2klhciZyyqC3DFRkgH5EUJJY3MLFJ4ltZRnMdwSj/TPBru+lyBYm+D1s67ozpkapaY95QKjaa/pcU4jXUrQpIccSjg+VeM6ZcLcJJKJYEjkODHM/iG0dT6A0wOnzOqOI4QshwP3q/iPKulnUZUzlibWx7Ymrae0ixG+tTIxwq98uSfbmjioI4rwiHRriR4yzwQKdzb3b7IXzwOcE8A9M1udP7QWklrapdagImaFCJFfJjbGGRwPfofen+0IHZZtryxtr6AwXcEc0R6pIoYfjWQv/7NdLkLnTbiexDnLRqd6H5A8j6GiH1C1ijaZdcjkZSCFa5AUjzFEQ6vbTDNvr0K+qTOuR99HvJ+AdtryJk7Fy6baTWzNNcWUrmV4VJZWb1x5Uv1Ps3p+q6ZHp86y2CQkmJofEqE/wAynk/Q1t7e6nfI/acTY5BjKEEUN2gkv49JlktCtzcFQYhJGDk7gMcexrPKD1a4N39S0WmtEkjDXXYzVYoENmkV7EqgB4XAJwP5TzWP7TWc1slmk9o/fApuglUruPPFej6f2hurZyl5p01vceYtyHVv904NN7TtDo+uyDTriETSMD+6lhz0HPDdDVIdQ/6luLk6aS44PBbHSJdRu7vvri0sO7G9viHKgZPRQASfkKbG3TQrN7rT9aiuZgVzBHE4UjzJ3AZr1DU+wHZu7Z3tjJp8jjDGJiF/4W4rLaj/AGZ6lHayrpl3bXwZcKu/Y/48fjVlni3VkHjcVdE9CkXWNLS8+ItIJMkNFJNtKkfMYx9aIk0e7n/uFhlx5xXEbfrWUey7RaHYXNhqMF9bWJgkLRPnuixHqOOvvSqLW5bsW9sbS0jFuvheOLDMOB4j509NvYR6a3Ndf9nb5oyl1pk0kZ9Iy35VndS0iZbeKC2VisL52PwwFA65PPZy2rW00sRlt1mbY5Xkk8DHlxV2l22sXk8css08UD8tLPchB065Y8+VVSdWSdeAXWj3cKKVMjGXc3edScedEaXCYYowZCwaHdtPROegp6Oz9ldOkms9pbLKjAWFt5/4iAPwNPbC27JWrAi8guHUY3zEvx8sY/Cm8HalZhNJtpxqga2tJLk90wxGhIBPqfKtBadltW1BB8UkNv8Ave8yfEQMdABx+NbZNY0KNCi3cYCDcVEbYA9cAAYqM/anRIuTcSN4d2FhbJHl9KHLsGqlViq07F2axol0GudrlwH4GTjyHXpTN7CC3jEMSBAeCqgAAfTihH7baPJwslxGPPMJyfmc0O3arRCcm5nz/wDQNK7slPLHhM2HZfUCN2nzTMkkfigc85XzU+oFPX3byditv57s8hvdG9favLW7V6OkiyxXFwsiHKsIDwfvrY6F2qsNTsxNEJACSJImj4YjqQP1FduluPiyxezY3Npay7ma3t5QRht8C8f5uMqffpQsui6W6NFc6XaMG5ybcHPzA6j3FdPaDSSxb4zaV43FTuT6+Y+dWjW9KDBPj7beRuARshvfb1B+VBNFlKL8iubsb2akAYaPaqW8lZlDf5WBx9DVcPZDRrZilvBdQKTuMcVwysDjGdp6/Sni6hprk7Ly3DP9oLKvPzU9fzrhuLVuBcwbR5bwV+4nK/Q0bs7Yw9//AGbaDOxME13bn1Dh1J98jj5HFKbv+y2YRr8HqULBFwBNEy55z1GRXpbTW7Hi5gBxjPeg/c3X7xWN7X9rL/QtT+F05LXaYVk71l3Ekk+hA8qZWwPStzMnsR2hspU2aeZ17vb3lpIrjOfv/CgFPDBhyDgqanf9s+0dywLalJED07lQg/AUsbUkRHcRMwXl8kDzxx9aV43ydHIuBgYlJ8J2n0qOwgkY3AedKYNWaSbdIqxxYJzySceQ96+t7+5vbtYYzHb7wEGem7pnJ6ZP0FJJVyVTvgaByoyAc1UzNv5BwR1pdf6hJFNClvA0ojAMpckguBgr/lzzSmVry4RVmSVgPsnb99dHdWF7bGl75OcEZHXkcV03MKRh5GVU3bQSeCfTPrSCztbi1hleSGZe8UFFK7RIM9cny+VX6hc3l8nc9xIsBfvCgTlnxjJI60ur1UuDktrGq38UjFYnRmHQA9flQT6jFM+A7vyeFXrSh7GbOTbzAEdChqpLd++UKj5U7mAU5AHU4pnXyB2aK1u1kmSDuJo1bPikXaOnmar1eR7dooo0DglWfau7Aznn5+noKFtrqCC4jZ5rgxhhuQR9R6cnFCXkkc0xEcjkBjjeoH5GkUm3VDaVV2MJJbNZWCXWxeoUxPkD7qXHUmW427cxZ4Izkj1oa4ViBhGOB9oD7XzqdvFIdoRXJKj7OKeOytsR7ukg9bq2ffmU5xmPC9T6N6fTNVi8JkWOJRI7HGFzTPQNTutDnQLYRSCNxKqXKAHd65HOPbpRenalarqs9xqOmj4e47wzC3YbwzA4Kk9ACelReRpula+8poTQq78pOytIscYHVlJYnHTA9+KYw6Rr8iRyNo14kLniRoWx88AZ/Cq9Zs7h4obq51S1uPiIhgRuC6BRwrrgYOBilseu6lEwD3F1sHQCZsj65o3OUfSc1FPc0A0DUldlubWSEZAQvA+ZMnAwMetSj7N3tzbvJZoJmVymxCNwI65GePrSf9t6hMqq+sX+cgoockA/fwaoGVLFtVkBZiWyp5Pnn3qT7v8A2/Qou3XH6muuNJ1exhjYXT2sEkZYiaXu/EBlhjkfL1oSPRNR1GKKYXtq5kTeqtIu/HlkeVJ9M0u81e4a3tb3fhSxZyFAA9yfwoe10eW6S5EDSSy253OqgDweo88+1JqyLbub/cFRi/6f1HlpZ3tvHMG1BVkC/uja6imEbP8AEM8j5YqZ1ntZaEiPXi0S9C14nP0JJrMW9lBJJhRJIDyQFBxVmyylcW8MUjSOcKAi9asnNS5v8P8A0m1GuP1Nj/0t7QxRqx11lbIDI5ibHqQR1FfS9uO0kZ/datbTKePFGoP9KwsotkYhIC2DjOQKt1CCbTbhrW+09oJlAJikbkZGRx8qap3z/YEnE2t3277S2coRriwusqGzCFYfI9OapH9qOtIP30VoD/K0RzWWn0q6ETma3iiGzdkSbiBjPlUrKwuJLVZEFssLDIEgYmmjNaQOLs1UX9ql4TiSxsSPUxsPyNWj+1WfGP2ZZyf5Q61nOy+n/GWcm2OAOJyA0tuJCBjpgkU9PZ2FomWW5hYSDIK2Ean/AHSOlCWSKlVAjCTV2V6z2wbtFpNxbNYRW/dIZtyMxJwMY5+dS0Lt3a6dpdpYzaYZGgiC71mKlupz0PrQmp6HZ6VpNzLBJcPM8ZRjIw2469APapaL2esLqxsppTctNJB3h2ybVAzjjiueSFX4O0S48j2L+0bSJD4tOuR8p1P6U4h7SaFc2lvqM8d5BBHKQryQ70VunLDgZ8vlWZbsvo0W3wTDccDMnU+lUazNJ2fs7VdPeQW4d98L4dScZB2sCCevUV0MkJOoh0yirY+a30/Vb60tez+tTNE5YtFGWCxjOccY5OTijdZ0ufRLZ9R0x5bhYQwnWWbKcdeDz91eejtfq3dqe9kRd3AjWNACPko9ajL2q1e8ie3lubiSJlJeNpPCQOeRirq472QnUv6TcQ9sLQCMGylaRsBivhUH680adcufiIxFawlC/G2dWEsRGN3Hl7etebaVeXl9qdtbxGKN5ZAqtIQFB9+KfXV2Zo5ry1WMsk6gLCSpwF5AU844Jz7ms3X9TkVQxvnn/AOnwrmSG1jqYN131pdSQiVnfJcMxCfwhD6nHJPTikmp6lEt7DJvkV5XkMtujBQsh4VwQPfp7UbqY/2aX4cRwwrENyggyR5GRuPmcnovrWKitwbdZpLlBNFId9uQd4GRz6evHtXmdPBZN5PbivzNUri9jUyapbIYbKwe7T4UtISxRt7gck+oxxx5ZPWtK+uvYW9mpJSy1Fd0l0UK92Rw6r5Hy58s15/rNtPpusNLn7ZDB1CgRvwSAF4BFaiRH1iaxvRI8ltBhZTI/eNI58TAKePwAoTisThkg9qe/wB//orTk3Bob2epJpt3LYI0ctxajvYjbW/G5hkRnqSenNFQOmpaHNYzXC24kHJmG6RWbndz75wR5VhI9StdLubmOyZZUuZQyBpTvjHTxEcHGT91Nb65eHN6xlllyX3SOo7yIYUZXqB16eWKllhmtVJ/K+/zsXio6WmSteyNncWrGe67zKlIO7GxWIBw2DznPJB8hWa1rs9LHcStYxgQRx+LdcBySqgucjpknIX6Uf8AtsXU8T3MbTwglUtoZNjFj5jz69fWjReyBoLa3uII4GK7gkLbshtxBJHJ45+QFaYZOpxv1O/39P8AQihjnHYyMxlWC0jOQ5TCAcYyTipXFu8Pw8VwhDlMEt0zuI49cU0124hlE6wW5af4oTiRUAaJdv2D6AHmkMs80lwGuZZHdvEWY5Nb8Tc4p8EZRUbQd2d0w6tezW8EoScKXQk4Xjrk06m7H6xeMGM1qCi7Gfv8ljk5yQPp9Kl2FSP9v3UsUZWEQZVSQSAWGAcefFarV7cg2o/a72u+Q7zGmN5OMDjgAdOfWsubPOOaos04cMJY7kZmfsWyr8Q93bxNDGSyxgvllGT6Y8vvqzTory/ktr7V444jCjbGaIFsE5B2cDr6+vStFqEMFlpGodw5d0t5C2WyckEn6nrWN1DVGmsFMbozlRvZWOAByRg85z1qKlkzbfhfwVljx4nbAL6dZmbZaRKWyXmjXb4vMY8hWxntrkC0OmusUhtobaWRlyxyNw8xjA/OsLYxtd6hbBsLDPJhiDwQD4j91bq71WC33bLy3V5myuIZCFPQHPqFGAOB51ryrTUUQxNNNsF23Mmr2lzLK0kcswAYxnBYHAUHzBA+nnWQ1R9+tXZIB3zPlScAeI+daOW90k30UstxcKqgCIxq7FR6qTgD5gVkprqYGRS2VaUyDgdSeuapgi7FzTTVWbzslqun2mkixCPLcvKVMIClnJGWfkY2ADqeeKr7S6xcQNDO0zossPdr3aqxdCRuYN5E4HSs/wBkbK9udQe7t7lbcQjBkdQ2SwwFC+efXyph2ja21S0SW0Mn+yhYigg2qgxgc7ucsD0zxWaWOEc/z8/iOskniFeq39vLfEWqLOpiVQu7OD14I8x7cdRTpu1l5PZCeFDFFBJGk3jy7kg9CPIY/GsUYnEh8Jwv2iPKpi9kit1t4/3f7zeXB5J6D7ufvrVPpoSSVXRnWaSbZu7fURdW0dr3rzTQszm4VlkUKuTkIcHkHGSTk+XFJNZ1i0upYLvT7d4bpEABLlggHQAHz9T056Uhgm2xCSKadbk7ixGMH0wetQzwyujbz68YFJDpYxnf7+oZ55SjQ9tHvrzSrvvHuAMiYMqlmkfn6BepLewFN+xxjZIRI87yNPnwMT0OcsBwF9SetZ3TTsgnSO4jjWRSh3ybCcjGB5fU9PrVEOp3M8gUyLFEwSMhVwqqOBwKLg5WlwCM6ps9T1Zmu+6hWZokRxI2yTaZMdB64zz71k7y20+GR2m1OBbhnZpGXAL5IOCAenH40RaJp1hNL3kpkniiInkkkyzAg4UY8yRworI3cLm8jmd1eJ1WRGySNvkvrnyxRxu39Cs5Ui6+NnLqErteKouJtzGNfsDnz9c4ptca3aQmOKF0ZUQDIbP5VlbstLOWKBS56Z6VfNFbQlEjmRxsBJGevv71ek0rILI02au+gjhv7aWVrhpUthJLFsx3YBxhWz6c9OKWTWiXurXM9gGlh2B5QcZjGQMn1GfzrQILfVTqeqCW4OoWliD3CDA3klWVlxkjGDxSjTLKS1QzWxZr6ZNvc7gEKdWDE/xcDCiuSceB7jNLwaDs12qtheJZ30UTWLeArJApVfIHOOKJ1LVdG0lVktNOtmk1OJJtt3B3ot3DFWxu52kDIoLQrfVf2gJEtO+tXGJTbtwQR0PGR8iM13t/psV9HZazZyyNHtS3lgds7AOFx6DyI+RroXqoORJQtHnmp4Go3SqF/vmxtGByfL2po2gQm3XbMwmbIBYjaSPb0oG9s531IJsIaUK3yyBmtK8MZmilZjviI4OOR8v6VPqcjjSix+mxxkpWjGNBIs/csMSZxj3rR6bpklqQ7yoePsgVQxhl15nAB2nA+YHWnLxNPGQhANSz5pNJcWPhwpNv4LkXAyF60VbSCJWikMSQ3Z7iWSbOxARwWx7/AI1nJLOdXB8UZ/ieN2B/EkGtTpkEqaVf3MMss0gt1jVWwSQxGWAHnwRyKzNxxU7srkncGmjNzwXKX81oMXTxkfvc5GB0IY+orUyNbxLp/dOkjhXRjcYzEAfT1rC3txKurSoe8MYk4hZj5cAH3rSaVY2V9e6fHlDPErNdwT5Ukg+R/i45wOeK1ZscZRTZjg4t6Uh/dzz2llHPbqZXfcImAB2gHksPIfjWP1aSOUTSRxpGrDJRWLAHz5PvWturXVpdOubOSJ17hvBcwDgkjK5HUgisfDHHbW11puojupwrFmOCFfqvPX2xU+kjpv5Gyx3rwL9AjaAi6kQ9yXxurXdjJNP00Ld3mnxXkksrEd8MhFz5A8Z9zSLs3DCsfxc2JI0CqUyODnnIPtUrbM1ssyTywoJG/dIeAN3T7q2z5YmOK2o9YuNE0jtNo5uJbeCCYttjmhVVdMnAztA+oNebWFkbzVrm2i8ckVuQQrYyVPNbPs60dpba1JDqFwsMSiZDKisqRHDKc9ScdflWD0DUmXtTJdWYEMcryeAjPhPlUsTcrRTNFRpmc1ONVfCjBJOQfKmEUW24TPA3RN/5hTxxbSaTfQ3M8Y7uRp44+5B3HI43dean2hhtbLU41V4ZFntopgsSFe7LEcY8iMZqqyXtRPtVTsYdsVSPtJEzElRLkj/8HSu6vzHpi6We5VGCSEbBvJxx4v0ortbdrLrRe3hlntyVMdy+RwECsW9TWauVluZS0gVZA2GA6HHT8KkpJ1ZRwd7M9F/soUr8Ju4Iupf/AE0z7aXEcNtpss4ypgl+uHPFZHQ9fk7PR6f+z9Pa8aV5GwSRlumBxQetdpZ7rUGmW6URQQYgiYbljZjl05HXkjPtTqW+oVw20mh7N3Vpq0ZljgIAQ+Bx9k0L2gmOm9qdLjhKRxTRbZMjrlvL3obsrqlwunSTXNxBnBitEOMtgdOPeqdYvoLzUtGv9WiyqW6vKsJIHU4IPzxTvInyTWN3sejdlY1+CY7cMS4Pv4q8s0AFddvQPK3vP/xbVqZdajm7FXaxlhLOwCbSefHlhkdOKyWmLPpd/wB+iROjjunU8thxyoz7cGs8ppJmhY26Nt2PO7SOzQPn8d/6TWHt7bNjDNHBhfiO6LfzNjNehaSIIB2fhgURfuryQQE+JQV9PTrWD06WCHT3llDtOkzNAAxCggAkkdDQg+WBxrZivs9NHaa2tzcsqQRd4HdugJVgB880TrfaeO9d/h4CqmQuHkbBOQB0HyrPamtykqtcLt7wb1GMAA89KC3ZHvWlQUnqZnlJrYdR6/qFvA9rZz9zA5YlEUc5GD155FE6Tr+o200cytFOIzkpOgYfWkisrIr58QGG9eOhFPNMtEzDcKodTlZEY9fX7wc/SuyY4OO6GhKV8lWqW01zLLqKqRFPISwx/dsecH29D7etfaLPd2eqrJaSyJOkZ2vGcMvrivQtO/ZUVhLaSjvUlj/eL/MjeY9wQPkaSWuix6fcfFxXTqQ+x5zGGVUPnj1qHdUYU19xVYXKVmZj1K8gmk7i7nj3uxbZIVznqTitT2bvr627NK9heT27G6cO0MhUlQgODWY1bT54bnve6lMUoEiPsID5HOD09a0eg6edW0O5h0XdbzqjM0bsWWQ7eQD5EgcZ+VGck4qhYRdtM0HZfVNQudbEE+p3lxEbaSRRJMTglRg/Os3fajfavqCadqOoTTrFtMMUxL7mPGB6H51Psjq1tBrkEpHw9qtoYy8rZwQoySfcils1uU7Wzm5zHBbhWnLA8L6cepIoQ5aZzW6oaaRa6JpiyQao7XLSs3exQkBUGeF3dT08uK1h7PaLrwhl0+Ge3kZNwkMxdODja4PIzjqK85v1ieRntGLlW5HQgfLrT7slrVxaSQzTPshEgjBJ5GemR6HB59RXSUWrGqSdFPaae4s+0+rtpss1pHERAiKxG1AB4efLPOK7Y6VJf6J36oz93KpmfvdgRMZJJyKY9r4xqfaG5+AXvXukh2hP4nK9PwrC6xe3MYjshI6wbVcxg8M3qR50yhGVVyK5ONjW91LUdOWAygjMhGx0ABAx5/WuP2gefU8W9siWzkYjlAlccc+Ijz5ojsv8VrWlanpUqvKyQGSJSuSrryCPQ9R8iaBTQ7y0vEuMLPbRN++mhyViI6hienP0NDt4uGlYdWXZpuhnbalJcv3NvDbRug3StNGrBsnw7QBxx1ozTu2MVnCkNybiDeXWcwqGQqOUCoTwdw5OelLuz7iPVrh9QtCgGyLuWJWRz1AXyB8+aX2OnC8keO8DRs0ndo5IURyZzhweeR5Cl0Y03aH1TdUzW6f221a5bEkUEyoQwScF8Z9D1H30fq/aDUezyWFxLZ2N27qsqXZi7uRGYE7fCeRjNZfQoCdSukuZ4LeIbh37nwkp5L5knyFaPt1HbXUWkWrXcUBFvE37043DaemPPnzpnGHAqnkYZpn9p19cW088mm2zLCpLr3h5xjp99cvf7QIoLC1vZNDh7qd2UBJTuBU8+WMUm0q1tNEkvrG5liV5omik+II7sFsY2t5+HB6daP1js1Y3GhQWq3EtrGuZoJShnV+MvyvTpUe1jcmmthnKaVrkr1PtVbdodA1K2t7CW2Ii74lpdy4B6AfWsJpsYl1NyiKg7tRtUcVptFsrKLR/iTNIsV5ZtG7TYC5VvHgjkcYwOvNfX+h2FvfQ3Wm3Gywnt9xkjzIAQ2Mrk7sZIznpzV8cseNaUSnGc3bFeuTDSblILjTLadym5WuVYkDJwAM8Ch5NYspreMd0yGP+FUwMny69KcLpcutyqNbWSGSFTAJwSAgQ5YsACW6jp86CTsbKL9rF7237xplETKcq6EZD56AVojONc8E5Ql5WzPrC8MdqzQRoO+UqXlGRjPXHlipjUEtrd7J5LZlmi7vvlDfuEznpjnJ+tHWfZ+6jtr8XMsNs2nbonikPickE+HyIx51mLiBot8kgKq6K8bHoy4xke2c0Nm+QJOK4GC9oQ8rRkQoph7l3CuRIB0PqM8VVLqAuBGGMMRlUI7NuxCBxljVth2euXtob2yimurhZGWa2jiLFBjIORxzmqr7vVinilQKTEWIIwwx5Ee1cn8MDh8oGZIzczxQ3ttIIlLCTvNqyAfy56n2q24js4o3ki1OCYKiMAEZSxPUAEdRSKeMju2KnDcjPmKY6xbzW8lubiB4e8jDIHXbuXyI9qDjO/d/Yl2sb/p/uGx29vJbzzNqEKIjsIldGDTgeajGPxp5Z69ZaNYfs6ZEuJImM6XNvcbcBwMryOSMUjutXmSCzsu7Roba3yoC8gv1JP3U67Otpl/2ottQuVRIXm2i3Kbi2E54HkKzzyZIpynxv++CsenxcRW4evaqyv7csttcd/vVGkBDMwP8AEVH2setaEwSawbW5t9BuI5Yhta44t4pFxgcPg1hLjWbns6AbG+JJkkiESDaRGDwT5jr0o+yn1G6uYL261Dfa7B3kTz+NmYE529SPep6pe58eP3RWODG46VztZrp9CvJrq272G3e6iXIETmXeueA2Bj8a+1Xshq8k8M1hpyFIpVkdJJQCR5oF8x868/j1meWK5aNrgJ8YNrGZsImPs4z+NTj7RXBilcpE4/uV7xScZ53deW96FT1WNGGJcLf5PY9J7Lw2Wy5a1hlu1lJKlAoEZGMDyz55NL+0fYGPWdTjuhci3t1iCSRRw+MkEnI8vOvMdJ1i7n7UR6fPMTatJs279hIxx4iePmastdZuvj0trl+7jE7RPcxynCkZ98eVUWWWNUlwhtEcnnlmvl/snuMyPBqULKDmJX3KSPfjg0luf7OtXjbulsjKJGxmO5BBI556Yoq81R7GxGptPbSxXkTpBALqTZE6AEtjOSx9M4zSDs72gvtQDWz3ErIWUs3esHXnopB8889aeHVtw11sQn0kXNRUnf0Ldb0jU9H0+Cw1Symjs45TJCkhzHvPU7l8/Ymgfiks4Ukm0fSmiPn3e4/XxZpqt/HerPDLNLKiyskimVyEwTjOTgnjNGa/FoWjalAL3RrYG4bBRcsIQAONuepBz9apHq4z20iT6DLDeOTYEsNZ0S47trvsnavH/Nb70z9CcUbqGq9lLs2cC6K9tJFKrFMBS0QOWUYPnQ9l2bM15NHp1rayQIVhD3M5Cjjh8ZGC3PypNZ6RDaCW41URGCSU24mkcs0JUgkgA55HHyNc82GapIaGDqYe6SaNTqeo9iLyGNJtEvwYk2RFbjGxc5wPEeMmkGkL2Y0vU7ua/F1eWr4+Ei27XQHkluQCR0469aZ9sF0HSkX4a0tli1DTklh7q3G5JORlc5xmqrDU1Xs9ZX2lkJrDkiSGK0ATaCQccEHpnj1NSeXGl7NvvHx4ct+qf6Fz33Yy5lO6DVrVSftxMDtX/KSc0lkvdH/ZV9axLMbtrkvb3Lx5laLbhUJHvyQK1msairaNENQaKS8kjRpYHREKeIEEDqeM89KjfdoNNutLvEiitJbzuj3VxHaBChHPhPr71GWXG+ImhY5+ZWeZXFolte2qw30bgrG7zc7YGJ6NkdVPWhbSze91VIDPFG8sp/fucIDn7R9q0uv6XAb7TrYyOJdREcu5Iyww3Un+Yg56VT2ZSzs+0GmXE9zHIgm/eoYzxhsAe+a0dyoX5ok4eqvFinVLFtLBie5SW4VmWURMSEwRjnoc89KYadoVxqeky6lHPGkNosayK0u1iW6YHnWo1vsrpMOgapq09/LHI7XDW8BQBchyAtGdiLWyGiasHCXOLWMrLt+zmIkr9Dx9Kk8votcjLG9e/BkNC7O3vai+S0tHDTBSMzT4AA9zS2fS5YLiSDDNLG5QhQX5Bx+lejaiBD2Igezso5phaDc6kBol25MmRzxWS7P6hqltompQWkTLZO4+JuShYRnaQAT5ZzQjOTtoM4xToH7M6FLqet2drOzpDNIAzMmBj50+v+wlxPr1xY6VB8SkU/dNNxhcjIyaW6Tr10Da2U17myiUgRscohIOPxr7WL97fWr6Kwu4o7TJMZRtxJ2ggcc8njPlRkpuWzoKcFEz17Gtndy280IzDIY3AHQg4PNW6h8HESLQCe2yNshUxsfXjJxU9kss6u9uZAo7ybjJxnqa0Otdlbu3ignQx7LsI3dFR+5VjhcnoM+1M5KLViqLadEO8h0MaZfWf7PnlAZ+58Uhj3DgSZABI8sVLtDOwtYLq2vbZ5dTAluYLaLY1uw4KnHrRGodlI7e57i+1/T7WUSDMUm9mIIGCuBzRGm9mbO17RLBdalDcxlZPBFuSQELkEqRxU0opWx7k3SA7K4jvbbTbX4SCzMUvcm4jhwx3DGXOfFWhOh6FZ6jbXOkXthPeLbyLdQXS5jQgY3Lj+PPv71R2q0SCKC4TTu8jf8Adqlo4Jds9WJPQVkLgvpsdnBfp3O1jLnAY7TjjjryOldGm3p5BNuNNhEJ0+0ttaSO2guZEhVA8u4MjFuSoPmOma6nZ9tTtbTUH1zTspbh5o5ZCHhUNgBuPEavXU9B1bUHubp54e8mMjxy4w+f4QV5X8aK1rstGliNU0je9mOWVmVyg9cj9RTybTp7CUnuty3SdPg1bVwsN/ZiNpO6PhKRMAM858jT7UdG0y3v7pLnVLOxKOO6htoi6YwPsnPr5V5zppeMS7yQd7Ng8DyHNMG1C2zEZbqIIpOADnBPXgV0sfiIVk8sa9mTGk+plJhInxjlZAu0Nx1x5U3JUzWKEneUY4A49f1pZ2b0+4srSeaZUMdzKZYZEO5XXHr6+3Wmdwf+t7AAjiGUnHyWpSVzY8Pahd2nlMnZ+YvHsdXdG+g4P3EURoEZGlaVJu2qLbBGeuaD7ZFZNKklSQkJuQgHgk4/His6JIW0nZK8Qk7gd1tbxZHkaZRuCS+RJSqW56SIrExI19efDkv+7zHuBIGevrQnaXQoNVtUS1lkTbt2sybgzkEcgcgUj7TTva9mNAmjAZsbjuGQcJ5+tM+08Tr2eNx3fgS3Tey8bSdpAHp50kYuLTTHck00zIS6FqMFqsEtnILgSPuTHIUhcH5UTYdlrqKWJ2BVJQYyx5ChhjmqnUy6ARGkyytNutRk7mVuuT5jg/UUTpLXNhrEUDW7/FJGp7ktgtu8x6kZzVpubi6ZOKjqVjBeyGm2l2gn1GbblWSSNVbcueWGDxj0qvVrWw0qVYLSR2uI1eWN5EBVkfo5bP2iOg8qE1nTpdLDI8ebmSdpS8DZ2IeisOoPnSfTIJHjvrm5mcFBsA27t7noD6CpSxucbbDKSWyQFpN1M90gaeVY4QzPtGSqjqQDQNxOJLiWSEuisSRubJx7nzNNZNFu3tzexRgQfZWQ8Df5jHU+fNKJYJYtwYrk8HArTBQ1Nohpm1wSE0tyHeSQtIxzyftH1NbD42xHZhE02QxlnxNEDulbjncfT5cViFR8hVOWZgBW/udFj7LacJVk+Ne5cIySoAsRAzng8+fB4qXV41JKvD2RTC2mzFRMi3Cvc7miychev0rQSzl+8Nw8YgjiWQITlzEeAu7yOPzpRqdwsyRRpCIzHu8XHiyc9AOOaXK0gljKncwYYGM59OPOmlj7iTewt6NgpBM9zAlkjRyOfA+/BJ+flimGn3lrDAjM1w0wk7xhk4J/w+Q9cnml1zI08sk1xODPK5LE+vvjp6VbpsQeB2OSyEED2NNKKcdzsd6ti6a6Jubu6gkIWQ+JQxPDeWT1oW5dVVcFdzjIJ6gfPyrRdkdNSfv52BkeORlEbLlGBXz9etOdW02yiRIreyhQMM5CDIFReWMJ6aKLDKa1MR/2dy/9Y3bsw4hBJJ/xVsP22jM7SW7bUcKjMy7TuGQR6ZHNYXSdQtNOlvRc96onjCRmFAcANk5GRWnXtjpT24aOxuWSAhVBVRtJGPX0rP1OJzyOSjZowTUYKNl2oajDedndX+ER4pERjKGAzkjP4gfSvPGMUSlELNkeJh/EfT5U9m7R6fHpWoWcKXTzXS7Q8qoMcAAHb6YpRYos8CFvbI9a0YMbxxdra/8ABLNJZGqYFC1we7ijc8khBnGM9efT1rQvKZbWKDT4bm4giba7xIXUkD16nrmkN6gEr4GOemOla7+zKTnUYCTj924H3g/pVsyuGv4IY43LSxNeQtKypFFMwhBBCISyA8gH086Vws/IfwBCFIb+InpxXp15Y2kF3cTRbTPIS7nnIJ46/pXm2rLu1C4YnJMhzS9PPVsNPHoIQ6hJZQsLFmjkli7uaTGGHPRT1GRjNNnluNekgi0uxk72OISGKIl9zdCxJxgYA6VndrSOsaAlmOABXoXYW6STVZYO6iRI4Y1idI9jAK2MsepznmmzpQWtLcXGnJ6W9jPDT9XiuTcppsiMzEmBk8JGfIHqM0ha1mEyoY2Bdiq7hjJBwa9hu2kGpPLFFLKI4dhXGAFJJ3ZPPUdMc4ryu+3HVlDOxDSAZ64BPl99TwZpSb28FM2JQSKoWW3jaNncSjLBVGMN6H1rjHaciUd4ueUHAJ9/Or4YxeahMzjorHI/w+f4UFIOT+FaErf1IPg+6AFnzGTtxnnj2r4ORGzxoRjqw6DnzqgjmjRCW0osrDKyF2XzK9M/T9adqhUrIWty0EqyBVfDAhGztyOmcVqOzlhLf9zJeZNqhI7xnx9kZ4z5D8Kx6Z65zivQ2trS17UR2qtJFbXAXMJPGXBGF9BnFTzJcFMf1MPeKsdxN3Um5RIdr/zc8GgHJDHGQPevQNf7K24iiXTwBKXZpZJXOSP/AHrIS2ndvtcEMPI0+OaYkouPJoNK165Fi9tGFSeck3F4P714+MLn5559KOs5ImgSMpwONuOMZpH2a067vobye2heTuI97lMeFR7Hr8hRSX8NvHHJM/iK52KMk/0rSlFIjK2zSXeq3tjqum6jCwd2HcSANgyp1UEeeOeflWc7U9pLrU9TnisJBBZs2wooGHIOSx46k80q1PWp7wxqoESRqVUKecE+ZpXuPBHB/KkdeCib8mutpHmkEk0jOxABZupwMVXrF21vF4PPjPpQuk3XfIOcEcMPeitTiM1ueAa8lqsvqPTTvH6RNasNxcN4uvXrWlspY+73yOFCrliTwKxcjSW7lCCvpR2m3gZhDcAGJjllbkMfKtGbBrVkMWbS6HsuqR3+oRWdlvdpMJGsUe9nb0xWhtLrUtK0lyLAMIJStyLiMgxA42+hGTWf0x0hWW4twsbxybYgwBYEDduU4yOK3FzLJ2i7NX1rvEd9Hb7kYHPeqviCt7ccemfSpT6aMopJfmO8zt2zM9uLLSrLtPZtsktEltlmuCg7zxnPIBNSjhttRs5NTsGaLUIR3uwR7VkVOAyfLzFDdpNd0vVe0Ud+4762jso4+7ZD42x4h7Yyefas+b1913Hpt1cC2G4QRP1KkjI9j8uuKPak0lumvy+4ySklNvwbXSbnU5rOG5voJHjR2aaQPhwh6Ap5rnn61mO20Vnb6rGLZVjZ4szRxnK7s9frRnZOa4jjedyAQrNvkkwMqMkH0z5VmNRuY7q+kuILfuUkbcI927BpsGNrO34QZZG4Uxv2Sgma5WYxqbMNiXvPst7epNM9auozfBYd6Qykqmfsrjoo9qNsbYWtlFaqMMsYz8z1NcvYGjjW4iYJJbOrISOM5xg+xzXoSxxkvqLCcos2nZm/e90q4eeKNri5eKzJMYCNk46dOEDHFBdov7PZI7SSHsvNGcStItvI+2VVPkGPUdPeldjeJadqFhnlkuEtInfu4zhEduAFHTgE8+9aVNd7vWI50DFHsiVBGDnftwfrioQxdtFMmTWzzfSrSWO+ex1O3ZTbt+/jkBDYB5U0T2m0uLT9TW8V5BaM4t2djuxjBH4eVab+0tEe+07WbbxJdRtDMy9GMZyM/TI+lZ7Xr9NV7PM0CmNZp4iYychWzjP3Gi/cCPtoX9p51kWQ6dPIbFpd6lxht2KVaTd2kMX+0xSyHflxuwTnzB8qI1EKEitTIWjgIGAfv+tB2ls6SOSzIqOB05bnj+tc4xULZyc3P0nqmjXWhSaPbSW86lrMlkWdgHRznAI9zjpXlN5a3supvYSd20zylmYcKxPJOT5Vqzc2zyo2yd2l8E8gXBUA7gSenUYoTXJnhkF9FL3UpXYqMAyhCeua86HUy1aVHk1ZYKrb4ANFt5EW7sZY5DLCe8UR9SV5OD5cc19Gl1pyQ394qSRPlUgd87lIz9BzTGOdNNXKO1xcTYIYyDY5YdfamcUCahaBJ02SzFYpI1I2qgPDkeRA4GKH2pxdyWzDjxKdKL9RmLTWLltPbTYnCW0W6coo+0xPmfPFVaYZre7NxMzSYVnIY+eKYS6Vb21xfiWCW1kjb91HuyskZOOvn5HilM9wYpJYoXDQhSCo5+tbE1O6XJGnGm2em6P2ittaNnFcxpHKybZNh6cfaVuqN7A4rCX9pLZ6t+z7jdjvtobP2lJxkfMU17B2d22pWM8NnFOscjRyxTNtDZXOD9Dwfagu015LJdWqd88k9rM6FSo8LBugPmOPOmUFGT0iOblFOQRrFml5G6MmdpO31HyrCzRGCZo3VlIP8QrZxSmK7kRjeOc5Z2cMpz86s1axS8s2JjG7HhJHIrNgyPG9L4NObF3Fa5MRG6pIjFdwB5HqPOn+jkiSWEOrQkAo7HHP8P38j2NBWGkO8+6eMmJMllHVj5CiroJaLC8ARUniIOzpuxnOP+elbZTi3pRkWOSWph9xcS210qO2VV9ufQEf1/OtJ2au5ruRrEQ2spV9+64QtsAGGIx54rJ6oy3Njb3Uf/eoN+OisDjP5/hTDRbiay1K0v4XKl8ZKnoehFRmk4lcbaZpu3Qt7b9n20M6i0MRkhjL+HPTw157o2r6pZ3qw6feTWgkO1+6bG7k9a0vayC+ve0mn94o+GCPLEG4KxKx3M3pkgn7qz+tWs+mXkLOnc3e0SFkYEMrDKsPfBoY4pbfKBOUmr+GObrRNZfRbi5uLOcGN+9jkSHPfbj4iWHJAxmkDXd9bzJPeNOe9+0XJzIoPI569K2XZbtLcnszd2TTOJbeWKWKRiSEy4H5+VR7X6VcXxmv7uxa2su4PwcqyKUDDLYIHQMd2B8q6EtL0yQZK1qixM1yjxyOoYIcMGZcbgRwaY9nrK01xktZpRbgeNn7zbvI6deBgZNJJLd/2UG1K8FvshDRoq5Z/Rcf84q2/lg0jRLWGylE1xdp3jyf4f6Z4+lN2bfIXnrdoZ9q7uWG8lu9CvJp7EuoZ+64VkUAHJ55554oaZLe91eCRwI7lLCEqqLwZNmTx8jQvZ66BQrPcTjJ6JLtz6nFFy6Pdvqkd1ayPcK8gLsqZkQebAD7WBzxzxVJwilS2Jxm+WFWkn7P0i81CBCb4yRiF2lK7X3Yz6HqeDXLFSvZi/bUEkW4icTR7Tnep8LA44I5B9sVm+0stxHdNYs5WEMJDEDldxz4h9OfkacaD2jMWmxWjNsSJizAD7bHgfTFTjiajZTupyr6DXTVsJtDtbi9iuI9gZZruF1cd4xwHcHnI4FB6v2nutJvora3aCURNuNwYgzSn1JI8h6UP2pufg49lmojtdRiV3jUYUOp5wPLypdqswm03btIkTCMpXBU4p3CG0kiSnN3Fvg3eoal+1ezMOpWUMQvlnWKdVgDLMjA4LLjqD5jmsxfpFLdQG7vVDzARuSN3cqF8vrxii9F/a2k6HdsC8V3CYZdkgwwVTnGD7EfQ0B22eO77VKYlEEc8UdxMEHRmUFiB6/qaXFG218D5J6fxGH9oFqgSwu7K7FxHPGFJVMKrIoXnzyetG9l7qSLStLj1PvJInu3ESq+AyBCWBPp0rOXTNdwW1tZKqRq+xI35yxI5LetbaLstDcaZHpt2ws9QtAcOkmdryZ8LjzyFzxyAa7Jie0fB2PIt35M9d6xpt1pN1NdWndXPeFYUib93IrHlSvRcDncOelVaH2kWOE2zrFDCTsj2xBtjEdSTkn39c1l9aWW0u3spMB7YlHAORuzzz/z0oGG42FdwJVSeB15q3bjWyIvJLyelQRa1FNFqFvcG7iikDrFI2SuD7dPPp5Up7TyS6pqUAtoEtTM/dxRqOg4wpPmQSaUaT2gu7UpIkzArjj19fwFaLVNbMmjNf26pHdRypGzKBk7s5PsSAOano9SKariyeq/FWt7cXl3LcmwugIoUiKlJ9o2ne3ljHTGflVuu6alnpvZ28sYVt3/AHiNFO4eNsEHjPXOTwadaBqVhr2graX0SsZiTLgAEuvRsj+L3rFdsLm7h1ePTHcyCwBWIgcsGO4HHyxXLG7oDyKroZf9LNS0rV+4k7zYjbVjBwMfIcc077QxHWl+KhHdteWYaSPYpDyBypOScg7RnjOcVj7QDUdStVcyifwd5IIi+GHnx6Uf2xnu9N1+NcsY4EUW8pTasgzvYr7FieKSEXqS4KSklFvkhYaM8lrqOkOe+vY4RNHH3WSpQ52gnkZBPTimPZ7Uo3nt4L2xS9dYhG8lwgk2KTnaqnyAPlzS79ui40C6N07m7MbhJs4ZDuUgA9dpBII6cUivLqWDV1aGTYfCykH7PHWnlCSdWTjKL3Hzz32i6vImkSd7YzyvHLauoKSBSRtYdcbaJTTLTTtLuoZrkSSPGJ7W8hjKiFvMAk5II4NT1SaMayL+Qpg2Uc11Igx3jHjw+hbApbrWqR6rOkcCG3Sey7t4o+VV0OAR7YxTxjqipPgSctLcVyLIby11HUyZ7Q3LTvl5JMlnPToOlPdW0WHSpodTkaaOO3ZFmtpkJYKwO0qeMjjGDg1TDNeLfi2tdPP7lSUCOvIUZ498DpWv1i/h1bs5YXWuW0iRyxbSkjBXmAYMjKRnHXz61Fzutti6x0r8maj1PSLS6WVNHt5BchZGhlDbIgeNqqT9cnPXimuqaZoMeo2MIsyLDUywUQSHdBLwDjrkcg4PTmsZqVjetBBNfQywzMSAJDlivln0IrTa6t5oll2fn0ve8cayP8VHEQy7goIYeXAODQr1KKOtaXJijTrbTJNdvLS4JeT4soHIUqyLxtOemcdRX3aru9AnNtpDho58XEbMgbu0YfZGfMHIz6VqO0kumXUFk1zZxpcWYQZyAZg4ztYL6cn/AN6xvaDtEdX1Yfuobez2rBsRAAEHnVXh3vmiSyqq4snZ2lxdaEGvwmx7grBI0m3xFcnjHI4GaOtdMbT+ywvrdYzqVvOVRoMlwGIxvGMMDg49KU6NHPeEoYbi4s7cMqsnPdFjndt8+B0pxqUtxoAMFvI6SSHO4HgJ1GPn+lTlB3Xhjpqr8nNG0DtImm3k8Wm3CtKvhHdrlyTyTk5BxnypfqlvcT69bW0zPDLGgll74HKtgZyD58Cmul9plkjgivWmKxMXIjOBnpz65rbXt5o91pP7St1DT2gUs0qglEZsFc+nINNpWrg5t6NmKda0q5uNP0640KZIWk2x3Su4CPt5WQn78/SqpuwGo3ahfj7S4M0nfSJHuUnjB2sRjPXrih7gxQacTZurxzSGQtGSVPlge3Wo6D2nu7PUYlVjsLojZP2hnmhLHBXSOU5SW7A5jJf3zQz2MkU1hB8PiX7Qw3hUjyIGB71jdP1a902WZkc5EUkaq5PgLcEgeR616D/aNq0qxWOp2p7o6gjLOyryWjJC8+XhYfdXnN3akwwXckZSKUnaCfE4HU/L3pcWGNO+GdObVJco0OjT3mswSSXZjkWztv3e0YLgEDDkc8A0FZs1hJeRiYIzKEETDcJATg8+RA5z50VaWsmiwC9tpt9lcwMXIPPTofriirnUQ2jRXVtbRsZ0cXUckfCFR4WB8uDx8qin66S9LLUtNt7oRz6tqEWoWFy125ktCBb/APy1B6CmWl6bdale2UFlZqr982JySO9IO7z4GB6Vm1nLXCNcr3qr/D0r1Xs9I17pdgWRZ54ocW+XIWMbgSGA/h460/VZHiihMUVkbM/2y1SeBbixeYy28sk+yA9IWLckHzPnVGj66mldmtTh3p31xHGsaHIblSCflVPbPWYLjVZ41jVYVZgIBgqhKgZHvmkr2rXqwOZRlo40UevUfgBS4oXiWvYM3U3pB4Lu7lcxxSSFmBXavQjzGPStDp+nXk2latEy3Ed0O6keJX2o8eSMlOjcgc1yy06C0mk2sokKDa4Gdn+taDRr/Te/uodVuUJW1ZYnYclz0GB88/Sunmt+lDQw6VcmZSeyQtElsgQgZfccDgZP5V6XoNn2d1qW2naKBUeHu3RWwXYkAAkdPlXlus6ZPYXUO/CqoEbFXyWOCcgeYI86adg7pIbm7aSC5mtY4u9McZ53A4VvoSDTZI3DWndCxdS00PLvSoLLtBiC+Wztprowd1glSgP2S5PGfemPbmL4PQRLazSy2/EcaDBEa5yi56nktWIurW7bvWubG7lYMcuwIHPPn51oraz13VNCjt5IY20vdGgkhYF0cHgE+R55qNcNj77pCW1le7jsp7yR2kRiGZvtDb0/SnfaCCbRJ4b8sbuObbteQkbty9dw9DSxrHUdKnaLU0RfFscmRWZF8zgHOMedMu0Ou2N3o8UUlrAsAfYJEfxjA67fQ/jTv3VWwsV6bsRRX+razqD21zKzmXb3sjn7AB6k+gpV2muIH1GSGzi7qCIkAZyWPmT8/SidMlg+LkuQwYrGzbMEAkdCflWfuHLysxOSTkmtWOCUrRCcm48n0RdnCqCWY4AHma9D7IXd8NLvIu8kdrVy7QDkumCrKQfLJU/Q1htLjYyLKFJVJADj3r0jRoDLp2oWdhFYxXE0iwyzTthwhXdsUeeSvPypOpmuB+njXqMte6Nd908d8+LpgG8DBww9Tg9KSy2LW8ZdnDZbaMAjGOuafarqMdjd+HSYoHVTE+GOHdTy2a+M0JtXeNhJnxZQ5GT61NZciSbWzHWLHLa9w3sbrNx8BcaS5LReCVSf4cNg4++nzywxXlvcTyqgG+MZ8ywX+lIra6tdLsWvJoQZxamLZnHeEkFRx5gjOae6Wiavp63+mzrKsJzPbyJskj9SByGHy5pd5NyS2DWj0tgPbARrocpiVQHkLHHmcdayiWMkl3aIu0I0ip3irnBIBwR54FaDtZHu01pIt7NI5XGSfI9B5UNqGo3VvcaKO82wNEqlQuBxgEH1NPjbUaRKfutkr64ubzSJdPkk7xbCcBS2F2xkED5AEfjROs9qrW6gFp3LMph7piHwGHh6DGeCvBrJ6vfpc3sxtvDEzls/ze5/pQKylWyOnmc9apDAqtgeWnsa+zW11qO3sZYprZYV2RMJc8ZJ6EcnJNNhpM+kdqrS5nZZ7KKHb3wBzhUOCR1znHTPNYOyvSLkPN3Z/wATDH5Yretqtzf6PEhdjLEQUK4+8Hrn76XJBx28BhJS3EV/K9xp0s8LFmnnJZpD+8yP8XmDkUx0LSbhNCu5bu3aQyjvYWEy4XbwS3OfPGOvNX6NqGmTTT22oWS/E7w5fYd2Bydi9Nx460Vd6/DZ380tvDEwSV3kikZcc/ZwB6HHPqKnOf8ARRWOOL9VhP7DurLsvdw3MkbuSLlVBwUBxkEdfLrXnGoKFdufOn2o9pNQvL1nVzB3kIhuChyJB5k+nyoW80+bTdXia5SGRFdZNu7cp89p9/byroeh7+Qa040hPYwyHVLWIwyF++TMYGG6g/Q4r0jtvPE1m1m18Zbi2uMMkpXc45AIwPQ81h7/AFC4j1OZwZY5CXPi4ZGceLkUz0BrVdOunuHd3Kbtv2cvn7OepOOc5xRyNupM7Hp1OJnbuOQyE92+P8poNoZSwxG4IPpWhVAsaQTrdCeRWkSYyAq4/hAXr1qjRNPfVtXitWconLSuedqjqarGZOcFsS0/sjqN5cqgaHYVDvKj71UH1I8/attY6Zp2lSAW1urz4wZHOQPU+1Ei90+ytvg9NgysfGFGcH3PTNWW8xto/wB/g7mYOT0HA/DrUnJyVNloQUFaRySWWDau/Yp5DRYK/hQl7J3i93eKHVjgSA8jPv5UVLGsIKqcxvyh8v8A3pNevLEGWTLQnr7Cp6EMpMzeqdmrwXP+zmOSI/Ydn2k+xHrVw0pk0nuYBGZyQ0h7zgke9NjczNbyRRP42X92zDPiHT7+lZyDtFdrbtGyIJgRswgCgeeR60X3p7KthX2oO35KoOz18LqAzLEUZwTiQE486cS6DJbTtDpxMsKqGDSsqPz6gE45pSvajUN6gJb8dP3f+tayyub64mtYtqos9sJ93dYz6456Z4zXZXnVN0DH2PFmXn7P6nJJnZCM88zCnPY2zudF1CeW8VO6lh2fu2DnIII4++lZ7V6gGI7mA4Jxw39aaWmrX13bRT20Ec05397GqE7ACAvn55/Cum+o01JKgw7Gq03ZoNRvYp4z3Cvk8EsAKxd3oOoT3MjqINrtlQZefypld67c28MZmjiVpBJhShBDLjAPPnmhJ+0V1FBbziGORJVJJ8QCkHGOtJjjnh7UgznhltJsEtezV+s4kbuSMHGJPP7qd9nLWfSdQe5lSKVdm3CvyDkHPOPQ0qj7TSSQyu8UaspGxQWw2TzznijNG1U6rcG3mZLZuO72qX3n06jFHIuolepKhYvAmqZpZ9YcXc08dqdroEK96o4HX8axN1oN9JN8R30ABXvVYSfZUEDr65IGKbPeImpXNlc3PdGL7DiDO/jJ8+Kc6mzx3VqU7uOJUZAAcFhtDZIA4PFLHXjew89GRGYsNNgsP3t7PP3kisuYUDrhvng5pNq0dlHKBYSzSJjxGVQpDfSm99qVzLJKjOyxuQxiDEqSBwSPM+9LNauPipkbBDBArHjBI9MAcfOtWLXquRnyaNNRFJ60QkczxqVDMuCB7e1VyRNE22UYJAYc+RGRWm7D2Vte3zLdQrPEIXOwnzyBn8avknpjqIwjqlRnkhcMN0RA9cV6f2hFnHqaTpdxRXFt3cndzNy+SCSuenpj8qxeq6e9jNOqMJbeKYwi4UcMf+fyogdpRLfd9cxLLOgXuXaQeFxxuPh59h5VnyN5KaRog4wtNm11a7toIpJTKohUcydRnoAK85uriCPut6ZZowxOfWtNrss03Z6cW9w+ZJGmLHOXQjJGSATnk5HyrDOqk/uQUXA4LZOfWqYEpKyeXmh4dTfQ/jbHRr9pIJH2m6VdhdQMHb6A+vU0jdsehrj56scmoZq5A4TmodG+dXYxgnoahIueOlE5l1jcG2uA/O3ow9q10RSa2DAgqfP1rEksBxijdO1Oa1/cuSYieAf4T6is2fBr3XJfBm0bPgOvr6K11KNIYoZGQ4fvkDqxIxtwfKie67O39pI8UVxp9+uNkKy74pOecEjIx6E/Ws6VM07bRyW61bIx7xmHHIbj8arHHpSSElk1NsfRMEsoVRdv7zqDkk+vz4rV6JepZ9qbG3kkVFKusm7PiHC4H51lNPD39rDsMa7JtjDOCST1+ufwp9q8EukX2j6nKoWUzvE5MuQwIzzge5zQkgxZj9Xtn0/Vb+1bbmGWSLk+QPH4Vd2djjMzR3KStFIh290MkPjwmnvb+XSJbuOZLZVvpojJO0bsUZiRtI+gzSrR73Sre1gDxP8AFB371lz41K+ED5Glbc8dpciShpk0zW6NpN5Foo+IhMgvYnEeORJnjk+WKT6X2SmtJBLdyBwTj9yQy4HqT8vKtlo95czdnpp7VTaQJEEMsq+FJMYL7evP51l9OvI9N32iX73Yd9u5htVCeuAeax4o5tb8JtF4qEUmwkSg6rGgYEsjDHywa52huI4NJlQxM0s8saRuGwEO7JyPOg1EjazBMMBY22MPPxA0Dqmqm7/cSoqtHMGR0bI8J869FZEiEtgvRLW7PxWoXJJeeUgP/NgnP4/lT/tVJPHodtdeEM0W2OVeoDMAyH3BUEezVl9I1q3tp5FdCYZWLlc+IEk8g19quty6jEltCkiwI4Kwht25hnxYxwcUncT5Amb3XbdtQ/s+ilnie2McySqOPAjHYfwIrEaittb6R8PZyiVE3M6O4ymD4W48+elNdG7R27aTdaPPbhrW6gZT3MeJA/k27OCM0h1S00210l5LWGXvi6hpJJt3GeRgACu1rUkVp6WxCGyEKkl2faVpjf3LW0rQ7AwX+FT9kelB6bLIbgJbxx7uWJcDkfM9K7BJBHcXAu0EuQQu05wc9fuqeX1S38HY3pWz5NZblNlpdyT9+iQbREvIGfbzNJZNfjthcRx25kZ5QV7wYRAPIKeeuaYvcCa2WK0eOCLuRh8+JRxx7VEaRBr9uLmzVYHhOyZd+Wk98frXlw0RbeVbf2+DbPU1/L5FuownUW+L062eOE7WnHHgYnqB1xTtY5dI1e1NvC12CxxJuyzpjnKjy880KFbSClpvDOOJgh5bPv5YFUd9JqE9uLBZImijaITM2CvPqOuP1p23NV/Tv+X1F7bglNe40F8vxi3BaHDLD3czlMiORnGNg8sjrWf1jswdPeOa3ljcxxb503hWOc42qfLFab4qVbH4yURwwd6IpV6sj4xuVzzhiASDkVG/SSSG6bUPHpSJCkyqoLI7gkOrDoc+vBFSwZs2NqPj97fv6ByQjJOU+Rf2AuzAlvKzJD3d6g73BLbcHcD5EYPlzzXLzSnbW7i6jDymS4kaJEXcclj6VfoXZfUYIpNU09lvLGE94kmCFYD7WQehxQepxXI7XRQQu/cGZZVJbA2cMTnz4r1JSUm6fKMkZaUm0X2irIGbAJB6jzFEyrJIu0YxSjQZ3lt+HP7mVldT5jJI/Cnck6QxFia8+Vwm0epBqcExbc91brsnbYrcM4zx91ZDWLxZLxEhBWOHIGRjJ8+PKn2q3BuSz/8AdxjcTWQfJkLN1JJNb+minuzD1E3wjQ6FOs2lyW0wyqv4TnG3PH3Hp88Uy0iLvLSe2Zv3kTF09iBz94pN2aH+0y27qCsyFcH1ppZGWw1yWLdy5DxZGAfb7sj5inyKroTG9lZqX1CyPZy4WaOVru6VYu/CFtijGFP8q5zwPWitZOldo9DtjctNbiGXummEQ3iQJjAHmD5/Sh9PmexnfutwWVd0ZBGcH58ZByOaL0/VNAlHc3cc1wgkZ2ZlVWMh4JO3A/CsSU79Bqlp01ITNptrpOkvLYyC/jjO66QyFCQD4S6egPpVsfb3cWiFvB3Mrb5IpcNGX9lI4B/OtNJpWkXazRWK2AF4jRnfOT3Skccnocj76ynaPsOsNk9zaorfALi7MLZDjrvHuPPFPhm705U9/JLJBqOqDWwq7V6xa6tbQR22lxWU2SZGRs5AGAB6Dk1lZwpDMuFHAVc+XtTHVYJbS4EMw2t3KHGc8Nz+VK7huQK9OKSSowttu2ct5THcxuP4XBrXaDevPHCHYjvVO0qxBDDhgCOhHDD5msTnxGtH2ckL2xiUjek4eLnkMR0+RwR88UJrYMXuE6lfQm7sf2hBC9ncKBINgDIM7WKt1yrBiPxrNSg211LAJAwjkI3Do2DjNPrvVrjTLpzbMu1bh8xugYFHAfoffdV2kXNtqgvLF4LZLaV3ZO8+1CG5DLgdVx64xSL0q62HrVte420ZdP1jSbdNQRpDavlCrYBJH2T9wNQv7H4nUobeEJEmSVX7Kg9c/gT9KpitZdD0z4eR42czd5vjOVZeNpH0rmvd5cnvEOEUlT79P9amqvbgfdc8mv8A7NILa9N497AJxdYAWUlhswfX19aVf2h6JZ2t1Fqun71hul7to3bd3bKBgA+hXy9qK7JtJDMZ0d444F3blOFB2nAb2OMfPFUX95+1ew8twU3vBeRStF1wvEeM+/P30U9MrOktSMjZvi3jwDuMhI9sYrVxawq2z3lwxNwdQW5kGeXGwg/jj76zVvbNC4jbAZBzk9CTkinuuWMadkbS+jCBzIYpWXjByftep9x5GrN2rIqNSowWpTtcXU0zn95JIWb5nk0Hsfbv2nbuxnyzVkpDOxGdueDTXRNMlvIr3BOWgxGmQNzZGM/Wub0rc6rYNo9r8bfwWu91WR/EVXJC+ZA8zjPFaW9t2tux7bQHjlvk7yTAyFVTtH1JP3Up0S1mtrppmV43iYAnGChBx+dO+0m99L0rS7dQ8kkrTMAfM+FR/wCo1neRvKorguoJYW3yBdhbj/rpIJHcRuH+z/Dx1/Cpa1rMupX9xcPtUMcAIMeEcDPrxSrSHvNM15kjYwzRGSOXHPGCGFVI4MrqfIA/nWnyZ48D/Rbw2tvPKs4j2kZUxh8ny61u7PVNOv8ASI0uUW4jcKWSZQc5YKePYnyrydXI4BOGHI9ab2d20Gjhi+NrybD8tpK/UMD81qco27Kwm1sG60lpoV/IdOiSSC4RZIBMu8RgkhuvUgrgZ8qz9gxl1y3llikuGeXcyI21mI54PlTbX/3/AGW0u+BJZHnhY+mX3j8zWcZmV1ZCQQcgihzyVSVKl9T0zWLfTu0EKhIzbXc0HE4c5ldclA4+ycgHp515xBdzwXSy2zFHiUqWAzjPBH6Uzl1tra1s4rcDvYlVy7fwsC2APoaRyXbtKJHJfDg7eg9afFCUY0+AdZPE5rtrdcmomuSJ0uI7nu52AK+Lbt98/WtSqXcCaarPEbWwtzKwjzjvJN3dtz5bQQPTHvWNsEt57J5p/wC7ibhWGWGfsjj7vpTzRe05J1ATRTRtMkMaS43qWTdwx6DIPyGKljwu9/B08ycNvIRqN7A1kJ7tDIqujEDqfEM/hmtl2e7Ud4kNvcBFuLi4yyjzDE8fIDA+lZCa0s9Xt5YoyLW4gk3MqDwOykcEeXJHI+6qNHkZb5LiNQZYEklAPqqMcUZQcSUJaintXaf/AJy7bGImC7hF3Ci+QKnI+QINYcsUG0Y3Hqa3msTZ7MaPqJBLxQS2hbOCCyh1z/5qwkUMjvkoRjDHPpVISEnGhz+2haaFbWVu7MxdpZgy42MQVwD55HNEiMzaDaSu7M3dttDHPhDHgegGfxrOTxSGEyqp7sMFJ9z0p/2fvLRdLIv5dnw+9FXGSwfngfQ0mS1H0/JTFTl6vgRyylJMg4PljyrX6JqSN2V1GCcsryRkKwXIwhDc/gM+9Zi4OnSTAR9+qk8koD+Ga0mtTWNjoVi2hSLcK6LFO4jI2vuLEMp5BbC8eYBxRlbSpHRSV2xjcu8fZ+xVtgYxKB3eMcn29vP50hs7iaeHu4oC7RylklBwVB6j35wR759acfsjUJNISN4kgJJcoWClQfIDnFd7O2L3M8kFpCEntkYojkEhxjp6nBOD71KSatjwp0hxr1haT9m7ETo0gsLraylsKRIgKkjzHFYTtTdC4vFVANkUYUD8f6VvrG4ttQubzT7uE2zzARGSNjhl4KEo2R6YPGDWV7XdkbrRkN2lx8XayNgzbcMpPTcPfyI4oQVPcOR7bCi1vXk7MzwcFreVWHqFJ/rW17G6NK+h3K3lst9DNGHZFfaUzzgk45A54rKaDbQWN7FdOILm3MRMtvdNtD8fiM9K2Wodo3voYfhrYzXrtGETvCzhQc4xjGMcYrNnck9MFy7stgVq5PwYPtJY2dhq7RWLTiwIX95Kh3ZxyPvozs92kNpbLatJIrbtveIcHb0A+VbTVIz2gFzY6qh0+3QhpJ3iJMbeSjyz756V5ZdSuFitAfDBuC4TBJJ59zTYn9phpyLdfuyeRdmdxZoNfsNOZYrkzzNdyOxmiwMBf4cHyzSKdmWZZYfCY8FQOgx6UTOzFV8RICgc+dCJJulwfI/hit2PHogot2Z8k9UrWw9nvHle0Nou64nTwxfzEHkH09c1rdG7JXNvnUdR+AG0iUlTv2knHJHXqBWEgkMZt7pI98lpKrkbeCg9fyp1qnbK51OBrdrYReMbXhTaQAc+XFYcuGdqMOPJqx5YtXJ7jbtzY6Lpl9JFefEyX20LbfDkLGgA4DA5PBrP9ldctdGl2GBAZkMc0zueEPXA8qCW3k1O5B7+XCMN81wSQMn18smlkcz2dwJIpCksbeFl8jVo4lo0WSllevUj2fUU03tNoMdrBcwWjW6pK8pVnJ8Jwp9T5mu3Opw6B2W03To7ruby7kS5lkRM7U3jI+ZAx99ea2rR3w3XOsvp8ssgZmAJABHLED6Uz7Sa5Y3E1naSSzyPYQCA3ESqRORyHAJBFR0SWxTuRas3PaTX9BuY49Qure3kmazZ7TvIz4ySRtJ9iPOvOO1Gm2iaLp19pzExTLicLkhJQOfl16UNf3lvqkdnB8WtpFZxGNTcZzJli2cKDjFE6MmmAPb3OoxTvJIvdESuiqP4htIwSeOaZNwVu7X0FpTdIzlvL3Nu0m8gnKIg889Sfah44g8g3sAGPJIzij9TgiivJ44B+6hOxOc+Z596XkjOBW6G+5mltsa2w7PRwpFd2l0Z0yGkidNhIBzkcn8ar7P6jPp+rutw+0XUpSUE+IEHhvbk0q0XU5rQmFWynLqpPQgHI+RGQfoanqqb+7m8b892kh4LLtDJk+ZAOPpUsmJSTT8lI5Kaa8DjtnbWpT4m3uRI42hkUE9Sd270IOPnkUD2Xnhs/iDqETS2fctK8aEBieAME9OSKJszc6lpk+nxEKZ5VLOxwWwAQD7Z5oXVozY2Ulu6okjKkTbT1IOT+QqWJJR7THyXq7iK9Wu47rTrNxnvWZmIDAgAcYI8jnp7V3snrk2kamskY3qxAZD0IoG1RYrOeUojsw2jcM7eOo96G06Qw3Ucm7aVOc5rRCKjFxRKc3KSkx1rfaBprl47RTHbxyMUDNlh9R6VdNrNxf6FPapL3rjEkhlIyD08BPJJHBrO3cIjmdRkrnK59KHDSRcqxGR5Gh24Omg9yStElbd1qZ5FURtg560Va28l25WJegySegqraXJJJt0ioNtYZ3Ae1NdNu13CNpeOqgRjr6c8CrdR0y2tbV0jEr3EQXfJvypPmAuOB75oPT7e6usCIlUTjd6VLXGUbKPHKEqPQtFisv2dPfXMG0wJumlc722nw4X256VlLzxSNJcNIyu+7GR0AIU+uelO7aFbDsfqU8k/eNJJHH3SyguTuByV6gcdSKTrcQzw3YgtmmEy7lNyQWjK8s2Vxnr/AFrLzK0VlylYrGo3CbDFKsTxggFV5PHmfOrLu9mnjgUApA+GXcTjd0LffSw8AkgePgNnpRcM3cWwj7xHcHKFiSBz/D6VeUEqdENTrkN1VRHDGFnEzuO8c+W7pwep+tKO88e5ySCM4FGvqMpNzHJGpZwdpUAgZ68/Klj4+R9TRxx23DOSluMrbUJbdVNuQrqM7x1x86e9ldXV9RSFvCJ4nQE4/vDyPywKySs88i7iXdmAzTS1slS/ijl8DZygZtg3fw5PkM45pJ448PkOOck9j0PTbYRaah/jfLHPuahdSvtZWGcnP1pbFLqMFrKZpFKKhDSB87HyOMevPI8sZob/AKyO4hC/o5kLA/hismlp8np604rYZQX6be6aQqV4Hy9CPP51ab5Cu2ZUdP5mO0/fzSW5ttuHuHMjg9Oi/cP1zVZjDKPhjtckZGMgDzqipktLTGVxDZSMr2TsrHkc8E+3vQLaBBLeveTEkyZOwkBASPM9ffGKps5O8uLmMPgKwXP+Idf6Uy76Se3kRwSQuTtbax/1pMmqK2YFpk90ZS40eSAb4JIrhFXczJwR9DzR8Ot3dtLBOSHMduIAGGMKDwMD8zXb8qJnmRRG3Lfaxz/m/wBKSyzNNPu5eQjGTzn6VSDeReojNxxv0lmxXZhgsBjOOpPlj61fa3i2HfRBt4cAbQepyDVdjKz73lckIjBFzgMcdPnQ9+8csy92AiYHAbP1JqiVvS+Caela09wy/wBRa5ZTdMJGRO78a4Iz1+vvVCXCG0Ni8rJEzbydu45xwPqcUFLIZlGNzEctk5z719GTBKrsnGM9PI/OnUEkJOVysseAALlgAVzlTnHz9+Kv0MqdStwXdN0gClACd38PUjqcD2quCaOVWi3MryMASQCNuad2kWm6bqFv8Isl1NnbidMbXPCkjpj76MpNRafI+PFq38Bj6HqV/rEkkwto5I3CyjveNpHUHzwPrT2BPjYY7y+MMIgZiiQy98JBjHJHSiEg07Sw7uY/3p3SyMwKnHkB5DPlSzW7rT5Bgu0LgYGwAEE+XXrjywB715s8spUl/Y1qEYK7CLKx0KWf4eeKOZ3LMO8JBwOgyOgAz86U65oVtezDULOaGyhkK5RxhccAbAMny86VXN2tmTb2T/EQ/aDumGIPkR5fSmel2WqXdt8QRHBZyEBT3ohOM/ax1K/8iqRU4evV+ZLVGfp0kdT0C1uru3s7aKSIx+GSWJQQEA5ZiSMtn5edObO6trW2uraGcTakIie/hhCb+mACOAB+WaGTQbz4mZpbtVijHgk5IlB6n2x55pPqFte2V1LOswkUsu0MDGGGOOAf+etBXOouXAW9D1aQ7ubrWLvULO5uRH3lwdyxJ3gMgGRtzzjC9aTf9EdSitmu5u4QoN3dd5l/w4+lWanqk81tHNGy7GPdySK5LORgnnqB5D60202/hfuLeW8jea4O3ZFG37rI893UnpgcVTVlxxuIlQm6YgudQuXtJ1N80kcjAhMeLfjH+71I460GdFvmxhFHA4LgGn/aGyt3uwLSRBcxyd5Kzg5YAAZz0wMe3Wl3/SCKElDFuIJyynIY56irQyTcU8aBohbU2Jn5PFQ8q6TUc5zWwync7oT7fhUgdyqR1IzVKMAHHkasi5gB/lauOJbefY1zLR5ZThgMfMVZ1GRUZh4CfaicfW/hAPnw341ZOmN2PI/nXMKNu3JzGM5HnirJTuVsc5HlQOCdEkZb1oVAJkwQC2BkHI/Wtj2xaB9L0x5rRLS578MiRyF45lxhv8pHHzBrCW7rDexOykhZVZsdcCvRLqG41abSRDbyNaIkyrcGPwuSMDGfPFTyzjBXJjQTbpGb7Vapa6lq1h8JH4YLRYHR14Uhm4HqMEUutnn+OMVssCOeQdlbI9j+/e2u/hJYYLb91cO21S3OFOFJ59T50FrnZyey1Rbq0srkWjxZAGZChA5BIH1zjoanDqcVaU9x3hm3bND2W7Sx6bpRtbte8uHlLFsZHlVurXFzfIX0qzsppS++VrmNCZVx64GMGsbYSp8TAZ2Ij3DIB6itjb6npeDGY1RV4jZixLlgQdxX+EflUMuaMJbpmjHjclSZh77Ubp7nvoPho7c5wiscIehPrmkDPIe87og85PHlWyl7DanPECl7YKCSET4jaW9wCBmstqEHduwAdVBCKGXAkI4JBHX/AFqsJRlwZskJp+pAyd5HHHMc43EIc8gjnijoUaQfEq3dKAdzSvy79eMUPbzosiF4wq78dOh9K11rrUEUk0FnaQW3eJGvfvyqYBDMyc53ZHypMkmnwTSvkl2bt0nCQasqLp9yokaW35KsAduSoJUZ4YVZrnZWwvTKOz14HCopWCWT948n8QAIGQPI0phuhalbtu9iZyV/djYP8w8iPYCmba5b6WzGGSK4kGdktsQjhgfC27nAI6jqaisuWLqPktHRXqBF7JQum23tb83C2jtIsgxiUDPA9OtZ21jhiRkcHfJjBxwBW2k7eSzS2/ctMXk8TqZSogb2Y5LDzrF6hOFuGJcSEkkMvAPPWqw7jTUi0+1GnB2XTXayw/DT+EADZsB8eOOa5Dcz2di0Pw0kU3ebu86EL6etOuz+k2N7cWknxr9w0myUE7C3GSB6c+dGdurEwaqtw+8xSrhFxtI2AKcj29fOken2pDqMuWZbVb1ry9eQqYgwA3AYJwOp9zRmhROoWUlkkkDLbN/NIBwPYe9W6dZC7ilmkUCMnulckHxkZ4HrimAgj3xG6dOU3KitjA6DgefGalPIlHtpD9pxi8rZ2wutUWMpqkMa2NowNzHKAvfNngZI5b9BV11qdhFpM7pCqNLEUVsN++cMf4RwMZBGfQ05tLS21PSmh+KjV0Dnu5fEWGCeCOc8YrGXUU0+mTJFDcqUZQIjETvHkenUetSxp5X6lVMj3pRi1zZptI7YPELO0j7kDuwsoSIhSD1BXO0nHninOq6Ra6rqZuLS+/cwpGLFTJ4YSw5Tb12txhvXivN7fS79IFlezvu834K90UGzHXd654xW9TT4/wDY5NPvoWldBFJDcMEKgAEHI6+h96054O04ci4pNr1K0Yvsu8n7RuNNQLuld3EhPQqD1+6u6/f/AAMyQuTNnJOzw4AYjz9cZqvswSnaeQg5Kxz4IPmFNJtZupLy8kmk6sfToBV+zCWS2ju7OMKTH07RXGkb7YkrLgD1HqD91Zm8i27SBwR1o3s9csbj4Rz+7Y71HowH9KjqYRpmWE/u1PFHDBwm4fiDLNTgpMnp88fwzYLJeRlWicfxY8vnj/nmtA8sWv2UctsAuoW/WPoW+Xzx9/1pBpekTXcyRxlg5ILbRnA9MetbvS+xTGHv4LqGSZWI3BCCp9CRgg/MVTJB8oSGRLk5p0y6npeCGS5hPKnjDef30qm7MahftJNojK827c8SS7XA9eeOvvWhawks7zvZkMF2Rh1P2Z19QehPvwfUedE6NqaadfSPGiyu0ZHdlwmSeRyeBWOLcJ/BrlFZIGMtE1PTHW5vb5khhmCXUJY7k5xjpjPt1rUWeuWdwJ7K/nhuneA9y6LIiqxx94x7UD2ldXa4uptG+HiuWBuU+NWRZnzkEBfs49qwt/J8LfGS0jFuCAyBGJ2/InmtMYxy7SM7csatHb+YyalKMgrvOMHPA4FAznxZ9DUUdmn3EZwK+lPJ561qSpUZrKScNTrsy5W7ddheN12uqsNw8wQPbrxSRhyMURZzrBMHaISemGKsD6gjoa6StHLka9pTtvrhWIPe93IDj7WARn8aE0OOOe6e3kcRtIh7mQnAWQcrn2PI+tEdopkuFtLhN+dhjcOuGyOefv8AKgV7hobfEgWTxq+EOV5ypz50q9o3k0+tu7WFrtdzPjupYGXDRsuM8jgjpz7imMUe6BWbqck/WhI7u4u5LGVI9pKBbgOvDEeA/Pz+4UfKV4XIAHlmocbFuXY70OCaPR9XnRW7t7KVMFCVcgZGGHGQfI4PpSTs20j6LrmnvGyyPbM+0kAqyYcZB58sVqf7O7hYL+YPOiwygJJE8gHeA5/h8z70g1GCSy7c6pYgMZ5YZmiYcZzERjHnnihIZGQuNXiSc/Dp3sRAIZiVPNEX19qV/Yw6fbxslrI29yWwjN5eI8cCtLpHZvT9Mt4jcwx3V4FG+SUblQ+ir049TnPtTG6/fR7XUMvoRxj5VZyVbEIxbdswLaSbO2Z5SjyY5IOQo9v61fofxMTpJbAF3OQhGQwPG0546U6vtJt33d3bxhj/ACrioWul26sY+6VlB5LDNRlJtUWSSHuq2Dz6S01jZIt8mBNHFOr96nmNuc5HBA5pHZ2sd9KFlnxIH8Mh4KMMcMPl5e1eidltatrREto4Y4FVQMqAM+p4qnXpNO1TtL3FzZ2krAJGXaMFsnBJJ6nz6/y1PTpV+Sile3g8muIYRq2o3FrPLLEw3CR1wxLHJ/EdfMUvMEqSh5FwJogye4JIz+Br1ztB2As5LG6m7Nb1lcbvhJm3BseSN1z7H7682e1khRFuJC5QbQOTtAA4HtkmtEZ2zPp2AGG3B8l60wvIvhdMv7CcETLLDcQY53Kw2nH0Kn6UHLnnAwPlWqi02LVeyr3MkkEl9ZW+y1lhmY5Cndtddv2gMgc0ZOqBFWJbfvLvsPfQ5U/DTRzBcc4JKMf/ADCk1skJu4hcbu53gOU6488U8truKGDX4EYd1PEpj8WMhmVgAPPr9MUkUhd7fygkUFbbRojUY6gOdsytg5wSM+tcjTdIqnjcwH3mqj/ffOpk45BrSYXvuaC3txgZGNi8jHn0oqJ2Nvb28SZMrSOMHrywH5UFaTsYNzE5f7RPn50ptbh0vYjuO1ZBxnjGf9atNqkQw8s0BvTBe3c0TsIpGeRD0zlBgfefvFbfsqlpNq19YXUfhvlzE2QNpIPQ+XDH7q8z1a4YNPGuQDeSAj28P6itlp978LqFjcoy+cbBseIK5Hn9KyZVsasbqQqmmlm7M6hpsqoslrqEA2BAOcshJPn0FB3rwgSpEymVmwUU5OemABT3UbSIdptZVHV7e71JYxg8L/3m4n58ffWJtke0nnkztkjYopU9D54I9vzpIxuRSbqI1iiddGubO7k7nvJEkVCMtkZzx5cetUWel/Enu4mCop5eRv0FAyzl1DZIyeassriQToiNtDsq/jj9a0KMY8GfU5VZoE0WyssSzLPcBThmjbCqffacj61q9IGkXiQ72mjkjcNGzPv248ju6j2z1wa86v72SQkvlLiJjGWHBdORg+uOR8iB5V2w1WSABVO0BQFwvnnOaVq0UUkenanZX1spkVhcW/XvIucD3HUVlobiSDW7h4XKOAjAg+eKLsu0d1DcWscLK/xEWYhyAZByF+pDL9Vq/Wriw1P4bVrCFIpHULPtGN2ehI9QcDPvUHF0WhJWWdoptw0/VIDjvg0bEepG9fuYPTq5kXUNG7mU5juCYTny3rlfubaazumqdT7M6hbDmWyuviIsdSgbDD7mJolropo7lT9ia0lX2zlT+Kis8n4KtGBlmaK0e1k3bO8DMWXBBHWqFvpo5hJZvIuzkEPyDTPtdbiHVrxIFykzCaMD+Vxu/MkfSl+kaVJcyqHBGW5Qqc7fWtSrRbM++qkFWOo6zfI1ja3LCNyXkGcDGcksfTNE3FlLlHh/ZkIVMFVlc7j6855pjpMS6Lghkdot+ZVgYlt2ODz0GOKcRaS17YrcalqMdlHOcQbI1y6nq3sPKsU8qjLbZGjHDUt92YKZ+BnPA8qDV8zkjpmjdTt5LG7e3nXDIcKT0YeTD50MGjblkFehaatGNpp7l/fvHDMI2K74yp9x1x+FNodOne0jlguEPe4YxhDk56455qnR4NPkXfdb5GDHESt1HnkdacWkunRxLHaOwKDGZMyBfnjBFZss96iasWO4+oDWSfTI57V5jEZ1CyLsKb1B44I5+daCTsTpAsTM3fK0ylYCbpCwfbkEjpj61n9S1FGR7S6liukKnYyycRN6jjOfahLTtLcw/D7I4MW67Y1K8DPU4zyfekyQyzinB0/7kIShim091/YN7zTn0aNP2ZGl8hCvKsrYbB8WR5ZpRfRLfahNcpJCods92GI28Yx0ouBJZoZriUNGWbvFQRN4w3PhPTFO9B0awgQ3rqb+OYCNe8iMaxueo5POPWl1du+bNOnuVsZQRX2noj74WWQghsBsEfMUXp2rvbXct1cWdncd713xjMZHmuOhr0JdJ0CeMWTuXVSBFDNNJ3bMM+fAHX5Vn+1Ok6Jp+nXRhsWhvFG1VEzEI2R1BPpQWZN6ZR3YXilFXF7IxE0m4cnJOc+/ShlOWJroB3E84xXE6E16C2MTO5K+IeXGa02nz2MmiQPqazPDF4f3JwwboD9xrPyQbdPWclQWfaAHBJ+a5yP1zTLSYJbrS5bWGMzSSvtREHiBwSPnyBSzSaDC0zcdl9T0jS9PmuNJVzPNJt727RXIAH2R6detJu2PaOaWdP3NorNEVbu4VAYE8/X3pXpug69JP8Ithd25RGc95Awxnj058hVdz2YvYdQks7mYO8UaOzQgyABuQD0wfnWSEIwnqcrNUpuUKUTh02eS1T4Wa1lSUg7Y3JZM8cggEge2aMHZHZIyxa1pzvEw357wbfn4aGaC5sDAZRLCiZMRdTt488jjryaEtAnxHF0rswO/wsAQeuTVVKb4YjjBVaNF2u0qyW3F3DdpNPt/edyhUL6DkDP0rN32mxmFBYCSQoMys3mcckDyA5+6tLp+jtfQX8ElxsijdUaZSZd7Y6LnHlRctjOtqYVkRywCt4iuQBj7z50nrjVbnemT32POzBIpAKnmtHpUD21pJhBuAD59fP8ASiLqyeJ1MkJRc9eoP1onwpGW8iu3FDLkbVNFMWNJ2i/ulKzyRlys4DYby49KhZQRWsOzB5OWNFpIDbqR6UKz9/cx26ssfeNje2cD54rNGVqjU4pOyjtJpNxplxBBExl7wPvbggsH4GfZSh+ZpBKWgIAkZGQMGIP2s9f6VotVn1W4e2F3ARGGfuLtYmTvhhRjbj2HPnWZu5f3oCxSCMEg716jzzWrHb2POzKpWiKyPHFs2p3f2zuAy3ljNVMm2EsuWC+ZGNufKoXA7uRwHEmDhWByMe1RWQuhjc4DEcir06slfgkWd5Mx4AXjjpUJEKqCfT7qItw4Rk7vbgZ6cn3NUTtxhiTjPTyoJ70BnbRY/iUE0jImeSByKPjEkt/FHGVcOe7Xe4GfmTSreVwOp8iRTXS7AajI0ssZS3iQKSrYy316+ppcm3qY8E5elGn025kghk02USyXUkhKhmyNirjAJPlzxRltdC3i2Oqbi3gKjkD0J8zSO52peLIo/fQgNEASQcfwgef+tNZbe1t7jvZSqlfEokJ3jzwQehFYpbq35PSxtpV8EZQZGLt91AXNzJD3pt3ZWMZXwHByelWXd93i7YxkknJqpIgYWY8knGaaGytnTd8FFovwltsB8Z6knzzk1271LuLdrdyBIeCD5LQFwudXs48nAzyTWo/Z0FzbNHfQmTcBt5w0eOm0+RqzjbVmXfdIykt5DNCI8F7gsAjAEY+frQ0lpPuZ2B6dVpvfdlrq2dZbNjPGGB28CRR+v0oWG6cN3EoLBdwBYeJeOh/1pq0r0CaLfrKgxsLc7IkM0nHeM4O33A8vnQs0wZhnaQBztHBqhl7y42k8s2Nxq17ORcLyB0JPSmUUnb5J1JrY+juRC26JsEjHK5xng1yRo/CykgscYByAPeqZYChIJz6YrsQ/eqZHwAwyafSuULT4ZqbnTtMstMVCoe6yD36nG455+SgUPpL3Mmu2zRSRKVbfvkyF2jr+HFM0mtJZLhbdBMvds0krDcoGOMAj7XpQmiXoh1C9SSZ43aNVVmHJG4ZAB88dMVnSai73PRcEmknSHmqWFveLO8l1JsVwqxREDB9ST6+1ZjX7G3gkWewaVhjc4Z92B5c9c9aYtMW+KW7KI0cmFJ/hH+L39zzWZm1GRviFRUUSsclcnA9B/XrTYcdKkJneNR45JW1tPqMhjhAbA3OzHAUepNa+3s9Uh0/4MXkarGVJkjQv4AOmT1xyfwpL2WlURMid0JQT4W/jHUZHU4/DFH300ncKYZwWK7ZNpwrA4P8Awj+tGcbdC4ccdOoo1KfVLKJml/exq21ZB/CPIkDoTxVVvrkh33VxIu5UwiIPPjg/PrnzqGrapG0MyZjlLDEe2TcFyMN8/XOPSs8CG2jBOOooxxRa3QmSeiXpdheozQSXe61jEcTc7RnqeuQf04qzSNT/AGc7yJEkkpGFd85T5EEYq/TdEN7Ztc/ECPaTgFMjjHX7/wAKPu+zMBZBZXDDaD3ryEEcY6Y6daaWitLJqGSXqSGun6JHdW0dzfobiWTxNCCVEefxb35qVz2f0yaYkW8UW3w7VJHT69aW2OrXKmWC4kjTuVCqm4kNnz9MeZq2fV2WQoLSN9oxuBbn+lZ9OS9jRFRa4Mlz6V8Qeo6ipD5j5VLGMZrcYAVxtLe+CKutzhSPUVVN9vHoOa+Q4PWiELTpipOhKMPaq4WycA1ax8LEfhQOOMABHxglBkUTal+5eEMQh5254oR8/uweoXFXwPtUt6CuCgXeDcSHP8Rrc9kNbmayk0htsucG3ikkChjn7IJ9DyPPrivPQ3OfM1fFMQQc9CCBUc+COaOmQ2LI8crPZNSvNXMNxLYCHTmVQLmUyqFiK/Lq1H2y2lystxb6uGvLgB4ZmZspJjnGOMH0PSvL/wBt3U8e1bmQrIuJVLAFz6n51HS+0Eumyh5o4rhARtjuScIAc8YxXmP+HyqlVnorqsd+TZ3vZKe603fJapBeyKZJJ/Cykjk7iOUJrC2M0sF0I5MBXGdsbZz8/Sio+1OpNcC9imk/dNmFC+5U5z9nz6+eaWlbq+714opWIJdyq+ZrTixZIprI9v7GbNmjJpxW5pLrtB+0O8kuRGZgFjUKMkBegUeQJ5Jpe1udX1K1NxJ3av0DOOg/l+vSgLLTpMq8kpibBBC8kj8hWmtXR7QCFGeWzKtHCACTg9Rx186GTLHFtEbHinkdyO33ZmykRj3zbgTumkbYS/sDwRQltZaNpiK9/J38uw96sLnaTnjB/OpXVlaavcmZEuI7gOZLi3ckF/M4B6En6VltRiubZiZ7eW3SQnYrc8elHFNZPTe/wLnhKG7j+Iy13UkntYrW1WUQwkkd5Juxn0HQD5UnE2VAL4YDkYq7TY1k3tIcIByDzuqt1Ri3dqqq2cAclR5VoVL0mN77s+t5sOBIMsOmehFPpZbGzhtrh8ETLvRVG9oyDg7jxzn0rOwXBgHjCtj+F1yKaWN3ZTtvezSG4XBQpkpJ7MD7V0m1vRyYfpmti1vLieIiGPG5V2nDvwD8ievpxTb+0HUBNYaPMsimQpLvAYE4YL1x0zzSO4isXhliMK27NKXidZNxHHAI/l/Gl2pwTT3jPbwSNEyrgqnB4GfxzSx0ykmXWRqLQ87ParaW2kPbzpOS6OR3cYYCT+FjnrgDj0zSLUp5r1lZoiGBwqqOFGOn60wsbO6Wyhie3cdWzjGOenNXJpt9MViYwKS3AMqg/nQ1RjJsVyyTWnwJ7KS8tBMwhYRsoDMwwQAc8Hy59K33ZSFGuYr+ZI5Ut5Edlbk4z7msve9mm0x7efUrxRBc57vuB3hYDg46D8a0OnQQWOmvewXb3ESfuWhePZI27pjBPAx1o5MuOt3yVx9Nmluo8Gu7cR3s+ga6JQrrEQ8bxDAVQQQD7jHJ968msmunnRoXDOGGDtPHPtXox125acXSXvxUFyD/ALN3IUZBGUPoOB1znHvVzXM02pSzxmzikmtGgjhjxE6FiCMgj7zWaPWRgtLRXL0WeNOrPP8AsoinX2CsA3dT7pGbAHhNJtZuIJruRbPItwxYE+p6/TPSr5UMSz7cowUh8H3xj76WRRIwUOxwQWYDqceVbMdN6jPK1GgnT4QkfxO7k5VAPIeZomNAoMpUHDBUB82P9OpoWO6aIiMQr3ZPhUcY+vn9aLkcyIZdndoi7I1zklj1Y/8APlWhbGeXI40u8m0xo3gbDHl89Wz61sLLWGmv4mVjHcSxFyyHHeInqcckDPQcgY9K8/dz0464zny86OgvXW90ydHKtboq59CCf603uQJPSz1hb201ixkiuVWWMMUZ0YHaw9x9kj1x78isBq0U+maubS68e1d0UoGBLET1x5EHOR6/OitStZdHmk1zTImewnAF/axnBjPUOvpg8g+R9jRF7dQ6xYRCUq1xbOrQSJwJkccYHkHwRj+F1A86llxqUSuHLpkCaf2dtLbSdU165FuzorG3RgCu7/L5041vTNCm05bawit5rruhNGVj3u+0ZIOOADn25AFZzW3uDohtrWUNAwLjagywPOMnnHB+tLeymtGyuJXupZyndhB3YAxznk4rJFOcbNEvROhNrli8V00qI6lzl0YbdpPQAUmOS1O+0d3eX969xcs379i4DHyzgflikp44ArVjTUdyOZxcriqOcA+9X2NpLd3KxxHac8t/L70OvU5rR6Ci/CBu77tjICH67tp5/pTydISKtijVsi4jTLbRGCAWJ5PU8+poRRyOKZ6/CyXikKduzGccDk12PQ7/AL1t8BEcUojlYMCFJx+GD16UuuMUrYyi29h9A47iO7Y75LeNpGy3JUhfP5k8VS2v2LfbjmB90B/WjBby6baXUcEckcUsTKd4zvXHHPQ+vFY1IzPLHGCcuyqMDPU4pYwvdjSnTpG57M9p7Gy1aKSJLpsgghQqg/PJp9LqL652qubtUMUFpEmQSCWkKYHOPQnivO9AtD+2hCWIMTlcEckg4xit3aqY9LuZUGHunlk48+qr+C12WMYxsGOcpSoYOfGy+lVP09qjDJvbd5Mob7xX0xKgdckVn1bmjTsUOFJINcRQOgxUSxJ61aOma5sCRdanu50bpjn5+1L9EvGuO2dxcSNkIsrtnpnxAf8Aqq8yYOc1nNFZzLfzqftYX5gnNN4Frc9d0yYrDp6Z/eXIMi/5B5155/aHpw07tBcMgbubkC4QKOm7O4f8QP31r7C9iPaKWPd4LGyW1i9ioG4/8RND/wBp8HfWemXmBx3kLMPfDD9a7G6kCe6PIJnj3cFvlzWn7BaxFZTXVrOtw6zjwxohYHjnI/WkL2Us08rxjckC75D0wCQB+JFXaYs66nGYAMIC8g37dyL4iPfp0rRJalRFPS7OT28sGlXF2piWKRFhMROXBRl59uowfPmksbnuJWxjJC/rWp03TP2p2P1DUPiPFbrl4VHLNnOT7YrLkbLReOHZjn8K6Hm/kbI9lXwCqf3o+dX48GaksLJaxOScTMxC+y8Z+8n7q+boB74qq3JPYc20eLRB1xjHzpVFbvJdmBFPeOpMY9T1H5U5iIMK46DpmhbhVt7rTLsFkDZyxHmrnkfeKrNcEMXLANXfOoz7PsmUyDPqwBpmySXmj2HiLSG7KAlSPtgHqevI8qD1iCZbzUC8Sj96Jd3+EkgYPocj7qL7MOGUxyq3di4hfeoyRgkED6Gosu1wabUbKOFDawywyLLFC5eJwV8IYfQ4xxWNu4Ws07lipKsc4/59MVt1i0LBzc36jzzCh/WsLqEollZ16EkjPp5fhUoJplcjTSBN52kZ4z0qaMQRjOR51Qnn86tXpzVkyNEpXZyS5JYsSSfPNcUjyrj9a6tEAY92W05AHZZbaUPE2egPXH1Cn76daReC6urq2GVLRylQPNid/wBw2gfWsscbSD5NTXs7diLWYNoOxrgOc4zgZ4/GlaHi6ZsewF4iahE8o/cXFw8bj/C/h/UVdPA8K6vYSD95DEwHHJ7qQOPw3Uss4f2erRLnMU7kfINkfhit7qWl992ie5jGTPElyq+UqFdsq/PHIrz5e42rdI877QWVxfabYXSorKC8DEcbgviX8CwqA1W3WFIL3TfDGAE5+z8qMhC28GpaXMVDxP4Dg5LRsR+Kk0ol+3hWPPkela8S1Qr4Mma1O15PtSubKeHdbXEsIHJieQ4zRM13dRWhuBZxHu4gpV5MlVx/L5dazlzJGLgL3MbBiDvyfXyreWFgkkKR3LMLq7Evg2jCowxn58DzrpYoP3HYpzT9JjpYXvYviHVE4AC7j9MUuktwp6ke1Pru2FjOIFmE0SLlJAMBh60nuHBbOcEelW0pLYm5Ny3O2rtaOs8ON8fiBIzREutyysWIUMy7WKptyPfnmqrJy7EZAO1gvA9DS9FORU3CLe4+ppbMOV7EsN6MF9hz+dcY6f3eT3/fDOBtG32zzmhreF5ZERFJdmCqB5k1oT2F7Rd2JBp+8N5JMhP3ZpZShF1KVASlJbIEh1aOONVWMJgfwJ/rVk2qodpiUoFxgbFyT6k9aottHm/aUlleh7SWIZkEiHcv0rc6HHbabpUaQQ2szBzunktUZ35/xA9OlZeoz4sXi2aMGPLk4dIztvdLNAt01z3XiI27xkEeWKF1jtDPcNHGUtphCvEjqJCfQZ9BW+1zT9NvbCW1n/Z/ezQuYZRbJHJE4AKnKeR6YrIwdiO8Q91qUE7BQSuwoo9Msf6VLD1OF+pui+XHm9qQi1DWzeWYtzZ28ZGMyRlgePbOKTo32hTftDaNaahLC0CRFSBsj+yBgcj59aTFCOa343FxTj5MeS9VMbaNfx2++C5gS4tpD44mHX39c+hzxTyyh7OSszJd3unEjBVkWdPv4P51jkLKchitaWO1FhotrqNwgleS4KOj/wAK7QRj369a6aYYSXk3Is3TS4o9Fu0vY8GWdUbEh9P3bHJAHkM12xubV7CU6npfeRxsoWS4wyLuyBldoP1zxWL/AGlazYW07zvWPhEq4Gfoahda7JFZxW9nJLFcK8pnkU7VYNtG0eowvOfWsMcDbuqNsuoilV2NrbTJ5bDUNKsp5LqWRV7qKD7L5YcEHzGM+3rTHS+xFhp2yTVJjeXXVoYm2xJ7Fhy/0wPnR/ZS1uLHThPeErcyJtbONyqedpwPln7vI0W0heTOfP7q244uKdmSbUmqOMAka29ssEcC/ZiWPaF+oP581V8LKR/doPkx5/CmEEYHJ++pMw9BVEhLE81qe7dJYsqRzjkVnY9LubzUl0+0AO7xBnOFVfUny9K3D3On2q7753Yk4SJDgsfc+Qpra6As0gu7SVLMuB4HfcH81yOvXn1rL1DtVDdl8Ozt8Hn/AOzL+zmFlNbuLhlLrCCGfaP4sAnj386tGjSroovtQ0+4a2WZ0lQOVkAJG1kTrnPBJ8q0zaLrltrNpa3s4S32sTdRQqxfzwrkev8ACccUh7baxq+j29vZtPlpJ94uIsqW2dOPI5OcVg05HNRWxrco6bZ9p4v9QhjGg6zPFDG+Lr45vFEg6A8dMZrP9rNKg0mdIbWZpInUsCwIPU+oFatO0dza6dFNfmO7klUCVbVMy8jgNIB1HXH0pH26dZ4bK723KmUPn4g8+R4BJIHXg1p6eTWRR8E+phHtt+djCXAIPT60T2dsF1HXLK1eTu0klG9/5VHJP4ULM2Sec+lPOwcZOryXAfZ3ER8Xd7xluOnyzW7NLRByMGKOuaQba6HDM7IJZYyQWYCXBJB64pTf6ZbQyERyTtyQ5fH4VtpuGlkYJJI8hcvsKnnnoelZbVvCzbh/Ws2ObasvOCWxm7iJYyNuefWtB2dbbp1wr9A+4DHPK4/Sk43SXKLGpdsHAAyTWg7L216mqRh4JUgwZJt6EAqgLY588gVTKtUdImL0ys11law6NAHVQb1Yt8kpHMef4F9Pc+dVavc/DaRJfXMSTXc+I4FkUMS56dfTr9Kncq09z3ZP98IwT7AZNLb24a97X2lrGqvFYrkhugcjr8xxSaFZWc9hXZ2zx/GW8g3tay7QzdWOPFn69PnRb27lYkVCC3OKLnj+H1ZiYyovPHtznDjgjPvwa7LdTyTbLNIgo8JkcElvl6CpqDlMspxjjQhhgT/pasbEMtvGWZj0yFyT95rW20Zdt5yQTwD5Csro0Rue019K/i2FskDA+1j9K2LSLb28kz/YRSxHtWqS4Rkg7tk2RF9DxzSPWtOg1BC0e1bpR4H/AJv8JPp+VMFZyqRt/fMNz+g9c+w6fOqnG4kDgYxU3Giqlex5xcDaVIGCv4U7mtLnug/w0uJFDZC5BHWhNft2gvm3DAk8X1zg/j+da/Q5WbQYpA3i7pQM88jI/Shkk0kzsXuaMPdQygkGKQfNSKBIYscKck9K0+sBlTxOc+gOAKA0TAlnJUdBg+dNGe1iyhqmkE6ZqJg0uO27ssUdnO87Qp8sH1/KhtWWKeGG7idAzdYwxLJ6c+f06VCWynaFl3As7Z8XAAqhdPvGXCqrKp6CVf60dubGk8mnS1sCuG6lj4vtDPn7+tG3ekNa2NtcTyKr3Cd5HH57c4Bqy9WOKLaApVGKhlGAzfxAeoB4yaAidZMowALdMetFSbVoy8XZ20uWspGZRkMNreRx54NNZNTtoFmSBCS8YACDC7vU/f6UouF7sjcp3OM80OxOfPj1pqUtxoZZQVI+LFuo5qaKVBJBzjiqwcHI61okSAdmjcW6MzyXCpLzzDgeEn2bJx7g1056a25BGNsdaXcoNNtWjcLEMJ+8wGOOPzJrsIlRWF1cvPIzjw7DiJTkqeMHpWOgvriFlUSbkjLbUcblGev300l1x2aeS3DRSOExkh+nB59MVNwdmqOeNb+ALWJpkvnG7a2zYSrZ3A+tNLe1DRAlVJ6E7zz71nGjYNjByaMW+u1GGlfPsQKo06pE8eWKk3LyUqQ2AUP05rjOuw4b7PUGuhN3QAj3zVNwrhxkEDHXOc/WnM5Vk5JPU10GuDripAGiAIg68dauySXA9KGXwjrzRMS4gZj1NBhR86ncvpjFfTHZat6nirmUnchPI6U57OLbi11G4u+4ZEiRO7lxl9zc7R5nA9iOtJOWmNjRjboyNfA4NM9V0mezImNvJHbzDfCzeLwnoCfWl2wjg00ZxkrTBKLi6Y0023VYxM6hmP2QR0HrTBriZ+CdwH8wBx99RieNIkwONox91daePyFYpNydmyCUVRxpZVUspwQCeABVlumVUjBzyTnOaqVwWwMAn+Y4/CqpZvg2AhYvEBnO04z6D0HzoaXLZA7kYStjSV5EhxFCXJIHhGcUXa6ddpANSu4A1okgSZkkG+PnowHK/OldlrCSZ75O68XDLyPl6/WtVHcyamYLPVO+lsypwY5SpU5wC3kTn18qxZ9eLatvP3fQ243HItUWFDvpIZYLVvjbeMl7eZiO9ReuVPnxnK+dZPtDqluL827wRusa4dgoyzHkgnzA8qb6LvtgiWTLd3Mczd7bIxBdVPVfI5Gfs8+xoHtH2ZZ3imtGhaWf95IyzARlSPfoQcgij0sYY8nrJdX1MZ4lGH4mZv7m3ltkFpG0RyQ6BsgjyoCLBcDxc8EA44o6/wBNutKlC3MYXcMowbKuPY+dctNOluGA7p0DA7WZTg+1espQ02nseVu3RbMkYjDoCrNlMTJgdOPF0NLy09vgcrggj0OKdjSb94FiNpJhemGHX5ZoZrRrbwX0TKccCVNv1HT9aSMkvNhcJLlA8N7GsTgr4uGHH8Wen3ZqbzQ3UvxAmSJlI/ctwPp5U37NWljeX1xELSJmW3DxiXLDIYbj9xrWLo0kTItvBprIy/aVUwp+ZHlnn6+lFpJ7IeMdtzGRy3KuGnhPwTspklhAcYHow6H24pvonatbGKa3azgmjugY5FcDxLjA56qR1yKe6xp89tol1E99G9wqd9HHbgDumTk8qB1AYYrCPqc9wwNysFwVHBmiXP3jB/GovGpeDdj6vtKq2NjBqXeaRfaDqvdRbMGBpGDCKTghgQD5dcdaF06w1CGzm1rSdRjuDa8yxIhRwnmQPMD0rO5iMRmm0+WOOQD95DIwU8/4gR5H7qNs9Sit4DDa3V5bAhlL92j5DDBzgjNReFpUnZrj/EsLbb2fyP8ATbm61O81G5vtLuDZ3afvzbYDIQAd4Hrxk+tB2d2gt47y8sJFt1RkS6ViveMDw59WHTHnQnZ+9fR7hLq31OIxwnOGR0LY5wMjBPtmlGs6obuZzEpitzIzrCDwMknny8/pRj0zlJqthsn8RxxgnB2/gH1a8WaSVoFZInkLBGbJ+p8zQUCPs4AJ2nn03HA/I1dsWWKPxDkktx9kDzz99MZLeOz0+375WE9yTMUCklU+yg+7J+tbYpQqJ40m53Jg1vbKWUYGUHLAdSeT91S1E7YYlxjLA49qsYvGFj2lSevAH60HemSWXYAWIHGOeK0UZm7ZcXLTupYkAcZ9zRUbd3KhI4BzigEk7y8XoCVBOPOi3bA9OfOujwdPc9L0i+MdvHODvhKASLjIwaS9odLGm2N22mki1kja4tMdYXUhnj+XAdf8ppZ2V1yO0m+FvyTbS+Hd/JnzrT6raTHR7+yJEqSwM1tIp4LAEr8ieR9aZIVMxr3ub2SN/wDs90gnSPyXeNxx8iSMe1B3qmBFgdJIgvi2d2VJ9Dg/nRsEEcr2JLlfhz8MZEXcQU2nOPP7RH0rRP2XgvrmeeGd4jIjl/jWkcxqozkHGfLBB6ZrzsmSOPLp+TfC5QTEPb3S47F9OubfcI57VFKsPsMqjz981jJTg/OtR2zuby5t9PN0qhUUqhU5BGB+NZcqeM1pxexWRy+9l9vamSLfnGTgU/s4JI7+009nLxvEGjeOItkEE9B1OeCaGSMR6ZO4t2dYkXZKsmAjE+Y/iFD2NzM03eq7SvEioisOFGeny5pHJyTaKaVGjXWSWyLPDcBJ40AZ0dgHTjafCTgnnPmOM07t7NdG0+4kWcyh0Vo5biPcWDeWQeMDkq3rWEk1C5EryOxEjBQQU/hHTafLiu213Mkyo8k0aFg5ZRluRwwBPP8ASvOnhlLdsvrjtSNfHcyMzW+x0huI2MMcA8G09QmcgjGceeaUSdmooNStfhFhSOKcTKJCwmki3DGQeOMH04PnXbHXre21STE07QeGNFjQJG/rlT9kE8+tabT5ZO+eEwuHjV9rvJvUoB9ksOfDnr6VOWXJha0lLhOK1b/3MHbRXNn2vl3xvH3tw5UkcMCxIIPn5VuteKrIyJtQDpsGAvypDfWKxdr9G09iRNbBu/VFYRYHiDR7vIj8RTXXJCZWrdPK8kI2Z4wUZyceCmzk3pAxAGUwceo4/SjL4YVP8tLtNO62jPpI64+v+tMdQP2R6KKmvcU/pARyaIbKxE8UPHycetFXY2w49BTPkVcCq6m2RSMOoGaWaA4ispZSM+Lf9Awoi/fbayHPO08UHa5j0i4UdTayH8j+lO+ADzSLiV5oriRsyTyCSQ5xksc/rW47Yw/EdjS+OYJUk+mSp/BqwVqCLWJkOCqqRj2r0u2hGp9l7m2GC01s6j/NtyPxAox9wr4PK9IiL2WusmQTHFFnbkEEliM+RyopPbRgvezkruhtZGVT15BBI+WfxrU9lLW0n0LVbi7lkR/EyBAeWEfAPGPXrWe7P3ew3qKWjue4ZopFUNggdORx8x9a0RT1MjkaaRHstMU0DUFW9eDduyitw3h4yPwrOXRIhgXGAIxj6kmtLDcX8NxcXC3EpmuE2Ssyqd6+mMYpPfac6LDMoHdsvKu3JI6/Sqe3di+7ZFcxBjtIwCvdW4BBGMElmP5ig5XI8Q9eK0XaiBO8F7DKZUklMG0jGwKoIwfMc/hWbnbdhR0FLjlatHZI6XTCk1KRYlUqpwfI44oqeUS6Pp8xXJjuZVYc4OcGlHFN9Ma3n0W6tJ544nSUSxGR8ZOOfy/GqtvyTUUuBvqsMT6a0gbK/CMiMec7WVlHzwDSXs4wE00bZCuqksp8Qww6ZrR2hW605nidMRI3eMhOMMpGORz70s7KaZqKSS3kFtKyoBHviOSCwz0HOCBSSZRJtWP9Vj0qLR5p4rmb4gQgKncYVnOByS3Hn0rCXLDdgHPA5FartBBc2umqLu3mhWSQBTIhGcAmshM2MgAUILbmzpO/BWh+1Vw4AFUxA7yCOh5zV+PemFOMOOKhkjkdann3r6OGSaUJDG7uckKoyTjnpRAizU4xHeSmP7EgEifJhuH5/hVenydzdwPnG1xk/WpSMLgQI8ioFTZvOTwMkZx88UMvTkZoBPRLggy7sg7kVvw/0r0TQ7tL/RtMuEIkltR3chX7SY46eYIrym31KA6bZGZlt/AwCu5OcNyQT612LW4YJMW92MnnwZrFkg3J0bISVKxn/aKf2X2mu5ohhbmFJQB5lhtb8VNZjT5/idQgjaJsGRQykfhR2q6s2uatpClWKoBGXf8Aj8Zb8AfOnqZZYC4V3bksygn2560yn240/Inb7kr+AQ2to8u2XT7eQ+W6Pbz6ArTXUp47XM0l0waINy8HKA8HGDVCvt2lXIYuNu7xjzPnz5etC6rb3OpW7p3kPiUgbcgkg9MHHn71OD+WVkvhFVz2Zu9VmN9YPN8AUCxslq5Ujz+XNDQdi7qK/RplF4gG4W6qVdz5AqcHHqQfKt5C6WtvA0V1GkjqF7vfgjjzwfKs8vai7v77ufjJ9sSNuBlJBOcfdSSyZoqovY7t45O2txtpnZe0e+En7MgsZoY94eSJo1J6bftYzg19c9no9biVbrTrqPupgyrJtG4YIIDqcjy46ZoO2v4Iyz31lHeKx43yMrL8iOD9aOfXtDmt44JYu6lZtkRS2GEbyLFTkj5Vlcs3KVv7y9Y+Hx9wvtdD0GOWVbCC+t7uMbWSZAzKT08J5IzxwcjrVwmvdPWNHzGIPF3bMPrkdTTlL3RRBi4v5C23BEau4bj0dePlSFf+irXQlve9SdlwJLBGQlh6hsjpU5Y8mR3NMeM4Q2iM7y8bu3vrnRmmjkYCI3EAYbceFVAG4+fOaCsVsbxpZZbO4s1ZSiQQ8Kj/AMwVuT8s4q6x1HQNOu2uLe81CTC4jjubcPtb13KwP4VXB2ta6livpLeZiDu7sSKV48uVzil7OXhL8f8AwKyQ5sFtorDSr+5ttSC3cmEeIyRfZUjPKk8H76YyTdn3dZYJJrGbbtkWK3DI3vjd4T64pJrmuW97MizaZjPjQmc5QZ+yDtzj2pVJqEMG8w2CgOpADXDtg461RYJPn/wXux8CbWCt1qVxL3+5HkYhtvUZ44zx5UndD5Dj50ZKwCKMgHHNDFhjivejCMUkjx3kcm2yuAbZkZo42AOSsmdp+eOa3Cra6jok8dwwcKRKrwRhBHyMjO4lgBk4Iz71hmbI9K03ZafEEkEhGx1cH6g0uSNoaMqZAaBaGRVi1IyEnwrFEWY/jR+j6DCL1btpfiYoG5jZMbpM+FW+vJ9gac6L2d15b6O40/TbmK3WIgylBDuLKemTkjJHP1ouCHVbe5tYdeiSK9WXdKqYwQq+EkgnJx51kg8l7vY1SjCuBnev3SpCGLEfab1PmfvzQ9sNznqRkAfSqLh2a7IOeKMsF/dmQ9Ogq0ZWJVBUjBRxjPpQbSlmySAAeSa7PKAu485OFApTqtwUtJMfy8Ci5A0gltM2pau0r8xxcgHoAOn/AD86drqNyHUd85j3A5Pl7ilmkwx2unGaZgokOWJ88cAD8T9aK6hSeAei45FBJUdJ7m5Zv21o0tleuV75e7WQHbsk/hb2OR+deRTDWnAVpb4MrFQrK5CkcHluAK9R0ieMWr+NGWMZOcnjFebdt9Qni17VLO1jUEzsA45YhufyNRld7Iokq3MteajcC8kMVy5VcKG3EbscZ4qUk8xjQPI5bblvPJPPnVL2q29wI5UOWABDfw+4qq4l3SNt6ZrRFJrYzzTTpnHdyTgIR6sgqMd1Nbl0j2BWxuAXGfnTbQRby3yLLahjHGcBVL94xwBlT55PHlmjdI7Jz6qZ7l4Z4LYuywiMKzsQecAkZA9R50sskVeoZQdJpi3TdS1DcltaPEpmkCqhXqx4HX6U57YwWun3VssJknhmgUsWLKe8HDgEqMjPSr07OPZ9pYRaaZObRIw5kuX3BTnh8jAB4GEPnTrVo7C6t/g7mzNzKjd8wWTDu+CRgnnxcZzjjp5VJ5IakWjim4s86S4hhnE0EUsci9GEucfeK13ZS5ubi2v7yaSV0RREqHHJ+02PfA/GqLnS7a90qJFhi011kwoeEs5Y5HiI8W0ngZyRx1rQafo02ldm41Ji7yMGSZS2CHbnHPmBgY9qaUocvkWMZr7jnxFvZu9zPJtjhhRVYjqSBj76V9kFMk91qFxnvZpCx9ef/ehO1d2GeO2hIICiR8eu3Cj8zSmG8nsJHkt5CjBcHjIOPUedVUbROU6ZsNZVptRtIYR4o4ndm9NxwPwBrtuIrYblHhU8f4vU/KsRJ2h1F3Z2mXcwCkiJeg6CuftXUplIku5ApGMDABz8hTqGwHkQ+7GRmR767fgO4GfU8n9a0GouDHawscLNMGfPkq5b9KzvZPKveJFI7xqqFQeBk+x6elM9SfvtVtYjkxqrFh6gL0+vT60suQw4CI5nkBb7LTgEk/wJ5D5nr9RXXKhyF6DjrUxG0aGRj+8bz9KoY4OFzj1PrStDirtJb200KyXG8d2cgoQOvB6g+YFBWOtpp9iLWJFkUElWeTkZ8ugphrRWSONGH28j8j+lL7fT7KZZBMhAjwQ0edxz689Mj8azuSSqRRKV3EVXuppLuAhK5OeD50y0TT4Z9NDNdCCa4YkMyMRGi9SSD54Pl5UjlgZ7owwoQWfaik5PJ45rddntKuJLtoUUxRWsIQNkZkyevnwfEflTZWow2GwpybbB7O3uLVLmWG7ikxCe7kDFdoLBSwLDj0+Zqs2OvtcRSXEcckbkKu5omyMe/U45p9q9pDptiGnnRI2kUKnchssMnjz6ksfKrHhupdPt54WS5ZCHjCeHcCAB14GOp4rM5bXXJdq+XwZnW9NMNnIW08LKSEjcRqM5yTjB9AayclvKmN9vIMeqGtv261H4a50uBSZDHukkyeWz4Rk/fVVpGJEXDMvuDVsWSUYJvyZ8sIzm62oxNw5kbcwAIAA49Kobr1zW9u43UBmccdfDSHUJChOCufQCqwzXskQeGvJnsc8daLkndWMeQFXw8DGcevrTnTbVbmCBJY42MsuRuHTJAHT5UZNoMMcqRXFhcRyz8w4LcgnqRz/ya55o3TQyxSq0zLKwZwdgJ9x1pmdKuFyWEYzzgGjLrR7XT7qWKcyRyQuQPGCGIPUccioiEzjMc8iA8lRHkClnlv2hWL5F91E0SFmxtPGFNANuJzkmnc1g8sfdtdxAgn7SkZoOTTXRsCdTx6U+OcfLJyxteChWx0om2ha7cQom/PkfzoQeWBWm0hFtIhgje3Ln9KOfLojtyHDj1y34M/qWlzWchOzMXk68gfOgQWX5VvX2TDqDk85pTc6LBK2Qe6LHqo4+6o4ur2qZbJ0vmJnI2MjYoxuEI9BRo7P3OQ1vLBJ5gbtp/Hihbq3mtSUuoXibHG8Yz8j0NaY5YT4ZnljnHlHG4YMPka2HY7S43006lPbXMkUdyQ7wEthQBwyg5xnzxWMc5BweMV6L2E1L9nabalmt1ikYsWM6I65Y5PXP0NZP4hr7NQ5LdJXcts7cXNnHNJqFxem4gkYpHGY22lT1QLjB9x+VURdibe7L3S6VcJDsMiRR3I8Q9lzkffQf7T1Ke8S11CAzaIb0zvbgoQMk8jByOucCiNU1qbTLH9nW8kstxavut57UloyCOQcjJGPxFec+n6jHSxvd/wBvwo1Ry452506Fr2Oj2sc8QZhcR+JUmlJTHmvkQfSq7mwi1HToJtPtBHGmUZom5dyc8k89OlValql3q2mi4vYZBe2zYjkEewnJ8+PH+lU6hcPDDZPbWwgjkjXjHU/xFvTJz9K34oSS9T3IZHFvbgYdoOzGm2Fil/DJebCvjhkdd6t7nHzrNK8U0pTfOve4U+MHPpkYGa0Wqa6mq6e9kgl3YG3ftCj5edU6X2Zum2So0LBwGXg7v+f6VTurGryMn2nOXoRliGGB6eQpgNcnW1+HEa7gu0SkncB9+M44zTmLsorSuJb0tsBZ1iUDaB15JrN3FrNBLJHJE6sjFTuUinUsWZ0t6Jyjlw/SxnHqjQwwx2u1do3vIB4i2Pwx+dNLnULW80dTqA7y/wC88EnSTbjIJ8mU+/PvWWTcseNp3euDV1rei33JNB3quMDyZfdTQngXKW4kHbpsdvd31xEsMKpDb7g+WxjPrj1+Qqp7mW1j8MhKp0OP9ahp16k96IhbfD28mAWIJ5A4JPlz1Ioq+Ok29xI+6SfxnZGMvsXP3VmpxlpcTZijBRtMFtr+/mmWSJWKdCxHGKeW+qukfdS7WTzR1DKfoeKWyalaJGWWWTAHgjSE5PzzwPxoA6xGX/7HIV9S/P5Yo6ZT4jRXuQhs52a20udCglNzHZizuwjBZrckLkjzTOCK0+lPZ3GnQB1aEzRrI6Ry5UsVBIGfyrzFby0uEZULRPtOBJjBPoCPOpG+uIozHGxAz4T5j/nFXxXxIz5dLpxPSpvgc3kUqLHLDIqJLvY5UqD0PHIJGOnNYN+xd3hngvLN4wpdSSw3IPMcHOB1od+0Fyk8buElyrd6jjh8kdfkFFAyalcNG8UUjpbs5buw3TPUZrRGK5MspPgZNYavZ28E0V7ZvbyHfAFuhscrzwrYGR6Hml8iW9osjy3MF0WAZUgZuT55OBjHPHnjigJJDjHUDJx5VQzHzPTzpu1HwJdhN5dNNJ4EWNEAVY0Jwo9s/fQTScnOa+fjGRkf89Kqbjox+tMlRxpez2m/HXkFucFAu+T3UYOPqSB99E61c99qszAho0bYo8sLwPxzV/ZO4WK9u/5/h1K59if9KUCQsmSMbuc+vNZo+rK78f5NE9saryRSVFnaaVN/hbwuDjJGAcj060Irv326NcsBwW/pRp2kqG6EYOKpYqhwCDwRj+prSQYFZNi7DN1Mf400VRjplj0LUmRxHcoT0zg003q5wAScdKZOgNWg6LRLq5VGMkahjxl8nHyFa3stPd6cw06/PfWz8xMw5Qj0rOdn9XSy32tzHGI3YFX28g+h9q2ltHykmAYzn7POPlVESRnOzOlw3Gp6rpN3L3K2tyZtxYLlRuUgHyJ8OK0KXkd/bfD29/JJPEFkW8QMQARjk+XoQfOlYC2f9pDRuE7rUIVJ3425IHXPoy5rZ29t3dpdxWMyae6l47hUVcMOeW9epOfnXzn8Xl2s0ZO+Nn4PT6NycHXgzx05iLf7U7xhyDLHv9n2gDAwDnzrESW37C7VKYrcCPPgVpAQyOMZHpweAennWy0MTCwgOq3CRbGYPH3bbmHTeDnlsYxjgjrQ+uywNax/EzQudrE/7OZWjXPJAxnGeOD7+VN0+bnFJ3do09TCcoqUVstxX2hsLi4mMFpvbNoQElbadwYDYM4Gec4pVpXZy9FnLcK8Tux7swjIYMMkgcYJ48qP0TUmma1Q2cTMZO4jPdkjcejEngHOBxzWz0u4S7sY1kLB4WKyBJFTa4Y9GwfPpijkzZOnioeCMIxyfeeWzQfEeMs4cnBYHqKitmS64lbcOFzXqmo9k7K7J+HWGCaWRNrliFXP2tx/iycY6Hmsr2g0aW0gS+BT4cALuJA2sp2lTjzyPmRVMXWQyUkxZ4tD3AdM0K41bV7eGNo4C7DAI3AY559elbjXtOXStFsYDdyC6vdQEIELdyPFgNnGSVHHA9aznZG8H7dsW3DAlAO0561p+3sKydqezCgEs10oPPkHU1RwUmr8A2itgDv49U1EalJJuu7a2FnLHknu3DsWIz6gD7zSvVZN7t58npRVgYoZdWWLl472TvVG4lfEwGc8c48qU6hOX3BCorqp18BXtst0Ql7d1PlO34gU11H7ZFLOy0RCbmye8mL8jyHH6Uw1A+M1y9zG/pBoPtD0q3UpQFIzzVVry+PegNbvO5lCmEyBgw4k2YPl/wC1N5F8CzVJcxMB5+lWWZWVlteSZoZIlA6kmNgPxxULaW2upUiNodxYAsbl8HnHpWk02y0y2uLa5+HHfxOrhzK3hPXzbnr6U05JICVgtvD8MHtC+8wMYy2MZxx08q3/AGGnItYVZgSHIxnyGfKvN96WmualaKXAS4YqGO7IbxDrz51peyl/Hb6jtuJSsbDwqP5jx1+VcmdWxd2ot7Ls7eagLC2jFrqNs0qIWYCM4ZW2geWcEA9M15n2cuorfV1nlhSeNVYmKQkB+Mckc/8AtXqXbnXIo7q5s4rdZjDprK3H2C+SB9wBrzfshevpd816sEc4ERUIwzgnAz9351rhumZZ+5I0Y1rRm+32ftv924elOrtb310JrK2FtEsRjEG4uOeCQT0P9Kft25kIx+yLP65oGftJDLIZZNDsd56sS/8AWu0/K/UdTrh/oYq9uJfibm03sYUlZ1U/zcDP3UukHWncxjl169dYo0SaJyETJCll4xnJ60nlHWnikRbtg3nVi58hUhEwtxJs8LSFQ3uAOPxqR4FMBs1elzhNGb4vcBdKY4yhChMHauc9ec9PIUz0O7i02O7eC1ldZGiyFmdFQbDt5U5JPPJoO4tY4E0WOaMSQhVkeNZBl1XGQcfZySetai40vSUeVNPmmkidPhQic7XUGSM7uh81qOWUb3L49WjYx/bDVBfPbRiJ4xGrMVad5Mk8Z8R46VkpGG8E4IB6Cm2uSRPqE3dMzomEBbzwOfxoAWudNlvJEbBlWKI+WcEt+GPvp40kJuymEZyT1NWHgYr5BhelfHp1pkKRIHmfwq6yW4ku4ltX23AYGIhghDDkYJPWqTz1NfdRggGiKMtcEsd6t5cosV28hae3MPd7HGMnb0w3X76USjEzg4GGPSmOpieYJdTyJIJVAGxs7MDhceWB9KWysWlLMck4oDeRjemU6bp7SI6gB0TIwCoIII+/k1HT4TM0jHqkTnHr4TX1wXOlWCMcgGVl56AkDH3g1KwbakxyciJ+n+U00ULkdFugq5uIpt4Ih3kL5jw9fxrZxnbBH6xxA/hn9KzelSQXUTtDAUkhgERYkeLPy+VaFs7ZU89qqPxFedmdyN+FVE6+e8gixzhm+5QP1qVmCtvAhJbeeCfPqao70teTOf8Au4Gxj3Y4/wDTV6/untU/kicn6KBUfoUXJ2KQhjyMcHGOOcnpSSe5i/bktusUcS7QMwKsbbsA9QPwprGSzOv+ID/yispdS51h5l6NIRn5HH6VXGm2xMj4NFNA1xGsZvGG11b95GOceRK/0qq+hS2uIZi8ZYEMQJlxtB68455ronOCE/vChKj6gUm12bZfNDtzmJRnPQ5zTYvU6FyvTGx9Pqdl1+IQZ/xL/Wlz3dqZkka5hAUNgb8nJ+QrPxTyxgiMpz5NGrfmKqLTeo+4VftIz91mkj1G0RTm4Qt64Y/pX1lq9vZ2qxGXvCM8iNucnNZtjI3U1Za2kl3KYo2UPsZ/E2MhQSfrxXduCW53dk+BxearbzTrLvbwrjaIvf50NNqkEgxmXA9EH9ap0XTTql8lsZkhUqWZ2I4HsD1PI4om20O4j1O1jaNHUyBXMqMIxIBloznGSKV9pSp8nKU2hfdnMhA6Yr6GIRX0SSIJU3qSpyocH8frW4nsrHUrTuTCpKYde5KxgNtVZBuAIOCBjy5pT2k0q6gmsVUqIdoEXU7TkDxMBj09uuKos6k0gPC1unY97E6Y2nafNfXyzLFKdxtWUZkCk7cAg+/XrROiWnZqO/W7gkvrdCRLDuZT3jA+JApHBBOBg9Kuuru8WSKWYyqGJcsn2mBzgj14BpTojjWIpbZp4kkEzS2/ejhHJzkEcY45HTis2TNy0aIqKpM9D0jtMZI7iOSPdJDM0YiRcE4PAyfP3I9fas9qs73faMyuxzJOw65/hPFJOzczzao88FxGkcWXuEViWmI8z/hLEUZaMX1JXY5CPI//AJP9aTFGdtye3gac1J7IIz3s8zjzf9aMj8FsMdc4oCybLN7mmEA3d0p6KST9KtYoBqMhS7jiz0H4+dI9YmZpY4V9c/PzozU5/wDb+8J4Bx8qTXE4+LuJs8RbU+rEfoB99BnIbxyrc3u3j4eyUIq+TPj9Ov3UV3jSSbzjj186B7NxmXTu+Jw0sjuzHy8Xl91Mztj5WPcAeCT1qgg97KPLM9zECvijYAFRy2CQD7HmvOu0SwtqpldJmuZreI7QRgZQDPqelbPRL2fTtTt7xj/s5lVZFA4wTikfbTTrqzure4iuoobeRWiYO+0sY5GUgcZPG376nJlMaMsUMqF7hz+6GyPc2AoH580x7PaFb3l/Ja6v8RDOYS8cccWd67SxbPkQMEcc0vg0q4nu0luJIXhdz9ibkew44p1ot2dFupWmitpt/wC7jWaUOY24y4x1z6fKg8mlUmGcK3kh1oWhvpc07uWitp04R4175gvI288HHXy+tFDtHBFNsTulMaCNlK4jUA+Q8sfcM80tXW3VJL9mR5lUxO1wSWbxAqEUY6jr8qxWoyStNLIrYR5CWCghQev3VNLuS3B3lCKSNrqfaIQ797JJIpxgMJFfByCPLA9vlTW20NNX0p57m7kjVxucwJvZieeSfy9utZTsbeJLeLaXEBe3kbvlDKGLyxqdoyR05PA9q3/7TlWASyhJe5Jd2jyRIqjnaPnx6ccUrxxi78jKbyJvwI7nRrnRHF2b7vdMiCyXE0yfvAQeOg6E4wfKq59S0++kimnnJtiNrMky8nr0PT86aQ6layaTNNDbyzWrnIjlcqZQT08Rxnr+GK8/t9Vto7kwLGDYzT+NZypbZnoSBx86rCKbujrS2fBsLDSLGS+/atlcuArMrpIFkRwRjavtjjzrIdo7RY45Lm1jVY0kaCRIo2CxEdNzHqxyc/Kto+pRXUXf2/eRfDxr/s8KqFYNwNpPBX6cVntZvWXXLi6tbgOvcLutpCWYE9VAA5HGT5eRp4v1agThFqjGW8JY7m6UTgBR881XJON7bGyCeuMZ+lQaYnrW1PYwGi7ITIl3co+cNEDgeeD/AK01WQyaxDgBRscD18qyGkXnw2pwuThWJRvkeP6VpVmI1mAYIO1/yqcuSkHsP3O8gL+fSqJxtOCxIHU5q5HQQd6c58gep+VCvnazHkk9PSkZYTa0pdIsStGd7YIUE9B61ZZtZLbRRSm4eQKwkbcoBJ6Mo8iPnS3tHdTW62/dPtJd+MAjGBUNFe91O4eFHtUKQtIe8UjdjGFGPMkgCoSg2r8Dxmk6DBbQJMbkzTPIinuwyLnPl9kmm3Z2S4a3laKdITJMSyzEhycYGR6D8TmgrfSdZusiTSWjChtzGRcKVBO0jqCegHqaF1NDpfc/Gbo2kXIVDuKdDhvQ89KnTexVSpfQ12qWcl9JawzyhsLtdhGNpHDOQOmThFH+9Vss89s8EEKboBhADwQc4wCR0H1z7CsM2pWYEJtdQkV9mZd4ZcNny9sYq6LXL1GAh1JTjp+9pJY5NUMskSrtDJZahq90089wjwv3IEaKy4Xz5IPXNFWEw2gA+E8gkYJH6UvSOBpCzWUEjE5LcnJ++vsOh/dNIgz9nCkAe3AqlKlEl5scXM37pioXB86zF/KWcjjPQYpiwuJFIFwuD/NFj8jQtvZst/BNcOjxRyBnCggkA586bHpiLK5Gmj0ZYrOPMxWRWVAAygJ7sT9npmpXtjqVkbf9nXstw5jJxC5/djrjPTkc4ri3umuAskZKk5YYyWPPJweT4jzXytE+qyagt5GuQQkZUhhnA5YjHAFZrd2aGlwhTqFnqEWktctHIkXiyX4GMjyPOSfvpLFqtxDGqGNSq9OorR9pLtxoscbTrM8lwSQrbiFGSM/hWRkk7xlQnGSPtGtWKOqO6M+WVS2Y5WfMMbuPE/O0e9RubeVZcd4vTyB4rkqs15GBtIQg7cjnnHHrRF/cxifDsoIUcA0itNUF8bmfWZQVJBGDzijkvFIG2cA+jDFKsHNcIrXLGpGaM3EepfTDphh/hOaITUM4EuQffyrNDg8ZFWLPKMYkb76lLp0yqztGuhkeRTLDyq/awKMivO8j2SAOuPsNzj6VjIby5jbKSYyMHyzTqxuRLHuYY8j7GsuTp3Hc04s6lsNWtrSaQRtbxbW4+wBj7qp1XsxsGLKZRJtysDHhh7E9PrXVfaBvk2g9G6ii7xxqAWBpVh1C34jbOFYHnB9j1B8qnGc4yVMrLHjnF2jInT7xGZWtnDDqCACKrdJomIdJEYdRg8U/1FfikaK5ZrPUYB1ZvDIPIEj8D/yKbay1K3ji3fFb5yCkYJVT6ZPn/wA81uWeOm5cnmzwNSpCMyyjo0n3mpfE3OP76UD3Y1uT2f1bUba4+M3LJGMwsMHY38pC9FP4HmlVt2OvboYluokl8lClhn0J/pUV1+B3clsO+jzXshLpsssl7CjyOVZvEM9RW/0K8i+FljmO0R9BtzlTwfx/OszJ2YudHlWW8l/eLkqsYyp8vtf6UZpd1bw3kfevmF8pKf8ACRg/d1+lZOrcOoVwdr6G3pYTxe7Y0xiiSSAalp8sQaMomEyXboDj8PbIrKa12eY9pRFcXAtorhFk3k7yT0bA8zkVobGe7sb8wSSNcEvhFILqzPwD9SBg+wqL2OnvdpI8xu4UBkZX8JVvMbf4geDgVDG5YZOSe1furHyx7qUWtzKt2RvpLqeO0uI7mKNtqvESS3n08j9etI50EEoXc5wCG38EHNeyyLaywJHYhWmRgWhmDcKfPaR4fYis/wBpNGSx1D9pRWUJtJE2XLPFu7p/Jwp5GeBn+tV6f+IylLTNfv8A9M+bo1FXE8471EXwuQT55qBl3EYkJ+tP9U7PSTvFc6PC08EylmRBxA2eQSeAPSh4ezUikPeXltbgdUQmZ/uXj7zXpRy43HVZl+y5ZOopsCSV8HDtj0zVhuHAx3rDjpu609vNDtdOsFnlg1JgwOZpFWJFGOCBg5+WaGg1S6tYo/hljgh2qp7pFBbjqxxkk0ksiauKsfH0ORzcJbUNdL7GT3tm15Bdo88KlzAEJzgZxn1+lIbeOe9uFjtv3hzgoFwB77jxW07DassFxIGcIu0scnjABrOfGAXzPCqpDlQqgYzgAZ+dYMWfNrnGW9cHsr+HY3JJbIW6hpd1a3ZW6QROQNquwBI9vI/Q0M1rKo/u2+gzW67SalZa1pVja3rEXkU28OmMlCuCD/5fupT2h7JPpekw6tZSS924B2hs5BOMgjzBIyD61owdU5JKez+4x9T0GTG262X1Mq0ZB5HWqShDKMZ4INPJtO7QJbCd7S6aIDOWQMQPcdaAtxdXTkRRW6MBne8e0f0zWtZdrtfmec4b1T/ICSCQ5VFLKTxTmz7MvIN15NHCP/DV1Z/zwK+i0kXL4u79pQvVIxhfvP8AStDawwQRKka4UDHXJqWXM2qizTh6fe5LYzwP7N7UbELG33NAJD0ZSeDnofKlzSiNnTzDEA56da3LPCFIIBFBOloJN8cMSnzYIM02CalKhc+JxhaZj/ihjIPIwetRlmLYIOeK1N3DGIncRIW6DwA9TilYsLZwyd0obHHi5z869DSee5VyZ6U5JI9aa215bKq7+CRlqnLpkUYxtLYXJJPU1dpOkRXV58M7um5CVKnow5/LNK1pVsaLUvShjpujW2swqbPVrUXOcG3myhHyPQ070SW+0G6/Z2rRSiEtlX2kqvvn0rETWrwXMkEy/vImIPkTg84NbDTNfudPtYE1Gb9o6PJhEucZe2cj7LeY+R6jkGimJRd2222Wt6PqHVVyje6qwb8mNOrHtFZwXt1DdLB8SCyFjxGM8cj0xjik3b5I/wBk6e6nKrMQCTngp5H04FPuz1nb67oVu2oJby26x7WUoBKrDjcH+QHFeX/FscJYlKa2T/ubeilJTcY+Sy50LTNTjgFrN3E8dqFAhmLJGxztypzwfPHrWTv9J1rTYviprZ45Y+DnkbcYzG3Rhjy6+1M9a7P3ehyGfRYZ5eWDi1DcxYzuxkgj5eYoYdtpAstpfxDupYtjJMjRljj7Xng5+nFYMUMlLtvUvrya55549pbf2FNlrKywNDO2II04QMRuyQDwOMgCnWh9pbZ7u7E1sJI2i4RSIyFXjIUDBIGCfPjNJr2LS7l5XaCcwqQDf2rqRj1ZMcfU/Wr9P0W9sb97eK5huIZlAUINzyN/D+76gj54xnmti6fHNNSVEX1Wrk2+hXFtJpVu8F/LvY4YI24SnPIxjKNR+q6Dapo+p2scX+wiBp5YyT3m/qCWb7JOKzFtp9x2c1fSLGDNtJdXEbzqj5bBPClvl5D1863XaCCJdM1tHuAtxeOVjQsfCo2gZx0BwahH+Hwhk16tjn1Tyx0pbnlcLWtn2i042scNtDGu4jOOrcZJ5Y4HU16dqFtDe30F9P3bNb8wd2csCTnO7oPpk/KvPO0Vtp1vZP3ix961vIEnlHjMijKhBnjJPuflXNa7VSwRxaZalkSONe9deGckA4B8hz9a2NOTVE4PtxqY57TdprCxdrAIrTSy7pBCAqoxPLN6t7dfU1mNakhtLqW2uHCSofNTgjyIPoaT6ZptzruvSW8Kkr3hLsBwi59a3usdk5NYt41aeGKeEbY3d92V9GIAozxxTQVknJWkD9nUcafbvI5ciEBST0HJAHsBUL9suelEWy9zCEBBEaBQR06YoK5ZY0aRuT0GalFbtl5bRI22QxOcfpSPWpN8/GcZxwMmmUczNkqPbGaT3i5cl+SQfLP4elUSJIq0oKl9CZQ/dB8OVHGOnmQK0lhNIb0ICCyttPGefoSOvn6gfKsvbO8Lq0ccTn0eMFcHjofzpxogYTbGZQASoJKlQw6YJ4PQdCPqM0uRXuFME7XF7LtRNPAjLvjiYxuCM+AZ6/KtHoEMF1p0WpSrMz7srbIAWIB+11yw9hz61dqvZhdVvrW5Mgjg7hFdVBySM9PQYxVPZ6YRyyaVOq5hZlXIx0Jxwfz61PuLSmvA6iyrWbvRdOgv51trxL26iZt9wJQWY5APiOOtLf7P7/TNLa5nu2OJEVVZGLHg8jaOnryaddrdPN5BblpY4+73rmZsAjg+f1rO2OmWq57/AFG3RSONgzg/XFbMclONmaScZUjat2t0DfnF1/8Awz/Wq5e1uhznDw3XBwMLjP0zWei0vQ5MZ1xwfP8A2Nv60zj7JWUgzBqzMfQwgfrTtQXNnJzfFGZt9as17by30ViDASVMbHDKAB4gfJuPlziszqvdpeXCwhhGJWCbuu3PGfpXpx7GqGJ+KkJ/mEAOfxrzftBbi21a8gG493My5YYJx7eVNjcW9iclJclcgddGs0dl2NLLIoHUfZXn/hquytpbu6jjjid1DAuVUkKueSfQUZqWnG20iyuDGVYsyS5jKnJwwyc88ZxjA4pp2R0z4iW2OSElnVTLFMzBT5K6DofQniqvgR8hurS2R1W0jsoZol7hjJ3jhizZ6ggccDzpro2qWtpa3ED96H7yKaIAbgSjDI4GQcZ9qL1fsRcrsu7O5SaaNSvdMAm4H0JOM/OrNB7MX+nahFeTahZwuoO0d6jNkjGD5Y5rJk0s1QtI837SSPLrF48wUOZTgKoUFRwuAPYCi9Rt1h7P2EcULDLGSdwSQWK8H26/hTbU7ee81OVY1WRYt7mVU+2MkblHXbkHkcUwazh/6J98t7Es3wWTEZlBzjkbeufanhNUrFnj03TPP+fIVE5x0oju0APHlVLKvtV0jPqKjnzFcG6pHbmvlVTRBZpNk37IMV20CIgYxgksVO3B6n5/Ims1KBlTjqBTXT7e3/Z97O2DKsZCg+Xyq97dZTbxiLvB3Yzx9mln6KKY13G68C67QJBZqrhlMO/AbOCWOQfTp0quE4Eg9UYfhTftSbeW5jmtIUij7qNSqDgN3a5/EGlFsSJVK9B19cGni7SZPIqbTHvZWIiyZ8f3twq/RRmn2R3o9N4z9Bn9az9i0ipBaBF7pZNwIJBB8zkH0o61uGDRySSYjYEjfzj6j5CvPyx9TZvxNaUguPmW6x0LRx/hk/8AqomVs3cnP2bc8f5m/wBKCt5l3koVYS3JZSG4wBgflRUH726uiAeDFH+p/OpNDohZSZglnY8CWRvoDj9Kx7A/DwT+rvn7wa01yslloE4kwJBvXGc/ac/1pE0R/YqMeCkzD7xVse1v6k8nx9B3aYNyrHoIc5/3qzmqyd7q85J+y237q0OnSxvHC2QGMCkjPlnJ/Ksk0ne3c0n8zlvxpsC9TEzP0pHSOSR5V0Mcda6Thz71wlR9nmtRiR1FZ2AUEk9AOprc9lo7j9lxfCIscikykuAocqT4t3PBGVI4xgUthtLm3tni0mQ3dq5jnWbb3ZEyjgDzJGenHrT3Sry4sLREumDRRx5ZGj4AzypJ6nPHmDnmvP6vJGUa+puxYtC1SLtI0hDqEuoGzNm7SSf3xVgyuMgkDw7RyPDz58Vo9T0qC4izcvE0sZGxyTiNyw8unPmMcikp1GQjfbf9nSNTIItobBJB69MegGOvlQ2raqLQm3dzFcIyMhLqpiPBB8xkc8cdeax1qmpLkuu2lyPp9NtYYzDZlI3L98AoCpvxg4xkYIyfTIxRcdlcQRWzmGGWSLmQfYVGIyoUeuOazsWoQmx73TnKyZ8IUBo8jqQT+A9fauXPaW8sRm8jRZp1Z1uEAbvJMYDg9OAdpHlSPuS8HSlpW6DLLXIZQUW5f4gsY2RApYR5OQOPCOeMe+ahaWPZb4N4oO5WOOYsZpMsZF8gSSNq/LNZl2gfV4WjJEUuJGiaLZhzkbSw6gnHi9D60CF7nUWsblAshmMLQYLGNjwOvGATjrnFNHp3TUG0J3GopZI2ehanLZRWAawt7WESj7UGCHUdDuAGRSHR2yL+QnJCqB9Tj9Ku1ZhHGsESDuoVEagHoBxVGkH/AKuuiqNmSYD5hVz/AParfhxrHFRXgS7YZZcbj54pjCQljK5HQbR/z9KX2sMuzKxs2cHw+LA+lEagxi05YIxvcZMiryVPocdKd1ZzMxqUy9424nbySfl1pK4LaI8j/buJTIf0qeuTOsTAhlMh2DcCOOp/T76s1ECKxtol4BB/DAp2uBb2ZoOy7BtDtfUqcnHnk0wkYbsjz45pV2Uf/qeJf5Sw/wDMaakbmJ6c4pl5AuDXdnbC3u9NNvMuY5gVZh1DeRB+6keuajbwabcPKO8lt9QmVWIBZQ5IJGR16Uf2Uj1bv1+DQNAM7u8bAU1nu3uj3c2u3+m2CSM08yXJWIbtoK7jnkYG71qEq8jqTT25B5O1dnHpgs7eGGKNYl5SBWYyZ5bxcZ6dfeszrMiyLHNa2Hw4kQON7K5cDq3kFGT0ApxYdjZrctea+YjCiNmAyHccDqSnA6dM81DWobW+gP7IvY8mNQLV4u7G1eQFPT6HrUNlNJb/ANh5Kc4erkQ29xbwXyftNXuLQL+/SNsZJH8J8sHHNRmvFV4cLm2fBI8zxtJPvjj6VTDomp3bvHb20xUYYhgEzn0B60SYIrMRx3BSSeJiBhgxz6ccHFXaivqZXGSW6BJri6tJYpllKSQj904OGAHTFOND7VzwfENqkt1MjQFYTG4yjjoPYHpx0rMXdw1xIZGAHGAB5AVGJlw27qV4quj07iqbi9h/qWuzXmnCytIe6te4CyRsxfDZyWBPOOmAaR20O88EMcZOPSutI0cYjd3G7koBiqw0hB2ZAB8vKilS2FbcuTRWnaCWOzlBkkecIiQNwYwgGGVlPtjkeYpRHfIt7Jczd60zhj3iNghj51zu540/2pZEVhwSpAINDyRBGwSCPI00Yp7DuctrISyNPdPIQpLsT4UCj6AdKqdsMeavLrGh2jxHjPpX1lp91fuVtYGlI6kdB9asthOQYncPD1p3pl9JLfW0gUvKoYd3uwCcdT6DzNFWXZCZnU3c4jB/hjGT954rTabo9lpyBoYVL9DK/LH6/wBKEhkmQ+IumRXuLazl/wArMhx7EjFSD21x4Yw0Ep57uQjDfIjg1dPIinwMoyeq8D64/PrSm5eJxtk3AlsrKvk3+IDz9/OkfBSxJ2px8TbRjOQhOPmcfpWx7GdnvgLea41RJYbh2QRiOYBggIPO3kHOOPMVi+0Perf2shY94IFbIPnuOD+FNZu0r3Ag4xHGmwwIzdDnPJzkg45+lSyatNIfHpTbkby814W/xE1syXMRkUfu4h4T/ENw4bp0PPOM8Vm9Z7RWs1jdW99HHOroWjLQBm70AjIIxjr1PyrMXz2+m6iDaXMWoWeQzRrvC+mDu5zjz8s0Jf3cc86NCskYVNpSRt2088AY6e1Shjp2Un1CcWq3JdmbXTrm7lj1S4aJO7yijgSHOcFsHb91bXTtV0LS9Oa2WCKSMd40ayRfvBuIwmSPGeT4uOAKwkNzttjCRs6nen2ufI+2R86rE7ZUv4wARyeuRTzi5vcnGcIL5ZotR1LQtXm7lrP9nkRkJdB/Fv8AJSqjBX3OD558q01vFZXFlMx0uCPu1yDLHsEigcbSMHnGc+9Y7svHa3usLLegBoUXuo4jtLMOhwASemfzrbXOvX0UvxEGm2koghzcSy+B4lycDBOffis3URltCDopjaacmJn7OSnUZZXklt7SNwRaOSZJkxklDjp5ZNZK/vZbTULiBNrRxyEKHXnHlmtnea9DLOl+t9HE3CrDHLtjcH7SurZOfPPTp0rLXltpq3c96ZlnikVmigORl9xHUeQ6+/SqYpf90DIlXpYEupP3RlkgTaDj7WCflmrRqsBwGjkXz8JFL7iQTCGJI9giXby2Seck+1OtGjsNQGzVFs7eO3RpO8jOyWY+UY5x+Gau4xStoipSbpMFS+gJx3rg/wCIGrfiYGIxKufQ/wCtFabb6al611c6ZdmxEfCSRd5nPmSCuPnTy807Rp5lzDaQLHEWZLNpCY48ZJIyRu5H1qM8kIutysIzasykvw7IWAhduT0GTS+SNHIJVVOOi0Umj3gdpltZXto2/vimFIB61CZQJCAuB7VeNLh2Sd+UBMnoR8qhzW8fSrlbUyNZxC12+JkhQDBB64GR51iZIGjdkJ5UkfdVYysm0lwU1yru7bzxUShphTiPtPIomCcxuHRsEfjQxUjr0qcEEszYhjeQ+iKT+VB1W4Y3ew4hujdOsSq3fOdqqo3ByfLHrTKLSNY1BowmnXSyRjaspTYMeQJOM0s0yKXT9StLy7QIkMquyM4DEDyArRan21uCqrClxArqTGyODv8AKsU4q/QaVknXqGFhobzTi2vbmGRXUxpKFPeJxyVB8s8c/PjNOLOwh0ZXsb2ZXi2FY5S2/ZJg7fCuSM+nrWc0y4vruQ9xdRgxpsMcjbS2epB9ad3F3YTaI1tGDFeQAMjqOGdDnn54I+teLl1vIozfptXXj6mzG04OXk7NrQhlQwiZVKqJVyF346f8mg7/AFprkSd3Z28YZtwLZYqT6HIolbqGS3iaCCSciPvFVuUAIxnzPQ4OMeR8qtkhutW7/PcWyWx5yMlQSTxxn1/Lzr1odB08N1Eyy6rM/I30bTrPWdLit7u1VTMmTcITvVvXJPQenSlXZzR9NtbgGSJJssRheh56+9LLm+1bToW0m3LOod1eOIZOeDgkeXPT51Zp1rq1mVvbq1nW3U+JsZAHqcHj615ebDkx6o6tr2R6/TShkipPyv1De2diNJu4bzToHW2lC93tXwxyht20fdkD50p/YervAZ/hJRGBuYowLAfIHIrS3GpwX07W8rPNb5VlXO1QwHtzxWh0/wCGs4VngZhEn96AS23PQj8j86lHqppRi1uc8Cim7PL77XLzR2Vrd1LTJtbeu7cBjjPkKOk7XX1zZSW8TuLSXwo0niIwRwv8uefpT2Psppd7LNdTpPIpckASlREpPAAHlSTtV2bk0ae1gsmd7W4JMTbdzAD7SnHpnrWrHlwTqKW/yScZxncitdWGr2cOnSyMLhZSEeEAqoI818wT6cjmrdXuov8Aonvu9xvoSEilAB5VsFWPUceR9jSZEktmYiNIZ+hDgrwOh9/nULvVJJrq3BHxWWyElRXIboQePEPTNWWNNrTwhJ9XKFx5/wAGk7K3kd5pF7b6gwkslhZ+7k5VSB1GehpFZaBaXukz3H7RMVzEhcCXAQ4/hPnk9B71XpOl37zNFdXqW0MhPgZS6sBz/CR0p5P2auri3S1tpomix3sDxP4bgn/Nzux0BNSlkhinSnVv8DWuqhkVyi06EvZ6LSoLiJL1XmZiNzbjtX2A6H61Z2i7NyWevva6dMstrhXV3YDbuGdpHqKr7PG3sdRkW/eOSM5SRQdrqR1G1sc/KgdXM+matLbd6ZArBkdurAgMPrzg49K0x1vJLS/Hko5YJRjv+Q+7TaMLSGG6ksms5pEDKVP7qYDg4GfCw9M4+VRsNcEemSQPOS/CqOSFyevoKhq3aqG80a002WD4gRTCYd6OF8OCvy5zWm7N/Bx6FJqsMQzGyi5swo7t4ycE4/561klqWNdxb2XjOtVV/wDeD7TNQezjazubpZYZcGLYcqHJHJB9R/zzWVstPm1nUn7m7gSKKVpBFO7YcZ6bR7ccUdojaNLdSwSPLksSrmQjHPAXHTHqc0+v9Mt+z1uuoRd26XC4bfgth+Dhh5+vnzSxyPHJxXP3GfN0uPLJN7P+4jvdCllv1ttPtFdIuJJreYmJyRnLhvEmB1HnSkynaTnAB9CKtvZhpF/bNo81zsu4/sBi0hAOCpxyw9KSfsnXGiY3Dm2gB6XEu0geXh61sjjclcnSMOZdp6Yq38fAVcalFDII3bxsQAD15r6K5LtMu3DxvtOTweOtINYie1nCSSCR49gLgkg4Wjb52W5nMcgj7wK4J6HgcVrxY1BpowTySkmpbBOo3Di0LZ3Ydeh96FiulkQbeD6VR8WpiKyzHcORxwcc+lfA284BDru9RwfurXGb8mKUVYVLO7geq9fer9Al7vWbRScZYqPcEEUAI3QZDAj3onTNy6laOUyFmQn76MpPSzoxSkmF9qogmqsynBmRZR8/sn8VoDTr6XT7lpRGssEq93c2zjwSoeoI/EHqD0rQdrLUkW85AxGzRsSccEBh+IakVusEtxDC04TvHClwu4KPU0mGdwQ2WFTY/wC1bwx6BpNvbyM8RdniMn2ggHAPy3Y+lF9jr6ZNLkSK5SIwShiWBOVYYwMeecVPtNpcY7NWqwFpPhV6tjcecN09DSXsvEbqK8sQ+z4mIx7v5TwVP0IFVzYVlxOD8onjyvFkUvhnqlrqEUtnp/xcsu8ByoiGWK8BlPt+NYzVop4b7VLOTupdFG4W0k2G2AgEBfM7c446Y61HsvNqhnm0oSz3csezue/UDbuGcAcknpwT9KbxA2bamZoobu7QNDG5IZEcD7eMYbB4A6edeV03SSxtuTs39T1cciSiqPPZ47W00yf4aEl3VozcSnxtyo4A4Uc+/wA69L/s307vtbF5KIxbWMJLs55LsMLj2A3GvO9SW3eJIXkljjLA98sRdWIOcA8DPTpxW1sdUistAF6twba1uRmR5GwzFSQAAPyGTW7LNJbGLDilJpvwNe0qC77T/tSOdg1vMHt4o1yxICgFieg46dflWZ7S9rY7RjHFIt1ek8qDlIiepb1Pt95pZdaxfa3vg04PZ6fyJJ+kkg8wPT5D6nypJ2ltY7eKyMMYjjXdGMfJT+tShC2tf5FXmjGWnH+Y31Azal2OstRnfvZbe+bvHPXDcfmBV0/ZLWb5I7tGicyIp2Sy4dRjgenTFOf7PLdL7s3JZTRo8Uszhg448jWk1G/trGGR7iZFjhBY/vQSceg865zp0UUFJWxP2Z0aXSLUpLaQfEO26aQsz7j5YxwB/rTtCwVyTGCQdoC4/GowvFcqlxDLDLEQcSK5GR9OKouSzYCTKOepNK3bseq2MxdataWE8lleTqk8RG8YJHIz1A560su9X02XpexEZzjn+lIe0NwbjWLyfIO6ZgCPQHA/AUofk81oXTquSMuofFGwTUrEKwF3DnJ6tj1oWeeG4z3MqybRztbNZYt4iR5568017Pp/s9y2OCyr09iaSePRG7Gx5NToNAwQxzx54/0phpN2Vu2lZlJd1DFRgnJz0BGfuPXyoBhuBKgjkdPKrraeVZ4y7lt7YbccefqePLz4qL3RTyeoaHL8TYA4IYDJG0eEnB+nn1Gaz/aS0bTtatL2BSve4VwOhYH5+Yx5GjOztwY7eExuV8GCu0gAgeQyRjzGOMdMYpxqsK6pYOj42leGDlQD/wAj1rHelmjlCnWdSWw05JoLaGTfKAVkyQuQefw9vlSD/pNfqWaOGzQHoBbg4++thpUUUlqsMitLgAguM5x0I49zVx0jTnDiTT4CQc5aP61s6aUVDdGfJGTlszAy9pNU7wtutvF1/wBlj6/dUV7QattVUuNo8tqIP0rbzaJoMseHtrJQR/DJsI+40vGmdnYM7o9Oyp47y7JDfXdWrXH4JOEvkzDa7qzAbr+VT7YH4gVjtekkl1W4llcu8jbyx6nIr1CaHs9k4TRODyPiZf0rDdvItOW5tZdM+GCNGUdYHdgCDwfF6g/hRhJXsicotK2wHVtQ+L0jT4Qw3Aszgeo4H6080GULosuSTiEqM+Waxv8A3cY9j+dbvsgmnRqV1oslsYsYAbLMSCPs/Imrt0rI8tIAycdM/Or1hHwzXDsgwSFjKnLnjoenU+dap27EKcd3dEfzL3n6mkGoLaS6oEsEdLKNt6K5JO0dM59Sc1lzZXFbI1Y8dvcXkG3uYACCYxsYq2cDjOD5ck/fV92uYpUYHJRhz8qr0bUDpVyt8FZ17w95GrbS6M2CM++K05vdB1CFb3Vbeb467TvSUDYAbO3oQOgFJDNK6a2DkxquTy3JZNvtxVEisBiiBhWI9Kpk3SMFQZZjgAetbFwZUQkt5ImjD/8AeIJB8j0qRTaPOnnaoAXNiBbJAIrcRYXPO045z50mkbmhDfk6b32L4jJFpdy2dqSMqD1Y5yefQY/GtDYtK+nQMMqGCuRGMcgYB+eM/eazt4wWziiXyIz88ZP51ttK1zVNL06G1s9SniijjA7tXG0Z5PGPU0udcJKx8EmrYmvbCSS0kHdy/ZyPAfLn0rOIMDJ+lbq517XZkkjl1a8cMpUr3xwQRjyrCE4UD6UceqvUDLXgfWDExLIP5GP1xii54R3EUPI4CZH3fqaWaZeQwWwE5YZJUHHA5zTqSZXRZIyrDaWyOf8AnrWPKmpmvE04AlnaArEoJCxLzjzJzV+nSSI4kV3AeaQjDHoOB+VTQG0sZWkxvALcH0Wq7de4t4FPVYcn5nH9aRux0qB9bu5nskVwhV7jAwME4J60LHcTtYMiwoFEo53nOc/KudpT+4gU8YLNx88UsttTli8EiiRCwY+R496rCLcLROcqluaea5b9nzyS2UEDxxY3owJbP09qxkHU09vdR+KsLp4gyxFEj2nybOT+FIovM0+FNJ2TytPgukXJ8qutBZqZDed+3h8AhKjnPmT5Y9Kgftc1woBVZEo7bmktNStorO1EIQvGzFmA2uqH+DOfF88cioi/NyROrYcZVnmwR/hAHQYHPTg1noJ3t5N0YXJGMlQcfL0NbrSJNOk0Z7eR3kWCVv3piLKWfPCY6Yxkk/SsmTElvRfXLJs2LxqS2EMkU0Ky3JzhpgWCoV6bcjxe9Krm776wRWZMK+RGTlyxHLH2xxVus2lxAySylyoG4M+Tvz0bPmD60mkkOcEe+f8AnyoYsSe6Jyb4NHZajLdW8scgLzmIkSqCGCKBx1w3A8xxQ66jC9y95eu0id4xSFkB37upz9lSODnHWl1h34fpiJDmQsOAD+vpXL2KPvxIJXe3JJjLKAxHuBx1rnjim0FydWxv+0UjW2EfdHuw+0zxB92T0JGOPT3oXRwV7RaeJ22Otwpbcc85yPv4FAxA3I7uPmVcnBIAI9Pc5PQU+0XRr5dQsdTuTE0RfeW75WYsAeCM5zkdKMIqF2NryZKvwNdQ/ebzI5yP4RXJIf8A827dRwZJWkIJPIJI+vQVXqkqbSWGWA9KbahF3OjomP7qONOnmACfxNL4ZWPuMzBboZQW2x44JPPH3/0otkhOe4RsgBXdWA3e+M9fkaqOUcsh2lSOd2P6H14q4mYbiIjg8eJjkD/h/WkZWQJcK6x4VpMD3Y/rQmp5ZIgzEsqckHzwKYXKeBuFzg9OMf8AlpbfrliM5Cjg42/WqQYslsPOyLg6dgZOJXGT86ewqGZVPPPJz1rM9kZAkDoWye8J2+n/ADxWhmk7mJ+7A3ngVVPdkktjYaXqy3FzBoelMLdWOZ7gkblX0Hqx6Chr3s9aX13JeaZf3VtNL+/mQDvAQp2kryCcEA4OevFZW0uG0l0+GKyXzeIHGdpP8R/QU80rXE064QXEoMkdsIFVef4tzE+5OB7mpySfI0XT2J6toj3F1ElxrMqJLGRG6QrtlAGSoOeCBzgjpyM0ji7KaTBMJkvLyWQcqkuwIT9BxRnaXVttvZWUefiLe7jyP5SihT+OR9KVz3zd4QQQu7zbGaOlJUjpTld2TfULZAUhTaeh9T8zWf1WFFXdZ2Nuc9RtAIP60JLeq13OUY8yMRz5ZqFzcKQFl3pkZV0cVNRpl3NSW4nvQWfJt+546BcZoaNQzEZ8ulN7pZIrlY2kkOMErIBxn5cHinlpYW8qbnhjYEceHJqjy6UZO05Se5jYU7yYg8/XJqVvHM0rRRIzsP5RnBrS3VpBHcHutPMp6KEXAHzr7upI1AuJ4LKL/wAOLBc/Xp+dN3bOWB3uymxt7prcw3aRSxnGUbJPtyKvXSdOJIaFx/lmPFEyOBbBIomjQ8jd9p/fHX76U3moiEbScHH2V60kXJvY0OMIr1DdLbRoAu23haQAb8qTtb05/wCeava/gSPZEipjlSABg+VZe51O3WOEW0b7yuZnLfab5dBj2oNr7ew3d4AepLdKbtybsXvRSpG9GopLAkwwA3IOcYP/ADmqJL92BMTh188EcUg0yYxWci3AGxTuR85Ug+h+dB3Op27E91bkn+bdgGtFtmdj24vJs8xjHmD50I9xG7lLfcJH6RMfP51n3vp5BgNsHov9at0nw6jA558ePwoaXW4upDu522ndJcSxOWUMTIpJYeY48s5pRqEu68kdQiK3IEYwMH0FP9bt4ZtNSeUuvdNhSoBPi8j7ZFK1uEms0tnhXG0LuA8WAc5z61BJJ2aH61pbF0OdhPLKAck8VMSKUVmHiweScknPtRurxRC0tZYUWNJEI2pxyp/i9TSgerFqpFalZmmtLosRy6MgQY4wSeRUSSobwqwIx8veuFsyFvCAeoAOKi5YJgFRn0pq3Es7u2MCpweuVNG2Oq3lvBcWsUh7u64kyNxPGP1oBCUIYc46imLxSMiRulsNrEs8IAc58vLOK6dcMeN+AQoxLKSfCcHI5ri+HOasYMNxcFNvOHzlqhbMuSXJxnkqOR8qHgBJZFLKsUasQerDJaogJtdW+3ngeXvUQdq524JJ8RPJr5FAVyc5HmDx9a5I6y+4u57hEW4uJZFjUKis5IRR0AHlRcOtT2kHc25REkTa+wAEj3PXPH40rVhg+XuRnFQ34GBjn25oPHGWzQYzknaZq4dahe3eBJD+8XbtKngn8h16e1KLk7ZmHWqbVJIGjDouHYNuzyB6VZc8zvz51OGOMH6S0skpLc3EtrC8CC+vJe+K7l2yFtx2gqNo9DvX61m59CnudSIh4iyA8h8j+pxg1r3u7iTuhaJGptozGHSMElc87qC1PMMqzRvKVduZJVwST8uK7LNxi3F7hw41KaUlsUJ2JhugZLeeeFFGCJFDnPr5YFKbns9DY3LW1xFeXkoIwbRlCHPIGcEg+1azSdXeBVK5JB+35/StDaiwNqZD+7cn7EeBz6+leM+tz47Unf7/ADPZn0GKcVKKo85nsdOsdNFykMUd02CkVxlzjPTnz+mK4ttqd6kbW7GSORtphUFO7PlnIAI9xTHtTbxWXae4eLDNIEmL/bKFlBIGehzTTRdXnuX7u4ieZnbIVRnoPL/StHfmsalze+5LH0am99l9DMw6Te2FwYb3SllM7bIpZHXuuhOBJ0BPzzQe2babea2eNoicOx+xzyPT6161utGtmQlJI7uFsRO+7LL5nPn6+mKyVz8PYxWtncPbyjcZEjltijgHPiyOG56Z64oQ6hye63/Ex9RieB7cMyUt7coWRBhYW3MxXgDyzx0+fWror4CVHmPdK4yV5x9PanuoXo1G5t7CC6uJPiAUmmKLkrj08wOufurM/wDR/UGurmIgtHC2HkQGQN6bQOTWiChJerYySySvk0/ZHUpPgJYYQhKuYzuz9kHcvAIz59eOKdrbQ3EKM7lbiOR0AHA6AjGBwOcH0OPWsH2ZW+sb6aF4JYTKmFeWBmVXHK5HvyPrWl1LTrqeOW0knHcTxrJa3iP4WkHUMB03cjGPIVpnnhB0xVufWkklkfiJ9ywTEgZ470g+XrjPNbnR9V0u6gRVEMLBcOegYEcg+tZWCzW30YaNfX1i9whDQCWA5Q+ecDJyOPuobU9KtFtJF0uYySJGX7yCQKjjzDBiQCPYjivH6hQzTvh/oeliyrFDQ9yctjNFeSRWclvLCJD3bfEKCyg8HHWtJY6bcSWTRXqvLDIAWNrJwozke5+oxXmOh3M0N6YriN49yEbj0J+dbLRNauNPuVeOUlAeQTUupwTi6vg1dPn1p0aVYV0fZ/tTT2lwCiuPC445U++POluv6vFd3lrHHZrcxW+W2zEHDHAzjz4H40e2tw/t25mWdWjIjZIo8ARMVBb65/Om+sWFrrWjzMVX4lIzJFMFAY4GcEjqKzxVT3HlJ0nJGT1TSNO1/RhcRwxW9zE2HRXMac+Z9PnUdL0eDTIoY41t5Jkj/eSRnczZPXOM4z9KYzaTpN52Ve9hV0mijU8SEjeCAQR71kJLm+t9Q72K4lYJGwKyMWULtOR6jgeVasLWSHbb2MubHTc0h5quh2GoW4itpGtLlAzoEOFY9TkefzHSkGm62lt3bty4YMqvzk0sve0MkqR296XiY8ia2YqQf8Q8/pSy5lVWto1kWXuA0neqevopGODn861x6RuOmbtGV50naPSJ9ZsL2xktNS7p4rpG8CFQVY8g8fZOefWs3rvZ6/hbdpsayWixg90rmTBA54YcknOMCkWn3ksciG5eJHB3IoXpTyPU5lj22kjLt5JHOP8AWo9rJ08vQ9vrwN3VNAFn2d1GdwlxpTwf/NaQQ/g2QfpimqznQrC4sZ5DE91HtXvRhGXIztcEqTx54rq6iwlV5vHJkE96CSfnVfa3U1vdFIaFAUlQqU/h8j+FHu5MmSMZrZmjF1EsMW4v8xVpWlSS3YVr+xizllCzd6zDrwEz+JFa69aOTSLe1v8AfJbxPnvJW7sZPsMsRXn3ZmZotTVkjklOSAkQDNyOTg8ffWrNo0zdzcXQeeVjtDARkqBlTk5GdwHAzxWvLGKyK+S+LqJSxN2Fac0pnWzhaK2QbjtBx4M4Bz1bPJ61VcW0uka01trJjvLW5USRPygZQcDpypU8ef1zTjSXWP47StQtLfvY7dikmAzqQu5Sr4yR0xSmPWNG1m2H7XtCZhGI1mRzvjHUbfLqTWeU27TW36o0QwK007f90zGdskhXVrhbVCkIKbFZ9xHgHn51VeESpDKFJ3woR7cY/Sre1tobO9MDSrKdqMHU/aBXI+Rx5eVD2E0nwsZViGj3ICPQ/wDua9XCrxxa+DweopZZr6gwiznioNCMH8qMRcMR5Yrk6YX8DV0jHYy7K2oaC5lkUFe8RBu5HXn86SxM5ue8DNjvNwGffNa3s7D3ejQkj+9mMn0H/wDzSPszaC91WygcZR5AXB9ByfyqONXObLZHphE2vaGzN3oV14c/uzKmR/FHJz/5ZDWQ1yBNPmsIoh444VZ8j+MnJr0gRpLbrC58BnaJiPJZYh/+TXm3aCU3GqFiTlQEOfUcH8afpPa0Dqvcmel2scd3pxtpccKAB5lCowf9fY1j9L05tJ7RLG+SiuCCPMZp9ZXrRR6VKE3RyDuZZM9A32PuYEf71WapARqXfkIItuS7NjafPjqR0rSvgyyVuyrTrOSLWb63iSZn79smM4Zt3IIPkNuBn50ySzgsojE5W5djkxjmMe3+P8vnVkl7HDpgeWaOFJDhm/ilPQLxyeg4HJrz/tB2quL+V7XT1kgt87WOMSS+x/lHsOfX0rBkc5ScI7JGyEMcI65bsp7Z3yS6rKqyiZkCqMNlUwORxx18h60DHa3dzZtLeSP3VtCTDGx+yOvA8hnn3qGnWpTWe4uI1zGpYr1AOAR+dPUiNxBexBlVpECKXbaMn1J6U9qCozZcspSpeS3QRLLpSyBGKRxEsVHC8459PKgNeu3RbTAjbJYlHjVx9lRnBBrRdmLdrHRZo7+NeY5EXZN9ltxAVgODk44+RpPqWlx3iTPbCeSeLAVQoA8IIYDnn18ulZe/DW0Wx9M71pgWmdp7qyQw2sqwIxOVSBACT18qkus2l/NAdVjEkETFe8e2JVc9c7WBJpfBpdyYWQ2jd+v73JBBK4xj7+a7cQSadM1lcxQzoIkLbZMHkZ8+pBqyWOUqT3KuUlHccDtD8CI4rG7jgt0O1XW2dd0eTgkEkNj3596baDrWpanqaAvavaL3g71YTGzlVBztzkdR7c1jzcGCIS2SX0MisGRWXMY45PORWt/s7tVa277eVZYmLE4/jcgEfRK6eNQVoaGRz2Zhp3LtubqeT8zVA+18uaJv4Xtbqe2l/vIZGRvfB60IzAKeetbb2MjREH1p5ose2wDHGHcn9Kz5cA1p7KPbptsp48Ibnpzz+tZ879JbAtyfTG7H3/1r5Ld5pE2qCzEgIAfF8uMc/fwa+LkMpAOM5OG9/PApjo1il5P3Y7uSTIIjkYeLnyDEbiOuPzrLqo0VY00KcqsRYKXAyWXBPUjJyM555ySPcZrUWl2gVDwh6IWAAPyJA9/P5ZrF2NxbiRIo7gER4ILqRwpPIzxgeoZacabdMiBi6K+84PKK3QEHkK33nqPMcwyR8lYvYe6ha3F7azwWVwYJDIHDcrwOSMgAnr7/ADpJJ2T1OT+91RGDeTGQ5rTaYd8rgqwOzGCMY4+mfuo4bWtUfYykAHnn5+dW6abUaRPJBSdnm83ZXVI3dUthKqscOhXn6E5qibQdURVxp1wQfLZ0P0r01gElwCvKg4wfXFVou6N43GApxk+XmDWrvSIvDE80j0PV5FISwutw/wAGOPrQmu6FfJpkkt1YTqkLKzMV6DIB5+tek3Go2cMRF7fW0bKcMC6ggj65rHdrO0cd4sGn6U63Hev+8ZOMnI2r6cnn6Cmjkk3wK8cV5MPIkdxqrBn2xIoP7xS3CgcMVGenBbHlWug0q7ubOE2NpNJEWY5jIcDpgZHXj86o7NaY37fvkMEMndo5feTuJwNyoRwOpHIIrednbeGw0O1gimVo1XlwByxPOffPFNLMkqQFi1O2Y89m9Uhge4uLMxwxqXcyOoIA9s0J9iOWU9XOfoK23a6fuNDeMMSZpFj+zg4zk/lWHvGCWwjJAdh09KyZpubVmnFBQTF067NP46kL+dMIHBstNycYtUB+jMKB1FwtqqjpkfgK3fY2Yr2Ysws/d4Lj+6U/xnzIo45aVYmSOp0eSXY7u5k4OAzD8TXdLSWbUrfuBl1lVgcZAwc5/CmXa2KVdf1HvXZ3+IbLvgFvQ4HHSpaDYXFtKl07MkWfGnjXPpkgYPyJr0I7qzFw6CO2TSSyWjyOWwHAyfcGs0x3NWj7VJujtpQ2RllIx06H+tIIgN/7xXZfby/0oxQJcljJ3klnDjmQ5P8AvNj8hW4j1O/jJ2XO4Y2hTGhAHToRWVtI1uO0ESxBmSFFZSqkfZUHJ9BWnIJ5VwPVd3X5UmVKT3KY20rRW1w7IFcI6r0Dp0+7msffJ3V1MmOA5x8q1sih/sOoI9Sc/WstrYddQlDKPFggg9eKMdkdLc+toTPZYBAw+Rmpwia1jbY+1mOTjkVZpEbNauXGF3+E+vrRDxfzcfIUr3CtjsOspLG0V8m0kYLYyrf0prvjnUsr5DAYI6EZ8qQT2ymqYXubN/8AZ2wpPKHkGoTwp8FY5WuQvW2ilu1jllCYULz5Z5oQ6Q7N+7kVhjOR50PqshmvpWHIzgEVXa3U9q2Ym481IyD9KaMZKKpgcouW4ZcRNa6V3LjDNOSfkBQEQ8LUw1S5a6treRgFJHQdB1oa0hzdJDMREGYBmkGAo9TRg6VsElcqQfovw7apax3ds9zBLIqPFGcMwJ8j61qrjs1aNpdulxClnPao8kzxHfJOvq3OBjywPPmi1jtotPa8tYVElwqqz20QRlVeSdgOPLywfWl37eOpt3UqbVZ0VJC21gdwJJYcgEDy9qw5Mss0k8bpLk1KGPEqnuwbUNB042FsumyMZu//AH08reERtwCQPQ8cDrmm3Zm4n0SylguLKFGfwoyrl5vPx4PK+/0prf6TbwwpMlwbiWArIRJwjZ524H2lIx4j50p1OayjTBQWskZ7wkLsBJ5G3bnn06UcOXXHSne4Zw0rUlTFnaBY47GFFH+0FGDRrnYBu/h9sk8evWs1bxOLmEiMsNwLDGePP8M1q9Ls7zU2knjxBJBHsXvgQHd88gHp659eaejs9o2nxo7R3bTsFjlYvtETkdBxzk9PnRfU48T0vkmsXc3QhnPc2yAu0tvCgSNXULvGTlj7gYUfOsjeRSBgQCFA4AOcVvNWke20m5injt+cwwOMOyxKRhc+RB8+DWTjha4uYozKkIdsd44O1TjPOBVcUrtkZNy2FljBLcXaRwEKx53HooHJNPdEWaLUtPe7GyEBxHJjhtwOBn1JNPLXQZNQi7zTrCztbhl2okUzN3w43EkkhQOvUZ6VLUuzs1o1pFHdWc4hdQNkqrIRvG3KE5PoCM5ovqMbem9yqwSirZXOpuL2CDqJJFUgDyzzTztCf9lWJR4mw5A9Sc0s0y2mftKBKjosCu7BhjB6D86K1aTvu9ZhgE8ewzSf02Fe4TnK5AypwOAOfuzmpqikDvV91JC4PrzjOa6owxLDPPQjr9M/8mrCPNIihBBI+zn26D8ajZaQPKqDcFC446qBjr049qAmhJXDDHOfSmmeWYZAPAy/l06BvmfbNDTxlQNy9QTk5A+85yeM06ewrQltLltNvhI3ET8OPT3rSyX6vGrIwII4IpDcwCR2DMHHQEEH8qWtFPGGWOV1QeStwKp7iauJqY9R+GV/hkzK/WVjkj5V2xS7nuI3tvC6uGV2I4OeDWURrtekzn54NEpcX7YAuHUnyHFGn8gu/BrNRkttPVjJOJrl2y0hPUnrj+tZq91l0klUwyLL6OMY96p7h2lLTFnc/wAxyfxoC/kbvsD7KKF9aaNN0LPZWfLdEFdzMwB5B64+dXnU3EMlvE2yGVssuASfQE4z9KWb8+VTiXvM4dQR0DHGaq4LlktTqrNHJG09nZ3Dcl4wM+uCR+lP9LT93gDlRSuId3otkkhVWEYY59yT+tNtNmPBXnI6g1hkbYLYWahHJCZFluLhIByFjycknkdcD5mlSzx25V7cxQySHG+TMkqj19B9Ke6mwZcOefc9aQgwLOWn3cnCbVDDd758qpB2hZOmRuLpgxKySOWYBpJDyfp5fjSeYNvOTls8mjJHz5ZAPP0NDTL4s9MjNbIxUTJKblyDEV9j61951Idacmc8RG3Jx6Z4roT3qQX1NTAHkM0QNkAlXwfupY3H8LA/cajtqeOgo0cmbGSGK5gmtZJDFFKMb9u7bg5BwOvSh9P7PaSxkmfUZJRGGAhZO5ZzjjBJpKdamnljjRREm4biDkmiI9Ql5UvHJjg/8g1klGS4ZqjKL5Cu0tlpVtptu1hMxlL/ALyMljt48yeM+XFZsMOq1pBaftHS57maJo4IGUM6YJ3E8DB5xg5z5fWk81hGB/s06keYk8J/LFNikkqYmWNu0ByEYOevrQz9eBRxsLps7IjJ/wDTYN+RoeS2nQ4khkQ/4kIqzaI6WuRjp2mSyWySmKTY+Tu28Y6dfvor4KW7haeIAjcRt9v+f1oW11C4WI27HEezaMAj2FMFtQoQ2tyAzABgWxjPQZrO7u2a1WnYGs/hlDJdNIhB8s/8j/WoNaxGCOUSQSu2A0e3DKfp5e/vRo7pHddSTMrFfEV5Cge30oG5MVvueJ9wC7h54J6D8q77jvBW9vNdHvIBFsB27fccZodrC82gbBt/zDk1donjd0JOcggg4pnPbEL9tgev2zxSubhLSKsamtQhktZYvtADjByaiI1RVbI3HyHlV92gXJzk/OqAH2gBsqDnn1qqbaJtJPYnb+K7hHP2wKIuY3799ylTnoaGtXJ1CDOD41plOczPgcZ86ErTOXB6F2b1YFWeBYGuNixd0EK70HoRxu+fWm93JbWlhPLA6R93gMkp+2MjgZPBH6GvO7bWH01LmG2yrM/hkz9kf1oCa6nu9pL+FRwB0HvXlS6XuO3wfS9yOONXuau6sFuLqW/ivUgtWkG2JUyy568dMVbex3VsAbW4S5tVHiliPiHzHkPcVmdNuUilAmbep6ZNejRano66bEkMTKQcs/AEQPl7ipSxSg6btIeFONwvcwKrDeXD/EERSA53K+dw9/Wi7Yzafc95bXBY8yRlWycjjFbDs/PZrfNB3MXwjKsigAAoG8s9TzkVol0WzvEkiv4rZt0hWNl4JX+E56g4rPk6txno07fv98kW5Y+eTzLQS/7Tw7qJnBMSPllRyc8gEYH/ADimd7oeu3Cwi8gfUUtiTDcWsqqwU87dpGeD0p+3ZGLSIJri1ZxLAd8kEhDZX1B8+OaYaRqMZuV2DCjBwTkE+f0oZOrcZ6orbyI4LNj33PNbKwKyRtbXP7yGU4trte7ZG9MjqPUcUZC97LdvHeuCucjushVYeXA4PmM+fmad/wBpFrGuq28sKGN7iEllUZ3ENgcefHFZ02GotadzqNhfLAy/urhY23w/I9Svqp4+Vbu5GcVJvk8zL0q/pC7y9kVI54bZ5ZBufaVZW29GO5eD7jqKuAV5viJVnhuZFGY1XdJjz4Xk8eR+dJ7Ce9XTnjhvUURZVmujtxu4K5OR16E4NMLS7wLW3be90zBG2hAY38mDE8+XX35pnBVRkcWuRqXOYJrK9IbmFIbhTEzMeoyfX1+VcksIBeSWnw8O8rvQMuCuRyCynnkkY881Ey3HfwRTDvo3k2rdhsIrZwQ4GcfTANFSNLZXf+0TRmPYCC+MbySTtb0wMnyqNaeAWZ667PtDamTTTcW8sasZYSxkEoXGSuBjz8+tJp9UlsLruLUlhG3ErKY3PzGfKt9p0jPdSrbyxvKqmNgDleu7OR6buo8xVSaTBf2QiEavbzT7mAfJaRecsx5C4zyOTxTR6hJ1NWWxYpvh0I7HtOZbSY31nazsmDnuwjsM/wA6gEH760Np2jiW1NmsssSybcLINzd2RkjK+vTOAeaFuOzcFjdTR29wwtt2UtQTvwcZzgZzjPJ+XvSLT7W6tdcUXSukQUGVxEVOG6Ae54AweRmg4YstuPjc0Kef2o2dzrklpFeLFEAY/AJIoNqknoV4xwAw3Ugd9U1q2QtJbRxRQy7prqXohPiJ82x0BxU5b+GwuL2KZ1ltQq4kjY5PhGBjyJ4+oq/SU0/VrRI4e9I3eKKVw/UHO3zz+B6+VGCjHdoaOKWXe+Dz25WzF0FMz3ShsGVl2DHsvX76F1Ve7SNo5WMZPCHjb91PO0ukyJcQSQaPNZI8QVwCWjL5I3A84yME5PXNDWemtHOqXzLEqLuBIDhvQDHFej3YpKVmftOMWpx/EStctIgaQMXAA3Y6/Ot3pV/YW1jFai4wyYDA8cnqTmu/sj4qKF7d9olH7revEhA5BIJxg54YeVZnVo7eSKaV/wDtKkAuG98c+tZsmjqajwVWBQi5wlf37GtmurcuTNIjEDwvnBxSG9ubYSDIV4XOCrcjilfZuWAakouyGA4TecqDWojtre+1zw20ZMSjLP8AZ+ePM1nljj086dvayam8iKBq8NtsY7e6GBgAAY+lWarcR39hPCwUq65T2PUEU81a0E1p8PJFE6OMK2AQD+lY9rxQzw3KjwnaQPIjipYdOT1xW6KTk4bN7MU2WuX9qohE5MY6RyjcB8s8j6Yp3pk1lPp5F1GbU794IUHJxjIyQce3Iou00jT7jTATtklbLPI+CSfT2q835VY4oZGVUACgPkDHseK1ZOpjN1GO42B5MW+rYy/ay5t7vUzNZoEiaNMBc9QoB689RQWmSFEcjqrgjI/59KO1mJr7WyMJEGRS5jQAAeZA9aZ6ppuk2ujQz6VJI8ivtuBKf3mSOOOgHB6etbseWEYwh8mWcJTlKYlUqHBz1zmrJioBBPDLVDKQzZyCME5I/T51fZRfFXtrbnkSSKDkcgZ5/CtSaqzJW9GskT4LSraEcFLWQn5iFyfxalfYdo4bue4OGmjh2xKBklm44A69KfarY3V4srwR/uhazoHY4XexRQPuNDaH2dvM9w1xGTKdqxQqzlifYYB+tZceSMU7fJpzY5NqlwaGFXFnL3ilZdkMxB6gjAP/AKqwvaa1EGt3Tbh3bSGRcckBvEMjy6+db6wtBBcDT5HOEieAvgdVU84Bx1X1pZ2g0CW8kE1u4mQwKsiIcHcucHacE8Y+orsGRRm99mNmg3BbcAfZO676xSCLeHDsgZmyU3DggdB4setO5LaWeW3ngGwqCJVOTujI8Q98EA5PvWHTUbvQ1ljt9MnVpMAS3MLKAc9QPP769B/s6uLm80K/j1AvNcMWLEY3SKRwM+xyPTmq58rxQc4qzNjhrelsCuo4dNltZpu5NxGrx2w3bikhKnJ8gcHA9MVXfdkNPtItR1RZlMrb5VVjyhLAgKPMcnJ5+mKadpNFuYtNsGVIbq5a9hZFc7QDtO4Fv5TtHPtSbXNcsoYXdJbq6EykMJAAsWfJX88cjA4wetePryyy6293yapYko0Yh5Vi7S3rHyDAfPaP6VK+l2X0ogu2MBi3BZUPO5RlcfM8H5VpbKaC/Y24tyy38hRbuchVXZjnfjJOAuR+eaY30GnG2hjvLWGQ7Q0RgmA3qpK8swyo5zg9fKtb6jfdHQ6ZRj8symlXjTyMrW6ukSd4VIJ5UYB49SflinGm3xZjJmSVYnU99tyIwT5qOT4uB88UF2lsbPTbqzkMzJAVRZLWMkNtKAswPnnODnnNByQW0czW9vd9z3sywkXBI2Drk46jPH3VGcIZPUvIqvHJQas1I/6wuvhLW5S1vR++AlhLCVGGdrH+Ej0x5UDd2Wi21iL66EMkjI0ZWYsXuV3DlByFYDjy4NIruHUEvktpVkkCZWFpPDuUH1J4+WeOlOZrxrnTnR2t99tt3wXBBYlvJSRzjHPnU+1orS9voPD1WjESXUyrIIppFibI2CQ42ny+6tn2a1F9MtJUggifckMZMgJ5VMnp7uap1DRo57C+mtordrmWJZHjGzdH0PhA+znknHljpTK17PXTWcUlvcR4mzIyvlcZ6AccjAHNejHPCbp/vgEsE8atGT7Xh59SN8YkQTqNwjGBuAwevqMGs6VHpW97Q6Bdx6VcSTNCe5US4ViSQDz5ehNYdlwK1waa2Msk09wcinFlqwKLFPhSuAHA4OPWlJFE6dafFm6Azuit2lUDz24z+GaWcIyW40JNcDxpS3iIUhiDuDZ+41SzynDB2Vgc5HGPkaSxSyQ8xOy/I8GiBqU38Sxt81xWd4JLgt3k+Q1d8UgeJipH8pwRTKy114SROAodiWMaBQRjzAxn9aE0KNtUu44ZgERnCBl9TWtteyttHIrP3MzD+Z2YfdijLFt6zlkv2ln/AEoj/ZjixkkSdwAroChQAnOPpxx60oGu6kUKNqdyqjjAlP8AWiXvbSGXA062lK8EyFuvpiqhrtzDcSGzhgt1ODtjQEZx7g1TFjUFSQk5anbZxL4ygG71XVSOh7sFvxL0RE3Z3vFa9k1qRCPE0oAGfLpXx7WaypRjdhcAjaEXkcdRimGldp9Ru5O5uALhSQcCDO0jnPAx99GVrwBU2QW57FQspWyMm7g97Gxx79aZx3fYtWG2PTMcZ3xAfmKfS2EWo2zRXNlEYpF/iC5HyxzSgdldHkUxjSoyx81LHB++o6k+bLKLXFGL0vtLDoeuTyxWsUsfeyKx35VlYnO3HQYNei2jRNGwTwwvyEcqp9yR6/WlsPZbRI2V/wBlRIc9HjPX/eNOs2sKRo00Mar0XvFXA9qSTUnsFJpblN3ZW+oRi2vYhIpO5CGwc+oI6Gsrq3Yy8g3TacWuohyYmAEg+Xk34GtTJf6WytFJqVsM8f3qce/FSGo6fs8eoWIPn41x+BouP0Dq+p5k2lanqLdzbWMzGLg7l2BT7lsVvOzmn3Wl6DFaXIjLqXZ1XxjxMT1H9KLl1bSFwW1S09xuY/dg0NN2k0iLdi778Y4EauT8uePxoqMqqgao82ec9tlMXaS7cj7RR1DDy2jAwfKnXZi6t5JLeaaCF0DASK0agEHg5wPfP0pP24u4tQv4LqGF4leHYQzZyVJ/Qihuy1xtuTAwyGr0cW8UmedkdTbRo/7R4YLO0t4YrFbcvOSJEfO4BeR046isEjGNwyEqfVTitP271K7uri2gupQ4h3lQEC4BwB068AVlGPNLjTjGmNkalK0PtBs7++1iRdPEEbSMqNNLIFCAgZ8+R7Ac16NqnYq4tUaTTbuO6jC8xuVWQHzx5H5cH51hotHSAGdZoRMVG4CQ7s46Yq0xPIADIxIH2SckfSoyUpScky8WlBRaJzQSodzb0bpkkfcRWX1qWT46VJFDFcAHbjHFPntnViy4DY6EdaWXcF5MxIlB+a80ysFi/TLr4d3EjbVbqpFObdluomeMFlU4JA6Us+BnPLojEdSVo+zjaNNpUL8uBQAWNCMk7cj3FVGFOSAPvo4KwxwR9eKj3RYDgn3zRYRbJAM42CoLaq0yGZW2ZG4Djw55x9K0NtpRmhNw6gxIfEFdd/0XIJprHqCztKjSQwEwH4aFc+HkZUccA7c496zzzVslZTHj1cmdu9L7/UZE0eCNrFkMsIuiDiMfwlj/ABZBHHJNdk0qO4ulmvJSJXEYZdzM1sBx4h/EeMYzR5u5ZruMG87tWO4ujblGSfIfl71G6DadPLbzKJnVipaJ9y++COTnAGR05oqWl0y0tMXXgO0+/vzG/wAQcsz5DooV3Q54JHA6j78VnWlngleSKNUMEm7GM7OeD/z7U5trC51WSRNNRIyAGlkZ8CP2Levy9DTxdFsJLC5gv0hguJIUDTLNv2bTy4GP4iRwM5rO4447xVWTaeRekzf7RF5p8qRndcRxll7sEsBnkk+gGScevPSpaBJFdapGrz98DGGlimj3F2HJHHXGAQTitAuiafpmnT3NtYPdlYdrRTpsbdnGQepJzgjzFRlt7eDSLe6utNNgkbi2ZlKmRFYeg56+vPNItEoSWN7/AOSnbk6lLwH9o9d7rTxNMhM4BCsVKlD6A5/LyrNT9oIJ7QRzhXmVVRMkuVGc7gT6dOfn50m1X4mC9ihuQ4RhlY+M4zx8if1oTTbdtR1CG2R1jl3dZDgIo5PPsKGHp1zPd/Ik8spTqKo1emRWXeS3kEGJYFGIe8DZJGMbD4nLcnjgcelc1T9oRaZbpYaTPFBJmWYdzlRIDjOB9nAAwT5Vq9MeNZDDYBks4PE8oGSA3IUA85PJx5Coy3v76ZrYyE2viJkZkJJGTyeOg96MsS1WzV9nrhi+PV7Wx06Ows0LLEA2IzgN5knHXJ/OsH2g1V7rXGuohgphI8+QAx/WtJrNlf6NCNUEE9tDdlpEGNpib+FSwPQ5yFPpWDZi7u+cgedHouihjk58/wDvJLqs3pUUbnsbIGi1K8VQod0iVsAE4GScDjzFH3ad5ZXD8YUcZ9cj2oLsuoi7Mwessjufvx+lNLpVfT50BGFiJznHPFXmkrSJ423TZnghJc8sT/CAenp9nFExL3Qzs2ggdQF/M80Oqp3jb1THHJAHPyY/pRMCsThctxwU8h/ur0rLZoaIsy+LfIBn7RLJ8s/8+lQmiIk8SY55KrtHTrlc/wBKM3yMgK5XC/bw5B9+n4e5qmRVBwybXGCMjG37wMfhToVi513sxYFmJ5PUn546H6UObdCSMdRkDHX7qauNzgBt2Dwuc4GfIc+fvxVJjOdrKygLkEqSMf8APsKNgoWLa5IxtA8uPwq5LfaBxwODxRZiYKQG3ADO30+Q5/5NVSOVUhgMk+R8q67OSBpUEStu6DOB5fjWYZnlbafCD54rXWLwm/h+MIa3DbpQYy4Kj1A6j8qYxaM4n1Nxb2+nxXBxCy+IYzkBE5x5c+VNHJovYSWNzaSPPZoZLeQxzRsrAZwykHH1rRW8dl8Fbx3enBj3YPeplHOeeo4P1oy+givb54Nd1IJFbqdlzFCWMjcZUny8/bNCpZz3cc08cmIiP3ag5Y46DGeOKv3YtLVsS7Uk6juGSzxTRJHFIpjiQKUY7WwB9xqBmtlspV7ucSZUxSKue7weSCPUcUElpcqlzHHE0zhQSYxuXYOSd3Sq3t47l4pF7tAQhfxdF6YHr05+dDRHlMfVLhoKm1CJrUPvk4OGJXz+tKmvI5ZlSMN1JJb5VzUbTfczyRtGMEbI/Nh68cChoY9jlieQKaEIiTclyWK+2Zh75r65dSoyMH0FUu2JM1ckfeyRoCBvYLk9Bk9TV2iC+APYzNhQck8AVJY/U5rcWejvpFt3wiiknWVStwWwhAbggsMrjnkdas1fSItStlayW3gVJWfvO7wZVPBK8AuPPy6UFLc2fYpuN+fgwm2prwOoFWXdtJbXT28m0yIcHawYfeKkIbi1m3SwOndOA/eRZCn0YHj6HrTMxOLvc0Oj9lpLnuZ7qWNUI3m3yQzjbuUBugLYI9jj1qGrdmzaxT3drdwy2sfIR2KygEgAYxgnnyPkT5VaLqBrx1LzTWC2rCFoVMQeQL4MjnHI6ewo2+ue7s7gSxm3jMTossid6sjEccfw5AwpPTms7yyUqKtQqjEW6/vwvmTXI0729CHdh5dvhGTyfIedbHs72Fub6OO7uLtId4V0jRC7gHnLDjH419c9iprE2/eTRPe98S0Ac5kGfCEAGemckkY+lU1J8AWOVXRVfqez+kmx3Td7K5dd3h2cjOR64AHpnNOOzOh291pZuNYgaS4uMPCoO1tg6MhHBzyCD6Vn+0Nwhv1e5hEU1uVU2bqSCBzjPpj3yc1pvjI5LVGXuUtxGoHwa4UE87VJx08/rWfGqjcuTR06UpO/AaLjQpZHsf2fbW88sqmeAx4AdMhePkeMHrS/tJpdvaWb3+kXCxRxu3fxmbwgZAARTnoc+fPkOKGhm05tQPxFus0zwMhmL5ZTnwnjjOPP0xR90+yzvltEil/dNIsLEMSNp6ZGOOTg9R6GqNWamoyizGvcCcnekMv+JRtP3rVaiPdle9jI8twYfpSVQMZ9utbnQNDY6FeW895FHNeRRyrlO9Ee1soSwOU6kN6ZGaWaUFyYYzcvAm1GU3UwdABFklFY469eT8gPpS+aGZ4ym3kck5GD6CtFc6Lr+jNHatC9wxO8pbrv7ssMenmOhFV6JDbapdJBeW6xQRwuqGJdjOy488csByamslK1ukHZ7MS6XC1vcBnZV3KOTng+lOLvCjaSu7GRxVPa+ysrbVkGjyOI5xuC92VRecALnkigbzu4JljiuzNsUCRsnDN5446VzWupBjJRtAV83LDzq+LSr2W2WdY12t0/eAE/fV4tIzbpcyRR7HZlVmPUjGfzFXxmL4doB3JTO5RjofOq66Wwum2KbK2k+NjfYdqSYY+hFMJZNsjDA61CLbHKFGOD1XjNRlYGQ8Vz9T3BVIo1KGa0KCUMDIu4Z5/Hzq23O6FD7c1K01BDD8POveQnnu35APqPMfSj7DRY7xv9iv0iDfwTfw/Uf0qUpVGpbG3HKWrUt0AspBGSD8qc6PNOJ40Ve+3sEVCuQxPlioT9nL+31OCxMkLyykbSD4cHzzXZbZ7DUXhF5FNBbty0BOGfzGfbzxWecozVJm7HkeN20OGhvU1pdllOEiQRhu7OCQSTj76f23aC6F7FYCOaHaRJI0yFS2OgUHy96WaLr6RDbOR3a4GQvT0rQaRbLqEk73eoLKszHalyxO0eieleVljKTqceFSNDWpar+o5hv3vZnNuhcNH3feFgB0xxnr1pFHpdxoaySgtclB9kkAoPU+v0pYb79j6m1msjFEAaPcedpzx+Bra6VqtndosjgA7fsschjWZ4nj2k9mc9laRnEvp76VLueJS1uhw4GWjTqcH0ptY3tvf3KvIqsGAXefQdMf1oKa6tLTVrq3ULHHncEP8ACGXJH4msppN7MZE+FjleNvQHA+tNDA8luK4OcoJerax3220OS2nS90huLgGO5QAOGxzyPPj8qyOqvFaR6Ut0HhYoxKhSVQBuDsPUZHStVqt23dW5lvPh1t3MjCPLOWxgcDoBz1x1rLdoe0djdRy77FbqUkRLNcAdB1wByMZ8j1Net0mLK61Kl+p43U5MauKdgjavC6u0crxMT3iKjMMHpgD/AJ496bRa1d5EjQP3wiUsjKd5CgY9BgnJ+prNR6r8JFiwkmiLqUMMoV0UEdVbqD6cZ96DhvbmGMxK5aI9Y28Sn/X3GK1z6dS2MkJQi02elaE5v3Q3kT28siEiYsARIc9cfwkcc+tG2t3b2xmZIUihC4AWYyA4BO7dxg4B4FY6z1aNXs4tQaS2j2hg0REhOD9rOevGOa7NcRC7je4nut73BZERxyCfu9BkV5s+mmpOzdkzYqTTZvZr1Edbq1hKi4XdulkCsy4z0AwDjnk1l+1M908L3EKSvFsBODgK2eX3D7XGB5cYopoZJ7OWyvWkkjjldGjBU93jngjryenl1qq3S7hte7ksGliSDEJibdge/nz1z7cVLH6Hq5NMZuSjGLpfJkNajmnb42ON+4ZEVjndtYDBDY8/c0R2XuXt9QieNhkHPiG4D3I9Keajbi2a6vHgcsIY1mdpe7VpWHVQuM4HXms9Dq0afExWtvHFFOwIUruaMDyVvPPvXoxk8mOooEJxjnakehySXzW9x3Wbm3uLeSWGOAZZCRlcY5Bz5Vj7bVdQtZhJqEQiDtsfdAPGV6gj19ad6NrEo0mMw6erJHcANLCxXJIO4MM+Yxg8DijdS1Cy/aEi3sBuAwFxJEYwSWAyM58yOvtWOMXG4yjZvlqm9UXx+oXYalby3iyRoqLcIC8pX7Q5HI4Bxkc5z096xnavRJdIIuu57/TZCAjlcAE5wp9xgj6ZquZJrbUZJIUdYVxIAucIh549MZ/Kmt9I015bWesW8wsbndJEpmCMqg+FgOm7HkeuRVMaeGSa3RDO4OLa2Zib22VbZbmNVjZT4lxg4PTj9a5pt/c2EqTI5GfJ84cfOi9Yu3t5ZrIBZu7mwNycjaT+fpQdxPG9oBHDsmZvEir4SPMkevTBFelH1xqStM8fOoqdx2/2buTVI7rSXltbiLvFw2G52/Tz60BH2btZlExuJpn3b5FYhQ/qOOlYqJtkZeOQqwODGfzptpuvT2jYLnb5g8j/AErJLop40+zIR502taNXdCxSzTEPw5Zf3bBSuf60BCkFxaLlBGQPCQuCPf5VanaWG4tHgu4+9EgIUKMjGOM+n+lZ3U9amuJFCeEqm0InOfmf6VLF0mbhqvqUfUQ5W5H9oLb3bNLEJGU7WIODge/lQUN1LeXju7EhUdjuPQAUDOXY5kPPpTPs3Zi9uJ4mHLQlE/zNwK9SOOMFq8mdTlN0OrbsxKzA3d8MHkrCv6n+lP8ATbG2sp0jtYduOXc8sfmajYSmTT7aTkO0S546HHNGWnHeP1wAM/jWeWST2bNMYRjukX287o1whOElUBlPII/9xWp7GmJDLPsAaHLeEYJAGeT1xWUgI71QRkMp61pdLufhez2pgDBcrGp/zdfwFRXu3Kz9okj7z4kTbwrby3Azyev50Q0cjQIykMB4SOhGPzodT4QfeibVxveJjw43A+hpcqdDwYPNEJ9Ovomb/ug3dkHIIdTnHtzV+j6jb6DbG7ui4twCjBEyST9kAe5H41ZJDIi38MikOLSXj/dz+lINZuhHpFrCq9731wrNnrsU5PHU8kDit3T1LpJJnndTcc8WiXafV9X1WO2mRmjs5QQlqkgXY+TtLebAjzHHUDpWXj1qSCW7OmylY5GYGO4k3qv+IAjB9ifuo3Ul0/Uvj7vTLUQpDEghSNyJEKjxA84IPiOeOgpRo5tBOq3NkW/d7kiBYvOT0IIPhHy+41hxKMovUuPH6/JSE/VbYyhsZYLGYw3UKW8cg8MsgMyZx0QHxZyDkcnHlTfFnZyGBo2k+LRA0nfiUTc53knBQ5GB6edY2+eG2umEIaTafF3ilGz55Gcgg8deasvry6YwNLEeYxtyvUDPA9qpPE5Jb8ianu0ajV7O/vtNFnLb20CwzlQ0I7zYM8DjJUEk5PnWUn0+TTZrg3Lb2gjVhsbGSxGOoyQPMVrNM1We9W10+ExOkSmZSxIU8Dcgzg/65xRna+yOoaRI7RRzSWcTFZkYkkdSCT5gdR6+9Qx5pYmoT4f+Tp+rdGetNXkmto5rqKKSDvCds6Exq5UgHj1I/Dmr7IxW+lR3ctl3csxIjkUhlIU5LDPKnqKyMDptYSu64HhCrnJ/SnFpJJZ3O03KBouADtdctweDwRjOT5VpnhUbUTlkqqNfBcRXVhcTSFpFEfhRmL7gSBjJ8wfXgAVo9NlU6RBIzFikYDbMjGKwunTGGGez7sKkR/epJk8ZAJ5+z5Z8/pW1swz6ciTKyhgAynd5efH39flWfGnHJRs1PJj1MFvIHnSSOZ8iZSrblJ6jHr715BKpRirdV4PzHFew3MEECM4LbVGSwd8j6da8s163Ntq95FggCZiM+h8Q/OvUwPlGPMtkKW60/wCxUkEOpzPcY2dwVwQTnLAHp7ZpFjnmn3Y23gn1OVLguENuxyh5yCtVnVOyUOVQmukWG4mhQkqjsqk+YB4qgdaY9oYfh9ZvIwQQJCVwfI8j64pcmWYKoyScAUy4Fa3NL2RMa3kLzNtiWTc7egA5reR6l2eBxOvejHGLc/nWI7M2ZlvoLc3UCu6smEGVXIz4mHU8dBmtJL2WvTnuJLWfI8nK/mBSZFF1bHxaknSLk1PQIgGTSpZmxyzMFz9KAutS0lp2a10aJdwGfiJWbB9gpFWx9l9XKLsjjwB079Tiov2b1eKXxwb9y/8AdurYx9aRaF5/Ud6/j9AFtSkTDQRWaKrAhRChx7jOTVh1/VQMR38kQ/lQBB9wFXS9ntRaFtmnT5AzuZ14+maqOhaoEDNYzcjIAwf1p/QK1MoOsanJkvfXRbP/AIrD8qofULxye+vLhjn+OVv60cND1PvQhsZssu4DaOfL1q09mtWbIXT5hnrnaM/jRTgdUhO8sp8LSBl6+I55qKthuQmadW/ZjVZV/wCyBSpwd0qjBH1o2Lsfqbf3ht4x/ict+QodyPyDRJ+DN72XOTwOmf8A3rhLE5XIz1xjmtWnY2RXCS6hbJxwDGxyPqaM/wCiMaxgm5WVh5R2aZI+tCWaI3akZzTIYJF3y2zT8/Ylv4oR9wwaPaS1tvF/0bsZAen+394fu3Gm8fZDTFZJXEs4HVJCqhvuxR9vpOmWr77bT4AVPi8CZX6k1N5UUjjfkwHai/tdR09I7fS7eykt5NxMTckHggjHyNZzTHEd/GzYCjOSWC498mvXe0EKTabcJ8FC8jwyCMmIEhtpx5frXjLjcwwAB/M1WwztbeDPng0/vHHbBu8vrWUDKyWysHByH5IyD59KV6fbvd39vBGjSNJIqhVUknnyAovVI1j0q1XvFk2yt3boTtKsBkYPIIYdD/NVvZaOX9prLHuRoULhlOCD0HP1q0vkmvBsF0HVpJjKmk3vi65hYA/fQha0t5pIbmC472NirbHUYx14I4x86Je8vWP7y4lI8txzSSWQxx3M7+IBCzepHU/Wsk5SijXijFjNn0452zXSD/FArfk4qHw1lIwI1ONM/wDiW0i/lmki65aNy8NwoPspx+NXJrGnngyup9Wib9Knryp8Dacb4Y1TToZGx+1NNwPMzFT/AOYCmaaLYFEIu7i6kPVbXuSB9S/6VmRqNk7ZW8iHHRiR+Yq8fDSqCrwvn+VlNdLLLyg9uPg1UNhYxKR/0f1i9J/8TKgf8Aq0WcZIEfZAIT53FxIoH3kVkNhjGVWRfeMYH4URHfXMa+C8u48ekzj9a7ubB0GiutOkjurR30HTkiJZTELglXOM5J5IIGcVje0EF/pV2nekxt4mjeNWG3J6KT1A4++nI1vVCoRtRmcKcgSbXGfXkGqbu7lvQhv4be52ggGSPBAPX7JFLGSvcLW1LkzCXxHciIbZE6kDJJz/AM/Wi9YSe27s3GAr7kQj0XjkdQRnzo57LThydNRfeO4kX9TX13HZXrtLcLd7iqqSJlfAXpjcn6807lEm4umnyPdKvYh2a720gjtswmOV44iGYqCCSehz+poHT9YTTfhLhu+nmYAuZEXEbjgYBPiGDjnB9MULE1sLGOxjvLmJTLuUyW6tjPGPC3TPPTrSTVjNa3ckJnSRo2GJEXAIxkYB6danot0BzlBWaq67UzT3jvNIFiU4CRjJU44Yjqf0+dDa/f2k7CdXLWzsolcMcO2OG24z7c881kIu/lvIo4AxmLgJ3anJOeDitseyFx4bme4a9S5k7ySPaI1lYE9GBO05zwQPMV0cEYO0CMpzQq1vUbWTTFit2DvMyzFUOUQjjz59vfHNLNJe+vNSt4bFWe7Vj3YjADDPXn069enNH9qoLq2Kma17pBtUFIsLGcZEefUelLdGuWtrvv4yEdkZWdsBVBGM59aolUbDklc0bDQrp9JfUbPVJEW/Vw6KzghtwAA3A49PpX3a3ULmysIwXmEySLvbd4G5zsx9M1j7yU3l1JcXGZhIcmYtyT0zVF1PPPAEluZZY95bxEnBPU49aDWppsf7S1BxG3aDtE+qWMYHeKrOWKs2ckcfLjP50hU7Yhnz5NSZZLgqIo2wo2qvmQKplcBSBnpWjFGMIaYmfJOWSVs9B01u70HT1X+GAE/M5P60aj7tPmAy26Inj0oVYu6060TgbYUH/lFTt8tbyRKuSY2UKPPg1le7ZphtQtidtxC9MdduM/UY5qxCpwCVJxgBiD9/LcfSgopQSSFXyIzgdP8AN1FSjukVXxsyRnli3OfQHrWatzQMMIhPeLF06OoXBPrlP6VEzRYfake49GVvEen8ORyfX0oZ78cMHUs43MFRxsbPTIPOevtVb3gkLK79Dnljxx5dD/70wLCZCx3sxxkYO4nPy8WR09+a6X2gAFDlchtpXHXpjwnj0oRnDOO7OVxkbGB2j0HIP/vX287igkByOVOVJ+YI5+40fB1lsZXJy6qVBPPOPu6fh86FunkOGBBXb0KnB9/9c12V1LchBgYGRj8jgfLiqmdlUqmBnkg5Gf8An7/nRSoFnLO9WxuHmOFdlwCePPng1Aa5d/EyyR95sdTGO7dgCfPjOOlK9QnVZ0Vl5GCTgEgenPFdjuQ0UkIUICQxXP2sZ/HmtEFSshPK1sjT2Wq3OsWj2i39vY2y+ExIwDuuOgHQChLi2/Z12qQ4ns5VPcRN+8K+oP8AipxpPY+wt1M1/dvK7QiRbaMd2Rnrhj1xmmyaRolnZvZGMCZQQ10JsS56n2BA/hpcivZcFEsjSfkxOoXjxypa2yd1Ip8eePLoR+YpQRJHJEvJKsQoAPXNF6zYXVpdFJVlMUUpTve7IVyPQ/dXNNmXvjHdNIjNyrAkFTRiu3Dbci3KWTcM0zTUu5Y5L1WEIfYWPgBPp8vLj1FH6zpsEWikRSpIYT3kQiHVSR1zz50PcXq28BW0t1aFYyJGLFgSfPFVdnb+VC8xja4aHxLvUsIlz5fU1n1ZH6148G3twctEvIBaaPcXiMkVpMJcAK7+BM55yT7eVWaBEq6zblllJjQvgLjxgHjPp716DNdQywr31532/a7MuG8vJW/h55HWlLPcTwmzgRktXZWLwDu1QAnw5Pr5588VWGaa3mO+kjFp3ugD4y8t2kkjIaQEmJMAKp9c9f61HTL69miEkyqYip2xZ3kAexzj7qp1QmKd4owskSltxJJIYdQSeePxoe3hlbV7SCO/htI5VEizShiqkjp4RnJ6VdTBlyuEk72D2sLBdWW4UQztcqmxDGFSN+hyBxzxj61fM1vPIYL9WS3LskinwgsPLPsfur0Ca+03T9MeDStKa8jVN8sUUQJYA+IktyTn5mo6usGq2kttdIbWxlhJdkj8SFudx4IX3/E1nl1UbQqzUmktmeTK+L2S2sLlI4ACEjwZI5AMnB45PXnHWr7Ge+jgtGu1WVI5kJhu+FZByoPmRkH8K+j0kW/aCWGxn/aMVuNySQRn96xGFUD1yccZHFVT6ZrWkO66tYzwrKQ+X5G8HI5BOD1GKrJ29vB5rbvg2naDW9y2kkIt2l2mXMILKc+pJzjjpgVfo01peQ2Ykb4nUkBdJO9HhRucEdc+2frivPtMnf4mSNlZt4Yh2OcHn9OKZwaq2myQQMJQsceWaF9sg3e/Tp1B61JSmp6f3RaOZ3uR7cwJBrluzrHMuz+5CupABzhm/iznOV4xxSW0Dz3NvHF3sUW7MgiDOB7hflxTqTV5ryNYShlhAJVcDCtjkgfw8dccUvluWuZBGCACNpCjAPtx5VW3ISTWptMPu7crcBrV9pklTa6AHgg8YJA5phpPZBpzPDc3t3BJPHksu1VAzna6E7j884oNRZvZSLdTSw2wZMNCgYkhDgYPABPnUXuNU0aJFvUkSKWNljjdt6MpGDxn36jFQjKSjSCppcj3U+yXZ+dbKS3ZLRJJNqGN8Bxtzglj6jr74pwGt9FWygRgqLM2TBaKcq/VGCngZwd3PTmsHpuoRWjwyzRPcJEeId/BHUnB5HQfOnd1e2cXwKvqrW1tNG89xOsgZ3Yt/drtztx58D61N6+HuOpRq0aLURbxapaAz3Fum8icJuwS32AX8hkcfdRtrfxNFizjRrV2bEwcKpbODx16+fWkupyx6np9leRSMtv3imNyf79A3Rh1A3AdfXPnRlve6fbpIzWTHUJpMTRLCeJSOig8D9etZJultyUTtintZFZX9vG9+dSspInMcF1LESgY84z1IOODnNCdnuxENwvxFxftKmwEwRxMnen3LAcH2ojWtbuItAe3f4uCeZv3bugUOgPIbqAfYY6Cg/8ApJ2lgt0upkJtXUYZ4+JP8Xrz61phKeiokpUpWxxdaNp2p6dcWMdollPEzniIP3WMZ2kHHOB0NeYPZzi5SOSOaNiRwVIOPka9M0vWL25k0+GKSOMmEjBXu4ywyWLk85AOcDrnrzQfbPSdSW1S/k1X45IhhIzAUY56/IYwcnrVunm4umNUZNNmWjWOKGUKseduCeSy+xz0oONEdct3uc87VGPxNdWZi2XJjjPU4LY9q+jQFc983JzwcVqexadTa0oWRlR9oDFN7G2aSJZLS5BnDYMbnaV9CG6flW2m7LaUto3eWP2ge4aRySWHUZXHPtQOtaGnwiy6bcW622AfhVQ5MnpwPP36V5z6/HNpLb+wmGbjyJ7zX760hexcZ48EssW2RM9dvoDS20Z1hJkwyE8OOmff0rURaBb6xpqGQSW11GxRQSSit5qc9AevrTHRuzENpIJ0uUdlIJjEezeR0Pi/hzz05qT6vBCLVbl3DJr2e3gxbMQODyfwp3oF7dJIf3uIzjO7kZpfdC1e7SK4sbqC93lJ4oGAVnzwVUjjPoOPSnWoW+m9mprBLi1eczKXmV5t0kJBwV28LkVXJplUPLNGPqI4vUwXtNLNca8FsoZ7iYRKsmxS2G5OPuNaDs+t1ZRqL+NIT1RHcF8/5Rk0Bu1TVB3un3MRtA2ZBaOE7pfMuD4xx9KlFNfajO8Wh2lxOEOXeBDz82P9eaTJjx9tQl4Irq8kpOS2Hc8VlcXr3U6xR3Djky5YkgYGF5x+FX/se+vbSJbTGVOZMuEDcdMD9T5Vk4ZryPUJoLy3e2e3wCki7WyfP5VptL1xrdO7Jxn7Rz1HtWLLPLirtFIRjlTchPqOhX8072UxWyTILyMM5H+EDr86Cvv7PLmSHvLK8SZkXwxPHsyPQHJ/GvThBp97o7QwxCKVCZYyvTdjkfX0oXTbt9p7npjHXqKi/wCJZotOL2+79/3FXSY2mmtzweS2mju3heNhKrbChHIPpiixaG3Z4bmNklZlCs32FGfESR+nvWr7X6Ff3vaiVtPtnCSRoXmIKoGxg+L5Yr6fsprN1AkYktpsPucCbaWUAAAZGM9evtXsR67FKMXKSVpGB9NNSaSujKX1oLOfakiSL0D9OcfUGqre6niYBF3bW3bHUMuR7f8AtTHUbJbe5MLW0sEqZDxygAqc8Yx145z513T9Ma4uUiRx3krbV704G48DJ+dankjRN43Y0inubeXfGzQxXDYMMY3s/G58O3TG4jPXnFNoWk1BZ7CwjuLy8eQSK5k2MkQAGHyRuPQYrPR3E9s6x6laJdtG+GKsVlG08hvUcY5H1p7YnTdZeH4aeSCcS5LRMFkROTt2+eDwCCcCsU8Sbs9HCoaHCWzCO6tpo5NN1+GW1bo3fDYzNjwuWHBx0z086Sy9mbLTtPfUjJNexRkB4wdgXJwMkeWfOn99qCnU/g7R/jJI8KHnl4PHKE48X4UFq0V3FZT6XcoITOFdS58OM8tnz6Y48xSRbg6T2PSj06ceLkK4bi03xQ6RPJYi4QrciVy6g54x7EfnW3W20ySGya4IzMjREoMSRN81ABBzkeh9qw9l2SvJ42mtr62llXkRAEEj5mqrDXLuxvVhuXdVt2ZDC3GCThs+9HLj17wdjxS2jJaXZsuzws7qOaxS9kmKFt6PKUEwzgqD5H58GkXanQIl1pZ5L6QWkmxIWkfcyYUHawAyMeuKq0LRYWuFK6s8b3GSdiDAOfs8nk45p7dafbRWN/d6kVvLhZRG1wi7HToFYY8vXPnUo1CdwZzwKbTyR3M8/Y6W3uxNN3U1ugEjyI5cuhPUDIJPtSzXtLTTpyYg6qH9SVYeRH6itVrC6jZx2V8blJ7O3iEY4wyjPVh8yBke1HQ3tvrOkTJIAFtozIoLZAPnx8iaaGfImnLdCvpoyT0qmmeaM8FxCVlXz8JB5FVfCxTgQQSP3gP8aZz8iOafWvZqSSRZr9mtLdie7QLumlHltX9TU9cltLC3jhsLaCBFVpHZW3zN5AO/ufIccV6GtJ1FmKeDXHXkjX1MwIXt5Z4pCN6DadrZBqSKJMC3R1KDLy58WcdB6edUqW7pmblnbJNSj75rdo0wsW7cz46nHTNa/G54KpzdAdwAs7KpyoOBR2marc6UXazcxyuNpZTjjOetCSqEGF+/zrtiI/iYzNju9wznp9fag6a3HWzN9pU7S6bbyuxLGMFifM+dNLU/7HuPVyTSSyJXSrYDqY1wB6n/AN6fbQkSRjyAFYJqmbYsirbZIm98U9eTboqRhly8zOyjqMAAZ+80glH7pCPKmecwCkS9Q8/acA/dipsHSJLlVbar7C2OM9QKifsU37PxfHW2o6d1eaDvIh/jQ5H6j60zVugXSsK08xXrRxyttlVGjUn+ONgRt+YJyPbPpXkfaa7VtagSGVi9mojO0Z2spySD9+flXoNnKyp3iNh7ZlkAPUgGvOdUtrex7RatHJM6kTToqCPPhbPOcjyNN08nocDP1aWpSFuk3T291IYhuMgKnqeCecAdaoNwYpyZPC8OFQg4Zdp4xj8zRUHwMUW+3F0Zy2Ud2VV2+hAyfqDSmSRnlYnaPI4HXHFaFjuTdGVS8DWDVZ0tThLbPe94ZDGpkBz6nyqtrsXt0zO5iQbmBZiT6/eaX7olLAg/ZG3kcfOurL4ApA2k5Ax51zxxW6RTuS06b2GltFbiCG6NwzTGUh4l+0oGDuB9/L3p9Dqlza9lZrlVdZY7rbBcqQ2GcZZHU+RGTn1yKzumW88qSssbMFG7CjyH/PU1otIvVk0m/stRjVbeS0kVVaZBlxzGRn+INnB9CRWbNFNpPfcbHFszun7ZMZwSp3EBeP8A3oo2R+O1G3gSQiDJUBd3AcAZPl1HNU6fatHEe8lto2PQvOBjj0GTW/0/SItJ0/V9RZfiZdnfFmUhRhdwUeeAcZPrx5U2SajLYrHFrW4p065jt7C/hMyyLGAqhuCzgqSPXHBODxwa2NvE0MKIsX2c48Yxyc8c9KxuiKL6XVo/3aSXjsylhkLhcn/1Ctp3NwcMJQcjptyPzzUYxSk3+/BfiGkHvcMDFMSm/nOQ3Ty4Necdt026yT3ofdDGcea8YwR5dM/WvRphOGZcwMQc8hhgfLJrzntq5OuOrKgKwxjw+fGf1rb0/uM+b2mb860nYSLvdWm4yFtmJ5x1Zazijc4G4DJxkngVt+xNgsBvbgo8y+CNGZdgYcnI3c44FXyuoszYlc0J+3FmkGox3CnDXCZdD5FeM56c8Uv0rTlmkWQmNj1CE9fnkfrTnt7c7760gAIEcZfB5wWP9BX2lSs23Llx7mnwxuKs7NKpOh/2ZsyutxA73QRO6pI+QDjGV9CM4I9DkVtYgoYBg0bDptcc1n+ziPNqDmNirLCcEKGxkgdDWjUS24aSeY4Xnxx7ah1Hvov03ssjAyKmAkvU8hCAffIqu6to7uSJZTM+AxKM5XHTnnrX0d3DHGFN5ZAgedwBj8a7Pf26xQma9to4wW8UdwpIOPOs25bYhHpNnHICbVzn0fJHvg1C3t7WIPGh2lHK4aQN0Pv5VTL2g0iMqp1qJTn+bOf/AC1WnaDRjI4fUrF0LZABxjPtj1zTVI60MbcDvFaKYPtbBXw8Z9x9KZNDMqh8qVPoQaT295p92sjWBilaNS26MdMc+lN48uqkeEMMg48jS+Qp7AOxfi5V2lskOdrYXnggj5jqPWrFhjywWJxtOOh4/GrLuHLwuwzk7D1xz0z9R+Ndkj2SAxsGB4KmQgiguTiqZFZBIiyq6/4C3HmCDUwHRN7KFA5z3J/SviSrMJdirjqZsZ++hxe20Csj3yBV4GblelM0cShRI2kCvFtJJQMMbT6Z9M1yN5XXc0MIPRgJM4Pp05oUa7pql1l1KHKHgmcHcPI8flQd92n0yFWntbkXEoXBiw2H9MHbwfzFFRfwDUgu9uYtOjX4iQxRnO3ZNzx5AY5x/SvI79/jr+7u9oVJGaQIPLLcA0z1/XrvUbiOWZ449ilVCLgAE5wf60nRJD3pRSS65LEHAAPyFWhFxIykpk9RkZ9Ggjk3Mwk3K2P4eVIJ9uPvpx2WsTFZvcDOJW8IZxwo9vnmq76wcdjrKbfCGFy6s2QNocZwfU5UHNXdntQVbZLOTuXlUnaySdF5Jz+n/vVVN8E3FDKbIgkkVgRtOMeVJ9UPd6NcNnl1C/ewH5Cm926vAzK7HdgY3feKSdoH26bHH03yqPuGf1qWV3OKK41UGzO+VfVbbBWuIlaPvAzBdm4ruJ4HIpm6Ws91f2yWcUccKTNHNHuBXZnBOSQQcAfUVoM4nNR2jzA+6pV9XAODw/ZJX5HFWpc3CfZuZh/vmoOjIxWRGVh1DDBqNBpBtoMXU74f/EE/5lB/SrU1m8Tygb5xAflS+pIrOdqKWOCcAZ4AyfwoduPwMskl5GY16cfatoT5ZUsKug1j4ieOI2zB5GCA95kc/Skgo7Rk36rb/wCFi33AmpyxQSboaOSTkkaO1t91/AGxhZVyB6A5P5VfrfZsahLK9sZI7tVy6uMpJhR9nHIqzS4914h64DE/8J/rTe+umnDLcNGjuxWOR5DnCnAXwjjpgHB8x1rLHU5WvBtUIyi9Rguz9rMl61330lv8KQWZUJOTkbeOmRkc1qZNQeNI0td8sbJkgS7XLlvTnPkMH50mu0aC5upnuYdl7lQjghuuQ54xwR+NE9hreJdZnN3LF3SxssmTwR1JB9iB71TI2lq+DPCax+ijl9qgm+Hjmjtmiucu/fE4XaTwceZ5GT14rMahcTSwAAIsTymTaMZDYxyB046Dp6VvdesLeO61K4lWG5YbiisGJjY4PVcBcZ9/WshNpt1c2M97DD+4TxMS48ODyOep54FdiyRfIs92VaOLeWOO1lkKyTScliAqDHrVl1ELfKDb4eAF5z75ppDoEukzW1006rOHAIkRgEDDiQH05PyIojULOVnu++2XBIVO8dipRs9Fx1PljGK5zg90wrE5LgxksrE+I8DPFEaTElzeok43RKrM6nzABNU3UPdyYBzzjNOtOtrOzht7vvJZJJFw6KAeGBDAAc5HqeOKpOajH7xMUHJ/cax7u0ugvwk6SoFA4PPA9Ooq3SVIul8vFj581ktQtIX0+O9tlEYDJGz5x3hJbLEfwngcUxuNQm0HVo0MryYfdc2vDCIH7IU+uME845pYq+C7WlWw3X9LhnuZZoNsMrMcjHhY+/ofcVmZ4ri0cpcRleftHlT8j0rQHXtNu5f70xEnpKu38eRQur6tawpiKRLgkcIhyCfc9KTTK6oGpc2JFfHnzVwuTzvO8ep5xSlrmYOSdpB8gMY+VSW6XqyHP30zxMVZUNHdGbB4IHTGfrU/ijjwvn2JyD9CKVC7jIxuYD0wa41wmchqHbY3cQ3F2SSGLBcYyrHn8/urkkngQBh4hwM9fkOn3Gltmsl7OIoSu/aT4jgcUTd6Ze28RlUGRV5kKj7GPUdT86PbFeTYlqEEEE6GbJYRIy+EYJPXd7DH1q3s9LHJ2jt3nlQqhJBkAOTjgfP0qWlWt7qNubqEJI9s5G5nHQqT0PyNLZ5VaeOaO1WNmIZQF4b3x6E00XG3FPdE901Jo9Iu8akpjv3RY4/EHAxKeeSvIHh6H34obTIdOit5b7v5bq5d2kO+42AhW89nmeOvH0rKajfyTptZGSRhiRmctu9h6D2qixdYpCrSN40G5VON2RnH+lBvY1xac0n5Nprl618sMGnzxrY7e87l12kN/L74/Ch4rC2a1hS7lUu+RlFCFh/KSfu8qzVtdiS/hk2JCYTzuJLMPc1q7ZZrwwvax7IWlCkGQBJW64Yk46Vg6iWVNRiz0oShpckvoUyaRYXunCCEMBCGi7+EeItnzH8QPT8qytlcTWEkVvJEFWUHOCckgkeL5dMV6DLo11ZZmuTGimYkFWLbJAehHUgjoRmsf2st3j1E7H3KzM4wPCc+n4il6budx4p/fuZM70pZcfPB9a6mDfWiX2+4gjJKwwvt8uPF1H58UQ+r3l40ZtISbJmZD3jZwOu0n1xz70uhtbe2jju0ucSd6y92Y+FXHDBvfnjHFPdLfTrm5t02QW8KRtE7onmQcSH1YHH416PZfgnh7rdSF7u1zcmzEAuLiQF/EPCCB/EfTHn5Vdpeq/sdrK5ezR5FLx5/iRf8BPAPPX0o7StFtjq1xbxXFxdRCzf4kIAo8WOjZIx55NLRpRupbiKwQvDCoaB5JgwPPiBI4yQc49qlNqqb45IZZuqfI+ftcpO3TY1WWQMrRvD9kYOWb1b0x0q2z7TahcwLbdykV4YUe3u4QUKhTgs2OuQCPmKS22m/se5tbrVYo7reCUtY5CHK46tjlRjp8umKY2GqXEfZ1okure2QSP4puW5PCrjnHnWPJUN4EdcnywPUba8h5tXigeRy85MgjJJ8wB5ck8etQg0PtDe2DQ2EZvYsqZtpXKkEkYyd2OnPrVmkd3qErvqdxBHBjLKkeTIQeP3hB2fU81ornWLfTliht7QRSd2WtGgYFlY8Elhyf1qT6jJiajVs6Kvlia57LXFncafaWmmzDUrqBhNtfegwRukHPockfKtt8BpFtpRsdRtbeQQMDvePu8HaBvIycNx6nNCGLUjLbvf3kNzNBE0qXCyKRGCMYYnzBwfegbnUYbdLk3lnFPGEx3YjEjN0546k5yT5VDPmytKK5NGJQTbYx1XTdE1e2a4maCOJnVmuIwI2bHG3OPPpwKweodn2stbmsrWG5m/iTMRVghH2iPbOM9K2Om6xJ3u62eOa2eAOsTYDR46gr6j26ihdZt9Uk7WWBe5TIt84hDF7eNjk78c+9P0OXJF6G3+I2eEHTRbZdjrCLR1t5Z31A98GcQYTZx05znGTj1r6TszoWqGKK2nvg0KGOQxEYAGcAgjgj2+vrVVxqy6VLMyTNKoIUSKwUt6NtI5HsaW2+tWsU08dkpczHvjuTmFs8455H9ea9F87HoPpcUYqNGd1LQrm11mOxjZLiXBKurjBQdNxP2ceYptpvZGXulnk1GCK7zvCGMOozxyevPPIBFaq7tbTXre3u4bgR3UQ4eNlHhP2lIbg/L1rLS21/Y6m7wSrPbIOZ3ITK+WR1BHp+lU1bEMfSYoyamn9BdqsWq6c8tmsUUMSsN0ETblQYyME87SOaE0i9YalHd3ru0W/eI5GbE+3opPkPfyrS9pLdXtoL+6jKguvxU7MQJl4ARV69PPisZewG3dlikV7eRz3MgOSUB9fr94pVBO1XJgz43ilyOr2OEoLVdReS3lJndS/hDHPhIPmCetE31lqR014bTVLO8jsdrBoXJkdBjaAMchT0FLLS0a4hfUrUxTTQYM1sYySo/nx0I9fT0qtbw6dMXTunlkAZJY3KmI+ox0PtQqpUS1/Iyh7USK5mvYALlZR++KYcf7p4GMeWOtN+0vaqO9slt7URmN4wZyQCcZz4QfIHBPnWFklupJZppHZgj7pJQM9T1J86g8shlVkXvGbhdqeXsK04sOLVZohlgvIPc3LPKRIWK8kE8ZodZOPtY9qIIt3U95KySc4VkOB9aqiQlPsRHnzFaHEjKb1cnq1vqs8kc4kiieaJ1jKRAtvJ9jxj1poLCLUQ7WVn8I0RVpGD4kceYz0XpmswurRiKObcqIqusjR8DceBg+ZHX60dpOszzk6dHPKloyhdyx75JixwwUn7OfU18pPE420qK45JMq1PUZbYSgG8csRIk0w3AjpuyOD8+aouL94bONJrhUkch0cv+8T08A4+prQxy6VexwWc+VNvuXEQztdckLu6Hd1x0GKjdaFp9zc29wtkrzTuO+iDEKTxluOmfu5pIzxxpSRqxPfUxLJqttdX0MtzFbyXlvtCXUcZUbh5kdD+VA9sNK+O7SL8NIgJj725eSbO0Z+0eMKMEAD2rVx6JDZ3M11pqGdZw/e2TsFESA+TE4PtVi6RY6nBFBPeXKW8qBFgaUAv6ZJ5JGePLiiupWOanC64/a+nxwPlxxy0zI3/Z6XSVk1LTr1FjgkC7VkPex56Z486Zdn+2j21xGdQTIHWWIdf8y9PqMfI05TSre0nfUFe4uo1KxMj7eNpAHh6N9nI9awPaS4tH1yc2TxyQsd2+InDMeScHp8vKr4ZfaVoyK/qJL+XujS9qdaS/u4TB3ci7GMbRsGLLn06jHpSuC9SQd2kZkc9Ailm+mKxRc3N4xjHVsL+QrWadretdl5kEc8F1byoXADbgVBwTuHiX61r+wwx41CPIkeqk23Ww4s9dksrmOBO/FwrANbuhVsfI9Bjzp7octt8VKDcT95M5faCAqjyUcdAKyurdqNP1fVLK7e3e0nERjnaRtwkGcqQ3mBz5UYl4g2XEEikA8MpyDWDqOkaXtqzThzKXk30mmXlvC00MzXMajcVP2wPbHB/OlAhtpVKRTFH3Bxs4VvMqQCM/P1onTdfkMW/DLEqbmZj0x1+lZaxuHuLsSK5AZixVRnGTnHtWHHB22tmi+91Lewzt9ZwjRrW4WR5ZYZgglkADNG+SFOOuCOKwFzdGGWFY9pdRuYMoYc8AEH25+or0ztLpFzrOhBbe7hieJ+9MUg4kwCAN3QHk8Gkejf2ewyss17qUrT5DFYAFAP+Y8/hXqdN1mKGFSyy332MPUYJubUEZMTR3E6ziQ2dyG3Zbc0bH5/aX8R8qbau+lzQRyTQSR3XdlhcwYAd+cDjhvLnqK0t12Ht5lmsra4kiuohvCyMHyGOc7sZwT5nOD6VgN728k0GSp3FWjdRgkHHI6ZrdCcM3qhaaJLJPFHTkVph8N3dwRQXs4iul3BTMpxIjYztbI56Hrn5031bWJdevNPeznRVgXa8bnbISTnO3ocYH2SaznxAkthb4WCNn3My7mXOMZxnPr0NCFQDs3BgDgN6+9VcE+eR4dU4O4PZeH+p6JdXV1ZatbXckcICRhriVMBZFzjdj+byx50gPZy81Oa5u7W0hdTO0gYZbCkkjcR0oLSjqWoN8KyLe28ZHEpO9P8hHjPyG75VpdCvLixcvpjlwDjarAnPmM8c+xCn2pHilH1R3N+LrcU46Zqn4vgD07uL25axvoYLeWMAK0ShHB9Qw4PyORSzWE1Ps3etFc3ZeO6VmWUHiVfPIPQ+1OO0Ol3GoanY3mm24t5JYy107+FVYNwSPUjyFd1eS1WANKsd/e2kJKSSL+7j56nPHXgDkmp40k9/JtlkbWqO1fkW6Te3V92duLS4QJayxsouJQAASMAgnk/SlkM9poSpHYqW7wHdfXHPI4wqD3PH50SJJ9Y1a3ggzdSKfsnlN3QKB545JPTy6Cr9X0KaHU44rtlWRGEk7FgxwF8PPTz+QxXRSi6fBzWqdwrV+7Yummmnuo1jlYoVZp2c+KTpgk+QznjpxWa1pLia7aOO3k3SuAiFSCVHTj3r0azgd4tunBLS2XBa7dck/5cjk+/3Va09tYPJNaRkygF5rqY5lfAyef4Rx0H308Z6HdGXrsicHji/wB8HmUGmhQBdOCyk5jXyPv/AEqnUX2+E4VV+yo4Aoi6vFthuk5kbxbB1yefpSSeeSeTc/0A6Ct0VKW7PAbjBUizumkSV4yD3SB2+WQP1FDOzPIWY5LHJ4xTPT/Bp2rSEdYEjB92kX9FNLOpFPDlknwbbSMvFp0ZIx3atj2A/rWhds7QazvZvLR27H+GEKKf7gZVHsax5PcbIcE35gHtR0LbrZSKAHMPzoqzf9yUPUGkKS4L2PAo7s5dG11u1ceb7T9aXO2GFQWUxTxyDPhYH8aIFwaDtLp7aZrJuIUzbXALhR7/AG1/HP19q8u7f24j7SXMoJAliilBKnBzGvn65Br3i8aK7tFhuF3LKmVJOOcc8+XB/GvFf7UIFstWtossc2qKNx58LMMn6VbCv5mxnzP+XuY4PhQgyMLjp19aYQIHQMEU5xwQDQE3AbGcHAzimFvKkMpi7yN9pAyDwavkM2D3NhtzZxLayv8ADRrhGI3KuR91ZaTIk2r1OBxWs1C8hWydGkQkoQDkZ58qzlhY3OpXWLVOA2TI3Cp55J+nSkxvZtmjKraSGEcVzBZvc24Y904DyAHCA+EZPlkg0EO8IwFj9qbuwi7PMEJPfXaqXPBcKpbp5ckUDEoY8eVTurGjHZELO3lnuo4sojOwUNzge5r1TWIe/wCzdxLODuWBmVQxA3MoHTz4zj05rzIBlkVskEYxivQtWilvLK/uZgRbWUDpaoeNz4w0h/FV+RPnUMrucWXx7Jlmn9nbXSbzvrUSu77lCySZCqeeOPpTYxs20S2pKk4ypX9cUr1O71a9hhbRYXAXckkiFc5BxgZrO3em68xaW+iuWjALO0kgIH/mpscNSuTBknTpI1F61vHzdLDwOWMiDB+/NeZdrJo5NduWiIMeECkNnoo86cLFbA4llMb9dvc5/EGs/r6qL8uhDB0U5Ax7fpWzDDSzLknqRDRSovlYqrEfZyu7afXHT763Glaha2cE8d0bxpJJBJmN+Txjkk/hWB09il7HzjJ61qLadXurobwBH3a9fPBJ/OrzipR3IQbU7Qk7V3a3euTSxiQIFRV7zG7AUdcUVpBbYDS7Wjv1abA3Z29PPwinelxgWqOAFz1FPjVIXK7Y4hv3tYyBNcxmQYPw7hCwB8zg1V8Rp24vcadPct6z3bnP3AVReKwlVQHUBQB5A/8AOaqkRyjDZMOOuOD+FTlTbKY7SSD4dSggA+H0jTkI/iaEyH/zGh7/AFA3bRfEWlohDcFbZF8jxkdaqFtOwA7m6+kbc/hX0ljd5jIt7vlwNpjbnr04pKjY9sIj1q7gXbbSWsOPNLeMH78VWNY1TvHaO7Zd2CzQsE3H1OB1q0aTqTfZsroj3gJ/SqptGv45F73T7lNynaRCRnHXp86PpO9RCfWNUmCrPeXbgcDMxOPxrseoXrWqqbqbAJzl2yfnzVE9nLCN0kNyp/8ApuP0r6ztJLlpBFbzyHqSsbkj50VpFVk5LiYqf3jtnrlzVLSFR9nn7zVxhCEqUkDdCCWBqKWzliEgnZh5BHautHbnI4lmAaW8t4seUm7I+gU0WmnaexVpNdtEwedkEh4+oFdtrRlx8TpV9MCceAmPPtypo86S06MlroF3BIR4WmvANp9eQM0kpL5/sOov4J2uk9ncgvrXxGf/AJiwj8QTTKKy7Nw+OP4GUf8Azrjd+ZpKvY3VpYzlII1B3YMwJz7AZoi37DXbBWlvLcKwyO7RmP6VOTX/AGHV/wDUam90Cx+y1jE3X93hj+AJrJ9sO0cd4YbawcPEMs5YFct5deuB+dP27FQQiNppruVS212jVV2Z6Hz4zwfmKtHYXSW/vYL5/wDNIP0FInBb3Y9Tfgz+m3UOs9mptLu7dVmtV72KaPgMoOdrA9TycEfKgrWBLdiqRYHtit5omkadpE7qulxRSrjE2QS6nzG48e+Kj2j0mC6T4iz3iQeij9DTQypOvAs8basyOFbBVSuSM88fdSjtQ3itYwf5n/IfpTcEgbTuDBgCG8uaz3aJ9+pqvkkSj78mh7sx3GEq0ZVOrWpfO2OTvG+SAsf/AE0XIz3kFpFp8cdvBeyBHjXJJlDD7bEksPEGHlz04pXDPJAzNEQGZGjJIzwwwfwqy1vprWPZHt4lSVSwyUdehH04PqK1GexlPp9nM8dnaNALhpgiSLOZMxgHc8mPCvQEAc4yOetDyWdnPaCSwa5JN0lupm24k3AncAOnlxz1qC6jHFPHNbWEERVizgM7bgQQV5PhXBPA+/ijlvoLa10qVbYRwpevMIlcszBdgyWPU5z7cVyOQI9kHlnmu7/bEJzAk0iM7SleM4zkKBjJ8sgDNcGi3Co8k8sEEcdw1vI8rkBWGPQHOc+XoTUo7mwkghS7FwRbSOyIoB75WIbDHPhORycHg+1du79L1LNZXwxuJJrk7SAGdx09cKornycwVNOuWuJ4CI0MD7JGklVEVs4xuJxyQcVfZRPa/tN5VKSW9u0RHo7sEx9xajpprC6uI5muYEhF7LPcq6lnky/h2rjkbOPmTmoXkUsljqzoyTSG9V5mhcMoTDsGyPLLAfTFE4RimnZ9Sb93A+xC34kClYp32bTi6k/yJ+JP6VLM6gx8SuaNNpgVJJXxhVUD/ikjX9TSe71Frh5SkybUcl3dPC+TgYB5HPpjrTGSYW+nyMDz8TaoMef7zcf/AE0huLR7ZporkbZVcMeQwBB6e58X0NY8V7mubaVIjrt3NfLDI68p4fE+5gABgemPlTrTLS9t7F75FiurVnWSW1aNjsx0Y4/MUNpGhz37DuXtmgCI7GWbu9+f4VJ53eVaWLS0gurmGe4W2keJ4jEx8caFTgNj0Azj61SU41uyMI6nqkzNXmoRTa/Bc3isyGMSbJW2puOcFsDGPkPSu6d2lKRyvbWNrbSs4KMqblOOqlWz888UBrGlyWd7IbiPZAGwmxgQw25BXPO09c48/WqILYrpTXjoiqJDGhwdzEctjHXGRz70vbi9wamtqNQmo3uo3UhTv9jps7iJid3HqeAD6+QoOTQLyQLNDeQl5iXQCbgkcHk859+hoCXV8WZEQjh7yNY8ITukx1dh0z92PSlq3ryyySONzsM5zgCodrLfpdIZzSVNWzmoW07XCrIUdpHP7uIghTnHlwCaZ22mPbWk6tJH1J4YnaRnA3D5nPvTixtdPtNPtDfosM0xLSyo+HI6quOnPHPlxSnUb1JbqSGAvIz5wJCDtbn+Lz/CnWZ5PSlsi0cccS1S5YI1rMO5aOeJW2bxG/Klg3n5ce9CNZ3j3E0txFJKFUtNKDuAJ9W9c1bqUt/bTxGHvUym/wAKkYIHiwD6evn1pjbT28OkT200qSXLOSCjbw3+IH0HmeuSKtqnCmldsnKEJWuKMxKNpOCR86qjkKHHVSfuoi5PJwcUKMd4uc43DpWyjFEKZMEhiPuNUuoGeDR8yrnzBPtkUFIRnlvwonFBrlSOK4aFDDPQGjjvGeYgIIyOemTitTp/d387QkrMgYu+HIG0+R45+VYRZGQjaSPXFPuz+pJaXRM088ds6nesZwXIHHT3rN1Sn23o5LYXFSWrg2F2i97a3AkIt1ibdbBFZ5UB9OAcdD6CkGu3sFxJAqCMzQAoTHGyFB6bT0x5Y6UNqepWj3G6zUp3aJ3YMeQ7Zy27PJ6/hS9WZz3smSzEl368eZ+def0/TONSkasue/RAi4bcTkjHr5iuG3nuJJPhoZJBEgZ9qk7RwMn05q+SaDCNCT4FOWAOWPln3rZ9mYZrHTWS6gt42Zi5l79Q4yOMkdDjy/Cq9R1Dww1JbnR6fuy9Ut/oIv8AopqcMUt1I8UpEYJQMdzcDge4/Gq/ir7QzHFc2jgGRZAH8S5I6HyzjqOtHWt/qL6wbGTvGCsc5ACk4yDu+WKJ1i7kmhXTzChuVkDC3dNoI67w+fLrmoY8mZ5FGdO/g16IrG9Eq+/5DNR1WZ7MQqnctK4edmk7whv8OOg/9vKkkurSrA4edJ1jkDqsinL8Yzn9M/nSfUbictuaX94VIyvXH+tBWlzGjobmJpYxyUDlc/WvZUYw4RnyZqdHo2tE3mhRTslvLOFQsHACyllzujVf5R1z86TW+l6CoMFvqk8V7szmcYjYjnB4yKE0ntAtsLdLQyJM8mGDY7uNOQFBJyRz50Vrt4qJLPFavBE0QjkiiQFIXIxyTzk9R8+tZM05uWlsyzytmutLDTNDxdSQRys6gzJbM5i2kZGUJwxHUevNTv77S3toZGkVbGKQiJ7bhtxTIVgRyB5nrg1hNM1k6eBZwXl1bi4iBZo5CBlh0P5U60y9h0JIH/Z8dzKycfEKWXcPMDoP6Vimmn6vIqlYVr/wyaTFdWhjeSWYxm4V335KktjOBjHHrWatrSTULWRDcQQLDIGLzMQPEMADAJ8qa6ze67Ppy29+ypDNa/FIyou1yJCdykdOuDjp0rOwXG20njbKSoFKH+fB6fcTTQg9Oz3JSasbPM2mSRxSx2l1CUBCwyFonX3Ixk/PkUfaXEMd3HJocqQEAuzXqA90ehQH+MfIZrKrdBIFEuEOWxgnBzXzXHcum6YO5HjRcEKPID3+VN2W1TApUx7q+q3t/FHvSGLGQVt1Kgn1Iya5ZXqro06us4n7w93cA+HOBgZ65GD880hlvGktHxlGOF4fqM85H9K5bb0h2qWfcwJXyGOn1ruwtNMKm7s1I1VLexjVRIt2WjlzgFZEIzkH+FgQR/7Ux0vtH3EN4skSlbp93fTEtKhxgHeOvy6Um7O28Wp3CRXblY4A3d7HU7cHcQynkqc9R05FOV0Kxt4o+9YpMZdxZJcI6E5wA3A+npSxwJP07GnFjyTpoFaNdRvmh2xRHuixklXcDtGTj0zQEulz2GrQhYHgLglWfIVlwfEPamD6pp8NxMtoAzxuYw7E7sE449vLpVF7q95C8cuADDKpiAfeEI9ug+XnVoprZ8m5yuGqUrpjwXllFpyTyRxBoSDOQhUzKehOOhHrSua8nvIgbQWjoCd4EYbwk8HcPEABxTiFrK6S4e8iRIpXHewwzEouRwT54z91Rj0fsvbyq9u0ttNDJuMsc55BHKE9MVXTsaZ3JJRWxgtQ1e6ktpbVp2lh3rgtyPD0Iz0pj2asINRPxWoIvwqHuo4hIU2nr1xjHPOSOtG6loUdnd/E6YtvPZBwJBK4bhuAMnjGfrXP2nCbVrW1CQqhIdIPCpPnzzmqRijDHpZPI3lZoLaKxsIYluI9mxWiSSNdpAbqCB1z61n9e0vSrfT+/tIlje3GRI3iWUejAdD70mnuUlikguLqWB+9BDxcqBjoR5j361qodJurrTS/eLbzsgjJd/Gp8nIxyCOfrXUrGeOM7ikedMcRDAIbOc+WK+jeUEyQ8CNRnd/F7ceprW3/AGKv7bcbS4juSACwUYJz6UqltI9JuorW/VFmjIkZ45A43eQbHQe3WqQSs82eHJD3Khbc3FztZbu2BcADeV4Azmqx8O43EiMnqoBwKf2lyogubh3UmRDtDuJMEHp5Yznpih5LaRdrfsm1UOocDOeD/vcfKtOm0IrfALpDQSXSR3ruLfBkYFsAADPAPmaaS6ysawT2bq1wZHzE8C7Y16LlhjPH3VmDLJIArEtubOSOfTrWn0OxtSl5cz7oo7ePehzu2sOmfUk44rxupjGPrlv9P3+9jTjg3wFaLfDTZJJzKQsRPeK54ZiOOPPk5+lN9Mvre+uR8XM7jYv75/C7sOS3vnoPYVhmczyyzlnKg5YkDJbzxT/si0Fzdp3sTuq8EdcEcjBJGPyHHBrNn6a4uXk042lSZ6RKBeaAYrO4Et5b4dFnQZGP4STweOlD/tm4mkfR9U0tZp/hmkJV0IbwkgADjJA9jmlU2tJBbSxgSWt08hbd3wmcrnJ4xwT5k0pfWJ/jXuoO7ibcJJCo3McevkOBjArJj6LJJPWq+Pn9AS6mEXS3CbDV5NL0CWHUdloxY91G38KHyI5J+XXoeMViZLvSDO0BinMRGBcAAOD64GM/WpdoL8TMYFjMbs3eTbm3EHqFz7A/fSFDl2b04Fe3g6eGNNryYMmWWR7+BnaRPDIt3YPHIY2ysTHMgx0JXz9eM0wiu7e4gkluZpXvbgmMxQx4OD0OcbTk4GOtA6NFFHex3F9C5t41dwDExV2CkqD7FsUwuLdHMN9DOBM37xV2Z3FceY/xccjk5Hlmnmot/wCSkNcUfTQ3UE72YVb63Vo1YGPa2d32FzyDnI4680CZ2tnMtjMybid0QGNvPTHQinFxrr39xCbqzjRkyHeE5kGTyApIPTjrxnINKLCH4/Ux8RlU3EyYG0j29jSRbjFuaHkotrQzfaas1tY41BlkEsa74SuFB6nI+7jpWi0nUIpUSO2mW3CkfYQYx5jHSsU9pqUEW2yuk1GAD+6nO2VR6BvP/nih7TUo4pzE8j2dwOsN0Nv3MOPvxXhZOjWZuUXf3f6PQj1HbqMlX7+T16+sbTUrEb5MSqQVkwMj546isxa3TQXDJu2vG5U8+YNd0i6vFsO+lxsB27y67SD755+lUWdjbXN9LPJMzTSyF9pcqignpgdfrWHImrjNcGmP0dob3MqX2pW88KkTRxFGZeuD5H1ryntRb3o1m9uBp90lvJOzRl4GGRXscWi91EzQDZKRlSrllf25/OqrK6jnQw3Me4HggjOK0dJ1M8E7krTI58McsKi+DwfvSMAjZj+FhirYQ88qRRRs0rdFUZJPsK9H7Z6DokzF3vRBIrZkaPGzHoc8BvYZPtSKwurWAva6JCtshhJF5MuXkbO1cZ8i3HP0Ar6KGSOSGpKjxpJwlV2CWnZfbJFc6xObcJ40hiOZWxznI+yPf8at1XWWkiZrTMMbWjyS4YtIQCVUO55Izg46U7WB4beMTd20hX/aJHOWZsc9fzP0FZbVCrie0tVVIJbiG2RUHULyck8k5zyaZSsKuTSGsE1zJp1ul5cvIVRQYwcFiem7HljzPpVF3atPPDG1yVjLBxAq/aC9SfrimkdlJNIsMW2NM73kYcKB7eZ/pzxTBNNjvJxLZwrBbKpU3kviZxny/m6eyjyzWSLeqz6ybx44qEuNv0/v/YlpckFlDbfAW7Sai2Tvx4hyRhfp5nii/gkWYzaqwmuD4xbBsrn+aQ+Z9unpnrRdssFjCRaZXI8cz/bf5ny/54FJr/VLTRg91eyFe8J7pMZeQeoU/meOPpSu3LY83P1Nt6dl+v7+gdf3UkoLyFQEXIH2VUfoPesB2h7UIRJbabhy6lXuD0x6IPP5n6etR1HUtW7QpORaSLYsuyONc8uT4ST/ABdD7Ck2tdn9Q0nxXax90W2pJHIGVzjPHn06+nStEI49dTav4PLzZ21UeBUWZ2JYkk9ST1ptp+iz3SK7I695/dgYzjzY5/h/OgjYzRWPxb7VQuECk+I8Zzj0963OmR4gtXx0t1X/AMprTky1HYzRjfJiNXt1ttQmgiLd3GBjJ68Dn8aDA5prrKF7q5f5fkKXsh7wRjrnH1qmN2hTbaHHsWMDoIwPwppuxOP8ppfYYidwpJVVBHt5GjC4YqwOec/SsU36jai+Nxs5NThlKv14PWg1PUZ86sD/AH1OUitDORhwRVMjZ6VSs4ZADyRUJZjgMDz0FNGSFo9L0iWPUOzsDOMlI8cnJDKMV5T/AGnySteaXNIiLN3EkbnAPKvwQT7HP1rZ9h9WgVWsZbjupe8LqGwFkBGCAT0NZD+1RWhn063lBE0XfKc/xLldrfUY/Gr4d5pkM20GYa9Yl/ESxOOSelC97KxwzZAPnRF59uhQy7jyOvrWmaMmF8hAmmwPEcelaLQZJF0nUbjczzICse7kAFD0++s4rKy+FgfnWo7Ns/wM0Nv3bXU84EKP9nwqCzN6Ko5P3Vly+03Y+T7tbp8OnaVptkhLSLITOd3PeGNCfl16VnYrdeCN4+TmtB2v2RWtmqymXNxM7zuMNMzBCXI8s+Q8hikMc6qB0P1oQ1OGx0tKlRfDiOQAqsgJHEmT+teq6pFLc6BLHCB3k0ARS7YGTjz++vLbdlmm3MyKEwxLtgEZHA969LN1DKiCSUIkUYUEvjoOT7f6VHLFuUX8FYNKLAHl1SJBb28Kx5y2I2U4GeTx7mvorm7Ztktu7snDEbTk/U0yjGnOu6eeCSUjqZeg8h1qzu9MIXDQehIl/wBapFqhGmDCP4qPbJZpGByTNCrZ+XNYzt7ZqkdlcRxRIMvE3dJtz/EM/jW5SKzmadUVWaJ9g/en0BJ6+/4VnO2tqjaLKyY3Quj4DE8ZwfP3qmKXrQmSPpZ52jNFIsi/aHIzWz/s5LbNQdgrbmQksoY+frWNdS2AASfat5/Z7FuR1iZFZolILLkbtx/qK1Zd4My4tpozt1JJc69qEwRXje4ZWCNtbAOMgD5Uyt0K5t43aRi4Xx8FSeAP9ar0vs9cA3c6yq9xCz7mUgqxDc7cjn1+VEdnr/43XLS2uo9l1FJkOq5BA55B6flTQzR00vB08MuX5PRlZoWMRRysYVEKISNoAH9auWZpMohmBKkYaI4PHqRUIVYrueXdluDsAJq8RSuHPfgIRyO6HH4155tRVHLcBeXkOB/FbnP4Gq55pTblWlbaSCTGjq4GeozmiViuBjEkbexiP6Gq7wyx2kpk7vAZSSAQV5H4VzD5BQ0e0n4+6z/iz+W2ozAu0DC8kcI/VcBgCPYcjjnijE385kRh5YBH61C4d47Z2Z0XYQ27Jygzgnn0BNN4AirvVU83Mg46n/2q23kYzJIjmQOChIIGfMenvXYp1bn41HGPJlH161C+z8L3xYyCJ1k2kBhgEZP3ZoWckMyCccsD5c0vvEeG/jkkkn2TJtyqBgGHTPHGQfwoyI27f3fdMvkVIORQt4YhEZYZMtEwk2LLnOOoxn0zXM4twdpDMzqR02DP4VTNHvEbMclW3ANATn16e1EsxZQVmKHyYbTn76rnjuGiZluC7p4lBjXBx8vbIrmEgEgJy0IJHrAf6ULFFZ28zwNGMHxxgRMfCTyOnkc/eKORZWRXSbhgDgxCuXCXIXvlbc8YJAWPkjzHXnp+FccVSQ2Dxsu0BGBDDa6/lVVukEeUuJ3fDfu5WdvGD0+o6H76OjFxNGrrKjKwBB7o8j76+7qdiyMYj4sqGjbAPzB9aBwLOIHXEVwQ68rncRn0OR0qKXloYA0qRK38QZcEH0PFXwvdbmS5WJZVcr4d+G8wR8xU5RPG43SpGjcMASfrg0UcYLtC0Umsym2VREioPB5nbkn8awmrvv1W6YdA+0fQYrc30nxGr3srMCGuG5B6gHH5LXn0j97LLIT9t2b7zVOn3m2Sz+1Ij16Ue2ksu0SX2noWVXAa48iMjy9KEljCIhWWNy6bsISSh9D70x1W2ibUGiivFaUOkAi7phtwAvLdOMVrZlAraf4OeQbIp0ZTG6kkq658iMHqAQRXLu5Nw6eBY0jTZHGmcIuc+fJ5JJPqaLfS5be6ihZraa570K1qJDu8z4vQEDnnIzziqI7O4uoZLuKKNYSWKjvFXOOSFBOWwPTNMjgSvquS1uHga4SCVoFOGkCEqD7npRF+iRW2noFVXNuZHOOWLOxGf90CguQANfEfKvq+os46K0fZ6LGnM2PtzH8AB/Ws6K1OkDu9KtwfNWf72NZ+ofoL9OvWS1eTZY2cX8Ut/Gx9woP/AOVSea5Ml1ctOv7pcphVHh5JGM9OR88ZojX5M3enRZ6NuwPLJUfoapmK3DzQQ27bp5FRRGP4hkDA88moY9o3++R80ndI2GkSfHaJYW+n25mVNrSbI97RyA5JD9Bnjg88ehortDb38Rlv7nuLhNpkeXuljZkBAKt58EgYHlS+V75NC+CVo7I20Qi2QsGEzr1Hh5yfP8eKnaa5p0dsbjVIRcXcW1IUn6IQOfB65ycnisjWRyb8fHkbQkvUL7vUooplg0aw7qYgo80gAKqV5U7+Pnnjjis98Y6WbwbT3e11CsM8MQcj0+zTnVb+8168SYWpm7pDl3UeIdck8AkeVKWtbu43PCGIyE54YjnGB59Dn0rZiTrdEZa5bLgVMvCkkqMEjPn8qPsXEZl3jKkZ2k+HPQZHnjJx71LUrC1WOOSzuWcZ2FZCN2fXHkKcyXUcFsYtPw8EiBCoXIBxgBuOT5/Pz8qs90GONqXIjubpiqxk70jyi58x5U+06ay03S42STF4y73khIbDN9gE4I481+dZrUbS5tpGFxDIu08jrgn1I6Gh5J5Ft1iLtszuCZ4BPU49aWWNSjQVlcZXJW6HvaO53QSobndLG6HeBhnJBByc+mOnFLLi7V3tVVl7sEMM8mMeY+R648qWOS3QVN48RqVIOOuOtUjFJJAlk1WXXPDGhl5lT/MKJufI+oFDL/ep/mH51ZmeIynbHQ80FIT60TMeuetCOeaLFRA19X1SiQyyKg6sQBSsc+eFtiyYyp4yPI12JWZgpYgA49xWg1GCOa3iWELGYhydn2uMc4oTTJHt9R7y5ijdNp3M6h88eXoT0zUXPYtopqzk9nNaxgzqwLjgMOR/rXLYMAxCq4xuGfL3xRGqahC9zw2U4PUk5I561RFGWh3kFsEgEDzqNvTuFTWOeqIOzFfCnQnHBrQafrMS6bb2bttlRu7VWbwjJyH9h60juMW+1ZCgYAjwrk/WgM+Ik5III4pZ4Y5o7nY888ctSNSdYitRexGYzEzLLHkHxHGG59aTxXlzeXsSXUs1wAf3aM38XlmhIbaa5CoiFm/Ie9FR25Re8IMkinAIbILeX0FHFjx4nfko8uTI9T4CZ7ZbhlO5U7yQ7ZWY+XsKtitFvrlLRVWPvMRws3AVvLJ9/P3NQurjb3cTSO+0eLwhCD6cHpS83Exl4dzg5GD0Pr8+lanOMlcR8mSCvyFPYgxBd8QkgLLIjNjz9cfMfStLoWnSzwWzazbiSFl7uN0l8Tx+SuAeQD0zyKL7OXE1vZPdalBsndsGcqiSyKfIk8nPpjn3p5qt1YG/jmvrsWEUsbJKqxKWlBHHH2j0HyxxXj9T1UpvQl+P+iDpqxTcdm9Ej2mNHng3bi7y7NgH8If369KEuZIwlvPLO4S2CRkFuoVvxJGKG1K+W9uQyGcxQoI4DK3DAeeP4SfSlmoOZLZQ+Btfdj1yMH8h99CMZypSYraXAdeXckl1f2LSJBDFcPiGIEKcn+EEnGcDIGM1bP2Wuo4fjJDLHZkKAXQs5yOTsHOByfkPOm2halpWj2cWs3ad7fXMSDeEBKso2kAk8Hw5JA8xzVja7cX8zy6BeMuxt80FynePgnkoTnI9utGUpxdwVLyCMU+TBX0MkE3w7hcrwSp3K3owPmDROm9n5dRtbi5trq33W3LwknvCPUDHI+X1rewRaJfQ3k97bLDcwo8jsSduD0cL5HJGQK+jvO5tBFb2ttdWxXbJDAAC+Ryw6EcVz65pUo0cob7mLtbmSyuY9NvbaH4UsO8WaIMCD/Hkck+hB9q1kN/ot3pZ02SFVXvd0ccHDx4GA4PQ+hB9awCzyzXwMUe5y2IkxkAZ4XFNIrW90XULO4u4AO+JfG5cgA88D7P1p+o6dS3unzz5GxzrxsNNGZNH1C+ctbs6TCMOzHd67VXGSScZq/UJbHUHSe4WawgMm0bjwp67tp6Z9RWb1rVpLy9aZp5MBiYgT4kBOaCkvZt0bCYuyZZSw3cn1z1rRBTcVfJWHUqC01sNZpHubiW5eFZd7EBoh1I48Xz60ZpG1pYheZmLyEPCx+36EEc1nrYErgk7ZOGAbBqdvcJBcLJHJLC69Hzko3kR7UdDTFw5FGVvya271Ca2nYW8ZUdVTcDt9ueaV2wuxdfEd5E9ttLlGO1gD5YH4UDJrErQSpcxvJcvIGMrEdKta8t5p45LJZQka/vI3YAnJ5APnVbPTfU48lb8GlnxdaHPAVt2h2ZSSUlAr44LEdG9M1hYohK0MSu6s7+PnoP+c05k16aSOW1IiiZgVjnkyGVD1Q+oI9elAQabIjLO9xDHCPF3qyB8H0wOc0U2kZuomss04K6C7Syhl7QRRIiRwIFbu5JMbuPU+fnXoDaw0d5Ct1L3jqAqMApJB/hIHU15je3CxTGWKUyTswfvtw6ehXHB+tE2t3dND8bJHMqh9iyRqVUnzAI6HFcre43T5scW1W5vnSO3urnfe2s1vIvA3ukiq3yHGPX2pF25tE/Z8bxp3jQFS0zEBlQ9MY4YH1pNayumqpOkpdZF8CA8oM8LTHtPdyPZQWcLfDyO+JLbAKgYzkea5P8ADRVJj58inilZkFYKSzeMeQ5FOLO/YQKJNxI8xCj5HlyeaFjspC2U2PgcmTp9BUmu548JGdqgdAMVzy3tE8uE3F2gG5SRb5klBR1OCD0X0x7Uws7HU5wYLVX7ksC7scJkdPnWq1vT4tNLarPpsz7sBJHB2A+XJ/pVGlXU91CJ7hgN58CLwFWss8yjj1bP/ZqVym4rb6hujdiJ2tN00qOGO4ru2D9TirtR0XVNMtyzRRw2KjraZwP8x6070W5OQkjnZ6ZrbRCK5WP94Aq53JtBDgjoa8fH1+futSqjXk6SDhds8o0fTRfbfEEjz4mxncfQVpbjs3psFsrkXbySMF3q/IPqeMAVbr+mpo1zE1kAlvJkog6IR1A9uaM0vUy6qW6+lR6jqszyak6iPg6XGo8Wzzbtd2Km0lTc2jvcxM+G3DxIT0JI4IPrQmk2Fvpsq95EJJf4pGGQD7f1r2W+uLa406ZJ1XDRsGB8uKwEWkzXiq52wgjjcMk/Sta/iGqGmUtvkv0/S4oSc2gns/AJrkx3F0pR3zvVTlFPkQTyaRdu9M/6P6xHdWLBJCSrMgABOOuOnIJp4NKbSka4lv0Rf5SniY+gGaH1CxGuG3DzvGEbeOmXOMcnqKpgzx1WuDX1GBZ8T0u/9/Jip7iLUiZLnMV0FwpijyjAfzDPh+fPXmrrVLiHTlvJLGSa1ZiGuASNrDy3DIHlww5rWTaEiA2t3azLbzLue4707UweBnJz60n1rS9Q7I3CT2NzcRRSqMOGwTnyI6MD7ivQx5oz9J4mbo54o6m7+4otNQbINrciT0jlwkn08m+h+lc7R6t8Tp8dtLEFmWQN4h4gAD68igP2hFcXAkuLKzlk/j2x7A+ePEF4z7gA1Z8XbGV1ks0mtc4SKZyzRj0V+v06UOxj7ilW6M6yZHBxTtHJbl9GaH9lahI6yqGkjYArnjy6HnPlmnGn9qGhdTqFo8JJ4lhztOOvB/Q/SlUeh22oyldLmljlwWFvMNxP+Ujk/TJ9qX3sWo2lt3Uu42ivnKNujDdP90+xwaaeCGSKUt/7k1lljk2tj1i17diP4SKCI3cUmQ0iSKAreQIJyPmcUo1ftIHkumsk3yE57qMkopY4AyOW59MD5159o6iXU4yNo7tWcFhnoOPxxWosYZLOF3RzEJzmSRuGb2AHOPl9TSR6LDiqlx8hn1WSfLGrJbQ3ztMy3oltWh2EFdpcfLwkeijND3N7FFbxQmMukDARwxLtSM84zjz5PJJPJ6VXZwrd2966SNEtvCWGD43J4HPkPXFMruwbTdKtrOOCTLtueRgMMcA7R8uM/IZp0qIW3uAli6qZG8CDgdAB7Cktjb3Fzf6VGYXLmRrhlVCT6jP1PnWm03TZr9GMATuuj3Mv90ny/nPsOPU08e4it4XgsGduMPNjBbHoPL/nHrSzlpVGnpoSjNZH4KoNPhiUC82yMvItlbKj3c+Z/D0B61dcXDNIfH4iuFUDO35Dy+tL7/U7az09JJ5Eii2eJ3/iJHQDqxrz/XO1FxqQe2tN1tZAYKg+OX3cj/0jj51LFjlN7cGvP1O+qbtmo1DtNbQzx6fp7rcXLOFkuSpkjgyeTgfbI+750p7QdnJ5Vl1SS9MrtIiMXyy7iOfFjgA8DilnZmZ7GeAXpnttPuH3SMowJFA+8rnyHXmtHrVxNpiwSmU3FrdRmRZZHO6TcOhTOFIyPmPOlyuePKo4/wD6YZZHkVsv7MzPoYnsrqa2WeEomUJZ3bOQuG8gCRwAOc5zTK8tZL24HeWGn3DGXLxzFg0QPI4B4Un6+tLo5Fl7MSXMq293KkAjMiLumjLHglm9OnBOOKqs9Sjt2BtjJb3McEysHOW3EAdMdT1H58VhyY25Oa58hTpBGsaDZalbRtPCtjIkrQr3TByVCkqXI8J8RAz16+lC2fe6e8Wl3sSxX8aiQMJQyXCAcYJ4XgHnocetP9MvIb2ztheRBJZXXZubakik7Tg4OD0Pvn51i+1OhalHq14xgLwRtw0SHYAfIDrkHOR5U3TSlkvHN1X7/aOeytC7WFtybiS0LGFsFN+d2OOufOk8DRpqYM5IjWY7iBngGjlV3PdAlg2NwAyevWqbmwYzsiJL8Q8h/duNpAPPnXtYmorS2QiaWK/t2VVtp4SB/wDMGT9DRUYOBgj25FYEoQ7A4OMjjkU412BUNqygYMIXOPMf+9JPBckky6z14NYsbddpqwJjngfM15s+QOCR8jTrTJYEMFxdbu5Ay20ZP0FCXSN/1foO+pVcGrnlgtz+/uIojjOHcA4+VcimhuCohlV93QjofrWL1rUZNU1CS7dQgKqkaD+BFGFH0A+/NP8As4dZtn+G/ZwmjVsbnAyM+h8xz+NWxdDHy2Tn1cq2SGerodNghmkCyCVmUBT0IAPOR71lNU1m71u5ie6YlLWHuolLFtq5J6nk8mtp2rjMuhSMZI2uLZxI8UZyEXG05P1H3VgLaPu7TvP+8kORnoAP9c1RYY45bGZ5p5F6jlyw3EAgsSCflQixA7gepPXHSiipAG45Ixk+tDKT/wAmjIbFRZFGgJyAeRW47E4Gk6gqqu5pUjXA58QGRn3wKxEYyxz9K3HYtlj0u6d5FTF3GxOeVUDLH7uPrWTP7Ddh2kH632eXVrt0d3hhhlym0A71KIM89PsmhX7F6fbqhMTTszch7grx54wPlWgglhubgss4JJywjl6D2ANRCxyXJYX0u3psMynHoMkZqMJzSSseUIuTdC6Hs9YQEd3pFsfd3DfnToyv3QjeN1Zxnu9y5IzjjnGK6sZeZUjupMngASIxP4VDuybveLuB5GXaiuOdo+RHr+NGTvk6kuAqOWWOMsIHJxwBtJJ9Otd70RxsWtZXGOC8YwT5An396+UXK8Ew8c9Grl0bspDGncFs73BZgvt5fOijimPu2jEctpOp6khACT58g0DrENtNp13G8d1hoJAcxEDhc9ce1NsXDEZhtiR/8w8f+WomKaQESW8RUnGBJnI+q00XTA1Z4nC8iTwyRsocMpUnpn+lbjQHfTnnmijSNTA3hBJVGJG3OfLOcDrxS3tZY2jXa/suySERM6uYuNxBGCfTzxTzVrae27J6ddWLIsLyAXLRDJWQLgEk+ZyRn1+dapZlVVyZliad3wb7spp8T9mVspWUGYZRxHtAcdCP+eRmlEWn6fo11NFLDBFO/ilIGck+RPsMceWRWW7N9rL2wkS1vLhp7GXwMHOWi9GU9QQcHFb3WXAaO8RT+/hJfH8TLwfr5fQVB8F18C3daEZQ26tnncuBj24q7dYtGSJIUkxgMGGR9POrUupGQARzIpHBkUDH0zULq/MUZ75O+UkKCsfK8/jSIZcn1utkkZLzwuwPUEJ+GasnkgFvLJBJGzqAcLJkAZGSRnpikV12p7jd3WnTH3ZAKQah2sv5lfZbCL3Ea5x86osUpE3kimb9VmPPexOvsv8AQ1GVJe6lDSKDsO0hMHOOPP8ACvN5NUvJxiWa4x7cD7hQ/eNITvEj+hOf61R4X8i91fB6GmqWJQ/EXtlwM8EZ+4mqP21okziNL61DkbQT4cHywcetYJFYDAEXzwefwq6KQxOGj2bxz0z+YplgVC952epWckNzbxspjLAYYDBIPmOKv+HRwR3IG7gsBjHvXlsGoXgQqlzcRjccpHIVA8/L51MXlzE5IubjOeSJm/rSLA/kbvL4Nm2oR2jiHUIrCMKdrYn8YwcZKlfr1qE+v6JCpMTRSsOgEBIP1xxWIkmuZbiTL7jJ4syuck9DXClx0KQH33N/SnWBeRZZn4NOO1WjxFkGnOzfa8W0AZ8gT5VB+11s4/c6Vbq2OCzg4/CstLFKMO0cOU54c8j6iuybh4mgjAUZJDg/pTLDEV5ZMcr2husnZHYxHqSkAGfxoeTVdRkyReyDn7KSbRQJywGYI+B7f0qLcKGW1UleTtK806hFeBdb+QyW7up1VZrmR9uSN8ucGq427zPeFNy9c5NRjCsoPcJgjI5X+ldwNrN3W0gYJRsYrnSQOWVlxDYzydCkTH7waxa8IB7VqtZfu9FuWBwWAUD5kD9Ky6KWZVHUkAfWs/SrZst1D3SLLVo0uYXmBMayKXA5O0EE/hRNpdx/tuK8uciP4nvnwMn7W7pVJs51vZLMoO+jZ1Zd3AK5zz9DQ46AjpWozBumThb9555FVzFMQ7k47xkYD8TRlrADpbC7e1ezWF3ikEo72GTHCBepy2MqQRzkEdaTivj14rg2ONVhvCqy2iTfs6K1QRuhITaVG4E9Mly2R1zR9xcMl9cabtVba2sXSZcf3jpCOWPqGxj0x7msxk4xnjOce9XwXlxbzm4hmZZiCC/UsDwc5znPvXIFlJr6uE5OTyTX2aLOJdBWtjTu7W3iwcrCg+pH+tZKNTI6oOrEL9/FbqZR8QFzwHH3CsnUvhGnplyzJ69Ju1jjpGFA+/NFC5aLUorg93+7lU+NchR6keYHWlWoP3mpXDH+fH3CjRbtPfPvw0YbLsxPgQdefwpGlpSfwLN739RleziJu+ikJliYlHBAyucqfXP4Y613RYjeQXDuILjvZB3kAbbKQDnduIwoyfmaV6lel2fuyqwSHkBcA46fdS+3u5IJllgkdXU+HHlXYoNx3EU/VbNNq+qR2rGOzlQnP7spk92g6LknHHT76Tz6lPKEIbYY+PD1z5nPqag9tKYTK3GCP3bDksT0Fck0y7VUm7qV0Y53KhIGOoPvwePLFVVDSzTm9uCdpJCb+ISOiRBhv3x94MD1UdabG9treIqs0xhlG+OOOUK0bDjxgcZPkaz8Xdh8mJ3UNkhTztz0z5UVcrbSQILaOYTYeR+QVWPyHqCOck0XR2ObSdFck8l4jRvJ9kFhtHX5gedUatZizkiUXAlLICfDjbVtjHFJMXkdljRCWMeA34+5H0odIzvYTeFh1Dcdaa6FbdWykSCHaULd4CCCRwP61OW4M0Z7wL3rOXMmME+330O4G4gdM1O3hM0ipuABOCTTpC3SC7hRwN+AFHOOvFDxIDNGB5sOaJuX8bEbdueMdKrtPFcgk5wCfwqzW5GLdHZ/tMKHbrRUwGeWx7GhWwThRn3oSDFkDwKnA22QPg+H0qL8Yz1rsbbVORkHrU5FYhmHnGbe4Zj/AOGx2n6eRquBUVpTMJO/GFijIPiJ6knyxVeON0Z6feKJMs0dpFKzA96zAEjkBcdD5dfwqW/A7+oN3c5lYOpRgMnIwAKawwy28ffSZ2SEqvPJI6nHpUob2O5gWKYJ77l5+hqm8Llw6FiijCqGyFHp8utTk29mN21VplF19ouxGCfLmgZT4yBwBR0BSRu7cIQoyuOnvVVyg3MqgADn3NNF06I1RZpjBHeWd2WLYQ2Fzu9qI71LqNlUSqjctyADjypU8jEcHA6YHSr5bh2hVVCxR9FRPzJ86EoW7KLI1HSgzZK6lhtGFCqV6DHlXFl7i2uDGSspdcHPO3nOPrVFlcMJdmXZT1HXOKsnDEL0VTkEnzNK07pkweCeZ5UQMxJbKnPIb1BplHHcSXJN5l5JVPjdtzAjzzVEDWVrbmSRPiJ2baiElQgHUnHX2p0dSt5rP/q8zQSoPBFIgKMfmKXI3/SjiEiW0luu8SrNGMmRSPvoWV+8tsq+8kE5xyaquIbo2aXPdLmU5ZQwO4ZP3c+RrmnoSAspZcnyXkfTzqSikrs4oZrl4UV9xSLcQgH2cnJ/Smtvrwt4Y4JLAQNE4YNAxTefVlOcn3zxR+jm2hMi3sLwrIfDI4woHu3qaD7RRokAbGBkYoao5HpkjlaNDpnbnJ7q5tWBdj3TwBFeNT6E9frkGl/aOK/GqO09wsoubaN47gptDx9VwP4T1B9MGsSZWEqsCRtIwaPk1CfUHWO4dSqjCqBgfdXfZFjlcFsFzbW4w0S9ksS13AsLtC4fu3/ix0+lTuO2WqXWILyb4i2zloZAAM+zAZH0NLIra4iGe7YIwyDj7QNByQOJtirz78VWOPG5NvcFssvGLOHONzjJorQdNl1O5OCBDGVMp3YO3POPfGap8McaC7iyp+yx86fdlbm0jE8cZUEnecx8KB6sfLPlV48UVwwU5pMZtpmlaf3ncwQ3ElwgCLPKGWPJwGVvU+lKO0mn2Nj8OqhFdBtZUJ3S+5Pl86PubK7lvorlthtWIMjMoXbjkjaPbpipagNOuWuC9r3jW4JdS+XC9cjPUe3lXc3ZtnCOlpKjKNN38bKqgSJygHmvpXyH/Z3BwWfn7v8Ak0KLhg2USID2QVp+zOinVW+I1BWS2KMqsDsLk8Arxg486DhXBhUXN7ciXTbM6ndLC1ysbAYXfks3staW10Wxmha2dGeUyGPv1fxbgM4C/KmWjdn10OS6uC63EfhEUu0DcPNfY5xRbXIeOfwx24RWZNzAN3vlx603BtwY1BXJGX1DsyLe5tDZzmW3llWItIo3LJ6FfSvSLSGzs7eO3C2iBWDNAPCu7+YDyz91ZpL9DYRPNbym5fMkpVfGCOrD+tJtQ1KC6zJZX04uWI296ftD3PlQfJ1Y8bteTfRW+m3C6gx0tIA8m2Z5AMSHHDjB6DPUYrz3th2bbSDDPb3EtwsxIZmwPF145z9aK0XVL6BWd32LnuzjBz65B4Ip72mEb9nA0QSdYwgDuv72IZ9fSkbEyqM4OjDi4iiMKyHqQX58vOvQLfWNAW3jjm+HPdqFTv4gWC+QzjnrXl1wxeU+EAAYziuqyqoAJYAedZsvSxyVbaJdP1CxJqrs9e7V39jq6jScu8YcNKyNgHH8Oag1npmlaabprFWhTA2ou84+vlWMiuPsyIRjqCK1OjdoWQiKVVKkY55zXjZMTgkrbXk9WM4/G5qLfQ7S+sVuLJTAWXKMv2T8xSaHWJbOV4ZX2vGxVgfIitJaao0lsFRNqgYCjoK847Ug3HaC4MV0kUbBdxQbmL45wOn31LHjxZnpRaCyO6VjbWda+PgXD+CFz4j5nHQUr07VpDfRQrltxwQDS14LWOKLTvj3Dn7IIG5jXY9Iu7JviRJ3sI+0cYZfcj0rXj6aEI0/ws1qGmN1b8/Q2WoIZpiizSGAcEBhuPqM+lOLXQS1os9k0hlAyYmbdkVhDfXCyoUxsHXmnej9qWtH7t5ct6ZqCwp7SW30IVOey5Hp0+11CEWupQREcldow6k8Eg+RrE3UZ0XUWtJJFYxsVyOCcHqfnWpR5LntFFdB90cseQo/hOec/OvPu199Hd9pr6WF/AJSMjnOOP0p+kg9bx3sXwyeOXqPRNPvx+zzKjLmNTgOMjB6j2rMdqrltV0N5JJU2jakZdv4g3QfjWcte0c0YMEZ8IU5J5/A01sNVt9SkSCaztnA8IXuVAx9B1rWseWEk3wh2sWRSSp2JrPTbAKxuJ2xwWYtsGfLAHNN7nsVLLprXmnM+1Bko5yD7Z8qM1/SLWys1u7ZB3QI72I5IXnGRnpg9fmDVmldoZXt/hFfMLfw+9X1yT1WzP8AY8Eo6IxS/uefmR9+GJDJxg8EHP51qOzsl5fnvNRIe3xtE7nbLj/P5qP8eR5Cgm0lr3Xrud0PwaOWOOspA6D69T0qd9eqqwNdy5eOISiygUBEIGQXPqTjj8q2bNKj5nqG4zcOadFGnrGNZ1GWyZDFENqOi7RywBIB6dDTSISXKx4LSO6jnqWOKUdl4Gmtbo8lpGALEcDAJ5+prX6Tpc1xbBICqxqgD3DjC4A5wPP8vWjN0SjFydIjauLCCO1EffTNNIGiQ5EwIXaRjk8g/T50ykty0ol1wmWVj4bOM+EZ58eOAPb7819G9tpu6PTVZ53H728k5d/YegoSV+7k76VlRR4neRtvHqSfzrLrt0jZiwJbyGl5eb4lDyBAuBHGgwq+mBWb7R6/baZ3lupWa5xjuEJCp/nPX6dflSTWe1JfvINKJRS2GusYZv8AID9ke/X5VlZUaTIQMzdcAEn51aOC3czsuf8ApgS1PVbrUpxLcyl2A2qOioPRR5CqbVwrFiRkEHnn8KKs9Oa4hMpVxEn23UZI+nl9aNsZ5EiEMZXbuCqgiQ59+nJrQ5RiqRGGN5HuUfGT6hcSXN3I8rEjc5PX0Ht8vKjta1E3Pcxvdm4FvAsUfgCAY4wB549TycU91Tsu7pPLpl1FcGGPeYFgUPtA8ROABn2rIxvHM5/2ZGbgKFyMk/KssJQy+qPCLZOlnjdSNJpeoNNozQAxd3sKG33HfLjnA9h1zwB86EtnhiguZ5Sy3BQCP4dgFUnqrD0Iz71Wtjf6VbJqIgeKLeEDxSnwk54Plzg/iKhK1nPvfv5Ldp5C7L3QZVPXA2kHHPpSLFF248NgyYZQVPkf9l9Q+KElhKknw8kIVkhOSxDdSTwvJ6njpWtF3BKtr3sE8hvGBkaUYCMAFyMfxng5yOK86tpWsru2n0q4tVdI1WT96y962fETuAwGHBHSipNd162VWS0Pw8BdogD3qRhvUqSCABjnyrLl6KU5XD9/vYWCklujYXMXcNLIjxTJORGZYGUM2zrv45Un1xzioajpcGozyzdwZQ6MSZlIZUIBI3dB4sgE+R44pF/0kmhtLoRxqUu+7ZGbAYbcEnjyPp7CjtAl+O0ib9r3k0dkoYJcMxKxsenT/FyM+vvWR4cuP1XXgFq6Mhc6HqW/nTvh7dpeCXUhCf4S/wDWtBPpML6W8N8CJg8a2/dMGZWbgZB6jHUVpwIe++L1W+iRX2xyrJEYRwmeFJJKsM846tS/9nxXSM8ECxTTlXjuJF3gFehB6g7R8s5rQ+tnactv39RdCPLbyNoZZI3YZRip+YOKtgdfgGTcCwfpnyovtHbQ22oEQsSki7ypfcUJJyCfnzzzgigtNI+JCNHHIJAUxLIUAJ6NnPl154r3sctcFJEZfBX+Hzp1p0lxKIu91tIYl8JhkmccL0BA8iPfypTcRPBO0Uu0Mpx6g+4PoetF6WcThBDp7B8DddN4FPUE88f61eHBM9G0i9sru3NpE6TQlSsggtyIsEYPJ4/HNef6paSafeNZSHLQnZkdGHkfqMGtjpV1dgILi90+dAOIrRQFUfMfpQ3bTT0mltb9SFQjupiOcY5X5nGR9BRkrVk4rekYS6Y7ii9T19qhbWd3dMVtLeSZh5RoW/KnLWiTSu1vbuqnkLksQPc1OaS4WMK00oGAFGSBj5Cs0n8GqMdIGui6iuGlihtgOD8RcIhz8ic/hWs7LXVnpFtKt1f24lkcNiEs4AAxycVl1LAZ3Z+nWpAk55GM+hzU549Splo5NLtHpceqWBtGkS+ikLvgszhWGOo5xgdKHbWtMQAyXlt1xhfF+Qrz4s+cZUjy68VNELMAzoo/mJOB+FIunS8jd5/BvJe0WhwpwyyyHoyW+SvyJAwarPavTChVraaTzAMS/wBax8VnaNNtn1ONFUA7kgkfk+XQdP1prHY9mwivLrV0xzyFtSn6GueOC+Tu5J/A2ParS87k0+VWHmCF/I1Fe2Vp48WEzRsfCHlDYXyHIoe20zs1cuEt72SUk+PvLnu8LjrgqM84FN4uzWgELtRZgfMXLNj7jQrGvDGXca5QuPa2yOSdLG09cMmcfdSHWe0k9ygjtIvhY8crGxBY+59PatkOz2kw3A7uzgIC+NJMt16HxHjoapn7MaZcPvNqqDp+5YqB93510Z407oDjNrkxumL8ZZws0wDAbXBBJyK9Mso4bXsI0UrGVJCyFHUYI5ZgAD6D6ZrGXmi9nrGfHxTRyBWJAuzjI6A4/wCeKYR65o1jEI7a8do1bw53yfnQk23sgpJKmYlcFAwxnHrXpuhaza672fNtKzrfWhWRowxG4cKzKR5HIyPI89DXn99B2anuC1vqN5aBjnb8KXQfLkED7603Zvs1BayDUY9RN9EY2Cqke1XDDHPJyPaukqRydmr+DjK896PlI39arn0+IAOj3KvuUA983TPoal+zLRogXtkDY8gRz9KhcWEEVm3dJsMkiIQGbxAsBzzU+EURL4COYYd5c+5B/Sg7/s5ZvBK37zcFJAJUZOOnSmS2sMaBEVkC8riRsg/fX0iRrHJI/etsQtsEpw+PLk4plJrgVRTe4jfQ4FT9zYxs2P47l/0FIbzRtTEv7m1VOeiEt92TW5tTG9nG0TzAlRsdmU8Y8xirEEwK4mbKnglVyfwpu5JMWUIs8yOn3SK7yLMnJXhuPyqkwNjmWfcPcf0r0gWplu7qNnkjHhIVVQq2RycEHzqifs9E247o3J83t0PP0xVVmpbiSw/DMDBBtm7vvJgWXcCHxkir/hwTzJL7/vDWyj7MWcZjaXusq3LLGUyDwcjceRkGp6h2MYqTZXjAk/YboKaOWLF7UqsxUsW0Bu9kyDjOQcfhXO5kH/xU3/l/pR+raPeWCbLmQYPHhdCT9OtLVyVBE0o9ckcfhVU0+CbVE9jjgzO3HntOfwriowXZ3zbfIFQeKj3TclZZW/3h/SphXUE94+R15GQPuogRxEdcR98xUdDtXpUo4jn7bD32ivigJyZX9eMf0qeJAoYOQPM7AaASDRyK4xM+xj1CLgGpshVcmR29MqAK6UZl2d/tX2iWviW7tQzlmPVdoGD9KnmdQY8Fc0Ke0jbdNRPN5lH0AJpRpUYk1K2V+FD72+Sjcfyph2mc4tEPUl3/ACFKraf4d5G25ZonjXnG3cMZ+4ml6dVAOd3MayFnefUiCWnsN+f/AJjkRH653GgLjTri3WNiI33ymLbE4dlf+UgefNF6fqsUFpBbzRuTFciTcuD+764x5kPg1fa3NlFbQQQ3jLKrzHvZYyo3vGAr8ZwAQRzyM5+V0RA4LGSCS5FzD4ktXZFOGyxIRcYzyCfoRVFvCnwt9LKvMSKqZ42uzgfkGomD/quxvnhuoTcOscSmCTOwElmwfXCgZH83WmWoXE1oJmh2m6uLqKISOoYjZEuSM+ZLjmuOozXXpVwtwNPa6LHd34iVcdfCWJ/9P30/a0s11B1aK32TNcSlGViwiQuAExwv2Sc59PLqLpqoJdEgmjWVHZ55AxIABbGePRY81x1Cy7s5ba7uLb+8a3z3jRgkDGMn5AnGaHplIp1Nrm8gjeOSadI1iVi3ePIWJ5Py6e9V3NjHFbPPFdpN3coikAQgbiCcqf4h4Tzx8ua46iGlIH1K2B6d4Cfpz+laucnezYI64rN6Am/U0P8AKjN+GP1p/dyAWkj+n9axdQ7mka+nVQZjZm33Ez+rsfxq2/nkSeWNHZUcDcAftcZodOR7kVdqK5u8gZ/doT/wiq16kRftPp8xxxLI2WaMHB8geRXxtZBbpO2xI9+FbcMt58DrxQhR3xgHp51dCruGZ3IRSM49fl8qaqRNUO7aWKGzhurWR2vIiSrd2cZ6k88cefzrlvqt1p8kjzL3skh8Ub5UFSDngdPpS2DU2tLaaGBIx3zAl9uXCj+EN5A+ePShxLiRZXO/PPjPX512mhlJrgK7iQ2yzBl2buVHBHz/AEqd0kca4tDO53n9/wAAOuPTqDnPXyoaUk2w39QeMcdfWqbed4XzHjOCCCMjFdyKmSWQIrMMkn16GpM5mYuWZnb7RJzVdwhjRAGJU84PlVIdlIIPIORRqzqJykZ2ggj1xROmx7e8mwDgbV+f/P50G7bjnAHsKYxgJaIh6kbj8zVsS3EyOo0UTZ3EhSM+nNdsfFK4JH2Djj3FQkC+n40Rp0Y7qVyvUhRnofPr91UW8hOIkZSejEEe9Ds5/hUCr59+SCMDPG4ZP30O2c8gUJHRKjktXeRxV1pEk06pIxRDkkqMmm8+jxxQiZEluEPRkkHT7vw61CUktmaIxbViTkc9PeibpmW3tkJz+7Ln6sf0AqbG1JAW3b/elJzTGWGDPAiM6Iqqrrwcccc4z86m5JMPAqnia3YxSR7ZgFA56DGf1FRSdxgFt+RxjqKYu8kSAxSY7v7WEUbWPpQnxk5AxI556A4rrb8HJ/BKFQWEkMTiUDCqy5BPsPP5V9J3c58am3lxjIBKH5jqPpn5Vfp8yRXEctzvP2iMNyp6A59uT88Uy1LTpbyVJopI9mNmGIURgZI5yQ3HOQfMcc0yRzM3cWksK73XMZ6Oh3KfrU7G3N7OEkl2Rrjcx6/IDzNGzhrG7ljilJUHwtjG9fIkcjkeVUiOC4kXCdzMWG0oPCTnzHl9PuouwJKwi5ns1v5f3R44Jcc59Avl9aokkaaR5FAC5yuD9mjJzFdKDIgk9DnDD5H+tCPaqissUu3d/DIOfw4qKSGnFsFgjM91HFydz4PvTq7ktrQhpRufHgQHoPYeQ96UxGS0mMylS4UgHPQnzqiVpJXMkrFmPU10oOclvsTobLeSjTy8MABkcqcLx9PeutczRIjSQiOROUbf4uKK0sW9lpQmuGILnd789ABS7UZzeyIYomCKvHmT6mopJyaS2+QHe+a9d3LElvE3oCfKoySqSkN1NIyICQuc446Co2Cdy7s2c+Y9q+vLYd7vA6nyqmylXgCJ28MVzbyMF2sozwaFMLxsGHQc5r6GaS0mYIR6EHoaPR0nilfaVVuFHUg+dFuUX9AndP12/s07uORXjzwkgyB8vSmUeqw3Sg31sd6/xKoYfjWaaFlY7h1q6K9aL904DDociuljT4AFa28E8kbWo2kKd0ZGMH9aBtLy5smZreUxlxtbAByPrVl8yuUePIwuD86oKFmzgmqQ2jQU2uBzcdopHtbdYe8SaEphiQRwCD95NCz6idTug93HEpYBMouMY4FAqmxxwcnyNTKgk44IrnVUUllnLlnJ4RFKUddvPUdK9Et5jaaTFFEiSGKLBFq3hLfzD3PnWBd+8Yd70kYg5/hPrWm07WEuu6skjEEqoIsEngDkvkdRgdPejGW25bpnFNhmk6093G6y26JFvG/DcKfXB4obtHaXcd3FNYvG0V42wqI9oR18mB88c586hfaxFbxwCeDv0eQlJEIX7J6kedLdU1JLu9AhcyRq2VJUqTnrxSxbV2Vyzjppu2HaPJfLrElld3rRzFftceLjgZPl7Ut1DS1srkiGUyqme9GRlW8vmKCaQx6jIbtppPVg3iPpyfKmFz3M0ay2sBRWQB28s+n/AD1p3wR1JxJaDFK13FaS3AgiuGwWbkZ/qelbj/o1Ne6e1nLqUkb72YKEGxgPsZ88+tZnsVJb/FzLPJKbnaFhUAMpHnkEVsdbfUItPSTT2SSZDuYKSuBj34/GoTXkGOKcdxFqvYWSOzt/2fIZrkkJOrnALeo9AKWWHZkXNvvPfB1Yq4DLgMDz1rc6PqN2oMAjJl2gynaGK/f1+dZ/X59Ik1KRnkvYZcDvBEm0FvXHr0qUZvIvS6YzxwizLBzptw1pcAhQ2Bn+E+lHx3cUZDbx4enNL+1kdwuoOk0bd85yB1JzXLHsxe3SDfIkGR/Gcn7qg445QU5yqzZFTlJxgrody9qbySFo7XdHDgr3nm3qAaTwXYEpeYrgfwk9aMvtB1LTrSEb0nt4lIygIxk5pLKVdTgYYdRRwY8SVw4NkJThGvJq9GubG4vxJdkrHkcr/St9Jqei3cMlvAN7RpgbeQPYn868VtXaNxgkj0FbHR7iNLdpyAh2ZcjgYFLnWnc2YF3ab2oS3V68F3PArf3cjKPkDXLRt8xMhAz5nyoe30+O6u3u9QmdTNIW7tDggE+ZrQrYWMCxiDT1mjfhyRvYHy4NDJoj6VydiU5LVKNDO17WRww91ZhGCeHvGHGfb1qjS50eRdixqpJJVVAqrV+yUllpzXVhgKmS0IOfnt9/asvbahJbOGDHHsalj6WCTcCqzxivVy/KN7edl01i0lupYFhUHCTKNpXzxnz+tYG3eTSb6SFz+9ikwSOnHnW00rtFc3NkLZpSyYBKk5FZ/WNJN5rFxcyTJBbKq7nJGSceXl/z0NXwO5OD4MnV5Fhgsza5HSaiNT0m9gVMs0DBVz5+X40mtLOPS0DXTvNcuMpbQDk/6e5wPnXyXS26R29indxM3MzLlm91U/m33ChJba4l7uzjLtPdtuYjc3GeSSBlgOlXjjUbT8ni9V12TqJJwVFepXUt8u24uEjiZtvc2/KKFGWLt/EQPIcZIoLubrVDMdNsX/2hgq5OSRnJ56AcAelONE0iZ9VurK3tZJzbBogk6FFBJ8bPn7I46dccVrLNIdGhKQvHcTty0oTCL7IvoPLPHzqksigtjJiwym9+ADsz2bXS7P8A67dXLt3i20JJ3ceZ9Pw9zTS/vpLtlhRlhhyFWNB19Mev5D2oOW8eSdCu6aVyS2eR9T6/lSe3vFm1Q29hdQG7XIFxMxZdzccAfaI+4e9Z3Ju3I2rTjWw41jU7TR4t10x71lzHEuC7e49B7n8a8813WLvVZd02I4QfBCh8I9z/ADH3P4UdbaXNfzzXGoTTMXztuGI2sQcEljzgccAZOQBTm+0myisH0yHCySoH+LliYY2+LcTjwjG4YHl1yaeE8WKSXLMs8kp/RGKtwW65x1J9BWn0Sa2VGiieS28at3oIBPPO4+eB5Clh0K92gWdsbrnmSKZHyP8AKrHH1qq5tbu1fM1pcR46b4mH6VbPHuKrN3QzWF6mtzfpaabe3KzQkm6UH4eR4fDKR/h8+fKstBaNfTPdW6yx3Yd2ueFCg5/hA6fWp6bryMsMFyJZI4U2xASkd3uPiIA9s/Wo6wsWmzKto7Ria3jkliMhbG4BgufP+E4PQ1kjCcbib8/VY9nFWzRRSx6OUltr9JhMpTuypSSMEYJOOKAuIvgA2q20SYkbd/cbfbeD025B59aA7N63eW9/i3ZQGUgqVXAGMZ586e9otZFrpmm2tv4SA+7jnZjy8ipJ/Cs6xyhLQ92/1H165alP/wAL4Lm01HslPZfCB7qWP926ykEvuBGQeMdTxSnT+yMV+ssNxqMVvMhyFdDuGB5+WPvonQe0cceYJkDQuu3YwBGPYU+n7qG5t3tm+Miuoym2Pl1cjwkZ/iHn6ileTJi9K2J58UVFST1P5f72Mgml6dd6fNsKW95HHmMhwsb46g56k+tF6LoT6WBfajhbru98NvvwyjGdz4Bxx5Hj1rY2WgRwyx6lewQNeIMsI/sAgdSOhb3HA6+VV2OoXc51eG/jjjlmgaHaGBIfBzkjy5/CtGLO47SMmbLjc01H8uDzK4BTUdRTYDF8Q8aAH7PJxj5fdR2lawdOMdrZvEyXKrHdCVAwI3YIOen08sV2+7PXlzfXclq0bFJvHFkhkBGSx4xtHOTQ97p1xpSRyXkULW4ZWXZKGSYH+UjqCAeR0qs3jybXf0PNnGUZM0mn6tHZ2szGzR1klaHLLvBTnKljyeAAB9aujhOnXEMVuYrnuMyNsw++E4wCRnaRz94z51n+y19a/tD4aaF5IrrCMkkmFHOQAfXOAGPSnkt7BJJZ6pPGbG6lLQfEWrkb2UAZYfJtuR5isGbE4yar9/uwxZle2MF2+rTzyW9x3QwomdDhwPPNZ6L7XI4yM16E2ntovZq8ZizXd3A/eM7ZwmOmPLr9T8q89zhiK9vpHePSvGwmaGl/eOtYXfY2M6DAG6I8enI/M0rAyCDinaj4js/eIcloGWVfbBwfwJpHW1GaPBqdNu90sU4t7eMyphu6XGSOCcZ65/OtDfJ8boFzGoyyoXUAdCvP6H76w2mzFI25xscHPz+vqK3OhuJgEP2HUqR8xj9aaHwT4lZi1aTPhJx7elRfc+ACD65rvEa9JNy8DZjOa+DKDgiTJ9U61lfJsZEqT1PA/GpAICA0gXccZJ4qe5AfEpxjrjivivegJDly3kgJP4VzOCIdOuJRlJLUk+XxUYP4tRkfZzV5Yy8dorovJKzoR+DVTb6HfXDAd2IRjJM524Hy6/hWl0TT7XTguNU70vyyJlEyPY9Tz51GeSlsysIXyjPxdnNXPJsSAeSxkWrV7N3+3LLsbP2THIfxCkVuDe2oBQ3UQIwcGRR+fWpCeHu3mjlRjEMghgcEnA6e9S70ynaiebnRtSMjD9nXTFTtwIjiq7nTbyxj727s5YEzgF1C5P3816VbRxqgRJVJH2vGCSfU189lFNxNEkm0nb3iBvzFMs78geFeGea2mvXlojR219NGp8t2R+OcV9Ld3l+xaW4nuHIwclm/AV6QbG175BFBEuwbjtjXOfLPFEbRGjnBACk46Zru8vCB2n5Z5KYJzKUETghwjArtwScYOelPYeyc8hCyXlsnqFO8/pW8jjXZtZcrnJL89fXNcFpC6MDbRbCCCNq9Plig80nwFYkuTMWfYi0jffOZbrB4V/Ap+YH9aew6bbmWRFgiEMYWMJGpAGFGenzNEpp9khOIECg4HXNT/Z9rLIWMXPAJ3tn25zSNuXLKJJcI+awg7sII+FHBDsCPrmppp8Ult3cgJRvtIZHOcH51BbKAuww4AOFImfkffUbyAw2iGOeePM6IP3rHGSM859AaAS+HToUbEbXA29ALh8fnVggYBkWa4ZyDjdIWBOPPjpVwgAPE83i4H7zOPvqopFA/jvpgSCMPICOePT8jROXIJaWjNBEqXVyoAwAHXw+32alJC1su6bU7hQOTu7vj/wAtBNeW1haoW1SUsM4QKjEcnjpn76zGq6j+0nAdphj124P4U8IOTJTkkzQSa7pcEvfyXbXEmzaDHCMlgeeeMeX3VVN2xhaHZHZux8jI4/QVj5ou6OAy+5cf0+VRjWXAIMRUHoM1o7UaJzyy8Dx+02pOkiySWvdYI2LFg4+ZPUdfpXX1TUrxQz6jdbW6gMAPwxSQNMTgxoVPq/8ApRFtNMVIRE2g4ALH9BTRhFcIXW2t2ENaSDBa4JLeqDP51TNaPG7AyuOh4QD881YZbrbykWB6sc/lVM7XDFZGCZXPAYnP4UwhARvn++c89cLj8q+PfI3Dblzz4VAqWZioIEZPXqQPyruLgqMLF182P9KJx2LvlGFOVB+ywH3dasUzL/JjHmP6GoJ3wOT3RycHxH+lWYfYT+7GD6nmgEijS8bpEz6bP9a7lmlyxU4GThcf89K6c7gS0Q6A5JXHp65rnIMpbGQvl/z71DqX6CuFXMzXaF92oRp/JAv3nJpZmjdZbfq1yf5WC/cKDZcYORz6Hp86piVQRPI7mw2LSdSmjWWKwuXjcZVliJDD2qi5tri0kEd1DJDJgNtkUg49aYS2NxJpdg0SKUEckpJlQHlz5E56KKBFldPbG6W3kMABJkxxgdT8vfpToSgfrUg7AqQxBU5Bz0PrXT3fdA5fvd3IwNu3Hr1zmqyR0GCaIA+HVr6LbtuCwBbh1DBgc5ByOQSScdOa+h1KSKW1cxRObZWQZBBdTngkH/EcYxQANdrjrGNvqotggitIgFuRMoDtwNu3b93n1q2/NuukWcdtG8UbzSyYkYMzYCqCSAB6j6UFZzQxd4lzAZY5AASrBXXBzlSQR9/Wu3t0Lh4xHH3cUUYjjTdkgAk5J8ySST864Nh/Ztc3Fw+PsxAfef8ASjtXkKaZP67SM/8APzoXs8n+z3DnzdVz8gT+td7RybLFkz9o4/H/AErDk9WajXDbFZn06D5U8eKG509BIqhlUFXA8Q49fP5Uhj5VflT2ymia1SByRJtDr7jp+lUy3s0JGmqYqngnj8KxuFAxhhg0G0cg4Ix8zTHVnZ7wnPDcig7iFosFtxVhwRVIPYm40TfaANyK3FUOY2/hYY6DOatfBRPlVRFUSJ2SEhEDL1UkAZPTFU5x5/PFdNRrqCi6OQbcOSc9c9MVBlUk4PFRGPepjB6ZoUMdWMMVX1IFGzN4iB5GiNC0mbVJJGieONIAC7yHjJzgfgeegprq+hQpYftCxnRrZIEZ97Z3P0YKfxxTwyRjs3ySnBy3RmJGo9cRWkaebLub68/0pa/LhfU4o25fLceXFVi92yc1wiphvcKvVjgD3q2bTyd5s3W6VRzsGHHzU8/UZrlmrNPlRuZR4R6seF/Eii77THsBvBb92VUg8MGwNxGP4QTgHPNJJlIrYXaega5AP8p6U7tbqeyG5D3kZ4dCPuOKCS7V3BvIe8bH96vhkx8+jfX76KVvB3sUnfRL9o4wyD/EOo+fI96z5ItmjHJINns7LUwstoxiujz3Z6Mfn5/n86omFvbTMlzZsrFQMthix8+T/piuWiLJgwnI58J96Lt79Zle21KLvowdhz9tcfnj359DUPoxpQUgCXu+9VhDgsM93sUgihbto3xG8eCvC7ABt9vl7U0m0oxwtPZSSXECnjY3iX2IP/PzpDuLOxYMGjBJz5H/AN6eKvgjKElyEWtqbuV44227FG3jOeQOceXnXM3Fm1xCpIAOyUDlSQfP6gfdX2lWjXl4ke4qikM7DPAyB5e5A/Gr4J5k1Fo0SOON5S+yUFlUYPOTyRtJ58waucFQXtpPbiC5QRDIyo+yRkHg9QcA/VqBuLb9nzSN3qyd3FvDKCOTwv8AWhTgk4r67Hd2UadDM5c/5V4H47qASVtIDaR4JBXIz9abWBZbdm2Ixc4wUDDaPY+/5Ujs3wrIME5yAa1ejZtQ8iPsZUZFxnnCln5HTgfjS1uNewuubW3uFyjG2k9OXjP6r+IpNe2lzbtumTCH7MincjfIjitFf28VpFFG0u64P29pygGMcHzIII+hqqRJbO5mg7xSVO19jBkb9D9aPAHuZ+S5Z4hEqqqjGcDqfWmem3FvFp7mWQl1O5gByMnAFfT2FvPlkHcSH+QZQ/7vUfT7qGS2e0Yx3USSQTcK6tkEj0PkfnSzgpRoFA91dySORGxEeeAvGRRUMzC2KyglkIAP5VFbIKweBu9XyDcEfoahfTMtwilGRF67hjNK4p0khaKiveud32ic0TD3kKnBAz7UIXKzqw6Ifv8AWi7u4TmOIg56t6UJJ7IFAtzK/hBPQk5HnQxYsxYnmrJFZyCSDioJE8jhI0ZmPkoyTVopJBSDrRPiE54UdT71RdBo5O7cEEfjU7eC5jhNzGjrEGCl8cZosXDMuJY1kHuoNJw9htPyL7ZTJKcckDNRcspxuP30aPhQxIiZc8YDFf61U622cgPn3b/Sje4NJXDulQxYZjnIxziuCSWNTk8LxlTyv3UdLK2xFsYgIBguqkFmP+LzqD2ErHvLZGII5UqQR7YNBP5DpfgBLHCuDjH502WeGTSw/wAMnxCvuW4ViGUjyI6EflVP7Ll+H5XY5PMZPT3HtU7WFoEnjU43LlATyGFLOS8AVobakO+soJIo0aNzuZ9o4Pt+OaZWer6bo1v3cCyX9jMCLhJE2MG8seXTyrNLc/EQ7GjUyx4xIWIPyI6fWoBz8JPGwI5DAGluXDG7juxxca9aLJZTaNC9vcQq6MJApDKegOOtNLXtBNe6NcpPdAXCgl0wPGCQAqD86xMcTrIG24x1zURK6yKynbg8YoyipcA7js9Cs+0umQpJHLOwKt4ZMYZCeuPUeorP33bOe4nLPa2shUbd7ISWx50olsriRmdAsm45wrAn7qE+EY/aKg+hHShCEK3A8jHJ1Ka7uRfSgBzwvsK0On3MN/Zy2cxYCTHIODxWfitEmiC2Uyy4H923hf7vOvrVpbS5CurIw6qwwazZcKr07Vwe1g6mKjp5T5PXNIGn22k/AAmYbcBTznPrXk/bax/Zmpnuxtjk5X5VtNHuU2qWIyOpNJu1V9p99qsbIRKLVcD+Uuf6Vh6bNOOemtjTmxxnBKLpsS6DpEl26NdTfDxnnGMtj9K0l/o1k1okVvf3DyBgDEu0++SPSsqbxhcZLkKT5Vq+y1zaC/ElwDIgwSCMbsetbJxlq1NlsMoqOiO/+TP39pd6ayNKpMLN4ZMdT6Uz0XWEt5g2NzAgjca1vbS6stT0uZLZFSPuyUGOhAzmvJ4pGJGMlieAOprlFZE/oCed4mtXD8M9cuddW/tljCxru5IRcDJ8z715YbaW6v5orOIyBZWXI+yOT1NaDTnntYO+vGWFMYAY85/r7Ch5byZoxFZf7Jb9N+MM3rjHT6fU02KEoNuR5vXfxDG4qGAnbxQ6SDCzm4vG4MaHhT6H0/P2FFWNpJq0khluEaRITJDCqFgWPRFUdWPX86adl+yd5rAcoFs9O+z3rJmWYeePY/d5c16FpelaR2biPcJiWRSGl+1K/svoPuFMpLwebDFPI9WR2IOy/YdbVTd64qS3DrkW7HKoP8R6H8hTnUdZtrGMrA6o23YsyKMgfyxj9enzpNrnaRpGMEIXAOAm7cq/5j/EfboKzjs0hMsszvM48bt1PsPQVBytmyONRVBNzqDSI0NpGYYSSzKG5c+bO3Vj7mlZljihkuruVIIFbBdySX9do8z6YqjWdXttLXZJ+9udo2wA42+7eny6/KsPqOoXN/N3lxIXboqjhUHoB5VfFhcvoieXNGG3ka6z2ilvQ9vbBoLQk5UcM49GI8vYfXNF9ktPjkgkvRNtmDFIE25DNwcH0yMgH1486zFvBNczCKGJ5ZG6IgyTTvsbMkGqM0z7ImQqzEZCnggkeYyB99U6iGnC1Ex6nKVs3sULwXdlbavbJa2UqkSh1CEgjbnB5GOMeh5pdbaVcWhltzPJNFK45R96bMhSCM5Undn5AUXb6kmmYluCJ5GkxKWHiCN1YA8g9SDyOKUaddbLtrfa8kkk8hWSceFmU4VeOcnAOflXlK9L0obYzkWlu8LlI5HnjcqyqmeBwTn5itFo3ZPVbgbvjpLUHAjeMu6McZwWBAHpxn8KTXl/dyxq1xI0colOEWQKEHn4B0IPnWh0rXbSK4tpJ9Oa4V+k0rKils4JAxgDPWteSedK0HueDPy3GrgyJL37tECZBLEHKAcHOQcCrT8XdWpvrmytLgHILGAh9qgAsSuBtHAr0GTfe39g9n311HdowDmUZDc7k5GAOnB6g1zRZorxJxOY7rGRcW7tkRkZGzH2fLGQMY96jLrmoXpKanR5obizVwW06NSD/BNIOfqTRM9/Z3dnBayLdIId2Nro+SxB8wPQcVrYrHT5ZCLgp3pjMBhkGFJByg7z5AcnBIFQgttPhu7a402wilEZ2KzS+FSGJy3GT1+16AU66uLftdnRyyQhs7K0TTlmmN13G8uzpFGzR442tyNvkcHrkGtP2b1LToo7u4UnYniBuWVX2qhLhdvA6gHz8qjOss3fWd/HaEMGkkRXVAU8skHk56efSlh0ia2te4jhdEm5RJAQ2CQSC2MOCVA4wePSj3YT96oouodaL2NjZ6vJraMdJEaW/dlXhkbDjHJyfU+g4xSTTNYMeswz9yUVH3ETx8MM85Pl1z7GqOxl4+mW1zbzvHKwnyixoBkAHedx6g4C4680yj1B73WWjW9gFvMrRMisSXZAAwUnzO7PyBFNkxRfrhu0HTrinEZajqckmqNf2MNs7TEwhWOJSgHBAHl5k9az+u9nm1c4s4IbRIozmEXHAm652ngZGB92ajFps6Swm4nQNbud8tspJVeNpkzwDnHvg81qdKWFoZzLbrazRZW4jQcH+LOD1OR9/NZI645dT8+R4Y9W0+DA2djpVo7RXw7u8ghkjKygKFmBypDA8YPHI5FMdAtJLbTIjesHYMZEUAFYycZ249QBz91c7cWEGrX761EsJigtv3qKxCzMmcYPX7OATRffL8Cblo22NGp2qcbQ2B+G6tuTS4pp3YsYKLtgXaGI/wDR+WRjjbaYBzyc44/GvNdpaXA6lsfjXrvazTwdNuLK1P8AAI03ny3ADJ+QNebWVtJZ9oEhuUG6CQuw8jtBb7uK1dDOLi1ZHq4u0xv2XgFzDcwSciZWjHPrkVlgCpKt9ocH51q+x+4xI27BZwo9zkUq7TWYsu0F9CoxGZS6D0VvEPzre2lSMEFdgdiR3kikDxRnbkZ5BB/Q1suy82GV/IbfP3rGWDBL2EsQBvAJIyMHj9af9l5GS21Elh+7ZAp+ZP8ASnhyLM00nZvR1uMiWRyo8Q78csW9B0A6UVD2f0k422gk/wA0rHP40WLaBkciGM96Q7fuwc+fPHPWvhp9mItgs7cgnOe6ANeVklLU1Z6ijFpOiMWk2cMmyCytowD9oRDge5Iq7DSsdjMEXwxkLg7c/r1qHwMMcfgiRS5KhkG0gY56fd9a4NMsVQMLdMkcspP6Gpt3yUqkXqCD9tiueRU1HIySM+tDLa26wGNVm2k7g3fPnOPXOasNiqoUaa52sOczucD76446hWdu9eKMhV2IeGyM9fqatAjfdGYYmUjxAqCCPfihktRhl+MvY0UZZu9JIUemfkKjb20qqomvdQL4yTtXHy+zzQo4KFpal9wtLYkDHEK8V8bKzMqn4SDcxyT3Qr74Vl5+MuMNzyseB/5a5cmW2iaeKd5Nrbe7ZF8efQgDHlRAUx2ltcSyM1uML4Y33FSFBOOQasmsrS4jCPGWHBxvc4I6EHNfW9ncxR4W7BAGOYFJ/OpR2t2so/20Nx/93A/Jq5bHeSu8tohZsQZVyQoKysD+fyq+CySKIutxcDCguGlY56euQeajNbTyR7TNGXVuuwkHkHkbvarJVvHtyiyQ79ykHYQMDqCM/L7q7yFkoNNDMqreXoyeomzj7waGso5HVy+o3jESOFLFRlQxAP2celFQPqEbLlbV8Lk+NkPH0NAaMNSWywrWkoDttJdgcZJ5wCKYAdHZOA5W+uSTljkRt/8AZr6axllgEYvZl2yLKsgSMkEA/wCHGOalG90FwYYASQFAmJB9vs1YZbmMrmz3B/skTDGfMHjI+eK6wUB3lpqMlswXVXOOQfh0BP1GKwOqw39vcYublmOfNev416arXBRv9jZRkjHep+pFJNditJ4T8Xb7JCeGFxFk/wDmquOVMScbRhopnkt9m4A9fsZx9c1wGbHMikY/kxz99WPFHFEDbiR+Tn7PHJ4PPWqRJIMEQyDzyAD+tao1RmlyTJdV7xyGx5KMY9eKgLuIlgTg4zjpXDI4GNkijP2sY/I1YSFxnIyeetEBEXCOmQCcdOOalZyEXLlATuGdpGCKh3kYU+ND6gk5FVd+iyo6HJHlnHFdZyGskzs5xbuF/wAOMD5c1xHJXb3L4Prt/rUB8SBjuo+P/m/6V1TMRh41UZ/nz+lE4qjlO5ozBJ4TyOOPx5qffEMVEL4J6nH9aqneQzqgiUNtxw48Q6+fzqBebIX4cjnrvXH51xzCFlYg7on5HH2evvzUw7OpYQOPknH05oYSS8AxMDnruX+tWQzkEq0T88gDafn51xxaxEkZRreYhhgggD9a+hHAUknkAluvHr91Sim3E5gk4/y/1qmd9lu0ueiO31x/rWXquEjR0/LZkLmTvbmeTrvkY/jVefP0qK/YFdHStSVIzPkM1N43mjWJldIreOMMORkKM/iTTn4No5L4wxjbFYuluFbe8ynAL9emCTxgD76zYrqsUOUJU+qnBrjrH+nIiX+hrMhMMULXMmR9oZZz+CqKV3eoTXcSxOsSQq26ONIwBGMdAeuPmeTz1qlLmdcYmkGI2jHi6I2cqPQHJ++q1UuwVQSxICgDkmuBZGvvOj2sraNzDPfokw4bbEWjU+hcH8QCPnQz2s8d0bYxMZgduxRuJPtjr68VxxUa+8qtubW5tdvxNvLFu6d4hXPyzVflXHGk0FNumK3m8zN9BgUu7UyZKLn+LOPv/rTjTY9mmWoA57rdj5kms/2mbN4F9N39P0rDD1ZmzZL04khdEcotPdIQYjnKggIU5HHmf0pDD9im1lKFhjjycncQPkarkVoSDArkg3ZUZxuIBNMliVoVV/ECNpBoSGJbma4jboeQfMHPWirOUiT4afAlXof5x6iulxsdEG1KwlgXvkh/2boHTlV9j6H50sPtWsid4iypKyf40OCB+o9jQ9za2wkKT20YcjcCqkBh6gqf0p4ZNtxJY97RmTk1HBp49nbDpB97N/Whm7lSBHDEPUlc/mabULpoARC4GByenvXB4TyOaKd2c5GSPU181lMUaQRPsj2h228KW+zn50bOoddkLiBJJoZiEZ8FZMhSOowD65IxnjrTKbUdKsDdQxXNyx7ySNTtEitGQPI8HxZrKQRLyHbAJAJxnAzya1d1cWNntRgs2mSQfDBgp8Klt24Zwcjk54NRnFKSb8hUnwjGxkd9GMfxCrZT4jmnOv6LHpusW/dbls528DA78YPOCevkfLrUbPT7O5S5bviT3ZWFXO1g+MgnHUdau80YxsmscpTpC62heVUhjKh5WLZZtowoPn99Ei9vLOOWzlLFWGNrNnbkHkeR+0SPLODX1vJFbXu6XcBGu2Ntm7BHRtpxkdfvqy4Fuby2lRO8jfmRA3hUA4C564AAzmmbs7gKmOn6qVf4l4J1QKqOoxgeXv5gY9BxSsA29vcbiodnEAOeOuW59OAPrUtQsntG3ZDRMxCsPPgE+vHPrQ102PhYP5RvI92P9AKD4CuRhpgkXDDjBwcc5PvV09kyXpmgYKknLKTkZ9qUvNLb3kjxNg7ufQ03s9RS7ARm7uU9Rnr7j1rLJSW6NEWuGTiv5rZGaFjHJkjkeXmCDwR+FGPHY6qmJAILggYYnwN7A9V+RyPeoG3SaLaxJ56jyNCFXt8BtrEDGeRxSp/A7XyUXemXemzho94ZTkEcMD5VXb3kcjzyXhIaTZGQg5CZG4D08KgfWmltqeyHu7mPvoFGChPKD1U+Q9ulSvNKgvoTcWL95xkjo6/Mf8j3FWjk8MjLH8Ca9WN7tjaBdkm1kVBwpIHh+h4qGo28j3TKm0xRgRoc+S8Z+pyfrV9vE9m73Ey8QKWH+fooI8uSD9KWJM23BJJ9TT7+BVXkvsLSRL1GdfCoLcH06fjinJR0VJMjBORg5wR6+lDacM25kPG9sD5Dr+J/CnAKPZ29qYQJZpVCMnBZcnk+pycA+grtzn9D63vw2UugmGGO82dMFmGQPLcwPHPhFWrb2M2J5DIyhy0jxk+NQMvnPPA2+LHJc+lC3lvEdRlgtGAjX+JnyFwMsd2Omc849KCV2U7kJUn0rji+9tJLSRg+CobbuTJUNgHbk+YBGaUawxzbRDAKr3jfNun4AU2uLm41GeNZmBZ3OSBjLMeWPln+lZ/ULhbm9mlH2Wc7f8o4H4AVxwTBuDkL18qMLSBcYJHmOv4GgbXxGJs+WP0rTaHpseqX8VpLIUQgkkEZwB5Z86nNqO7GhFyelCu00mS9jMywQrCrbXkYhAKbx6DpaOzxRSXOEOE3htx9eDxTObSJrPT5FguCY4pGZyyDLAHB2/TnkVmruO7sNRKrIQ8oWUFmUnkZGSOAcVkeR5W1GRveOPTxTnC2wfUdHWXU2h0wK6shdYg+WTA8SnPmPSr9Otl0oRXEhhlmnX93FtIeNs8Yb5Vr9Pg0+RFurZY5tSjjHeT5P7xiOfw4qrWbHT7iJbhIXN2U3YBwyBeST5MPxqb6mXslwPHpH/yRavwKLnVbLvIo72Epbybu8jdcYPB5X50n1uy7iWO5twhtLgZiaJcL8up5pp2gGmXWpxO8UlnGkK4bG4yN1DH1HuKC1u5tWKwW0UYAIkZ4zwSR6dKt07tJpNWQzScoyU624+RKzHbgj8KpZfSmEFjdXm74W3kmKDxbBnFFy9mtTXeO5DBYhKCD9oE4wPf2q082OLpyRlWOUt0jPN9qmWlqskqrIeGPhyeM+QPselVahpV5p7A3cLRhujHkH619DkRLin1KUbizknGVMMvrtRlUUxTBsFMEAfI+VRHeM6tIw4wVbPQ1W06zOWvN8uVChgcMuOmPX61LuUlt+9hMzrEcHdjI+g8vekrYSSd7Ad2hWaQ9ATkVfp04LbZQX9s1UT3uG6g8VxJVgkHdDJz18qZq40TCbySZjuSJEUfyrnP1NLRndk+Ro+W6ZJB3jttYfPFBFGYeEE5ow2QC57hhhgx355aiTevIA0rLI2MbivJpeIZM42mpGCUcYYUdMTtjUXfZ11kHwVzFcAoHBQlT9x86Ha81C0Ag1CEyxL0W4Xkf5W6ihItQmjBwdz4wrkncvyrt5qN1epHHdSlxHnHFZ4wyp1Kmv1NWTJhlG4pqQ4N1Y6ja/DwXMlhMRjDnKn60suNHvrGMmRO9jznvYvEDS5PEzZ+QpjaX1xpsMT2t3uLE74GBKqB0+/2plBR2iShlyR9SdgAYbuvSmOl3lwJVhhVnLH7KjJouW80nVEC3cS2lwTzMoJH4c/fRIv7LTd8GnISqYDzsnUnyVT9pvc8D0oS32otHrpQdxW4x3PLYzQbWR2QoCw6E0otktLBmSwj+IucbTKxyqn0yOp9h99Dm+mvJJ4nWVYtoJVZPExP87eQx5CtFomiXupoiWCG3jPBlK4IX19gfIDk+dTUViT+onUdTm6yS1eBcttsPe3ayXd8UOEHO32AHT5frW47JdjoztvtZVHnfBS3XJWP2J/iP4CnunaNp2j2Me6OKNFQI0pXBkx+LHk8D1oTWe0K5+HhUoCMd2DhiPLeR0H+EVOWRtblsXTqI1v8AVYbWMx2zRhE8LyE+BPb/ABH2FY7UdVlu5HSGRyrHDO5wz/PHQf4RQ1zLLckmZ9qjheMBR7Cl+pXtrp8CtdOYoyMoi8ySn2Hp7nipwtujRtFWT4G77ICAs0rkKiAVnNV7Ud2r2+kZBP27th4j/kz0Hv1+VKdX1i41Ntp/dWwPghU5HzY/xH3+6o2elyOBJcAqnUL5n+lbIYEnczBn6pLaILBbzXbnbnk+J2/U1bpelXN/evDbqCsRzLK5wkYzjLHy/WtLDp628SNe7reIjKQqMSyD2B+yP8R+gNHWFtJfMkEcHw9irCRo4+Mgkjdk/aY4I3HjPHFaLZmx6pbvgWv8DoFpm0Zp53dQ1wRtXrzgdSAPp86GbRnSNzpitMkxAwZELqQTkFQcjPkfeq+1dxavJDa2YBjhDDvA2RLliQ3z2lQfcUuS6kIjaMeMqAfPkcVPJGVJplWzWW99cDTodPvbPvvg2ELLKnKB2PRuGUg8Acj1plFDLp+o3sWqXXgjuecbkkcqNu9VUYYdAQaU6HHPbX0dzrkojhhiIaK4bc7IwxtC9QCD7e1PtW1KK8sZbyzkjEllHDcRSbTI0qsdjKT5EFFJyOo5rycu7cY+fP3jLiwi5WDUrO2ttOs7SYDLLNOoVUC9WweSfXP40DrOmpf2dusi9xLDGSJY4fDMSQAT0IXHQAHzOKTaRq1xDGGub4d0ZGcb0zhifF05x546Gtu2utHbrcteS3Fgdz2pji3tIoG0qR1XGSfF7Uqxyxv7g7MVX8MWjwRxaldzXTLCcMpHgOQAqqOhxk5PWk1zr8Ukty9gs6ByDkiOJUXyGFxn9azOqXIeZ+4Ei24b92ruM+2cdTQbSr4WPPGAOmPnWnH0iauTtiSmzaS3tjpdrMt5bwT3Uq70dj3gbOMEYOPU8/Wlz6vCbyAwCK3iniRXe3GBG2SC2zpuxxzxzkVzs9Y2F5ZuLmWKO+B32ySeMXAzym3+FuOC2d3TFaLtTptjeXTyWllbrLp9gZ7hVdQAwPCFU4yMZPp0zTxjCD0tAV8mbfXZDdOYw4ZGBMuRnA4JIHAPuKLuJrm8SYETTwCPvTKWJVB5uG8vTHrxjNCdmjpKSG7v9Rlt5Vfa8Kxqe8Rj5Z6jrkeQ5FaC4i0C8gnETHTruMSKFwVR4/4ZAp4YcYIHOTmkyqMZbI7dimzW60+G3C2q7SvfLctuIKngNgcDpxTG+t7S5ijMjCO+S376UxDxNxkbceEkAcjGTSyK6un0UuJ2lW2IgZQWHexvlkX6Mpx6ZqPZ+WKKIyS/EqhmIlCoWwMZBDeRBxXSUoXJFceV43aG+g646xi2hu472SViWW7Vl3R4ztPPPPOc8U7vHv3vi/eRradwokREKs/JIHPPA6tWKitbZtaa5a/YmOQO8drCSyAnGSSAo5PPXrWwBZoRbhpdoQoGLcsOcdPwFdKVtLwzbDK8nKBdbnV9EvnOQi28mBjGeDjj0q+LbL2TuWj4xbRkMR1VWT86A1rZP2b1F928rE446Bl6/Pmn3ZqNJNMhjkYKhtQr+HdkbB5fPBrnSS+86e7dfBPXhF8NcNckLG74dmyeC2PL3xWD7Vxtb9pbtkC/vNP3ZPlkYJH1z99bjXYjcWzWquqvKyhS+cFs7vL2FYntSe91J44/G/7PijyPPx/0FN0EWsyf0f8Agj1ntJdmkEXwUWMHduPzqvt9F/1jBc+LEsO0lupKn29iKN7OW05e3eRQNgYnHn7D3of+0GV/9hiKsE2u2WXGTkD8q9XI/wCbFGDEv5cn9THBtrgjqDkVpdMPd6XcuWYm4ukwxHJABPP31mF5b2FaOONoLHSraTcGkZpyAfJun4CrLklLg39mLmW2jMVysa92BzCG6cHnPtVy293PIqiePk9JIeBjrnDUu0TUov2TF3wmLAt9iF2HX1ANHXd5Zm1VO8Zu+A3Ao4KKTjJGOP8A2rzc6qbPTwu8aINBNdlJ/iIk4Gxe73rj7weeuKIaO62YV7YbuMiNh+RqK39jGgVJVBUcYUgflXLTU7aaR13phCMtv+0D6VJcFLJot2G24tmHl9sYquOa5lM0YihV4ztIDn6YOMUdHd253t3yeEEnxjp8qHtJ4I0zPPCs8hLsokA5PPT2oHIjc/ECEqluHdmG5RKANo5wCffFWLJed1k2J3DHAuEOfyrsNxC29hcx7UO0sJV6/fRkTxOgZXVk8mVuCaKOYB39yxKnT5xg84ljP/2qjfPMRbKlpKygh3ClMg88dccYWjpGMbsScDywenzr48D+ZhyM+1EAIlzKrhTYXhBHVdhx9N1WR3UgyTYXoYdP3QP5Go6jAz2MqbpI8qMMikt15xj8/eitMxF3cu0uiLuG/kEAcZJ+lccgRNQhkkZBBcF9obItyeD06VY12AuRFc4PH9w5x+FBQalbwNc3lzMv7+ZmC7ecDCj8iaEue2NsjEW9szsOQTwKMYyfAHJJ7juK4UxttSVXIIXfC68/UYoODVrGzs4viJXQgZO6FxyeT5e9Zm77UaldnEeyFDx4f1pVJPNMd00zu59ST91WWB+ScsqrY1F/2vgWQi2gMozncSQPuxS6ftbeyIpQRxbXPjAPAPsfzpNvJXnOTxgVFmPeLuzjp1qqxRRPuSYRc6zc3bt39+7A+W/A+4UMJI28W9T5Ek9KtA8hk5rqu/QHgkHGfzqiVE22wWKN3D5kdRuOCMVc8ABXZcO+0eLdEBz6ZqoSTLLJ3YU4Y5AbGOvtXyTzL/3QwTnPeCiuDmWkbR1OccYHNDfBqAMNnzwWbH1GamZJpDzbLk+e8VxfhtuJbVC3m2Tmu8gRdu4wDx5YqFyheBgQx86rFvbuAyow9gzDHt1r42seWwrr7B2onBtvcxd1GGlQMV5UuAeOKtFxC3IljI/+ovH40NpxBWWKQLlW67RmjgI8cKmR57RXBYHcSRuFaKVSQw8IYc1U95ABhpY8eYLDNMGRGHAUjHORQsWFyrEll8iK47wVi4gwCJ4iP84r7v49oZZhweMMCauCpjovzwBX0e3nAH3VwCQlUpvRyykcYPWgtWcxaXcnoSmPvOKI7qNN47uMOCPEAMkGl/aOTGnBAftyqPuGayZt8kUaMe0GzOD7Nd6CuCvq1ozM7mu1HNfZrgEqN0ji+DAZdI5XT/MI2I/EUCKus7g2t1FOo3GNg20+Y8x9RkVxyK14AxTC4vz8HbxW7bZDAEnkHDEAkKufTbjPr9KFvYFtrho423REBom/mQ8qfu/EGqBzXHBuls8lwtmzEw3J2OmeM+TfMHnPzoTOUz5kUbbr8Hbm7k4lkUrbL5nPBk+QGQPUn2NDWid5dQReTSKPxoSdKwpeDXQqImSM+SKn3VkdafvL6Q9cD88n9a18rg729AzD8axF4265lP8Aix93FYumVybNebZJEIR4D7Gjon2wK2OhOKAhPhby5o+EBoMHyatD5I+CNpIUuZD5nnrTC5iF3GGXwSJ4lb0NLtiq5bByBxg9DRFtOQ4LAg9CDQnHygxltTGOnTi4Rkm8M8fDL+vyq+4ZI7WVbiNpI1GU2thkPTIPlSy5ikLLcWxxMnT/ABD0oi4maXTTJjCvGG29cc1Kt7RVPamAtNAxKlJunnKMflVazQKxxbKwII8TMefXrV0VjNLZG5SNmC5LHIxtzjp16/hipTabOsJkEkTMq5aIN4lHn7VRyXDZE6ZXupUmmt4VSWQI87RHZnzzjjgc8Vpl05pb2U39wnwbwHunntzvkXaQjbPYDqM4HFLGuL3VdBjNzqEBWE+CIQ5kYoMLuYcYwSAflmmNxqN7qd0qSO0szLgCNCVhyRgL1wP6nNSyPbYOqhCujTglXeHCosjOJRtwwyOfXHl1FFrEUsIMBh3UhIYHzzx1Hv8AlVk00sEwSZFIikziXIHXkY9Kjf38N5PcmCIwRSfvFj3ZCkdcdMD2oSnKSJbLcGmQ3FyjzSuXOAu0kFABjJP51xLNbXY4uYSsqFwQSdgBIww9eOnuKjLdGS2kCuqLLtYpEAqcEjkDofMffUbO2e9YR2amR1XfJ3hAUD+lPdR34ApSUrXJQYYTGxdWxwQVJyM8YGau09jZmVVcmNw2XUcg7GC5HlyT7c1pOymh2d/FNPfKWRZCnciQjYRg545Oc4600vezNlcIUgt4NPmBEkU6biygHkFfP8qSfVQx+5jxxykrR5/mVpv2fDOJYpHUEp0Y9fuBz9RmqtSsL62uzNdWksSkq+SvCqT4efLp+FM57gR6q93HbbJIsiRSNoDdN2PKtda3gfTQbmSOK1A2zYj7wSqR5Hz+6un1Ljp25DCKZ5xdr+/lz/NQy8OD6Uz1uGK3vGWAkxlQyszBt2fPjp8uopZjnitEOAvkZW2qNH4bgF1PG7zH9aYySfEx4iYNwNr9SPl6/I0jFk3UyD5AVdbLLayb45OD1GMhvmKnJRe6HUmtmMn2tH402t9klRj8PSpWwntykkLlSh4Ib9R0rsF1DeSLC/gmxgAnr8j5/nV91GFl7tJGV0bad64LcdCKXetx9g+O40/U4xHqcarMOA44P1x+Y49qGm0RIyHiRZYj0ZOv3f0oeaCKSBiz7JlwY2C/mfKrbXUp7bBjI54ZWGVb5j/k0Fa4O2fJRMix7Vi5iA2qw6E+f1yTTKzKfFR3c8omaOEuVXgoRwBz7dMeoq9zZ3cW9UWzuZRkluVfHseG+vI96US+Nl2hdxPiI4XPljPT61qgm1ZGSphFrClxHc3Fy7IZCwUK6qGbBYg56j7IwPUUI0EqQxzOhCSZ2n1x+nv581xmZgsUmcR5wpGMZ60TNqbyWrW82Xzlgc4AbIxwOOAD9/GK5oUC391Dc3HTuYjt/wAzeEfmfurOnpT6/wAfs2OIHxTymQ848K8D8S33Uoe2cDw4ahas6nRdZHMOB/C351rNB1j4SJoJApVyMMAoIPqWxnHyrIWIZJGVgVPFNEOD9kZ9uKnlgpqmPjyPHLUh7qmozQKbe2ZRNIWeWaCYusgPTAP2T1zWdnDbl3Sg7QGHPn6Vajskqt1KnPTBo3V7W170TWpCQSqMIx5yRyR7f61FRjjaXyVnKWVOTey8FUd00U3+yqvTvF3EjP3VUjNcxzSPPKHUh8bzxk4OPvqMcLRoy7w5Ct9OKddn+zV1dwtdMyxxOhVUYHLgjqP+fKkyZceKLlJ0JB5Mr0REVyGIQGYyqgwnJIVeuB6c54qNrC1xdQwKUVpXCqzNhcn3rYS9i90kPcXrd0UbvGZOQ3lgelAnsVqnxBEEkDooDCUttGc9PnUodd07jSnRR9NlT3jZqtNtI7W3SBI2QRrhTkN+Pn9aF17VRpSoJ4JD3n2WC+E888+vtVb2+q2O64vmR1iiLGO3Y4c+p9AKp1LWorWxgnjdbjfKm7cc8dSfbFeLHG5ZU/dfx/s9GU1GNcUHdxFqFpvAjCyruQyLuPzAPGa891iw/Zt21vtlCYyhlXBYfSvR57sC3LZBX+A7hhgfL51mLy002/u/311iU4VUXC7T7j3rT0OaWOTv2kupgpJVyY9/Kr7GWSJmMbEOMEEU/v8As+l3vOlqgZHIdN/hHoAT51m498Nw0cqkMCVYHqCK9nFlhlXpME4OD3CZTbSOxaEwuTyYvsn3x5VTJpwJDQTLIgPI6GplQzdTz6edUeOL7PUHrVd/DJtLyVXcUrScocDpgZ4q0zJbKqqu8kck8V1Lp0ckHGfWoyCOUhnZgx+oo14YmlUVJeyJJuwCPQcVNtSlY56ewrkltEOVl/8ALVLRID9vP0pkoPwDQXxyZ+2tWbgF4NDJcA/3qjPqKntEgJjfPtRcRWXquAP0qfPnyKGV2jB3D5VaJFxnNI0xbL7KLv72KNQSC4GB6edNgI7ZnN02ZpHLdzEQWA8snov50rsSyRXNwCQUi2rjruY4H61qezmjR3N7aW8wWKNxmZ3OCsajLYHqemfepZHXItapJBnYns/LrF7b3L24XT0YyOijCs38K5P2j5k16RdXltpaGKFEkmQfYBxHF/mNL9S1mGytEt7EfCWiLtRUGHceij+Ee9ZO4uprvliIrcHiIc5+f8xrJOerdHr48ShGg/Utalupi6yGWTp3p4Cj0RfIe9LBuLDhnJbOF5JP6mqneKGJ5JmWGBDmR3PH19T7CsprXaSS53wWG+C3PDOeHkH/ANkew+po4sbntEM8sYLcc6z2ggsGaOApc3meed0cR9z/ABH2HH5VkXe61O8aSR3nnkOWZj/zgVPTtOlvGDfYh82x1+VaSys4YAsaI6RkgPIqFyvuceVa4rHhTfk8nN1MsktKAbHTYrXDSYkm9fJflRb3BtWFyG2mIhw2ehHNHzWCpbzyrdwf7Om6TvMovsASOSflWNu5Lq87qSbAgZuiHOznzHr86XHljldpmdYZuVyNpaR2Mk2p3GpyPJgK0Z7w73LMDx6+H16ZzVF1fXF+3w1ujfDqCYoQM7QEGQD8k3EevPWrNNsY7yzjcTsYYSIXO3xNjofbK4+6mMlos2oLDYRwWtra/vTcR+JknVSwDZPOVUr78muXVY5PTe6N9WrMMbZZ5fiZ5CYi+3CHxY4z14GAR86WxOIpMOzAKTkoaa6xDNatFIkT28FyrMkbShyMHDeQA5/DzpOCyNlQceZx1rW0nEmxg9+WhwoWMPgMw+059z1phayi+i+G2zNfYKw92u4See3A6HrzznzpIGhk2iRSMdNvGPp0o20hlaUNaTxtICGVS/dvkemeD9DWWeNVsdGQXp15BFOwvbPvsYXbhg4bPBU9AR6EEHpTztObpNNDC6midyPjLR2Ak3jq7qg2qOnGfTjNA6ncsdfRnims5J4lmlxHhu925O3OPpg9fOklzq95LDJZm6l+DMhcQ7vDnPUj18z71GMHkalVeR20tjnxm+R9/iibBkQAKDjp8vpVyzK6d73KRg+QGFUegz1pdEN77dvUVdO+1FiZvCOF8606VZJ7jfS72O0vUnkXAjVipIyd207cenOKWyXE08yNM7FioTCjGQKpjk8YAbcCQCTxVkEck83dKuXBI2gUGkm2FWlQz0q5uLqybSrS3T4uS5EkMuVUqArblLH1wCOeo96cW3aDUnu4WjezthK5VkeQbuQA5y2duSN3l4qzVoCj5wjMuTtkXcpweMjz/wBKshsrzUJZZljmlC5kuJFXcVBPLGoyjFttjWz0G67kzQ3sTtFLFIbaQQRrgTjxBWVuAT1U9DyOKUvevrcF1PHJ8EYS0xESnbcEEb93P2sYIHTrSO4gthZwXdnvkkEzCcO3DDaCMrny559/an11eR6dsn05Fk0u8Ad4ZDsMDt4HBcdRzjPoRWWcKSrkZiQ6hJJ2hMtnJLC8kyqzHAbGQMHHHlXoSrGZNsUviDHcGPiB5+/9Kw+qRaWhtp7WC4trh5QQCwdXG4Dg8D15HWtnH9l2ChZhIRtIHXJ8x9almTai4beDR06e9AHaUpH2dv4Y1QFbZvCp4Uf8/rRlnIbfQo9hIJjhBx6FlzQHabA7P6g5A5gbxAfayRzTPQ332NuDwvw6McjrgAj8apFfy1fyan7q+hddFimWDbmOceZ9vy4rDajO8famWRFaOOFBFKRyHI59OnP0xW2jvYZru7iDDvLZVDHPClgSF+eB+NKouyOoavqVxMZYYbZ5SdzEkhcDnAH61ow5NEhM2PXHc7pISeI3sCu8TSNCJWz9oAEgZ56EUk/tBCslgw3M47wbD0x4ec+ua2/wFladnClkqiBb1EhYgB5uCpPHJLHnHPArH9oFj1JobaSIQMilhIsgkIJPQ44HTkdQa1RyuU1J+DL2lGDivJhkDlgDGRWttIVkXS57iRFEUSgbSH5BI6jwgdOpPypK+ktDcPDK2JExnGCCCMgj6VouzOlXF7JFaGcx2UJZpZCoO1TyQDjzx0+Zqz6mEd2SXTTl4NX2e2raFmjMUKO3TpjzPueKMtyZGac7gzHjOeF8hX1yk5tLE90HhuoVmCxjBC4yV69fs/Q0PHPbBS/wt0AoyTh//wAqsWSWubk0a4R0xURiQ5LMS5AHkTVQRw27dwenNCpLaow8F0uD1ZZf61aLyyycs4YnGGMgyfr0pEMivUooZ2gtZ13ysQ+CvKqOSQfLOQPrRUcccQCpFGAOMBQKSfH2ct9I91JIrIdi4Lrx65HXJzRIn015fBeSK5GABcOMj1waKR17jQRIeCsbZGfsChZNNsZGJe1tiw5yYhz+FfbIiuV1GZTjhllQ+XuDVhtJAEP7TuWxz/dxkEf8NcwAmq2VlBp7ym0iWVyFjfaF56DJ9OautNP09IkK29udvAcKCaru1zqMFncTLKiDed6qPLO3HQ8kUckVpjiODI/h2rmjYWUjS9NXGLaFRjjPGflUJrKzgtZXtUELADDxMRgn2zj160U9naEBjbQYzx+7WoXNrAIY0EMaF3BDINpAHHBHzrr2OjyYrV9GZPEveY/wuwpI9syE5lnGP8desmFXzlAcn76U69p0nwzlO5iUddy81fHkrZkJ47dnnhiz9meUf5juz+FXLFkcSyAjngjn8K5cRv8AEbUdTgZyBwOf9KsVFLAEjOOSB0rSRZ8ITkHe58x04/Cq5oiCAGwx5BYf0olUIXChh7EihHDLdhc4G3OMAH7645Egs6geOMkH+Q/1rq9+QcGPdnrg/wBatAGOgINfH2HT1NEUBEyxSyLMwGT1A4zVq3FuRzIgyPM45qI71bt8hcEdc8Hp6UTCzJIChBI6hvEKKOYObiMYIkTn1aoLJljhiVPT0x7e1GFS2QQhx5saHljjdlWREwBxz9fp51xyJkjHB58sV3njJHPBBoeW3hKYMeVDehOKgbeLgCNR8siuAy6JnS6IjwGkXq/T/nijf9pAC94h9cA4H40qISCZJVUrzy3X86crJEfEGTHuwrg+CsiYMAWTI9FP9aomFwZiyiPPTcVIUj5Z60QZYVfmWP8A4xUJnBQMskZBweHAx59M1xyKNtyRjdEp8iFY/rXyrcA7e8jz/lP9ateVCAS6AHkeIf1r4OnXvF+QYVwCJ7zeGlKPgYGxSD+dKe0vCWyHplmJprJIC67eR7GulyzHazDAAxjrWLJLTl1GuEbx0Y4Dzr6tRLbQTcvbwv6kLtP4YoZ9Is3JCtNC3oCGH44P41ZdRF8kXgkuBBXRTaXQpRnubiGT2bKH8Rj8aEl02+iBLWkpX+ZBvH4ZqqnF8Mm4SXgDzXa4Rg48/Tzr7BHWmQgwi/2vT2iwTPbeKPHVoyfEv0JBHzarBHb6ac3SJcXY/wDh85jiP/zCPtH/AAjj1PlS+3nlt5RLBI0cgBAZTyMjB/A1Ac1wbLrm4lup3mncvI3JY/8APA9hwKK0RN+pwZ/hJb7gaAFNezyZvJXJxsiP4kCkyuoMfGrmh3cyBLSVj12Y+84rJSLG7FtpUkk+E/1rT37ZtljP8Uij9aVzadHk927IR0BOazdPF02aMzV0xOEEbEKTg+oo2xG5SD68VXd27QEFmDA8cVOwP7zGM+nzq/kiEPGUycHPkQaGkWQOXGS3uaNkUbuT7g1S+Su0tx6UzFLrScOVGRg+tSu4sxSCNgEfLFc4w3qPn50Cm+Ft2393nDcVfcOTbtyCpwQfrU9NMqpWi3Sbu6hUWhWP4cM0jA4JYkAc+vy9zTKz7LSXc3xNvMltbF8Zc8pwSceqgDr5ZApBYt/1hb9P7wVs4NXme3EQMaRxxGPwxjOwnOPqfvPNJNyT2Oik+RRAx7mZgowAeOF5PAwB504j1640iJINPlKxhNrYO5SfVR658/X2FLpkt5zI1xclZAh2sRuJI6KTkY+fNKGlYRnG4KpxxyKi8akybbhwy69vXu5mu52bvm6ksScjzOevvTPRdJaDWbJdYtzFHLKFVdwALdcEfdx9KXWvww02+uHjjmnV4xEGJIwclvwFGXcovtDGrPcI7xziBbPJzECv2gxOT0B/WmafC4FhW7Y07ZaZpttHJLDdul7JKwNsqhu+fd1wMbeCOgxWVtrmawuWkeAq4Vo/GhBVvXHqPStB2O1WAanNLqIhk3gOJpBmQPnHhzyTzyBzXe2uvW9+XtYIUdInL97jJ3Hj8uPf6UVftasLSasF7Oaolq7C6upY7WRszd3hTuxwM9cH2rRw30GqHdFfsVEqxlVbG5Tk7eercV5mrCSRR5dTWj1caSnwEFnHEAIyJ5EJ8bkDBJP6VPNghJq+RoZHFAut3SnV7iS0uXkjcAd4eDgjBU9OnSqrHUbqNWgjkIUgqBnnBxnb88UuuFWOaREbcoOAfWo20jrdRMjBWVsgnyxV1jjooRXKX3h81rNqmpTrapkbizE8BR6k0Xa2dvYMi6hbqJFchi/OTgcccEfiDS21vpLKYXFvI4JOV5xgnr86e6hDbXkANm4JiILFwOc+3rz1pZS01F8GmDhGN+RVqUcqzySCFljbLg8YA+nSgxLxWh1hIH06SbT52VI12t1AfGARnz6jis+ojjthvUs7A7Shzj5jyowalG6OmqlsHaCD8e0wEZMacF/4cnqPpn765qkr2t4Q674Jf3ijJJjPoGI5I/pUdDRitxII2dSvdnax8JPOSB1Ax50Zr8JvI4HRXjZyWRHbIcHgsPLqDmtCpqiTbSsJ094LlYyxyCc5xyQOox8qH+HLP+5cBieQ5AU/OropUsJo7eNm2xh9h3A+x2+Y5yfpQcV7HJI1vLgTgkHa2Vc+xoSxVFaR4zT5GFzKFtGOclfDtQEhh689B1obT70WjlpAZo3UKwI5C/Lzrl24gXOSYW+w55z8v+fKlok3Ise4uT9naeh9D61TT6WmJq9Vjy+kt5LbvLYnuwMEfy+3PI+VKxHK7ExROSqBiCefmPahJZ22IoZs58ulNTqCyRRfFEgx8bo1wy9OorrqkB1JifVZd18UQ+GBREMe3X8c1K2mDna42npx50f8PpRkAil7wt/hZcfPND9/YJwIJCfl0qTdrg7hl1rp8uo3McEG0SEna5bGPnWz0js3awWu/WEi77vuGEh2beOCPvoHsPBbyLNePZvuRsQzF8Y45AHmfer9SkWPWYZLy82RdI+6IbDjgFweBx5+1eL1WfJkyvFB0l+f6G7FjjGCnJXYv7WWdnBdgWkbxXDAERooEfX7xx5ULaWl7dIls0BA7wRkv0XPQ5++oTTO/etcTlm3Fyz87z0+eav0q5UFwzubdxyP5W8j7VoSnHCly0QhKGTLT2TCYNIhttNnN66wzvcLAjddgz4+PTBrcW0VrZwKlsEjVBgEA4A9hXn93eOb2ZhEuHj571c846j3q/Q9cEExh1OeQQxgyLySS2BhflWPqemy5oar+tGrDmw456V91mj1251URq+lQrIzNhx0PzwaNt5ZhapLOFhPmjNkj5kcVmdZ7RKi2/wjLIJV7yUdCMEeH2qVp2kt7h42i7xd7hZYyuRg8Zz86yfZcvbXp/3+JeOaHca1DHVr63s2e6km77kKLeSTwDPngdQOuKxeoG0mhl+HeJpBKT4ARuBHUD0qvXbqXUNUWL4aOCRW7oYG0tzwW96ZXPZK8tMGORJ2PhdVGCueh56jNejhx4+nUXOVNmLNOWWTUVsjP3OpXdyYRJM5EK7UA4x93nTfSrObtDdxrcyiHbGR33dkmTHQehNKr/TrzTJniuYdrIAWxyMH3r0HQDdppdvHcxwsgQbJYZQQV8sj19xV+rzLHhUsVfTgTBjc56Z2IrTs9qkKXEUU0cbpJsUnO2Qddw9KzF5a3VtMDcxujuSwLD7WDgn7xXpusXjWNk0/dM4QeIjyHrQ6G21nT1laGOSOWPADHDfL25rH0/XZI+uatM0T6aL9MXujztZOQc1ZuDDDYYE8E9R9anqel3OmFRcRhQxO0q24fLNCq5A58/xr2YyjNXFmF3F0yzuFIY+X5VXJbbSuTwfPrVyMAMAAE9a5JnaPY54pjmikwgDO9c+mTVTJz1X76vdmbHUgVX9okiigbHDZeZqJtWAypxjzpvHaXMx/cW0r+m1DRkfZzVJAC9t3QP8A4rBfwpXkS5YVjb8GdDyJxINwqcSwM4ySBnnHXH1rWx9l0QA3d4gJ/hiQsTTiw7I6ZEvxd4hEI4DTnOT6BR9o+3SpvqIBXSyf0EfZ6yF3E0OmQvPO0m4SSDCxADgnHGetai2ig0gsEIub0jEk7Dwj2A9Pw+dXPeosa21lGLa1A5CjxP6Zx+QoUsrMWOWY/ZHpWLLkcn9DRj6eMHfkpdmlkeWVmZmPiZqC1PUrfTIt13ITKwzHBH9oj1J8h7/dSzWe0gt5WisSkso/73qiH/D6n36VmoobnUbljlpJWOXdjn6k1fHgbVy2QubqYwVR5LNS1O61WdTKcKpxHCn2U+Q8z79aNsNH24lvBk+UX9f6UbYWENmcrh5hwz+h9B6VVq98baPuoXZbhiDkDoK0xe2mB5M8sskqQbBeWfxXw8kqx48PPCg+mcHH3UM8WraXqMV9IIWjlBaKWORZECZxlT0zxx+VZje4JyTknJNMNLENw5F7cSRxgAKVIOCT1wfIcnio5Mbjbu15VFcWNQ4NTLqEcuhpLcKs91eTHumdR+72nksT9snIHoKIns9M0+4dVhhF3FH+/kSEyQrJ5oBuwAOhJ8/Ks5e2sMVok9vqMFz3I2soLKwOeMKfL3FCWOo3CTCIO3cyHDxbyFk9N3rWRdNqTcHtv9P3t+fJVvfc0FuY9Mubh7ueN7chbiIQOB3vJBQD+Hrg56AZ9K5a6m4tpWtFtyC6u8TggsWOCBk5OM9fIE1m7dbtNUEPcb7lZdvclc7jn7OPOtfbWNnIs0MF3bfEsxY7UBEZ842jIyADkblz712eMcaTlvdBt0GappSSQ25uLW6iii3hZDAJUcOQSC2cAA55+tLF7LRXNtI5hNq6sAj27iVHB8yuTjHzFVQ6xqOi3xhZWtmQ+NYpCqsPI45Ug+uMGnkep6NfhJ5ZPgLh9w74Q4ww/m249euRQjlzwST3Xyv3/sNpoytxoA03MmqOzWxO1ZrdNyg+j7vsn2NTW00c743aRMP+6uIpMK6+RIIIB9uK2cY1cI0kE2m6tAww22QBnX0OeD8jml93oGkXQZxbXmi3R52YAib5bvCfowq0Oov3MTTuKodL1hbdv2bMmp2mMm2dA/H+Q5+9aVm00i6lMVxFcaXcjrsBkjB90bDD6E01bs/renO02n4vIxzutTtkHzTr92atg7UvcD4fWIbe928FL2Lxr8m+0Kd5JLeO/wBxz25Edx2d1G3RpbYRXlues9qxcY/xDG5fqKT/AA8ryfYyoOOCDit/ZS6Qs3fWQvLJz1RHW4j+44YfQ0wez0nU2J1FlaQ9JhG8bf8AF1+/dUvtqh7kUjBM80eGbHhhk4bjC54q+K5ns5C1v30RI2tIqkHaeD+HFbu47BztH3mi6lBcpnPdzMFb/iHH34pPqGha7pJ33umXKR8fvFXehH+ZciqQ6iGVencZ4khBbzROApAV+dvOM+xoi1lVnVgxB2lQVbB3H0x0FHRt3waNVVueCQDt9aklsN6usKrg53bR5UspryhHBp7C+0su8uViY9CGZR1KZ5xWt7dq3xK2kNk8gsbUSTybssYioUAkdAAAckZzVemxJbauYYoLPuVLYuO4Vn24JPi88jIors/P/wBInknuLa3EhJ+JnNuCHUgYGfM8Yx0xipuTm1PwiscVqjCW080r28MjsUWQbVJ4BJGcfPAr1G22tOA68MzEjPTJP6Vje1FnaWXaa3gsbZYItsLFVzgktyfyrY2y75CgyGLHHtz50+VqSTRqwR02R1uyGp2ctuJGitm8LlcZIHkCfp9KSfthNK7O206kPdywrHbg8gHAyx9h+eB6091m7t7O3cOwEUHDfTr8yenzNecaneTX1880yqoOBGiDwxp5KPv+pzS44Xs+A5JVK/JpuwQaWPUGclmaRCWY5JOGyT703kv7j4i4tjdusCyMNpkwMZ9KVdg1Jt75VPiaSMAfRqL1JZZLm7jhEcCtI2Sg5c56sep+XT2oqLnll+B0pKONBmqdpTNpkWl6bH3duoAllYeKQ58v5R+JpClvuDJhcN4z5Yz+ZouO2OFA8IViTkckeWPSmdppdxPEZIoD3UY5kOFUD5mtiVIzJ2JZNPgmeMsRAw471Vzx7gdR+NaTQ9ItvhzELr4gSeGQQq4XB6gsQMZHBxk4yB60vf4S1AacCQj+HdgffR+n6jfuEeOK3t7UNw8zCJAPYnk/QGpSSkyqbijW9obcjSrVoyBtcqRj+Er0HoOBSLadgUKDkdeMCtJqEkU/Z51M2ZcoY32cA5/hB5PGeTist8Pc7CrXQbnOTCB+RrpvcEeC0Z3jcd+AcA1Xft+5WBQS0rA7Q2OB/wAk/SoyRXgwYZ4XYA5DRef30JM1692Zomt04wRIjHb04GCPvpFvsMthtEhUrtzj1z0FdRSDlQQcYyTnilYuNTEgVhaAAE8b+vvUWvNTWUwLa2rStyv7xgNuOTnHHUD60fIBlnc2wDoc8jHNdSPvZ9iIDk+eMUBv1napFnannxD4o/h4aItZr1RN31kiMUwrrMr8nrxx5Zrmjge2iiu765mkjaSNWCRiRdxGOT93A+lGjT7HJJsbfJHJMIyaXWb6jbW3dT6d1yd6XSksc5z8+au/aV4sqq2k3AcjO15UwQR1zmuSpHXYUbGzTg2sWOu3ZQtygfVorBYkNoIO8ljeMkZOMY8gOR9RU476eR41fTL4JnDHCcD1+1zUGnuI9UuJ2srqUOoWIxgeFck45I9q7yci9tE0skH9n22VPkmMUr1PSLdwwj01XJ/xEfrRr6ukcbTT2V+iquSTDxgfI1bJrNtDE5kt7vaPM2zfrTJuwNIxsuhXRB22Pdr14c8fXNL5bbu32O8ikccSmtJqfarTLmN4o45nYeRUjHzrMy3UDucb1zyAYya1wba3M80vB1oVz9ub594aplRjOq95Jk856kfWpC7i2fawfdCCKrkmjMiyZ46Z5xTk0EGBhjNxPgjgbh/SuLAchviJ2X0OCPyrguoFQMZFJ+ddNzCyriZAGGR4h99EAO8ZEgSNyCOQpAwB8qsEdyF4mQEc/wB3/rUHVXnEiOcccqAQaMBIQYAJOefWuCyj/as+KWIkdP3RH61FlfIaQoZOMEKcY6cjNEZYHgkZFVXCttK7SxYYIB+R/SuAinvJl6MM/wCUgfnUQZzna8JB/wAJq8JHziFScdetQVFBwqbQeuOMUQFUqyYw7IRkZAzn86PtmRrZCsaAhdpwoOfKhXTIzx086rtXuUj2xwoyk8F32+xoMIyGNuAo9jtFd7tSP7tQB6AcUMs11z/s8LDGOJz/APk18JrroYIfXPe//wCtE4n3MKMQqoc+RXP6VzuoxyIY8jr4QKqknucndCOn8Lg/0r7v5jyYD048Q/rQRxJwAcBQPZRigoHc3l4d7bVcKozwMDmig4MwDcZ8qX2njWWTJ8crnj54rNjWqbsvkdQVBolYXCq+CrdCR0ollzwcn/LS87Vbr8jmioX3ICCc59qpLDARZZJFrEqDz9GGPxqaFs5AzxkNnB+8UJcTKm4q7Ee2BWet3mjuMRSSIM9AxFTeDbZlI5/lGufNyP3hWfA+xMof8TzQE9jYufHZ903n3MhT8DkVKCc48XLD+YZ+VWtc7shhlfnkfjSLHljwHXjlyLpNFiP9zdOntLHn8VP6ULJot4v2BHKP/lyDP3HBp33sTL/LnyK5FXBEYYjZWx/K36Ue7kjyd2oS4MnLbzQNiaKSP/OpH5037PL4LlvXav5mm/jj4DvsPUN0rgVEYmNEBPJ2gDPFCefXGqOx4dMrBL1h31uh48bH8OKrcZbPWp3GTeBW25EOSPcn/SoCNjkszDHkMVXDtFE83uF+priJD/i6fShLM/vQBwSaL1IYg+0xAYcGgbU/v0586rIVcDQIGU/aBGM+Lr71Blwp8+MEmukOviVlPHII6irCm5A3hwfLNFCrcFZTtPJx86oJkVGjCl89KMdCOhH1qhwwfrz160KOToDst63sJKkeMda2Vg8fw8plkASNe8NsOkjdASfTnp18qzBPIkxhgckAdaaWtws6YVhkjz/iFSyLeykCV7Nm3kt4oxmVhnK5JI6BfTPtSi6ie2RklcLg8Ipzz+VMZFhkD9+zxpnaSoLEZ9s9PlS5LZhdyW0x5YFlZeQeOCPYigkkjpxsqUbot3eBV6k+hqPfII1VRtYqVY44+dclhnt2KSxFY35B6g/WqkYfafAXPFMlsQpotiCKp3NkjoM8GuPIxY4O0Nx9KrZtqgA8+tcSKSblUZhnAwMjNGvk6i4JGmARuJOAc4xTbSOzd9q8LTW7QqittHesRu+XHSltzYTWlw9vcgLJE21gGBAPzFby01RLW+ttLjkknKgZd40QRlV5RVAOR8/eo5MmhWtxoRTe5ndR7KXVrY2sveq9w8qxvbr/AAlvs4bz9/nSvU9Im0u7+HuQjPjIZHyrDOMg/Q1qu0sMlxe2VxYvcKzzquEx3cXTDLjp/pROv6dpU0iwS3y967DbeMNz4B5BAxxzxx+VQXV+2/NlpYuaMIqAjhQQnOCeKttzvkkkwSojZsnzOP8AWjdbsIdPvBDBcC4gKb1b15I8vlQsUxEV0cY/dcAjGPEK1XatEFadMDd5NmzxiMHO0njPrRGkOiXiNJIVO4BeDg5POcHNDRFhucElc4OemT60z0+C1milSeNluFYFWiONq+vvzVY80NGy3SoEjuLhY5nwVyFXw56+FgfQ9avkuNtoJZm3tEdyqT4WBPIH58UFvMl7M7lNzOwdgxHJ6fKomZjCbcnAKMAuOpxxXVUml5Gb2o+LPeyCZYtxjYbVJ5OT0z51G40531KNGO4dWKcnjkjjz8qrspMd3FKfAr7uvQedNkmtywLljKwDq4O1VPpx5Y4qtpR1MVFV13QjeGQd0Q43NgNlT6DyxSV2KlVyR/Kfand9eW6zXD2qBY3YYBGW2+hz9fnSaCMGfPekMrgqQM8etBvUcFCyXvIT34Q875M5XI6fL0qpy8UbbwTk8EnORn+tMZGjjLM0bSL3QwOBuwetJHnYoQcc+1PJJHFsKmaUIX27+N20nH0FXXimN1Cyc4wRuBwB05FS05gIpXDFZANvXAweM/fQ12zLIFc7yBjcB/zn50jWwRtoOtyadMi3BkmtwcCMNwuTyQKqnuBeXE04IDuxYqB0+lKyyyZIAVh6dKlaK0k6AAjHUr1rLLDBSc1yNKbcVE0IEU1ossMqLcRfaiIxkeq+/qKMu71NytaWqNN3e2RgmwE+u0cfWlEToJCpxwOPc+1EEs2CO8U9G48vQ1ncK5OjkatfJCe+nFq1ucd05DMCmckdOfKlckp3knAb2o65HdsobgnyHpVFtZSXuopa26M7E9F648zVYOMU2TTlJpFYuSsUJbxFHPX0NEC5k0uaRISrRPyFZftDHFegaboNhbWgtpoY5wS2ZJEAYg+Rom7sLG7QpJGj5hEGSoyqjpj3ry5fxLG5VptHoR6LIld7mC7JIbztAs933kjKpfIXI3ereg961mtyaqssdxpp7yNRhotozkfmKQ67pU+izG80QyxwpHiV+8znn09KWwdqNR3Sl2Rt8e37OMY5yPeqTxPqZLNjpqqpixksUXCdp/KNbqV0Z9Ana4jVn7rMsRYZQ4/Sst2U1GG2uil5cMlvtJVCxCFvehbq6vtckWVkjQIBG8gO1Tk8bqrvdJvdLhWa5tiu7IUhgw+ZxVcXTwhjeKb3l4FyZpSmpxWyN6l8sml3N/HErxqhZVPC7R+tX20trPYQy28SrBKm5Rs+ya80ttRura1nijmdYpk2SJ1DA1dpWpahDLBFZySvsfMcIOQfUYqMv4Y0m0/P6FIdbbSaHXbEII03S7ZQwIiBJV1P8QHlSXTLVJ1Z5MlVI4zjNPrvQ9U16VJ47YwJ3bFUmfgeeB6ZPlSCWO50xgl1A6GRdyq3Bx61o6eS7XbjL1HUlm15I7DIyQWboVhI7ttw38lf6ii5ha38DlI44pWwd54wf9aTCYuqy9TjgNz9K5BIwk7zdgdDjkD6elM8b5vdGh5G51XoYPPG8LMHx8wciqo0Z13etEsHumISEtt8lFRV2UY7p+P8NbFLb6nk7t+lHqiarpkiYh1SEOepdun08qGkukGEFxZSO5O1ll/E15qQcHkVXj94vi43D86zfZl8mt538Hrxjs9JTdebbm+IyIVbhR/iI6fIc0jub661CdnkZdinap6Ko9FFWXHdmMxKrbyc46bqT3OrppNsFuwkl5jJgiPCemT5VCEW+OSspJLcYXdzHawvLNIIYV6M3OfYDzPtWN1fXp70GCAtFbeYz4pPdj+lBahf3WqXIkmYseiRqOF9gKY6fo4jAlvRlvKL0+f9K148Uce8uTBn6m9lwBafpkt3iR8xw+vm3ypreXcWkWixwIN7fZX9TVl/fx2kQbAznCqPOkCpc6rdu+6PJ6b3CgegGao3q3lwZIp5HvwSj1KZWmZWdDI24BTwD6n14rT9nodLu4ZbzU4PiJItskrNnEadCduQCPL1zSn4fSbK1LTPJNecgpJFhFPmBg8/M/dQVrqYtHL2sURk/nkjDBfkp4rPlTzQax2vrwXilF8G41PQtL/Yn7Q/ZCKjr3iG1d0YKem4Nn8BXnsgHet3alVJ8IJzgUfqGr3uqXHeyMquyhWEIK7yOMkZ60ZDp93pDQXepafE8U6EpHcZ5A6ng5B+dJgjLBGskrb4V/puF7vYTwWdzPFPLHDLIkIBdkQkLnpn0pnpHZ67u5QkjmGQMAsZTLljyOPL61pezWoapewT6bZ2VmttcSElSxiVRjpkcsMUkstcu7a8mF09tPGHIKNDuDc+RGCPnmhLPmnqjBJNfidprcaW97p5vIBqtu8Go252vcwMFZHB8weDj50j1xre8vnvLJMR4G9148fm23+DPp+NaTVtPi1K1j1jTYIHTaodHVnLEnDFjnjbx881ibWO5S4D2ciNIDxtcZPtg9flU+kjGVzTpran4+gW/Bo4LYatYCGTUxM0I3KwiLyRL5g8glfUc461XOjaRHCtxb2eoQTAmK4ildSR6blIx8jmgNUh1DS7r4kWMltFKgO4DKZI5AI4A68VXpurCD9xJF3ljJ/e27NkMfUfyn3FUWKaVxdr4/8An7/uC0NLe/0yNu8W31O0fzaC6DD/AMy/rTmx19E4i1q4CHqtxZj/ANUbfpWTv4X0+SN7SVprOcFoJOh46qw/mB4P0PnVlveZH7+0dgOrbOn1FdLGpLUv3+ZybTPQrHUo5G62dwc8NFMqt9zBD+dOp7Ky1e2MWqaeJ0I8LyAiSM+qv1/8xFeXxzac/DTNCfR8j8xTTT5WiIaw1QofLZIP0NYc2OS3Tr8GWT23Q/uewdjGQ1iL+QEdEmj3D/dcDP0NV/sW9s3WOG+QN5QahE1s59gTlD99XWeu67b4/wBpSdR5SJ1+taC17X3Dw9zfWEUkR6qQGX7jUO5Nqpu/1/8ASkYRfBnpP+rpVGrafcWUh6TRnarfJuVP0NaGw1KSBA9tdNOhHR/CfvBplaa1o5Tu1thboeqKWCH5r0/Cvv2V2Zu27yBTbSHq1pNsB+a9PwrRiwL3RZVKtmgCa60S+P8A1ppUJc9XMYJ/4hg0MezXZq9Lmze7hfGcRykj/wAwP506/wCi1tLHuttTnYZIBkjRsfdg0l0jWf2VqNzYXDAoGaOVV5G7pn8qu5zjtJDqEZcGc1Ds3qem6zHa2y7oZ96w3DgHC7cMzAdMbjgeda7StMtLCySztlIggGGPmSBk59+n/Ioqw7m4nuhIQk+4FliY7GYccofsnFcjwsEgDApKWc4/i54HypXO19B4wUTy/tc8R7crHJnu0NurFW5XoT+daDDNGRvKtngA8k+Z/P5Vle1kiR9trqWQAqk8ZYZxwFWtZqUNu2k35uneJGiI7yEZKJuHI9c5yfnitEqUYkoXcjA9qNb+PujDaP8A7LCx2sD/AHjebfL0+/zoO3Z5UV5DyfPFaWy0js28gX9sTFevjjEf06Us1mK1g1a5isXD2yMBG4fdkbR5/PNWco1piRUZatUjR9gyFhu2zz30ePuNGyX8KXE4aEse8YZyPU0u7F7u4uQv2jPGAPU4NSuezhN9cym/vAryMwRHAAJ5wOOmc1nh/wAktzRL2LYcWupOJI2t4IIypyHkdePoMn8KjrWuWbKTd6k9xO32be1iIA+/J+5RQEGi2aBDJHJIcciaZnyflnFM4EgiTZHHGn+VQBj6VVOiW5nI7u9nlU2WlTrubaJJcIc/NuaZQaTq80oaWa2hOM7hulYfXgU6e2ilaMKm0qPGyEqd3TGR6VNrSMgK0twRgH+/b/n0oarDpolp1k8CEy3U1w44y7BVHyUcfXk0ZjxyAHw4ySxAHHnQiwbVyZZwucghgST6ZxXTFhUjE0vz3An7yK4JbMyRxwSB3V5BuAbGAD0+pwT8qoHQkbTx0H8VC3UTX94yvPLuiOTOp2ndjHGPr7VcunzpG2L+b7PG5EJz88V0WcE2yozb34RBk4/586p03dcGS8yT3hIQlT9jP6nJ+QFRNtIbOW2e8Zu88JcooYeXl865FbX0aIF1IsMYBe3U5A8uMV3kA2T7IJUAEdAam0YVAeFxxk85pIy6nbmINfRM8mQuYBhupz9oEYAos/Hsmwzw+37kjH/mothDpcHGA2AMdM4oQbpNQJJbZGNhwPb1qEb3+GjkmtnVxtI7plLA9ec8cfnVNoL+3AUNbS+7BwW9M80ArgbAIcsoZR0x618qAplRkjPDH8KWSXmopIsDRWpkcnYoZwAOvXGD1pgvxQK7YoiCvI7wjB+o5opgAdUKtp12RGRvdIgB0G5xms72gt9UmZn2P3Wc/KnmoSXSwqjx24VblZmL3Iy4U5x9njnH3Un1HtPdlmiVIcHglWDfdVMd3sTyVW5llXbK+7DNnBweennVzsxRSQSoNUTTTd6x7oMCchlOMffX3xDMvNufowrWuDMwmMt1Vzg1Iqf4ic+nNDCaRQp7k/JSD+tcS6LN3YhkBB9MH86awBIGU68Djmo7VAK5Hr0zVSTHBV4ZBk8ADNfNcgMNyygr1/dNj8q4DKrxgrxlVOAeQn8Xl+tfBptoIjY88BmXn8aqndJZUZOSvXII6miiTFjcrH/EoJFcFlLyXIO8Koxyc+L8jXJe+IUSheCBjHHP1q55DnnvQegG00LNMgyvOWI/hOKKAj5Ybt1Uo8e3HBZTn8DXfhrvgh4CemORii7UYUruBCErxn86s64Ckff0oIHkBNpc5z3seD5819bF4Loxlm8QwWAxnP8A7UfvA4NAagwQq/i3DIDDyPlXSQRgoAJOST5eVR5J9xjyqoRzED9+ApGf7v8A1qJinyT8U45/hRRTPgDL145xkZ8+arLckhTj0NVtDJuyLt92f5FxVMiyoM98SAD0AGR70r4sK3K5JAsjvnovX5c0Jaowtov3rAFc4AHGajdSfuJiPQj9KmzbY0Vc+EAVHCqKZWfFSTzM2PXAH6VONyG2rLtyOrDOTVDSNj7B+6qizE52H54q7JBNwkq5zKDn/D/rQG2SOfBwSKLllBUEcUNkbvLFBBD4ZGGGO0cYOM/8/wDvRWD/ADrn0IpfE67ceR8quV3TCqpbHnkfrXHBRJwSHU+h24/WuPC5cE+IrxgCht0ufsL083qeTwNtE5BUU0i4VZGH14/GjIstks2SR1xShn2Pggnz4NNgxGwAeQ/KsedJVSNGFtvdgEu57yfYcbQifZz5Z/WpMWC+AhiB6YocTO0s7ohKtKeQR5cVJpZgeYx89wzWiK9KJTfqYPqWDbPg5HByB70sgbEqHPRh+dMLxz3UiY5YcDPnStSd44Oc03gCY92+W4Yz021BXEGQzZU+YHSrk2uMgZHrXzoGUrwP0rkhUyh3B5COfPlarZyR9hvYYq+NuDG+A6nAIH2hXxG4muCylCRgOjCNupXBIqrY8LF4jhQefI/OiSvXw9OaiVOOnPlQkg2fG4NxHg/a/mHRv9aJt5Y1eIzjcqfZbzTPX5j2oWK2aWTMZ2sMkj19sedd6rgEZAxxUZpcFYttWPZIAoJTByOnUNSa8tYud8CHHTaNv5U2tpt8S5JUEemQD5/Kg79lz1zxUcdplWk0JZLaLA2oRx/Oa29roNhqFvazSRXdt3Sxxtbsvdl0A5YnGW8+fpWOjb96HGMKQefnW9PaG1OnRXktwgkZHItY2LlWJ6HPIAxnJPnxQ6ieRR9HJGDjdMWa12TgmuDPoc6FMMzxStwCOQFOPTPB9OtZP+7QOMk/wkHHNbC3h1TUIXnJg7i9DMkG8o7FR4XDAcDP345rJ2c5sruO42ENC+cMM4I4/A0mCc2nGTtonmStNKg2LtDfW9hDa4RhDJuUunI4IKn1Hi865c6/Jc6lBeGOJXhiWPbtyGAHP35Pyrmsyy6rerePCI0cKpIUjdjqeeppVdpHHd4jjeNNoO1zk9PL51WGODVuNM5ylXISYXeUFvAJX43Ngc+58vc1K8sjaB45GjbdjBV+q59OuKEkmKqvhCjpivu9ONw5Yjkk1dJkjhEaMCyhlHJUkgGjrC5iW3LqctGxURSNyEbjj1+XypQftZJOaIs3hWcSMm9QMFT6njp50yQyY1iS2fVIpJpXaCU+PLY5A4JNXvJC0qiGErjDLIvOM9S3qBzyKAjDpcCR0QYO5SuBu9Mj/SvrmfNx36jKHh88DJ69KZOthmyF4TbXciodpUEAqMfd7Gi9FMLxSSXIEgjI/d7sFh5/TzoDUe6EpKSsykDA5JX2yanpV0IY5FdmA3ArjoG9TRfBy2DdWtIykt3aqTCpCsy8q2fNfQZ4pNEXRxsJG/HAPXmjr25d4pAJCMnxKg2ow+VApglSecHnNdtewHyOjZTBpnSaMFYw+Nv8R42g/rSOXu9xEYIHlk5pyFuBbpskXLYwshxwAcDPuDikro2AxAG4kY8xTTpMAQ5YW0ceH2tyueAD54qi8dywRwAV5yPOplgzKFG3A4x6+tDyEbyeCfLHSubCiB4GSc58qNsJwmEjiZpmODz1X0qhLO5Y4W3lJ/yGirfT9QicyLbOpwRlsLjPzqc6aoNMMllQAhGUSAZwDyKWd9Msm/e248kk9aY6dYsl1i6SPaylR+8UkE+fBqvUIorcskcbdPCW6EVONJ1ydpaVgP7x3DliATwSelaLsvPZrrCveZCqp2SCQoNw6ff6Vn07uMZchiegFE28zRtHPDhSpDAkZwRU80NcXH5OhLRNSPWI3W4VsErxznnApRo2n6nbX9x8ZMklux/d+eT5ceXFI9J7SK8UiajOAVO5Si4MhJ8/lT271SJNS+EnuFQTQh1k3jAYHj7xXgT6fLh1Qrn/AB8Hsd7HkSlfBX2maGazeG51I2ocHadnhbH8P+lebo1aXW9ch1CwNnHHmXf42YcDB4Kn3rMvHJGM4yM9a9joMUseOpbHn9VkU57Gm02+t7rSVsXZIJAVjLEcMCetaW5tjLoD2wjMpaIp+7I5YeYz15FeaxblIbGceVaWbtfLNpxtDCqOybDITnHoQPKo9T0k3JPH82Pg6iKi1P4ozciseCenlT3sukUAe4nZVbcBG5U5jI8waTRoS2SwYefPNMbOeCCQJccx4zj1NbM6csbihehyQx51KY61HtBLZ6irQy5VvECgwD74pxJJFrGmk3McMkkvhJLAGMeWM9Kytvqndd8kUcMgYcgqGK/KjE1tY7Tv+4QH7JCr4H+Y8q83J0z9OiNNeT3vtWBuTySVfFCG27yK7ktX8ShiPqKjEJpZmCxEKDziqo5D8WHHBZvzq953LRmPIbOCynH316rTs+Ycrf0HFrbPDGrq7I2eRVkrCV9+4KT1A9aWs7bNwJJxyc1QJJHG47zms3bbd2e5jy9LCtK3JCSBhxJH9eKiVQSqWdBhhnmlec10ncxPnWzQeJ3DW692nj7910slnPBuWHT/ACj9azcEM95vCZd2bLMx/Emu2dlJdP4fCg+0x8q0NtDFZwEL4UAyWPn70iUcUajyRz9Q5M+0zT4rJN2VaXHLt5fKoX2oxwzpCDkt9onjAr6K9iuImmXIjTPX286zN1ObiZ5W6seldCDk25EIRc5OyzUbn4m4Zl+yOFoUcc18qsxxg58gK+AzV6rY1JUqLC5bG5skDAHtVkELyjCgnnyoyx0TULtRJbWruh6O3hH49avuOzetQJKJLOYLF9vbyB91Qlmxp6dSv7zqY57KadbJZajd3E0MckCfupu+w8Ug6YHnnpxUdU10XPZ6GwmzJcW0xMUw5GxhyD6nNZmNmhjCZx5kH1rsshIUv0zwBWf7Lqya5O99voG9hx2Z1IWWoRz3LOYgcSbTztIwcfQ1Vq7Jc6jJdQ26wQOfBEp+yo4AJ9cedC20e5Tgn5YrXaX8JeWE8TLuniiPA57xMYKkeo6g+1TzSjin3EvoMlaIdlde02wsp4LmSdUmjeOSBEVgxP2TuJyOetZT9kMyjuby2J95Nv51yeK6066kt2C94h5Vh1Hka6t+B/2i1x7qKrjxaJOeP+oGz2HWkp2jsgBZ3tvInnCbpCD9CaPuEguBnWezEiMes9qm365Tg/dWdjvNObGZJIz7ijraZuGsdQ2n0DY/I0s27uq/NB0fA1j0zSrmwNpZX7pEZe87u7h8SNjHDr049RVM3ZnXNPTvoIPj7brutW3kD/L1/CrIdW1WL+8WK6H+MAn7+GppYdpIYX/f2tzbt1LQS5Gfkw/Ws88k48K0HR8iax1TT2lEd3DllOHjkQqR88cimb6J2Y1IArDLbOf44JAw+41o2uuz+vKF1L4S5fGA1zE0Ug+Trn86iv8AZ9a3IaTRr+eHaN21mW4QD5gg1leWLfpcov8Af74KRxuvkz9p2IuldjpOtKzZ/dq/hyPQg9DRTaf2s04Zu9LNzGP44vF+VN17H9pbMq9vJaXKjkGObY33N/WmlnJ2is+LrTbsY/jjAcfeprQlKS/mrV9SsUvGxlLftBbA93qNvNZuDg94h2/fTKN7O5Ae0uI3P+BxmtfBqsU5Ed/p7y56iS3JP4iqtX7NaFqlhObbTre2ughZZUj2shAzzj19K5YYf0Oi8Zv+pENOu4/2RAWn7q4gZ1UeTDdzuqqz12C/1C3E+nGK+Kl4jIvKqeCwPuFHPXnFBdntNXSbcPqMivcMpwquXRPCTwT1b36V81/InaW3sX7pY4rUToWXxDf1APpx0pXJq2PpQVfmPTI9b1eSVg5t2coo+ztXap+ZJFc0WJv+j1gp8LCyjUMeeSoyaD7XGT/obrLlgTIADhSPCWAUZPU4yTj1FNNK40eyx0FvH/6BRf8Ax2d/UYee20m57YajHcRd9dK3eEy5KABV8un55ortFJu7Pai/RTBhQfIbh+PnQos7o9vtVue4LRPG+zxDxnamBjOecUfqkBu9KubdpBE0ihWZ1zg7hxj8AKae0429tgR9kvxPL9wbI61EyOhARC2Txitne9nbOXSpItPiX4yICY3EjYLDJBUkeADGCOc586H7C6E1xMdUu0PdQtiFT/E48/p5fU+Va1mg4uXwZVGTaQ57F2V1ZRzreW5ikcq67iCQuCPocg0TdX1sl5NE88SuHIIOcinmQl3KzYwsCH0HV6TTOWlYkFWyePQ+lZsb1TbZpyLTBIFN/ZPKNlzFlvLeM0dDNGIpbprhR3WNp3Dqen3cn6VQImmZUZAxPqAaJVYoZmgjVCANsh2Ag/8AJyPp71aT22JRXyE2i7lLZJdvET1FWljvA8sfKlcmj2EiyZRlY8N3Lsn4KcVFdBtR4lnvFC4OY7pwcH60UkBtjRyxxtcDjkjAqTSiCNrgNIpQZBPPP/tmlcukQNCUW9vsDkA3TH86oltI7TZZfF3dwJuqyyZMfHPPpjB+6uYUNLQbj3zrtklO51JB59PuxRrA7QVOCeox+tJ4bK8SJlXU5guCRuRCRj3I5qwWt8oLftWUnGf7iMDnjniikCxns4DYA5HQc1NE3OFD5xwBjNKTbakoP+3RNk8n4cDPHHQ1dD8dbF5XmSWEDbIoXawB4yD5/Kg9gl5xNqD7njMUS4UHGcnHT6AffRi7sgABgowd3pQFpCpiM6SMveEyDcvTPPNWTpOr7op0zjGDHkH8aCCwgKGZXXjB9cVX3is4iZlU5wBuwPyqEUd8id7NcWijJ42NyOvrSu71KS2hZJp7QggjCK2efc9DTJNgui6/1O2t9UeaeeLYiFRGFzsOfI/ICk972xuT4bTaFHGSOtZ97eeadts0B3c75CRUJree3AJaBsj+BicCtOPEktzPLI3wX3eoXV7Ke/lY+3QCqFOAMI24jryeaqia5YAlEwecBufyqUhITx7eferKkS5ZPII2ndjPTFfKrcjBHzrqd53QYIDxxluo+VVt3wAZYSQeMB8UQMsCHxfjk1yPxSnxj0Ck89BzUUa4YZEJAP8AjFVO4jn3yKVboQOSOmOlccgwgkgxkNnrniukMASxHPOAcUOl5GCxBkz55iPFSN3Gw3bsgDB4NEBXfMRGpLcgHGfPzx+FWLMXUEIfcHyqq4cSxkovzPrx0quC8t4oiI2Ga4IU9x4udx28DKnpUZbhNxJB2tnwgYwPShjeW7BsyYPlkda4biFx9pM+ma5Ck45Xd2FoVVVA3d5knPnjHl0qQF4pILw5/wApqNkirJvi8O8E7s+hoyRg/iKLuA8vOuQXyDf7TjDPBhemAxPyqEqSd2Sxj2jkjBzir/TB4rmBt29VPnnrRaATtG/cqC24KcHDZzVpABwCMeXNLrWVo90eyRyD0QZPHFEi5IJAt7jPmO7NcnsFl0hY45U+eTQF9L3EZMgG3P8ACDV5uGPKwT9Om3H60Jds0yFGjcZHmRxXVao5bCySZHhCqw8TDP31e0Yx4d2P8xqKxIAC2AQfOriyBcbh99LFJHSbbKWQerdP5jUCir0B+rGrHK/zD76rYj+amYDhbcSreQ4wcVB1Hlu++uuu1g2Pur6UelBBOo3PhA9uc1Z3zZztI+VUKCPXFTAODz19aBxeJ2LcIx9OKt7043FGPPTGMULyF5br1zU0Y4HSjZwRvaQquGU7hgkdKbLJgs5xgDFJ7dyJ0OMYOelXyzEQvz0UnP0/1rNlWpothdJsHt5AsSjDkkknCmru9J52yH320JFMyEIQcjj5UR3vrj2rSRfINcMx5Ktke1VgA4IU+5xRMp3HgdfWq13gMAAa45BMTtt4Un7qvDsyk7Mc9NwquHjG5SrDqD5Vafnz5VyORRIHds7ACD5MM19udywAUgeZbr9Ktb0bNQkOwErnPn6UGEixcgZAGPc1w95jgL88mpblbnOPc180kZJ5X1xurmcVb3D5Y5b1yc1G4Qq5uoB1/vUHn7iuSunkwGTxg1OCT1BBHXFSl8lIbokkxaMNE+MjqPOuSGSZ2WV0QkZBCZyff0HvVEqm3ZpoRmM/3iDy9xRkRWdVC+LIyvvU+Nx1vsBW8M6XSSuUUIeWcZX/AFq6WaMRf7PhucbT1Hz9qv7ve2zwqU82OPp86BnljSQkOc9NvXFMvUzPOLTCo9TvorWO2t7ho1SQyjbwynGDz6e3rQoWVlbCsc8kkHP31GWUxtkEFyMY8sfKum4BdPGQhXxrjCg0XFLdIRtsaJqG2x+Dd45o42BR+QV/060u1K9W8ujcPgnAUAAAcegHlQ80nfDu0YkDn/NXLazkmCFE3Bied3pjPHtmikkrY3KOSESqACSevHlVJ3ZIbggZ46U506wntrySQru7nd4kOQpA8x156Y96jqNi0dsrRBUVSdyk4Jz0Bz1NKssdWk5ITM3pVttEZCeGwfCCozg+9N9M0syJHvLJ3oO9SAQRnpjr0qy6txbyLHFKFRUDbdv1GPPPTOfWj3VdIKRUxdZ0nZBuxhlI+8H68/I1TdxCVWEYzv52gYw3t7VK38IfxKevI6/I1OG6mt02Kx8PryCPQ+ortTOYDLkR+IYJABFRQjumGT4SBg0W8sSIxVD3oPhU8hVzz+dDSESvKUj2crkDpmnTTQCMrN3gaSMpuTjjr71y1EYlyxLr5ii7icwokboGIAwzeXlj7qXp4T7lgK7bwchtNcId4kZjtwqkk/cc+VKi7PKzhOGPQ8iptI8i4JJDN51fEYUTbLk4wBg4Iz1ouV8nNg+6Hxl927yKmqUyGQj+YY++usAZGA5XPX2qOfGCSOo6UwUauN0fvLW9RgM43EnI+f8AUUu1LSprNWkU99B1Dg52j+nvRhbwjvFBCnwtn8jV8F00QbkvC3keo/ofwNZlJo0ONmYEm1gwGCDkVotizxyFlDhxu29cGgdS0xSvfWuNrHp0BPp7H2qzTroBUikJVwAM+YNPPdWhY7OmDvYwlQMsp9c5BqmZe7hKQ4Ckc56mmN9uBBAXB8x50tuH4AzgH0FKm2JJKwcK5QFRge3nUlVhCT70VboUtzIx+1yOKgjrIGwQTkeWKLkTZVbf32Mcnyo2RVWJ2bgbfP1qltsDLI44zzjyqi6nM02xGGwDihTkzjkc8RXDHafQjIqaJE3PBU+dRs9OubuYxQRF3AzjIFaaHs3aMLeN7mSKQ8SxtjOcdB9aTLnx4tmykME57xMlOiCTwHIqDbl881pdR7O9yJJbKZHjjXLRu2HGOtZybLEEVXFljkVxYJ45QdSJWk3czpIegPPyptpts81/Jp6MCs52puPGTyppGoLHBzW07KRaW8AvdSnZJbYYRFzmTnjn2qXVS7cHJfv4OhFSkk2EHsRLE0BF3GCy+JXXBVx/D/rSm57P6hYz3CCB54ovE0sQyorWa0g1fTWu4r+WOOIZTKYz7ZojTzBaaebDWrloJZUOx1OCVI8z0NeRDrc0Y3J2/Ko3S6bG3SVfU83nkKhQD0bNFLf3EagQwkJjIwciqrpxFcSR7ldEYhWI6iq31BUO1RwPSvZUdSWxix5ZYm6F680ysNNecd7IrLCPPH2qnpWm/EyiRx+5U8+/tWpnYRafMBwgVeB7Gjly6dkZZS8IWAxwIFUAAdF8hQGr3TmzYEnL+EU5XSu+ZlFzG8gRZB3Zyu0+p9flRep6PY6mmYUS2eJSe4hyxdvIe1ZfteOMkmCGGXLMXFIy6WYkBLSSYwB1o7S+z/fNv1GY2se4IExmRifbypzYaYulSFER7vUpBtjii5W3z1JPTd+VEX4axt3kvr2KCWFT3dtCdzlyOrN61SXUOW0PJZKgO50q5sokt+z/AHUxlyrzhh3snHIwfsge1D6LoqQTCS/CSMvSNTuVT7nzpQsl1e3Kd4xx044wK12m2rNGoUdSAB6VDPKWKFN8/mWhBzNLeOuk6ULoqWuZFxbLtyM+Z+lBdj0n1i4itoZSrcvJJJyS3U7R5n3PSi9Ca37Q641tqDhLa3RkVN2N+OuT7/lTq37R2OhQXFlYxRyT2zyENGvgVevB+XGK8rHBJOE+eS2hbPwYj+0nsu+n3yXUUBWEjM8gOcnP2iPKlHZ7s+moSxzX+5YCcpH0Lj1PoK32r9oRrNo0dzBE/e7VZGfGS3OB644zSaRXjlDJ1Aq8eqyRxdtbVw/NGrF0sZS1vg0+mWFvbwlLS3jRFGdsagFvb50UdDW6hivWsxb3KjIJxujPoSOvypTpGo92oVyS+eprTJqTTQiPIwK8m9EpObd/J6Eo6kklseK9pNOum1aRdSvC1xHhQwUAbfLFLm0mSVABfRnn7LcVu+28IfW4Io7BLqWWAZUBt3BPmKAg7J3U43C0e1P8puFf8CP1r6HB1UVhhJyS2+h5c+n/AJjioNmN/YV3u2oYpDnHhcVXJpV7EcG3YkfykH8q1l/2evLIBpmRRnAZwVH38ignsr6I57hmX+aMhh+Fa4ZZzWqLTRGWKCdO0xFHLqFr9oTKB5OpI/Gj7ftDNHhZoVZfPii4766tXHdzOrL5OM/gaMt7+/mV3Fhb3iBvEWtVOD9MH7qWSU/dAGhLiR9BqVnKoZlRV8yuDinGn6hCpzaXjqCMEKcUm/aukO+287P2u7z7uSSM/dk1dGnZm4Ph068t3PQxXg/+1WafTx+q/UrFP5RrrbVryMfubxmHoWzRsfaW/hOXfNY1bK1RGawv9SV16JIiuPvFCLrl/Exje37/AB12ghsfKhGMv6XZTZcnrVlrL3+jXk8rSKqKQxjbBVcZLfTiguzt010ZkjvE7n/u7gpnPr4fSk3Z+e6XSLp9Rs3s7KSItI0jgMq45wB5kcDNUdg47i5ja7Yv3MxbaGbJVQcKPuzSSTfq+Ckdtvk1Oqd1aPZ2ip4g0vC8lsLzx9ayWl3Vxq/b6U3dr8PjTtiwuPEq7uN3+LBrQXNzHP28tLSJlK2tjJI4ByQzkDB+gH30stUJ/tS1HHGLBPx20+nZ/cLe6D+3CKnY7UY43/doiAee471o3R8jQrLgbmtUxz/hFBf2gMsXZK8iQeORo40VRksxccAfSrNLMkGl2sd0u2SOBU2A9MAcfP1pXSggxtyZTrcA+DuFtIohcygncFAOTxuJ60rkia20+V5FhyIw0gmYEbsgkHPHHv50Zr94dO0m5ulGbmTGz/DyBn5DI+tZ/VnP/RO8yST3OT/xigt6X1C9r+4QvcXnafUodJtZSlqWzIqAhcD7Uh8vkPLPvXpFpaQW9vFFANkES7Y1HpSfsfoP7K08GYAXl0A03qq9Qn9ff5U21y6NpaN3bFZpBsiwOQfNse3X7qbLLVJQhwgY46VqlyJ9Q1C3uZtQgi8axLHBK2RgMdzEe+MgfOg+8U8k88knOPxoHT9MtrSKVMOyu+92mfJLdMmmFvZxyzpGgJ52jLnGPPPt/StCgo7IjKTlyFW8iW9mbvcVfGIyp8/X6D8cVO0h2IZJWBLnOAcAUA9rAZ5YYm3Qo4bcBgk9QD+f1FFRqwBw8m3rlgOlH6ncbBiuoJUkdOSRxXxYeI7jgHrt8qBeGadiTdTIpGdqqnGPpUFtJlDBL6UhjjLIpOaKQBrAkZk3OVEaruZjzwKV280VzfPdNKSrnu12oOGB5/QfSrLmS5sbDuXdZnuMbDtA3HPAIHTnn6URZQJawxLEoyg2k8A+5+ZoeQlkcid4eSFB8JY9RVrMFPHTPTPH31xnUPuEfLcFsfjXwVSQ45HXPkRRAc75tpVYJWPXKlQPxOaE1QtJaxWpVlNwQeGBIHl06cZNMEQznu1J3E8HNLLoyz6n8Tb7GMWVK4OCuMA5HTp+JoNhSG0Kska+JmHlkdfurkj8FlXhTwMdPagRJqZjJ+GgO77P71s58uMUHPf30KDFnbr4eVNz+m2itwPYX63d6lvYqrKvpnis63eu4MmS3nk9KZatrlzOxRoYlHokmefupQJ3JGYck8YLAc/dWuGy3M03bL8u3AU59hxUZQWXaTy3HB6Cvg1xghYGJxyQ6/dVWZ2kDfDyAjqFwf1qqECUjKqME9OOKGvU3RoCh5JIJ6ZH/vU2mYADuJyOoIUc/jVUpkYK3dvjGSCOflQAg2HwqDtPHGauIBZQGx6jpQEU7BCGilweOU5+lWC4CsHYTZJIYFDiicy9uAQQffFDBgLhkxnqenPl5134iJuX3BV8wh6VwTCW5JUeEKduOD1rghOOCV3EDrgVWzN0O7Hmf61JSWUAsQfOu7MplWA8sk0RQS6IEe4tyMck9BUrRlMSng8cgCpuFXJcqy+eRnjz+dV2yKiYUHBJ+eM13kPgtwrISMEL54riKvRVxn8a7s2njI6EEEYxXCcZ+yfPNEUHkEqSb4o92OM9Af8AWpCS6O4NCVb0Ljmoz5WReeOD+P8ArV+Gx4jhgeSKAWVl5RjMPnyu4VBzNjPdDhugcVcAduc5Oa4xyMs3nRAD25dbsF0KFuMeufP8KYS4DDHHzpfcbnZHjDM54A/H+tHjB27fPp7VyCcIwA2FoS4Xd0xiimC7cc9c586plXK4A6jzrjhaE2TFXHUZBIr7ZjOcfLFWzeBldfI44r5ufFnqM0EcygAfwkg1FtwOcnPzq4rnkHyqtl86IAdkb3zXDhkX+YdavODkZFVbMSZ6ZoM4rAIPGamoYtgc1MoRXYmKPuGR8jQCRHkCQfzq4DA+zwfaqQmWPlREYLKu3JPv60GE5GcPnHQHrUZm/wBmb1cgH6n/AErkonUkrGGyOeoqp1nYqphceLPTikcd7HUqRazMjbh1xg1zvXPnU0hkZBlcDyzXwj24DCnROiI3MOSami/Xmp+ED7Y++u5HQAn0IFFsJCQMHBYkLwBgkVZ3CHkg/VjXz4MZyrE+WBXFmVQFYHI6YBNcjiXcIAPCMfM1xoUAwqgfSpiYbcgPz/gPNR70YOY3x/l6VwClcRsVdAyt5lRUiyhcBAPfFVSsz/8Adt7ZxXUPhBIwV4561zCyEzKy4IGOmMVSkxWQq54IwD6VZLjNUsoJwcVzVnJ0Hxc59cUOwNm+9ATAx5A/gNVxTlTsPJA8J9R6USH3ADggg5B8xUKaZVOwiNlnUiNxluh8sVVf2uUjYAblAGcdcUNG3wh3gkwMefVTTNGEsQxhgDwR0IpJXF2hklLkzjF1lbd9rzz51OY87R6eVNJ7ZHYB/sn+IeVStrCBVYsqOzeApI21gf5lIP5iq9xVZGWNoHtbd4ZUmiHfwN4W2DxAHyI6q3p8q1ssCRSGSS3VhIBvmWPZuB4I8P8AFjnio6fDHblQYyIztDMoG4sRyCB58+VcV9sKyJG7MqlcgFQSD1OenGOlefkyvI9jkj5hILOJoyyMpwzKu4kAY4I5+lKLi8jLbZXyD6L0Hy6f+9MWeKRZhOu092xO8Dg45wRxnnNLzp4V7Z4dixE8sxBy2fT0xRx0n6hWFd1GbfMiASBPts7ceYHtxig5FeZHV/FkAMwO4+v9KNuL1lt5YHmGyKQoqupyfMFT1x+FIZbgs3dQjduAO3B+1/X3q2OMmcw+CxjkYSuRHb/Zd84bI8h6n2oS7MaGRInJTONxABI8s0TqUMo0a1dVyIwVlAOcNnk0qtYZJInP8LdAfOrpWrZzJyNhQzAbsf8AvVlqyCdtwI3AHI6D51TJEsWEL8jqKlGVUZBOMDJrvApK78W6NnBfPkc59s0IsbnDYOF5NX3EaCcbsjj6E1A5y2H56HFFbI45vVApjBzngnyqLeeD864cKMnOB+JqKSv03cfhTUccYnax+lQHUYoh38AIGR558qHZs9AB8hToZGls5iI/KWBhzxmipbQSxd5annGCoOeKy1tdSW7ZjPB6g9DWg0y+RiWQgKftKR0NQlBrgvCSfJ9ZTdy7wzgEEdDyDUrmxEw7+DoOfUr/AFFF3lotwvfxHDdWHpQEckkDHIK4POD09xQvyhmvDF9xK8Z7uZdpzkEdDQcsmfOtHNBFegoFUH0/hJ9vQ/hSC+0+S3c5B2j8PnVIuLJSTRZDdCSa3jyY0GAWq24jWK4LCMuFPjKjpSvG3z6VtraBDD3kSglxuY+YyPypMnp4OjDVsZO+uu98KjC5++hY1Z2AQEkngCtde6XZ3TpwIJceIsPAx+nSlz6akOChLvGwJ7s+XrmhHNBKkCUHEO0qC60dkmv4ttvMADIDkp6Z9KlrNlqFzqcVxaN4LhBsJO0jAzzRWu33xvZ6OPvhK3ejc3RsY4yP+elZ5tY1BWhZ5txtz4SR1+frxWLHHJkfc2vdf6NEpwgtDuuS3tB3Yud3ey9/wJEmGG+fvTjR9AsWgaS5PxCzKNjg42H+tZm7vLi4vUuXIZ1wV9AM5xW875rvTEjTuJJnj3Ex8BRXdS8mPHGKdfI2BQyZJNgF/wBkreSCSXT96yEApETwfXrSSztLuAyI790qnDI486aWaapAzi4vsTSL+5DHhwPIHyNI9R1GeWZzKf3ucMD503TvK24OSkifUxgqcVTDJrlzGYUncxj/ALsN4alc6rPqDxQ3RBSNNqL6Uss5C8gDrjIOMVRDLiYBj0PBrQ8Mb43Rm1SqrLbiPYSuCze1VJYO67iCCfKtZY2doGhuIrj951YYzijLhLVpM7ohkeXFT+11skJfwcs1iayjtljEMtouZDj7YP50Pa6nDMk6mQRiScRBQMt3eOT8zWct3u95kt+8kKdSPyqiK4lF+skka71fIUjADe9c8DkmmzoVF2eh6tGiy2lxZRi3ZYiEB52oB1I9fb3oH4XUJYLSOKOSHajSSNnDnP2nY+QorT9QdrKGa3EMt+N6sjcBff2pRcazfpmTVpAbaU5McRAEuD09wKxRhJ7fA9h+nTstm62ULAMjLG38TsfMmrdK7Bd/GjandtuJ3MkQ8/dj1oddTSa5ikt4mgtkHgiLZ69SfetppeoJJApJFZOpz58Mf5e1nqdH0uOSue4gt+xmlzNM2m3U4aNthL4ZWI64oiztf2dO8V6oHcjdgfx+mK2ujx2NtbfZAOScKOlZvt+W/ZMt9bYSWBl2keak4INZu7PI4xlO9W31Rr7UIJ1GqMxp85XV2vDGAjSEkKMA59KHS7NhezOr72eaVSiYOVYEZz0xzR3ZpL2/IkuWVYwCCqrjdnyp/qvZZY7FJbQAELygHT2q882PHk0T+4zfZdUU7PPWujbXds7Hwxtj761NlcRTRglhk+tJ4dAbUrwxTMYo1PJH2j8q3emaNYWNqTBarIyL1bxM330etz4oxS/qNXTxlFv4FaWqkb425HvV8WqpZKBKcuThV8ya0MmkW9zbHu4xFJjO5Bgj5+tYkqtrdXNpqG1r9pB3WBwsQ53A+rH8qxwj3V6kaFKLdIbzapD37PtUSOArMBzgeWaZ2ci3Fu0cbFWcYDKfEPestcW/mKu06+a3lw5wAODR7UUk4+CjtOmbSaytV0xLe5cTGVCCp53eua8lvLY2Oqz2lusoMbHHdE529QePavQre7M42qWKgda861/U5Yu0l89mA5wIiACegHPHuK9HoMjnlcYqtjD1kVDGm99ybXk0o7uVxMFP2ZkDY/WqY7m4gV2gl7obj4EHhHPkDSqS+unupp7kkyyHLlhgk0T8QndLk+hIFenLuR4Z58Fjlyg+fV3WNzf29vcKBySuGqOl2tjrbFLS3nik4Bx0BPT5n2pc8Mmpyi1gwNxBZz0Uf8+XnTW6lXT44tH0jc0xlSO4Zftc9Vz6nHiPl09a2YU5QuRlzNRlUBQ2YZpIw4JRiu5DwcHGQaui1vU7aNoINQuY4c/YWQ49TS8ttkcccMRwfeolsktwefOoOKvcspM2unanqms6DqVvcT98RgR+EAlmGOSOtb3sxbLZ6UII1x3ZCbvko/1rB9gl/wBmvD4f71OfTg16LoWDayMOR3mB78CvPye9xXBrj7VJ8mR7KDH9oeslc4DTDLHJ+2KZ6Wc/2la45OdlrGPwWg+xIWbtXr87MQUuX5Hn4zx8qlpkzHtx2jlj8gke7GcEY/oadv3fv4FitkaC+k7ybu8ZROd/nv8Ab5D86AvbuOzhlurplWKJSc9cD+v+lWu+3ai59AScn/3rzztprQvLhbC1fdbQN42B4kcfoPzz7VHHB5JUVlPQiMurXOsHV7mbhWEISMniNAxwB7+vqSa1ERWO1iWU5eRgAhUEBdw5+tZHs/F3tjqeeP7kf+Y1pVBwgJAbvAF9zkVbNV0v3sieO+WbCIgu0jNhVzk9B9aymoXrX960+cRKdsYbyX1/WmfaO5eKyTT4GIkkAMrrjgZzz8z+ApBHbOWU963TkbBXYIUtTOyyvZFi4UHduweAcUYjx2lq8kjDvJANiY5I8vvP4ChI7Cdg7LMCEBbJTgD6H3A+tU39tLfPG8UrgqScxvgE4A8/TGKu99iK+QqLcoA+0x5JP8Wf+TVwHexBWwQB0U4B9+aWm3vgI9szgdG3bMkfdR0EV5tLvKDGBwBGDu9/KmZ25e0UcyqgLgegJX8Qc1O1tBJOoUncTlnZzgj1P0oUx3Q3YlTYOn7rj8+al8RLbiW3m7tw64EqgglepGckULo5I+keW91gSxKhhhPO05zkYA588c/WmCqHkKkeLnHHI48qW6MTDZqPhpdzMWYbR9onp+X0omTUUhCPJDKVdhtxESAfcdRQ+gQvdyAquzYPGMHFc8anI2MADwDySffy8qDfVFj4PeKpJByjeIe/HNVvqlozAt3q8cZhYEfhRo6xok6xRm4mO0bcbsFiM8Zx7cmgdNhChpAXYSMX5448vwAofWryNNFU2ZBST7W1STlmwcj2GeK+t9XtDEpAlCqQv9y+Pl06YoV5Ob8DGWRxGNmXxk45BB+tZzWra5k3Omdo6c04GqWjSN+8KqODuRh+lWPqNgyqvfxRsVxjdj86eL07itWqPPGjkV8SKQc19CN1wWby4zWk1SC0aKSWF0coMkKwNZ+2AG4GSJCrYIZh5VqjNNGaUWmE5UDhwD5+tVxliTlySfIDrU2EOQVnjJb1cZqVvGZZAA8eXP8AE4609i0S2rwNvPnnpj51BgucL0AyKlKxVgHZD1yBg4NRBSUELgkDPTNFHFcg+ydxB9vKvlzkkHoeor6T7WPPHnUgScKAeT5DiiKd3MCw3PjINBQygXDEqAfLPPmelHSodg5AIPketBWsMc8jd6FbzBP1oMYLLl8lQARx04qyNX68njJAHSqBawgA90AfLGa6bddv2XDZ67j0rgHbp/3Drz06kdKDiSRlzHIMEnqOaIuIFWHcDIGA5Jc+IfKo2YWWLerDqeSea47wR7qcBv3qY6DKnrXAlwACXjGR15q/cck8Z/y8VAEs/XIPHrmiACuRMDlinAPIzz86YRnKAkgHy44qt27sAgDKH5+1VRmVQPACq+ZcAGu8neC9m9Qvn0FRXg5A+ua6XcqdqqfPBfH6VSXly2UUZ5+1kCiCj67OISwYgqcj1rtuZZo1KyJgH+Uk8VW7TMhXauG/xcVPTWwSuAMcnP3Gh5CuCTPNjnaR5eA5+7NcDFup+QCkfnRLoDyPI9M1Q425xjr99ccVSqDG3Q84OKpjiV87ic+gNFMCAPnVAjCzsfX16c/6/nQYSDRpwBvyPRzVbRIx5Dg+oY0VtCjLYzn7q4w4Hz8hRADm3izkK3/Ea40OBlExzx70RtBGT19a+IGPDz9K44jBgRqZIlztwTnn7/lXFihZjubYMdev4VwOc7DwPYeXp+ddb7K4JyDwKUY41uisAsiyKf4k6VzKxfZwcnGajh9p/edD0aoNvBOSfwrgF7S7TjqDXC5JB5PHGagCSgJIznyqZfAIOAMeorgn2T5g1ANh8HFWhvUrkelRdV28kc1xyJZxyM59RXyg488edRUrtJPA8ua6rIB1GPLmuASxjODVNwrAiRBkg8+lW71B5ZR59a40qHIDD76JxxG3ANyK758c1XCVU+Ekr94q19nOc5+Vcjipl9vPpVEwIVgOh6ir85bwA1WwJ8uKICorGVB2j5VWyLxj8KswFYhj16Yr5lH/ACaBxSu1QdyBvQ9CD7VwS5xj7S+VWMvHBqoqd25eCKDQydBkTKSVcAxyDkVUjvp02xiTbscq3pUIJCUI81PSjz3dxCUcAg/fn1FRltzwUW/AUFSVQCeD0IoiS+gtWxawEFlyF8OcDrg9aU2DyW0nwsxJXrG3qPMVO+vWjlUosQPdld5TlefIjz96k8duh27iGTXp2RSrEq+EEEZDKB0Gc1OO6+JtmlnaR543Bi3NlV8+fX5UKY1u7CO8ubho5WYjYq5C446eRPWgpdQkFvJAHJy+R5D549eBQWLwuSDtDaymRHdW2swCl05Pi8yfLzq7UL5HiDKUCliuQp2nHkOOn40otrspp8sqkmUMA4BKggjAzjr/AK1QbxZAEjDpgbiisduccn2oPDcrFZdMCNxB3GTCtuPCZ/8AaiJpbe3jH8RzxzwMe/U0IjdykzvHgkgBieD5/fQ0rtPIS5O1eMHnbVdNgHWj3IaByUG0OQyn+LPP39ahc2zsZU0tCwUZAY4I9hVXZ5o5FmiXJk3Bip6Mvlt9x6edMLuKO3nWNHYu/OF6jPvR4ZRK0rMnKZQdkm5WHUHg5rsUhHJG7B5FaRYTl/iLdJQxyd45++hriwsGBe3EkLn+H7S0+tPYVwFYdbgbQCGByAapO6OQg4K5xmjTpbK47m6hfd55II+dQNhPCDuMToeuHBo7IVpoGXExI8h0qDIUzznBwfarhZy5JUqFPRicVdaac091Hb9+m6U7fb6mjaW4Um3sDW5ZjtI3D0qhhhmA6A4ptPZzWkU2yAqIn2Ox6g/L9aU80YtPgZxceT6rrR2W5j2sVO4DIqirbbm4ix/OPzrnwcuTT2N6QSn2WQkY/p/Sr5YUkJeLaOMsg8vce35UpIylyeeASKjYamxZY5m2uD4Zf61npvdF2/kMJaGQ5BCH+L0/ze3uKIDCaPbKDxxnzH9RUwVkba4CuOPahpAbaXD8Qnow52f1H5UeTuBXqGnGM74hlT0A6H5U+0WfvbKHBw6DB9eKoQ7G7twGR+cdQfcGpC325mtG5X7S+f1/rRb1KmKlpdoba85isx3YAmbBVQOo86UXkcsdsJXfaWUMEHGfrTWw1CK6ISZQJFXHi8h/SgdaCPbg87YshQTxUVDehpVLczk7y94doIG3ncOc0OHIDK3JNXzy4wAc1BY+88Y6g/dWlKjLIiqE+XlUkuZ7OQNbyMjEY4PlUNzCUndjHFVOSzbmPNGr2ZybTsMn1W4uYoI5n4hyEIHr618sAvCpjI7wnBBNA/aPSmPdd1DHKi7X88Hg0ulQ9uw1SnuGrpRtmUmXLKc4pXcRN8SyhcYanwuEkh/e/awMGqHvY7W6DOkciuMHjkVJTknxbETK5GlsYoZmyquMqQaGl1AyuXJ5PpXL9/iZGEMbbR0x0pdhlyGBBHlT44WrfIWotmuhvbSGSKe2mEKDh4mH2vlSbVLY2cplXDI7kxSZyD51XPpl2LzuJUKPjcd3QD1oe8aHu4li35A8W48fSkhBKXpdiIa9nr9LNpp7uTdFjmHzkbyoEd9q+ohUUZJJVB0RR5CgYg8ngRSx9AKb6WtzYRTyJFtncbVY/wAI866cVBuS9zLQg2xzAhWPFGWd7JA6qWO3NLbG8ieALK22YDBB86kZ1QkhgSDmvOnBybTR60Gkk0eiaVeGVPEePOrdXt01azNks2xWdSzAZ4BzisDBq906bt22PyVeM/OtZoF3vRO8PJryM/SyxPuLlG2GSM1QzsLGC0mjtYp2aXbuCkDoPOh9d1DVY7u3shEY0mJ/er9kAdfrWh0aysm1KXUHUCV0CE5/hHQCu9qGglsZWRQGiG9fbFBQiksknd/IJO5aaMYFa2uNxJx6mtBpl0hxzwaQy3CXMAdfMUFbXkltLyfCOldLE8i+qHfpf0PUY7yKO1CxKN3rXmf9osnwupadeJ9oq6NjzHBp/Y6h36rg9DzzQOt6QmtahG1zMUtoU2oqfaYnkn28q7D1ElnTy8JP+wnaai9HItsrlbqANvBz6VVdRg528Gm1v2Z02Fu7t1uEOM7xMetIu0eh6nazQiK7eS0lkCOwGGjz6n9avjeOeT0ul9S05tR9St/Qd6LdRRW+d4O04+Zom0igyVhhjiDHPgXGfn60jurYW0aCDhUGAB6VZY6moYAkgjyqbxXcoj6qpMa3fZ+HUbSX9owRplysZDeLHkc+teV6jZTWmrPYKS8gbauP4h5GvYbm/W5sw07BURclicYA96wl48Px0mpNEGeTwQI3V8fp5n7q9f8Ahj1zaj7Uv1PK/iKUIKTfqALlotH05IIkE1/Ow2HH2Sej/wD5I+tDXc6WM1xbWjB5JblVnlHkvPgU/fk+fTpXdbnezMVvLlr6ZxJI7DlM/rg/QfgFa2s17qDpAo4udzE8KigHk+gr3V9DxG35Fyh+Sp4oiJWaPxYznmh1ZUcqW6HGfWiVcd3nIwx86yyNMTbdiQxsLrB4M6+H1O2vROzzD4TwnOZuuOvSvPuw6g6fP5ZnwT7bRW9sZ47Ky7xlJIkOyMdWbyAry8n/ACM3x/40ZPsZctHea9PAMu16Qo/my78U5t7aLTrVkjO+aVzJLK32nc9WNAdl9G/Y9vNLLKJbm4kLOV+yCc8L9/XzqWralFZ29xczse5h4BHVz6D3J4+ma6fqm9I0NoKxd2v1d7O2+EtHPxlwuMryUTzb5nkD6nyrz7BG0dBgVVqGoXd5eTXc0hEkrZIU4CjyA9gOKv543Vshi7aSMksmt2aPstj9nasSM4WPBPkckU6eZYbxVzkq2cH+Ihs/pSXstj9marnzaEAfU06DxPPLMF3MjvCMjoQTuP4gfU1Caub/AH4ReLqJZJK9xdGdiSXPiJP4fSujwsFJJJH0NRjKqB0UA9QOtE26Jh55A0kUXL4YjcT0H1P4VXgmQ1GR7fTI4LbHf3JBLK32V9x5YGT91fWiGJFjThVHhB5wKAjnF9dtPJJuKkqMD35Ax8sfIUxTG5Bgg1xxayqhyScH3864zAgqCAm7G0npXHYAkNkgjoecVFpEPDnrnjPl549qJzJvuGACOB5eR/5xQWouJdRtbWFsrbZMuR1IPl9fyplaFFZpnL7VwUA4DN8/bGfupXp6xyST3a7lWdyw3Nlgo4Hz8/voeTvA3idRGv2gTwfSvi371TtOFzjaOPrUO8y/IHhAPi4JFQGd4KjJPBPGT9fauOLUkaQ4CFArZJbz+lXuVCltykk8+ePbFULuVdzqwzlCM8/+1SUg+WSWzwM80TjjlnKpFErckkdDn8q6NoBDxAHAU5HQZqasOVQKDzknP/IFUzzYWWbIOMMBuOBk9BQAUQxyfFzyLJF3KhcBhnkZH/Jq5JA0hD2/AI55IP1qu33RRoeCrZBHU/8AvV8bDu2ifgsfJiMUWcB6vaRy6c8ryRoQxAOOCNpJHH0qi27L2oiRyVMm0EnHJPmef+RRupyRyQQWRZwJnVd5G4ZZs468cLTZN6LtcgtyQeh/5965SaOcUzOr2SsDuMo3ZOTjrVd12b0+1haVIlLg+E9RWmaORQufACvrk1Vd3tnbKTK2TxkdPL/2plOTBpR5hqUGWMjxDw/ZO3pVNtbI4BCDrwQcVp9a1Kyu41gChVLjcyDy+VIkEagmIKAMlV5+6tcHfgzSVFJtkD57o46dSeakIIi2SGBAwDuNT3M2SR9RVgbGCcHHHI86ehLKfhoX+2D88muwjLPsXaVVehHAqbSlFbCZ6gZ4oS1cLlDkHAPArqDewwbB2gZ56g10kDG4EjHkfKqBMc7SM85B9sdKhLKN/HpnB5zRAXyAGJhkAbSTz5UFBIgLcqDxjbxxivmmkII8iMHihYFjYcqG6dRQ8nDEuhbCuAfPnjFceVMcOST5Z5oXuYgdwhGfwArjQxbiViAyfM0UAslxsbnqMiuwgmJl3ZKk8kYz58VT3KAbSuB5cnr6VO0PjkO7jg7RzzXeTvBbuHTODjkdc1959c+mK4xBJwh5Pn5VIgnkNj0JpgEDg1Uu4XORyOntz/7VcxZTkjBB+VDyqVkVk+0RwQeh6g0GcuRlIVwuzOag3iAxjnnOKqlMu0MpiH+6Tn8agXuzgRmLHrgigEudQ2QvPPHlxQd2oGGXOAfuqzbeAEMYMZ96lIrSKQVAJ8lOefrXMKII7yEO6KAeni619tfPQbR08VV2g3b1znB4qwjPCnrXHHG3LwQpI44auHcANyggHnDV8VIXoT7+lQcjyzmuoFnJHLN4gFHqD0qzaCAVOVPr61Q5JXBAFTtnO3Zkls5FCqCmW7eevNQ7v1Occ9Knk46c+9VlsnIFccQKlGyBgHrU2uX248BQ8gBAK6CNm08UO+0HGPL06+tccEvO5C7gnH2RsFfEl+Gxg+igVRGSOccflVgLbiTj9K6jkWKglcZODU2Rc5Kg+9VrLt645GDmr0kXH2RkjpjgUAkNihsHp6ba6Fx9kZx5VbkYzjjyz5GosfFyPvFEAO6kg4xnyqgAuWLSMGHkBRTnB8/pVJBWUNkHPkR1rjisRggjcxzyeaj3C5zzj/NVx2s3HTyFc2jOQfrXAKHiVSSq1wDfwTjjgDzq5l58uapkUjG3Gc8Y8644rYAE58XsaqYcY8hVzDe5yCD6VBowDwW/KuOKQCrAp1/OiYZeRn8eoqklg+5cD9Kjly+7I46+VLKNjJ0NlAkVsHnBwRS+97x3RscgZBA4PvRVtKMqw6Hnjyqm7G1wucjHH31GOzKvdBFj3lzpsn2nlWUk88nOCTUb7S1iZJSSYh9s56D1r7RpjH36kEgEPx19DTmQrPbnZjBHB9qSUnGWwYwUomTMgIIjUgNxtHp7+tThUK/iDAg+nOPlVs1rNEHlijOM4yP4fpQySrGylAcqPPzNW5WxnaaLLiXIZIzhCdx9CfKqj/d4JyW96qLEk58znNcJIbB8vI06jRwy0cYnkU9SgPX3FaW3Gbn4i4J3su1ZPl5H39/OsppbEXYPJBUitJDK7TW5UHCu3eKPQj8qSS3KQGngKeMAMfIcZ/SlU1qQpLljuJK5XOPbjmp3sXcvbMhwnecRtyOR94H5V9cuYfsLIiAE4BDDPtSJDNgM8SFdySKQfLOPzoCSEgAjkeRDUbPdbgQcEdQSo5p3pEFmmkyXlxAoEm5TJjIA6Yx7+tNOagrYcePuSpGQlDHlixPuaJ0UFtQVViSRip2hzjBxnI96dav+zLyNpljaCURFV7seDcP5vyrLhiniGQc9a6MlOOwJR7U0+R9d3czSCK6CE5BXY3TPBU1nbmMxTMnAAPGOmKNaNnj2sytuYEYPKnHSgJC7v42yRxk12KOkOXI58lRq60/7RFn+YURp1sskxMuAiAE5HBFEfBR70ntmzGuOM5PXzp3JcCxxtrUgw47ufnkoc/dSfAzTSdSN4Uh9ykeGlrAg4IwR1FTjsPNNchVjqLRYjmJaMcA9SB6e4p3G6SQ7M7oyMow521kiOp96Is76S1kG0kp5rTShe6EU65HUeIpe7wSgGSg8vdf6URl1YTQv/vLQ6Ml0Flt2AIOQR/CasUsvijAR8+JP4T/71NjokwWbBH7qYdADjJ9v6Uvu7qVYnilYnJ648/f0pnJGlxBuX7Y6qeoNDrJFcp3V0QrrwJMZI9j6ijF/IJL4M9I+T1qccjLypxmitR0yS3clVyuMgDnI9R6igk+z8q0KmQkqOkkEt51BgTznNTJoi1sJLqKSVCNsZwfWhKluBJsDRmTkUyizcWyrkiTOVI8/aufDWojGWZm/OuwlBxAWGORk+dTlJPgrDZ0T7wiJYHJEnnml0xJc4OcUfNIznDgMeuT1oMxqWwA49jQjsCUKewbYOqoGlDL6EedEvcWDnLKWPrigSQYijMOOlCEYNKoKTsSWNGj1G8W7QGOQiQo25Sc4UdADSWztGvJ1RTwftH0quRiFV1JBxzzTfRFEcaMOS3JpGuzjekODHqlua7ROzNolqC2Q7DoP1NXRdmJO7aS6cIGbbGi8lj5Uw0KTegyKa219KyS5A8LED2FfNZOozqb3PocWLG47I881/QmsW2TYWTGRg5xWUcyrOIt7cnFbPtDcvcXkrv1HFZSFQ9+zsMlBkfOvd6SU+3c+TzuogtXpNNJbiGNEUYAAFGabfG2I58OaqkbvY0dupUUG/B44rHp1qpGlPTujf6bqu8cNg+lT7Sagtrod3KxO5k7tAOrM3AFZzs6pZgzOSPStYhSVVZo1Ow+HIzj3rx82OOLKtrSNsW5wsx2hm8e3VZLG5wBgHujg0ReCGMMZj3ZA5DDBFbuxy5znGOazf9qlrFN2dlnZQJIypVh168j5VbFm72VWqTdCzl241zsZvSNReUySQEm2Q7Qf5z/QU2tNV/eeI80n0GFI9JgjXptz99Ru0Eb5U4rVPFCeRxo6M5RirPRdDuoJMGcAkDj51dq4intp4dow6HGeo8xWE0e/lDYPOPetI1yws5JsZKxs2PkDWXLrxrRQ6qT1mbt7xLu2GWyxHSlF4Rbyl84p7o/ZaCK0jmmu55GdQ2FwgGaWdo9EihvbZVnlaKUMWRznpjz+tbOmeKeftxfJHPlksPca4BjfyXcAeZzFYx4OB1kPl8/YfWi0g+GS11q8ZO/lDCzs8Z7teiu3t1Pv1oOwSK81CdbhC1tpx3CAHAlw2Dk++MfLipa7qVxe3DXs+0yyHoBhVUDhQPIAcCvpMWKONduC2PncuaWR9yXPgzWrzST62gkZnYMoBY8kk5P51qtI0vfLPaWoMbMcyzjkk/p14H1pHqsaLqkFuiKDhJHkxyzHp9B6V6BZwrp9vDaW/BnJ7yX+I46/U+vlSdRl7cajyx+nxdySvwYLtbpdtpMsEFs7P4fEzYPPPT7qRcYBx9a1P9oaBNSiQfZVFAH0NZMHnHlmpYm5QTZWaSk0j0XsF/8Ao6Zjgfv/AA+/hFaqzc3DyZU7YnKKSevTdj69flWV7CHZpTnnLXJXr7DmtfZRLHFbQjOJS8jnz8zivMyr+Yzdj9iKLudwyJECN2QuOoHTPzJ4H19K8y7Va3Df3620U2bS3JA2g4dvNgfTyHt861nbfUprXRw0ICy3khgLjgxoFyQPmOPlmvK5/A2FrZ0uFNamZ+pyaXoGDxWjjMdxtPmC2c0S+SQQQTSQDjNGLescBkB+taZY38kIzRrNBk7vQdYZSd++ID8adG3t3lkaaNDh2Y+WMsTxz5k0p7FS74LpNuN8qH16KadRqJriRCAMefrWXS9T/fhF07iiJsLZwHVFDkc7SQPuBq2W37iJbeOZir5doySdp6A5z8+PL61dpsYlmmQ4UQqWBA+1ggc0NBKJEM2wAhjjk8c+tc1ewV8lUOk2qMzBNrEYJQ7cfOrJ9OgiLN3tyDtx3aTHB9KKbCHAVSCmcEVUzd5MpZQM+nlnmjQChLF2QZubkDA8AkOPvPNXfsyQgkXdyOcKO8JwPSr0bG5AAFHGPrV9zGIFMmSzKODnH5UTgR7aYWi2/wARkIWCgZJ5HTI+7J9aCg0kQqohuJ0j24KCQ7V+/PSm4J9TgkVwtuZlYf3mQSOPL/SglR1i2S0uUlB+NnZSQoQ48J88nHpVklpebg8V6yEcqSAQOOR0GfrUyN1znJysCsCTnlic/wDpFXKMh89Rg/PpRACSQ6iYU23yNKeCNi4P4VWv7SFwY1u9svi8PcrwRwcnP0ptpr/v1IHCAvgnOSBml+nR95f3UrsSdsfB9Su4n6k/hXBoIitNQzGVvYDJyGUxj8MGpyQ34gaJp7fLOHB7v0yMHnkZ5oy2DPA0m7BRsgY9KjLKe6SbGc5OCT09KBwA0WqqCFaA4Ax4SMn7+KujuNRVEZ4oG287BnJ9fOi95cNjIAA8+enrUrdVCGMKOBjNc0dYv1Fbq7u0mhj3GOQSKjfZPGAMjpjNEPqGpWsSbrO33jqplbGPntotHKPtHVgRu8xWL7RXk4mKb/skjNNCDlsCclFWM9Q7V3SwGDuIvEPHiTIJ+7iszLe3d1J/dnOc8NVaJlSxPOM0fA4S02qi8nk+ePStUYKPBncnIVyo0p8cbLg5z1FThlaMqpiJA4yvU1ezkSsPLPTNfFmHRmz1609CFSSMWwYWOecYB/WoyXcaMUaKUsP5kzVYkcFvEeOagZCeT1pqFstN5HICihyccLtPBqKKHbdGdvhA9vfiufaifPPHnUrQgxMxH8WK6tw+CQjcA7pQcH+UVEo+c94Cen2P9aI6L0HI6mo8N0GCOp9a6gFADgeFoyScMeRih7Qb5trdAOKMVsZwOhpfakiYjyP9a6tzhhIACMEHioscdD18ieKsYhgvhGemaFlba2AOnNNQCxm8Bzw3uaot8JMRuwSD18uatDkqPb8qDZts+cdXI/Cgcg4Ektv5yc56VIPkBTxVYc7eQDXcZChiSD5ZxRASeQgYC9Rg1RJO6hXCOpB4yv0q8oqn7I4qqUblKn08qDQUX2Ugktwh3AqSM/KrwcAgefTAoLTXzvXAxkGj2jCknyA6YoIJ0gEZx1HFVNkMSOR7VKSU4xjg9RmvmOFzjk4IPpXHAgRYp2cHzIAIx15FfM4XBUEVReFmuFUMRkZJ+tWNwMEkjy9q5HM7uycAVzGeOmK6Ov1rvHXHnRAQ2469KrfCSqyttBHnxk+lXyYBHFDXChomB64zmgwoI3Rkkl/D/h5xXWltegyB0zuPP4VRbEyQ8/w9KkFGT86FBJM8JGEmJ56FTVDMu7wsWA8sf8/8ir3UbRjiq5jtG7GceRrqAfDnBIbPyrqtzkIxGOmKlHgx5x0OK6OvyrgnJCN5CByn8ORkge9RRircDPzBqQ5OPrXE54965o6y1ZZG5EOR6bjXe9lB8MY4P81ctnLcHyqw4x0oBKJWlznaOc5qp+/ZR4Ux060QRwW96hn04opAsrViCFJ64yR61I5x1GahMeM+nNShbeg3VxzO4Jxkj55qEiZB5JB8qtByPlUXG0A+tEAO+4YOScc4GK+fxgOvAPl6VY/njg1Wpw/PI9KFHFZXJyc+9QKeWSaIbhsY61ADPtj0rjiqF+6ba3CHoT5H+lSuGYlN4wwXB++oMBgiqJC3HiPAwPlSuO4ylsHaMSb1gDwUOaZRyG0dy3EO7nH/AHZPn8jSjSCVvBj+U09kRf4hkMpBHt51DJ7qZfHwHRqMBlVT6r5Ef0pJqFnppunZGmjTcVZQuTux0Hl9aZ6S5He27Hd8O+1W9R5Uv1Xabtwq7cS4yPPwg0mNtSaGyU1YOun6eBk/GE+mAKrlSwhPht3Y+sr1ZM2xQAPvJoK4OD0rRuyDpFiXS9+gWNEUsBwKexxlYVePkg5256GsrnDg+YOa1dk/eRZxjHX3rpICOz3A77BXDDBAI6VRLcF4w7gowz/FmqtRldQr8E8r0oWF3UxAsWB6g+dLQbbdFkrYymCAeTgUVZaoI4zDcPI0ZQIoGNq4PmKsurBf2Wl8XO4sQV8vvpDM5GdowD5UrqaorkjPp5WgyXUNjz9ygiWZdpUcj3rhs1MaN32Ubg7QCAfzoSXxQRydCSD/AM/dTKCMJbpcN4yxIKngfOuSSWw3Tx7rakiu3sZZRKr47uHAeQfwg9KsfSZIRLEYlcIc7zwSv8wFU2ty8N+4+0jrgox4I8qcaneurRuVDDAADdRx61OTmpJeGNjx45t34EEszgoEw3ixu8iK+luO8xGo2YbPh6Uwgs4Lq4QupVXR2YKfMDrRUOl24sCSMtIM7vNT7UzyRiBYMibjF7CQSyuu5MlYzkkHmqLiQNKTnOcc1Y+YgVXoRig24YVZIg5bURwTn51IQE87qvs2AV+M4OavYK8Dsy/vFIAYHA+6ucqYyx3GweCWSzcPG2c9VPQ05t7tLhRLGcleHQ+VIJ+gr6GR4XEkbFWHQiucdSsROmaVg8bGaP7I4I64HofUUPModtyefIAoqxl+KsluAO7dQcgdDQ2oILbu7iLgP1TyqS5KPg7DcnuxbzjfF5eq+4oa/wBMwgmhYNG3R16Z9D6Gr50DIG6EjNV2dzJA/hwUceND0amTa3QrSfItNo23crg46g8GmfZ/evexseNwIHrXdSgRHXu8qrqGAz9nPlQulSslzIOpAzn5U0nqixIKpDq/0mMo8sBw56KetZ15GhcRlAMenWtTe3Liz7wAb28/SsrO5e6DNyTwaTHbW4+Sk9i5ZAThhnPQ1CckHwkjjnNdaPAyGPh6V8JGcAHHzpqOds6YV7lGZgrEZ5/ioRgM9atnJ3KDzgVTtBp4oSTo/9k=" alt="Belebter Wochenmarkt mit Obst-, Gemüse- und Blumenständen sowie einem Schild „Regional, Frisch, Nachhaltig, Fair"." loading="lazy">
      <figcaption>Ein Wochenmarkt ist ein Beispiel für einen lokalen Markt mit vielen Anbietern und Nachfragern.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.4_2.i.0">Märkte lassen sich nach unterschiedlichen Kriterien einteilen: nach dem Gegenstand (Güter-, Arbeits-, Kapital-, Devisenmarkt), nach dem räumlichen Bezug (lokal, regional, national, international/Weltmarkt) sowie nach der Marktform, also der Anzahl der Anbieter und Nachfrager (Polypol, Oligopol, Monopol – jeweils auch spiegelbildlich auf der Nachfrageseite als Polypson, Oligopson, Monopson).</p><p class="justify" data-i18n="t.4_2.i.1">Man unterscheidet zudem vollkommene Märkte (homogene Güter, vollständige Markttransparenz, keine Präferenzen, unendlich schnelle Reaktion) von unvollkommenen Märkten, wie sie in der Realität überwiegend vorzufinden sind.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.4_2.a.0">Ordnet den Markt für Polyphon-Lautsprecher heute (Patentschutz) sowie den möglichen Markt nach Patentablauf jeweils einer Marktform zu und begründet die Zuordnung.</li><li data-i18n="t.4_2.a.1">Erstellt eine Übersicht (Mindmap oder Tabelle) zu den verschiedenen Marktarten (nach Gegenstand, räumlichem Bezug, Marktform) mit je einem eigenen Beispiel.</li><li data-i18n="t.4_2.a.2">Diskutiert: Welche strategischen Konsequenzen könnte der Patentablauf für Polyphon haben (Übergang von Monopol zu Oligopol)?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.4_2.r">Mindmap/Tabelle + schriftliche Diskussionsergebnisse</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://studyflix.de/wirtschaft/marktformen-1492" target="_blank" rel="noopener">Marktformen – Monopol, Oligopol, Polypol (Studyflix)</a></li><li><a href="https://simpleclub.com/lessons/wirtschafts--sozialkunde-monopol-oligopol-polypol-kaufer--verkaufermarkt" target="_blank" rel="noopener">Monopol, Oligopol, Polypol – simpleclub</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-4-2-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Ein Monopol liegt vor, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-0" value="0">
          <span>es viele Anbieter und viele Nachfrager gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-0" value="1">
          <span>es nur einen Anbieter gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-0" value="2">
          <span>es nur wenige Anbieter gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-0" value="3">
          <span>es keine Nachfrager gibt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Ein Polypol liegt vor, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-1" value="0">
          <span>es viele Anbieter und viele Nachfrager gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-1" value="1">
          <span>es nur einen Anbieter gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-1" value="2">
          <span>es nur wenige Anbieter gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-1" value="3">
          <span>der Staat den Preis festlegt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Ein Oligopol liegt vor, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-2" value="0">
          <span>es nur einen Anbieter gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-2" value="1">
          <span>es wenige Anbieter gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-2" value="2">
          <span>es unendlich viele Anbieter gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-2" value="3">
          <span>es keinen Markt gibt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Polyphon ist aufgrund des Patentschutzes aktuell...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-3" value="0">
          <span>ein Polypolist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-3" value="1">
          <span>ein Monopolist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-3" value="2">
          <span>ein Oligopolist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-3" value="3">
          <span>ein Monopsonist.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Nach Ablauf des Patents könnte der Markt für Polyphon-ähnliche Lautsprecher zu einem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-4" value="0">
          <span>Polypol werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-4" value="1">
          <span>Oligopol werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-4" value="2">
          <span>reinen öffentlichen Gut werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-4" value="3">
          <span>freien Gut werden.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Ein vollkommener Markt zeichnet sich aus durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-5" value="0">
          <span>homogene Güter und vollständige Markttransparenz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-5" value="1">
          <span>unterschiedliche, nicht vergleichbare Güter.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-5" value="2">
          <span>nur einen Anbieter.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-5" value="3">
          <span>staatliche Preisfestsetzung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Märkte lassen sich u. a. nach räumlichem Bezug einteilen in...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-6" value="0">
          <span>lokal, regional, national, international.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-6" value="1">
          <span>nur national.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-6" value="2">
          <span>nur lokal.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-6" value="3">
          <span>nur europäisch.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-7" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Marktformen werden nach der Anzahl der Anbieter unterschieden? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-2-7" value="0">
          <span>Polypol</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-2-7" value="1">
          <span>Oligopol</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-2-7" value="2">
          <span>Monopol</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-2-7" value="3">
          <span>Kartell</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Die meisten realen Märkte sind...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-8" value="0">
          <span>vollkommene Märkte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-8" value="1">
          <span>unvollkommene Märkte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-8" value="2">
          <span>reine Monopole.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-8" value="3">
          <span>reine Polypole.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-2-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Ein Arbeitsmarkt zählt zu den Märkten, die nach...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-9" value="0">
          <span>dem Gegenstand unterschieden werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-9" value="1">
          <span>nur dem räumlichen Bezug unterschieden werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-9" value="2">
          <span>der Marktform unterschieden werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-2-9" value="3">
          <span>gar keiner Kategorie zählen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-4-1" class="pager-link pager-prev" data-target="page-4-1"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">4.1 <span data-i18n="t.4_1.t">Bestimmungsgrößen des Nachfrage- und Angebotsverhaltens, Kurvenverläufe, Elastizitäten, Ertragsgesetz</span></span></a>
      <a href="#page-4-3" class="pager-link pager-next" data-target="page-4-3"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">4.3 <span data-i18n="t.4_3.t">Preisbildung im Modell der vollständigen Konkurrenz, Funktion des Gleichgewichtspreises</span></span></a>
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  </section>

  <section class="page" id="page-4-3" data-title="4.3 Preisbildung im Modell der vollständigen Konkurrenz, Funktion des Gleichgewichtspreises">
    <p class="kicker" data-i18n="tb.4">4. Markt als Zusammentreffen von Angebot und Nachfrage</p>
    <h1 class="topic-title"><span class="topic-id">4.3</span><span data-i18n="t.4_3.t">Preisbildung im Modell der vollständigen Konkurrenz, Funktion des Gleichgewichtspreises</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.4_3.e">Anders als Polyphon steht der fiktive Wettbewerber 'ClearSound AG' im Massenmarkt für einfache Bluetooth-Lautsprecher: Hunderte Anbieter, nahezu identische Produkte, gut informierte Kundschaft. Ein Auszubildender vergleicht: 'Bei uns bestimmt die Geschäftsführung den Preis, bei ClearSound bestimmt ihn wohl eher der Markt selbst.'</p>
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      <img 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" alt="Digitale Anzeigetafel mit Preisindex-Verlauf sowie einem Angebots-Nachfrage-Diagramm mit Gleichgewichtspunkt." loading="lazy">
      <figcaption>Der Gleichgewichtspreis bildet sich im Schnittpunkt von Angebots- und Nachfragekurve.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.4_3.i.0">Im Modell der vollständigen Konkurrenz (vollkommener Markt, Polypol) können einzelne Anbieter und Nachfrager den Preis nicht beeinflussen (sie sind 'Preisnehmer'). Der Preis bildet sich im Schnittpunkt von gesamtwirtschaftlicher Angebots- und Nachfragekurve als Gleichgewichtspreis: Bei diesem Preis stimmen angebotene und nachgefragte Menge überein, es entsteht weder Überschuss noch Mangel.</p><p class="justify" data-i18n="t.4_3.i.1">Liegt der Marktpreis über dem Gleichgewichtspreis, entsteht ein Angebotsüberschuss, der die Anbieter zu Preissenkungen veranlasst; liegt er darunter, entsteht ein Nachfrageüberschuss, der die Preise nach oben treibt. Der Markt tendiert also zu einer Selbstregulierung ('unsichtbare Hand').</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.4_3.a.0">Zeichnet ein Angebots-Nachfrage-Diagramm für den fiktiven Markt von ClearSound und markiert Gleichgewichtspreis, Angebots- und Nachfrageüberschuss.</li><li data-i18n="t.4_3.a.1">Leitet aus den Wertetabellen für Kartoffeln auf dem Unnaer Wochenmarkt (Aufgabe aus Lerninhalt 4.1: Nachfrage 0 €/5.000 kg, 2 €/3.000 kg, 4 €/1.000 kg, 5 €/0 kg; Angebot 0 €/0 kg, 1 €/1.000 kg, 3 €/3.000 kg, 5 €/5.000 kg) jeweils eine lineare Nachfrage- und Angebotsfunktion in Abhängigkeit vom Preis her, berechnet daraus rechnerisch den Gleichgewichtspreis und die Gleichgewichtsmenge und vergleicht das Ergebnis mit eurer zeichnerischen Lösung aus 4.1.</li><li data-i18n="t.4_3.a.2">Recherchiert einen aktuellen Zeitungsartikel zu einem Markt mit starkem Preiswettbewerb (z. B. Lebensmittel, Reisen, Strom) und ordnet die beschriebenen Preisbewegungen dem Modell zu.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.4_3.r">Grafische Darstellung + Berechnung + schriftliche Zeitungsanalyse</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a href="data:application/pdf;base64,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" download="Vorlage_Koordinatensystem.pdf">Vorlage: Leere Koordinatensysteme</a>, <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://studyflix.de/wirtschaft/gleichgewichtspreis-1895/video" target="_blank" rel="noopener">Gleichgewichtspreis – Definition + Berechnung (Studyflix, Video)</a></li><li><a href="https://studyflix.de/wirtschaft/angebot-und-nachfrage-1796/video" target="_blank" rel="noopener">Angebot und Nachfrage: Einfach erklärt (Studyflix, Video)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-4-3-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Im Modell der vollständigen Konkurrenz sind einzelne Anbieter...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-0" value="0">
          <span>Preissetzer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-0" value="1">
          <span>Preisnehmer (können den Preis nicht beeinflussen).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-0" value="2">
          <span>Monopolisten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-0" value="3">
          <span>Kartellmitglieder.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Der Gleichgewichtspreis liegt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-1" value="0">
          <span>im Schnittpunkt von Angebots- und Nachfragekurve.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-1" value="1">
          <span>immer bei null Euro.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-1" value="2">
          <span>über dem höchsten Nachfragepreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-1" value="3">
          <span>nur im Monopol vor.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Liegt der Marktpreis über dem Gleichgewichtspreis, entsteht...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-2" value="0">
          <span>ein Nachfrageüberschuss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-2" value="1">
          <span>ein Angebotsüberschuss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-2" value="2">
          <span>kein Effekt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-2" value="3">
          <span>ein Kartell.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Liegt der Marktpreis unter dem Gleichgewichtspreis, entsteht...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-3" value="0">
          <span>ein Angebotsüberschuss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-3" value="1">
          <span>ein Nachfrageüberschuss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-3" value="2">
          <span>ein Monopol.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-3" value="3">
          <span>ein Wohlfahrtsgewinn.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Für die Kartoffeln vom Unnaer Wochenmarkt liegt der rechnerische Gleichgewichtspreis bei...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-4" value="0">
          <span>2,50 € (bei 2.500 kg).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-4" value="1">
          <span>5,00 € (bei 0 kg).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-4" value="2">
          <span>0 € (bei 5.000 kg).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-4" value="3">
          <span>4,00 € (bei 1.000 kg).</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Der Markt tendiert im Modell der vollständigen Konkurrenz zu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-5" value="0">
          <span>dauerhaftem Ungleichgewicht.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-5" value="1">
          <span>einer Selbstregulierung hin zum Gleichgewichtspreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-5" value="2">
          <span>staatlicher Preiskontrolle.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-5" value="3">
          <span>einem Kartell.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Die Nachfragefunktion für die Kartoffeln lautet (aus den Wertepaaren hergeleitet)...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-6" value="0">
          <span>N(p) = 5.000 - 1.000p.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-6" value="1">
          <span>N(p) = 1.000p.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-6" value="2">
          <span>N(p) = 5.000 + 1.000p.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-6" value="3">
          <span>N(p) = 2.500.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Die Angebotsfunktion für die Kartoffeln lautet (aus den Wertepaaren hergeleitet)...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-7" value="0">
          <span>A(p) = 5.000 - 1.000p.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-7" value="1">
          <span>A(p) = 1.000p.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-7" value="2">
          <span>A(p) = 2.500.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-7" value="3">
          <span>A(p) = 5.000p.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-8" data-correct="0,1" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">9</span>Was passiert bei einem Angebotsüberschuss typischerweise? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-3-8" value="0">
          <span>Anbieter senken tendenziell den Preis.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-3-8" value="1">
          <span>Die Menge passt sich langfristig dem Gleichgewicht an.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-3-8" value="2">
          <span>Der Preis steigt sofort unendlich.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-3-8" value="3">
          <span>Es gibt keinerlei Marktreaktion.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-3-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Im vollkommenen Markt ist ein zentrales Merkmal...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-9" value="0">
          <span>unvollständige Information der Marktteilnehmer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-9" value="1">
          <span>vollständige Markttransparenz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-9" value="2">
          <span>staatliche Preisfestsetzung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-3-9" value="3">
          <span>nur ein einziger Anbieter.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <a href="#page-4-2" class="pager-link pager-prev" data-target="page-4-2"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">4.2 <span data-i18n="t.4_2.t">Arten und Formen von Märkten</span></span></a>
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  <section class="page" id="page-4-4" data-title="4.4 Preisbildung im Polypol, Oligopol und im Monopol (inkl. Wohlfahrtsverlust, Konsumenten- und Produzentenrente)">
    <p class="kicker" data-i18n="tb.4">4. Markt als Zusammentreffen von Angebot und Nachfrage</p>
    <h1 class="topic-title"><span class="topic-id">4.4</span><span data-i18n="t.4_4.t">Preisbildung im Polypol, Oligopol und im Monopol (inkl. Wohlfahrtsverlust, Konsumenten- und Produzentenrente)</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.4_4.e">In der Mittagspause unterhalten sich drei Auszubildende der Polyphon GmbH an der Tankstelle über die Benzinpreise: Alle Tankstellen in der Umgebung haben ihre Preise am selben Morgen um exakt sechs Cent erhöht, obwohl keine erkennbare Absprache stattgefunden hat. 'Das kann doch kein Zufall sein - ist das nicht verbotene Preisabsprache, also ein Kartell?', fragt einer der Azubis. Ein anderer widerspricht: 'Vielleicht schauen die sich einfach nur gegenseitig die Preise ab, ohne sich abzusprechen.' Die drei beschließen, der Frage im Unterricht nachzugehen - auch weil Polyphon selbst über den Preis seines neuen Lautsprechers entscheiden muss.</p>
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      <img 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" alt="Digitale Preistafel einer Aral-Tankstelle mit aktuellen Kraftstoffpreisen." loading="lazy">
      <figcaption>Tankstellenpreise werden häufig als Beispiel für Parallelverhalten im Oligopol diskutiert.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.4_4.i.0">Da Polyphon als Monopolist keinem direkten Wettbewerb ausgesetzt ist, kann das Unternehmen selbst über den gewinnmaximalen Preis entscheiden ('Preissetzer'). Der Gewinn ergibt sich aus Umsatz (Preis mal Menge, wobei die Menge über die Preis-Absatz-Funktion vom Preis abhängt) abzüglich der Kosten (Fixkosten wie die Entwicklungskosten sowie variable Stückkosten). Anders als im Polypol (Preisnehmer, Preis bildet sich im Gleichgewicht von Angebot und Nachfrage) kann ein Monopolist einen höheren Preis bei geringerer Menge durchsetzen. Dies führt tendenziell zu einem Wohlfahrtsverlust gegenüber dem vollkommenen Wettbewerb: Die Konsumentenrente (Vorteil der Käufer, die bereit gewesen wären, mehr zu zahlen) sinkt stärker, als die Produzentenrente (Gewinn der Anbieter) steigt.</p><p class="justify" data-i18n="t.4_4.i.1">Im Oligopol teilen sich wenige Anbieter einen Markt; sie stehen in wechselseitiger Abhängigkeit zueinander, da jede Preisentscheidung eines Anbieters die Absatzchancen der anderen unmittelbar beeinflusst. In der wirtschaftlichen Praxis lassen sich dabei drei typische Verhaltensweisen von Oligopolisten beobachten:</p><p class="justify" data-i18n="t.4_4.i.2">(1) Kartellbildung/Preisabsprache: Anbieter vereinbaren – meist heimlich und illegal – gemeinsame Preiserhöhungen, um den Wettbewerb künstlich auszuschalten (Beispiel: Mehrere deutsche Brauereien wurden vom Bundeskartellamt zu Millionenstrafen verurteilt, weil sie über persönliche Kontakte Preiserhöhungen für Fass- und Flaschenbier abgesprochen hatten).</p><p class="justify" data-i18n="t.4_4.i.3">(2) Parallelverhalten/Preisführerschaft: Ohne explizite Absprache beobachten und übernehmen Anbieter gegenseitig ihre Preise, sodass sich die Preise dennoch gleichgerichtet bewegen (Beispiel: Das Bundeskartellamt stellte beim Tankstellenmarkt fest, dass die Preise oft zeitgleich in die gleiche Richtung wanderten, weil Tankstellen die Preise ihrer Konkurrenten laufend beobachten und übernehmen – Preiserhöhungen fielen dabei meist deutlich stärker aus als Preissenkungen).</p><p class="justify" data-i18n="t.4_4.i.4">(3) Preiskampf/Verdrängungswettbewerb: Anbieter unterbieten sich gegenseitig aggressiv im Preis, um Marktanteile zu gewinnen oder Konkurrenten aus dem Markt zu drängen, was die eigenen Gewinnmargen erheblich schmälert (Beispiel: Im deutschen Lebensmitteleinzelhandel führte ein jahrelanger Verdrängungswettbewerb zwischen Discountern wie Aldi und Lidl dazu, dass gestiegene Rohstoffkosten kaum an die Verbraucher weitergegeben werden konnten).</p><p class="justify" data-i18n="t.4_4.i.5">Anders als die Kartellbildung ist reines Parallelverhalten in der Regel nicht verboten, da es sich rechtlich nur schwer von zufällig gleichgerichteten unternehmerischen Entscheidungen unterscheiden lässt.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.4_4.a.0">Bearbeitet ausführlich die Fallstudie 'Polyphon GmbH' (Preis-Absatz-Funktion x = 8000 - 2p, Fixkosten/Entwicklungskosten 1,5 Mio. Euro, variable Stückkosten 1.000 Euro pro Lautsprecher): Erstellt eine Tabelle (z. B. mit einer Tabellenkalkulation) mit den Spalten Preis (P), Absatzmenge (x), Umsatz (U), variable Kosten (Kv), Gesamtkosten (K) und Gewinn (G). Berechnet die Werte für Preise von 0 Euro bis mindestens 4.000 Euro in 500-Euro-Schritten und bestimmt den gewinnmaximalen Preis, die zugehörige Absatzmenge sowie den maximal erzielbaren Gewinn.</li><li data-i18n="t.4_4.a.1">Stellt den Gewinnverlauf der Polyphon-Fallstudie grafisch dar (Liniendiagramm) und erklärt, warum der Gewinn sowohl bei sehr niedrigem als auch bei sehr hohem Preis sinkt bzw. negativ wird.</li><li data-i18n="t.4_4.a.2">Erläutert die Begriffe Konsumenten- und Produzentenrente sowie Wohlfahrtsverlust anhand einer Grafik und ordnet sie dem ermittelten Monopolpreis von Polyphon zu.</li><li data-i18n="t.4_4.a.3">Ordnet die drei realen Fallbeispiele aus dem Informationstext (Bier-Kartell, Tankstellenmarkt, Lebensmitteleinzelhandel) jeweils einer der drei Verhaltensweisen von Oligopolisten zu (Kartellbildung/Preisabsprache, Parallelverhalten/Preisführerschaft, Preiskampf/Verdrängungswettbewerb) und begründet eure Zuordnung schriftlich. Nehmt anschließend begründet Stellung zur Ausgangsfrage der Auszubildenden: Handelt es sich beim beschriebenen Tankstellenverhalten um ein verbotenes Kartell?</li><li data-i18n="t.4_4.a.4">Präsentiert eure Ergebnisse (Polyphon-Fallstudie und Oligopol-Analyse, inkl. Empfehlung an die Polyphon-Geschäftsführung) in einer kurzen Gruppenpräsentation.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.4_4.r">Tabellenkalkulation + Diagramm + schriftliche Zuordnung + Gruppenpräsentation</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Gewinntabelle.xlsx">Vorlage: Gewinntabelle (Excel)</a>, <a 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" download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <div class="video-grid">
      <div class="video-card" data-yid="o2mqipO4kU0">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Marktformen einfach erklärt – wirtconomy (YouTube)">
          <img src="https://img.youtube.com/vi/o2mqipO4kU0/mqdefault.jpg" alt="" loading="lazy">
          <span class="play-badge" aria-hidden="true"></span>
        </button>
        <p class="video-caption">Marktformen einfach erklärt – wirtconomy (YouTube)</p>
      </div>
      <div class="video-card" data-yid="CtzxpoEKXpI">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Marktformen (Monopol, Oligopol, Polypol) (YouTube)">
          <img src="https://img.youtube.com/vi/CtzxpoEKXpI/mqdefault.jpg" alt="" loading="lazy">
          <span class="play-badge" aria-hidden="true"></span>
        </button>
        <p class="video-caption">Marktformen (Monopol, Oligopol, Polypol) (YouTube)</p>
      </div></div><ul class="link-list"><li><a href="https://www.bundeskartellamt.de/DE/Presse/presse_node.html" target="_blank" rel="noopener">Bundeskartellamt – Bußgeldentscheidungen (Presseinformationen)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 12 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-4-4-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Ein Monopolist ist in der Preisgestaltung...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-0" value="0">
          <span>Preisnehmer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-0" value="1">
          <span>Preissetzer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-0" value="2">
          <span>an den Staat gebunden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-0" value="3">
          <span>immer verlustfrei.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Der gewinnmaximale Preis für Polyphon (x = 8000 - 2p, Kv = 1.000 €, Fixkosten 1,5 Mio. €) liegt bei...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-1" value="0">
          <span>2.000 €.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-1" value="1">
          <span>2.500 €.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-1" value="2">
          <span>3.000 €.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-1" value="3">
          <span>4.000 €.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Bei diesem gewinnmaximalen Preis beträgt die Absatzmenge...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-2" value="0">
          <span>2.000 Stück.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-2" value="1">
          <span>3.000 Stück.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-2" value="2">
          <span>4.000 Stück.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-2" value="3">
          <span>5.000 Stück.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Der maximale Gewinn von Polyphon beträgt bei diesem Preis...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-3" value="0">
          <span>2.500.000 €.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-3" value="1">
          <span>3.000.000 €.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-3" value="2">
          <span>1.000.000 €.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-3" value="3">
          <span>3.500.000 €.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Die Konsumentenrente bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-4" value="0">
          <span>den Gewinn der Anbieter.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-4" value="1">
          <span>den Vorteil der Käufer, die bereit gewesen wären, mehr zu zahlen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-4" value="2">
          <span>die Kosten des Staates.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-4" value="3">
          <span>den Wohlfahrtsverlust.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Der Wohlfahrtsverlust im Monopol entsteht, weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-5" value="0">
          <span>die Konsumentenrente stärker sinkt, als die Produzentenrente steigt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-5" value="1">
          <span>es keine Konsumentenrente gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-5" value="2">
          <span>die Produzentenrente immer null ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-5" value="3">
          <span>der Staat eingreift.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Kartellbildung/Preisabsprache im Oligopol ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-6" value="0">
          <span>legal und üblich.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-6" value="1">
          <span>illegal, da der Wettbewerb künstlich ausgeschaltet wird.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-6" value="2">
          <span>nur im Monopol relevant.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-6" value="3">
          <span>identisch mit Parallelverhalten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Parallelverhalten im Oligopol bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-7" value="0">
          <span>explizite, schriftliche Preisabsprache.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-7" value="1">
          <span>Anbieter beobachten und übernehmen gegenseitig ihre Preise ohne Absprache.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-7" value="2">
          <span>ein staatlich festgelegter Preis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-7" value="3">
          <span>ein Verbot von Preisänderungen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Das Beispiel des Bier-Kartells zeigt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-8" value="0">
          <span>Parallelverhalten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-8" value="1">
          <span>illegale Preisabsprache.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-8" value="2">
          <span>Preiskampf/Verdrängungswettbewerb.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-8" value="3">
          <span>einen vollkommenen Markt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Der jahrelange Preiskampf zwischen Discountern wie Aldi und Lidl ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-9" value="0">
          <span>Kartellbildung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-9" value="1">
          <span>Preiskampf/Verdrängungswettbewerb.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-9" value="2">
          <span>ein Monopol.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-9" value="3">
          <span>ein öffentliches Gut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-10" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">11</span>Welche drei Verhaltensweisen von Oligopolisten werden im Text unterschieden? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-4-10" value="0">
          <span>Kartellbildung/Preisabsprache</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-4-10" value="1">
          <span>Parallelverhalten/Preisführerschaft</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-4-10" value="2">
          <span>Preiskampf/Verdrängungswettbewerb</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-4-10" value="3">
          <span>Staatliche Preisfestsetzung</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-4-11" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">12</span>Reines Parallelverhalten ist rechtlich...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-11" value="0">
          <span>genauso verboten wie eine Kartellabsprache.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-11" value="1">
          <span>in der Regel nicht verboten, da schwer von zufällig gleichgerichteten Entscheidungen zu unterscheiden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-11" value="2">
          <span>grundsätzlich unmöglich.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-4-11" value="3">
          <span>nur im Polypol relevant.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <a href="#page-4-3" class="pager-link pager-prev" data-target="page-4-3"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">4.3 <span data-i18n="t.4_3.t">Preisbildung im Modell der vollständigen Konkurrenz, Funktion des Gleichgewichtspreises</span></span></a>
      <a href="#page-4-5" class="pager-link pager-next" data-target="page-4-5"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">4.5 <span data-i18n="t.4_5.t">Eingriffe in den Markt: Mindest-, Höchst- und Festpreise</span></span></a>
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  <section class="page" id="page-4-5" data-title="4.5 Eingriffe in den Markt: Mindest-, Höchst- und Festpreise">
    <p class="kicker" data-i18n="tb.4">4. Markt als Zusammentreffen von Angebot und Nachfrage</p>
    <h1 class="topic-title"><span class="topic-id">4.5</span><span data-i18n="t.4_5.t">Eingriffe in den Markt: Mindest-, Höchst- und Festpreise</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.4_5.e">Auf dem Wohnungsmarkt der Stadt, in der die Polyphon-Mitarbeiter leben, diskutiert der Stadtrat über eine Mietpreisbremse (Höchstpreis). Gleichzeitig erfährt ein Auszubildender im Berufsschulunterricht, dass es für viele Agrarprodukte in der EU früher Mindestpreise gab. Er fragt sich: Warum greift der Staat überhaupt in Märkte ein, wenn doch der Preis eigentlich durch Angebot und Nachfrage geregelt wird?</p>
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    <figure class="topic-image">
      <img 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" alt="Demonstration mit der Forderung „Mietendeckel jetzt!" als Beispiel für die politische Debatte um einen Höchstpreis." loading="lazy">
      <figcaption>Die Forderung nach einem Mietendeckel ist ein reales Beispiel für die politische Debatte um Höchstpreise am Wohnungsmarkt.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.4_5.i.0">Der Staat kann aus sozial-, verbraucher- oder produzentenschutzpolitischen Gründen in die freie Preisbildung eingreifen. Ein Höchstpreis (Preisobergrenze) liegt unter dem Gleichgewichtspreis und soll Nachfrager vor zu hohen Preisen schützen (z. B. Mietpreisbremse); er führt jedoch tendenziell zu einem Nachfrageüberschuss (Mangel, Wartelisten, Schwarzmarkt).</p><p class="justify" data-i18n="t.4_5.i.1">Ein Mindestpreis (Preisuntergrenze) liegt über dem Gleichgewichtspreis und soll Anbieter vor Preisverfall schützen (z. B. Mindestlohn, frühere Agrarmindestpreise); er führt tendenziell zu einem Angebotsüberschuss (z. B. 'Butterberge' in der EU-Agrarpolitik).</p><p class="justify" data-i18n="t.4_5.i.2">Ein Festpreis legt den Preis staatlich verbindlich fest, unabhängig vom Marktgeschehen (z. B. Buchpreisbindung).</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.4_5.a.0">Stellt für einen Höchstpreis und einen Mindestpreis jeweils grafisch dar, wie sich Angebot, Nachfrage und die entstehende Über- bzw. Unterversorgung verändern.</li><li data-i18n="t.4_5.a.1">Recherchiert ein aktuelles reales Beispiel für einen staatlichen Preiseingriff in Deutschland oder der EU (z. B. Mietpreisbremse, Mindestlohn, Strompreisbremse) und stellt Wirkung sowie Kritik daran in einem aktuellen Zeitungsartikel-Vergleich dar.</li><li data-i18n="t.4_5.a.2">Diskutiert kontrovers (Pro-Contra-Debatte) die Frage: 'Sollte der Staat stärker in Märkte eingreifen?' und haltet die wichtigsten Argumente schriftlich fest.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.4_5.r">Grafische Darstellung + Zeitungsanalyse + Pro-Contra-Debatte (schriftlich dokumentiert)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a href="data:application/pdf;base64,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" download="Vorlage_Koordinatensystem.pdf">Vorlage: Leere Koordinatensysteme</a>, <a 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u5FPWTPlU7vRD14/i4qsV7N+JGVVD/NtfjwQ06yw8WAZQv8CEAtyDdufO6Je/YtlF4L6x+lj453vk+uP0HUEsDBAoAAAAAABSaKV0AAAAAAAAAAAAAAAAGAAAAX3JlbHMvUEsDBAoAAAAIABSaKV0fo5KW5gAAAM4CAAALAAAAX3JlbHMvLnJlbHOtks9KAzEQh18lzL0721ZEpGkvUuhNpD5ASGZ3g80fJlOtb28oilbq2kOPmfzmyzdDFqtD2KlX4uJT1DBtWlAUbXI+9hqet+vJHayWiyfaGamJMvhcVG2JRcMgku8Rix0omNKkTLHedImDkXrkHrOxL6YnnLXtLfJPBpwy1cZp4I2bgtq+Z7qEnbrOW3pIdh8oypknfiUq2XBPouEtsUP3WW4qFvC8zexym78nxUBinBGDNjFNMtduFk/lW6i6PNZyOSbGhObXXA8dhKIjN65kch4zurmmkd0XSeGfFR0zX0p48jGXH1BLAwQKAAAACAAUmildoI6OpZoBAAA4CAAAEwAAAFtDb250ZW50X1R5cGVzXS54bWy1VstOwzAQ/JUoV9S4cEAIteXA4wgc4ANce5MaYq9lbwr8Pev0IQWaUqC5ZT0zOxPvRsrk6t3W2RJCNOim+WkxzjNwCrVx1TR/frobXeRXs8nTh4eYMdXFab4g8pdCRLUAK2OBHhwjJQYrictQCS/Vq6xAnI3H50KhI3A0otQjn01uoJRNTdn16jy1nubGJr53VZ7dvvPxKk6qxV7Fi4eupD34teYnydz6jiLV+xWVKTuKVO9XxGV1wvfYUfFZr0p6XxsliYli6fSXOYzWMygC1C0nLoyP3wwYjQc5fBWm+o/JsCyNAo2qsSwpcF42kdmg77hJxwQ1UXttD7yhwWj4j88bBu0DKoiRl9vWxRax0rjVzTzKQPfScm+R6GJLWb/uIDkifdQQdwdYYf+y3yyCwgAjNvYQyOzw44CPjEaRiMd8YdVEQnuYdUs9pjmkbdKgD7Ln1oNO2jV2DoGfdw97Cw8aokQkh9S3cVt40BA8kz0ZNuiwnx0Q8VPfh7dGB42g0CagJ8IGHXgbuJGc19C3DWt4E0K0vwKzT1BLAwQKAAAACAAUmildWHnbIpIAAADkAAAAEwAAAGRvY1Byb3BzL2N1c3RvbS54bWydzkEKwjAQheGrlNnbVBcipWk34tpFdR/SaRtoZkImLfb2RgQP4PLxw8drupdfig2jOCYNx7KCAsny4GjS8OhvhwsUkgwNZmFCDTsKdG1zjxwwJodSZIBEw5xSqJUSO6M3UuZMuYwcvUl5xknxODqLV7arR0rqVFVnZVdJ7A/hx8HXq7f0Lzmw/byTZ7+H7Kn2DVBLAwQKAAAACAAUmild4vyd2pMAAADmAAAAEAAAAGRvY1Byb3BzL2FwcC54bWydzkEKwjAQheGrhOxtqguR0rQbce2iug/JtA00MyETS3t7I4IHcPn44eO1/RYWsUJiT6jlsaqlALTkPE5aPobb4SIFZ4POLISg5Q4s+669J4qQsgcWBUDWcs45NkqxnSEYrkrGUkZKweQy06RoHL2FK9lXAMzqVNdnBVsGdOAO8QfKr9is+V/Ukf384+ewx+Kp7g1QSwMECgAAAAgAFJopXZyJyZHOAQAArQYAABIAAAB3b3JkL2Zvb3Rub3Rlcy54bWzVlM1O4zAQx18l8r11UgFaRU05gEDcEN19AOM4jYXtsWwnoW+/k8RNuiyqCj1xib9mfvOfmdjr23etklY4L8EUJFumJBGGQynNriB/fj8sfpHEB2ZKpsCIguyFJ7ebdZdXAMFAED5BgvF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAew90x0zJPIk7/TwMrDB5W4DQLuHQ7qpl7a+wC6ZYF+SqVDHtkpzcHDBSkcSaPiMUkqHfJR0FxOHi4c+KOLvfAGy1MGCJSJxRqAONraec0vkvDw/oAaU8l0WpFphZkV5f14N6xDocZeI78cnTSalR+mpilZ3SkR0we50j4N+ZBiWbSzIG/VZqj4mbXXwOsPgLs7rLmPDpo7EyTl9GezNvE6i/2F1ixycep+cvEbGtm8QZqnj/tDDj2qlARtizBqif9b02On5yky8PeooUXljkWwBHckmVBFtlgaIfPs+sHbxnHCGjAqiDwdqe9sZJ9zqurafHS9CFZE4DQzZpO7uMnzrdhr/roLVMFeYhqXkQlHL6ZIjpG42o+jvsTbpI9HdBBM529Pk2XgwnSNMMrs/2YevoTMv80g1NVOFr4zV9QSwMECgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAB3b3JkL19yZWxzL2Zvb3Rub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXT9Kjo3BAQAAkgYAABEAAAB3b3JkL2VuZG5vdGVzLnhtbM2U227jIBCGX8XiPsGOutXKitOLHla9q5rdB6AYx6jAIMD25u13fAjOtlWUNje9MaeZb/6ZMaxv/mqVtMJ5CaYg2TIliTAcSml2Bfnz+2Hxk9xs1l0uTGkgCJ+gvfF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAe4bfMtMyTCaff08AKg4cVOM0CLt2OauZeG7tAumVBvkglwx7Z6fUBAwVpnMknxCIK6l3yUdA0HDzcOXFHlzvgjRYmDBGpEwo1gPG1tHMaX6XhYX2AtKeSaLUisQXZ1WU9uHOsw2EGniO/HJ20GpWfJmbpGR3pEdHjHAn/xzwo0UyaOfCXSnNU3OzH5wCrtwC7u6w5vxw0dqbJy2iP5jWyjPgUa2rycWr+MjHbmlm8gZrnjzsDjr0oVIQtS7DqSf9bk6MXJ+nysLdo4IVljgVwBLdkWZBFNtjZ4fPk+sFbxjEAGrAqCLzcaW+sZJ/y6iounps+ImsCELpZ0+g+fqb5NuxVH71lqiD3o5hnUQmH76OY/CZbEU+n7QiLouMBHRTT6PRRqhxMkKYZHpjt27TT75/1h/pPVGCe+80/UEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9lbmRub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXU2fysqhAQAAcwUAABEAAAB3b3JkL3NldHRpbmdzLnhtbKWU3W7bMAyFX8XQfSK7WIvBqFt0K9b1YthFtwdgJdkWIlGCJNvL24+O47g/QJE0V5JB8TtHpMXr23/WZL0KUTusWLHOWaZQOKmxqdjfPz9WX1kWE6AE41BVbKsiu725HsqoUqJDMSMAxnLwomJtSr7kPIpWWYhrq0Vw0dVpLZzlrq61UHxwQfKLvMh3Ox+cUDES6DtgD5HtcfY9zXmFFKxdsJDoMzTcQth0fkV0D0k/a6PTltj51YxxFesClnvE6mBoTCknQ/tlzgjH6E4p9050VmHaKfKgDHlwGFvtl2t8lkbBdob0H12it4YdWlB8Oa8H9wEGWhbgMfbllGTN5PxjYpEf0ZERccg4xsJrzdmJBY2L8KdK86K4xeVpgIu3AN+c15yH4Dq/0PR5tEfcHFjjuz6BtW/yy6vF88w8teDpBVpRPjboAjwbckQty6jq2fhbs3HiSB29ge03EJuGaoFyl8bHkOoV3qH8LeVPBZKmWTaUPZiK1WCiYrsz05RYdk/TAJtPFpeMtgiWpF8NlF9OqjHUhRNKPkryRZMv8/LmP1BLAwQKAAAACAAUmildi4Y5xMUBAADGCAAAEQAAAHdvcmQvY29tbWVudHMueG1spdTdcuIgGAbgW3E4V5JYUzfTtCed7fR42wuggMI0/Ayg0btfUiVJl51OgkfqJN+Tl9fAw9NJNIsjNZYrWYN8lYEFlVgRLvc1eH/7vdyChXVIEtQoSWtwphY8PT60FVZCUOnswgPSVvhUA+acriC0mFGB7EpwbJRVO7fy90K123FMITGo9TYssvwOYoaMoyfQG/lsZAN/wW0MFQlQnsEij6n1bKqEXaoIukuCfKpI2qRJ/1lcmSYVsXSfJq1jaZsmRa+TwBGkNJX+4k4ZgZz/afZQIPN50EsPa+T4B2+4O3szKwODuPxMSOSnekGsyWzhHgpFaLMmQVE1OBhZXeeX/XwXvbrMXz/ChJmy/svIs8KHbjt/rRwa2vgulLSMa9vXmar5iywgx58WcRRNuK/V+cTt0ipDur6yr2/aKEyt9R0+X6ocwCnxr/2L5pL8ZzHPJvwjHdFPTInw/ZkhifBv4fDgpGpG5eYTD5AAFBFQYjrxwA/G9mpAPOzQzuETt0Zwyt7hZOSkhRkBljjCZilF6BV2s8ghhiwbi3ReqE3PncWoI72/bSO8GHXQg8Zv016HY62V8xaYlf+2ru1tYf4wpCmAj38BUEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9jb21tZW50cy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXWPtXtYdAQAAQwMAABIAAAB3b3JkL2ZvbnRUYWJsZS54bWyd0d1uwiAUB/BXIdwrtZmNaazeLEt2vz0AArVEDqfh4NS3H622a+KN3RUQ8v/lfGz3V3DsxwSy6Cu+WmacGa9QW3+s+PfXx2LDGUXptXToTcVvhvh+t72UNfpILKU9laAq3sTYlkKQagxIWmJrfPqsMYCM6RmOAmQ4nduFQmhltAfrbLyJPMsK/mDCKwrWtVXmHdUZjI99XgTjkoieGtvSoF1e0S4YdBtQGaLUMbi7B9L6kVm9PUFgVUDCOi5TM4+KeirFV1l/A/cHrOcB+RNQKHOdZ2wehkjJqWP1PKcYHasnzv+KmQCko25mKfkwV9FlZZSNpGYqmnlFrUfuBt2MQJWfR49BHlyS0tZZWhzrYXafXHew+zLY0AIXu19QSwMECgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAB3b3JkL19yZWxzL2ZvbnRUYWJsZS54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwECFAAKAAAAAAAUmildAAAAAAAAAAAAAAAABQAAAAAAAAAAABAAAAAAAAAAd29yZC9QSwECFAAKAAAAAAAUmildAAAAAAAAAAAAAAAACwAAAAAAAAAAABAAAAAjAAAAd29yZC9fcmVscy9QSwECFAAKAAAACAAUmildxppPZfoAAAAhBAAAHAAAAAAAAAAAAAAAAABMAAAAd29yZC9fcmVscy9kb2N1bWVudC54bWwucmVsc1BLAQIUAAoAAAAIABSaKV0NPeE4fgUAAFwnAAARAAAAAAAAAAAAAAAAAIABAAB3b3JkL2RvY3VtZW50LnhtbFBLAQIUAAoAAAAIABSaKV1fe6qgFQMAADkRAAAPAAAAAAAAAAAAAAAAAC0HAAB3b3JkL3N0eWxlcy54bWxQSwECFAAKAAAAAAAUmildAAAAAAAAAAAAAAAACQAAAAAAAAAAABAAAABvCgAAZG9jUHJvcHMvUEsBAhQACgAAAAgAFJopXZCIkNM7AQAAgwIAABEAAAAAAAAAAAAAAAAAlgoAAGRvY1Byb3BzL2NvcmUueG1sUEsBAhQACgAAAAgAFJopXR4p6VpwAgAAZAwAABIAAAAAAAAAAAAAAAAAAAwAAHdvcmQvbnVtYmVyaW5nLnhtbFBLAQIUAAoAAAAAABSaKV0AAAAAAAAAAAAAAAAGAAAAAAAAAAAAEAAAAKAOAABfcmVscy9QSwECFAAKAAAACAAUmildH6OSluYAAADOAgAACwAAAAAAAAAAAAAAAADEDgAAX3JlbHMvLnJlbHNQSwECFAAKAAAACAAUmildoI6OpZoBAAA4CAAAEwAAAAAAAAAAAAAAAADTDwAAW0NvbnRlbnRfVHlwZXNdLnhtbFBLAQIUAAoAAAAIABSaKV1YedsikgAAAOQAAAATAAAAAAAAAAAAAAAAAJ4RAABkb2NQcm9wcy9jdXN0b20ueG1sUEsBAhQACgAAAAgAFJopXeL8ndqTAAAA5gAAABAAAAAAAAAAAAAAAAAAYRIAAGRvY1Byb3BzL2FwcC54bWxQSwECFAAKAAAACAAUmildnInJkc4BAACtBgAAEgAAAAAAAAAAAAAAAAAiEwAAd29yZC9mb290bm90ZXMueG1sUEsBAhQACgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAAAAAAAAAAAAAAAIBUAAHdvcmQvX3JlbHMvZm9vdG5vdGVzLnhtbC5yZWxzUEsBAhQACgAAAAgAFJopXT9Kjo3BAQAAkgYAABEAAAAAAAAAAAAAAAAAyBUAAHdvcmQvZW5kbm90ZXMueG1sUEsBAhQACgAAAAgAFJopXdJ3/LdtAAAAewAAABwAAAAAAAAAAAAAAAAAuBcAAHdvcmQvX3JlbHMvZW5kbm90ZXMueG1sLnJlbHNQSwECFAAKAAAACAAUmildTZ/KyqEBAABzBQAAEQAAAAAAAAAAAAAAAABfGAAAd29yZC9zZXR0aW5ncy54bWxQSwECFAAKAAAACAAUmildi4Y5xMUBAADGCAAAEQAAAAAAAAAAAAAAAAAvGgAAd29yZC9jb21tZW50cy54bWxQSwECFAAKAAAACAAUmild0nf8t20AAAB7AAAAHAAAAAAAAAAAAAAAAAAjHAAAd29yZC9fcmVscy9jb21tZW50cy54bWwucmVsc1BLAQIUAAoAAAAIABSaKV1j7V7WHQEAAEMDAAASAAAAAAAAAAAAAAAAAMocAAB3b3JkL2ZvbnRUYWJsZS54bWxQSwECFAAKAAAACAAUmild0nf8t20AAAB7AAAAHQAAAAAAAAAAAAAAAAAXHgAAd29yZC9fcmVscy9mb250VGFibGUueG1sLnJlbHNQSwUGAAAAABYAFgB8BQAAvx4AAAAA" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <div class="video-grid">
      <div class="video-card" data-yid="iLqIN1LpYlU">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Wirtschaft – Höchstpreis und Mindestpreis (YouTube)">
          <img src="https://img.youtube.com/vi/iLqIN1LpYlU/mqdefault.jpg" alt="" loading="lazy">
          <span class="play-badge" aria-hidden="true"></span>
        </button>
        <p class="video-caption">Wirtschaft – Höchstpreis und Mindestpreis (YouTube)</p>
      </div></div><ul class="link-list"><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/19645/hoechstpreis/" target="_blank" rel="noopener">Höchstpreis – bpb.de Lexikon der Wirtschaft</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/20118/mindestpreis/" target="_blank" rel="noopener">Mindestpreis – bpb.de Lexikon der Wirtschaft</a></li></ul>
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    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-4-5-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Ein Höchstpreis liegt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-0" value="0">
          <span>über dem Gleichgewichtspreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-0" value="1">
          <span>unter dem Gleichgewichtspreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-0" value="2">
          <span>immer bei null.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-0" value="3">
          <span>außerhalb des Marktes.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Ein Mindestpreis liegt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-1" value="0">
          <span>über dem Gleichgewichtspreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-1" value="1">
          <span>unter dem Gleichgewichtspreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-1" value="2">
          <span>immer bei null.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-1" value="3">
          <span>außerhalb des Marktes.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Ein Höchstpreis wie die Mietpreisbremse führt tendenziell zu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-2" value="0">
          <span>einem Angebotsüberschuss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-2" value="1">
          <span>einem Nachfrageüberschuss (Mangel).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-2" value="2">
          <span>keinerlei Effekt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-2" value="3">
          <span>einer Kartellbildung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Ein Mindestpreis wie der Mindestlohn führt tendenziell zu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-3" value="0">
          <span>einem Nachfrageüberschuss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-3" value="1">
          <span>einem Angebotsüberschuss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-3" value="2">
          <span>einem Monopol.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-3" value="3">
          <span>einem Wohlfahrtsgewinn ohne Nebenwirkungen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Ein Festpreis...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-4" value="0">
          <span>wird staatlich verbindlich festgelegt, unabhängig vom Marktgeschehen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-4" value="1">
          <span>bildet sich frei über Angebot und Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-4" value="2">
          <span>existiert nur im Monopol.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-4" value="3">
          <span>ist identisch mit dem Gleichgewichtspreis.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Die Buchpreisbindung in Deutschland ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-5" value="0">
          <span>einen Höchstpreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-5" value="1">
          <span>einen Festpreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-5" value="2">
          <span>einen Mindestpreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-5" value="3">
          <span>einen Marktpreis im Polypol.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>'Butterberge' in der EU-Agrarpolitik entstanden durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-6" value="0">
          <span>einen Höchstpreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-6" value="1">
          <span>einen Mindestpreis (Angebotsüberschuss).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-6" value="2">
          <span>einen Festpreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-6" value="3">
          <span>fehlende Nachfrage.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Warum greift der Staat manchmal in die Preisbildung ein?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-7" value="0">
          <span>Aus sozial-, verbraucher- oder produzentenschutzpolitischen Gründen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-7" value="1">
          <span>Um den Wettbewerb zu verhindern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-7" value="2">
          <span>Ausschließlich zur Gewinnmaximierung des Staates.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-7" value="3">
          <span>Zufällig, ohne bestimmten Grund.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-8" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">9</span>Welche Argumente sprechen gegen staatliche Preiseingriffe? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-5-8" value="0">
          <span>Verzerrung des Preismechanismus</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-5-8" value="1">
          <span>Mögliche Fehlallokation (Mangel/Überschuss)</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-5-8" value="2">
          <span>Schutz vor Wucherpreisen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-4-5-8" value="3">
          <span>Mögliche Ausweichreaktionen wie Schwarzmarkt</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-4-5-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Ein Nachfrageüberschuss durch einen Höchstpreis kann z. B. zu ... führen.</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-9" value="0">
          <span>sinkenden Mieten ohne Nebenwirkungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-9" value="1">
          <span>Wohnungsknappheit und Wartelisten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-9" value="2">
          <span>einem Angebotsüberschuss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-4-5-9" value="3">
          <span>einem Kartell.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-4-4" class="pager-link pager-prev" data-target="page-4-4"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">4.4 <span data-i18n="t.4_4.t">Preisbildung im Polypol, Oligopol und im Monopol (inkl. Wohlfahrtsverlust, Konsumenten- und Produzentenrente)</span></span></a>
      <a href="#page-5-1" class="pager-link pager-next" data-target="page-5-1"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">5.1 <span data-i18n="t.5_1.t">Modelle und Probleme der freien Marktwirtschaft und der Zentralverwaltungswirtschaft</span></span></a>
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  </section>

  <section class="page" id="page-5-1" data-title="5.1 Modelle und Probleme der freien Marktwirtschaft und der Zentralverwaltungswirtschaft">
    <p class="kicker" data-i18n="tb.5">5. Idealtypische Modelle der Wirtschaftsordnungen</p>
    <h1 class="topic-title"><span class="topic-id">5.1</span><span data-i18n="t.5_1.t">Modelle und Probleme der freien Marktwirtschaft und der Zentralverwaltungswirtschaft</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.5_1.e">Ein Austauschschüler berichtet der Klasse, dass in seinem Heimatland früher (in einer zentral gelenkten Planwirtschaft) der Staat festlegte, wie viele Lautsprecher welcher Bauart produziert werden durften - individuelle Firmen wie Polyphon, die eigenständig über Produkt, Preis und Absatzstrategie entscheiden, hätte es dort in dieser Form nicht geben können. Die Klasse diskutiert: Was macht eigentlich den entscheidenden Unterschied zwischen den Wirtschaftsordnungen aus?</p>
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      <img 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" alt="Gegenüberstellung von Karl Marx und Friedrich August Hayek mit je einem Zitat zu Gesellschaftsordnung und freiem Markt." loading="lazy">
      <figcaption>Die Wirtschaftsordnungen spiegeln grundlegend unterschiedliche gesellschaftliche Ideen wider – hier zugespitzt an Karl Marx und Friedrich August Hayek.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.5_1.i.0">Wirtschaftsordnungen regeln, wie die grundlegenden wirtschaftlichen Fragen (Was? Wie? Für wen? wird produziert) in einer Gesellschaft koordiniert werden. Im Idealtyp der freien Marktwirtschaft (Grundlage: Individualismus, Privateigentum an Produktionsmitteln) koordiniert der Markt über Preise, Angebot und Nachfrage dezentral die Einzelpläne; der Staat greift nicht ein ('laissez-faire').</p><p class="justify" data-i18n="t.5_1.i.1">Im Idealtyp der Zentralverwaltungswirtschaft (Grundlage: Kollektivismus, Gemeineigentum) plant und lenkt der Staat zentral Produktion, Preise und Verteilung.</p><p class="justify" data-i18n="t.5_1.i.2">Beide Idealmodelle sind in der Realität kaum in Reinform anzutreffen und weisen jeweils spezifische Probleme auf: Die freie Marktwirtschaft tendiert zu sozialen Ungleichgewichten, Marktversagen (z. B. Monopole, externe Effekte) und Konjunkturschwankungen; die Zentralverwaltungswirtschaft leidet typischerweise unter Ineffizienz, Innovationsschwäche, Mangelwirtschaft und fehlenden individuellen Freiheiten.</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.5_1.a.0">Erstellt eine vergleichende Tabelle der beiden Idealtypen (Koordinationsmechanismus, Eigentum an Produktionsmitteln, Rolle des Staates, typische Probleme).</li><li data-i18n="t.5_1.a.1">Diskutiert anhand des Fallbeispiels 'Polyphon in einer Zentralverwaltungswirtschaft': Welche unternehmerischen Entscheidungen (Produktentwicklung, Preisbildung, Exportpläne) wären dort gar nicht oder nur staatlich gelenkt möglich?</li><li data-i18n="t.5_1.a.2">Recherchiert (Internet, Dokumentationen, z. B. 'Stunde Null' oder vergleichbare Quellen) ein historisches oder aktuelles Fallbeispiel für Zentralverwaltungswirtschaft und bereitet dazu eine kurze Präsentation oder einen Podcast vor.</li><li data-i18n="t.5_1.a.3">Verfasst eine begründete schriftliche Stellungnahme: Warum haben sich die meisten Staaten von der reinen Zentralverwaltungswirtschaft abgewandt?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.5_1.r">Vergleichstabelle + Präsentation/Podcast + schriftliche Stellungnahme</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a>, <a 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download="Vorlage_Podcast_Skript.docx">Vorlage: Podcast-Skript</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
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    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <div class="video-grid">
      <div class="video-card" data-yid="FGo5z4ONI9Y">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Freie Marktwirtschaft & Planwirtschaft im Vergleich (YouTube)">
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          <span class="play-badge" aria-hidden="true"></span>
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        <p class="video-caption">Freie Marktwirtschaft & Planwirtschaft im Vergleich (YouTube)</p>
      </div></div><ul class="link-list"><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/20089/marktwirtschaft/" target="_blank" rel="noopener">Marktwirtschaft – bpb.de Lexikon der Wirtschaft</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/20292/planwirtschaft/" target="_blank" rel="noopener">Planwirtschaft/Zentralverwaltungswirtschaft – bpb.de Lexikon der Wirtschaft</a></li></ul>
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    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
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      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-5-1-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>In der freien Marktwirtschaft koordiniert...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-0" value="0">
          <span>der Staat zentral alle Entscheidungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-0" value="1">
          <span>der Markt über Preise, Angebot und Nachfrage dezentral.</span>
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        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-0" value="2">
          <span>niemand die Wirtschaft.</span>
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          <span>nur internationale Organisationen.</span>
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      <div class="quiz-item" id="quiz-5-1-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>In der Zentralverwaltungswirtschaft...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-1" value="0">
          <span>entscheidet der Markt frei.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-1" value="1">
          <span>plant und lenkt der Staat zentral Produktion, Preise und Verteilung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-1" value="2">
          <span>gibt es kein Eigentum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-1" value="3">
          <span>gibt es keine Produktion.</span>
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      <div class="quiz-item" id="quiz-5-1-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Die freie Marktwirtschaft basiert auf...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-2" value="0">
          <span>Privateigentum an Produktionsmitteln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-2" value="1">
          <span>Gemeineigentum an Produktionsmitteln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-2" value="2">
          <span>staatlicher Preisfestsetzung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-2" value="3">
          <span>fehlendem Wettbewerb.</span>
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      </div>
      <div class="quiz-item" id="quiz-5-1-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Ein typisches Problem der freien Marktwirtschaft ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-3" value="0">
          <span>Mangelwirtschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-3" value="1">
          <span>Marktversagen (z. B. Monopole, externe Effekte).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-3" value="2">
          <span>fehlende individuelle Freiheit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-3" value="3">
          <span>fehlende Innovation.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-1-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Ein typisches Problem der Zentralverwaltungswirtschaft ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-4" value="0">
          <span>soziale Ungleichheit durch den Markt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-4" value="1">
          <span>Ineffizienz und Innovationsschwäche.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-4" value="2">
          <span>Konjunkturschwankungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-4" value="3">
          <span>zu viel Wettbewerb.</span>
        </label></div>
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        </div>
      </div>
      <div class="quiz-item" id="quiz-5-1-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>In einer Zentralverwaltungswirtschaft würde die Preisbildung für den Polyphon-Lautsprecher...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-5" value="0">
          <span>über die Preis-Absatz-Funktion am Markt erfolgen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-5" value="1">
          <span>staatlich festgelegt werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-5" value="2">
          <span>durch ein Kartell bestimmt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-5" value="3">
          <span>gar nicht existieren.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-1-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Warum haben sich die meisten Staaten von der reinen Zentralverwaltungswirtschaft abgewandt?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-6" value="0">
          <span>Weil sie sich als effizienter als der Markt erwies.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-6" value="1">
          <span>Weil fehlende Preissignale zu Fehlplanungen und Mangelwirtschaft führten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-6" value="2">
          <span>Weil sie zu viel individuelle Freiheit bot.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-6" value="3">
          <span>Weil es keine Probleme mit ihr gab.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-1-7" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Merkmale gehören zur freien Marktwirtschaft? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-5-1-7" value="0">
          <span>Privateigentum an Produktionsmitteln</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-5-1-7" value="1">
          <span>Koordination über den Markt</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-5-1-7" value="2">
          <span>Zentrale staatliche Planung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-5-1-7" value="3">
          <span>Kein/kaum staatlicher Eingriff (laissez-faire)</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-1-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>'Laissez-faire' bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-8" value="0">
          <span>starke staatliche Lenkung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-8" value="1">
          <span>der Staat greift nicht in die Wirtschaft ein.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-8" value="2">
          <span>ein Verbot des Wettbewerbs.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-8" value="3">
          <span>Zentralverwaltungswirtschaft.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-1-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Beide Wirtschaftsordnungen (freie Marktwirtschaft und Zentralverwaltungswirtschaft) sind in der Realität...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-9" value="0">
          <span>exakt in Reinform anzutreffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-9" value="1">
          <span>kaum in Reinform anzutreffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-9" value="2">
          <span>identisch.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-1-9" value="3">
          <span>gesetzlich verboten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <a href="#page-4-5" class="pager-link pager-prev" data-target="page-4-5"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">4.5 <span data-i18n="t.4_5.t">Eingriffe in den Markt: Mindest-, Höchst- und Festpreise</span></span></a>
      <a href="#page-5-2" class="pager-link pager-next" data-target="page-5-2"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">5.2 <span data-i18n="t.5_2.t">System der sozialen Marktwirtschaft in der Bundesrepublik Deutschland</span></span></a>
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  </section>

  <section class="page" id="page-5-2" data-title="5.2 System der sozialen Marktwirtschaft in der Bundesrepublik Deutschland">
    <p class="kicker" data-i18n="tb.5">5. Idealtypische Modelle der Wirtschaftsordnungen</p>
    <h1 class="topic-title"><span class="topic-id">5.2</span><span data-i18n="t.5_2.t">System der sozialen Marktwirtschaft in der Bundesrepublik Deutschland</span></h1>

    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.5_2.e">Die Polyphon GmbH profitiert in Deutschland einerseits von freier Preis- und Produktgestaltung, andererseits von staatlich gesetzten Rahmenbedingungen: Mindestlohn für die Auszubildenden, Sozialversicherungspflicht für alle Beschäftigten, Umweltauflagen für die Holzbeschaffung und ein Patentschutz, den erst der Staat garantiert. Ein neuer internationaler Geschäftspartner fragt erstaunt: 'Ist das nun freie Marktwirtschaft oder Staatswirtschaft bei euch?'</p>
    </div>

    
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      <img 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" alt="Karikatur von Ludwig Erhard mit der Aussage „Wohlstand für alle durch freie Marktwirtschaft" vor dem Hintergrund von Wiederaufbau und sozialer Marktwirtschaft." loading="lazy">
      <figcaption>Ludwig Erhard gilt als einer der Väter der sozialen Marktwirtschaft in der Bundesrepublik Deutschland.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.5_2.i.0">Die soziale Marktwirtschaft, maßgeblich von Alfred Müller-Armack und Ludwig Erhard geprägt, verbindet die Prinzipien der freien Marktwirtschaft (Wettbewerb, Privateigentum, Preisbildung über Markt) mit einem staatlich gesetzten Ordnungsrahmen und sozialem Ausgleich.</p><p class="justify" data-i18n="t.5_2.i.1">Der Staat greift nicht direkt in einzelne Marktentscheidungen ein (keine Zentralverwaltungswirtschaft), setzt aber Rahmenbedingungen: Wettbewerbsrecht (gegen Monopolmissbrauch), Sozialversicherungssystem, Arbeitsschutz, Mindestlohn, Umweltauflagen.</p><p class="justify" data-i18n="t.5_2.i.2">Ziel ist es, wirtschaftliche Freiheit und Effizienz mit sozialem Ausgleich und Daseinsvorsorge zu verbinden ('Wohlstand für alle').</p>
      
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.5_2.a.0">Ordnet die vier im Einstiegsfall genannten Rahmenbedingungen (Mindestlohn, Sozialversicherung, Umweltauflagen, Patentschutz) jeweils der Marktordnung bzw. dem Ordnungsrahmen des Staates zu und erklärt ihre Funktion.</li><li data-i18n="t.5_2.a.1">Erstellt eine 'digitale Entscheidungslinie' (Zustimmungsskala) zu Thesen wie 'Der Staat sollte sich noch stärker aus der Wirtschaft heraushalten' und begründet eure Position schriftlich.</li><li data-i18n="t.5_2.a.2">Recherchiert historische und aktuelle Daten zur Entwicklung der sozialen Marktwirtschaft in Deutschland (z. B. Sozialleistungsquote, Mindestlohnentwicklung) und beurteilt die Darstellung kritisch vor dem Hintergrund unterschiedlicher politischer Interessen.</li><li data-i18n="t.5_2.a.3">Erstellt ein fiktives Interview mit Ludwig Erhard zum Konzept der sozialen Marktwirtschaft (mindestens sechs Fragen und dazu passende Antworten aus seiner historischen Perspektive). Ihr könnt euch bei der Vorbereitung KI-gestützt unterstützen lassen (z. B. um passende Antworten im Sinne Ludwig Erhards zu formulieren oder um eure recherchierten Fakten gegenzuprüfen) – prüft die KI-Ausgaben aber kritisch auf inhaltliche Richtigkeit und Quellenlage und überarbeitet sie in eigenen Worten. Haltet abschließend fest, welche Quellen bzw. KI-Werkzeuge ihr bei der Erstellung genutzt habt.</li><li data-i18n="t.5_2.a.4">Gestaltet als Abschluss der Unterrichtseinheit eine kreative Präsentation (Erklärvideo, Podcast oder Plakat) zum Thema 'Soziale Marktwirtschaft am Beispiel Polyphon GmbH'.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.5_2.r">Zuordnung + digitale Entscheidungslinie + fiktives Interview mit Ludwig Erhard + kreative Abschlusspräsentation (Video/Podcast/Plakat)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Interviewleitfaden.docx">Vorlage: Interviewleitfaden</a>, <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
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    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <div class="video-grid">
      <div class="video-card" data-yid="qSGY30d8xbc">
        <button class="video-thumb" type="button" aria-label="Video laden und abspielen: Die drei zentralen Wirtschaftssysteme erklärt (YouTube)">
          <img src="https://img.youtube.com/vi/qSGY30d8xbc/mqdefault.jpg" alt="" loading="lazy">
          <span class="play-badge" aria-hidden="true"></span>
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        <p class="video-caption">Die drei zentralen Wirtschaftssysteme erklärt (YouTube)</p>
      </div></div><ul class="link-list"><li><a href="https://www.bpb.de/kurz-knapp/lexika/handwoerterbuch-politisches-system/511484/wirtschaftspolitik-soziale-marktwirtschaft/" target="_blank" rel="noopener">Wirtschaftspolitik/Soziale Marktwirtschaft – bpb.de</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/20642/soziale-marktwirtschaft/" target="_blank" rel="noopener">Soziale Marktwirtschaft – bpb.de Lexikon der Wirtschaft</a></li></ul>
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    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-5-2-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Die soziale Marktwirtschaft wurde maßgeblich geprägt von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-0" value="0">
          <span>Karl Marx.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-0" value="1">
          <span>Ludwig Erhard und Alfred Müller-Armack.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-0" value="2">
          <span>Adam Smith.</span>
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          <input type="radio" name="quiz-5-2-0" value="3">
          <span>Jean Fourastié.</span>
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      </div>
      <div class="quiz-item" id="quiz-5-2-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Die soziale Marktwirtschaft verbindet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-1" value="0">
          <span>freie Marktwirtschaft mit staatlichem Ordnungsrahmen und sozialem Ausgleich.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-1" value="1">
          <span>Zentralverwaltungswirtschaft mit freiem Wettbewerb.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-1" value="2">
          <span>nur staatliche Planung ohne Markt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-1" value="3">
          <span>nur freien Markt ohne jegliche Regeln.</span>
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      <div class="quiz-item" id="quiz-5-2-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Der Mindestlohn ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-2" value="0">
          <span>freie Marktbildung ohne staatlichen Einfluss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-2" value="1">
          <span>den staatlichen Ordnungsrahmen zum Schutz der Arbeitnehmer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-2" value="2">
          <span>ein Kartell.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-2" value="3">
          <span>ein freies Gut.</span>
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      <div class="quiz-item" id="quiz-5-2-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Der Patentschutz für Polyphon wird garantiert durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-3" value="0">
          <span>den Markt allein.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-3" value="1">
          <span>den Staat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-3" value="2">
          <span>die Konkurrenz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-3" value="3">
          <span>internationale Kartelle.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-2-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Umweltauflagen im Rahmen der sozialen Marktwirtschaft dienen dazu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-4" value="0">
          <span>den Wettbewerb zu verhindern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-4" value="1">
          <span>negative externe Effekte/Marktversagen zu korrigieren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-4" value="2">
          <span>den Staat zu bereichern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-4" value="3">
          <span>die Produktion komplett zu verbieten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-2-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Das Ziel der sozialen Marktwirtschaft lässt sich zusammenfassen als...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-5" value="0">
          <span>'Wohlstand für alle'.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-5" value="1">
          <span>'Der Markt regelt alles'.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-5" value="2">
          <span>'Alles dem Staat'.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-5" value="3">
          <span>'Nur Wettbewerb zählt'.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-2-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Im Gegensatz zur Zentralverwaltungswirtschaft greift der Staat in der sozialen Marktwirtschaft...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-6" value="0">
          <span>direkt in jede einzelne Marktentscheidung ein.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-6" value="1">
          <span>nicht direkt in einzelne Marktentscheidungen ein, sondern setzt Rahmenbedingungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-6" value="2">
          <span>gar nicht in die Wirtschaft ein.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-6" value="3">
          <span>nur bei Exporten ein.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-2-7" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Elemente gehören zum staatlichen Ordnungsrahmen der sozialen Marktwirtschaft? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-5-2-7" value="0">
          <span>Wettbewerbsrecht</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-5-2-7" value="1">
          <span>Sozialversicherungssystem</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-5-2-7" value="2">
          <span>Zentrale Preisfestsetzung für alle Güter</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-5-2-7" value="3">
          <span>Arbeitsschutz/Mindestlohn</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      <div class="quiz-item" id="quiz-5-2-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Die Sozialversicherung dient vor allem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-8" value="0">
          <span>der Gewinnmaximierung von Unternehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-8" value="1">
          <span>der Absicherung gegen Lebensrisiken wie Krankheit oder Arbeitslosigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-8" value="2">
          <span>der Kartellbildung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-8" value="3">
          <span>der Steuervermeidung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-5-2-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Wettbewerbsrecht in der sozialen Marktwirtschaft soll vor allem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-9" value="0">
          <span>Monopolmissbrauch verhindern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-9" value="1">
          <span>den Wettbewerb komplett abschaffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-9" value="2">
          <span>den Staat zum einzigen Anbieter machen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-5-2-9" value="3">
          <span>internationale Arbeitsteilung verbieten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      </div></div>
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window.I18N = {"uk":{"ui":{"menu":"Меню","close":"Закрити","home":"Головна","translate":"Перекласти:","back":"Назад","next":"Далі","einstiegLabel":"Вихідна ситуація","infoLabel":"Інформація","aufgabenLabel":"Завдання","ergebnisLabel":"Очікуваний результат","quellenLabel":"Джерела для дослідження","lernkontrolleLabel":"Самоперевірка","quizIntro":"Виберіть відповідь(і) та натисніть «Перевірити», щоб одразу отримати відгук.","quizGermanOnly":"Питання самоперевірки наразі доступні лише німецькою мовою.","quizResultLabel":"Результат","quizCorrectWord":"правильно","quizMultiHint":"(можливо кілька відповідей)","quizCheck":"Перевірити","quizChooseFirst":"Спочатку виберіть відповідь.","quizCorrect":"Правильно!","quizIncorrectPrefix":"Не зовсім. Правильна відповідь:","heroKicker":"Модельне підприємство · Ринок і ціна","heroSub":"Виробник запатентованих рупорних гучномовців з Гамбурга – наскрізний приклад для базового курсу економіки.","stat0":"Засновано в Гамбурзі-Альтоні","stat1":"Співробітників","stat2":"Єдиний постачальник у світі","stat3":"Патент подано","companyLabel":"Про підприємство","gettingStartedLabel":"Починаємо","gettingStartedText":"Виберіть тему в меню зліва, щоб почати. Кожна тема починається з вихідної ситуації, а потім проведе вас через інформацію, завдання та джерела.","startButtonTemplate":"Почати з {id} {topic}","templatesLabel":"Шаблони для ваших робіт","templatesIntro":"Для завдань, у яких потрібно створити документ, презентацію, подкаст тощо, тут ви знайдете відповідні шаблони для завантаження. Біля кожної теми також вказано, який шаблон підходить.","passendZu":"Підходить до:","download":"Завантажити","templateNotePrefix":"Відповідний(і) шаблон(и) для цієї теми:","templateNoteHint":"(також доступно на головній сторінці в розділі «Шаблони»)","brandSub":"Навчальний портал – Ринок і ціна"},"tb":{"1":"1. Основи господарювання","2":"2. Система факторів виробництва","3":"3. Система національних рахунків","4":"4. Ринок як зустріч попиту і пропозиції","5":"5. Ідеально-типові моделі економічних систем"},"company":{"0":"Компанію Polyphon GmbH було засновано у 2016 році в Гамбурзі-Альтоні інженеркою Фрауке Петерсен. Це товариство з обмеженою відповідальністю (GmbH) зі статутним капіталом 25 000 євро, у якому наразі працює 42 особи: 18 у ручному виробництві (зокрема столярі та акустики), 6 у відділі досліджень і розробок, 5 у відділі продажів, решта – в адміністрації та керівництві.","1":"Основна діяльність компанії – розробка та виробництво моделі ‘Polyphon Signature’ – рупорного гучномовця з унікальним звучанням, конструкцію якого подано на реєстрацію до Німецького відомства з патентів і товарних знаків. Таким чином, Polyphon – єдина компанія у світі, яка пропонує гучномовці такого типу. Корпуси виготовляються вручну з масиву дерева; цільова аудиторія – заможні приватні особи та поціновувачі Hi-Fi в сегменті преміум-класу.","2":"Майстерня розташована в гамбурзькому портовому районі, зокрема через близькість до імпорту деревини (частково сертифікована тропічна деревина, частково місцева твердолистяна деревина). Окрім деревини, Polyphon потребує мідного дроту та магнітів (рідкісноземельних металів) для звукових перетворювачів. У перспективі керівництво планує експорт до США, Китаю та країн Перської затоки, а також будівництво другого виробничого цеху, для чого знадобиться капітал у формі кредитів або інвесторів. Патент, обмежений 20 роками, також дає підстави очікувати, що в середньостроковій перспективі на ринок можуть вийти конкуренти."},"tpl":{"ausarbeitung":{"label":"Шаблон: письмова робота","desc":"Структурований шаблон Word для письмового аналізу, таблиць і викладу позиції."},"praesentation":{"label":"Шаблон: презентація","desc":"Базова структура PowerPoint зі слайдами титулу, плану, змісту та висновку."},"podcast":{"label":"Шаблон: сценарій подкасту","desc":"Шаблон Word для планування структури, тез і хронометражу вашого подкасту."},"interview":{"label":"Шаблон: план інтерв’ю","desc":"Шаблон Word із переліком запитань для підготовки реального або вигаданого інтерв’ю."},"rollenkarten":{"label":"Шаблон: рольові картки","desc":"Чотири рольові картки для рольових ігор, дискусій за круглим столом і дебатів за/проти."},"storyboard":{"label":"Шаблон: розкадровка для пояснювального відео","desc":"Планування сцена за сценою (зображення, текст, тривалість) для пояснювальних відео."},"gewinntabelle":{"label":"Шаблон: таблиця прибутку (Excel)","desc":"Каркас Excel зі стовпцями P, x, U, Kv, K, G для самостійного розрахунку."},"koordinatensystem":{"label":"Шаблон: порожні системи координат","desc":"Дві порожні системи координат із можливістю підпису для побудови кривих попиту та пропозиції."}},"t":{"1_1":{"t":"Розмежування економіки підприємства (BWL) та економічної теорії (VWL)","e":"Фрауке Петерсен, засновниця Polyphon GmbH, сидить за столом із двома кандидатками: одна вивчала економіку підприємства і претендує на посаду контролера, інша вивчала економічну теорію і претендує на посаду ринкового аналітика. У розмові учні помічають, що обидві говорять про ‘економіку’, але ставлять зовсім різні запитання: одна питає про витрати, прибуток і ліквідність Polyphon, інша – про відсоткові ставки, безробіття та попит на загальному ринку предметів розкоші.","i":["Економічні науки поділяються на економіку підприємства (BWL) та економічну теорію (VWL). BWL досліджує господарювання окремих підприємств (мікрорівень): як компанія на кшталт Polyphon планує, організовує та контролює постачання, виробництво, фінансування та збут?","VWL, натомість, розглядає економіку в цілому (макрорівень) та взаємодію суб’єктів господарювання – приватних домогосподарств, підприємств, держави та закордону: як виникають загальноекономічне зростання, зайнятість, рівень цін і зовнішня торгівля?","Обидві дисципліни тісно пов’язані: рішення у сфері VWL (наприклад, відсоткова політика ЄЦБ) впливають на окремі підприємства, а поведінка багатьох підприємств, своєю чергою, формує економіку в цілому."],"a":["Складіть таблицю порівняння BWL і VWL (предмет вивчення, ключові питання, приклади) та віднесіть щонайменше чотири типові запитання з кейсу Polyphon GmbH до відповідної дисципліни.","Обговоріть у малих групах: у яких моментах загальноекономічні зміни (наприклад, підвищення відсоткових ставок, ціни на сировину) можуть конкретно вплинути на Polyphon GmbH?","Створіть разом із класом цифровий вікторину (наприклад, Kahoot/LearningApps) з ключових понять цього розділу."],"r":"Письмова таблиця + цифрова вікторина (Kahoot/LearningApps)"},"1_2":{"t":"Потреба, платоспроможний попит і попит","e":"На виставці Hi-Fi співробітник відділу продажів Polyphon спостерігає за трьома відвідувачами на стенді: перший ненадовго зупиняється, зітхає ‘Ех, гарний звук був би непогано’ і йде далі. Другий слухає гучномовці, перевіряє ціну 4500 євро і каже: ‘Це я міг би собі дозволити.’ Третій одразу дістає бланк замовлення і сплачує завдаток. Увечері співробітник занотовує: ‘Три реакції, три різні стадії.’","i":["Потреба – це відчуття нестачі, поєднане з бажанням її усунути (наприклад, бажання гарного звуку). Якщо цю потребу підкріплено купівельною спроможністю, вона стає платоспроможним попитом. Якщо цей платоспроможний попит конкретно проявляється на ринку стосовно постачальника, йдеться про попит. Потреби можна класифікувати, зокрема, за нагальністю (екзистенційні, культурні, потреби розкоші).","Для Polyphon це розмежування є ключовим: не кожен, хто ‘хоче’ гучномовець Polyphon, стає платоспроможним клієнтом – лише фактичне рішення про купівлю стає попитом, який відображається у функції ціна-кількість.","Відома система впорядкування людських потреб – піраміда потреб Абрахама Маслоу (1943). Вона розташовує потреби в ієрархії з п’яти рівнів: унизу – фізіологічні базові потреби (наприклад, їжа, сон), далі – потреби в безпеці (наприклад, житло, фінансова захищеність), соціальні потреби (наприклад, приналежність, дружба), потреби в повазі (наприклад, визнання, статус), а на вершині – самореалізація (наприклад, особистісний розвиток). Згідно з теорією Маслоу, люди прагнуть задовольнити вищий рівень лише тоді, коли нижчі рівні вже переважно задоволені.","Товар розкоші, такий як гучномовець Polyphon, можна віднести переважно до верхніх рівнів (повага/самореалізація, наприклад статус, естетика, звукові враження)."],"a":["Віднесіть трьох відвідувачів виставки з вихідної ситуації до понять потреба, платоспроможний попит і попит та обґрунтуйте свою відповідність письмово.","У таблиці віднесіть п’ять заданих прикладів до відповідного поняття (потреба, платоспроможний попит або попит), поставивши хрестик у відповідній колонці. Потім додайте два власні приклади та також їх класифікуйте.","Віднесіть гучномовець Polyphon та два інших довільно обраних товари (наприклад, хліб, замок безпеки, квиток на концерт) до відповідного рівня піраміди Маслоу та обґрунтуйте своє рішення одним-двома реченнями для кожного товару.","У парах створіть коротке пояснювальне відео (макс. 90 сек., наприклад, за допомогою смартфона) про три кроки потреба – платоспроможний попит – попит на прикладі довільно обраного продукту."],"r":"Заповнена таблиця класифікації + коротке пояснювальне відео (прибл. 90 сек.)"},"1_3":{"t":"Пропозиція товарів, види товарів (благ)","e":"Для виготовлення гучномовця Polyphon підприємству потрібне свіже повітря у виробничому цеху (доступне безкоштовно), тропічна деревина (яку потрібно дорого закуповувати), час роботи ЧПУ-фрезера (обмежена доступність) та послуга зовнішньої логістичної компанії для доставки в країни Перської затоки. Новий учень здивовано запитує: ‘Хіба це все насправді те саме – ‘благо’?’","i":["Блага – це всі речі, придатні для задоволення людських потреб; вони потрібні як окремим людям, так і підприємствам. Блага можна класифікувати за кількома критеріями: (1) За доступністю розрізняють вільні блага (наявні в необмеженій кількості, без ціни, наприклад повітря) та економічні (обмежені) блага, які мають ціну.","(2) За матеріальною природою розрізняють матеріальні блага (реальні, відчутні, наприклад деревина або готовий гучномовець) та нематеріальні блага (наприклад, послуги, патенти).","(3) За суперництвом і винятковістю розрізняють чотири типи благ: якщо користувачів можна виключити з користування ТА існує суперництво (використання однією особою виключає інших), це приватне благо (наприклад, автомобіль). Якщо виключення можливе, але суперництва немає, йдеться про клубне благо (наприклад, платний телеканал). Якщо виключення неможливе, але суперництво є, це спільне благо (наприклад, рибні запаси в морі). Якщо немає ні виключення, ні суперництва, це (чисте) суспільне благо (наприклад, оборона країни).","(4) За призначенням використання розрізняють споживчі блага (споживаються для задоволення потреб) та інвестиційні блага (використовуються для отримання прибутку); в обох категоріях додатково розрізняють блага короткострокового користування (споживаються одразу) та блага тривалого користування (використовуються протягом тривалого періоду).","(5) За взаємним співвідношенням, нарешті, розрізняють блага-замінники, які можуть заміщувати одне одного (наприклад, апельсиновий і вишневий сік), та взаємодоповнювальні блага, які доповнюють одне одного (наприклад, чай і чайний пакетик)."],"a":["Віднесіть чотири приклади з вихідної ситуації до відповідних видів благ (вільне/економічне благо, матеріальне/нематеріальне, споживче/виробниче благо) та обґрунтуйте кожну відповідність одним реченням.","Розмістіть наступні блага в таблиці 2x2 за суперництвом і винятковістю та додайте до кожного з чотирьох полів власний приклад: гучномовець Polyphon, громадський парк, питна вода з озера, зашифрована стрімінгова підписка.","На прикладі Polyphon поясніть різницю між благом короткострокового та тривалого користування, а також між споживчим і інвестиційним благом, і знайдіть відповідний приклад із компанії для кожної категорії.","Назвіть для гучномовця Polyphon приклад блага-замінника та взаємодоповнювального блага і обґрунтуйте свій вибір.","Візьміть участь у вікторині Kahoot про види благ або складіть самі п’ять запитань для вікторини для однокласників."],"r":"Письмова таблиця класифікації + вікторина Kahoot"},"1_4":{"t":"Економічні принципи, економічна поведінка (homo oeconomicus, поведінкова економіка, максимізація прибутку та корисності)","e":"У Polyphon потрібно ухвалити рішення: для нової серії гучномовців розглядаються два види деревини. Варіант A забезпечує точно таке саме звучання, як варіант B, але коштує на 15 % дешевше. Керівництво чітко обирає варіант A – ‘Ми досягаємо мети з меншими витратами.’ Водночас Фрауке Петерсен уже кілька тижнів приватно роздумує над купівлею нового службового автомобіля і зрештою спонтанно обирає модель, яка їй найбільше ‘подобається’ – хоча інша модель об’єктивно пропонує більше комплектації за ті самі гроші.","i":["Економічний принцип описує раціональну господарську поведінку: принцип мінімуму (досягти заданої мети з якомога меншими витратами ресурсів) і принцип максимуму (досягти максимально можливого результату із заданими ресурсами).","Модель homo oeconomicus передбачає повністю раціональну людину, яка максимізує корисність або прибуток і володіє повною інформацією. Однак поведінкова економіка показує, що реальні люди часто систематично відхиляються від цього ідеалу – наприклад, через несхильність до втрат, соціальні норми чи почуття справедливості (наприклад, Канеман/Тверскі).","Для підприємств зазвичай визначальним є максимізація прибутку, для приватних домогосподарств – максимізація корисності."],"a":["Проаналізуйте обидві ситуації з вихідної ситуації: яка з них більше відповідає моделі homo oeconomicus, а яка демонструє відхилення поведінкової економіки? Обґрунтуйте письмово.","Дослідіть класичний експеримент поведінкової економіки (наприклад, гра ‘ультиматум’, ефект володіння) і представте його класу в короткій 5-хвилинній презентації.","Обговоріть дискусійно: чи варто Polyphon використовувати ‘підштовхування’ (наприклад, свідоме оформлення торговельного середовища), щоб впливати на рішення про купівлю? Зафіксуйте письмово свої аргументи за і проти."],"r":"Коротка презентація (5 хв.) + письмовий список аргументів за і проти"},"1_5":{"t":"Господарська діяльність у полі напруги між ринком, екологічною стійкістю та соціальною відповідальністю","e":"Досі Polyphon закуповувала тропічну твердолистяну деревину з Південної Америки для корпусів гучномовців – звук унікальний, але шлях транспортування довгий, а походження важко повністю простежити. Екологічна організація публічно критикує кількох виробників галузі за несталу заготівлю деревини. Керівництво обговорює: перейти на сертифіковану, місцеву деревину – з можливими втратами якості звуку та вищими витратами – чи зберегти нинішній курс?","i":["Господарська діяльність не відбувається у вакуумі, а перебуває в полі напруги між отриманням прибутку, екологічною стійкістю (збереження обмежених ресурсів, захист клімату) та соціальною відповідальністю (справедливі умови праці, відповідальність у ланцюгу постачання).","Такі концепції, як корпоративна соціальна відповідальність (КСВ) або керівний принцип сталого розвитку (‘задовольняти потреби сучасності, не ставлячи під загрозу здатність майбутніх поколінь задовольняти власні потреби’, доповідь Брундтланд 1987 року), описують спробу узгодити економічні, екологічні та соціальні цілі.","Для таких компаній, як Polyphon, це часто означає конфлікт цілей: більш сталі альтернативи іноді дорожчі або змінюють продукт."],"a":["У групах опрацюйте по одній перспективі (керівництво, екологічна організація, клієнти, виробничий персонал) і розіграйте їхню позицію щодо дилеми з деревиною у форматі дискусії за круглим столом.","Поясніть письмово, який конфлікт цілей між економічними, екологічними та соціальними цілями видно на прикладі Polyphon, і які аргументи за та проти переходу на сертифіковану, місцеву деревину.","У парах розробіть і проведіть вигадане інтерв’ю з власницею Фрауке Петерсен на тему ‘Чи можна поєднати стале господарювання з прагненням до прибутку?’. Підготуйте щонайменше шість запитань для інтерв’ю і сформулюйте відповідні відповіді з погляду керівництва; для змістовної підготовки використайте також самостійно знайдений практичний приклад з іншої галузі. Інтерв’ю можна оформити письмово або зняти як аудіо- чи відеозапис (рольова гра у парах)."],"r":"Дискусія за круглим столом (рольова гра) + інтерв’ю з власницею (письмово або як аудіо-/відеозапис)"},"2_1":{"t":"Поняття, види та розмежування факторів виробництва","e":"Щоб виготовити один-єдиний гучномовець Polyphon, потрібна майстерня в Гамбурзі-Альтоні (земельна ділянка та цех), майстерність столярів і акустиків, а також машини, задіяний капітал і знання, накопичені за роки розробки. Під час екскурсії мануфактурою інвестор запитує: ‘Що саме тут є ‘фактором виробництва’ – деревина, персонал чи машини?’","i":["Фактори виробництва – це всі засоби, які комбінують для виробництва товарів і послуг. Економічна теорія розрізняє дві групи: первинні (базові) та похідні (вторинні) фактори виробництва.","До первинних факторів належать природа (земля) і праця. Фактор природа (земля) далі поділяється на фактор оброблюваної землі (сільськогосподарські угіддя), фактор видобутку (корисні копалини та сировина) і фактор розташування (площа як місце розміщення підприємств). Фактор праця поділяється на фізичну працю (ручні, фізичні види діяльності), розумову працю (планування, організація, розробка), а також якісну працю (освіта, вміння, досвід) і кількісну працю (чистий робочий час/обсяг праці).","До похідних факторів належать капітал і знання (освіта). Капітал поділяється на речовий капітал (фактично вироблені засоби виробництва, такі як машини чи інструменти) і грошовий капітал (попередній етап речового капіталу, тобто фінансові кошти, які ще потрібно інвестувати в речовий капітал). Знання (освіта) поділяється на шкільну освіту, професійну підготовку, навчання у виші та ключові компетенції.","Капітал і знання вважаються ‘похідними’, оскільки виникають лише завдяки використанню первинних факторів – праці та землі (наприклад, машина виникає лише завдяки праці, яка переробляє сировину, здобуту з землі). Між працею і капіталом також існує відношення заміщення: підприємство може замінити людську працю, залучаючи більше капіталу (наприклад, машини, автоматизація), і навпаки. Кожен фактор виробництва має свою ціну: праця винагороджується заробітною платою, земля – земельною рентою, а капітал – відсотком.","У Polyphon майстерню (земля), кваліфікованих працівників (праця), машини та задіяний грошовий капітал (капітал), а також кваліфікацію персоналу (знання) можна віднести до чотирьох факторів. З факторами виробництва також пов’язані типові суспільні проблеми: щодо землі – питання екологічної стійкості, щодо праці – безробіття, щодо капіталу – питання капітального запасу (рівня інвестицій) економіки, а щодо фактора знання – такі теми, як дослідження PISA чи плата за навчання.","Скільки економіка може максимально виробити за наявних факторів виробництва, можна показати за допомогою кривої виробничих можливостей (також званої трансформаційною кривою). Для двох благ вона показує, які комбінації кількостей ще досяжні за повного та ефективного використання всіх факторів виробництва. Точки на кривій є ефективними, точки всередині кривої показують неповне використання наявних ресурсів, а точки поза кривою недосяжні за наразі доступних факторів виробництва. Крива зазвичай має опуклу (угнуту) форму, оскільки фактори виробництва не можна довільно переміщувати між двома благами: чим більше ресурсів спрямовується на виробництво одного блага, тим вищими стають альтернативні витрати для іншого блага.","У Polyphon це можна було б спрощено показати, якби майстерня з наявними факторами виробництва могла виготовляти або гучномовці, або високоякісні меблі: якби всю потужність спрямували на гучномовці, виникла б максимально можлива кількість гучномовців при нулі меблів — і навпаки. Кожна проміжна комбінація лежить на трансформаційній кривій, доки всі майстерні повністю завантажені. Розширення факторів виробництва (наприклад, завдяки новому виробничому цеху чи більшій кількості кваліфікованих кадрів) зсунуло б усю криву назовні і тим самим дозволило б одночасно збільшити виробництво обох благ."],"a":["Проведіть парне експертне вправляння (метод ‘пилки’) щодо факторів виробництва: сформуйте експертні групи – група A опрацьовує первинні фактори виробництва (природа/земля з факторами обробки, видобутку і розташування, а також праця з фізичною/розумовою та якісною/кількісною працею), група B опрацьовує похідні фактори виробництва (капітал з речовим і грошовим капіталом, а також знання/освіта зі шкільною освітою, професійною підготовкою, навчанням у виші та ключовими компетенціями). Потім утворіть змішані пари (по одному учаснику з кожної групи) і поясніть одне одному свої експертні теми.","Віднесіть щонайменше вісім конкретних ресурсів Polyphon GmbH до чотирьох факторів виробництва (таблиця) і додайте в кожному випадку, чи це первинний, чи похідний фактор.","Поясніть письмово, чому капітал і знання називають ‘похідними’ факторами виробництва, і проілюструйте на прикладі виробництва Polyphon відношення заміщення між працею і капіталом.","Опрацюйте наступний практичний приклад для розрізнення субституційних і лімітаційних факторів виробництва: для остаточного складання гучномовця Polyphon потрібні точно один корпус, один комплект шасі та один джгут проводів на одиницю – якщо однієї з цих деталей бракує, жоден додатковий гучномовець не можна завершити, незалежно від того, скільки є інших деталей (лімітаційна комбінація факторів, фіксоване співвідношення використання). Натомість під час обробки поверхні корпусів більше використання машин (автоматичні шліфувальні верстати) може замінити частину годин ручної праці без погіршення кінцевого результату (субституційна комбінація факторів, змінне співвідношення використання). Поясніть своїми словами різницю між лімітаційними та субституційними факторами виробництва і знайдіть ще по одному прикладу з довільно обраного виробничого процесу.","Намалюйте для спрощеної майстерні Polyphon, описаної в інформаційному тексті (гучномовці проти меблів), трансформаційну криву з розумно підписаними осями, позначте по одній точці на кривій, всередині та поза нею, і поясніть, що означає кожна з цих трьох точок. Поясніть також, як змінилася б крива, якби Polyphon найняла додаткових кваліфікованих працівників."],"r":"Парне експертне вправляння (усно) + таблична класифікація + графічне зображення (трансформаційна крива)"},"2_2":{"t":"Національний і міжнародний поділ праці, причини безробіття, структурні зміни, рівень безробіття","e":"Надалі Polyphon більше не хоче виконувати кожен виробничий крок самостійно: замість того щоб самостійно відливати металеві деталі для звукових перетворювачів, буде залучено спеціалізованого постачальника з Чехії – він може постачати дешевше і з вищою якістю. Водночас місцева газета повідомляє, що в районі гамбурзького порту традиційні верфі скорочують робочі місця, тоді як IT- і логістичні компанії відчайдушно шукають персонал.","i":["Поділ праці означає, що виробничий процес розбивають на кілька етапів, які виконують різні люди, підприємства чи економіки. Адам Сміт (1723–1790), засновник класичної економічної теорії, уже на прикладі шпилькової фабрики показав, який приріст продуктивності дає поділ праці: непідготовлений робітник самостійно навряд чи міг би виготовити більше однієї, максимум 20 шпильок на день. Однак якщо розбити виробництво на близько 18 спеціалізованих операцій (витягування дроту, вирівнювання, різання, загострення, насаджування голівки тощо), десятеро робітників разом могли виготовляти близько 48 000 шпильок на день – приблизно у 200–400 разів більше, ніж міг би зробити кожен окремо.","Розрізняють кілька рівнів поділу праці: внутрішньофірмовий поділ праці розбиває виробничі процеси всередині підприємства на етапи; інженер Фредерік В. Тейлор удосконалив цей принцип на початку XX століття (тейлоризм), Генрі Форд втілив його за допомогою конвеєрного виробництва (фордизм) і завдяки цьому знизив ціну автомобіля Ford Model T з 1909 по 1926 рік з 950 до 290 доларів.","Загальногосподарський (національний) поділ праці описує розподіл економічної діяльності між трьома секторами економіки (первинний: видобуток сировини, вторинний: переробка, третинний: послуги). Згідно з гіпотезою трьох секторів Жана Фурастьє, центр ваги економіки в ході економічного розвитку зміщується від первинного через вторинний до третинного сектору – Німеччину з другої половини XX століття вважають сервісним суспільством.","Міжнародний поділ праці, нарешті, описує транскордонний розподіл виробничих етапів між різними країнами, наприклад, коли сировину видобувають в одній країні, проміжні продукти виготовляють у другій, а кінцеві продукти продають у третій (наприклад, вирощування бавовни, ткання і пошиття джинсів у різних країнах перед продажем у Німеччині).","Хоча поділ праці підвищує продуктивність, кількість і якість постачання товарів, надмірна спеціалізація також несе ризики, такі як одноманітність, відчуження та навантаження на здоров’я працівників, а також – у разі міжнародного перенесення виробництва – втрату робочих місць у промислово розвинених країнах."],"a":["Складіть огляд трьох рівнів поділу праці (внутрішньофірмовий, загальногосподарський/гіпотеза трьох секторів, міжнародний) з одним прикладом з інформаційного тексту та одним власним прикладом для кожного.","На прикладі шпильок Адама Сміта поясніть, чому поділ праці підвищує продуктивність, і назвіть письмово два можливих недоліки широкого поділу праці (наприклад, одноманітність, відчуження, втрата робочих місць через перенесення виробництва).","На прикладі Polyphon і постачальника з Чехії поясніть перевагу міжнародного поділу праці і назвіть можливі ризики (наприклад, залежність, проблеми з ланцюгом постачання).","Потім у груповій роботі дослідіть в інтернеті чотири типи причин безробіття (кон’юнктурне, структурне, сезонне і фрикційне безробіття) і віднесіть до кожного типу причин реальний приклад – використайте також приклад ‘верфі скорочують робочі місця, IT-компанії шукають персонал’ з вихідної ситуації, а також актуальний рівень безробіття та його динаміку з вебсайту Федерального агентства зайнятості.","Насамкінець у групах створіть подкаст (5–8 хвилин) на тему ‘Як ми можемо боротися з безробіттям?’. Використайте як фактичну основу статтю ‘Arbeitsmarkttheorien und -konzepte’ (теорії та концепції ринку праці) Федерального агентства з політичної освіти (джерело нижче) і зіставте в ньому щонайменше два різні економіко-політичні підходи до боротьби з безробіттям."],"r":"Письмовий огляд і аналіз + результати дослідження щодо безробіття + подкаст (5–8 хв.)"},"2_3":{"t":"Використання землі та її межі, фактори розташування, Німеччина як бізнес-локація","e":"Для запланованого другого виробничого цеху Polyphon розглядає три можливі розташування: промислову зону біля гамбурзького порту (високі ціни на землю, але близькість до імпорту деревини та кваліфікованих кадрів), дешевшу ділянку в передмісті (нижча орендна плата, але гірше транспортне сполучення), а також розташування в Чехії (значно нижчі витрати на працю, але довші шляхи транспортування і менше спеціалізованих кадрів для мануфактурної роботи).","i":["Фактор виробництва земля охоплює, окрім самої площі (земля розташування/обробки), також родовища корисних копалин (земля видобутку) та екологічні функції (екологічна земля). Землю не можна збільшити – її використання наштовхується на природні межі.","Для розташування підприємств важливу роль відіграють ‘м’які’ та ‘жорсткі’ фактори розташування: жорсткі фактори об’єктивно вимірювані (ціни на землю, рівень заробітної плати, транспортне сполучення, податки), м’які фактори більш суб’єктивні (імідж регіону, рекреаційна цінність, наявність кваліфікованих кадрів). У міжнародному порівнянні Німеччину вважають країною з високими зарплатами, але водночас із високими технологіями та інфраструктурою і стабільною правовою системою."],"a":["Оцініть три варіанти розташування для Polyphon за допомогою щонайменше чотирьох жорстких і двох м’яких факторів розташування у формі матриці рішень.","Дослідіть актуальну газетну статтю на тему ‘Німеччина як бізнес-локація’ і письмово підсумуйте основні тези (вкажіть джерело!).","Представте класу свою рекомендацію щодо розташування для Polyphon разом з обґрунтуванням у короткій презентації."],"r":"Матриця рішень + аналіз газетної статті + коротка презентація"},"2_4":{"t":"Модель простого та розширеного економічного кругообігу, комбінація і заміщення факторів виробництва","e":"Новий практикант у Polyphon має пояснити керівництву за допомогою схеми, як підприємство економічно пов’язане з приватними домогосподарствами (клієнти та співробітники), банками (кредити та заощадження), державою (податки та державні послуги) і закордоном (імпорт деревини, плани експорту). Водночас керівництво виробництва розмірковує, чи варто на наступному етапі виробництва придбати нову машину (більше капіталу), щоб заощадити на персоналі (менше праці) – чи навпаки.","i":["Простий економічний кругообіг показує потоки товарів і грошей між приватними домогосподарствами та підприємствами: домогосподарства надають працю, землю та капітал і отримують за це дохід, за який, своєю чергою, купують товари підприємств.","Розширений економічний кругообіг додає банки (заощадження/кредити), державу (податки/трансферти/суспільні блага) та закордон (імпорт/експорт) і відображає реальність більш диференційовано.","Фактори виробництва можна комбінувати у різних співвідношеннях (наприклад, більше ручної праці порівняно з більшим використанням машин); заміщенням факторів називають ситуацію, коли один фактор замінюють іншим, наприклад працю – капіталом (автоматизація)."],"a":["Намалюйте (цифрово або на папері) розширений економічний кругообіг і внесіть до кожної стрілки конкретний приклад з кейсу Polyphon.","Поясніть письмово два обмеження моделі кругообігу стосовно реальності (наприклад, спрощення, відсутність запасів/часового лагу).","Обговоріть рішення ‘більше машин замість більшого персоналу’ з погляду заміщення факторів і підготуйте до цього коротку рольову гру (керівництво виробництва проти виробничої ради).","У груповій роботі створіть пояснювальну презентацію (слайди або коротке відео) на тему комбінації і заміщення факторів виробництва, використовуючи другий, довільно обраний приклад підприємства."],"r":"Схема (економічний кругообіг) + рольова гра + пояснювальна презентація/відео"},"2_5":{"t":"Процес формування капіталу, заощадження та інвестування","e":"Polyphon потребує 2 мільйони євро для нового виробничого цеху. Керівництво розглядає три шляхи: банківський кредит, залучення нового партнера (власний капітал), або відмову від розподілу прибутку протягом кількох років, щоб інвестувати з нерозподіленого прибутку (‘самофінансування’). Водночас учень Polyphon розмірковує, чи не заощадити свою першу учнівську зарплату, щоб через п’ять років профінансувати навчання у виші.","i":["Формування капіталу виникає завдяки відмові від споживання (заощадженню) і подальшому інвестуванню заощаджених коштів у речовий капітал (наприклад, машини, будівлі). На рівні економіки в цілому заощадження домогосподарств протистоять інвестиційним потребам підприємств; банки виконують у цьому процесі функцію фінансового посередництва (спрямування капіталу).","Підприємства можуть фінансуватися за рахунок власного капіталу (наприклад, внесків партнерів, нерозподіленого прибутку) або позикового капіталу (наприклад, банківських кредитів, облігацій). Відсоток – це ціна за надання капіталу, і він впливає як на схильність приватних домогосподарств до заощадження, так і на готовність підприємств інвестувати."],"a":["Порівняйте для Polyphon три способи фінансування (кредит, новий партнер, самофінансування) з погляду переваг і недоліків (зокрема, права голосу, відсоткові витрати, гнучкість) у таблиці.","На прикладі заощаджень учня поясніть загальноекономічний зв’язок між заощадженням та інвестуванням (процес формування капіталу) за допомогою короткої схеми.","У групах створіть презентацію на тему ‘Як працює банківський кредит для підприємств?’, включно з дослідженням відсоткових ставок і застав."],"r":"Порівняльна таблиця + схема + групова презентація"},"3_1":{"t":"Виробничий, розподільчий метод і метод кінцевого використання; концепція резидентства та концепція громадянства","e":"Економічний журналіст досліджує статтю про німецьку індустрію Hi-Fi-техніки преміум-класу і хоче з’ясувати, наскільки такі компанії, як Polyphon, сприяють загальноекономічним показникам Німеччини. Він натрапляє на поняття ‘валовий внутрішній продукт’ і дивується, що, за даними Федерального статистичного відомства, існує аж три різні способи його розрахунку, які мають привести до одного й того самого результату.","i":["Валовий внутрішній продукт (ВВП) вимірює вартість усіх товарів і послуг, вироблених у країні протягом одного року (за вирахуванням проміжного споживання), і його можна визначити трьома рівнозначними за результатом способами розрахунку: у виробничому методі додають валову додану вартість усіх галузей економіки (вартість виробництва мінус проміжне споживання, плюс податки на продукти, мінус субсидії).","Метод кінцевого використання додає всі витрати (приватне та державне споживання, інвестиції, експорт мінус імпорт).","Розподільчий метод підсумовує отримані доходи (оплату праці найманих працівників, підприємницькі та майнові доходи, податки мінус субсидії).","Концепція резидентства охоплює економічні показники в межах кордонів країни (незалежно від громадянства), тоді як концепція громадянства (валовий національний дохід) охоплює показники всіх громадян країни, незалежно від того, де їх було створено."],"a":["Складіть інформаційний листок про систему національних рахунків з визначеннями трьох методів розрахунку, а також концепції резидентства і концепції громадянства.","Розробіть для кожного з трьох методів розрахунку власний приклад з умовними цифрами (на основі невеликої економіки з підприємством на кшталт Polyphon) і покажіть, що всі три методи ведуть до однакового ВВП.","Дослідіть на сайті destatis.de актуальні показники ВВП Німеччини і порівняйте їх зі своїми умовними прикладами розрахунків.","Обміркуйте письмово: чому доцільно мати кілька методів розрахунку, якщо вони мають вести до однакового результату?"],"r":"Інформаційний листок + власний приклад розрахунку + письмове міркування"},"3_2":{"t":"ВВП та його понятійна система, межі зростання, розширення до еколого-економічних рахунків","e":"У студентському журналі публікують карикатуру: країна з рекордним зростанням ВВП, але забрудненими річками, перевантаженими лікарнями і зростаючою нерівністю доходів. Підпис під зображенням: ‘Багатші, але щасливіші?’ У класі виникає дискусія про те, чи справді ВВП є правильним мірилом добробуту – і як це пов’язано з такою компанією, як Polyphon, зростання якої також враховується у ВВП.","i":["ВВП – це суто виробничий показник: він вимірює вартість наданих послуг, але не їх розподіл, екологічні наслідки чи неоплачувану працю (наприклад, домашню роботу та догляд).","Критика ВВП як мірила добробуту включає: відсутність урахування екологічної шкоди та споживання ресурсів, відсутність інформації про розподіл доходів і майна, невраховування неоплачуваної праці, відсутність відображення якості життя/здоров’я/освіти, а також проблему того, що навіть ‘шкідливі’ види діяльності (наприклад, ремонт після екологічної шкоди) підвищують ВВП.","Як альтернативи чи доповнення обговорюють, зокрема, Індекс людського розвитку (ІЛР), екологічний слід або індекси щастя. Еколого-економічні рахунки (УГР) розширюють класичну систему національних рахунків показниками споживання ресурсів та викидів."],"a":["Сформулюйте щонайменше п’ять пунктів критики ВВП як показника добробуту і підкріпіть їх прикладом.","Представте дві альтернативи ВВП (наприклад, ІЛР, екологічний слід) і порівняйте їхню пояснювальну силу з ВВП у таблиці.","Обговоріть у рольовій грі (підприємниця Фрауке Петерсен проти екологічної активістки проти економічної політикині) питання: ‘Чи потрібен Німеччині новий спосіб вимірювання добробуту?’","Напишіть міркування: що означають ‘межі зростання’ для компанії, що зростає, як-от Polyphon?"],"r":"Письмова робота + порівняльна таблиця + рольова гра/дискусія за круглим столом"},"4_1":{"t":"Визначальні чинники попиту і пропозиції, форма кривих, еластичності, закон спадної віддачі","e":"Після статті в журналі про ‘найексклюзивніші гучномовці Європи’ Polyphon переживає короткочасне зростання попиту, хоча ціна залишається незмінною. Водночас керівництво виробництва розмірковує, чи справді додаткова виробнича зміна пропорційно збільшує кількість гучномовців – чи, починаючи з певної точки, додатковий обсяг на одного додаткового працівника зменшується через дефіцит інструментів і робочих місць.","i":["Під попитом розуміють бажання придбати товар чи послугу, щоб задовольнити ним потреби. Попит на товар зростає, коли ціна знижується, і зменшується, коли ціна зростає – цю залежність називають законом попиту, і він діє за умови, що всі інші чинники впливу (уподобання, ціни на подібні товари, дохід) залишаються незмінними.","Залежність між ціною і попитуваною кількістю можна зобразити у вигляді кривої попиту (ціна на осі y, кількість на осі x); зазвичай вона йде зверху зліва донизу праворуч. Цей від’ємний нахил пояснює перший закон Госсена (закон спадної граничної корисності): з кожною додатковою спожитою одиницею товару додаткова корисність (гранична корисність) зменшується, тому споживачі готові платити за додаткові одиниці лише нижчу ціну.","Окрім ціни, на попит впливають інші чинники: сила потреб, наявність і ціни товарів-замінників і взаємодоповнювальних товарів, мода і тренди, якість товарів, технічний розвиток, а також очікування споживачів щодо майбутнього. Зміни ціни спричиняють рух вздовж наявної кривої попиту, тоді як зміни інших чинників зсувають усю криву праворуч (більше попиту) або ліворуч (менше попиту).","У рідкісних випадках виникає аномальний попит, коли підвищення ціни призводить до збільшення попитуваної кількості – наприклад, через ефект сноба (висока ціна виглядає ексклюзивно), ефект передбачуваної якості (висока ціна асоціюється з високою якістю) або у випадку товарів Гіффена (для товарів без альтернатив підвищення ціни призводить до того, що інші, дорожчі товари замінюють цим товаром).","Цінова еластичність попиту вимірює, наскільки сильно попитувана кількість реагує на зміну ціни; вона розраховується як відсоткова зміна попиту, поділена на відсоткову зміну ціни (зазвичай множиться на –1, щоб отримати додатне значення). Якщо значення більше за 1, попит називають еластичним (сильна реакція кількості), якщо менше за 1 – нееластичним (слабка реакція кількості); за абсолютно еластичного попиту будь-яку кількість можна продати за заданою ціною, тоді як за абсолютно нееластичного попиту (E=0) попитувана кількість не змінюється взагалі, попри зміну ціни.","Дзеркально до цього крива пропозиції описує залежність між ціною і пропонованою кількістю: згідно із законом пропозиції, підприємства збільшують пропозицію при зростанні цін і зменшують її при падінні цін, щоб покривати витрати й отримувати прибуток. Крива пропозиції зсувається, коли змінюються інші чинники, окрім ціни, такі як витрати виробництва, цілі постачальників, конкурентна ситуація, ціни на інші товари, сезонні впливи, законодавчі рамки чи економічна кон’юнктура – найважливішим чинником впливу тут є витрати та доступність необхідних факторів виробництва.","Для пропозиції також можна розрахувати цінову еластичність (відсоткова зміна пропонованої кількості, поділена на відсоткову зміну ціни): якщо постачальники можуть швидко адаптувати свої виробничі потужності, вони реагують еластично; якщо адаптація технічно неможлива або можлива лише повільно, вони реагують нееластично, аж до абсолютно нееластичної реакції. Закон спадної віддачі доповнює цей погляд з боку пропозиції: якщо підприємство збільшує використання одного фактора виробництва (наприклад, праці) за незмінних інших факторів, приріст обсягу спочатку зростає, але, починаючи з певної точки, знову зменшується (спадна гранична віддача)."],"a":["На основі наведених таблиць значень з щотижневого ринку в Унні побудуйте в одній системі координат криву попиту та криву пропозиції на картоплю: попит – ціна 0 €/5000 кг, 2 €/3000 кг, 4 €/1000 кг, 5 €/0 кг; пропозиція – ціна 0 €/0 кг, 1 €/1000 кг, 3 €/3000 кг, 5 €/5000 кг. Позначте приблизну точку перетину обох кривих.","На своєму графіку відобразіть кольором три реальні сценарії і поясніть у кожному випадку, чи йдеться про рух вздовж кривої, чи про зсув кривої: (a) постачальники підвищують ціну з 2 € до 2,50 € за кг – як змінюється попитувана кількість? (b) дохід відвідувачів ринку зростає на 50 %. (c) після кулінарної демонстрації відомого шеф-кухаря відвідувачі частіше купують пасту замість картоплі.","Розрахуйте цінову еластичність попиту для наступних двох реальних прикладів і класифікуйте відповідний попит як еластичний чи нееластичний: (1) ціна на плоскі монітори падає на 20 % з 500 € до 400 €, попит зростає на 100 % з 10 000 до 20 000 одиниць. (2) ціна за літр опалювального мазуту зростає на 25 % з 0,40 € до 0,50 €, попит падає на 10 % з 5000 до 4500 літрів. Обґрунтуйте свій результат у кожному випадку властивостями товару."],"r":"Графічне зображення + письмовий розрахунок"},"4_2":{"t":"Види та форми ринків","e":"Polyphon наразі є єдиним постачальником рупорних гучномовців такого типу конструкції у світі – зовсім інше середовище, ніж ринок стандартних гучномовців, на якому за клієнтів конкурують сотні виробників. Інвестор запитує: ‘На якому ринку насправді працює Polyphon – і що станеться, коли патент закінчиться через 15 років?’","i":["Ринки можна класифікувати за різними критеріями: за предметом (ринок товарів, праці, капіталу, валютний ринок), за просторовим охопленням (локальний, регіональний, національний, міжнародний/світовий ринок) та за формою ринку, тобто кількістю постачальників і споживачів (поліполія, олігополія, монополія – кожна також дзеркально відображена з боку попиту як олігопсонія, монопсонія).","Також розрізняють досконалі ринки (однорідні товари, повна прозорість ринку, відсутність уподобань, безмежно швидка реакція) і недосконалі ринки, які переважно трапляються в реальності."],"a":["Класифікуйте ринок гучномовців Polyphon сьогодні (за патентного захисту) та можливий ринок після закінчення патенту за формою ринку і обґрунтуйте класифікацію.","Складіть огляд (інтелект-карту або таблицю) різних видів ринків (за предметом, просторовим охопленням, формою ринку) з одним власним прикладом для кожного.","Обговоріть: які стратегічні наслідки могло б мати для Polyphon закінчення дії патенту (перехід від монополії до олігополії)?"],"r":"Інтелект-карта/таблиця + письмові результати обговорення"},"4_3":{"t":"Формування ціни в моделі досконалої конкуренції, функція рівноважної ціни","e":"На відміну від Polyphon, вигаданий конкурент ‘ClearSound AG’ працює на масовому ринку простих Bluetooth-колонок: сотні постачальників, майже ідентичні продукти, добре поінформовані клієнти. Учень порівнює: ‘У нас ціну визначає керівництво, а в ClearSound, схоже, її визначає сам ринок.’","i":["У моделі досконалої конкуренції (досконалий ринок, поліполія) окремі постачальники і споживачі не можуть впливати на ціну (вони ‘приймають ціну’). Ціна формується в точці перетину загальної кривої пропозиції і попиту як рівноважна ціна: за цією ціною пропонована і попитувана кількості збігаються, і не виникає ні надлишку, ні дефіциту.","Якщо ринкова ціна вища за рівноважну, виникає надлишок пропозиції, що спонукає постачальників знижувати ціни; якщо вона нижча, виникає надлишок попиту, що підвищує ціни. Таким чином, ринок прагне до саморегулювання (‘невидима рука’)."],"a":["Побудуйте діаграму попиту і пропозиції для вигаданого ринку ClearSound і позначте рівноважну ціну, надлишок пропозиції та надлишок попиту.","На основі таблиць значень для картоплі з щотижневого ринку в Унні (завдання з теми 4.1: попит 0 €/5000 кг, 2 €/3000 кг, 4 €/1000 кг, 5 €/0 кг; пропозиція 0 €/0 кг, 1 €/1000 кг, 3 €/3000 кг, 5 €/5000 кг) виведіть лінійну функцію попиту та лінійну функцію пропозиції залежно від ціни, розрахуйте на їх основі рівноважну ціну і рівноважну кількість та порівняйте результат зі своїм графічним розв’язком із теми 4.1.","Дослідіть актуальну газетну статтю про ринок із сильною ціновою конкуренцією (наприклад, продукти харчування, подорожі, електроенергія) і класифікуйте описані цінові зміни відповідно до моделі."],"r":"Графічне зображення + розрахунок + письмовий аналіз газетної статті"},"4_4":{"t":"Формування ціни в поліполії, олігополії та монополії (включно з втратою добробуту, надлишком споживача і виробника)","e":"Під час обідньої перерви троє учнів Polyphon розмовляють на заправці про ціни на бензин: усі заправки в окрузі підвищили свої ціни того самого ранку рівно на шість центів, хоча жодної помітної змови між ними не було. ‘Це не може бути випадковістю – хіба це не заборонена цінова змова, тобто картель?’, запитує один з учнів. Інший заперечує: ‘Можливо, вони просто копіюють ціни одна одної, без жодної домовленості.’ Троє вирішують розібратися з цим питанням на уроці – також тому, що самій Polyphon потрібно визначити ціну на свій новий гучномовець.","i":["Оскільки Polyphon як монополіст не стикається з прямою конкуренцією, підприємство може самостійно вирішувати щодо ціни, яка максимізує прибуток (‘той, хто встановлює ціну’). Прибуток отримується з виторгу (ціна помножена на кількість, де кількість залежить від ціни через функцію ціна-кількість) за вирахуванням витрат (постійні витрати, такі як витрати на розробку, та змінні витрати на одиницю). На відміну від поліполії (де ціну приймають, і вона формується в рівновазі попиту і пропозиції), монополіст може встановити вищу ціну за меншої кількості. Це, як правило, призводить до втрати добробуту порівняно з досконалою конкуренцією: надлишок споживача (вигода покупців, які були б готові платити більше) зменшується сильніше, ніж зростає надлишок виробника (прибуток постачальників).","В олігополії кілька постачальників ділять ринок між собою; вони взаємозалежні один від одного, оскільки будь-яке рішення одного постачальника щодо ціни одразу впливає на можливості збуту інших. У господарській практиці можна спостерігати три типові моделі поведінки олігополістів:","(1) Утворення картелю/фіксація цін: постачальники домовляються – зазвичай таємно і незаконно – про спільне підвищення цін, щоб штучно усунути конкуренцію (приклад: кілька німецьких пивоварень оштрафовано Федеральним картельним відомством на мільйони євро за те, що вони через особисті контакти домовлялися про підвищення цін на розливне і пляшкове пиво).","(2) Паралельна поведінка/цінове лідерство: без явної домовленості постачальники спостерігають одне за одним і переймають ціни, тому ціни все одно рухаються в одному напрямку (приклад: Федеральне картельне відомство встановило на ринку автозаправних станцій, що ціни часто одночасно рухалися в одному напрямку, оскільки заправки постійно спостерігають за цінами конкурентів і переймають їх – підвищення цін зазвичай було значно різкішим, ніж їх зниження).","(3) Цінова війна/витіснювальна конкуренція: постачальники агресивно знижують ціни одне проти одного, щоб отримати частку ринку або витіснити конкурентів з ринку, що значно зменшує їхні власні прибуткові маржі (приклад: у німецькій роздрібній торгівлі продуктами харчування багаторічна війна на виснаження між дискаунтерами на кшталт Aldi та Lidl призвела до того, що зростання витрат на сировину майже неможливо було перекласти на споживачів).","На відміну від утворення картелю, чиста паралельна поведінка, як правило, не заборонена, оскільки юридично її важко відрізнити від випадково узгоджених підприємницьких рішень."],"a":["Детально опрацюйте кейс ‘Polyphon GmbH’ (функція ціна-кількість x = 8000 – 2p, постійні/витрати на розробку 1,5 млн євро, змінні витрати на одиницю 1000 євро за гучномовець): складіть таблицю (наприклад, у програмі для електронних таблиць) зі стовпцями ціна (P), реалізована кількість (x), виторг (U), змінні витрати (Kv), загальні витрати (K) і прибуток (G). Розрахуйте значення для цін від 0 євро до щонайменше 4000 євро з кроком 500 євро і визначте ціну, яка максимізує прибуток, відповідну кількість реалізації та максимально можливий прибуток.","Зобразіть графічно динаміку прибутку в кейсі Polyphon (лінійна діаграма) і поясніть, чому прибуток знижується або стає від’ємним як за дуже низької, так і за дуже високої ціни.","Поясніть за допомогою графіка поняття надлишку споживача, надлишку виробника та втрати добробуту і віднесіть їх до визначеної монопольної ціни Polyphon.","Віднесіть три реальні приклади з інформаційного тексту (пивний картель, ринок автозаправних станцій, роздрібна торгівля продуктами харчування) до одного з трьох типів поведінки олігополістів (утворення картелю/фіксація цін, паралельна поведінка/цінове лідерство, цінова війна/витіснювальна конкуренція) і обґрунтуйте свою відповідність письмово. Потім обґрунтовано висловіть свою позицію щодо початкового питання учнів: чи є описана поведінка автозаправних станцій забороненим картелем?","Представте свої результати (кейс Polyphon та аналіз олігополії, включно з рекомендацією для керівництва Polyphon) у короткій груповій презентації."],"r":"Електронна таблиця + діаграма + письмова класифікація + групова презентація"},"4_5":{"t":"Втручання в ринок: мінімальні, максимальні та фіксовані ціни","e":"На ринку житла міста, де живуть співробітники Polyphon, міська рада обговорює обмеження орендної плати (максимальна ціна). Водночас учень дізнається на уроках у професійному училищі, що раніше в ЄС для багатьох сільськогосподарських продуктів існували мінімальні ціни. Він запитує себе: чому держава взагалі втручається в ринки, якщо ціна, власне, має регулюватися попитом і пропозицією?","i":["Держава може втручатися у вільне формування цін з міркувань соціальної політики, захисту прав споживачів або захисту виробників. Максимальна ціна (верхня межа ціни) розташована нижче рівноважної ціни і має захищати споживачів від надто високих цін (наприклад, обмеження орендної плати); однак вона, як правило, призводить до надлишку попиту (дефіцит, черги очікування, чорний ринок).","Мінімальна ціна (нижня межа ціни) розташована вище рівноважної ціни і має захищати постачальників від падіння цін (наприклад, мінімальна заробітна плата, колишні мінімальні ціни на сільгосппродукцію); вона, як правило, призводить до надлишку пропозиції (наприклад, ‘масляні гори’ в аграрній політиці ЄС).","Фіксована ціна встановлює ціну в обов’язковому порядку державою, незалежно від ситуації на ринку (наприклад, фіксована ціна на книги)."],"a":["Покажіть графічно як для максимальної, так і для мінімальної ціни, як змінюються пропозиція, попит і виникаючий надлишок чи дефіцит.","Дослідіть актуальний реальний приклад державного втручання в ціни в Німеччині або ЄС (наприклад, обмеження орендної плати, мінімальна заробітна плата, обмеження ціни на електроенергію) і представте його вплив, а також критику щодо нього, порівнюючи актуальні газетні статті.","Обговоріть дискусійно (дебати за/проти) питання: ‘Чи повинна держава сильніше втручатися в ринки?’, і зафіксуйте письмово найважливіші аргументи."],"r":"Графічне зображення + аналіз газетної статті + дебати за/проти (задокументовано письмово)"},"5_1":{"t":"Моделі та проблеми вільної ринкової економіки і централізовано керованої економіки","e":"Учень за обміном розповідає класу, що в його рідній країні раніше (в централізовано керованій плановій економіці) держава визначала, скільки гучномовців якої конструкції можна виробляти – окремі компанії, такі як Polyphon, які самостійно ухвалюють рішення щодо продукту, ціни та стратегії збуту, не могли б там існувати в такій формі. Клас обговорює: що насправді є вирішальною відмінністю між економічними системами?","i":["Економічні системи регулюють, як у суспільстві координуються фундаментальні економічні питання (що? як? для кого виробляється?). В ідеальному типі вільної ринкової економіки (основа: індивідуалізм, приватна власність на засоби виробництва) ринок децентралізовано координує індивідуальні плани через ціни, попит і пропозицію; держава не втручається (‘лессе-фер’).","В ідеальному типі централізовано керованої економіки (основа: колективізм, спільна власність) держава централізовано планує і скеровує виробництво, ціни та розподіл.","Обидві ідеальні моделі рідко трапляються в чистому вигляді в реальності, і кожна має свої специфічні проблеми: вільна ринкова економіка схильна до соціальних дисбалансів, провалів ринку (наприклад, монополії, зовнішні ефекти) та економічних коливань; централізовано керована економіка зазвичай страждає від неефективності, слабкої інноваційності, дефіцитної економіки та відсутності індивідуальних свобод."],"a":["Складіть порівняльну таблицю обох ідеальних типів (механізм координації, власність на засоби виробництва, роль держави, типові проблеми).","На прикладі кейсу ‘Polyphon у централізовано керованій економіці’ обговоріть: які підприємницькі рішення (розробка продукту, формування цін, плани експорту) там взагалі не були б можливі, або можливі лише під державним керівництвом?","Дослідіть (інтернет, документальні фільми, наприклад ‘Stunde Null’ або порівнянні джерела) історичний або актуальний приклад централізовано керованої економіки і підготуйте про нього коротку презентацію або подкаст.","Напишіть обґрунтовану письмову позицію: чому більшість держав відмовилися від чисто централізовано керованої економіки?"],"r":"Порівняльна таблиця + презентація/подкаст + письмова позиція"},"5_2":{"t":"Система соціальної ринкової економіки у Федеративній Республіці Німеччина","e":"У Німеччині Polyphon GmbH користується, з одного боку, вільним формуванням цін і продуктів, а з іншого – встановленими державою рамковими умовами: мінімальна заробітна плата для учнів, обов’язкове соціальне страхування для всіх співробітників, екологічні норми для заготівлі деревини та патентний захист, який може гарантувати лише держава. Новий міжнародний бізнес-партнер здивовано запитує: ‘То це у вас вільна ринкова економіка чи державна економіка?’","i":["Соціальна ринкова економіка, вирішально сформована Альфредом Мюллером-Армаком і Людвігом Ергардом, поєднує принципи вільної ринкової економіки (конкуренція, приватна власність, формування цін через ринок) з установленими державою регуляторними рамками та соціальним вирівнюванням.","Держава не втручається безпосередньо в окремі ринкові рішення (це не централізовано керована економіка), але встановлює рамкові умови: конкурентне право (проти зловживання монопольним становищем), систему соціального страхування, охорону праці, мінімальну заробітну плату, екологічні норми.","Мета полягає в тому, щоб поєднати економічну свободу та ефективність із соціальним вирівнюванням і забезпеченням суспільно необхідних послуг (‘добробут для всіх’)."],"a":["Віднесіть чотири рамкові умови, названі у вихідному кейсі (мінімальна заробітна плата, соціальне страхування, екологічні норми, патентний захист), відповідно до ринкового порядку чи регуляторних рамок держави, і поясніть їхню функцію.","Створіть ‘цифрову шкалу думок’ (шкалу згоди) щодо тверджень на кшталт ‘Державі варто ще більше не втручатися в економіку’, і обґрунтуйте свою позицію письмово.","Дослідіть історичні та актуальні дані про розвиток соціальної ринкової економіки в Німеччині (наприклад, частку соціальних видатків, динаміку мінімальної заробітної плати) і критично оцініть подання цих даних з огляду на різні політичні інтереси.","Створіть вигадане інтерв’ю з Людвігом Ергардом на тему концепції соціальної ринкової економіки (щонайменше шість запитань із відповідними відповідями з його історичної перспективи). Для підготовки можете скористатися допомогою ШІ (наприклад, щоб сформулювати відповіді в дусі Людвіга Ергарда або перевірити своє дослідження), але критично перевірте результати роботи ШІ на фактичну точність і джерела та перепрацюйте їх власними словами. Наприкінці зазначте, які джерела чи інструменти ШІ ви використовували під час підготовки.","На завершення розділу створіть творчу підсумкову презентацію (пояснювальне відео, подкаст або плакат) на тему ‘Соціальна ринкова економіка на прикладі Polyphon GmbH’."],"r":"Класифікація + цифрова шкала думок + вигадане інтерв’ю з Людвігом Ергардом + творча підсумкова презентація (відео/подкаст/плакат)"}}},"es":{"ui":{"menu":"Menú","close":"Cerrar","home":"Inicio","translate":"Traducir:","back":"Atrás","next":"Siguiente","einstiegLabel":"Situación inicial","infoLabel":"Información","aufgabenLabel":"Tareas","ergebnisLabel":"Resultado esperado","quellenLabel":"Fuentes de consulta","lernkontrolleLabel":"Autoevaluación","quizIntro":"Elegid vuestra(s) respuesta(s) y pulsad «Comprobar» para recibir una respuesta inmediata.","quizGermanOnly":"Las preguntas de la autoevaluación solo están disponibles en alemán por el momento.","quizResultLabel":"Resultado","quizCorrectWord":"correctas","quizMultiHint":"(respuesta múltiple posible)","quizCheck":"Comprobar","quizChooseFirst":"Por favor, seleccionad primero una respuesta.","quizCorrect":"¡Correcto!","quizIncorrectPrefix":"No exactamente. La respuesta correcta es:","heroKicker":"Empresa modelo · Mercado y precio","heroSub":"Fabricante de altavoces de bocina patentados de Hamburgo – ejemplo guía para el curso introductorio de Economía.","stat0":"Fundada en Hamburgo-Altona","stat1":"Empleados","stat2":"Único proveedor a nivel mundial","stat3":"Patente solicitada","companyLabel":"La empresa","gettingStartedLabel":"Empezar","gettingStartedText":"Elegid un tema en el menú de la izquierda para empezar. Cada tema comienza con una situación inicial y luego os guía a través de la información, las tareas y las fuentes.","startButtonTemplate":"Empezar con {id} {topic}","templatesLabel":"Plantillas para vuestros trabajos","templatesIntro":"Para las tareas en las que debáis elaborar un documento, una presentación, un pódcast o similar, aquí encontraréis plantillas adecuadas para descargar. En cada tema también se indica qué plantilla es la más adecuada.","passendZu":"Adecuada para:","download":"Descargar","templateNotePrefix":"Plantilla(s) adecuada(s) para este tema:","templateNoteHint":"(también disponible en la página de inicio, en la sección «Plantillas»)","brandSub":"Portal de aprendizaje – Mercado y precio"},"tb":{"1":"1. Fundamentos de la economía","2":"2. El sistema de los factores de producción","3":"3. Contabilidad nacional","4":"4. El mercado como encuentro entre oferta y demanda","5":"5. Modelos ideales de los sistemas económicos"},"company":{"0":"Polyphon GmbH fue fundada en 2016 en Hamburgo-Altona por la ingeniera Frauke Petersen. La empresa es una GmbH (sociedad de responsabilidad limitada) con un capital social de 25.000 euros y actualmente emplea a 42 personas: 18 en la fabricación artesanal (entre ellas carpinteros y acústicos), 6 en investigación y desarrollo, 5 en ventas, y el resto en administración y dirección.","1":"El negocio principal es el desarrollo y la fabricación del ‘Polyphon Signature’, un altavoz de bocina con un sonido único, cuyo diseño ha sido registrado en la Oficina Alemana de Patentes y Marcas. Por ello, Polyphon es la única empresa del mundo que ofrece este tipo de altavoces. Las cajas se fabrican a mano con madera maciza; el grupo objetivo son particulares adinerados y aficionados al alta fidelidad en el segmento de gama alta.","2":"El taller está situado en la zona portuaria de Hamburgo, entre otras razones por su cercanía a la importación de madera (en parte maderas tropicales certificadas, en parte maderas nacionales). Además de madera, Polyphon necesita hilo de cobre e imanes (tierras raras) para los transductores de sonido. De cara al futuro, la dirección planea exportar a EE. UU., China y los estados del Golfo, así como construir una segunda nave de producción, para lo cual se necesitará capital en forma de créditos o inversores. La patente, limitada a 20 años, también hace prever que a medio plazo puedan entrar competidores en el mercado."},"tpl":{"ausarbeitung":{"label":"Plantilla: Trabajo escrito","desc":"Plantilla de Word estructurada para análisis escritos, tablas y toma de postura."},"praesentation":{"label":"Plantilla: Presentación","desc":"Estructura básica de PowerPoint con diapositivas de título, índice, contenido y conclusión."},"podcast":{"label":"Plantilla: Guion de pódcast","desc":"Plantilla de Word para planificar la estructura, los puntos a tratar y el tiempo de vuestro pódcast."},"interview":{"label":"Plantilla: Guía de entrevista","desc":"Plantilla de Word con un catálogo de preguntas para preparar entrevistas reales o ficticias."},"rollenkarten":{"label":"Plantilla: Tarjetas de rol","desc":"Cuatro tarjetas de rol para juegos de rol, mesas redondas y debates a favor/en contra."},"storyboard":{"label":"Plantilla: Guion gráfico para un vídeo explicativo","desc":"Planificación escena por escena (imagen, texto, duración) para vídeos explicativos."},"gewinntabelle":{"label":"Plantilla: Tabla de beneficios (Excel)","desc":"Estructura de Excel con las columnas P, x, U, Kv, K, G para que la calculéis vosotros mismos."},"koordinatensystem":{"label":"Plantilla: Sistemas de coordenadas en blanco","desc":"Dos sistemas de coordenadas en blanco y rotulables para dibujar curvas de oferta y demanda."}},"t":{"1_1":{"t":"Distinción entre Economía de la Empresa (BWL) y Economía Política (VWL)","e":"Frauke Petersen, fundadora de Polyphon GmbH, está sentada a la mesa con dos candidatas: una ha estudiado Administración de Empresas y se presenta como controller, la otra ha estudiado Economía y se presenta como analista de mercado. Durante la conversación, los aprendices se dan cuenta de que ambas hablan de ‘la economía’, pero hacen preguntas muy distintas: una pregunta por los costes, el beneficio y la liquidez de Polyphon, la otra por los tipos de interés, el desempleo y la demanda en el mercado global de bienes de lujo.","i":["Las ciencias económicas se dividen en Economía de la Empresa (BWL) y Economía Política (VWL). La BWL estudia la gestión de empresas individuales (nivel micro): ¿cómo planifica, organiza y controla una empresa como Polyphon su aprovisionamiento, producción, financiación y ventas?","La VWL, en cambio, analiza la economía en su conjunto (nivel macro) y la interacción de los agentes económicos: hogares privados, empresas, el Estado y el extranjero. ¿Cómo se producen el crecimiento económico general, el empleo, el nivel de precios y el comercio exterior?","Ambas disciplinas están estrechamente entrelazadas: las decisiones de la VWL (por ejemplo, la política de tipos de interés del BCE) afectan a las empresas individuales, y el comportamiento de muchas empresas, a su vez, moldea la economía en su conjunto."],"a":["Elaborad una comparación en forma de tabla entre BWL y VWL (objeto de estudio, preguntas clave, ejemplos) y clasificad al menos cuatro preguntas típicas del caso Polyphon GmbH según la disciplina correspondiente.","Discutid en pequeños grupos: ¿en qué puntos podrían afectar concretamente a Polyphon GmbH desarrollos macroeconómicos (por ejemplo, una subida de tipos de interés, los precios de las materias primas)?","Elaborad junto con la clase un cuestionario digital (por ejemplo, Kahoot/LearningApps) sobre los conceptos clave de esta unidad."],"r":"Tabla escrita + cuestionario digital (Kahoot/LearningApps)"},"1_2":{"t":"Necesidad, demanda potencial y demanda","e":"En una feria de alta fidelidad, un empleado de ventas de Polyphon observa a tres visitantes en el stand: el primero se detiene un momento, suspira ‘Ah, un buen sonido estaría bien’ y sigue caminando. El segundo escucha los altavoces, comprueba el precio de 4.500 euros y dice: ‘Eso podría permitírmelo.’ El tercero saca inmediatamente su formulario de pedido y paga una señal. Por la noche, el empleado anota: ‘Tres reacciones, tres etapas distintas.’","i":["Una necesidad es la sensación de una carencia unida al deseo de eliminarla (por ejemplo, el deseo de un buen sonido). Si esta necesidad va respaldada por poder adquisitivo, se convierte en demanda potencial. Si esta demanda potencial se manifiesta de forma concreta en el mercado frente a un proveedor, hablamos de demanda. Las necesidades pueden clasificarse, entre otros criterios, según su urgencia (necesidades existenciales, culturales, de lujo).","Para Polyphon, esta distinción es clave: no todo el que ‘desea’ un altavoz Polyphon se convierte en cliente de pago; solo la decisión de compra real se convierte en demanda, que se refleja en la función de precio-cantidad.","Un esquema conocido para ordenar las necesidades humanas es la pirámide de necesidades de Abraham Maslow (1943). Ordena las necesidades en una jerarquía de cinco niveles: en la base están las necesidades fisiológicas básicas (por ejemplo, alimentación, sueño), luego las necesidades de seguridad (por ejemplo, vivienda, seguridad financiera), las necesidades sociales (por ejemplo, pertenencia, amistad), las necesidades de estima (por ejemplo, reconocimiento, estatus) y, en la cima, la autorrealización (por ejemplo, desarrollo personal). Según la teoría de Maslow, las personas solo buscan satisfacer un nivel superior cuando los niveles inferiores están, al menos en gran parte, cubiertos.","Un bien de lujo como el altavoz Polyphon se puede asociar sobre todo a los niveles superiores (estima/autorrealización, por ejemplo estatus, estética, experiencia sonora)."],"a":["Clasificad a los tres visitantes de la feria de la situación inicial según los conceptos de necesidad, demanda potencial y demanda, y justificad vuestra clasificación por escrito.","En la tabla, clasificad los cinco ejemplos dados según el concepto correspondiente (necesidad, demanda potencial o demanda) marcando con una cruz la columna adecuada. A continuación, añadid dos ejemplos propios y clasificadlos también.","Clasificad el altavoz Polyphon y otros dos bienes elegidos libremente (por ejemplo, pan, una cerradura de seguridad, una entrada de concierto) según el nivel correspondiente de la pirámide de Maslow, y justificad vuestra decisión en una o dos frases por cada bien.","Por parejas, elaborad un breve vídeo explicativo (máx. 90 seg., por ejemplo con el móvil) sobre los tres pasos necesidad – demanda potencial – demanda, usando un producto elegido libremente."],"r":"Tabla de clasificación completada + breve vídeo explicativo (aprox. 90 seg.)"},"1_3":{"t":"Oferta de bienes, tipos de bienes","e":"Para fabricar un altavoz Polyphon, la empresa necesita aire fresco en la nave (disponible gratis), madera tropical (que debe comprarse a un precio elevado), tiempo de uso de la fresadora CNC (disponibilidad limitada) y el servicio de una empresa de logística externa para el envío a los estados del Golfo. Un nuevo aprendiz pregunta, extrañado: ‘¿Es todo esto realmente lo mismo, un ‘bien’?’","i":["Los bienes son todas las cosas aptas para satisfacer necesidades humanas; los necesitan tanto las personas individuales como las empresas. Los bienes pueden clasificarse según varios criterios: (1) Según su disponibilidad, se distingue entre bienes libres (disponibles en cantidad ilimitada, sin precio, por ejemplo el aire) y bienes económicos (escasos), que sí tienen precio.","(2) Según su naturaleza material, se distingue entre bienes materiales (reales, tangibles, por ejemplo la madera o un altavoz terminado) y bienes inmateriales (por ejemplo, servicios, patentes).","(3) Según la rivalidad y la excluibilidad, se distinguen cuatro tipos de bienes: si es posible excluir a los usuarios Y existe rivalidad (el uso de una persona excluye a otras), se trata de un bien privado (por ejemplo, un coche). Si la exclusión es posible pero no hay rivalidad, hablamos de un bien de club (por ejemplo, un canal de televisión de pago). Si no es posible la exclusión pero sí hay rivalidad, se trata de un bien común (por ejemplo, las poblaciones de peces del mar). Si no hay ni exclusión ni rivalidad, se trata de un bien público (puro) (por ejemplo, la defensa nacional).","(4) Según su finalidad de uso, se distingue entre bienes de consumo (se consumen para satisfacer necesidades) y bienes de inversión (se utilizan para generar beneficios); dentro de ambas categorías se distingue además entre bienes fungibles (se consumen de inmediato) y bienes duraderos (se utilizan durante un periodo más largo).","(5) Según su relación entre sí, se distingue finalmente entre bienes sustitutivos, que pueden reemplazarse mutuamente (por ejemplo, zumo de naranja y zumo de cereza), y bienes complementarios, que se complementan entre sí (por ejemplo, té y bolsita de té)."],"a":["Clasificad los cuatro ejemplos de la situación inicial según el tipo de bien correspondiente (bien libre/económico, material/inmaterial, bien de consumo/producción) y justificad cada clasificación en una frase.","Colocad los siguientes bienes en la tabla de cuatro campos de rivalidad y excluibilidad, y añadid un ejemplo propio a cada uno de los cuatro campos: un altavoz Polyphon, un parque público, el agua potable de un lago, una suscripción de streaming cifrada.","Explicad, usando a Polyphon como ejemplo, la diferencia entre un bien fungible y un bien duradero, así como entre un bien de consumo y un bien de inversión, y encontrad un ejemplo adecuado de la empresa para cada categoría.","Nombrad un ejemplo de bien sustitutivo y otro de bien complementario para el altavoz Polyphon, y justificad vuestra elección.","Participad en un cuestionario Kahoot sobre tipos de bienes, o elaborad vosotros mismos cinco preguntas de cuestionario para vuestros compañeros."],"r":"Tabla de clasificación escrita + cuestionario Kahoot"},"1_4":{"t":"Principios económicos, comportamiento económico (homo oeconomicus, economía del comportamiento, maximización del beneficio y de la utilidad)","e":"En Polyphon hay que tomar una decisión: para la nueva serie de altavoces se barajan dos tipos de madera. La variante A logra exactamente el mismo sonido que la variante B, pero cuesta un 15 % menos. La dirección se decide claramente por la variante A: ‘Alcanzamos nuestro objetivo con menos recursos.’ Al mismo tiempo, Frauke Petersen lleva semanas dándole vueltas en privado a la compra de un nuevo coche de empresa, y al final se decide espontáneamente por el modelo que más le ‘gusta’, aunque otro modelo ofrezca objetivamente más equipamiento por el mismo precio.","i":["El principio económico describe el comportamiento racional en la economía: el principio de mínimo (alcanzar un objetivo dado con el menor uso posible de recursos) y el principio de máximo (alcanzar el mayor resultado posible con unos recursos dados).","El modelo del homo oeconomicus supone una persona plenamente racional, que maximiza su utilidad o su beneficio y que dispone de información completa. Sin embargo, la economía del comportamiento muestra que las personas reales a menudo se desvían sistemáticamente de este modelo ideal, por ejemplo por la aversión a la pérdida, las normas sociales o el sentido de la equidad (por ejemplo, Kahneman/Tversky).","Para las empresas, lo habitual es que la maximización del beneficio sea el principio rector; para los hogares privados, lo es la maximización de la utilidad."],"a":["Analizad las dos situaciones de la situación inicial: ¿cuál sigue más el modelo del homo oeconomicus y cuál muestra desviaciones propias de la economía del comportamiento? Justificad vuestra respuesta por escrito.","Investigad un experimento clásico de economía del comportamiento (por ejemplo, el juego del ultimátum, el efecto dotación) y presentadlo a la clase en una breve presentación de 5 minutos.","Debatid de forma controvertida: ¿debería Polyphon utilizar el ‘nudging’ (por ejemplo, el diseño deliberado del entorno de venta) para influir en las decisiones de compra? Recoged por escrito vuestros argumentos a favor y en contra."],"r":"Breve presentación (5 min.) + lista escrita de argumentos a favor y en contra"},"1_5":{"t":"El comportamiento económico entre el mercado, la sostenibilidad ecológica y la responsabilidad social","e":"Hasta ahora, Polyphon ha obtenido madera tropical de Sudamérica para las cajas de los altavoces: el sonido es único, pero el trayecto de transporte es largo y el origen es difícil de rastrear por completo. Una organización ecologista critica públicamente a varios fabricantes del sector por un abastecimiento de madera no sostenible. La dirección debate: ¿cambiar a madera certificada y nacional, con posibles pérdidas de calidad sonora y mayores costes, o mantener el rumbo actual?","i":["El comportamiento económico no se produce en el vacío, sino en la tensión entre la generación de beneficios, la sostenibilidad ecológica (conservación de recursos finitos, protección del clima) y la responsabilidad social (condiciones laborales justas, responsabilidad en la cadena de suministro).","Conceptos como la Responsabilidad Social Corporativa (RSC) o el principio rector de la sostenibilidad (‘satisfacer las necesidades del presente sin comprometer la capacidad de las generaciones futuras para satisfacer sus propias necesidades’, Informe Brundtland de 1987) describen el intento de armonizar los objetivos económicos, ecológicos y sociales.","Para empresas como Polyphon, esto supone a menudo un conflicto de objetivos: las alternativas más sostenibles a veces son más caras o cambian el producto."],"a":["En grupos, elaborad una perspectiva cada uno (dirección, organización ecologista, clientela, personal de fabricación) y representad su postura sobre el dilema de la madera en una mesa redonda.","Explicad por escrito qué conflicto de objetivos entre metas económicas, ecológicas y sociales se hace visible en el caso Polyphon, y qué argumentos hay a favor y en contra de cambiar a madera certificada y nacional.","Por parejas, elaborad y realizad una entrevista ficticia a la propietaria Frauke Petersen sobre el tema ‘¿Se puede conciliar una gestión sostenible con la búsqueda de beneficios?’. Preparad al menos seis preguntas de entrevista y formulad respuestas coherentes desde el punto de vista de la dirección; utilizad también, para la preparación del contenido, un ejemplo práctico de otro sector que hayáis investigado vosotros mismos. La entrevista puede elaborarse por escrito o realizarse como grabación de audio o vídeo (juego de rol por parejas)."],"r":"Mesa redonda (juego de rol) + entrevista a la propietaria (por escrito o grabación de audio/vídeo)"},"2_1":{"t":"Concepto, tipos y distinción de los factores de producción","e":"Para fabricar un solo altavoz Polyphon se necesita el taller de Hamburgo-Altona (terreno y nave), la destreza artesanal de los carpinteros y acústicos, así como las máquinas, el capital empleado y el conocimiento acumulado tras años de trabajo de desarrollo. Durante una visita a la manufactura, un inversor pregunta: ‘¿Qué es exactamente el ‘factor de producción’ aquí: la madera, el personal o las máquinas?’","i":["Los factores de producción son todos los medios que se combinan para fabricar bienes y servicios. La economía distingue dos grupos: los factores de producción originarios y los derivados.","Entre los factores originarios se encuentran la naturaleza (tierra) y el trabajo. El factor naturaleza (tierra) se divide a su vez en el factor de cultivo (superficie agrícola utilizable), el factor de extracción (recursos minerales y materias primas) y el factor de ubicación (superficie como lugar de asentamiento empresarial). El factor trabajo se divide en trabajo físico (actividades manuales y físicas), trabajo intelectual (planificación, organización, desarrollo), así como trabajo cualitativo (formación, capacidad, experiencia) y trabajo cuantitativo (tiempo de trabajo/cantidad de trabajo puros).","Entre los factores derivados se encuentran el capital y el conocimiento (formación). El capital se divide en capital real (los medios de producción efectivamente fabricados, como máquinas o herramientas) y capital monetario (la fase previa del capital real, es decir, los medios financieros que aún deben invertirse en capital real). El conocimiento (formación) se divide en educación escolar, formación profesional, estudios universitarios y competencias clave.","El capital y el conocimiento se consideran ‘derivados’ porque solo surgen del empleo de los factores originarios trabajo y tierra (por ejemplo, una máquina solo se crea mediante trabajo que transforma materias primas procedentes de la tierra). Entre trabajo y capital existe además una relación de sustitución: una empresa puede sustituir trabajo humano empleando más capital (por ejemplo, máquinas, automatización) y viceversa. Cada factor de producción tiene un precio: el trabajo se remunera mediante el salario, la tierra mediante la renta del suelo y el capital mediante el interés.","En Polyphon, el taller (tierra), el personal cualificado (trabajo), las máquinas y el capital monetario empleado (capital), así como la cualificación del personal (conocimiento), pueden asignarse a los cuatro factores. Los factores de producción están además vinculados a problemas sociales típicos: en el caso de la tierra, la cuestión de la sostenibilidad ecológica; en el del trabajo, el desempleo; en el del capital, la cuestión del stock de capital (nivel de inversión) de una economía; y en el del factor conocimiento, temas como los estudios PISA o las tasas universitarias.","Cuánto puede producir como máximo una economía con sus factores de producción disponibles puede representarse mediante la curva de posibilidades de producción (también llamada curva de transformación). Para dos bienes, muestra qué combinaciones de cantidades son apenas alcanzables cuando todos los factores de producción se utilizan de forma completa y eficiente. Los puntos sobre la curva son eficientes, los puntos dentro de la curva muestran un uso incompleto de los recursos disponibles, y los puntos fuera de la curva no son alcanzables con los factores de producción actualmente disponibles. La curva suele tener una forma cóncava (curvada hacia fuera), ya que los factores de producción no pueden desplazarse libremente entre ambos bienes: cuanto más recursos fluyen hacia la producción de un bien, mayores son los costes de oportunidad del otro bien.","En el caso de Polyphon, esto podría mostrarse de forma simplificada si el taller, con sus factores de producción dados, pudiera fabricar alternativamente altavoces o muebles de alta calidad: si toda la capacidad se invirtiera en altavoces, se obtendría el número máximo posible de altavoces con cero muebles, y viceversa. Cada combinación intermedia se sitúa sobre la curva de transformación, siempre que todos los talleres trabajen a plena capacidad. Una ampliación de los factores de producción (por ejemplo, mediante la nueva nave de producción o más personal cualificado) desplazaría toda la curva hacia fuera, permitiendo así una mayor producción de ambos bienes al mismo tiempo."],"a":["Realizad un puzle de expertos por parejas sobre los factores de producción: formad grupos de expertos; el grupo A trabaja los factores de producción originarios (naturaleza/tierra con el factor de cultivo, de extracción y de ubicación, así como el trabajo con trabajo físico/intelectual y cualitativo/cuantitativo), el grupo B trabaja los factores de producción derivados (capital con capital real y monetario, así como conocimiento/formación con educación escolar, formación profesional, estudios universitarios y competencias clave). A continuación, formad parejas mixtas (un miembro de cada grupo) y explicaos mutuamente vuestros temas de experto.","Asignad al menos ocho recursos concretos de Polyphon GmbH a los cuatro factores de producción (tabla) y añadid en cada caso si se trata de un factor originario o derivado.","Explicad por escrito por qué el capital y el conocimiento se denominan factores de producción ‘derivados’, e ilustrad con un ejemplo de la fabricación de Polyphon la relación de sustitución entre trabajo y capital.","Trabajad el siguiente caso práctico para distinguir entre factores de producción sustitutivos y limitacionales: para el montaje final de un altavoz Polyphon se necesitan exactamente una carcasa, un juego de chasis y un mazo de cables por unidad; si falta una de estas piezas, no se puede terminar ningún altavoz adicional, independientemente de la cantidad disponible de las demás piezas (combinación limitacional de factores, proporción de empleo fija). En el acabado superficial de las carcasas, en cambio, un mayor uso de maquinaria (lijadoras automáticas) puede sustituir parte de las horas de trabajo manual sin que empeore el resultado final (combinación sustitutiva de factores, proporción de empleo variable). Explicad con vuestras propias palabras la diferencia entre factores de producción limitacionales y sustitutivos, y buscad un ejemplo más de cada tipo en un proceso de producción elegido libremente.","Dibujad, para el taller simplificado de Polyphon descrito en el texto informativo (altavoces frente a muebles), una curva de transformación con ejes correctamente rotulados, marcad un punto sobre, dentro y fuera de la curva, y explicad qué significa cada uno de estos tres puntos. Explicad además cómo cambiaría la curva si Polyphon contratara personal cualificado adicional."],"r":"Puzle de expertos por parejas (oral) + clasificación en tabla + representación gráfica (curva de transformación)"},"2_2":{"t":"División del trabajo nacional e internacional, causas del desempleo, cambio estructural, tasa de desempleo","e":"En el futuro, Polyphon ya no quiere realizar ella misma cada paso de trabajo: en lugar de fundir las piezas metálicas de los transductores de sonido, se encargará a un proveedor especializado de la República Checa, que puede suministrar más barato y con mayor calidad. Al mismo tiempo, el periódico local informa de que, en el entorno del puerto de Hamburgo, los astilleros tradicionales están recortando puestos de trabajo, mientras las empresas de TI y logística buscan desesperadamente personal.","i":["La división del trabajo significa que un proceso de trabajo se descompone en varias etapas, que son asumidas por distintas personas, empresas o economías. Adam Smith (1723-1790), fundador de la economía clásica, ya mostró con el ejemplo de una fábrica de alfileres la ganancia de productividad que permite la división del trabajo: un trabajador sin entrenamiento apenas podría haber fabricado más de uno, como mucho 20 alfileres al día por sí solo. Sin embargo, si se descompone la fabricación en unos 18 pasos especializados (estirar el alambre, enderezarlo, cortarlo, afilarlo, colocar la cabeza, etc.), diez trabajadores juntos podían fabricar unos 48.000 alfileres al día, es decir, entre 200 y 400 veces más de lo que cada uno habría logrado por separado.","Se distinguen varios niveles de división del trabajo: la división del trabajo dentro de la empresa descompone los procesos de trabajo en pasos parciales; el ingeniero Frederick W. Taylor perfeccionó este principio a principios del siglo XX (taylorismo), Henry Ford lo puso en práctica con la producción en cadena (fordismo) y así redujo el precio del Ford Modelo T entre 1909 y 1926 de 950 a 290 dólares.","La división del trabajo a nivel de la economía nacional describe el reparto de la actividad económica entre los tres sectores económicos (primario: extracción de materias primas, secundario: transformación, terciario: servicios). Según la hipótesis de los tres sectores de Jean Fourastié, el centro de gravedad de una economía se desplaza, a lo largo del desarrollo económico, del sector primario al secundario y luego al terciario; Alemania se considera una sociedad de servicios desde la segunda mitad del siglo XX.","La división internacional del trabajo, por último, describe el reparto transfronterizo de las etapas de producción entre distintos países, por ejemplo cuando las materias primas se extraen en un país, los productos intermedios se fabrican en un segundo país y los productos finales se venden en un tercer país (por ejemplo, el cultivo de algodón, el tejido y la confección de unos vaqueros en distintos países antes de venderse en Alemania).","Aunque la división del trabajo aumenta la productividad, la cantidad y la calidad del abastecimiento de bienes, una especialización extrema también conlleva riesgos como la monotonía, la alienación y la carga para la salud de los trabajadores, así como, en caso de deslocalización internacional, la pérdida de puestos de trabajo en los países industrializados."],"a":["Elaborad un resumen de los tres niveles de la división del trabajo (dentro de la empresa, a nivel nacional/hipótesis de los tres sectores, internacional) con un ejemplo del texto informativo y otro ejemplo propio para cada uno.","Explicad, con el ejemplo de los alfileres de Adam Smith, por qué la división del trabajo aumenta la productividad, y nombrad por escrito dos posibles desventajas de una división del trabajo muy extendida (por ejemplo, monotonía, alienación, pérdida de empleo por deslocalización).","Explicad, con el ejemplo de Polyphon y el proveedor de la República Checa, la ventaja de la división internacional del trabajo, y nombrad posibles riesgos (por ejemplo, dependencia, problemas en la cadena de suministro).","A continuación, en trabajo de grupo, investigad por internet los cuatro tipos de causas del desempleo (desempleo coyuntural, estructural, estacional y friccional) y asignad a cada tipo de causa un ejemplo real; utilizad también el ejemplo ‘los astilleros recortan puestos, las empresas de TI buscan personal’ de la situación inicial, así como la tasa de desempleo actual y su evolución, consultando la página web de la Agencia Federal de Empleo.","Finalmente, elaborad en grupos un pódcast (5-8 minutos) sobre la pregunta ‘¿Cómo podemos combatir el desempleo?’. Utilizad como base el artículo ‘Arbeitsmarkttheorien und -konzepte’ (teorías y conceptos del mercado laboral) de la Agencia Federal para la Educación Cívica (fuente más abajo) y contraponed en él al menos dos enfoques de política económica distintos para combatir el desempleo."],"r":"Resumen y análisis escrito + resultado de investigación sobre el desempleo + pódcast (5-8 min.)"},"2_3":{"t":"Uso del suelo y sus límites, factores de localización, Alemania como emplazamiento","e":"Para la segunda nave de producción prevista, Polyphon está examinando tres posibles ubicaciones: una zona industrial junto al puerto de Hamburgo (precios de suelo elevados, pero cercanía a la importación de madera y a mano de obra cualificada), una zona más barata en los alrededores (alquiler más bajo, pero peor conexión de transporte), y una ubicación en la República Checa (costes laborales notablemente más bajos, pero trayectos de transporte más largos y menos personal especializado en trabajo de manufactura).","i":["El factor de producción tierra abarca, además de la superficie en sí (suelo de ubicación/cultivo), también los yacimientos de materias primas (suelo de extracción) y las funciones ecológicas (suelo ecológico). La tierra no es ampliable: su uso choca con límites naturales.","Para la ubicación de las empresas influyen factores de localización ‘blandos’ y ‘duros’: los factores duros son objetivamente medibles (precios del suelo, nivel salarial, conexión de transporte, impuestos), los factores blandos son más subjetivos (imagen de la región, valor de ocio, oferta de mano de obra cualificada). En comparación internacional, Alemania se considera un país de salarios altos, pero también de alta tecnología y con una infraestructura sólida y un sistema jurídico estable."],"a":["Evaluad las tres opciones de ubicación para Polyphon utilizando al menos cuatro factores de localización duros y dos blandos en una matriz de decisión.","Investigad un artículo de prensa actual sobre el tema ‘Alemania como emplazamiento económico’ y resumid por escrito las afirmaciones principales (¡indicad la fuente!).","Presentad ante la clase vuestra recomendación de ubicación para Polyphon, incluyendo su justificación, en una breve presentación."],"r":"Matriz de decisión + análisis de prensa + breve presentación"},"2_4":{"t":"El modelo del flujo circular económico simple y ampliado, combinación y sustitución de factores de producción","e":"Un nuevo becario de Polyphon debe explicar a la dirección, mediante un gráfico, cómo está la empresa entrelazada económicamente con los hogares privados (clientela y personal), los bancos (créditos y ahorros), el Estado (impuestos y prestaciones públicas) y el extranjero (importación de madera, planes de exportación). Al mismo tiempo, la dirección de producción se plantea si en el siguiente paso de fabricación debería adquirirse una nueva máquina (más capital) para ahorrar personal (menos trabajo), o al revés.","i":["El flujo circular económico simple muestra los flujos de bienes y de dinero entre los hogares privados y las empresas: los hogares aportan trabajo, tierra y capital y reciben a cambio una renta, con la que a su vez compran bienes de las empresas.","El flujo circular económico ampliado añade los bancos (ahorro/créditos), el Estado (impuestos/transferencias/bienes públicos) y el extranjero (importación/exportación), y representa la realidad de forma más diferenciada.","Los factores de producción pueden combinarse en distintas proporciones (por ejemplo, más trabajo manual frente a más uso de maquinaria); se habla de sustitución de factores cuando un factor es reemplazado por otro, por ejemplo el trabajo por el capital (automatización)."],"a":["Dibujad (digitalmente o en papel) el flujo circular económico ampliado y anotad para cada flecha un ejemplo concreto del caso Polyphon.","Explicad por escrito dos límites del modelo de flujo circular en relación con la realidad (por ejemplo, la simplificación, la falta de almacenamiento/desfase temporal).","Debatid la decisión ‘más máquinas en lugar de más personal’ desde la perspectiva de la sustitución de factores, y preparad para ello un breve juego de rol (dirección de producción frente a comité de empresa).","En trabajo de grupo, elaborad una presentación explicativa (diapositivas o un vídeo corto) sobre la combinación y sustitución de factores de producción, utilizando un segundo ejemplo de empresa elegido libremente."],"r":"Esquema (flujo circular económico) + juego de rol + presentación explicativa/vídeo"},"2_5":{"t":"El proceso de formación de capital, ahorro e inversión","e":"Polyphon necesita 2 millones de euros para la nueva nave de producción. La dirección examina tres vías: un crédito bancario, la incorporación de un nuevo socio (capital propio), o renunciar al reparto de beneficios durante varios años para invertir a partir de los beneficios retenidos (‘autofinanciación’). Al mismo tiempo, un aprendiz de Polyphon se plantea ahorrar su primer sueldo de formación para financiar dentro de cinco años unos estudios universitarios.","i":["La formación de capital surge de la renuncia al consumo (ahorro) y de la posterior inversión de los fondos ahorrados en capital real (por ejemplo, máquinas, edificios). A nivel de la economía en su conjunto, el ahorro de los hogares y la necesidad de inversión de las empresas se sitúan uno frente a otro; los bancos desempeñan en este proceso la función de intermediación financiera (canalización del capital).","Las empresas pueden financiarse mediante capital propio (por ejemplo, aportaciones de socios, beneficios retenidos) o capital ajeno (por ejemplo, créditos bancarios, bonos). El interés es el precio por la cesión de capital e influye tanto en la propensión al ahorro de los hogares privados como en la disposición de las empresas a invertir."],"a":["Comparad para Polyphon las tres vías de financiación (crédito, nueva socia, autofinanciación) en cuanto a ventajas y desventajas (entre otros, derechos de voto, costes de interés, flexibilidad) en una tabla.","Explicad, con el ejemplo del ahorro del aprendiz, la relación macroeconómica entre ahorro e inversión (proceso de formación de capital) mediante un breve esquema.","Elaborad en grupos una presentación sobre el tema ‘¿Cómo funciona un crédito bancario para empresas?’, incluyendo una investigación sobre tipos de interés y garantías."],"r":"Tabla comparativa + esquema + presentación de grupo"},"3_1":{"t":"El cálculo por producción, por gasto y por renta; el concepto interior y el concepto nacional","e":"Un periodista económico investiga para un artículo sobre la industria alemana de audio de alta gama y quiere saber en qué medida empresas como Polyphon contribuyen al rendimiento económico general de Alemania. Se topa con el concepto de ‘producto interior bruto’ y le sorprende que, según la Oficina Federal de Estadística, existan nada menos que tres formas distintas de calcularlo, que al final deberían llevar al mismo resultado.","i":["El producto interior bruto (PIB) mide el valor de todos los bienes y servicios producidos en el interior del país a lo largo de un año (descontando los consumos intermedios) y puede determinarse mediante tres vías de cálculo equivalentes entre sí: en el cálculo por producción se suma el valor añadido bruto de todos los sectores económicos (valor de producción menos consumos intermedios, más impuestos sobre los productos, menos subvenciones).","El cálculo por gasto suma todos los gastos (consumo privado y público, inversiones, exportaciones menos importaciones).","El cálculo por renta suma las rentas generadas (remuneración de los asalariados, rentas empresariales y patrimoniales, impuestos menos subvenciones).","El concepto interior recoge el rendimiento económico dentro de las fronteras del país (independientemente de la nacionalidad), mientras que el concepto nacional (renta nacional bruta) recoge el rendimiento de todos los nacionales, independientemente de dónde se haya generado."],"a":["Elaborad una hoja informativa sobre la contabilidad nacional con definiciones de los tres métodos de cálculo, así como del concepto interior y del concepto nacional.","Desarrollad para cada uno de los tres métodos de cálculo un ejemplo propio con cifras ficticias (basado en una pequeña economía con una empresa como Polyphon), y demostrad que los tres llevan al mismo PIB.","Investigad en destatis.de las cifras actuales del PIB alemán y comparadlas con vuestros ejemplos de cálculo ficticios.","Reflexionad por escrito: ¿por qué tiene sentido disponer de varios métodos de cálculo si se supone que llevan al mismo resultado?"],"r":"Hoja informativa + ejemplo de cálculo propio + reflexión escrita"},"3_2":{"t":"El PIB y su sistema de conceptos, los límites del crecimiento, la ampliación hacia la contabilidad económica ambiental","e":"Una revista estudiantil publica una caricatura: un país con un crecimiento del PIB récord, pero con ríos contaminados, hospitales saturados y una desigualdad de ingresos creciente. El pie de imagen dice: ‘¿Más ricos, pero más felices?’ En clase surge un debate sobre si el PIB es realmente el criterio adecuado para medir el bienestar, y qué tiene esto que ver con una empresa como Polyphon, cuyo crecimiento también se incluye en el PIB.","i":["El PIB es un mero indicador de producción: mide el valor de las prestaciones realizadas, pero no su distribución, los costes ecológicos derivados ni el trabajo no remunerado (por ejemplo, el trabajo doméstico y de cuidados).","Entre las críticas al PIB como medida del bienestar se encuentran: la falta de consideración de los daños ambientales y el consumo de recursos, la ausencia de información sobre la distribución de la renta y la riqueza, la no consideración del trabajo no remunerado, la falta de medición de la calidad de vida, la salud o la educación, así como el problema de que incluso actividades ‘perjudiciales’ (por ejemplo, reparaciones tras daños ambientales) aumentan el PIB.","Como alternativas o complementos se discuten, entre otros, el Índice de Desarrollo Humano (IDH), la huella ecológica o los índices de felicidad. La contabilidad económica ambiental (CEA) amplía la contabilidad nacional clásica con indicadores sobre el consumo de recursos y las emisiones."],"a":["Elaborad al menos cinco críticas al PIB como indicador de bienestar y respaldadlas con un ejemplo.","Presentad dos alternativas al PIB (por ejemplo, el IDH, la huella ecológica) y comparad su capacidad explicativa con la del PIB en una tabla.","Debatid en un juego de rol (la empresaria Frauke Petersen frente a un activista medioambiental frente a un político económico) la pregunta: ‘¿Necesita Alemania una nueva forma de medir el bienestar?’","Redactad una reflexión escrita: ¿qué significan los ‘límites del crecimiento’ para una empresa en crecimiento como Polyphon?"],"r":"Trabajo escrito + tabla comparativa + juego de rol/mesa redonda"},"4_1":{"t":"Determinantes del comportamiento de la demanda y de la oferta, forma de las curvas, elasticidades, ley de rendimientos decrecientes","e":"Tras un artículo de revista sobre ‘los altavoces más exclusivos de Europa’, Polyphon experimenta un repunte a corto plazo de la demanda, aunque el precio se mantiene sin cambios. Al mismo tiempo, la dirección de producción se plantea si un turno de fabricación adicional realmente produce más altavoces de forma proporcional, o si a partir de cierto punto el rendimiento adicional por trabajador adicional disminuye porque escasean las herramientas y los puestos de trabajo.","i":["Por demanda se entiende el deseo de adquirir un bien o servicio para satisfacer necesidades con él. La demanda de un bien aumenta cuando baja el precio, y disminuye cuando sube el precio; esta relación se conoce como la ley de la demanda y es válida siempre que las demás variables (preferencias, precios de bienes similares, renta) permanezcan constantes.","La relación entre el precio y la cantidad demandada puede representarse mediante la curva de demanda (precio en el eje y, cantidad en el eje x); suele ir de arriba a la izquierda hacia abajo a la derecha. Esta pendiente negativa se explica mediante la primera ley de Gossen (ley de la utilidad marginal decreciente): con cada unidad adicional consumida de un bien, la utilidad adicional (utilidad marginal) disminuye, de modo que los consumidores solo están dispuestos a pagar un precio menor por unidades adicionales.","Además del precio, la demanda está influida por otros determinantes: la intensidad de las necesidades, la existencia y los precios de bienes sustitutivos y complementarios, las modas y tendencias, la calidad de los bienes, el desarrollo técnico y las expectativas futuras de los demandantes. Los cambios de precio provocan movimientos a lo largo de la curva de demanda existente, mientras que los cambios en las demás variables desplazan toda la curva hacia la derecha (más demanda) o hacia la izquierda (menos demanda).","En casos excepcionales se produce una demanda anómala, en la que una subida de precio provoca un aumento de la cantidad demandada, por ejemplo por el efecto esnob (un precio alto resulta exclusivo), el efecto de presunción de calidad (un precio alto se equipara con alta calidad) o en el caso de los bienes de Giffen (para bienes sin alternativas, una subida de precio hace que se sustituyan otros bienes más caros por este bien).","La elasticidad-precio de la demanda mide con qué intensidad reacciona la cantidad demandada a un cambio de precio; se calcula dividiendo el cambio porcentual de la demanda entre el cambio porcentual del precio (habitualmente multiplicado por –1 para obtener un valor positivo). Si el valor es mayor que 1, se habla de demanda elástica (reacción fuerte de la cantidad); si es menor que 1, de demanda inelástica (reacción débil de la cantidad); con demanda perfectamente elástica se puede vender cualquier cantidad al precio dado, mientras que con demanda perfectamente inelástica (E=0) la cantidad demandada no cambia en absoluto pese al cambio de precio.","De forma análoga, la curva de oferta describe la relación entre el precio y la cantidad ofrecida: según la ley de la oferta, las empresas aumentan su oferta cuando suben los precios y la reducen cuando bajan, con el fin de cubrir costes y obtener beneficios. La curva de oferta se desplaza cuando cambian otras variables distintas del precio, como los costes de producción, los objetivos de los oferentes, la situación de la competencia, los precios de otros bienes, las influencias estacionales, el marco legal o la coyuntura económica; el factor de influencia más importante son aquí los costes y la disponibilidad de los factores de producción necesarios.","También para la oferta puede calcularse una elasticidad-precio (cambio porcentual de la cantidad ofrecida dividido entre el cambio porcentual del precio): si los oferentes pueden adaptar rápidamente sus capacidades de producción, reaccionan de forma elástica; si una adaptación no es técnicamente posible o solo es posible lentamente, reaccionan de forma inelástica, hasta perfectamente inelástica. La ley de rendimientos decrecientes complementa esta perspectiva por el lado de la oferta: si una empresa aumenta el empleo de un factor de producción (por ejemplo, el trabajo) manteniendo constantes los demás factores, el incremento del rendimiento aumenta al principio, pero a partir de cierto punto vuelve a disminuir (rendimiento marginal decreciente)."],"a":["A partir de las siguientes tablas de valores del mercado semanal de Unna, dibujad tanto la curva de demanda como la curva de oferta de patatas en un mismo sistema de coordenadas: demanda – precio 0 €/5.000 kg, 2 €/3.000 kg, 4 €/1.000 kg, 5 €/0 kg; oferta – precio 0 €/0 kg, 1 €/1.000 kg, 3 €/3.000 kg, 5 €/5.000 kg. Marcad el punto de corte aproximado de ambas curvas.","Representad en vuestro gráfico, con distintos colores, tres escenarios reales y explicad en cada caso si se trata de un movimiento a lo largo de la curva o de un desplazamiento de la curva: (a) los oferentes suben el precio de 2 € a 2,50 € por kg; ¿cómo cambia la cantidad demandada? (b) la renta de los visitantes del mercado sube un 50 %. (c) tras una demostración de cocina de un chef famoso, los visitantes compran más pasta en lugar de patatas.","Calculad la elasticidad-precio de la demanda para los dos ejemplos reales siguientes y clasificad la demanda respectiva como elástica o inelástica: (1) el precio de los monitores de pantalla plana baja un 20 %, de 500 € a 400 €, y la demanda sube un 100 %, de 10.000 a 20.000 unidades. (2) el precio por litro de gasóleo de calefacción sube un 25 %, de 0,40 € a 0,50 €, y la demanda baja un 10 %, de 5.000 a 4.500 litros. Justificad vuestro resultado en cada caso con las propiedades del bien."],"r":"Representación gráfica + cálculo escrito"},"4_2":{"t":"Tipos y formas de mercado","e":"Polyphon es actualmente el único proveedor a nivel mundial de altavoces de bocina de este tipo de diseño; un entorno completamente distinto al del mercado de altavoces estándar, en el que compiten cientos de fabricantes por la clientela. Un inversor pregunta: ‘¿En qué tipo de mercado se mueve realmente Polyphon, y qué pasará cuando la patente expire dentro de 15 años?’","i":["Los mercados pueden clasificarse según distintos criterios: por su objeto (mercado de bienes, de trabajo, de capital, de divisas), por su ámbito espacial (local, regional, nacional, internacional/mercado mundial), y por la forma de mercado, es decir, el número de oferentes y demandantes (polipolio, oligopolio, monopolio; también reflejado en el lado de la demanda como oligopsonio o monopsonio).","Además, se distingue entre mercados perfectos (bienes homogéneos, transparencia total del mercado, ausencia de preferencias, reacción infinitamente rápida) y mercados imperfectos, que son los que predominan en la realidad."],"a":["Clasificad el mercado de los altavoces Polyphon hoy en día (con protección de patente) y el posible mercado tras la expiración de la patente en la forma de mercado correspondiente, y justificad la clasificación.","Elaborad un esquema (mapa mental o tabla) con los distintos tipos de mercado (por objeto, ámbito espacial, forma de mercado) con un ejemplo propio para cada uno.","Debatid: ¿qué consecuencias estratégicas podría tener la expiración de la patente para Polyphon (transición de monopolio a oligopolio)?"],"r":"Mapa mental/tabla + resultados escritos del debate"},"4_3":{"t":"Formación de precios en el modelo de competencia perfecta, la función del precio de equilibrio","e":"A diferencia de Polyphon, la competidora ficticia ‘ClearSound AG’ opera en el mercado de masas de altavoces Bluetooth sencillos: cientos de oferentes, productos casi idénticos, clientela bien informada. Un aprendiz compara: ‘En nuestro caso, la dirección determina el precio; en ClearSound, probablemente lo determina más bien el propio mercado.’","i":["En el modelo de competencia perfecta (mercado perfecto, polipolio), los oferentes y demandantes individuales no pueden influir en el precio (son ‘precio-aceptantes’). El precio se forma en el punto de corte de la curva de oferta y de demanda del conjunto del mercado como precio de equilibrio: a este precio coinciden la cantidad ofrecida y la demandada, sin que exista excedente ni escasez.","Si el precio de mercado está por encima del precio de equilibrio, se produce un excedente de oferta, que lleva a los oferentes a bajar los precios; si está por debajo, se produce un exceso de demanda, que hace subir los precios. El mercado tiende así hacia una autorregulación (la ‘mano invisible’)."],"a":["Dibujad un diagrama de oferta y demanda para el mercado ficticio de ClearSound y marcad el precio de equilibrio, el excedente de oferta y el exceso de demanda.","A partir de las tablas de valores de las patatas del mercado semanal de Unna (tarea del tema 4.1: demanda 0 €/5.000 kg, 2 €/3.000 kg, 4 €/1.000 kg, 5 €/0 kg; oferta 0 €/0 kg, 1 €/1.000 kg, 3 €/3.000 kg, 5 €/5.000 kg), deducid una función de demanda y una función de oferta lineales en función del precio, calculad a partir de ellas el precio y la cantidad de equilibrio, y comparad el resultado con vuestra solución gráfica del tema 4.1.","Investigad un artículo de prensa actual sobre un mercado con fuerte competencia de precios (por ejemplo, alimentación, viajes, electricidad) y clasificad los movimientos de precios descritos según el modelo."],"r":"Representación gráfica + cálculo + análisis de prensa por escrito"},"4_4":{"t":"Formación de precios en polipolio, oligopolio y monopolio (incl. pérdida de bienestar, excedente del consumidor y del productor)","e":"Durante la pausa del mediodía, tres aprendices de Polyphon hablan en la gasolinera sobre los precios de la gasolina: todas las gasolineras de la zona han subido sus precios exactamente seis céntimos la misma mañana, aunque no hay ningún acuerdo perceptible entre ellas. ‘Eso no puede ser casualidad, ¿no es eso una prohibida fijación de precios, es decir, un cártel?’, pregunta uno de los aprendices. Otro le contradice: ‘Quizá simplemente se copian mutuamente los precios, sin ponerse de acuerdo.’ Los tres deciden investigar la cuestión en clase, también porque la propia Polyphon tiene que decidir el precio de su nuevo altavoz.","i":["Como Polyphon, en su condición de monopolista, no está expuesta a competencia directa, la empresa puede decidir por sí misma el precio que maximiza el beneficio (‘fijador de precios’). El beneficio resulta de la facturación (precio por cantidad, donde la cantidad depende del precio a través de la función de precio-cantidad) menos los costes (costes fijos, como los costes de desarrollo, y los costes variables unitarios). A diferencia del polipolio (donde el precio se acepta y se forma en el equilibrio de oferta y demanda), un monopolista puede imponer un precio más alto con una cantidad menor. Esto tiende a generar una pérdida de bienestar frente a la competencia perfecta: el excedente del consumidor (la ventaja de los compradores que habrían estado dispuestos a pagar más) cae más de lo que aumenta el excedente del productor (el beneficio de los oferentes).","En un oligopolio, unos pocos oferentes se reparten un mercado; son mutuamente dependientes entre sí, ya que cada decisión de precios de un oferente influye de inmediato en las posibilidades de venta de los demás. En la práctica económica pueden observarse tres comportamientos típicos de los oligopolistas:","(1) Formación de cárteles/fijación de precios: los oferentes acuerdan, generalmente en secreto y de forma ilegal, subidas de precios conjuntas para eliminar artificialmente la competencia (ejemplo: varias cerveceras alemanas fueron condenadas por la Oficina Federal de Cárteles a multas millonarias por haber acordado, mediante contactos personales, subidas de precios para la cerveza de barril y de botella).","(2) Comportamiento paralelo/liderazgo de precios: sin acuerdo explícito, los oferentes observan y adoptan mutuamente sus precios, de modo que estos se mueven, no obstante, en la misma dirección (ejemplo: la Oficina Federal de Cárteles constató en el mercado de las gasolineras que los precios a menudo se movían al mismo tiempo en la misma dirección, porque las gasolineras observan y adoptan continuamente los precios de la competencia; las subidas de precios solían ser mucho más pronunciadas que las bajadas).","(3) Guerra de precios/competencia desleal por desplazamiento: los oferentes se abaratan mutuamente de forma agresiva para ganar cuota de mercado o expulsar a la competencia del mercado, lo que reduce considerablemente sus propios márgenes de beneficio (ejemplo: en el comercio alimentario alemán, una guerra de desgaste de años entre descuentos como Aldi y Lidl provocó que el aumento de los costes de las materias primas apenas pudiera trasladarse a los consumidores).","A diferencia de la formación de cárteles, el mero comportamiento paralelo generalmente no está prohibido, ya que resulta difícil de distinguir jurídicamente de decisiones empresariales coincidentes por azar."],"a":["Trabajad detalladamente el caso práctico ‘Polyphon GmbH’ (función precio-cantidad x = 8000 – 2p, costes fijos/de desarrollo 1,5 millones de euros, costes variables unitarios 1.000 euros por altavoz): elaborad una tabla (por ejemplo, con una hoja de cálculo) con las columnas precio (P), cantidad vendida (x), facturación (U), costes variables (Kv), costes totales (K) y beneficio (G). Calculad los valores para precios de 0 euros hasta al menos 4.000 euros en pasos de 500 euros, y determinad el precio que maximiza el beneficio, la cantidad vendida correspondiente y el beneficio máximo alcanzable.","Representad gráficamente la evolución del beneficio del caso Polyphon (gráfico de líneas) y explicad por qué el beneficio disminuye o se vuelve negativo tanto con un precio muy bajo como con uno muy alto.","Explicad los conceptos de excedente del consumidor, excedente del productor y pérdida de bienestar mediante un gráfico, y asignadlos al precio de monopolio determinado para Polyphon.","Asignad los tres ejemplos reales del texto informativo (cártel cervecero, mercado de gasolineras, comercio alimentario) a cada uno de los tres comportamientos de los oligopolistas (formación de cárteles/fijación de precios, comportamiento paralelo/liderazgo de precios, guerra de precios/competencia desleal), y justificad vuestra asignación por escrito. A continuación, tomad postura razonada sobre la pregunta inicial de los aprendices: ¿es el comportamiento descrito de las gasolineras un cártel prohibido?","Presentad vuestros resultados (el caso práctico de Polyphon y el análisis del oligopolio, incluyendo una recomendación para la dirección de Polyphon) en una breve presentación de grupo."],"r":"Hoja de cálculo + gráfico + clasificación escrita + presentación de grupo"},"4_5":{"t":"Intervenciones en el mercado: precios mínimos, máximos y fijos","e":"En el mercado de la vivienda de la ciudad donde viven los empleados de Polyphon, el ayuntamiento debate sobre un tope al alquiler (precio máximo). Al mismo tiempo, un aprendiz aprende en clase de formación profesional que antes existían precios mínimos para muchos productos agrícolas en la UE. Se pregunta: ¿por qué interviene el Estado en los mercados si, en realidad, el precio debería regularse por la oferta y la demanda?","i":["El Estado puede intervenir en la formación libre de precios por razones de política social, de protección al consumidor o de protección al productor. Un precio máximo (tope de precio) se sitúa por debajo del precio de equilibrio y pretende proteger a los demandantes de precios excesivamente altos (por ejemplo, un tope al alquiler); sin embargo, tiende a generar un exceso de demanda (escasez, listas de espera, mercado negro).","Un precio mínimo (precio de garantía) se sitúa por encima del precio de equilibrio y pretende proteger a los oferentes de una caída de precios (por ejemplo, el salario mínimo, los antiguos precios mínimos agrícolas); tiende a generar un excedente de oferta (por ejemplo, las ‘montañas de mantequilla’ de la política agrícola de la UE).","Un precio fijo establece el precio de forma vinculante por parte del Estado, independientemente de la situación del mercado (por ejemplo, el precio fijo de los libros)."],"a":["Mostrad gráficamente, tanto para un precio máximo como para un precio mínimo, cómo cambian la oferta, la demanda y el exceso o la escasez resultante.","Investigad un ejemplo real y actual de intervención estatal en los precios en Alemania o la UE (por ejemplo, el tope al alquiler, el salario mínimo, el tope al precio de la electricidad) y presentad su efecto, así como las críticas al respecto, comparando artículos de prensa actuales.","Debatid de forma controvertida (debate a favor/en contra) la pregunta: ‘¿Debería el Estado intervenir más en los mercados?’, y recoged por escrito los argumentos más importantes."],"r":"Representación gráfica + análisis de prensa + debate a favor/en contra (documentado por escrito)"},"5_1":{"t":"Modelos y problemas de la economía de libre mercado y de la economía de planificación central","e":"Un estudiante de intercambio cuenta a la clase que en su país de origen, en el pasado (en una economía de planificación central dirigida), el Estado determinaba cuántos altavoces de qué tipo se podían fabricar; empresas individuales como Polyphon, que deciden de forma autónoma sobre el producto, el precio y la estrategia de ventas, no habrían podido existir allí en esta forma. La clase debate: ¿qué es realmente lo que marca la diferencia decisiva entre los sistemas económicos?","i":["Los sistemas económicos regulan cómo se coordinan en una sociedad las preguntas económicas fundamentales (¿qué? ¿cómo? ¿para quién se produce?). En el tipo ideal de la economía de libre mercado (base: individualismo, propiedad privada de los medios de producción), el mercado coordina de forma descentralizada los planes individuales a través de precios, oferta y demanda; el Estado no interviene (‘laissez-faire’).","En el tipo ideal de la economía de planificación central (base: colectivismo, propiedad colectiva), el Estado planifica y dirige de forma centralizada la producción, los precios y la distribución.","Ambos modelos ideales rara vez se encuentran en forma pura en la realidad y presentan cada uno problemas específicos: la economía de libre mercado tiende a los desequilibrios sociales, al fallo de mercado (por ejemplo, monopolios, efectos externos) y a las fluctuaciones económicas; la economía de planificación central suele padecer ineficiencia, falta de innovación, economía de escasez y falta de libertades individuales."],"a":["Elaborad una tabla comparativa de los dos tipos ideales (mecanismo de coordinación, propiedad de los medios de producción, papel del Estado, problemas típicos).","Utilizando el caso ‘Polyphon en una economía de planificación central’, debatid: ¿qué decisiones empresariales (desarrollo de producto, formación de precios, planes de exportación) no serían allí posibles en absoluto, o solo bajo dirección estatal?","Investigad (internet, documentales, por ejemplo ‘Stunde Null’ u otras fuentes comparables) un ejemplo histórico o actual de economía de planificación central y preparad sobre él una breve presentación o un pódcast.","Redactad una toma de postura razonada por escrito: ¿por qué la mayoría de los Estados se han apartado de la economía de planificación central pura?"],"r":"Tabla comparativa + presentación/pódcast + toma de postura escrita"},"5_2":{"t":"El sistema de la economía social de mercado en la República Federal de Alemania","e":"En Alemania, Polyphon GmbH se beneficia, por un lado, de la libre configuración de precios y productos, y por otro, de condiciones marco fijadas por el Estado: salario mínimo para los aprendices, seguro social obligatorio para todo el personal, normativa medioambiental para el abastecimiento de madera, y una protección de patente que solo el Estado puede garantizar. Un nuevo socio comercial internacional pregunta sorprendido: ‘Entonces, ¿es esto una economía de libre mercado o una economía dirigida por el Estado en vuestro caso?’","i":["La economía social de mercado, configurada de forma decisiva por Alfred Müller-Armack y Ludwig Erhard, combina los principios de la economía de libre mercado (competencia, propiedad privada, formación de precios a través del mercado) con un marco regulador establecido por el Estado y un equilibrio social.","El Estado no interviene directamente en las decisiones individuales del mercado (no se trata de una economía de planificación central), pero sí establece condiciones marco: derecho de la competencia (contra el abuso de posición monopolística), sistema de seguridad social, protección laboral, salario mínimo, normativa medioambiental.","El objetivo es combinar la libertad y la eficiencia económicas con el equilibrio social y la provisión de servicios esenciales (‘bienestar para todos’)."],"a":["Asignad las cuatro condiciones marco mencionadas en el caso inicial (salario mínimo, seguro social, normativa medioambiental, protección de patente) al orden de mercado o al marco regulador del Estado, según corresponda, y explicad su función.","Elaborad una ‘línea de opinión digital’ (escala de acuerdo) sobre afirmaciones como ‘El Estado debería mantenerse aún más al margen de la economía’, y justificad vuestra posición por escrito.","Investigad datos históricos y actuales sobre la evolución de la economía social de mercado en Alemania (por ejemplo, la tasa de gasto social, la evolución del salario mínimo) y valorad críticamente la representación de estos datos teniendo en cuenta los distintos intereses políticos.","Elaborad una entrevista ficticia a Ludwig Erhard sobre el concepto de la economía social de mercado (al menos seis preguntas con respuestas adecuadas desde su perspectiva histórica). Podéis apoyaros en la IA para prepararla (por ejemplo, para formular respuestas en el espíritu de Ludwig Erhard o para verificar vuestra investigación), pero comprobad de forma crítica la exactitud factual y las fuentes de lo generado por la IA, y reelaboradlo con vuestras propias palabras. Al final, anotad qué fuentes o herramientas de IA habéis utilizado para su elaboración.","Como cierre de la unidad, diseñad una presentación final creativa (vídeo explicativo, pódcast o cartel) sobre el tema ‘La economía social de mercado tomando como ejemplo Polyphon GmbH’."],"r":"Clasificación + línea de opinión digital + entrevista ficticia a Ludwig Erhard + presentación final creativa (vídeo/pódcast/cartel)"}}},"en":{"ui":{"menu":"Menu","close":"Close","home":"Home","translate":"Translate:","back":"Back","next":"Next","einstiegLabel":"Opening Scenario","infoLabel":"Information","aufgabenLabel":"Assignments","ergebnisLabel":"Expected Result","quellenLabel":"Sources for Research","lernkontrolleLabel":"Self-Check Quiz","quizIntro":"Select your answer(s) and tap “Check” to get instant feedback.","quizGermanOnly":"The self-check questions are currently only available in German.","quizResultLabel":"Result","quizCorrectWord":"correct","quizMultiHint":"(multiple answers possible)","quizCheck":"Check","quizChooseFirst":"Please select an answer first.","quizCorrect":"Correct!","quizIncorrectPrefix":"Not quite. The correct answer is:","heroKicker":"Model company · Market and Price","heroSub":"Manufacturer of patented horn loudspeakers from Hamburg – the lead example for the introductory economics course.","stat0":"Founded in Hamburg-Altona","stat1":"Employees","stat2":"Only supplier worldwide","stat3":"Filed with the German Patent Office","companyLabel":"The Company","gettingStartedLabel":"Getting Started","gettingStartedText":"Choose a topic on the left to begin. Each topic starts with an opening scenario and then guides you through information, assignments and sources.","startButtonTemplate":"Start with {id} {topic}","templatesLabel":"Templates for Your Assignments","templatesIntro":"For assignments where you need to create a document, a presentation, a podcast or similar, you will find matching templates to download here. Each topic also shows which template fits best.","passendZu":"Suitable for:","download":"Download","templateNotePrefix":"Matching template(s) for this topic:","templateNoteHint":"(also available on the homepage in the “Templates” section)","brandSub":"Learning Portal – Market and Price"},"tb":{"1":"1. Fundamentals of Economics","2":"2. The System of Factors of Production","3":"3. National Accounts","4":"4. The Market as the Meeting of Supply and Demand","5":"5. Ideal-Type Models of Economic Systems"},"company":{"0":"Polyphon GmbH was founded in 2016 in Hamburg-Altona by the engineer Frauke Petersen. The company is a GmbH (private limited company) with a share capital of 25,000 euros and currently employs 42 people: 18 in hands-on manufacturing (including carpenters and acoustic engineers), 6 in research and development, 5 in sales, and others in administration and management.","1":"The core business is the development and manufacture of the ‘Polyphon Signature’ – a horn loudspeaker with a unique sound, whose design has been filed with the German Patent and Trademark Office. Polyphon is therefore the only company in the world offering this type of loudspeaker. The cabinets are handcrafted from solid wood; the target group is wealthy private individuals and hi-fi enthusiasts in the high-end segment.","2":"The workshop is located in Hamburg's harbour area, partly because of its proximity to timber imports (some certified tropical woods, some domestic hardwoods). Besides wood, Polyphon needs copper wire and magnets (rare earths) for the sound transducers. Looking ahead, management plans to export to the USA, China and the Gulf states, as well as to build a second production hall, for which capital in the form of loans or investors will be needed. The patent, limited to 20 years, also suggests that competitors may enter the market in the medium term."},"tpl":{"ausarbeitung":{"label":"Template: Written Assignment","desc":"Structured Word template for written analyses, tables and position papers."},"praesentation":{"label":"Template: Presentation","desc":"PowerPoint skeleton with title, agenda, content and conclusion slides."},"podcast":{"label":"Template: Podcast Script","desc":"Word template for planning the outline, talking points and timing of your podcast."},"interview":{"label":"Template: Interview Guide","desc":"Word template with a question catalogue for preparing real or fictional interviews."},"rollenkarten":{"label":"Template: Role Cards","desc":"Four role cards for role plays, panel discussions and pro-con debates."},"storyboard":{"label":"Template: Storyboard for an Explainer Video","desc":"Scene-by-scene planning (image, script, duration) for explainer videos."},"gewinntabelle":{"label":"Template: Profit Table (Excel)","desc":"Excel skeleton with the columns P, x, U, Kv, K, G for you to calculate yourselves."},"koordinatensystem":{"label":"Template: Blank Coordinate Systems","desc":"Two blank, labellable coordinate systems for drawing supply and demand curves."}},"t":{"1_1":{"t":"Distinguishing Business Administration (BWL) and Economics (VWL)","e":"Frauke Petersen, founder of Polyphon GmbH, is sitting at the table with two applicants: one studied business administration and is applying as a controller, the other studied economics and is applying as a market analyst. During the conversation, the apprentices notice that both talk about ‘the economy’ – but ask very different questions: one asks about Polyphon’s costs, profit and liquidity, the other about interest rates, unemployment and demand in the overall luxury goods market.","i":["Economics as a field of study is divided into business administration (BWL) and economics (VWL). Business administration examines the operations of individual firms (micro level): how does a company like Polyphon plan, organise and control its procurement, production, financing and sales?","Economics (VWL), on the other hand, looks at the overall economy (macro level) and the interplay of economic agents – private households, firms, the state and foreign countries: how do overall economic growth, employment, the price level and foreign trade come about?","The two disciplines are closely intertwined: decisions in economics (e.g. the ECB’s interest rate policy) affect individual firms, and the behaviour of many firms in turn shapes the overall economy."],"a":["Create a tabular comparison of business administration and economics (subject matter, key questions, examples) and assign at least four typical questions from the Polyphon GmbH case to the appropriate discipline.","Discuss in small groups: where could overall economic developments (e.g. rising interest rates, raw material prices) concretely affect Polyphon GmbH?","Create a digital quiz together with the class (e.g. Kahoot/LearningApps) on the key terms of this unit."],"r":"Written table + digital quiz (Kahoot/LearningApps)"},"1_2":{"t":"Needs, Demand Potential and Demand","e":"At a hi-fi trade fair, a Polyphon sales employee observes three visitors at the stand: the first pauses briefly, sighs ‘Ah, good sound would be nice’, and walks on. The second listens to the loudspeakers, checks the price of 4,500 euros and says: ‘I could afford that.’ The third immediately pulls out his order form and pays a deposit. In the evening, the employee notes: ‘Three reactions, three different stages.’","i":["A need is the feeling of a lack combined with the wish to remove it (e.g. the wish for good sound). If this need is backed by purchasing power, it becomes demand potential. If this demand potential is expressed concretely on the market towards a supplier, we speak of demand. Needs can be classified, among other things, by urgency (existential, cultural, luxury needs).","For Polyphon, this distinction is crucial: not everyone who ‘wants’ a Polyphon loudspeaker becomes a paying customer – only the actual purchase decision becomes demand, which is reflected in the price-quantity function.","A well-known system for ordering human needs is Abraham Maslow’s hierarchy of needs (1943). It arranges needs in a hierarchy of five levels: at the very bottom are physiological basic needs (e.g. food, sleep), followed by safety needs (e.g. housing, financial security), social needs (e.g. belonging, friendship), esteem needs (e.g. recognition, status), and at the top self-actualisation (e.g. personal development). According to Maslow’s theory, people only strive to satisfy a higher level once the levels below it are at least largely fulfilled.","A luxury good such as the Polyphon loudspeaker can mainly be assigned to the upper levels (esteem/self-actualisation, e.g. status, aesthetics, the listening experience)."],"a":["Assign the three trade-fair visitors from the opening scenario to the terms need, demand potential and demand, and justify your assignment in writing.","In the table, assign each of the five given examples to the appropriate term (need, demand potential or demand) by placing a cross in the matching column. Then add two examples of your own and classify them as well.","Assign the Polyphon loudspeaker and two further, freely chosen goods (e.g. bread, a security lock, a concert ticket) to the appropriate level of Maslow’s hierarchy of needs, and justify your decision in one or two sentences per good.","In pairs, create a short explainer video (max. 90 sec., e.g. using a smartphone) about the three steps need – demand potential – demand, using a product of your own choice."],"r":"Completed classification table + short explainer video (approx. 90 sec.)"},"1_3":{"t":"Supply of Goods, Types of Goods","e":"To manufacture a Polyphon loudspeaker, the company needs fresh air in the workshop (available free of charge), tropical wood (which must be bought at a high price), CNC-milling machine time (limited availability), and the service of an external logistics company for shipping to the Gulf states. A new apprentice asks, puzzled: ‘Is all of that really the same thing – a ‘good’?’","i":["Goods are all things suitable for satisfying human needs – they are needed by individuals as well as by firms. Goods can be classified according to several criteria: (1) By availability, a distinction is made between free goods (available in unlimited quantity, no price, e.g. air) and economic (scarce) goods, which have a price.","(2) By material nature, a distinction is made between material goods (real, tangible, e.g. wood or a finished loudspeaker) and immaterial goods (e.g. services, patents).","(3) By rivalry and excludability, four types of goods are distinguished: if users can be excluded from use AND there is rivalry (use by one person excludes others), it is a private good (e.g. a car). If exclusion is possible but there is no rivalry, it is a club good (e.g. a pay-TV channel). If exclusion is not possible but there is rivalry, it is a common-pool good (e.g. fish stocks in the sea). If neither exclusion nor rivalry exists, it is a (pure) public good (e.g. national defence).","(4) By purpose of use, a distinction is made between consumer goods (consumed to satisfy needs) and capital/investment goods (used to generate profits); within both categories, a further distinction is made between non-durable goods (consumed immediately) and durable goods (used over a longer period).","(5) By their relationship to one another, a final distinction is made between substitute goods, which can replace each other (e.g. orange juice and cherry juice), and complementary goods, which complement each other (e.g. tea and a tea bag)."],"a":["Assign the four examples from the opening scenario to the appropriate types of goods (free/economic good, material/immaterial, consumer/producer good) and justify each assignment in one sentence.","Place the following goods into the four-field table of rivalry and excludability, and add one example of your own to each of the four fields: a Polyphon loudspeaker, a public park, the drinking water of a lake, an encrypted streaming subscription.","Using Polyphon as an example, explain the difference between a non-durable good and a durable good, as well as between a consumer good and an investment good, and find a suitable example from the company for each category.","Name one example each of a substitute good and a complementary good for the Polyphon loudspeaker, and justify your choice.","Take part in a Kahoot quiz on types of goods, or create five quiz questions yourselves for your classmates."],"r":"Written classification table + Kahoot quiz"},"1_4":{"t":"Economic Principles, Economic Behaviour (Homo Oeconomicus, Behavioural Economics, Profit and Utility Maximisation)","e":"A decision is pending at Polyphon: two types of wood are under discussion for the new loudspeaker series. Variant A achieves exactly the same sound as variant B but costs 15% less. Management clearly opts for variant A – ‘We achieve our goal with less input.’ At the same time, Frauke Petersen has been privately mulling over buying a new company car for weeks, and in the end spontaneously chooses the model she ‘likes’ best – even though another model objectively offers more equipment for the money.","i":["The economic principle describes rational economic behaviour: the minimum principle (achieving a given goal with as little input as possible) and the maximum principle (achieving the greatest possible result with given resources).","The model of homo oeconomicus assumes a fully rational, utility- or profit-maximising person with complete information. Behavioural economics, however, shows that real people often systematically deviate from this ideal – for instance through loss aversion, social norms or a sense of fairness (e.g. Kahneman/Tversky).","For firms, profit maximisation is typically the guiding principle; for private households, it is utility maximisation."],"a":["Analyse the two situations from the opening scenario: which one follows the homo oeconomicus model more closely, and which one shows behavioural deviations? Justify your answer in writing.","Research a classic behavioural-economics experiment (e.g. the ultimatum game, the endowment effect) and present it to the class in a 5-minute short presentation.","Discuss controversially: should Polyphon use ‘nudging’ (e.g. deliberately designing the sales environment) to influence purchase decisions? Record your arguments for and against in writing."],"r":"Short presentation (5 min.) + written pro-con list"},"1_5":{"t":"Economic Behaviour in the Tension between Market, Ecological Sustainability and Social Responsibility","e":"So far, Polyphon has sourced tropical hardwood from South America for its loudspeaker cabinets – the sound is unique, but the transport route is long and the origin is hard to trace completely. An environmental organisation publicly criticises several manufacturers in the industry for non-sustainable timber sourcing. Management is debating: switch to certified, domestic wood – with possible sound losses and higher costs – or keep the current course?","i":["Economic activity does not take place in a vacuum, but in the tension between generating profit, ecological sustainability (conserving finite resources, climate protection) and social responsibility (fair working conditions, supply-chain responsibility).","Concepts such as Corporate Social Responsibility (CSR) or the guiding principle of sustainability (‘meeting the needs of the present without compromising the ability of future generations to meet their own needs’, Brundtland Report 1987) describe the attempt to reconcile economic, ecological and social goals.","For companies like Polyphon, this often means a conflict of goals: more sustainable alternatives are sometimes more expensive or change the product."],"a":["In groups, work out one perspective each (management, environmental organisation, customers, production staff) and re-enact their position on the wood dilemma in a panel discussion.","Explain in writing which conflict of goals between economic, ecological and social objectives becomes visible in the Polyphon case, and which arguments speak for or against switching to certified, domestic wood.","In pairs, develop and conduct a fictional interview with the owner Frauke Petersen on the topic ‘Can sustainable business be reconciled with the pursuit of profit?’. Prepare at least six interview questions and formulate matching answers from management’s point of view; also use a practical example from another industry that you have researched yourselves for content preparation. The interview can be written out or produced as an audio/video recording (role play in pairs)."],"r":"Panel discussion (role play) + interview with the owner (written or as audio/video recording)"},"2_1":{"t":"Definition, Types and Distinction of Factors of Production","e":"To produce a single Polyphon loudspeaker, you need the workshop in Hamburg-Altona (land and building), the craftsmanship of the carpenters and acoustic engineers, as well as the machines, the capital employed, and the knowledge from years of development work. During a tour of the manufactory, an investor asks: ‘What exactly is your ‘factor of production’ here – the wood, the staff, or the machines?’","i":["Factors of production are all the means combined to produce goods and services. Economics distinguishes two groups: the original (primary) and the derived (secondary) factors of production.","The original factors include nature (land) and labour. The factor nature (land) is further divided into the cultivation factor (agriculturally usable land), the extraction factor (mineral resources and raw materials) and the location factor (land as a site for business premises). The factor labour is divided into physical labour (manual, physical activities), mental labour (planning, organisation, development), as well as qualitative labour (training, skill, experience) and quantitative labour (pure working time/amount of labour).","The derived factors include capital and knowledge (education). Capital is divided into real capital (the actually produced means of production such as machines or tools) and money capital (the preliminary stage of real capital, i.e. financial resources that still need to be invested in real capital). Knowledge (education) is divided into schooling, vocational training, higher education and key competencies.","Capital and knowledge are therefore called ‘derived’ because they only arise from the use of the original factors labour and land (e.g. a machine only comes into being through labour that processes raw materials from the land). There is also a substitution relationship between labour and capital: a company can replace human labour by employing more capital (e.g. machines, automation) and vice versa. Every factor of production has a price: labour is paid via wages, land via land rent, and capital via interest.","At Polyphon, the workshop (land), the skilled workers (labour), the machines and the money capital employed (capital), as well as the qualifications of the staff (knowledge), can be assigned to the four factors. The factors of production are also linked to typical societal problem areas: for land, the issue of ecological sustainability; for labour, unemployment; for capital, the question of an economy’s capital stock (level of investment); and for the factor knowledge, issues such as the PISA studies or tuition fees.","How much an economy can produce at most with its available factors of production can be shown using the production possibility frontier (also called the transformation curve). For two goods, it shows which quantity combinations are just still attainable when all factors of production are fully and efficiently utilised. Points on the curve are efficient, points inside the curve indicate incomplete use of existing resources, and points outside the curve are not attainable with the currently available factors of production. The curve is typically bowed outward (concave), because factors of production cannot be shifted between the two goods at will: the more resources flow into the production of one good, the higher the opportunity costs become for the other good.","For Polyphon, this could be shown in simplified form if the workshop, with its given factors of production, could produce either loudspeakers or high-quality furniture: if the entire capacity were invested in loudspeakers, the maximum possible number of loudspeakers would result at zero pieces of furniture – and vice versa. Every intermediate combination lies on the transformation curve, as long as all workshops are fully utilised. An expansion of the factors of production (e.g. through the new production hall or more skilled workers) would shift the entire curve outward, thereby enabling more production of both goods at the same time."],"a":["Carry out a paired expert exercise (jigsaw method) on the factors of production: form expert groups – Group A works on the original factors of production (nature/land with cultivation, extraction and location factors, and labour with physical/mental and qualitative/quantitative labour), Group B works on the derived factors of production (capital with real and money capital, and knowledge/education with schooling, vocational training, higher education and key competencies). Then form mixed pairs (one member each from Group A and B) and explain your expert topics to each other.","Assign at least eight concrete resources of Polyphon GmbH to the four factors of production (table), and add for each whether it is an original or a derived factor.","Explain in writing why capital and knowledge are called ‘derived’ factors of production, and use an example from Polyphon’s manufacturing to illustrate the substitution relationship between labour and capital.","Work on the following case study to distinguish between substitutional and limitational factors of production: for the final assembly of a Polyphon loudspeaker, exactly one cabinet, one chassis set and one wiring harness are needed per unit – if one of these parts is missing, no additional loudspeaker can be completed, regardless of how much of the other parts is available (limitational factor combination, fixed input ratio). In surface finishing of the cabinets, however, more machine use (automatic sanders) can replace some of the manual labour hours without the end result deteriorating (substitutional factor combination, variable input ratio). Explain the difference between limitational and substitutional factors of production in your own words, and find one further example each from a production process of your own choice.","Draw a transformation curve for the simplified Polyphon workshop described in the information text (loudspeakers vs. furniture) with sensibly chosen axis labels, mark one point each on, inside and outside the curve, and explain what each of these three points means. Also explain how the curve would change if Polyphon hired additional skilled workers."],"r":"Paired expert exercise (oral) + tabular classification + graphical representation (transformation curve)"},"2_2":{"t":"National and International Division of Labour, Causes of Unemployment, Structural Change, Unemployment Rate","e":"Polyphon no longer wants to carry out every work step itself in future: instead of casting the metal parts for the sound transducers itself, a specialised supplier from the Czech Republic is to be commissioned – it can deliver more cheaply and at a higher quality. At the same time, the local newspaper reports that traditional shipyards in the Hamburg harbour area are cutting jobs, while IT and logistics companies are desperately looking for staff.","i":["Division of labour means that a work process is broken down into several sub-steps, which are carried out by different people, firms or economies. Adam Smith (1723–1790), the founder of classical economics, already showed with the example of a pin factory what productivity gain the division of labour makes possible: an untrained worker alone could hardly have produced more than one, at most 20, pins a day. However, if production is broken down into around 18 specialised work steps (drawing the wire, straightening it, cutting it, sharpening it, attaching the head, etc.), ten workers together could produce around 48,000 pins a day – roughly two to four hundred times what each individual could have achieved alone.","Several levels of division of labour are distinguished: intra-firm division of labour breaks down work processes within a company into sub-steps; the engineer Frederick W. Taylor perfected this principle at the start of the 20th century (Taylorism), Henry Ford implemented it with assembly-line production (Fordism) and thereby lowered the price of the Ford Model T between 1909 and 1926 from 950 to 290 dollars.","The national (economy-wide) division of labour describes the distribution of economic activity across the three economic sectors (primary: raw material extraction, secondary: processing, tertiary: services). According to Jean Fourastié’s three-sector hypothesis, the focus of an economy shifts, in the course of economic development, from the primary through the secondary to the tertiary sector – Germany has been considered a service economy since the second half of the 20th century.","Finally, the international division of labour describes the cross-border distribution of production steps across different countries, for instance when raw materials are extracted in one country, intermediate products are manufactured in a second country, and final products are sold in a third country (e.g. cotton growing, weaving and sewing of a pair of jeans taking place in different countries before it is sold in Germany).","While the division of labour increases the productivity, quantity and quality of the supply of goods, extreme specialisation also carries risks such as monotony, alienation and health strain for employees, as well as – in the case of international relocation – job losses in industrialised countries."],"a":["Create an overview of the three levels of division of labour (intra-firm, national/three-sector hypothesis, international) with one example each from the information text and one example of your own choosing.","Using Adam Smith’s pin example, explain why the division of labour increases productivity, and name in writing two possible disadvantages of extensive division of labour (e.g. monotony, alienation, job losses due to relocation).","Using the example of Polyphon and the supplier from the Czech Republic, explain the advantage of international division of labour and name possible risks (e.g. dependency, supply-chain problems).","Then, in group work, research online the four types of causes of unemployment (cyclical, structural, seasonal and frictional unemployment) and assign a real example to each type – also use the example ‘shipyards are cutting jobs, IT firms are looking for staff’ from the opening scenario, as well as the current unemployment rate and its development from the website of the Federal Employment Agency.","Finally, in groups, create a podcast (5–8 minutes) on the question ‘How can we fight unemployment?’. Use the article ‘Arbeitsmarkttheorien und -konzepte’ (labour market theories and concepts) from the Federal Agency for Civic Education (source below) as a factual basis, and contrast at least two different economic-policy approaches to fighting unemployment in it."],"r":"Written overview and analysis + research findings on unemployment + podcast (5–8 min.)"},"2_3":{"t":"Use of Land and Its Limits, Location Factors, Germany as a Business Location","e":"For the planned second production hall, Polyphon is examining three possible locations: a commercial area at the Hamburg harbour (high land prices, but proximity to timber imports and skilled workers), a cheaper site in the surrounding area (lower rent, but poorer transport links), and a location in the Czech Republic (significantly lower labour costs, but longer transport routes and fewer specialised workers for manufactory-style work).","i":["The factor of production land includes, besides pure area (site/cultivation land), also mineral resources (extraction land) and ecological functions (ecological land). Land cannot be increased – its use runs up against natural limits.","For business locations, ‘soft’ and ‘hard’ location factors play a role: hard factors are objectively measurable (land prices, wage levels, transport links, taxes), soft factors are more subjective (the region’s image, recreational value, availability of skilled workers). Internationally, Germany is regarded as a high-wage country, but also as a high-technology and infrastructure location with a stable legal system."],"a":["Evaluate the three location options for Polyphon using at least four hard and two soft location factors in a decision matrix.","Research a current newspaper article on the topic ‘Germany as a business location’ and summarise the key statements in writing (state your source!).","Present your location recommendation for Polyphon, including justification, in a short presentation to the class."],"r":"Decision matrix + newspaper analysis + short presentation"},"2_4":{"t":"The Model of the Simple and Extended Circular Flow of Income, Combination and Substitution of Factors of Production","e":"A new intern at Polyphon is to explain to management, using a diagram, how the company is economically interlinked with private households (customers and employees), banks (loans and savings), the state (taxes and public services), and foreign countries (timber imports, export plans). At the same time, production management is considering whether a new machine (more capital) should be purchased for the next production step in order to save on staff (less labour) – or the other way round.","i":["The simple circular flow of income shows the flows of goods and money between private households and firms: households provide labour, land and capital and receive income in return, with which they in turn buy goods from firms.","The extended circular flow of income adds banks (saving/loans), the state (taxes/transfers/public goods) and foreign countries (imports/exports), and depicts reality in a more differentiated way.","Factors of production can be combined in different ratios (e.g. more manual work vs. more use of machinery); this is called factor substitution when one factor is replaced by another, for instance labour by capital (automation)."],"a":["Draw (digitally or on paper) the extended circular flow of income and enter a concrete example from the Polyphon case for each arrow.","Explain in writing two limitations of the circular-flow model with regard to reality (e.g. simplification, lack of inventory holding/time lag).","Discuss the decision ‘more machines instead of more staff’ from the perspective of factor substitution, and prepare a short role play on it (production management vs. works council).","As group work, create an explainer presentation (slides or a short video) on the topic of combination and substitution of factors of production, using a second company example of your own choice."],"r":"Diagram (circular flow of income) + role play + explainer presentation/video"},"2_5":{"t":"The Process of Capital Formation, Saving and Investing","e":"Polyphon needs 2 million euros for the new production hall. Management is examining three options: a bank loan, admitting a new partner (equity), or forgoing profit distribution for several years in order to invest from retained earnings (‘self-financing’). At the same time, an apprentice at Polyphon is considering saving his first training salary in order to finance a degree in five years’ time.","i":["Capital formation arises from forgoing consumption (saving) and then investing the saved funds in real capital (e.g. machines, buildings). At the level of the overall economy, households’ savings and firms’ investment needs stand opposite each other; banks perform the function of channelling capital (financial intermediation) in this process.","Firms can finance themselves through equity (e.g. partners’ contributions, retained earnings) or debt (e.g. bank loans, bonds). Interest is the price for the use of capital and influences both the saving propensity of private households and the investment willingness of firms."],"a":["For Polyphon, compare the three financing options (loan, new partner, self-financing) in terms of advantages and disadvantages (e.g. voting rights, interest costs, flexibility) in a table.","Using the apprentice’s savings example, explain the economy-wide connection between saving and investing (the process of capital formation) in a short diagram.","In groups, create a presentation on the topic ‘How does a bank loan work for companies?’, including research on interest rates and collateral."],"r":"Comparison table + diagram + group presentation"},"3_1":{"t":"The Production, Expenditure and Income Approaches, the Domestic and National Concepts","e":"An economics journalist is researching an article on the German high-end audio industry and wants to know how much companies like Polyphon contribute to Germany’s overall economic output. He comes across the term ‘gross domestic product’ and is surprised that, according to the Federal Statistical Office, there are three different ways of calculating it, which are all supposed to lead to the same result in the end.","i":["Gross domestic product (GDP) measures the value of all goods and services produced domestically within one year (minus intermediate consumption) and can be determined in three methods of calculation that are equivalent in result: in the production approach, the gross value added of all economic sectors is added up (production value minus intermediate consumption, plus taxes on products, minus subsidies).","The expenditure approach adds up all expenditures (private and government consumption, investment, exports minus imports).","The income approach sums up the income generated (compensation of employees, corporate and property income, taxes minus subsidies).","The domestic concept captures economic output within national borders (regardless of nationality), while the national concept (gross national income) captures the output of all nationals, regardless of where it was generated."],"a":["Create an information sheet on national accounts with definitions of the three calculation methods as well as the domestic and national concepts.","Develop your own calculation example with fictitious figures for each of the three calculation methods (based on a small economy with a company like Polyphon), and show that all three lead to the same GDP.","Research the current German GDP figures on destatis.de and compare them with your fictitious example calculations.","Reflect in writing: why are several calculation methods useful even though they are supposed to lead to the same result?"],"r":"Information sheet + own calculation example + written reflection"},"3_2":{"t":"GDP and Its Conceptual System, the Limits to Growth, Extension to Environmental-Economic Accounting","e":"A student magazine prints a cartoon: a country with record-high GDP growth, but polluted rivers, overloaded hospitals and growing income inequality. The caption reads: ‘Richer, but happier?’ A discussion starts in class about whether GDP is really the right yardstick for prosperity – and what this has to do with a company like Polyphon, whose growth also flows into GDP.","i":["GDP is a pure indicator of production: it measures the value of the output produced, but not its distribution, ecological follow-up costs, or unpaid work (e.g. housework and care work).","Criticisms of GDP as a measure of prosperity include: no capture of environmental damage and resource consumption, no statement on the distribution of income and wealth, non-consideration of unpaid work, no capture of quality of life/health/education, as well as the problem that even ‘harmful’ activities (e.g. repairs after environmental damage) increase GDP.","Alternatives or supplements discussed include the Human Development Index (HDI), the ecological footprint, or happiness indices. Environmental-economic accounting (UGR) extends classical national accounts with indicators on resource consumption and emissions."],"a":["Work out at least five criticisms of GDP as an indicator of prosperity and support them with an example.","Present two alternatives to GDP (e.g. HDI, ecological footprint) and compare their explanatory power with GDP in a table.","Discuss in a role play (entrepreneur Frauke Petersen vs. environmental activist vs. economic policymaker) the question: ‘Does Germany need a new way of measuring prosperity?’","Write a reflection: what do ‘limits to growth’ mean for a growing company like Polyphon?"],"r":"Written assignment + comparison table + role play/panel discussion"},"4_1":{"t":"Determinants of Demand and Supply Behaviour, Curve Shapes, Elasticities, the Law of Diminishing Returns","e":"Following a magazine article about ‘Europe’s most exclusive loudspeakers’, Polyphon experiences a short-term surge in demand even though the price remains unchanged. At the same time, production management is considering whether an additional production shift really produces proportionally more loudspeakers – or whether, beyond a certain point, the additional output per additional worker falls because tools and workbenches become scarce.","i":["Demand is understood as the wish to acquire a good or service in order to satisfy needs with it. Demand for a good increases when the price falls, and decreases when the price rises – this relationship is called the law of demand and holds as long as all other influencing factors (preferences, prices of similar goods, income) remain unchanged.","The relationship between price and quantity demanded can be represented as a demand curve (price on the y-axis, quantity on the x-axis); it typically runs from the upper left to the lower right. This negative slope is explained by Gossen’s first law (the law of diminishing marginal utility): with each additional unit of a good consumed, the additional benefit (marginal utility) decreases, so consumers are only willing to pay a lower price for further units.","Besides price, demand is influenced by further determinants: the strength of needs, the existence and prices of substitute and complementary goods, fashions and trends, the quality of goods, technological development, and consumers’ future expectations. Changes in price lead to movements along the existing demand curve, while changes in the other determinants shift the whole curve to the right (more demand) or to the left (less demand).","In rare cases, anomalous demand occurs, where a price increase leads to an increase in the quantity demanded – for instance through the snob effect (a high price appears exclusive), the perceived-quality effect (a high price is equated with high quality), or in the case of Giffen goods (for goods with no alternatives, a price rise causes other, more expensive goods to be replaced by this good).","The price elasticity of demand measures how strongly the quantity demanded reacts to a price change; it is calculated as the percentage change in demand divided by the percentage change in price (usually multiplied by –1 to obtain a positive value). If the value is greater than 1, demand is called elastic (strong quantity reaction); if it is less than 1, demand is called inelastic (weak quantity reaction); with perfectly elastic demand, any quantity can be sold at the given price, while with perfectly inelastic demand (E=0) the quantity demanded does not change at all despite a price change.","Mirroring this, the supply curve describes the relationship between price and quantity supplied: according to the law of supply, firms increase their supply when prices rise and reduce it when prices fall, in order to cover costs and generate profits. The supply curve shifts when factors other than price change, such as production costs, suppliers’ objectives, the competitive situation, the prices of other goods, seasonal influences, legal frameworks, or the state of the economy – the most important influencing factor here is the cost and availability of the required factors of production.","A price elasticity can also be calculated for supply (percentage change in quantity supplied divided by percentage change in price): if suppliers can quickly adjust their production capacities, they react elastically; if an adjustment is technically not possible or only slowly possible, they react inelastically, up to perfectly inelastically. The law of diminishing returns supplements this view on the supply side: if a firm increases the input of one factor of production (e.g. labour) while other factors remain unchanged, the increase in output initially rises but, beyond a certain point, falls again (diminishing marginal returns)."],"a":["Using the following value tables from the Unna weekly market, draw both the demand curve and the supply curve for potatoes on a shared coordinate system: demand – price €0/5,000 kg, €2/3,000 kg, €4/1,000 kg, €5/0 kg; supply – price €0/0 kg, €1/1,000 kg, €3/3,000 kg, €5/5,000 kg. Mark the approximate intersection point of both curves.","In your graph, illustrate three real scenarios in colour and explain in each case whether it is a movement along the curve or a shift of the curve: (a) suppliers raise the price from €2 to €2.50 per kg – how does the quantity demanded change? (b) market visitors’ income rises by 50%. (c) after a cooking demonstration by a celebrity chef, visitors increasingly buy pasta instead of potatoes.","Calculate the price elasticity of demand for the following two real examples and classify the respective demand as elastic or inelastic: (1) the price of flat-screen monitors falls by 20% from €500 to €400, demand rises by 100% from 10,000 to 20,000 units. (2) the price per litre of heating oil rises by 25% from €0.40 to €0.50, demand falls by 10% from 5,000 to 4,500 litres. Justify your result in each case with the properties of the good."],"r":"Graphical representation + written calculation"},"4_2":{"t":"Types and Forms of Markets","e":"Polyphon is currently the only supplier worldwide of horn loudspeakers of this design – a completely different environment from the market for standard loudspeakers, where hundreds of manufacturers compete for customers. An investor asks: ‘What kind of market does Polyphon actually operate in – and what happens when the patent expires in 15 years?’","i":["Markets can be classified according to different criteria: by subject matter (goods, labour, capital, foreign-exchange market), by spatial scope (local, regional, national, international/world market), and by market form, i.e. the number of suppliers and demanders (polypoly, oligopoly, monopoly – each also mirrored on the demand side as oligopsony, monopsony).","A further distinction is made between perfect markets (homogeneous goods, complete market transparency, no preferences, infinitely fast reaction) and imperfect markets, which are predominantly found in reality."],"a":["Classify the market for Polyphon loudspeakers today (patent protection) as well as the possible market after patent expiry into a market form each, and justify the classification.","Create an overview (mind map or table) of the different types of markets (by subject matter, spatial scope, market form) with one example of your own for each.","Discuss: what strategic consequences could patent expiry have for Polyphon (transition from monopoly to oligopoly)?"],"r":"Mind map/table + written discussion results"},"4_3":{"t":"Price Formation in the Model of Perfect Competition, the Function of the Equilibrium Price","e":"Unlike Polyphon, the fictitious competitor ‘ClearSound AG’ operates in the mass market for simple Bluetooth speakers: hundreds of suppliers, almost identical products, well-informed customers. An apprentice compares: ‘With us, management sets the price; at ClearSound, it’s probably the market itself that sets it.’","i":["In the model of perfect competition (perfect market, polypoly), individual suppliers and demanders cannot influence the price (they are ‘price takers’). The price forms at the intersection of the overall supply and demand curves as the equilibrium price: at this price, the quantity supplied and the quantity demanded are equal, and there is neither a surplus nor a shortage.","If the market price is above the equilibrium price, a supply surplus arises, prompting suppliers to lower prices; if it is below, a demand surplus arises, driving prices up. The market thus tends towards self-regulation (the ‘invisible hand’)."],"a":["Draw a supply-and-demand diagram for the fictitious ClearSound market and mark the equilibrium price, the supply surplus and the demand surplus.","From the value tables for potatoes at the Unna weekly market (task from topic 4.1: demand €0/5,000 kg, €2/3,000 kg, €4/1,000 kg, €5/0 kg; supply €0/0 kg, €1/1,000 kg, €3/3,000 kg, €5/5,000 kg), derive a linear demand function and a linear supply function depending on price, calculate the equilibrium price and equilibrium quantity from them, and compare the result with your graphical solution from 4.1.","Research a current newspaper article on a market with strong price competition (e.g. food, travel, electricity) and classify the described price movements according to the model."],"r":"Graphical representation + calculation + written newspaper analysis"},"4_4":{"t":"Price Formation in Polypoly, Oligopoly and Monopoly (Including Welfare Loss, Consumer and Producer Surplus)","e":"During their lunch break, three Polyphon apprentices talk at the petrol station about fuel prices: all the petrol stations in the area raised their prices by exactly six cents on the same morning, even though there is no discernible agreement between them. ‘That can’t be a coincidence – isn’t that a prohibited price-fixing agreement, i.e. a cartel?’, asks one of the apprentices. Another disagrees: ‘Maybe they’re just copying each other’s prices without agreeing on anything.’ The three decide to look into the question in class – also because Polyphon itself has to decide on the price of its new loudspeaker.","i":["Since Polyphon, as a monopolist, is not exposed to direct competition, the company can decide on the profit-maximising price itself (‘price setter’). Profit results from revenue (price times quantity, where the quantity depends on the price via the price-quantity function) minus costs (fixed costs such as development costs, and variable unit costs). Unlike in a polypoly (price taker, where the price forms in the equilibrium of supply and demand), a monopolist can enforce a higher price at a lower quantity. This tends to lead to a welfare loss compared to perfect competition: consumer surplus (the advantage to buyers who would have been willing to pay more) falls more sharply than producer surplus (the suppliers’ profit) rises.","In an oligopoly, a few suppliers share a market; they are mutually dependent on each other, since every pricing decision by one supplier immediately affects the sales chances of the others. In economic practice, three typical behaviours of oligopolists can be observed:","(1) Cartel formation/price fixing: suppliers agree – usually secretly and illegally – on joint price increases in order to artificially eliminate competition (example: several German breweries were fined millions of euros by the Federal Cartel Office because they had agreed, through personal contacts, on price increases for draught and bottled beer).","(2) Parallel behaviour/price leadership: without explicit agreement, suppliers observe and adopt each other’s prices, so that prices nevertheless move in the same direction (example: the Federal Cartel Office found in the petrol station market that prices often moved in the same direction at the same time, because petrol stations continuously observe and adopt their competitors’ prices – price increases were usually much sharper than price decreases).","(3) Price war/predatory competition: suppliers aggressively undercut each other’s prices in order to gain market share or push competitors out of the market, which considerably reduces their own profit margins (example: in German food retailing, a years-long war of attrition between discounters like Aldi and Lidl meant that increased raw material costs could hardly be passed on to consumers).","Unlike cartel formation, pure parallel behaviour is generally not prohibited, since it is legally difficult to distinguish from coincidentally aligned business decisions."],"a":["Work through the ‘Polyphon GmbH’ case study in detail (price-quantity function x = 8000 – 2p, fixed costs/development costs 1.5 million euros, variable unit costs 1,000 euros per loudspeaker): create a table (e.g. using a spreadsheet) with the columns price (P), quantity sold (x), revenue (U), variable costs (Kv), total costs (K), and profit (G). Calculate the values for prices from 0 euros up to at least 4,000 euros in steps of 500 euros, and determine the profit-maximising price, the corresponding quantity sold, and the maximum achievable profit.","Represent the profit curve of the Polyphon case study graphically (line chart) and explain why profit falls or becomes negative both at a very low and at a very high price.","Explain the terms consumer surplus, producer surplus and welfare loss using a graph, and assign them to Polyphon’s determined monopoly price.","Assign the three real case examples from the information text (beer cartel, petrol station market, food retailing) each to one of the three behaviours of oligopolists (cartel formation/price fixing, parallel behaviour/price leadership, price war/predatory competition), and justify your assignment in writing. Then take a reasoned position on the apprentices’ initial question: is the described petrol station behaviour a prohibited cartel?","Present your results (the Polyphon case study and the oligopoly analysis, including a recommendation to Polyphon’s management) in a short group presentation."],"r":"Spreadsheet + chart + written classification + group presentation"},"4_5":{"t":"Interventions in the Market: Minimum, Maximum and Fixed Prices","e":"In the housing market of the city where Polyphon’s employees live, the city council is discussing a rent cap (maximum price). At the same time, an apprentice learns in vocational school lessons that there used to be minimum prices for many agricultural products in the EU. He wonders: why does the state intervene in markets at all, when the price is actually supposed to be regulated by supply and demand?","i":["The state can intervene in free price formation for social, consumer-protection or producer-protection policy reasons. A maximum price (price ceiling) lies below the equilibrium price and is meant to protect demanders from excessively high prices (e.g. a rent cap); however, it tends to lead to a demand surplus (shortage, waiting lists, black market).","A minimum price (price floor) lies above the equilibrium price and is meant to protect suppliers from a price collapse (e.g. minimum wage, former agricultural minimum prices); it tends to lead to a supply surplus (e.g. ‘butter mountains’ in EU agricultural policy).","A fixed price sets the price in a legally binding way by the state, independent of market conditions (e.g. fixed book prices)."],"a":["For a maximum price and a minimum price, graphically show in each case how supply, demand and the resulting over- or undersupply change.","Research a current, real example of a state price intervention in Germany or the EU (e.g. rent cap, minimum wage, electricity price cap) and present its effect as well as criticism of it by comparing current newspaper articles.","Discuss controversially (pro-con debate) the question: ‘Should the state intervene more strongly in markets?’, and record the most important arguments in writing."],"r":"Graphical representation + newspaper analysis + pro-con debate (documented in writing)"},"5_1":{"t":"Models and Problems of the Free Market Economy and the Centrally Planned Economy","e":"An exchange student tells the class that in his home country in the past (in a centrally directed planned economy) the state used to determine how many loudspeakers of which design could be produced – individual companies like Polyphon, which decide independently on product, price and sales strategy, could not have existed there in this form. The class discusses: what actually makes the decisive difference between economic systems?","i":["Economic systems regulate how the fundamental economic questions (what? how? for whom is it produced?) are coordinated in a society. In the ideal type of the free market economy (basis: individualism, private ownership of the means of production), the market coordinates individual plans decentrally via prices, supply and demand; the state does not intervene (‘laissez-faire’).","In the ideal type of the centrally planned economy (basis: collectivism, collective ownership), the state centrally plans and directs production, prices and distribution.","Both ideal-type models are rarely found in pure form in reality and each has specific problems: the free market economy tends towards social imbalances, market failure (e.g. monopolies, external effects) and economic fluctuations; the centrally planned economy typically suffers from inefficiency, lack of innovation, shortage economies and a lack of individual freedoms."],"a":["Create a comparative table of the two ideal types (coordination mechanism, ownership of the means of production, role of the state, typical problems).","Using the case example ‘Polyphon in a centrally planned economy’, discuss: which entrepreneurial decisions (product development, pricing, export plans) would not be possible there at all, or only under state direction?","Research (the internet, documentaries, e.g. ‘Stunde Null’ or comparable sources) a historical or current case example of a centrally planned economy and prepare a short presentation or a podcast on it.","Write a reasoned position paper: why have most states turned away from the pure centrally planned economy?"],"r":"Comparative table + presentation/podcast + written position paper"},"5_2":{"t":"The System of the Social Market Economy in the Federal Republic of Germany","e":"In Germany, Polyphon GmbH benefits, on the one hand, from free price and product design, and on the other, from state-imposed framework conditions: minimum wage for apprentices, mandatory social insurance for all employees, environmental regulations for timber sourcing, and patent protection that only the state can guarantee. A new international business partner asks in surprise: ‘So is this a free market economy or a state-run economy where you are?’","i":["The social market economy, decisively shaped by Alfred Müller-Armack and Ludwig Erhard, combines the principles of the free market economy (competition, private property, market-based price formation) with a state-set regulatory framework and social balance.","The state does not intervene directly in individual market decisions (this is not a centrally planned economy), but sets framework conditions: competition law (against the abuse of monopoly power), the social insurance system, occupational health and safety, the minimum wage, environmental regulations.","The aim is to combine economic freedom and efficiency with social balance and the provision of essential public services (‘prosperity for all’)."],"a":["Assign the four framework conditions named in the opening case (minimum wage, social insurance, environmental regulations, patent protection) each to the market order or to the state’s regulatory framework, and explain their function.","Create a ‘digital opinion line’ (agreement scale) on statements such as ‘The state should stay out of the economy even more’, and justify your position in writing.","Research historical and current data on the development of the social market economy in Germany (e.g. the social spending ratio, the development of the minimum wage) and critically assess the presentation against the background of differing political interests.","Create a fictional interview with Ludwig Erhard on the concept of the social market economy (at least six questions with matching answers from his historical perspective). You may use AI support in preparing it (e.g. to formulate answers in the spirit of Ludwig Erhard or to fact-check your research) – but critically check the AI output for factual accuracy and sourcing, and rework it in your own words. Finally, note down which sources or AI tools you used in creating it.","As the conclusion of the unit, design a creative final presentation (explainer video, podcast or poster) on the topic ‘The Social Market Economy Using the Example of Polyphon GmbH’."],"r":"Classification + digital opinion line + fictional interview with Ludwig Erhard + creative final presentation (video/podcast/poster)"}}},"ar":{"ui":{"menu":"القائمة","close":"إغلاق","home":"الصفحة الرئيسية","translate":"الترجمة:","back":"السابق","next":"التالي","einstiegLabel":"سيناريو تمهيدي","infoLabel":"معلومات","aufgabenLabel":"المهام","ergebnisLabel":"النتيجة المتوقعة","quellenLabel":"مصادر للبحث","lernkontrolleLabel":"اختبار التقييم الذاتي","quizIntro":"اختاروا إجابتكم أو إجاباتكم واضغطوا على «تحقق» للحصول على ملاحظات فورية.","quizGermanOnly":"أسئلة اختبار التقييم الذاتي متاحة حاليًا باللغة الألمانية فقط.","quizResultLabel":"النتيجة","quizCorrectWord":"صحيحة","quizMultiHint":"(يمكن اختيار عدة إجابات)","quizCheck":"تحقق","quizChooseFirst":"يرجى اختيار إجابة أولاً.","quizCorrect":"إجابة صحيحة!","quizIncorrectPrefix":"ليس تمامًا. الإجابة الصحيحة هي:","heroKicker":"شركة نموذجية · السوق والسعر","heroSub":"شركة مصنّعة لمكبرات الصوت البوقية المسجَّلة براءة اختراعها من هامبورغ – المثال الرئيسي لمقرر الاقتصاد التمهيدي.","stat0":"تأسست في هامبورغ-ألتونا","stat1":"عدد الموظفين","stat2":"المورّد الوحيد عالميًا","stat3":"تم تقديم طلب براءة الاختراع","companyLabel":"عن الشركة","gettingStartedLabel":"البدء","gettingStartedText":"اختاروا موضوعًا من القائمة على اليسار للبدء. يبدأ كل موضوع بسيناريو تمهيدي ثم يرشدكم عبر المعلومات والمهام والمصادر.","startButtonTemplate":"ابدأ مع {id} {topic}","templatesLabel":"نماذج لأعمالكم","templatesIntro":"بالنسبة للمهام التي يتعين عليكم فيها إعداد مستند أو عرض تقديمي أو بودكاست أو ما شابه، ستجدون هنا نماذج مناسبة للتنزيل. كما يُوضَّح عند كل موضوع أي نموذج يناسبه.","passendZu":"مناسب لـ:","download":"تنزيل","templateNotePrefix":"النموذج/النماذج المناسبة لهذا الموضوع:","templateNoteHint":"(متوفرة أيضًا في الصفحة الرئيسية ضمن قسم «النماذج»)","brandSub":"بوابة التعلّم – السوق والسعر"},"tb":{"1":"1. أساسيات الاقتصاد","2":"2. نظام عوامل الإنتاج","3":"3. الحسابات القومية","4":"4. السوق كملتقى للعرض والطلب","5":"5. النماذج المثالية للأنظمة الاقتصادية"},"company":{"0":"تأسست شركة Polyphon GmbH عام 2016 في هامبورغ-ألتونا على يد المهندسة فراوكه بيترسن. الشركة هي شركة ذات مسؤولية محدودة (GmbH) برأس مال قدره 25,000 يورو، ويعمل بها حاليًا 42 موظفًا: 18 في التصنيع اليدوي (منهم نجارون ومهندسو صوتيات)، و6 في البحث والتطوير، و5 في المبيعات، والباقي في الإدارة والتسيير.","1":"يتمثل النشاط الأساسي في تطوير وتصنيع مكبر الصوت ‘Polyphon Signature’، وهو مكبر صوت بوقي ذو صوت فريد، تم تقديم تصميمه للتسجيل لدى مكتب البراءات والعلامات التجارية الألماني. وبذلك تُعد Polyphon الشركة الوحيدة في العالم التي تقدّم هذا النوع من مكبرات الصوت. تُصنَّع الهياكل يدويًا من خشب صلب؛ والفئة المستهدفة هي الأفراد الأثرياء وهواة أنظمة الصوت عالية الجودة في الفئة الفاخرة.","2":"تقع الورشة في منطقة ميناء هامبورغ، وذلك جزئيًا بسبب قربها من واردات الأخشاب (بعضها أخشاب استوائية معتمدة وبعضها أخشاب محلية صلبة). وإلى جانب الخشب، تحتاج Polyphon إلى سلك نحاسي ومغناطيسات (عناصر أرضية نادرة) لمحوّلات الصوت. وتخطط الإدارة مستقبلًا للتصدير إلى الولايات المتحدة والصين ودول الخليج، بالإضافة إلى بناء قاعة إنتاج ثانية، الأمر الذي سيتطلب رأس مال في صورة قروض أو مستثمرين. كما أن براءة الاختراع، المحدودة بعشرين عامًا، تشير إلى احتمال دخول منافسين إلى السوق على المدى المتوسط."},"tpl":{"ausarbeitung":{"label":"نموذج: عمل كتابي","desc":"نموذج Word منظم لإعداد التحليلات الكتابية والجداول وأوراق المواقف."},"praesentation":{"label":"نموذج: عرض تقديمي","desc":"هيكل أساسي لعرض PowerPoint يتضمن شرائح العنوان وجدول الأعمال والمحتوى والخاتمة."},"podcast":{"label":"نموذج: نص بودكاست","desc":"نموذج Word لتخطيط الهيكل والنقاط الرئيسية والتوقيت الزمني لبودكاست خاص بكم."},"interview":{"label":"نموذج: دليل مقابلة","desc":"نموذج Word يتضمن قائمة أسئلة للتحضير لمقابلات حقيقية أو خيالية."},"rollenkarten":{"label":"نموذج: بطاقات الأدوار","desc":"أربع بطاقات أدوار لتمثيل الأدوار والمناظرات وحلقات النقاش المؤيدة والمعارضة."},"storyboard":{"label":"نموذج: لوحة قصصية لفيديو توضيحي","desc":"تخطيط مشهد بمشهد (الصورة، النص، المدة الزمنية) لإعداد فيديوهات توضيحية."},"gewinntabelle":{"label":"نموذج: جدول الأرباح (Excel)","desc":"هيكل Excel يحتوي على الأعمدة P وx وU وKv وK وG لتقوموا بحسابها بأنفسكم."},"koordinatensystem":{"label":"نموذج: أنظمة إحداثيات فارغة","desc":"نظاما إحداثيات فارغان قابلان للتسمية لرسم منحنيات العرض والطلب."}},"t":{"1_1":{"t":"التمييز بين إدارة الأعمال (BWL) والاقتصاد (VWL)","e":"تجلس فراوكه بيترسن، مؤسِّسة شركة Polyphon GmbH، إلى الطاولة مع متقدمتَين لوظيفة: إحداهما درست إدارة الأعمال وتتقدم لوظيفة مراقِبة مالية، والأخرى درست الاقتصاد وتتقدم لوظيفة محلِّلة سوق. وأثناء الحديث، يلاحظ المتدربون أن كلتيهما تتحدثان عن ‘الاقتصاد’، لكنهما تطرحان أسئلة مختلفة تمامًا: إحداهما تسأل عن تكاليف Polyphon وأرباحها وسيولتها، والأخرى تسأل عن أسعار الفائدة والبطالة والطلب في السوق الإجمالي لسلع الرفاهية.","i":["تنقسم العلوم الاقتصادية إلى إدارة الأعمال (BWL) والاقتصاد (VWL). تدرس إدارة الأعمال إدارة المنشآت الفردية (المستوى الجزئي): كيف تخطط شركة مثل Polyphon وتنظّم وتراقب عمليات الشراء والإنتاج والتمويل والمبيعات؟","أما الاقتصاد فيدرس الاقتصاد ككل (المستوى الكلي) والتفاعل بين الأطراف الاقتصادية – الأسر الخاصة، والشركات، والدولة، والخارج: كيف ينشأ النمو الاقتصادي العام، والتوظيف، ومستوى الأسعار، والتجارة الخارجية؟","يرتبط التخصصان ارتباطًا وثيقًا: فقرارات الاقتصاد الكلي (مثل سياسة أسعار الفائدة للبنك المركزي الأوروبي) تؤثر على المنشآت الفردية، وسلوك العديد من المنشآت بدوره يشكّل الاقتصاد ككل."],"a":["أعدّوا جدولًا يقارن بين إدارة الأعمال والاقتصاد (الموضوع، الأسئلة الرئيسية، الأمثلة)، وصنّفوا أربعة أسئلة نموذجية على الأقل من حالة Polyphon GmbH وفقًا للتخصص المناسب.","ناقشوا في مجموعات صغيرة: في أي نقاط يمكن أن تؤثر التطورات الاقتصادية الكلية (مثل ارتفاع أسعار الفائدة أو أسعار المواد الخام) بشكل ملموس على شركة Polyphon GmbH؟","أعدّوا مع الصف اختبارًا رقميًا (مثل Kahoot/LearningApps) حول المصطلحات الأساسية لهذه الوحدة."],"r":"جدول مكتوب + اختبار رقمي (Kahoot/LearningApps)"},"1_2":{"t":"الحاجة والطلب المحتمل والطلب","e":"في معرض للأجهزة الصوتية عالية الجودة، يلاحظ أحد موظفي مبيعات Polyphon ثلاثة زوار عند الجناح: الأول يتوقف للحظة، يتنهد قائلاً ‘آه، الصوت الجيد سيكون لطيفًا’، ثم يمضي في طريقه. الثاني يستمع إلى مكبرات الصوت، ويتحقق من السعر البالغ 4500 يورو، ويقول: ‘يمكنني تحمّل هذا المبلغ.’ أما الثالث فيخرج نموذج الطلب فورًا ويدفع عربونًا. في المساء، يدوّن الموظف: ‘ثلاث ردود فعل، ثلاث مراحل مختلفة.’","i":["الحاجة هي الشعور بنقص مصحوب برغبة في إزالته (مثل الرغبة في صوت جيد). فإذا اقترنت هذه الحاجة بقوة شرائية، أصبحت طلبًا محتملاً. وإذا تجسّد هذا الطلب المحتمل بشكل ملموس في السوق تجاه مورّد ما، سُمّي طلبًا. ويمكن تصنيف الحاجات، من بين معايير أخرى، حسب درجة إلحاحها (حاجات وجودية، وثقافية، وحاجات كمالية).","بالنسبة لشركة Polyphon، يُعد هذا التمييز أمرًا محوريًا: فليس كل من ‘يرغب’ في مكبر صوت من Polyphon يصبح عميلاً فعليًا يدفع ثمنه – بل إن قرار الشراء الفعلي وحده هو الذي يتحول إلى طلب، وهو ما ينعكس في دالة السعر والكمية.","من الأنظمة المعروفة لترتيب الحاجات الإنسانية هرم الحاجات لأبراهام ماسلو (1943). يرتب هذا الهرم الحاجات في تسلسل هرمي من خمسة مستويات: في القاعدة توجد الحاجات الفسيولوجية الأساسية (مثل الغذاء والنوم)، تليها حاجات الأمان (مثل السكن والأمان المالي)، ثم الحاجات الاجتماعية (مثل الانتماء والصداقة)، وحاجات التقدير (مثل الاعتراف والمكانة)، وفي القمة تحقيق الذات (مثل التطور الشخصي). ووفقًا لنظرية ماسلو، لا يسعى الناس إلى إشباع مستوى أعلى إلا بعد أن تُشبَع المستويات الأدنى منه إلى حد كبير على الأقل.","يمكن تصنيف سلعة كمالية مثل مكبر صوت Polyphon ضمن المستويات العليا بشكل أساسي (التقدير/تحقيق الذات، مثل المكانة، والجمالية، وتجربة الاستماع)."],"a":["صنّفوا زوّار المعرض الثلاثة من السيناريو التمهيدي وفقًا لمفاهيم الحاجة والطلب المحتمل والطلب، وبرّروا تصنيفكم كتابيًا.","في الجدول، صنّفوا الأمثلة الخمسة المُعطاة وفقًا للمفهوم المناسب (حاجة، أو طلب محتمل، أو طلب) بوضع علامة في العمود الصحيح. ثم أضيفوا مثالين من عندكم وصنّفوهما أيضًا.","صنّفوا مكبر صوت Polyphon وسلعتين أخريين من اختياركم (مثل الخبز، أو قفل أمان، أو تذكرة حفل موسيقي) ضمن المستوى المناسب من هرم ماسلو، وبرّروا قراركم بجملة أو جملتين لكل سلعة.","أعدّوا في مجموعات ثنائية فيديو توضيحيًا قصيرًا (بحد أقصى 90 ثانية، مثلًا باستخدام الهاتف الذكي) حول الخطوات الثلاث: الحاجة – الطلب المحتمل – الطلب، باستخدام منتج من اختياركم."],"r":"جدول تصنيف مكتمل + فيديو توضيحي قصير (نحو 90 ثانية)"},"1_3":{"t":"عرض السلع، أنواع السلع","e":"لتصنيع مكبر صوت من Polyphon، تحتاج الشركة إلى هواء نقي في ورشة الإنتاج (متوفر مجانًا)، وخشب استوائي (يجب شراؤه بسعر مرتفع)، ووقت استخدام آلة الفريز CNC (توافر محدود)، وخدمة شركة لوجستية خارجية لشحن المنتجات إلى دول الخليج. يسأل متدرب جديد مستغربًا: ‘هل كل هذا في الحقيقة نفس الشيء – ‘سلعة’؟’","i":["السلع هي كل الأشياء المناسبة لإشباع الحاجات الإنسانية؛ ويحتاجها الأفراد والشركات على حد سواء. ويمكن تصنيف السلع وفق عدة معايير: (1) حسب مدى التوافر، يُميَّز بين السلع الحرة (المتوفرة بكميات غير محدودة، دون سعر، مثل الهواء) والسلع الاقتصادية (النادرة)، التي لها سعر.","(2) حسب الطبيعة المادية، يُميَّز بين السلع المادية (حقيقية وملموسة، مثل الخشب أو مكبر الصوت الجاهز) والسلع غير المادية (مثل الخدمات وبراءات الاختراع).","(3) حسب التنافس والقابلية للاستبعاد، تُميَّز أربعة أنواع من السلع: إذا كان من الممكن استبعاد المستخدمين مع وجود تنافس (استخدام شخص واحد يستبعد الآخرين)، فهذه سلعة خاصة (مثل السيارة). وإذا كان الاستبعاد ممكنًا دون وجود تنافس، فهذه سلعة ناديّة (مثل قناة تلفزيونية مدفوعة). وإذا لم يكن الاستبعاد ممكنًا مع وجود تنافس، فهذه سلعة مشتركة (مثل الثروة السمكية في البحر). وإذا لم يكن هناك استبعاد ولا تنافس، فهذه سلعة عامة (خالصة) (مثل الدفاع الوطني).","(4) حسب الغرض من الاستخدام، يُميَّز بين السلع الاستهلاكية (تُستهلك لإشباع الحاجات) وسلع الاستثمار/رأس المال (تُستخدم لتحقيق أرباح)؛ وضمن كلتا الفئتين، يُميَّز كذلك بين السلع الاستهلاكية السريعة (تُستهلك فورًا) والسلع المعمِّرة (تُستخدم لفترة أطول).","(5) وأخيرًا، حسب العلاقة فيما بينها، يُميَّز بين السلع البديلة، التي يمكن أن تحل محل بعضها البعض (مثل عصير البرتقال وعصير الكرز)، والسلع المكمِّلة، التي يكمّل بعضها بعضًا (مثل الشاي وكيس الشاي)."],"a":["صنّفوا الأمثلة الأربعة من السيناريو التمهيدي وفقًا لنوع السلعة المناسب (سلعة حرة/اقتصادية، مادية/غير مادية، سلعة استهلاكية/إنتاجية)، وبرّروا كل تصنيف بجملة واحدة.","ضعوا السلع التالية في جدول ذي أربع خانات وفقًا للتنافس والقابلية للاستبعاد، وأضيفوا مثالًا خاصًا بكم لكل خانة من الخانات الأربع: مكبر صوت من Polyphon، حديقة عامة، مياه الشرب من بحيرة، اشتراك بث مشفّر.","باستخدام Polyphon كمثال، اشرحوا الفرق بين السلعة الاستهلاكية السريعة والسلعة المعمِّرة، وكذلك بين السلعة الاستهلاكية وسلعة الاستثمار، واعثروا على مثال مناسب من الشركة لكل فئة.","اذكروا مثالًا لسلعة بديلة وآخر لسلعة مكمِّلة لمكبر صوت Polyphon، وبرّروا اختياركم.","شاركوا في اختبار Kahoot حول أنواع السلع، أو أعدّوا بأنفسكم خمسة أسئلة اختبار لزملائكم في الصف."],"r":"جدول تصنيف مكتوب + اختبار Kahoot"},"1_4":{"t":"المبادئ الاقتصادية والسلوك الاقتصادي (الإنسان الاقتصادي، الاقتصاد السلوكي، تعظيم الربح والمنفعة)","e":"يجب اتخاذ قرار في شركة Polyphon: يوجد نوعان من الخشب قيد النقاش لسلسلة مكبرات الصوت الجديدة. يحقق الخيار A نفس جودة الصوت تمامًا التي يحققها الخيار B، لكن تكلفته أقل بنسبة 15%. تختار الإدارة بوضوح الخيار A قائلة: ‘نحقق هدفنا بموارد أقل.’ وفي الوقت نفسه، تفكر فراوكه بيترسن شخصيًا منذ أسابيع في شراء سيارة شركة جديدة، وتقرر في النهاية وبشكل عفوي اختيار الطراز الذي ‘يعجبها’ أكثر – رغم أن طرازًا آخر يقدم موضوعيًا تجهيزات أكثر مقابل نفس المال.","i":["يصف المبدأ الاقتصادي السلوك الاقتصادي الرشيد: مبدأ الحد الأدنى (تحقيق هدف معين باستخدام أقل قدر ممكن من الموارد) ومبدأ الحد الأقصى (تحقيق أكبر نتيجة ممكنة باستخدام موارد معينة).","يفترض نموذج ‘الإنسان الاقتصادي’ وجود شخص رشيد تمامًا يسعى لتعظيم المنفعة أو الربح ويمتلك معلومات كاملة. غير أن الاقتصاد السلوكي يُظهر أن الأشخاص الحقيقيين غالبًا ما ينحرفون بشكل منهجي عن هذا النموذج المثالي – مثلًا بسبب النفور من الخسارة، أو الأعراف الاجتماعية، أو الإحساس بالعدالة (مثل كانمان وتفرسكي).","بالنسبة للشركات، عادة ما يكون تعظيم الربح هو المبدأ الموجّه، أما بالنسبة للأسر الخاصة فهو تعظيم المنفعة."],"a":["حلّلوا الموقفين الواردين في السيناريو التمهيدي: أيّهما يتبع نموذج ‘الإنسان الاقتصادي’ بشكل أكبر، وأيّهما يُظهر انحرافات سلوكية اقتصادية؟ برّروا إجابتكم كتابيًا.","ابحثوا عن تجربة كلاسيكية في الاقتصاد السلوكي (مثل لعبة الإنذار النهائي، أو أثر التملك) واعرضوها على الصف في عرض تقديمي قصير مدته 5 دقائق.","ناقشوا بشكل جدلي: هل ينبغي لشركة Polyphon استخدام ‘الدفع التوجيهي’ (مثل التصميم المتعمد لبيئة البيع) للتأثير على قرارات الشراء؟ سجّلوا كتابيًا حججكم المؤيدة والمعارضة."],"r":"عرض تقديمي قصير (5 دقائق) + قائمة مكتوبة بالحجج المؤيدة والمعارضة"},"1_5":{"t":"السلوك الاقتصادي في ظل التوتر بين السوق والاستدامة البيئية والمسؤولية الاجتماعية","e":"اعتمدت Polyphon حتى الآن على استيراد خشب صلب استوائي من أمريكا الجنوبية لهياكل مكبرات الصوت – فالصوت فريد من نوعه، لكن مسار النقل طويل، والمنشأ يصعب تتبعه بالكامل. تنتقد منظمة بيئية علنًا عدة شركات مصنّعة في القطاع بسبب استخدام أخشاب غير مستدامة. وتناقش الإدارة الخيارين: التحول إلى خشب معتمد ومحلي – مع احتمال فقدان بعض جودة الصوت وارتفاع التكاليف – أو الاستمرار في المسار الحالي.","i":["لا يحدث النشاط الاقتصادي في فراغ، بل يقع في ظل التوتر بين تحقيق الربح والاستدامة البيئية (الحفاظ على الموارد المحدودة، وحماية المناخ) والمسؤولية الاجتماعية (ظروف عمل عادلة، والمسؤولية عن سلسلة التوريد).","تصف مفاهيم مثل المسؤولية الاجتماعية للشركات (CSR) أو المبدأ التوجيهي للاستدامة (‘تلبية احتياجات الحاضر دون المساس بقدرة الأجيال القادمة على تلبية احتياجاتها الخاصة’، تقرير بروندتلاند 1987) محاولة التوفيق بين الأهداف الاقتصادية والبيئية والاجتماعية.","بالنسبة لشركات مثل Polyphon، يعني هذا غالبًا تعارضًا في الأهداف: فالبدائل الأكثر استدامة قد تكون أحيانًا أغلى ثمنًا أو تغيّر من طبيعة المنتج."],"a":["أعدّوا في مجموعات وجهة نظر واحدة لكل مجموعة (الإدارة، منظمة بيئية، العملاء، عمال الإنتاج)، ومثّلوا موقفهم من معضلة الخشب في حلقة نقاش.","اشرحوا كتابيًا التعارض بين الأهداف الاقتصادية والبيئية والاجتماعية الظاهر في حالة Polyphon، والحجج المؤيدة والمعارضة للتحول إلى خشب معتمد ومحلي.","أعدّوا وأجروا في مجموعات ثنائية مقابلة خيالية مع المالكة فراوكه بيترسن حول موضوع ‘هل يمكن التوفيق بين الإدارة المستدامة والسعي وراء الربح؟’. أعدّوا ست أسئلة على الأقل للمقابلة، وصيغوا إجابات مناسبة من وجهة نظر الإدارة؛ واستخدموا أيضًا في التحضير مثالًا عمليًا من قطاع آخر بحثتم عنه بأنفسكم. يمكن إعداد المقابلة كتابيًا أو تسجيلها كتسجيل صوتي أو مرئي (تمثيل أدوار في مجموعات ثنائية)."],"r":"حلقة نقاش (تمثيل أدوار) + مقابلة مع المالكة (كتابيًا أو كتسجيل صوتي/مرئي)"},"2_1":{"t":"مفهوم عوامل الإنتاج وأنواعها والتمييز بينها","e":"لتصنيع مكبر صوت واحد من Polyphon، يلزم توفر الورشة في هامبورغ-ألتونا (الأرض والمبنى)، ومهارة النجارين ومهندسي الصوتيات، بالإضافة إلى الآلات، ورأس المال المستخدم، والمعرفة المتراكمة من سنوات العمل التطويري. وأثناء جولة في المصنع، يسأل أحد المستثمرين: ‘ما هو بالضبط ‘عامل الإنتاج’ لديكم هنا – الخشب أم الموظفون أم الآلات؟’","i":["عوامل الإنتاج هي جميع الوسائل التي تُجمَع معًا لإنتاج السلع والخدمات. يميز علم الاقتصاد بين مجموعتين: عوامل الإنتاج الأصلية والعوامل المشتقة.","تشمل العوامل الأصلية الطبيعة (الأرض) والعمل. وينقسم عامل الطبيعة (الأرض) بدوره إلى عامل الزراعة (الأراضي الصالحة للزراعة)، وعامل الاستخراج (الموارد المعدنية والمواد الخام)، وعامل الموقع (المساحة كمكان لإقامة المنشآت). وينقسم عامل العمل إلى العمل البدني (الأنشطة اليدوية والبدنية)، والعمل الذهني (التخطيط والتنظيم والتطوير)، بالإضافة إلى العمل النوعي (التدريب والمهارة والخبرة) والعمل الكمّي (وقت العمل الصافي/كمية العمل).","تشمل العوامل المشتقة رأس المال والمعرفة (التعليم). وينقسم رأس المال إلى رأس المال العيني (وسائل الإنتاج المُنتَجة فعليًا، مثل الآلات أو الأدوات) ورأس المال النقدي (المرحلة التمهيدية لرأس المال العيني، أي الموارد المالية التي لا تزال بحاجة إلى استثمارها في رأس مال عيني). وتنقسم المعرفة (التعليم) إلى التعليم المدرسي، والتدريب المهني، والدراسة الجامعية، والكفاءات الأساسية.","يُعد رأس المال والمعرفة ‘مشتقّين’ لأنهما لا ينشآن إلا من خلال استخدام العاملين الأصليين، العمل والأرض (فمثلًا، لا تنشأ الآلة إلا من خلال العمل الذي يعالج المواد الخام المستخرَجة من الأرض). كما توجد علاقة إحلال بين العمل ورأس المال: يمكن للشركة أن تستبدل العمل البشري باستخدام مزيد من رأس المال (مثل الآلات، والأتمتة) والعكس صحيح. ولكل عامل من عوامل الإنتاج سعر: يُدفَع مقابل العمل أجر، ومقابل الأرض ريع، ومقابل رأس المال فائدة.","في شركة Polyphon، يمكن إسناد الورشة (الأرض)، والعمالة الماهرة (العمل)، والآلات ورأس المال النقدي المستخدَم (رأس المال)، ومؤهلات الموظفين (المعرفة) إلى العوامل الأربعة. كما ترتبط عوامل الإنتاج بمشكلات مجتمعية نموذجية: بالنسبة للأرض، مسألة الاستدامة البيئية؛ وبالنسبة للعمل، البطالة؛ وبالنسبة لرأس المال، مسألة رصيد رأس المال (مستوى الاستثمار) في الاقتصاد؛ وبالنسبة لعامل المعرفة، قضايا مثل دراسات PISA أو الرسوم الدراسية.","يمكن توضيح الحد الأقصى الذي يمكن أن ينتجه اقتصاد ما بعوامل الإنتاج المتاحة لديه من خلال منحنى إمكانيات الإنتاج (يُسمى أيضًا منحنى التحول). فهو يُظهر، بالنسبة لسلعتين، أي مجموعات من الكميات لا تزال قابلة للتحقيق عند الاستخدام الكامل والفعّال لجميع عوامل الإنتاج. النقاط الواقعة على المنحنى تكون فعّالة، والنقاط الواقعة داخل المنحنى تشير إلى استخدام غير كامل للموارد المتاحة، والنقاط الواقعة خارج المنحنى غير قابلة للتحقيق بعوامل الإنتاج المتاحة حاليًا. عادة ما يكون المنحنى مقعرًا (منحنيًا إلى الخارج)، لأن عوامل الإنتاج لا يمكن نقلها بحرية بين السلعتين: فكلما تدفقت موارد أكثر نحو إنتاج سلعة واحدة، ارتفعت تكلفة الفرصة البديلة للسلعة الأخرى.","بالنسبة لشركة Polyphon، يمكن توضيح ذلك بشكل مبسط إذا كانت الورشة، بعوامل إنتاجها المعطاة، يمكنها تصنيع مكبرات الصوت أو قطع أثاث عالية الجودة بالتناوب: فإذا استُثمرت الطاقة الإنتاجية بالكامل في مكبرات الصوت، لنتج أقصى عدد ممكن من مكبرات الصوت عند صفر من قطع الأثاث - والعكس صحيح. تقع كل مجموعة وسيطة على منحنى التحول، طالما أن جميع الورش تعمل بكامل طاقتها. من شأن توسيع عوامل الإنتاج (مثلًا من خلال قاعة الإنتاج الجديدة أو المزيد من العمالة الماهرة) أن يُزيح المنحنى بأكمله إلى الخارج، مما يتيح بذلك إنتاجًا أكبر من كلتا السلعتين في آن واحد."],"a":["نفّذوا تمرين خبراء ثنائي (أسلوب الأحجية) حول عوامل الإنتاج: شكّلوا مجموعات خبراء – تعمل المجموعة أ على عوامل الإنتاج الأصلية (الطبيعة/الأرض بعوامل الزراعة والاستخراج والموقع، والعمل بالعمل البدني/الذهني والنوعي/الكمّي)، وتعمل المجموعة ب على عوامل الإنتاج المشتقة (رأس المال برأس المال العيني والنقدي، والمعرفة/التعليم بالتعليم المدرسي والتدريب المهني والدراسة الجامعية والكفاءات الأساسية). ثم شكّلوا أزواجًا مختلطة (عضو واحد من كل مجموعة) واشرحوا لبعضكم البعض مواضيع خبرتكم.","أسندوا ثمانية موارد ملموسة على الأقل من Polyphon GmbH إلى عوامل الإنتاج الأربعة (جدول)، مع إضافة ما إذا كان كل عامل أصليًا أم مشتقًا.","اشرحوا كتابيًا لماذا يُطلَق على رأس المال والمعرفة اسم عوامل الإنتاج ‘المشتقة’، ووضّحوا بمثال من تصنيع Polyphon علاقة الإحلال بين العمل ورأس المال.","اعملوا على دراسة الحالة التالية للتمييز بين عوامل الإنتاج الإحلالية والتحديدية: عند التجميع النهائي لمكبر صوت Polyphon، يلزم بالضبط هيكل واحد وطقم شاسيه واحد وحزمة أسلاك واحدة لكل وحدة – وإذا نقصت إحدى هذه الأجزاء، فلا يمكن إتمام أي مكبر صوت إضافي، بغض النظر عن كمية الأجزاء الأخرى المتوفرة (تركيبة عوامل تحديدية، نسبة استخدام ثابتة). أما في التشطيب السطحي للهياكل، فيمكن لاستخدام أكبر للآلات (آلات صنفرة أوتوماتيكية) أن يحل محل جزء من ساعات العمل اليدوي دون أن تتدهور النتيجة النهائية (تركيبة عوامل إحلالية، نسبة استخدام متغيرة). اشرحوا بكلماتكم الخاصة الفرق بين عوامل الإنتاج التحديدية والإحلالية، وابحثوا عن مثال إضافي لكل منهما من عملية إنتاج من اختياركم.","ارسموا لورشة Polyphon المبسطة الموصوفة في النص المعلوماتي (مكبرات الصوت مقابل الأثاث) منحنى تحول بمحاور موسومة بشكل مناسب، وحددوا نقطة واحدة على المنحنى وأخرى داخله وأخرى خارجه، واشرحوا معنى كل نقطة من هذه النقاط الثلاث. اشرحوا أيضًا كيف سيتغير المنحنى إذا وظّفت Polyphon عمالة ماهرة إضافية."],"r":"تمرين خبراء ثنائي (شفهي) + تصنيف جدولي + تمثيل بياني (منحنى التحول)"},"2_2":{"t":"تقسيم العمل الوطني والدولي، أسباب البطالة، التغير الهيكلي، معدل البطالة","e":"لم تعد Polyphon ترغب مستقبلًا في تنفيذ كل خطوة إنتاجية بنفسها: فبدلًا من صب الأجزاء المعدنية لمحوّلات الصوت بنفسها، سيُكلَّف مورّد متخصص من التشيك يمكنه التوريد بسعر أقل وجودة أعلى. وفي الوقت نفسه، تفيد الصحيفة المحلية بأن أحواض بناء السفن التقليدية في منطقة ميناء هامبورغ تقلّص عدد وظائفها، بينما تبحث شركات تقنية المعلومات واللوجستيات بشدة عن موظفين.","i":["يعني تقسيم العمل تجزئة عملية الإنتاج إلى عدة خطوات فرعية، يقوم بها أشخاص أو منشآت أو اقتصادات مختلفة. وقد أظهر آدم سميث (1723-1790)، مؤسس علم الاقتصاد الكلاسيكي، من خلال مثال مصنع للدبابيس، مقدار الزيادة في الإنتاجية التي يتيحها تقسيم العمل: فالعامل غير المدرَّب بمفرده بالكاد كان يمكنه إنتاج أكثر من دبوس واحد، أو 20 دبوسًا كحد أقصى في اليوم. لكن عند تجزئة الإنتاج إلى نحو 18 خطوة متخصصة (سحب السلك، تقويمه، قصّه، تحديد رأسه، تركيب الرأس، إلخ)، تمكّن عشرة عمال معًا من إنتاج نحو 48,000 دبوس يوميًا – أي ما يقارب 200 إلى 400 ضعف ما كان يمكن لكل فرد إنتاجه بمفرده.","يُميَّز بين عدة مستويات لتقسيم العمل: يقسّم تقسيم العمل داخل المنشأة عمليات العمل داخل الشركة إلى خطوات فرعية؛ وقد أتقن المهندس فريدريك و. تايلور هذا المبدأ في بداية القرن العشرين (التايلورية)، وطبّقه هنري فورد من خلال خط الإنتاج المتحرك (الفوردية)، وبذلك خفّض سعر سيارة فورد موديل T بين عامي 1909 و1926 من 950 دولارًا إلى 290 دولارًا.","يصف تقسيم العمل على مستوى الاقتصاد الوطني توزيع النشاط الاقتصادي على القطاعات الاقتصادية الثلاثة (القطاع الأولي: استخراج المواد الخام، القطاع الثانوي: التصنيع، القطاع الثالث: الخدمات). ووفقًا لفرضية القطاعات الثلاثة لجان فوراستييه، ينتقل مركز الثقل الاقتصادي في اقتصاد ما، مع التطور الاقتصادي، من القطاع الأولي عبر الثانوي إلى الثالث – وتُعتبر ألمانيا مجتمع خدمات منذ النصف الثاني من القرن العشرين.","أما تقسيم العمل الدولي، فيصف التوزيع العابر للحدود لمراحل الإنتاج على دول مختلفة، كأن تُستخرج المواد الخام في بلد ما، وتُصنَّع المنتجات الوسيطة في بلد ثانٍ، وتُباع المنتجات النهائية في بلد ثالث (مثل زراعة القطن ونسجه وخياطة بنطال جينز في بلدان مختلفة قبل بيعه في ألمانيا).","ورغم أن تقسيم العمل يزيد الإنتاجية وكمية وجودة العرض من السلع، فإن التخصص المفرط يحمل أيضًا مخاطر مثل الرتابة والاغتراب والإجهاد الصحي للعاملين، وكذلك – في حال نقل الإنتاج دوليًا – فقدان الوظائف في الدول الصناعية."],"a":["أعدّوا نظرة عامة على المستويات الثلاثة لتقسيم العمل (داخل المنشأة، على مستوى الاقتصاد الوطني/فرضية القطاعات الثلاثة، الدولي) مع مثال واحد من النص المعلوماتي ومثال آخر من اختياركم لكل منها.","اشرحوا باستخدام مثال دبابيس آدم سميث لماذا يزيد تقسيم العمل من الإنتاجية، واذكروا كتابيًا عيبين محتملين لتقسيم العمل الواسع النطاق (مثل الرتابة والاغتراب وفقدان الوظائف بسبب نقل الإنتاج).","اشرحوا باستخدام مثال Polyphon والمورّد من التشيك ميزة تقسيم العمل الدولي، واذكروا المخاطر المحتملة (مثل التبعية ومشكلات سلسلة التوريد).","بعد ذلك، في عمل جماعي، ابحثوا عبر الإنترنت عن الأنواع الأربعة لأسباب البطالة (البطالة الدورية والهيكلية والموسمية والاحتكاكية)، وأسندوا مثالًا حقيقيًا لكل نوع من الأسباب – استخدموا أيضًا مثال ‘أحواض بناء السفن تقلّص الوظائف، وشركات تقنية المعلومات تبحث عن موظفين’ من السيناريو التمهيدي، بالإضافة إلى معدل البطالة الحالي وتطوره من موقع وكالة العمل الفيدرالية.","وأخيرًا، أعدّوا في مجموعات بودكاست (5-8 دقائق) حول السؤال ‘كيف يمكننا مكافحة البطالة؟’. استخدموا كأساس معرفي مقال ‘نظريات ومفاهيم سوق العمل’ الصادر عن الوكالة الفيدرالية للتربية المدنية (المصدر أدناه)، وقارنوا فيه بين نهجَين مختلفين على الأقل من نُهج السياسة الاقتصادية لمكافحة البطالة."],"r":"نظرة عامة وتحليل مكتوب + نتائج بحث حول البطالة + بودكاست (5-8 دقائق)"},"2_3":{"t":"استخدام الأرض وحدودها، عوامل الموقع، ألمانيا كموقع اقتصادي","e":"بالنسبة لقاعة الإنتاج الثانية المخطط لها، تدرس Polyphon ثلاثة مواقع محتملة: منطقة صناعية بالقرب من ميناء هامبورغ (أسعار أراضٍ مرتفعة، لكنها قريبة من واردات الخشب والعمالة الماهرة)، وموقع أرخص في الضواحي (إيجار أقل، لكن ربط نقل أضعف)، وموقع في التشيك (تكاليف عمالة أقل بكثير، لكن مسافات نقل أطول وعمالة متخصصة أقل في أعمال التصنيع اليدوي).","i":["يشمل عامل الإنتاج ‘الأرض’، إلى جانب المساحة نفسها (أرض الموقع/الزراعة)، الموارد المعدنية (أرض الاستخراج) والوظائف البيئية (الأرض البيئية). ولا يمكن زيادة الأرض – إذ يصطدم استخدامها بحدود طبيعية.","بالنسبة لمواقع الشركات، تلعب عوامل الموقع ‘اللينة’ و‘الصلبة’ دورًا: العوامل الصلبة قابلة للقياس الموضوعي (أسعار الأراضي، مستوى الأجور، ربط النقل، الضرائب)، أما العوامل اللينة فهي أكثر ذاتية (صورة المنطقة، القيمة الترفيهية، توافر العمالة الماهرة). وتُعتبر ألمانيا في المقارنة الدولية دولة ذات أجور مرتفعة، لكنها أيضًا موقع للتكنولوجيا العالية والبنية التحتية المتقدمة، بنظام قانوني مستقر."],"a":["قيّموا خيارات الموقع الثلاثة لشركة Polyphon باستخدام أربعة عوامل موقع صلبة على الأقل وعاملين لينين في مصفوفة قرار.","ابحثوا عن مقال صحفي حديث حول موضوع ‘ألمانيا كموقع اقتصادي’، ولخّصوا كتابيًا النقاط الرئيسية (مع ذكر المصدر!).","اعرضوا على الصف توصيتكم بشأن الموقع لشركة Polyphon مع التبرير، في عرض تقديمي قصير."],"r":"مصفوفة قرار + تحليل صحفي + عرض تقديمي قصير"},"2_4":{"t":"نموذج الدورة الاقتصادية البسيطة والموسّعة، الجمع بين عوامل الإنتاج والإحلال بينها","e":"على متدرب جديد في شركة Polyphon أن يشرح للإدارة، بواسطة رسم بياني، كيف ترتبط الشركة اقتصاديًا بالأسر الخاصة (العملاء والموظفون)، والبنوك (القروض والمدخرات)، والدولة (الضرائب والخدمات العامة)، والخارج (استيراد الخشب، خطط التصدير). وفي الوقت نفسه، تفكر إدارة الإنتاج فيما إذا كان ينبغي شراء آلة جديدة (مزيد من رأس المال) في خطوة الإنتاج التالية لتوفير العمالة (تقليل العمل) – أو العكس.","i":["تُظهر الدورة الاقتصادية البسيطة تدفقات السلع والأموال بين الأسر الخاصة والشركات: تقدّم الأسر العمل والأرض ورأس المال وتحصل في المقابل على دخل تشتري به بدورها سلعًا من الشركات.","تضيف الدورة الاقتصادية الموسّعة البنوك (الادخار/القروض)، والدولة (الضرائب/التحويلات/السلع العامة)، والخارج (الاستيراد/التصدير)، وتصوّر الواقع بشكل أكثر تفصيلًا.","يمكن الجمع بين عوامل الإنتاج بنسب مختلفة (مثل زيادة العمل اليدوي مقابل زيادة استخدام الآلات)؛ ويُسمى ذلك إحلال العوامل عندما يُستبدَل عامل بآخر، مثل استبدال العمل برأس المال (الأتمتة)."],"a":["ارسموا (رقميًا أو على الورق) الدورة الاقتصادية الموسّعة، وأدخِلوا لكل سهم مثالًا ملموسًا من حالة Polyphon.","اشرحوا كتابيًا قيدين لنموذج الدورة الاقتصادية فيما يتعلق بالواقع (مثل التبسيط، وعدم مراعاة المخزون/الفارق الزمني).","ناقشوا قرار ‘مزيد من الآلات بدلًا من مزيد من الموظفين’ من منظور إحلال العوامل، وأعدّوا لذلك تمثيل أدوار قصيرًا (إدارة الإنتاج مقابل مجلس العمال).","أعدّوا في عمل جماعي عرضًا توضيحيًا (شرائح أو فيديو قصير) حول موضوع الجمع بين عوامل الإنتاج وإحلالها، باستخدام مثال ثانٍ لشركة من اختياركم."],"r":"رسم بياني (الدورة الاقتصادية) + تمثيل أدوار + عرض توضيحي/فيديو"},"2_5":{"t":"عملية تكوين رأس المال، الادخار والاستثمار","e":"تحتاج شركة Polyphon إلى مليوني يورو لقاعة الإنتاج الجديدة. تدرس الإدارة ثلاثة سبل: قرض بنكي، أو ضم شريك جديد (رأس مال ذاتي)، أو التخلي عن توزيع الأرباح لعدة سنوات من أجل الاستثمار من الأرباح المحتجزة (‘التمويل الذاتي’). وفي الوقت نفسه، يفكر أحد المتدربين في Polyphon في ادخار راتبه التدريبي الأول لتمويل دراسته الجامعية بعد خمس سنوات.","i":["ينشأ تكوين رأس المال من خلال الامتناع عن الاستهلاك (الادخار) ثم استثمار الأموال المدخَّرة في رأس مال عيني (مثل الآلات والمباني). وعلى مستوى الاقتصاد ككل، تقف مدخرات الأسر في مواجهة الاحتياجات الاستثمارية للشركات؛ وتؤدي البنوك في هذه العملية وظيفة الوساطة المالية (توجيه رأس المال).","يمكن للشركات أن تموّل نفسها من خلال رأس المال الذاتي (مثل مساهمات الشركاء، الأرباح المحتجزة) أو رأس المال المُقتَرض (مثل القروض البنكية، السندات). والفائدة هي ثمن استخدام رأس المال، وتؤثر على كل من ميل الأسر الخاصة إلى الادخار واستعداد الشركات للاستثمار."],"a":["قارِنوا بالنسبة لشركة Polyphon بين سبل التمويل الثلاثة (القرض، الشريك الجديد، التمويل الذاتي) من حيث المزايا والعيوب (بما في ذلك حقوق التصويت، وتكاليف الفائدة، والمرونة) في جدول.","اشرحوا باستخدام مثال ادخار المتدرب العلاقة الاقتصادية الكلية بين الادخار والاستثمار (عملية تكوين رأس المال) من خلال رسم بياني قصير.","أعدّوا في مجموعات عرضًا تقديميًا حول موضوع ‘كيف يعمل القرض البنكي للشركات؟’، بما في ذلك بحث حول أسعار الفائدة والضمانات."],"r":"جدول مقارنة + رسم بياني + عرض تقديمي جماعي"},"3_1":{"t":"طريقة الإنتاج وطريقة الإنفاق وطريقة الدخل؛ مفهوم الإقامة ومفهوم الجنسية","e":"يبحث صحفي اقتصادي لمقال حول صناعة الصوتيات الألمانية الفاخرة، ويريد معرفة مدى مساهمة شركات مثل Polyphon في الأداء الاقتصادي الإجمالي لألمانيا. يصادف مصطلح ‘الناتج المحلي الإجمالي’ ويستغرب أنه، وفقًا للمكتب الفيدرالي للإحصاء، توجد ثلاث طرق مختلفة لحسابه، من المفترض أن تؤدي جميعها في النهاية إلى نفس النتيجة.","i":["يقيس الناتج المحلي الإجمالي (GDP) قيمة جميع السلع والخدمات المنتَجة محليًا خلال عام واحد (مطروحًا منها الاستهلاك الوسيط)، ويمكن تحديده بثلاث طرق حسابية متكافئة في النتيجة: في طريقة الإنتاج، تُجمَع القيمة المضافة الإجمالية لجميع القطاعات الاقتصادية (قيمة الإنتاج ناقص الاستهلاك الوسيط، زائد الضرائب على المنتجات، ناقص الإعانات).","تجمع طريقة الإنفاق كل النفقات (الاستهلاك الخاص والحكومي، الاستثمارات، الصادرات ناقص الواردات).","تجمع طريقة الدخل الدخول المتولدة (تعويضات العاملين، دخول الشركات والممتلكات، الضرائب ناقص الإعانات).","يشمل مفهوم الإقامة الأداء الاقتصادي داخل حدود الدولة (بغض النظر عن الجنسية)، بينما يشمل مفهوم الجنسية (الدخل القومي الإجمالي) أداء جميع المواطنين، بغض النظر عن مكان تحقيقه."],"a":["أعدّوا نشرة معلومات حول الحسابات القومية تتضمن تعريفات طرق الحساب الثلاث، بالإضافة إلى مفهومي الإقامة والجنسية.","طوّروا لكل طريقة من طرق الحساب الثلاث مثالًا حسابيًا خاصًا بأرقام افتراضية (بالاستناد إلى اقتصاد صغير يضم شركة مثل Polyphon)، وأظهروا أن الطرق الثلاث تؤدي إلى نفس الناتج المحلي الإجمالي.","ابحثوا في موقع destatis.de عن الأرقام الحالية للناتج المحلي الإجمالي الألماني، وقارنوها بأمثلتكم الحسابية الافتراضية.","تأمّلوا كتابيًا: لماذا يكون من المفيد وجود عدة طرق حسابية رغم أنها من المفترض أن تؤدي إلى نفس النتيجة؟"],"r":"نشرة معلومات + مثال حسابي خاص + تأمل كتابي"},"3_2":{"t":"الناتج المحلي الإجمالي ونظامه المفاهيمي، حدود النمو، التوسع نحو الحسابات الاقتصادية البيئية","e":"تنشر مجلة طلابية رسمًا كاريكاتيريًا: دولة ذات نمو قياسي في الناتج المحلي الإجمالي، لكن بأنهار ملوثة ومستشفيات مثقلة بالأعباء وتفاوت متزايد في الدخل. ويقول التعليق: ‘أكثر ثراءً، لكن هل أكثر سعادة؟’ ينشأ نقاش في الصف حول ما إذا كان الناتج المحلي الإجمالي هو بالفعل المقياس الصحيح للرفاهية – وما علاقة ذلك بشركة مثل Polyphon، التي يدخل نموها أيضًا ضمن الناتج المحلي الإجمالي.","i":["الناتج المحلي الإجمالي مؤشر إنتاجي بحت: فهو يقيس قيمة الأداء المتحقق، لكن ليس توزيعه، ولا التكاليف البيئية اللاحقة، ولا العمل غير مدفوع الأجر (مثل الأعمال المنزلية وأعمال الرعاية).","تشمل الانتقادات الموجَّهة للناتج المحلي الإجمالي كمقياس للرفاهية: عدم احتساب الأضرار البيئية واستهلاك الموارد، وعدم وجود بيان عن توزيع الدخل والثروة، وعدم مراعاة العمل غير مدفوع الأجر، وعدم قياس جودة الحياة/الصحة/التعليم، بالإضافة إلى مشكلة أن الأنشطة ‘الضارة’ (مثل إصلاح الأضرار البيئية) تزيد أيضًا من الناتج المحلي الإجمالي.","من البدائل أو الإضافات التي تُناقَش: مؤشر التنمية البشرية (HDI)، أو البصمة البيئية، أو مؤشرات السعادة. وتوسّع الحسابات الاقتصادية البيئية (UGR) الحسابات القومية الكلاسيكية بمؤشرات حول استهلاك الموارد والانبعاثات."],"a":["استخرجوا خمسة انتقادات على الأقل للناتج المحلي الإجمالي كمؤشر للرفاهية، وادعموها بمثال.","اعرضوا بديلين للناتج المحلي الإجمالي (مثل مؤشر التنمية البشرية، البصمة البيئية) وقارِنوا قدرتهما التفسيرية بالناتج المحلي الإجمالي في جدول.","ناقشوا في تمثيل أدوار (رائدة الأعمال فراوكه بيترسن مقابل ناشط بيئي مقابل سياسي اقتصادي) السؤال: ‘هل تحتاج ألمانيا إلى مقياس جديد للرفاهية؟’","اكتبوا تأملًا: ماذا تعني ‘حدود النمو’ بالنسبة لشركة نامية مثل Polyphon؟"],"r":"عمل كتابي + جدول مقارنة + تمثيل أدوار/حلقة نقاش"},"4_1":{"t":"محددات سلوك الطلب والعرض، أشكال المنحنيات، المرونات، قانون تناقص الغلة","e":"بعد مقال في مجلة عن ‘أكثر مكبرات الصوت تميّزًا في أوروبا’، تشهد Polyphon زيادة قصيرة الأجل في الطلب رغم بقاء السعر دون تغيير. وفي الوقت نفسه، تفكر إدارة الإنتاج فيما إذا كانت وردية إنتاج إضافية تنتج بالفعل مكبرات صوت أكثر بشكل تناسبي – أم أن الناتج الإضافي لكل عامل إضافي يتناقص بعد نقطة معينة بسبب ندرة الأدوات ومحطات العمل.","i":["يُقصَد بالطلب الرغبة في الحصول على سلعة أو خدمة لإشباع الحاجات بها. يزداد الطلب على سلعة ما عندما ينخفض سعرها، وينخفض عندما يرتفع سعرها – وتُسمى هذه العلاقة قانون الطلب، وهي تسري ما دامت جميع العوامل المؤثرة الأخرى (التفضيلات، أسعار السلع المماثلة، الدخل) ثابتة.","يمكن تمثيل العلاقة بين السعر والكمية المطلوبة بمنحنى الطلب (السعر على المحور الصادي، الكمية على المحور السيني)؛ ويسير عادة من أعلى اليسار إلى أسفل اليمين. ويفسَّر هذا الميل السالب بالقانون الأول لجوسن (قانون تناقص المنفعة الحدية): فمع كل وحدة إضافية مستهلَكة من سلعة ما، تتناقص المنفعة الإضافية (المنفعة الحدية)، بحيث لا يكون المستهلكون مستعدين لدفع سوى سعر أقل مقابل الوحدات الإضافية.","إلى جانب السعر، يتأثر الطلب بمحددات أخرى: قوة الحاجات، ووجود السلع البديلة والمكمِّلة وأسعارها، وظواهر الموضة والاتجاهات، وجودة السلع، والتطور التقني، وتوقعات المستهلكين المستقبلية. وتؤدي التغيرات في السعر إلى تحركات على طول منحنى الطلب القائم، بينما تؤدي التغيرات في المحددات الأخرى إلى إزاحة المنحنى بأكمله يمينًا (زيادة الطلب) أو يسارًا (نقصان الطلب).","في حالات نادرة، يحدث طلب شاذ، حيث تؤدي زيادة السعر إلى زيادة الكمية المطلوبة – مثلًا من خلال أثر التميّز (السعر المرتفع يبدو حصريًا)، أو أثر افتراض الجودة (يُربَط السعر المرتفع بجودة عالية)، أو في حالة سلع جيفن (بالنسبة للسلع التي لا بدائل لها، يؤدي ارتفاع السعر إلى استبدال سلع أخرى أغلى ثمنًا بهذه السلعة).","تقيس مرونة الطلب السعرية مدى قوة استجابة الكمية المطلوبة للتغير في السعر؛ وتُحسَب بقسمة التغير النسبي في الطلب على التغير النسبي في السعر (وتُضرَب عادة في -1 للحصول على قيمة موجبة). فإذا كانت القيمة أكبر من 1، يُسمى الطلب مرنًا (استجابة قوية للكمية)، وإذا كانت أقل من 1، يُسمى غير مرن (استجابة ضعيفة للكمية)؛ وفي حالة الطلب المرن تمامًا يمكن بيع أي كمية بالسعر المحدد، بينما في حالة الطلب غير المرن تمامًا (E=0) لا تتغير الكمية المطلوبة إطلاقًا رغم تغير السعر.","بشكل معاكس، يصف منحنى العرض العلاقة بين السعر والكمية المعروضة: فوفقًا لقانون العرض، تزيد الشركات عرضها عند ارتفاع الأسعار وتخفّضه عند انخفاضها، من أجل تغطية التكاليف وتحقيق الأرباح. وينتقل منحنى العرض عندما تتغير عوامل أخرى غير السعر، مثل تكاليف الإنتاج، وأهداف الموردين، والوضع التنافسي، وأسعار السلع الأخرى، والتأثيرات الموسمية، والأطر القانونية، أو الوضع الاقتصادي العام – وأهم عامل مؤثر هنا هو تكلفة عوامل الإنتاج اللازمة ومدى توافرها.","يمكن أيضًا حساب مرونة سعرية للعرض (التغير النسبي في الكمية المعروضة مقسومًا على التغير النسبي في السعر): فإذا تمكّن الموردون من تعديل طاقاتهم الإنتاجية بسرعة، تكون استجابتهم مرنة؛ أما إذا كان التعديل غير ممكن تقنيًا أو ممكنًا ببطء فقط، فتكون استجابتهم غير مرنة، وصولًا إلى غير مرنة تمامًا. ويكمّل قانون تناقص الغلة هذا المنظور من جانب العرض: فإذا زادت الشركة من استخدام أحد عوامل الإنتاج (مثل العمل) مع بقاء العوامل الأخرى ثابتة، تزداد الزيادة في الناتج في البداية، لكنها تعود للتناقص بعد نقطة معينة (تناقص الغلة الحدية)."],"a":["استنادًا إلى جداول القيم التالية من السوق الأسبوعي في أونّا، ارسموا منحنى الطلب ومنحنى العرض للبطاطس معًا في نظام إحداثيات واحد: الطلب – السعر 0 يورو/5000 كجم، 2 يورو/3000 كجم، 4 يورو/1000 كجم، 5 يورو/0 كجم؛ العرض – السعر 0 يورو/0 كجم، 1 يورو/1000 كجم، 3 يورو/3000 كجم، 5 يورو/5000 كجم. حدّدوا نقطة التقاطع التقريبية بين المنحنيَين.","أظهروا في رسمكم البياني بالألوان ثلاثة سيناريوهات حقيقية، واشرحوا في كل حالة ما إذا كان الأمر يتعلق بحركة على طول المنحنى أم بإزاحة للمنحنى: (أ) يرفع الموردون السعر من 2 يورو إلى 2.50 يورو للكيلوغرام – كيف تتغير الكمية المطلوبة؟ (ب) يرتفع دخل زوّار السوق بنسبة 50%. (ج) بعد عرض طهي لطاهٍ مشهور، يشتري الزوّار المعكرونة بدلًا من البطاطس بشكل متزايد.","احسبوا مرونة الطلب السعرية للمثالين الحقيقيَّين التاليَين وصنِّفوا الطلب في كل حالة على أنه مرن أو غير مرن: (1) ينخفض سعر شاشات العرض المسطحة بنسبة 20% من 500 يورو إلى 400 يورو، ويرتفع الطلب بنسبة 100% من 10,000 إلى 20,000 وحدة. (2) يرتفع سعر لتر زيت التدفئة بنسبة 25% من 0.40 يورو إلى 0.50 يورو، وينخفض الطلب بنسبة 10% من 5000 إلى 4500 لتر. برّروا نتيجتكم في كل حالة بخصائص السلعة."],"r":"تمثيل بياني + حساب مكتوب"},"4_2":{"t":"أنواع الأسواق وأشكالها","e":"تُعد Polyphon حاليًا المورّد الوحيد عالميًا لمكبرات الصوت البوقية بهذا التصميم – بيئة مختلفة تمامًا عن سوق مكبرات الصوت القياسية، حيث تتنافس مئات الشركات المصنّعة على العملاء. يسأل أحد المستثمرين: ‘في أي نوع من الأسواق تعمل Polyphon فعليًا – وماذا سيحدث عندما تنتهي براءة الاختراع بعد 15 عامًا؟’","i":["يمكن تصنيف الأسواق وفق معايير مختلفة: حسب الموضوع (سوق السلع، سوق العمل، سوق رأس المال، سوق الصرف الأجنبي)، وحسب النطاق المكاني (محلي، إقليمي، وطني، دولي/سوق عالمي)، وحسب شكل السوق، أي عدد الموردين والمستهلكين (احتكار القلة، الاحتكار التام، وأيضًا انعكاسًا لهما من جانب الطلب كاحتكار قلة الشراء واحتكار الشراء).","كما يُميَّز بين الأسواق الكاملة (سلع متجانسة، شفافية كاملة للسوق، عدم وجود تفضيلات، استجابة سريعة بلا حدود) والأسواق غير الكاملة، وهي السائدة في الواقع."],"a":["صنّفوا سوق مكبرات صوت Polyphon اليوم (في ظل حماية براءة الاختراع) والسوق المحتمل بعد انتهاء البراءة إلى شكل سوق مناسب، وبرّروا التصنيف.","أعدّوا نظرة عامة (خريطة ذهنية أو جدول) لأنواع الأسواق المختلفة (حسب الموضوع، النطاق المكاني، شكل السوق) مع مثال خاص بكم لكل نوع.","ناقشوا: ما هي التبعات الاستراتيجية التي قد يحدثها انتهاء براءة الاختراع بالنسبة لشركة Polyphon (الانتقال من الاحتكار التام إلى احتكار القلة)؟"],"r":"خريطة ذهنية/جدول + نتائج مناقشة مكتوبة"},"4_3":{"t":"تكوين الأسعار في نموذج المنافسة الكاملة، وظيفة سعر التوازن","e":"على عكس Polyphon، تعمل الشركة المنافسة الوهمية ‘ClearSound AG’ في السوق الجماهيري لسماعات البلوتوث البسيطة: مئات الموردين، ومنتجات شبه متطابقة، وعملاء على درجة عالية من الاطلاع. يقارن أحد المتدربين قائلاً: ‘عندنا، الإدارة تحدد السعر؛ أما عند ClearSound، فيبدو أن السوق نفسه هو من يحدده.’","i":["في نموذج المنافسة الكاملة (السوق الكاملة، احتكار القلة الكامل)، لا يمكن لفرادى الموردين والمستهلكين التأثير على السعر (فهم ‘متلقّون للسعر’). ويتكوّن السعر عند نقطة تقاطع منحنى العرض ومنحنى الطلب الإجماليين كسعر توازن: عند هذا السعر، تتساوى الكمية المعروضة مع الكمية المطلوبة، ولا ينشأ فائض ولا نقص.","فإذا كان سعر السوق أعلى من سعر التوازن، ينشأ فائض في العرض يدفع الموردين إلى خفض الأسعار؛ وإذا كان أقل، ينشأ فائض في الطلب يدفع الأسعار للارتفاع. وبذلك يميل السوق إلى التنظيم الذاتي (‘اليد الخفية’)."],"a":["ارسموا رسمًا بيانيًا للعرض والطلب لسوق ClearSound الوهمي، وحدّدوا سعر التوازن وفائض العرض وفائض الطلب.","استنادًا إلى جداول القيم الخاصة بالبطاطس في السوق الأسبوعي في أونّا (المهمة من الموضوع 4.1: الطلب 0 يورو/5000 كجم، 2 يورو/3000 كجم، 4 يورو/1000 كجم، 5 يورو/0 كجم؛ العرض 0 يورو/0 كجم، 1 يورو/1000 كجم، 3 يورو/3000 كجم، 5 يورو/5000 كجم)، استنبطوا دالة طلب ودالة عرض خطيتين بدلالة السعر، واحسبوا منهما سعر التوازن وكمية التوازن، وقارِنوا النتيجة بحلكم البياني من الموضوع 4.1.","ابحثوا عن مقال صحفي حديث حول سوق ذي منافسة سعرية قوية (مثل الأغذية، السفر، الكهرباء)، وصنّفوا التحركات السعرية الموصوفة وفقًا للنموذج."],"r":"تمثيل بياني + حساب + تحليل صحفي مكتوب"},"4_4":{"t":"تكوين الأسعار في احتكار القلة الكامل واحتكار القلة والاحتكار التام (بما في ذلك خسارة الرفاهية، وفائض المستهلك والمنتج)","e":"خلال استراحة الغداء، يتحدث ثلاثة متدربين من Polyphon في محطة وقود عن أسعار الوقود: فقد رفعت جميع محطات الوقود في المنطقة أسعارها بمقدار ستة سنتات بالضبط في نفس الصباح، رغم عدم وجود اتفاق واضح بينها. يسأل أحد المتدربين: ‘لا يمكن أن تكون هذه مصادفة – أليس هذا تواطؤًا محظورًا على الأسعار، أي كارتلًا؟’ ويعترض آخر: ‘ربما يقلّد بعضهم أسعار البعض الآخر فقط، دون أي اتفاق.’ يقرر الثلاثة البحث في هذا السؤال في الحصة – أيضًا لأن Polyphon نفسها يجب أن تقرر سعر مكبر صوتها الجديد.","i":["بما أن Polyphon، بصفتها محتكِرة، لا تواجه منافسة مباشرة، يمكن للشركة أن تقرر بنفسها السعر الذي يعظّم الربح (‘محدِّدة السعر’). ويُحسَب الربح من الإيراد (السعر مضروبًا في الكمية، حيث تعتمد الكمية على السعر عبر دالة السعر والكمية) مطروحًا منه التكاليف (التكاليف الثابتة مثل تكاليف التطوير، والتكاليف المتغيرة للوحدة). وعلى عكس احتكار القلة الكامل (حيث يُقبَل السعر ويتكوّن عند توازن العرض والطلب)، يمكن للمحتكِر فرض سعر أعلى بكمية أقل. ويؤدي هذا عادة إلى خسارة في الرفاهية مقارنة بالمنافسة الكاملة: فيتراجع فائض المستهلك (ميزة المشترين الذين كانوا مستعدين لدفع أكثر) بأكثر مما يزداد فائض المنتج (ربح الموردين).","في احتكار القلة، يتقاسم عدد قليل من الموردين السوق؛ وهم متبادلو الاعتماد، إذ يؤثر أي قرار سعري لأحد الموردين على الفور في فرص بيع الآخرين. وفي الممارسة الاقتصادية، يمكن ملاحظة ثلاثة أنماط سلوكية نموذجية للمحتكرين القلة:","(1) تكوين الكارتلات/تحديد الأسعار: يتفق الموردون – عادة سرًا وبشكل غير قانوني – على زيادات مشتركة في الأسعار لإلغاء المنافسة بشكل مصطنع (مثال: تم تغريم عدة مصانع بيرة ألمانية بملايين اليوروهات من قبل مكتب الكارتلات الفيدرالي لأنها اتفقت، من خلال اتصالات شخصية، على زيادات في أسعار البيرة المعبأة بالبراميل والزجاجات).","(2) السلوك المتوازي/الريادة السعرية: دون اتفاق صريح، يراقب الموردون أسعار بعضهم البعض ويتبنّونها، بحيث تتحرك الأسعار مع ذلك في نفس الاتجاه (مثال: وجد مكتب الكارتلات الفيدرالي في سوق محطات الوقود أن الأسعار كثيرًا ما تتحرك في نفس الوقت وفي نفس الاتجاه، لأن محطات الوقود تراقب باستمرار أسعار منافسيها وتتبنّاها – وكانت زيادات الأسعار عادة أكثر حدة بكثير من الانخفاضات).","(3) حرب الأسعار/المنافسة الاستنزافية: يخفّض الموردون أسعارهم بشكل عدواني ضد بعضهم البعض للحصول على حصة سوقية أو لدفع المنافسين خارج السوق، مما يقلّص هوامش أرباحهم بشكل كبير (مثال: في تجارة التجزئة الغذائية الألمانية، أدت حرب استنزاف استمرت سنوات بين متاجر الخصم مثل Aldi وLidl إلى أنه بالكاد أمكن تمرير ارتفاع تكاليف المواد الخام إلى المستهلكين).","وعلى عكس تكوين الكارتلات، فإن السلوك المتوازي الخالص غير محظور بشكل عام، لأنه يصعب قانونيًا تمييزه عن القرارات التجارية المتوافقة بمحض الصدفة."],"a":["اعملوا بالتفصيل على دراسة حالة ‘Polyphon GmbH’ (دالة السعر والكمية x = 8000 - 2p، التكاليف الثابتة/تكاليف التطوير 1.5 مليون يورو، التكاليف المتغيرة للوحدة 1000 يورو لكل مكبر صوت): أعدّوا جدولًا (مثلًا باستخدام برنامج جداول بيانات) بالأعمدة: السعر (P)، الكمية المباعة (x)، الإيراد (U)، التكاليف المتغيرة (Kv)، إجمالي التكاليف (K)، والربح (G). احسبوا القيم للأسعار من 0 يورو حتى 4000 يورو على الأقل بخطوات 500 يورو، وحدّدوا السعر الذي يعظّم الربح، والكمية المباعة المقابلة له، والربح الأقصى الممكن تحقيقه.","مثّلوا بيانيًا تطور الربح في دراسة حالة Polyphon (رسم بياني خطي)، واشرحوا لماذا ينخفض الربح أو يصبح سالبًا سواء عند سعر منخفض جدًا أو عند سعر مرتفع جدًا.","اشرحوا مفاهيم فائض المستهلك وفائض المنتج وخسارة الرفاهية باستخدام رسم بياني، وأسندوها إلى سعر الاحتكار المحدَّد لشركة Polyphon.","أسندوا الأمثلة الحقيقية الثلاثة من النص المعلوماتي (كارتل البيرة، سوق محطات الوقود، تجارة التجزئة الغذائية) إلى أحد الأنماط السلوكية الثلاثة للمحتكرين القلة (تكوين الكارتلات/تحديد الأسعار، السلوك المتوازي/الريادة السعرية، حرب الأسعار/المنافسة الاستنزافية) وبرّروا إسنادكم كتابيًا. ثم اتخذوا موقفًا مبرَّرًا من السؤال الأولي للمتدربين: هل يُعد سلوك محطات الوقود الموصوف كارتلًا محظورًا؟","اعرضوا نتائجكم (دراسة حالة Polyphon وتحليل احتكار القلة، بما في ذلك توصية لإدارة Polyphon) في عرض تقديمي جماعي قصير."],"r":"جدول بيانات + رسم بياني + تصنيف مكتوب + عرض تقديمي جماعي"},"4_5":{"t":"التدخلات في السوق: الأسعار الدنيا والقصوى والثابتة","e":"في سوق الإسكان بالمدينة التي يعيش فيها موظفو Polyphon، يناقش مجلس المدينة سقفًا للإيجارات (سعر أقصى). وفي الوقت نفسه، يتعلم أحد المتدربين في دروس المدرسة المهنية أنه كانت هناك في السابق أسعار دنيا لكثير من المنتجات الزراعية في الاتحاد الأوروبي. ويتساءل: لماذا تتدخل الدولة أصلًا في الأسواق، إذا كان من المفترض أن يُنظَّم السعر فعليًا من خلال العرض والطلب؟","i":["يمكن للدولة أن تتدخل في تكوين الأسعار الحر لأسباب تتعلق بالسياسة الاجتماعية أو حماية المستهلك أو حماية المنتج. ويقع السعر الأقصى (سقف السعر) دون سعر التوازن، ويهدف إلى حماية المستهلكين من الأسعار المرتفعة للغاية (مثل سقف الإيجارات)؛ لكنه يميل إلى التسبب في فائض في الطلب (نقص، قوائم انتظار، سوق سوداء).","ويقع السعر الأدنى (سعر الأرضية) فوق سعر التوازن، ويهدف إلى حماية الموردين من انهيار الأسعار (مثل الحد الأدنى للأجور، الأسعار الزراعية الدنيا السابقة)؛ ويميل إلى التسبب في فائض في العرض (مثل ‘جبال الزبدة’ في السياسة الزراعية للاتحاد الأوروبي).","ويحدد السعر الثابت السعر بشكل ملزم من قبل الدولة، بغض النظر عن وضع السوق (مثل السعر الثابت للكتب)."],"a":["أظهروا بيانيًا، لكل من السعر الأقصى والسعر الأدنى، كيف يتغير العرض والطلب والفائض أو النقص الناتج.","ابحثوا عن مثال حقيقي وحديث لتدخل حكومي في الأسعار في ألمانيا أو الاتحاد الأوروبي (مثل سقف الإيجارات، الحد الأدنى للأجور، سقف سعر الكهرباء)، واعرضوا أثره وكذلك الانتقادات الموجَّهة إليه من خلال مقارنة مقالات صحفية حديثة.","ناقشوا بشكل جدلي (مناظرة مؤيدة/معارضة) السؤال: ‘هل ينبغي للدولة أن تتدخل بشكل أقوى في الأسواق؟’، وسجّلوا كتابيًا أهم الحجج."],"r":"تمثيل بياني + تحليل صحفي + مناظرة مؤيدة/معارضة (موثَّقة كتابيًا)"},"5_1":{"t":"نماذج ومشكلات اقتصاد السوق الحر والاقتصاد المخطط مركزيًا","e":"يخبر طالب تبادل الصف بأن دولته كانت في الماضي (في اقتصاد مخطط مركزيًا وموجَّه) تحدد فيها الدولة كم عدد مكبرات الصوت ومن أي طراز يمكن إنتاجها – فشركات فردية مثل Polyphon، التي تقرر بشكل مستقل بشأن المنتج والسعر واستراتيجية البيع، ما كان يمكن أن توجد هناك بهذا الشكل. يناقش الصف: ما الذي يشكّل فعليًا الفارق الحاسم بين الأنظمة الاقتصادية؟","i":["تنظّم الأنظمة الاقتصادية كيفية تنسيق الأسئلة الاقتصادية الأساسية (ماذا؟ كيف؟ لمن يُنتَج؟) في مجتمع ما. وفي النموذج المثالي لاقتصاد السوق الحر (الأساس: الفردية، الملكية الخاصة لوسائل الإنتاج)، ينسّق السوق الخطط الفردية بشكل لامركزي عبر الأسعار والعرض والطلب؛ ولا تتدخل الدولة (‘عدم التدخل’).","وفي النموذج المثالي للاقتصاد المخطط مركزيًا (الأساس: الجماعية، الملكية المشتركة)، تخطط الدولة وتوجّه مركزيًا الإنتاج والأسعار والتوزيع.","ونادرًا ما يوجد كلا النموذجين المثاليين بصورتهما النقية في الواقع، ولكل منهما مشكلات خاصة: فاقتصاد السوق الحر يميل إلى اختلالات اجتماعية، وفشل السوق (مثل الاحتكارات، والآثار الخارجية)، وتقلبات اقتصادية؛ أما الاقتصاد المخطط مركزيًا فيعاني عادة من عدم الكفاءة، وضعف الابتكار، واقتصاد الندرة، وغياب الحريات الفردية."],"a":["أعدّوا جدولًا مقارنًا بين النموذجين المثاليين (آلية التنسيق، ملكية وسائل الإنتاج، دور الدولة، المشكلات النموذجية).","باستخدام مثال حالة ‘Polyphon في اقتصاد مخطط مركزيًا’، ناقشوا: أي القرارات التجارية (تطوير المنتج، تكوين الأسعار، خطط التصدير) ما كانت لتكون ممكنة هناك على الإطلاق، أو ممكنة فقط بتوجيه من الدولة؟","ابحثوا (عبر الإنترنت، الأفلام الوثائقية، مثل ‘Stunde Null’ أو مصادر مماثلة) عن مثال تاريخي أو حديث لاقتصاد مخطط مركزيًا، وأعدّوا عنه عرضًا تقديميًا قصيرًا أو بودكاست.","اكتبوا موقفًا مبرَّرًا: لماذا تخلّت معظم الدول عن الاقتصاد المخطط مركزيًا بصورته النقية؟"],"r":"جدول مقارنة + عرض تقديمي/بودكاست + موقف مكتوب"},"5_2":{"t":"نظام اقتصاد السوق الاجتماعي في جمهورية ألمانيا الاتحادية","e":"في ألمانيا، تستفيد شركة Polyphon GmbH من جهة من حرية تحديد الأسعار وتصميم المنتجات، ومن جهة أخرى من الشروط الإطارية التي تحددها الدولة: الحد الأدنى للأجور للمتدربين، والتأمين الاجتماعي الإلزامي لجميع الموظفين، واللوائح البيئية لتوريد الخشب، وحماية براءة الاختراع التي لا تضمنها سوى الدولة. يسأل شريك تجاري دولي جديد مندهشًا: ‘فهل هذا اقتصاد سوق حر أم اقتصاد تديره الدولة لديكم؟’","i":["يجمع اقتصاد السوق الاجتماعي، الذي صاغه بشكل حاسم ألفريد مولر-أرماك ولودفيغ إرهارد، بين مبادئ اقتصاد السوق الحر (المنافسة، الملكية الخاصة، تكوين الأسعار عبر السوق) وإطار تنظيمي تحدده الدولة وتوازن اجتماعي.","لا تتدخل الدولة بشكل مباشر في القرارات السوقية الفردية (فهذا ليس اقتصادًا مخططًا مركزيًا)، لكنها تضع شروطًا إطارية: قانون المنافسة (ضد إساءة استخدام الوضع الاحتكاري)، ونظام التأمين الاجتماعي، والسلامة المهنية، والحد الأدنى للأجور، واللوائح البيئية.","والهدف هو الجمع بين الحرية والكفاءة الاقتصاديتين والتوازن الاجتماعي وتوفير الخدمات الأساسية (‘الرفاهية للجميع’)."],"a":["أسندوا الشروط الإطارية الأربعة المذكورة في الحالة الافتتاحية (الحد الأدنى للأجور، التأمين الاجتماعي، اللوائح البيئية، حماية براءة الاختراع) إلى نظام السوق أو إلى الإطار التنظيمي للدولة، حسب الحالة، واشرحوا وظيفة كل منها.","أعدّوا ‘خط رأي رقمي’ (مقياس موافقة) حول عبارات مثل ‘ينبغي للدولة أن تبتعد أكثر عن الاقتصاد’، وبرّروا موقفكم كتابيًا.","ابحثوا عن بيانات تاريخية وحديثة حول تطور اقتصاد السوق الاجتماعي في ألمانيا (مثل نسبة الإنفاق الاجتماعي، تطور الحد الأدنى للأجور)، وقيّموا بشكل نقدي عرض هذه البيانات في ضوء المصالح السياسية المختلفة.","أعدّوا مقابلة خيالية مع لودفيغ إرهارد حول مفهوم اقتصاد السوق الاجتماعي (ست أسئلة على الأقل مع إجابات مناسبة من منظوره التاريخي). يمكنكم الاستعانة بالذكاء الاصطناعي في الإعداد (مثلًا لصياغة إجابات بروح لودفيغ إرهارد أو للتحقق من بحثكم)، لكن تحقّقوا بشكل نقدي من دقة مخرجات الذكاء الاصطناعي ومصادرها، وأعيدوا صياغتها بكلماتكم الخاصة. وفي النهاية، دوّنوا المصادر أو أدوات الذكاء الاصطناعي التي استخدمتموها في الإعداد.","كختام للوحدة، صمّموا عرضًا ختاميًا إبداعيًا (فيديو توضيحي، بودكاست، أو ملصق) حول موضوع ‘اقتصاد السوق الاجتماعي على مثال شركة Polyphon GmbH’."],"r":"تصنيف + خط رأي رقمي + مقابلة خيالية مع لودفيغ إرهارد + عرض ختامي إبداعي (فيديو/بودكاست/ملصق)"}}},"ur":{"ui":{"menu":"مینو","close":"بند کریں","home":"ہوم","translate":"ترجمہ کریں:","back":"پیچھے","next":"اگلا","einstiegLabel":"ابتدائی صورتحال","infoLabel":"معلومات","aufgabenLabel":"کام","ergebnisLabel":"متوقع نتیجہ","quellenLabel":"تحقیق کے لیے ذرائع","lernkontrolleLabel":"خود جانچ کوئز","quizIntro":"اپنا جواب یا جوابات منتخب کریں اور فوری رائے حاصل کرنے کے لیے “چیک کریں” پر ٹیپ کریں۔","quizGermanOnly":"خود جانچ کے سوالات فی الحال صرف جرمن زبان میں دستیاب ہیں۔","quizResultLabel":"نتیجہ","quizCorrectWord":"درست","quizMultiHint":"(متعدد جوابات ممکن ہیں)","quizCheck":"چیک کریں","quizChooseFirst":"براہ کرم پہلے ایک جواب منتخب کریں۔","quizCorrect":"درست!","quizIncorrectPrefix":"بالکل نہیں۔ درست جواب یہ ہے:","heroKicker":"نمونہ کمپنی · مارکیٹ اور قیمت","heroSub":"ہیمبرگ کے پیٹنٹ شدہ ہارن لاؤڈ اسپیکرز کی تیار کنندہ – معاشیات کے تعارفی کورس کے لیے رہنما مثال۔","stat0":"ہیمبرگ-آلٹونا میں قائم","stat1":"ملازمین","stat2":"دنیا بھر میں واحد فراہم کنندہ","stat3":"پیٹنٹ کی درخواست دی گئی","companyLabel":"کمپنی کے بارے میں","gettingStartedLabel":"شروع کریں","gettingStartedText":"شروع کرنے کے لیے بائیں جانب مینو میں ایک موضوع منتخب کریں۔ ہر موضوع ایک ابتدائی صورتحال سے شروع ہوتا ہے اور پھر آپ کو معلومات، کاموں اور ذرائع کے ذریعے رہنمائی دیتا ہے۔","startButtonTemplate":"{id} 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میں، 5 سیلز میں، اور باقی انتظامیہ اور مینجمنٹ میں۔","1":"بنیادی کاروبار ‘Polyphon Signature’ کی تیاری اور ترقی ہے – ایک ہارن لاؤڈ اسپیکر جس کی آواز منفرد ہے، اور جس کا ڈیزائن جرمن پیٹنٹ اینڈ ٹریڈ مارک آفس میں رجسٹریشن کے لیے جمع کرایا گیا ہے۔ اسی وجہ سے Polyphon دنیا کی واحد کمپنی ہے جو اس قسم کے لاؤڈ اسپیکرز پیش کرتی ہے۔ کیبنٹس ہاتھ سے ٹھوس لکڑی سے بنائے جاتے ہیں؛ ہدف گروپ امیر افراد اور ہائی اینڈ سیگمنٹ میں ہائی فائی کے شوقین ہیں۔","2":"ورکشاپ ہیمبرگ کے بندرگاہی علاقے میں واقع ہے، جس کی ایک وجہ لکڑی کی درآمد سے قربت بھی ہے (کچھ سرٹیفائیڈ اشنکٹبندیی لکڑی، کچھ مقامی سخت لکڑی)۔ لکڑی کے علاوہ، Polyphon کو صوتی ٹرانسڈیوسرز کے لیے تانبے کی تار اور مقناطیس (نایاب زمینی عناصر) کی ضرورت ہوتی ہے۔ آگے چل کر، انتظامیہ امریکہ، چین اور خلیجی ممالک کو برآمد کرنے کے ساتھ ساتھ دوسرا پیداواری ہال بنانے کا منصوبہ رکھتی ہے، جس کے لیے قرضوں یا سرمایہ کاروں کی صورت میں سرمائے کی ضرورت ہوگی۔ 20 سال تک محدود پیٹنٹ سے یہ بھی اندازہ ہوتا ہے کہ درمیانی مدت میں مارکیٹ میں حریف داخل ہو سکتے ہیں۔"},"tpl":{"ausarbeitung":{"label":"ٹیمپلیٹ: تحریری کام","desc":"تحریری تجزیوں، جدولوں اور موقف کے مضامین کے لیے منظم ورڈ ٹیمپلیٹ۔"},"praesentation":{"label":"ٹیمپلیٹ: پریزنٹیشن","desc":"عنوان، ایجنڈا، مواد اور اختتامی سلائیڈز کے ساتھ پاورپوائنٹ کا بنیادی ڈھانچہ۔"},"podcast":{"label":"ٹیمپلیٹ: پوڈکاسٹ اسکرپٹ","desc":"آپ کے پوڈکاسٹ کی ساخت، نکات اور وقت کی منصوبہ بندی کے لیے ورڈ ٹیمپلیٹ۔"},"interview":{"label":"ٹیمپلیٹ: انٹرویو گائیڈ","desc":"حقیقی یا فرضی انٹرویوز کی تیاری کے لیے سوالات کی فہرست کے ساتھ ورڈ ٹیمپلیٹ۔"},"rollenkarten":{"label":"ٹیمپلیٹ: کردار کارڈز","desc":"رول پلے، پینل مباحثوں اور حق/مخالفت مباحثوں کے لیے چار کردار کارڈز۔"},"storyboard":{"label":"ٹیمپلیٹ: وضاحتی ویڈیو کے لیے اسٹوری بورڈ","desc":"وضاحتی ویڈیوز کے لیے منظر بہ منظر منصوبہ بندی (تصویر، اسکرپٹ، دورانیہ)۔"},"gewinntabelle":{"label":"ٹیمپلیٹ: منافع جدول (Excel)","desc":"خود حساب کرنے کے لیے P، x، U، Kv، K، G کالمز کے ساتھ Excel کا ڈھانچہ۔"},"koordinatensystem":{"label":"ٹیمپلیٹ: خالی کوآرڈینیٹ سسٹمز","desc":"رسد اور طلب کے منحنی خطوط بنانے کے لیے لیبل لگانے کے قابل دو خالی کوآرڈینیٹ سسٹمز۔"}},"t":{"1_1":{"t":"بزنس ایڈمنسٹریشن (BWL) اور اکنامکس (VWL) میں فرق","e":"Polyphon GmbH کی بانی فراؤکے پیٹرزن دو امیدواروں کے ساتھ میز پر بیٹھی ہیں: ایک نے بزنس ایڈمنسٹریشن پڑھی ہے اور کنٹرولر کے عہدے کے لیے درخواست دے رہی ہے، دوسری نے اکنامکس پڑھی ہے اور مارکیٹ تجزیہ کار کے عہدے کے لیے درخواست دے رہی ہے۔ گفتگو کے دوران، اپرینٹسز محسوس کرتے ہیں کہ دونوں ‘معیشت’ کی بات کر رہی ہیں – لیکن بالکل مختلف سوالات پوچھ رہی ہیں: ایک Polyphon کی لاگت، منافع اور نقدی کے بارے میں پوچھتی ہے، دوسری شرح سود، بے روزگاری اور عیش و آرام کی اشیاء کی مجموعی مارکیٹ میں طلب کے بارے میں۔","i":["معاشی علوم بزنس ایڈمنسٹریشن (BWL) اور اکنامکس (VWL) میں تقسیم ہوتے ہیں۔ BWL انفرادی فرموں کے کاروبار کا مطالعہ کرتا ہے (مائیکرو سطح): Polyphon جیسی کمپنی اپنی خریداری، پیداوار، فنانسنگ اور فروخت کی منصوبہ بندی، تنظیم اور کنٹرول کیسے کرتی ہے؟","دوسری طرف VWL مجموعی معیشت (میکرو سطح) اور معاشی ایجنٹوں – نجی گھرانوں، فرموں، ریاست اور غیر ملک – کے باہمی تعامل کا مطالعہ کرتا ہے: مجموعی معاشی ترقی، روزگار، قیمتوں کی سطح اور بیرونی تجارت کیسے وجود میں آتے ہیں؟","دونوں شعبے ایک دوسرے سے گہرے جڑے ہوئے ہیں: VWL کے فیصلے (مثلاً ECB کی شرح سود کی پالیسی) انفرادی فرموں پر اثر انداز ہوتے ہیں، اور بہت سی فرموں کا رویہ بدلے میں مجموعی معیشت کو تشکیل دیتا ہے۔"],"a":["BWL اور VWL کا ایک تقابلی جدول بنائیں (موضوع، اہم سوالات، مثالیں) اور Polyphon GmbH کے کیس سے کم از کم چار عام سوالات کو متعلقہ شعبے کے مطابق تفویض کریں۔","چھوٹے گروپوں میں بحث کریں: مجموعی معاشی تبدیلیاں (مثلاً بڑھتی ہوئی شرح سود، خام مال کی قیمتیں) Polyphon GmbH کو کن مقامات پر مخصوص طور پر متاثر کر سکتی ہیں؟","کلاس کے ساتھ مل کر اس یونٹ کی اہم اصطلاحات پر ایک ڈیجیٹل کوئز بنائیں (مثلاً Kahoot/LearningApps)۔"],"r":"تحریری جدول + ڈیجیٹل کوئز (Kahoot/LearningApps)"},"1_2":{"t":"ضرورت، طلبی امکان اور طلب","e":"ایک ہائی فائی تجارتی میلے میں، Polyphon کا ایک سیلز ملازم اسٹینڈ پر تین زائرین کا مشاہدہ کرتا ہے: پہلا مختصر طور پر رکتا ہے، آہ بھرتا ہے ‘اچھی آواز اچھی چیز ہوگی’، اور آگے بڑھ جاتا ہے۔ دوسرا لاؤڈ اسپیکرز سنتا ہے، 4,500 یورو کی قیمت چیک کرتا ہے اور کہتا ہے: ‘میں یہ برداشت کر سکتا ہوں۔’ تیسرا فوراً اپنا آرڈر فارم نکالتا ہے اور ڈپازٹ ادا کرتا ہے۔ شام کو، ملازم نوٹ کرتا ہے: ‘تین رد عمل، تین مختلف مراحل۔’","i":["ضرورت کسی کمی کا احساس ہے جو اسے دور کرنے کی خواہش کے ساتھ جڑا ہو (مثلاً اچھی آواز کی خواہش)۔ اگر اس ضرورت کو قوت خرید کی حمایت حاصل ہو تو یہ طلبی امکان بن جاتی ہے۔ اگر یہ طلبی امکان کسی فراہم کنندہ کے سامنے مارکیٹ میں ٹھوس شکل اختیار کرے تو اسے طلب کہا جاتا ہے۔ ضروریات کو، دیگر معیارات کے علاوہ، ان کی اہمیت کے مطابق درجہ بندی کیا جا سکتا ہے (بنیادی، ثقافتی، عیش و آرام کی ضروریات)۔","Polyphon کے لیے یہ فرق اہم ہے: ہر وہ شخص جو Polyphon لاؤڈ اسپیکر ‘چاہتا’ ہے وہ ادائیگی کرنے والا گاہک نہیں بنتا – صرف حقیقی خریداری کا فیصلہ طلب بنتا ہے، جو قیمت-مقدار فنکشن میں ظاہر ہوتا ہے۔","انسانی ضروریات کو ترتیب دینے کا ایک معروف نظام ابراہم ماسلو (1943) کا ضروریات کا اہرام ہے۔ یہ ضروریات کو پانچ سطحوں کے درجہ بندی میں ترتیب دیتا ہے: نیچے جسمانی بنیادی ضروریات ہیں (مثلاً خوراک، نیند)، اس کے بعد حفاظتی ضروریات (مثلاً رہائش، مالی تحفظ)، سماجی ضروریات (مثلاً تعلق، دوستی)، عزت کی ضروریات (مثلاً پہچان، مقام)، اور سب سے اوپر خود شناسی (مثلاً ذاتی ترقی)۔ ماسلو کے نظریے کے مطابق، لوگ اعلیٰ سطح کی تکمیل کی کوشش تب ہی کرتے ہیں جب نیچے کی سطحیں کم از کم بڑی حد تک پوری ہو چکی ہوں۔","Polyphon لاؤڈ اسپیکر جیسی عیش و آرام کی چیز کو بنیادی طور پر اوپری سطحوں سے منسوب کیا جا سکتا ہے (عزت/خود شناسی، مثلاً مقام، جمالیات، سننے کا تجربہ)۔"],"a":["ابتدائی صورتحال کے تین تجارتی میلے کے زائرین کو ضرورت، طلبی امکان اور طلب کی اصطلاحات سے منسوب کریں اور اپنی تفویض کو تحریری طور پر جواز فراہم کریں۔","جدول میں، دیے گئے پانچ مثالوں میں سے ہر ایک کو متعلقہ اصطلاح (ضرورت، طلبی امکان یا طلب) سے منسوب کریں، درست کالم میں نشان لگا کر۔ پھر اپنی دو مثالیں شامل کریں اور انہیں بھی درجہ بندی کریں۔","Polyphon لاؤڈ اسپیکر اور دو دیگر آزادانہ طور پر منتخب کردہ اشیاء (مثلاً روٹی، ایک حفاظتی تالا، ایک کنسرٹ ٹکٹ) کو ماسلو کے اہرام کی متعلقہ سطح سے منسوب کریں اور ہر چیز کے لیے ایک یا دو جملوں میں اپنے فیصلے کا جواز دیں۔","جوڑوں میں، ضرورت – طلبی امکان – طلب کے تین مراحل کے بارے میں ایک مختصر وضاحتی ویڈیو بنائیں (زیادہ سے زیادہ 90 سیکنڈ، مثلاً اسمارٹ فون کا استعمال کرتے ہوئے)، اپنی مرضی کی کسی پروڈکٹ کا استعمال کرتے ہوئے۔"],"r":"مکمل شدہ درجہ بندی جدول + مختصر وضاحتی ویڈیو (تقریباً 90 سیکنڈ)"},"1_3":{"t":"اشیاء کی رسد، اشیاء کی اقسام","e":"Polyphon لاؤڈ اسپیکر بنانے کے لیے، کمپنی کو ورکشاپ میں تازہ ہوا (مفت دستیاب)، اشنکٹبندیی لکڑی (جو مہنگے داموں خریدنی پڑتی ہے)، سی این سی ملنگ مشین کا وقت (محدود دستیابی)، اور خلیجی ممالک بھیجنے کے لیے ایک بیرونی لاجسٹکس کمپنی کی خدمت درکار ہوتی ہے۔ ایک نیا اپرینٹس حیرانی سے پوچھتا ہے: ‘کیا یہ سب واقعی ایک ہی چیز ہے – ایک ‘چیز’؟’","i":["اشیاء وہ تمام چیزیں ہیں جو انسانی ضروریات پوری کرنے کے لیے موزوں ہیں – ان کی ضرورت افراد کو بھی ہوتی ہے اور فرموں کو بھی۔ اشیاء کو کئی معیارات کے مطابق درجہ بندی کیا جا سکتا ہے: (1) دستیابی کے مطابق، آزاد اشیاء (لامحدود مقدار میں دستیاب، کوئی قیمت نہیں، مثلاً ہوا) اور معاشی (محدود) اشیاء میں فرق کیا جاتا ہے، جن کی قیمت ہوتی ہے۔","(2) مادی نوعیت کے مطابق، مادی اشیاء (حقیقی، محسوس کرنے کے قابل، مثلاً لکڑی یا مکمل لاؤڈ اسپیکر) اور غیر مادی اشیاء (مثلاً خدمات، پیٹنٹس) میں فرق کیا جاتا ہے۔","(3) مقابلے اور اخراج کی صلاحیت کے مطابق، چار اقسام کی اشیاء میں فرق کیا جاتا ہے: اگر استعمال کنندگان کو خارج کیا جا سکے اور مقابلہ موجود ہو (ایک شخص کا استعمال دوسروں کو خارج کرتا ہے)، تو یہ ایک نجی چیز ہے (مثلاً کار)۔ اگر اخراج ممکن ہو لیکن مقابلہ نہ ہو، تو اسے کلب چیز کہا جاتا ہے (مثلاً ادائیگی والا ٹی وی چینل)۔ اگر اخراج ممکن نہ ہو لیکن مقابلہ موجود ہو، تو یہ ایک مشترکہ چیز ہے (مثلاً سمندر میں مچھلیوں کے ذخائر)۔ اگر نہ اخراج ہو اور نہ مقابلہ، تو یہ ایک (خالص) عوامی چیز ہے (مثلاً قومی دفاع)۔","(4) استعمال کے مقصد کے مطابق، صارفی اشیاء (ضروریات پوری کرنے کے لیے استعمال ہوتی ہیں) اور سرمایہ کاری کی اشیاء (منافع کمانے کے لیے استعمال ہوتی ہیں) میں فرق کیا جاتا ہے؛ دونوں زمروں کے اندر مزید غیر پائیدار اشیاء (فوری طور پر استعمال ہو جاتی ہیں) اور پائیدار اشیاء (طویل عرصے تک استعمال ہوتی ہیں) میں فرق کیا جاتا ہے۔","(5) آخر میں، ایک دوسرے سے تعلق کے مطابق، متبادل اشیاء میں فرق کیا جاتا ہے، جو ایک دوسرے کی جگہ لے سکتی ہیں (مثلاً اورنج جوس اور چیری جوس)، اور تکمیلی اشیاء، جو ایک دوسرے کی تکمیل کرتی ہیں (مثلاً چائے اور ٹی بیگ)۔"],"a":["ابتدائی صورتحال کی چار مثالوں کو متعلقہ چیز کی قسم سے منسوب کریں (آزاد/معاشی چیز، مادی/غیر مادی، صارفی/پیداواری چیز) اور ہر تفویض کا ایک جملے میں جواز دیں۔","درج ذیل اشیاء کو مقابلے اور اخراج کی صلاحیت کے چار خانوں کے جدول میں رکھیں، اور چاروں خانوں میں سے ہر ایک میں اپنی مثال شامل کریں: Polyphon لاؤڈ اسپیکر، ایک عوامی پارک، جھیل کا پینے کا پانی، ایک خفیہ کردہ اسٹریمنگ سبسکرپشن۔","Polyphon کی مثال استعمال کرتے ہوئے، غیر پائیدار چیز اور پائیدار چیز کے درمیان فرق کے ساتھ ساتھ صارفی چیز اور سرمایہ کاری کی چیز کے درمیان فرق بھی واضح کریں، اور ہر زمرے کے لیے کمپنی سے ایک موزوں مثال تلاش کریں۔","Polyphon لاؤڈ اسپیکر کے لیے ایک متبادل چیز اور ایک تکمیلی چیز کی مثال دیں اور اپنے انتخاب کا جواز دیں۔","اشیاء کی اقسام پر Kahoot کوئز میں حصہ لیں، یا اپنے ہم جماعتوں کے لیے خود پانچ کوئز سوالات بنائیں۔"],"r":"تحریری درجہ بندی جدول + Kahoot کوئز"},"1_4":{"t":"معاشی اصول، معاشی رویہ (ہومو اکنامیکس، رویاتی معاشیات، منافع اور افادیت کی زیادہ سے زیادہ کاری)","e":"Polyphon میں ایک فیصلہ کرنا ہے: نئی لاؤڈ اسپیکر سیریز کے لیے دو قسم کی لکڑی زیر بحث ہے۔ ورژن A ٹھیک وہی آواز دیتا ہے جو ورژن B دیتا ہے، لیکن اس کی قیمت 15٪ کم ہے۔ انتظامیہ واضح طور پر ورژن A کا انتخاب کرتی ہے – ‘ہم کم وسائل کے ساتھ اپنا مقصد حاصل کرتے ہیں۔’ اسی دوران، فراؤکے پیٹرزن نجی طور پر ہفتوں سے ایک نئی کمپنی کار خریدنے پر غور کر رہی ہیں اور آخر کار بے ساختہ اس ماڈل کا انتخاب کرتی ہیں جو انہیں سب سے زیادہ ‘پسند’ ہے – حالانکہ ایک اور ماڈل معروضی طور پر اسی پیسے میں زیادہ خصوصیات پیش کرتا ہے۔","i":["معاشی اصول عقلی معاشی رویے کو بیان کرتا ہے: کم از کم اصول (کم سے کم وسائل کے ساتھ ایک مقررہ مقصد حاصل کرنا) اور زیادہ سے زیادہ اصول (مقررہ وسائل کے ساتھ زیادہ سے زیادہ نتیجہ حاصل کرنا)۔","ہومو اکنامیکس کا ماڈل مکمل طور پر عقلی، افادیت یا منافع کو زیادہ سے زیادہ کرنے والے شخص کا فرض کرتا ہے جس کے پاس مکمل معلومات ہوں۔ تاہم، رویاتی معاشیات ظاہر کرتی ہے کہ حقیقی افراد اکثر اس مثالی تصور سے منظم طریقے سے ہٹ جاتے ہیں – مثلاً نقصان سے بچاؤ، سماجی اصولوں یا انصاف کے احساس کی وجہ سے (مثلاً کینیمن/ٹورسکی)۔","فرموں کے لیے، منافع کی زیادہ سے زیادہ کاری عام طور پر رہنما اصول ہوتی ہے؛ نجی گھرانوں کے لیے، یہ افادیت کی زیادہ سے زیادہ کاری ہوتی ہے۔"],"a":["ابتدائی صورتحال کی دونوں صورتحالوں کا تجزیہ کریں: کون سی زیادہ ہومو اکنامیکس ماڈل کی پیروی کرتی ہے، اور کون سی رویاتی انحراف دکھاتی ہے؟ اپنا جواب تحریری طور پر جواز فراہم کریں۔","رویاتی معاشیات کا ایک کلاسیکی تجربہ تحقیق کریں (مثلاً الٹیمیٹم گیم، انڈومنٹ ایفیکٹ) اور اسے کلاس کے سامنے 5 منٹ کی مختصر پریزنٹیشن میں پیش کریں۔","متنازعہ انداز میں بحث کریں: کیا Polyphon کو خریداری کے فیصلوں پر اثر انداز ہونے کے لیے ‘نجنگ’ (مثلاً سیلز ماحول کو جان بوجھ کر ڈیزائن کرنا) استعمال کرنا چاہیے؟ اپنے حق اور مخالفت میں دلائل تحریری طور پر ریکارڈ کریں۔"],"r":"مختصر پریزنٹیشن (5 منٹ) + حق اور مخالفت کی تحریری فہرست"},"1_5":{"t":"مارکیٹ، ماحولیاتی پائیداری اور سماجی ذمہ داری کے درمیان تناؤ میں معاشی رویہ","e":"اب تک، Polyphon نے لاؤڈ اسپیکر کیبنٹس کے لیے جنوبی امریکہ سے اشنکٹبندیی سخت لکڑی حاصل کی ہے – آواز منفرد ہے، لیکن نقل و حمل کا راستہ لمبا ہے اور اصلیت کا مکمل طور پر پتہ لگانا مشکل ہے۔ ایک ماحولیاتی تنظیم صنعت کے کئی مینوفیکچررز پر عوامی طور پر غیر پائیدار لکڑی کی سورسنگ کی تنقید کرتی ہے۔ انتظامیہ بحث کرتی ہے: سرٹیفائیڈ، مقامی لکڑی میں تبدیل ہوا جائے – ممکنہ آواز کے نقصان اور زیادہ لاگت کے ساتھ – یا موجودہ راستے پر قائم رہا جائے؟","i":["معاشی سرگرمی خلا میں نہیں ہوتی، بلکہ منافع پیدا کرنے، ماحولیاتی پائیداری (محدود وسائل کا تحفظ، موسمیاتی تحفظ) اور سماجی ذمہ داری (منصفانہ کام کے حالات، سپلائی چین کی ذمہ داری) کے درمیان تناؤ میں ہوتی ہے۔","کارپوریٹ سماجی ذمہ داری (CSR) یا پائیداری کا رہنما اصول (‘مستقبل کی نسلوں کی اپنی ضروریات پوری کرنے کی صلاحیت پر سمجھوتہ کیے بغیر حال کی ضروریات پوری کرنا’، برنڈ لینڈ رپورٹ 1987) جیسے تصورات معاشی، ماحولیاتی اور سماجی اہداف کو ہم آہنگ کرنے کی کوشش بیان کرتے ہیں۔","Polyphon جیسی کمپنیوں کے لیے، اس کا اکثر مطلب اہداف کا تصادم ہوتا ہے: زیادہ پائیدار متبادل بعض اوقات زیادہ مہنگے ہوتے ہیں یا پروڈکٹ کو تبدیل کر دیتے ہیں۔"],"a":["گروپوں میں، ہر ایک ایک نقطہ نظر تیار کریں (انتظامیہ، ماحولیاتی تنظیم، گاہک، پیداواری عملہ) اور پینل مباحثے میں لکڑی کے مخمصے پر ان کے موقف کو دوبارہ پیش کریں۔","تحریری طور پر وضاحت کریں کہ Polyphon کیس میں معاشی، ماحولیاتی اور سماجی مقاصد کے درمیان کون سا تصادم نظر آتا ہے، اور سرٹیفائیڈ، مقامی لکڑی میں تبدیل ہونے کے حق اور مخالفت میں کون سے دلائل ہیں۔","جوڑوں میں، مالک فراؤکے پیٹرزن کے ساتھ ایک فرضی انٹرویو تیار کریں اور کریں، موضوع پر ‘کیا پائیدار کاروبار کو منافع کی خواہش کے ساتھ ہم آہنگ کیا جا سکتا ہے؟’۔ کم از کم چھ انٹرویو سوالات تیار کریں اور انتظامیہ کے نقطہ نظر سے موزوں جوابات مرتب کریں؛ مواد کی تیاری کے لیے کسی دوسری صنعت سے ایک عملی مثال بھی استعمال کریں جو آپ نے خود تحقیق کی ہو۔ انٹرویو تحریری طور پر لکھا جا سکتا ہے یا آڈیو/ویڈیو ریکارڈنگ کے طور پر بنایا جا سکتا ہے (جوڑوں میں رول پلے)۔"],"r":"پینل مباحثہ (رول پلے) + مالک کے ساتھ انٹرویو (تحریری یا آڈیو/ویڈیو ریکارڈنگ کے طور پر)"},"2_1":{"t":"پیداواری عوامل کی تعریف، اقسام اور امتیاز","e":"صرف ایک Polyphon لاؤڈ اسپیکر بنانے کے لیے، ہیمبرگ-آلٹونا میں ورکشاپ (زمین اور عمارت)، بڑھئیوں اور صوتیات کے ماہرین کی مہارت، اور مشینیں، لگایا گیا سرمایہ، اور برسوں کی ترقیاتی کام سے حاصل کردہ علم درکار ہوتا ہے۔ مینوفیکٹری کے دورے کے دوران، ایک سرمایہ کار پوچھتا ہے: ‘یہاں بالکل ‘پیداواری عامل’ کیا ہے – لکڑی، عملہ، یا مشینیں؟’","i":["پیداواری عوامل وہ تمام ذرائع ہیں جو اشیاء اور خدمات پیدا کرنے کے لیے یکجا کیے جاتے ہیں۔ معاشیات دو گروپوں میں فرق کرتی ہے: اصل (بنیادی) اور اخذ شدہ (ثانوی) پیداواری عوامل۔","اصل عوامل میں فطرت (زمین) اور محنت شامل ہیں۔ فطرت کا عامل (زمین) مزید کاشت کے عامل (زرعی طور پر قابل استعمال زمین)، نکالنے کے عامل (معدنی وسائل اور خام مال) اور مقام کے عامل (کاروباری مقامات کے لیے جگہ) میں تقسیم ہوتا ہے۔ محنت کا عامل جسمانی محنت (دستی، جسمانی سرگرمیاں)، ذہنی محنت (منصوبہ بندی، تنظیم، ترقی)، نیز معیاری محنت (تربیت، مہارت، تجربہ) اور مقداری محنت (خالص کام کا وقت/محنت کی مقدار) میں تقسیم ہوتا ہے۔","اخذ شدہ عوامل میں سرمایہ اور علم (تعلیم) شامل ہیں۔ سرمایہ حقیقی سرمائے (فی الحقیقت تیار کردہ پیداواری ذرائع جیسے مشینیں یا اوزار) اور مالی سرمائے (حقیقی سرمائے کا ابتدائی مرحلہ، یعنی مالی وسائل جنہیں ابھی حقیقی سرمائے میں لگانا باقی ہے) میں تقسیم ہوتا ہے۔ علم (تعلیم) اسکولی تعلیم، پیشہ ورانہ تربیت، اعلیٰ تعلیم اور کلیدی صلاحیتوں میں تقسیم ہوتا ہے۔","سرمایہ اور علم کو اس لیے ‘اخذ شدہ’ کہا جاتا ہے کیونکہ یہ صرف اصل عوامل محنت اور زمین کے استعمال سے وجود میں آتے ہیں (مثلاً ایک مشین صرف اس محنت سے وجود میں آتی ہے جو زمین سے حاصل شدہ خام مال پر کارروائی کرتی ہے)۔ محنت اور سرمائے کے درمیان متبادل کا تعلق بھی ہے: ایک کمپنی زیادہ سرمایہ لگا کر انسانی محنت کی جگہ لے سکتی ہے (مثلاً مشینیں، خودکاری) اور اس کے برعکس بھی۔ ہر پیداواری عامل کی ایک قیمت ہوتی ہے: محنت کا معاوضہ اجرت سے دیا جاتا ہے، زمین کا کرایہ سے، اور سرمائے کا سود سے۔","Polyphon میں، ورکشاپ (زمین)، ہنر مند کارکنان (محنت)، مشینیں اور لگایا گیا مالی سرمایہ (سرمایہ)، اور عملے کی قابلیت (علم) کو چاروں عوامل سے منسوب کیا جا سکتا ہے۔ پیداواری عوامل عام معاشرتی مسائل سے بھی جڑے ہوتے ہیں: زمین کے لیے ماحولیاتی پائیداری کا سوال؛ محنت کے لیے بے روزگاری؛ سرمائے کے لیے معیشت کے سرمائے کے ذخیرے (سرمایہ کاری کی سطح) کا سوال؛ اور علم کے عامل کے لیے PISA مطالعات یا ٹیوشن فیس جیسے موضوعات۔","کوئی معیشت اپنے دستیاب پیداواری عوامل کے ساتھ زیادہ سے زیادہ کتنا پیدا کر سکتی ہے، اسے پیداواری امکانات کے منحنی خط (جسے تبدیلی کا منحنی خط بھی کہا جاتا ہے) کی مدد سے ظاہر کیا جا سکتا ہے۔ یہ دو اشیاء کے لیے دکھاتا ہے کہ تمام پیداواری عوامل کے مکمل اور مؤثر استعمال پر کون سے مقداری امتزاج ابھی بھی قابل حصول ہیں۔ منحنی خط پر پڑنے والے پوائنٹس مؤثر ہوتے ہیں، منحنی خط کے اندر پوائنٹس موجودہ وسائل کے نامکمل استعمال کو ظاہر کرتے ہیں، اور منحنی خط سے باہر پوائنٹس موجودہ دستیاب پیداواری عوامل کے ساتھ قابل حصول نہیں ہوتے۔ منحنی خط عام طور پر باہر کی طرف مڑا ہوا (مقعر) ہوتا ہے، کیونکہ پیداواری عوامل کو دونوں اشیاء کے درمیان من مانی طور پر منتقل نہیں کیا جا سکتا: ایک شے کی پیداوار میں جتنے زیادہ وسائل جائیں گے، دوسری شے کے لیے موقع کی لاگت اتنی ہی زیادہ ہو جائے گی۔","Polyphon کے لیے، اسے سادہ طور پر اس وقت دکھایا جا سکتا ہے جب ورکشاپ اپنے دیے گئے پیداواری عوامل کے ساتھ اختیاری طور پر لاؤڈ اسپیکرز یا اعلیٰ معیار کے فرنیچر تیار کر سکے: اگر پوری صلاحیت لاؤڈ اسپیکرز میں لگائی جائے، تو صفر فرنیچر کے ساتھ زیادہ سے زیادہ ممکنہ لاؤڈ اسپیکرز کی تعداد پیدا ہوگی - اور اس کے برعکس بھی۔ ہر درمیانی امتزاج تبدیلی کے منحنی خط پر واقع ہوتا ہے، جب تک تمام ورکشاپس مکمل طور پر استعمال ہو رہی ہیں۔ پیداواری عوامل میں توسیع (مثلاً نئی پیداواری ہال یا مزید ہنر مند کارکنان کے ذریعے) پورے منحنی خط کو باہر کی طرف منتقل کر دے گی اور اس طرح دونوں اشیاء کی بیک وقت زیادہ پیداوار ممکن بنائے گی۔"],"a":["پیداواری عوامل پر ایک جوڑا ماہر مشق کریں (جِگ سا طریقہ): ماہر گروپس بنائیں – گروپ A اصل پیداواری عوامل پر کام کرتا ہے (فطرت/زمین بمعہ کاشت، نکالنے اور مقام کے عوامل، اور محنت بمعہ جسمانی/ذہنی اور معیاری/مقداری محنت)، گروپ B اخذ شدہ پیداواری عوامل پر کام کرتا ہے (سرمایہ بمعہ حقیقی اور مالی سرمایہ، اور علم/تعلیم بمعہ اسکولی تعلیم، پیشہ ورانہ تربیت، اعلیٰ تعلیم اور کلیدی صلاحیتیں)۔ پھر مخلوط جوڑے بنائیں (ہر گروپ سے ایک رکن) اور ایک دوسرے کو اپنے ماہر موضوعات سمجھائیں۔","Polyphon GmbH کے کم از کم آٹھ ٹھوس وسائل کو چار پیداواری عوامل سے منسوب کریں (جدول) اور ہر ایک کے ساتھ یہ بھی شامل کریں کہ کیا یہ اصل ہے یا اخذ شدہ عامل۔","تحریری طور پر وضاحت کریں کہ سرمایہ اور علم کو ‘اخذ شدہ’ پیداواری عوامل کیوں کہا جاتا ہے، اور Polyphon کی تیاری سے ایک مثال کے ساتھ محنت اور سرمائے کے درمیان متبادل کے تعلق کو واضح کریں۔","متبادل اور محدود پیداواری عوامل کے درمیان فرق کرنے کے لیے درج ذیل کیس اسٹڈی پر کام کریں: Polyphon لاؤڈ اسپیکر کی حتمی اسمبلی کے لیے فی یونٹ ٹھیک ایک کیبنٹ، ایک چیسس سیٹ اور ایک وائرنگ ہارنس درکار ہوتا ہے – اگر ان میں سے کوئی ایک حصہ غائب ہو، تو کوئی اضافی لاؤڈ اسپیکر مکمل نہیں کیا جا سکتا، چاہے دوسرے حصوں کی کتنی ہی مقدار دستیاب ہو (محدود عوامل کا امتزاج، مقررہ استعمال کا تناسب)۔ دوسری طرف، کیبنٹس کی سطح کی تکمیل میں، زیادہ مشین کا استعمال (خودکار سینڈنگ مشینیں) دستی محنت کے کچھ گھنٹوں کی جگہ لے سکتا ہے بغیر اس کے کہ حتمی نتیجہ خراب ہو (متبادل عوامل کا امتزاج، متغیر استعمال کا تناسب)۔ اپنے الفاظ میں محدود اور متبادل پیداواری عوامل کے درمیان فرق کی وضاحت کریں اور اپنی مرضی کے کسی پیداواری عمل سے ایک اور مثال تلاش کریں۔","معلوماتی متن میں بیان کردہ سادہ Polyphon ورکشاپ (لاؤڈ اسپیکرز بمقابلہ فرنیچر) کے لیے مناسب طور پر لیبل لگائے گئے محوروں کے ساتھ ایک تبدیلی کا منحنی خط بنائیں، منحنی خط پر، اندر اور باہر ایک ایک پوائنٹ نشان زد کریں، اور وضاحت کریں کہ ان تینوں پوائنٹس میں سے ہر ایک کا کیا مطلب ہے۔ یہ بھی وضاحت کریں کہ اگر Polyphon اضافی ہنر مند کارکنان کی خدمات حاصل کرے تو منحنی خط کیسے تبدیل ہوگا۔"],"r":"جوڑا ماہر مشق (زبانی) + جدولی درجہ بندی + گرافک نمائندگی (تبدیلی کا منحنی خط)"},"2_2":{"t":"قومی اور بین الاقوامی محنت کی تقسیم، بے روزگاری کی وجوہات، ساختی تبدیلی، بے روزگاری کی شرح","e":"Polyphon مستقبل میں ہر کام کا مرحلہ خود انجام دینا نہیں چاہتی: صوتی ٹرانسڈیوسرز کے لیے دھاتی حصوں کو خود ڈھالنے کے بجائے، چیک جمہوریہ سے ایک مخصوص سپلائر کو ملازمت دی جائے گی – وہ سستے اور بہتر معیار کے ساتھ فراہم کر سکتا ہے۔ اسی دوران، مقامی اخبار رپورٹ کرتا ہے کہ ہیمبرگ کی بندرگاہ کے علاقے میں روایتی جہاز ساز کارخانے ملازمتیں کم کر رہے ہیں، جبکہ IT اور لاجسٹکس کمپنیاں بے تابی سے عملے کی تلاش میں ہیں۔","i":["محنت کی تقسیم کا مطلب یہ ہے کہ کام کے عمل کو کئی ذیلی مراحل میں تقسیم کیا جاتا ہے، جنہیں مختلف افراد، فرمیں یا معیشتیں انجام دیتی ہیں۔ ایڈم اسمتھ (1723-1790)، کلاسیکی معاشیات کے بانی، نے ایک پن فیکٹری کی مثال سے پہلے ہی دکھایا تھا کہ محنت کی تقسیم کس قدر پیداواری فائدہ ممکن بناتی ہے: ایک غیر تربیت یافتہ کارکن اکیلے شاید مشکل سے ایک، زیادہ سے زیادہ 20 پنیں روزانہ بنا سکتا۔ لیکن اگر پیداوار کو تقریباً 18 مخصوص کام کے مراحل میں تقسیم کیا جائے (تار کھینچنا، سیدھا کرنا، کاٹنا، نوکیلا کرنا، سر لگانا وغیرہ)، تو دس کارکن مل کر روزانہ تقریباً 48,000 پنیں بنا سکتے تھے – یعنی جو ہر فرد اکیلے کر سکتا تھا اس سے تقریباً دو سے چار سو گنا زیادہ۔","محنت کی تقسیم کی کئی سطحیں ہیں: کمپنی کے اندر محنت کی تقسیم کمپنی کے اندر کام کے عمل کو ذیلی مراحل میں تقسیم کرتی ہے؛ انجینیئر فریڈرک ڈبلیو ٹیلر نے 20ویں صدی کے آغاز میں اس اصول کو مکمل کیا (ٹیلرازم)، ہینری فورڈ نے اسمبلی لائن پیداوار کے ساتھ اسے نافذ کیا (فورڈزم) اور اس طرح 1909 سے 1926 کے دوران فورڈ ماڈل ٹی کی قیمت 950 ڈالر سے 290 ڈالر تک کم کر دی۔","قومی معاشی محنت کی تقسیم معاشی سرگرمی کی تین معاشی شعبوں (بنیادی: خام مال نکالنا، ثانوی: پروسیسنگ، تیسرا: خدمات) پر تقسیم بیان کرتی ہے۔ ژاں فوراستیے کے تین شعبوں کے مفروضے کے مطابق، معاشی ترقی کے دوران معیشت کا مرکز ثقل بنیادی سے ثانوی سے ہوتا ہوا تیسرے شعبے کی طرف منتقل ہوتا ہے – جرمنی کو 20ویں صدی کے دوسرے نصف سے ایک خدماتی معاشرہ سمجھا جاتا ہے۔","آخر میں، بین الاقوامی محنت کی تقسیم مختلف ممالک میں پیداواری مراحل کی سرحد پار تقسیم بیان کرتی ہے، مثلاً جب خام مال ایک ملک میں نکالا جاتا ہے، درمیانی مصنوعات دوسرے ملک میں تیار ہوتی ہیں، اور حتمی مصنوعات تیسرے ملک میں فروخت ہوتی ہیں (مثلاً کپاس کی کاشت، بنائی اور جینز کی سلائی مختلف ممالک میں جرمنی میں فروخت ہونے سے پہلے)۔","اگرچہ محنت کی تقسیم پیداواریت، اشیاء کی فراہمی کی مقدار اور معیار میں اضافہ کرتی ہے، لیکن انتہائی مہارت کے ساتھ ملازمین کے لیے یکسانیت، بیگانگی اور صحت کے دباؤ جیسے خطرات بھی ہوتے ہیں، اور – بین الاقوامی منتقلی کی صورت میں – صنعتی ممالک میں ملازمتوں کا نقصان بھی۔"],"a":["محنت کی تقسیم کی تین سطحوں (کمپنی کے اندر، قومی معاشی/تین شعبوں کا مفروضہ، بین الاقوامی) کا ایک جائزہ بنائیں، ہر ایک کے لیے معلوماتی متن سے ایک مثال اور اپنی مرضی کی ایک مثال کے ساتھ۔","ایڈم اسمتھ کی پن کی مثال کا استعمال کرتے ہوئے وضاحت کریں کہ محنت کی تقسیم پیداواریت کو کیوں بڑھاتی ہے، اور تحریری طور پر وسیع محنت کی تقسیم کے دو ممکنہ نقصانات بتائیں (مثلاً یکسانیت، بیگانگی، منتقلی کی وجہ سے ملازمت کا نقصان)۔","Polyphon اور چیک جمہوریہ کے سپلائر کی مثال کا استعمال کرتے ہوئے بین الاقوامی محنت کی تقسیم کا فائدہ بیان کریں اور ممکنہ خطرات بتائیں (مثلاً انحصار، سپلائی چین کے مسائل)۔","اس کے بعد، گروپ ورک میں، انٹرنیٹ پر بے روزگاری کی وجوہات کی چار اقسام (سائیکلیکل، ساختی، موسمی اور رگڑی بے روزگاری) کی تحقیق کریں اور ہر قسم کی وجہ کے لیے ایک حقیقی مثال تفویض کریں – اس کے لیے ابتدائی صورتحال کی مثال ‘جہاز ساز کارخانے ملازمتیں کم کر رہے ہیں، IT کمپنیاں عملے کی تلاش میں ہیں’ کے ساتھ ساتھ فیڈرل ایمپلائمنٹ ایجنسی کی ویب سائٹ سے موجودہ بے روزگاری کی شرح اور اس کی ترقی بھی استعمال کریں۔","آخر میں گروپوں میں، ‘ہم بے روزگاری سے کیسے لڑ سکتے ہیں؟’ کے سوال پر ایک پوڈکاسٹ بنائیں (5-8 منٹ)۔ فیصلہ کن بنیاد کے طور پر فیڈرل ایجنسی فار سول ایجوکیشن کا مضمون ‘Arbeitsmarkttheorien und -konzepte’ (لیبر مارکیٹ کے نظریات اور تصورات) استعمال کریں (ذریعہ نیچے) اور اس میں بے روزگاری سے لڑنے کے کم از کم دو مختلف اقتصادی پالیسی نقطہ نظر کا موازنہ کریں۔"],"r":"تحریری جائزہ اور تجزیہ + بے روزگاری پر تحقیقی نتائج + پوڈکاسٹ (5-8 منٹ)"},"2_3":{"t":"زمین کا استعمال اور اس کی حدود، مقام کے عوامل، جرمنی بطور کاروباری مقام","e":"منصوبہ بند دوسرے پیداواری ہال کے لیے، Polyphon تین ممکنہ مقامات کا جائزہ لے رہی ہے: ہیمبرگ بندرگاہ کے قریب ایک تجارتی علاقہ (زمین کی زیادہ قیمتیں، لیکن لکڑی کی درآمد اور ہنر مند کارکنان کی قربت)، مضافات میں ایک سستا علاقہ (کم کرایہ، لیکن خراب ٹرانسپورٹ روابط)، اور چیک جمہوریہ میں ایک مقام (نمایاں طور پر کم مزدوری کی لاگت، لیکن طویل ٹرانسپورٹ راستے اور مینوفیکچرنگ کام کے لیے کم مخصوص کارکنان)۔","i":["پیداواری عامل زمین میں، خالص رقبے (مقام/کاشت کی زمین) کے علاوہ، معدنی ذخائر (نکالنے کی زمین) اور ماحولیاتی افعال (ماحولیاتی زمین) بھی شامل ہیں۔ زمین کو بڑھایا نہیں جا سکتا – اس کا استعمال قدرتی حدود سے ٹکراتا ہے۔","کاروباری مقامات کے لیے ‘نرم’ اور ‘سخت’ مقام کے عوامل اہم کردار ادا کرتے ہیں: سخت عوامل معروضی طور پر قابل پیمائش ہیں (زمین کی قیمتیں، اجرت کی سطح، ٹرانسپورٹ روابط، ٹیکس)، نرم عوامل زیادہ موضوعی ہیں (علاقے کا امیج، تفریحی قدر، ہنر مند کارکنان کی دستیابی)۔ بین الاقوامی موازنے میں، جرمنی کو ایک زیادہ اجرت والا ملک سمجھا جاتا ہے، لیکن اس کے ساتھ ساتھ اعلیٰ ٹیکنالوجی اور مستحکم قانونی نظام کے ساتھ انفراسٹرکچر کا مقام بھی۔"],"a":["کم از کم چار سخت اور دو نرم مقام کے عوامل کا استعمال کرتے ہوئے Polyphon کے لیے تین مقام کے اختیارات کا ایک فیصلہ میٹرکس میں جائزہ لیں۔","‘جرمنی بطور کاروباری مقام’ کے موضوع پر ایک تازہ اخباری مضمون کی تحقیق کریں اور اہم بیانات کا تحریری طور پر خلاصہ کریں (ذریعہ بتائیں!)۔","کلاس کے سامنے مختصر پریزنٹیشن میں Polyphon کے لیے اپنی مقام کی سفارش کو جواز کے ساتھ پیش کریں۔"],"r":"فیصلہ میٹرکس + اخباری تجزیہ + مختصر پریزنٹیشن"},"2_4":{"t":"سادہ اور توسیع شدہ معاشی گردشی بہاؤ کا ماڈل، پیداواری عوامل کا امتزاج اور متبادل","e":"Polyphon میں ایک نیا انٹرن انتظامیہ کو ایک گراف کے ذریعے یہ سمجھانا ہے کہ کمپنی کس طرح نجی گھرانوں (گاہک اور ملازمین)، بینکوں (قرضے اور بچت)، ریاست (ٹیکس اور عوامی خدمات)، اور بیرون ملک (لکڑی کی درآمد، برآمدی منصوبے) کے ساتھ معاشی طور پر جڑی ہوئی ہے۔ اسی دوران، پیداواری انتظامیہ یہ سوچ رہی ہے کہ آیا اگلے پیداواری مرحلے کے لیے ایک نئی مشین (زیادہ سرمایہ) خریدی جائے تاکہ عملہ بچایا جا سکے (کم محنت) – یا اس کے برعکس۔","i":["سادہ معاشی گردشی بہاؤ نجی گھرانوں اور فرموں کے درمیان اشیاء اور رقم کے بہاؤ کو ظاہر کرتا ہے: گھرانے محنت، زمین اور سرمایہ فراہم کرتے ہیں اور بدلے میں آمدنی حاصل کرتے ہیں، جس سے وہ بدلے میں فرموں کی اشیاء خریدتے ہیں۔","توسیع شدہ معاشی گردشی بہاؤ بینکوں (بچت/قرضے)، ریاست (ٹیکس/منتقلی/عوامی اشیاء)، اور بیرون ملک (درآمد/برآمد) کو شامل کرتا ہے، اور حقیقت کو زیادہ تفصیل سے پیش کرتا ہے۔","پیداواری عوامل کو مختلف تناسب میں یکجا کیا جا سکتا ہے (مثلاً زیادہ دستی کام بمقابلہ زیادہ مشینوں کا استعمال)؛ عوامل کا متبادل اس وقت کہا جاتا ہے جب ایک عامل کی جگہ دوسرا لیا جاتا ہے، مثلاً محنت کی جگہ سرمایہ (خودکاری)۔"],"a":["(ڈیجیٹل یا کاغذ پر) توسیع شدہ معاشی گردشی بہاؤ کھینچیں اور ہر تیر کے لیے Polyphon کیس سے ایک ٹھوس مثال درج کریں۔","تحریری طور پر حقیقت کے حوالے سے گردشی بہاؤ ماڈل کی دو حدود کی وضاحت کریں (مثلاً سادگی، ذخیرہ/وقتی وقفے کی کمی)۔","عوامل کے متبادل کے نقطہ نظر سے ‘زیادہ عملے کے بجائے زیادہ مشینیں’ کے فیصلے پر بحث کریں، اور اس کے لیے ایک مختصر رول پلے تیار کریں (پیداواری انتظامیہ بمقابلہ ورکس کونسل)۔","گروپ ورک کے طور پر، پیداواری عوامل کے امتزاج اور متبادل کے موضوع پر ایک وضاحتی پریزنٹیشن (سلائیڈز یا مختصر ویڈیو) بنائیں، اپنی مرضی کی دوسری کمپنی کی مثال کا استعمال کرتے ہوئے۔"],"r":"خاکہ (معاشی گردشی بہاؤ) + رول پلے + وضاحتی پریزنٹیشن/ویڈیو"},"2_5":{"t":"سرمایہ کی تشکیل کا عمل، بچت اور سرمایہ کاری","e":"Polyphon کو نئے پیداواری ہال کے لیے 2 ملین یورو کی ضرورت ہے۔ انتظامیہ تین راستوں کا جائزہ لے رہی ہے: بینک قرض، ایک نئے پارٹنر کو شامل کرنا (اکوئٹی)، یا کئی سالوں تک منافع کی تقسیم سے دستبردار ہونا تاکہ محفوظ کردہ منافع سے سرمایہ کاری کی جا سکے (‘خود مالیاتی کاری’)۔ اسی دوران، Polyphon کا ایک اپرینٹس اپنی پہلی تربیتی تنخواہ بچانے پر غور کر رہا ہے تاکہ پانچ سال بعد اعلیٰ تعلیم کی فنڈنگ کی جا سکے۔","i":["سرمایہ کی تشکیل استعمال سے دستبرداری (بچت) اور پھر محفوظ کردہ فنڈز کی حقیقی سرمائے میں سرمایہ کاری سے پیدا ہوتی ہے (مثلاً مشینیں، عمارتیں)۔ مجموعی معیشت کی سطح پر، گھرانوں کی بچتیں فرموں کی سرمایہ کاری کی ضروریات کے مقابل کھڑی ہوتی ہیں؛ بینک اس عمل میں سرمائے کی ترسیل (مالیاتی ثالثی) کا کام انجام دیتے ہیں۔","فرمیں اکوئٹی (مثلاً پارٹنرز کی شراکت، محفوظ کردہ منافع) یا قرض کے ذریعے (مثلاً بینک قرضے، بانڈز) خود کو مالی اعانت فراہم کر سکتی ہیں۔ سود سرمائے کے استعمال کی قیمت ہے اور یہ نجی گھرانوں کی بچت کے رجحان اور فرموں کی سرمایہ کاری کی رضامندی دونوں کو متاثر کرتا ہے۔"],"a":["Polyphon کے لیے تین فنانسنگ راستوں (قرض، نیا پارٹنر، خود مالیاتی کاری) کا فائدوں اور نقصانات (بشمول ووٹنگ کے حقوق، سود کی لاگت، لچک) کے لحاظ سے ایک جدول میں موازنہ کریں۔","اپرینٹس کی بچت کی مثال کا استعمال کرتے ہوئے، بچت اور سرمایہ کاری (سرمایہ کی تشکیل کا عمل) کے درمیان مجموعی معاشی تعلق کو ایک مختصر خاکے میں بیان کریں۔","گروپوں میں ‘فرموں کے لیے بینک قرض کیسے کام کرتا ہے؟’ کے موضوع پر ایک پریزنٹیشن بنائیں، بشمول شرح سود اور ضمانتوں پر تحقیق۔"],"r":"تقابلی جدول + خاکہ + گروپ پریزنٹیشن"},"3_1":{"t":"پیداواری، اخراجاتی اور آمدنی کا طریقہ؛ رہائشی تصور اور قومی تصور","e":"ایک اقتصادی صحافی جرمن ہائی اینڈ آڈیو صنعت پر ایک مضمون کے لیے تحقیق کر رہا ہے اور یہ جاننا چاہتا ہے کہ Polyphon جیسی کمپنیاں جرمنی کی مجموعی معاشی کارکردگی میں کتنا حصہ ڈالتی ہیں۔ اسے ‘مجموعی گھریلو پیداوار’ کی اصطلاح ملتی ہے اور وہ حیران ہوتا ہے کہ، فیڈرل شماریاتی دفتر کے مطابق، اس کے حساب کے تین مختلف طریقے موجود ہیں، جو آخر میں ایک ہی نتیجے تک پہنچنے چاہئیں۔","i":["مجموعی گھریلو پیداوار (GDP) ایک سال کے دوران ملک میں پیدا ہونے والی تمام اشیاء اور خدمات کی قیمت کو ماپتی ہے (درمیانی استعمال منہا کرکے) اور اسے تین حساب کے طریقوں سے متعین کیا جا سکتا ہے جو نتیجے میں برابر ہیں: پیداواری طریقے میں، تمام معاشی شعبوں کی مجموعی اضافی قیمت کو جمع کیا جاتا ہے (پیداواری قیمت منہا درمیانی استعمال، جمع مصنوعات پر ٹیکس، منہا سبسڈیز)۔","اخراجاتی طریقہ تمام اخراجات کو جمع کرتا ہے (نجی اور حکومتی استعمال، سرمایہ کاری، برآمدات منہا درآمدات)۔","آمدنی کا طریقہ پیدا شدہ آمدنیوں کو جمع کرتا ہے (ملازمین کا معاوضہ، کارپوریٹ اور جائیداد کی آمدنی، ٹیکس منہا سبسڈیز)۔","رہائشی تصور ملک کی سرحدوں کے اندر معاشی کارکردگی کو شامل کرتا ہے (قومیت سے قطع نظر)، جبکہ قومی تصور (مجموعی قومی آمدنی) تمام شہریوں کی کارکردگی کو شامل کرتا ہے، قطع نظر اس کے کہ یہ کہاں پیدا کی گئی۔"],"a":["قومی حسابات پر ایک انفارمیشن شیٹ بنائیں جس میں تین حساب کے طریقوں کے ساتھ ساتھ رہائشی اور قومی تصورات کی تعریفیں شامل ہوں۔","تین حساب کے طریقوں میں سے ہر ایک کے لیے فرضی اعداد کے ساتھ اپنی مثال تیار کریں (Polyphon جیسی کمپنی کے ساتھ ایک چھوٹی معیشت پر مبنی)، اور دکھائیں کہ تینوں ایک ہی GDP تک پہنچتے ہیں۔","destatis.de پر جرمن GDP کے موجودہ اعداد و شمار کی تحقیق کریں اور انہیں اپنے فرضی مثالی حسابات سے موازنہ کریں۔","تحریری طور پر غور کریں: کئی حساب کے طریقے کیوں مفید ہیں حالانکہ انہیں ایک ہی نتیجے تک پہنچنا چاہیے؟"],"r":"انفارمیشن شیٹ + اپنی مثال کا حساب + تحریری غور و فکر"},"3_2":{"t":"GDP اور اس کا تصوراتی نظام، ترقی کی حدود، ماحولیاتی-اقتصادی حسابات کی طرف توسیع","e":"ایک طالب علم میگزین ایک کارٹون شائع کرتا ہے: ریکارڈ بلند GDP کی ترقی والا ایک ملک، لیکن آلودہ دریاؤں، بھری ہوئی اسپتالوں اور بڑھتی ہوئی آمدنی کی عدم مساوات کے ساتھ۔ کیپشن پڑھتا ہے: ‘امیر تر، لیکن زیادہ خوش؟’ کلاس میں اس بات پر بحث شروع ہوتی ہے کہ آیا GDP واقعی خوشحالی کا درست پیمانہ ہے – اور اس کا Polyphon جیسی کمپنی سے کیا تعلق ہے، جس کی ترقی بھی GDP میں شامل ہوتی ہے۔","i":["GDP ایک خالص پیداواری اشاریہ ہے: یہ فراہم کردہ کارکردگی کی قیمت کو ماپتا ہے، لیکن اس کی تقسیم، ماحولیاتی بعد کی لاگت، یا غیر ادا شدہ کام (مثلاً گھریلو اور نگہداشت کا کام) کو نہیں۔","خوشحالی کے پیمانے کے طور پر GDP پر تنقید میں شامل ہیں: ماحولیاتی نقصان اور وسائل کے استعمال کا احاطہ نہ کرنا، آمدنی اور دولت کی تقسیم کے بارے میں کوئی بیان نہ ہونا، غیر ادا شدہ کام کو نظر انداز کرنا، زندگی کے معیار/صحت/تعلیم کا احاطہ نہ کرنا، اور یہ مسئلہ کہ ‘نقصان دہ’ سرگرمیاں بھی (مثلاً ماحولیاتی نقصان کے بعد مرمت) GDP بڑھاتی ہیں۔","متبادل یا تکمیلی اشاریوں کے طور پر ہیومن ڈیویلپمنٹ انڈیکس (HDI)، ماحولیاتی پاؤں کا نشان، یا خوشی کے اشاریوں پر بحث کی جاتی ہے۔ ماحولیاتی-اقتصادی حسابات (UGR) کلاسیکی قومی حسابات کو وسائل کے استعمال اور اخراج کے اشاریوں کے ساتھ وسعت دیتے ہیں۔"],"a":["خوشحالی کے اشاریے کے طور پر GDP پر کم از کم پانچ تنقیدیں مرتب کریں اور انہیں مثال کے ساتھ ثابت کریں۔","GDP کے دو متبادل پیش کریں (مثلاً HDI، ماحولیاتی پاؤں کا نشان) اور ایک جدول میں GDP کے ساتھ ان کی وضاحتی طاقت کا موازنہ کریں۔","ایک رول پلے میں (کاروباری خاتون فراؤکے پیٹرزن بمقابلہ ماحولیاتی کارکن بمقابلہ اقتصادی پالیسی ساز) اس سوال پر بحث کریں: ‘کیا جرمنی کو خوشحالی ناپنے کا نیا طریقہ چاہیے؟’","ایک تحریری غور و فکر لکھیں: Polyphon جیسی بڑھتی ہوئی کمپنی کے لیے ‘ترقی کی حدود’ کا کیا مطلب ہے؟"],"r":"تحریری کام + تقابلی جدول + رول پلے/پینل مباحثہ"},"4_1":{"t":"طلب اور رسد کے رویے کے تعین کنندگان، منحنی خطوط کی شکل، لچک، پیداوار میں کمی کا قانون","e":"‘یورپ کے سب سے خصوصی لاؤڈ اسپیکرز’ کے بارے میں ایک میگزین کے مضمون کے بعد، Polyphon مختصر مدت کے لیے طلب میں اضافے کا تجربہ کرتی ہے حالانکہ قیمت غیر تبدیل رہتی ہے۔ اسی دوران، پیداواری انتظامیہ یہ سوچ رہی ہے کہ کیا ایک اضافی پیداواری شفٹ واقعی متناسب طور پر زیادہ لاؤڈ اسپیکرز پیدا کرتی ہے – یا ایک خاص نقطے کے بعد فی اضافی کارکن اضافی پیداوار کم ہو جاتی ہے کیونکہ اوزار اور کام کی جگہیں کم پڑ جاتی ہیں۔","i":["طلب سے مراد کسی چیز یا خدمت کو حاصل کرنے کی خواہش ہے تاکہ اس سے ضروریات پوری کی جا سکیں۔ کسی چیز کی طلب اس وقت بڑھتی ہے جب قیمت گرتی ہے، اور اس وقت کم ہوتی ہے جب قیمت بڑھتی ہے – اس تعلق کو طلب کا قانون کہا جاتا ہے اور یہ اس وقت تک قائم رہتا ہے جب تک دیگر تمام متاثر کن عوامل (ترجیحات، ملتی جلتی اشیاء کی قیمتیں، آمدنی) غیر تبدیل رہیں۔","قیمت اور مطلوبہ مقدار کے درمیان تعلق کو طلب کے منحنی خط کے طور پر پیش کیا جا سکتا ہے (قیمت y محور پر، مقدار x محور پر)؛ یہ عام طور پر اوپر بائیں سے نیچے دائیں طرف جاتا ہے۔ اس منفی ڈھلوان کی وضاحت گوسن کے پہلے قانون (کم ہوتی ہوئی معمولی افادیت کا قانون) سے ہوتی ہے: کسی چیز کی ہر اضافی استعمال شدہ اکائی کے ساتھ، اضافی فائدہ (معمولی افادیت) کم ہو جاتا ہے، اس لیے صارفین اضافی اکائیوں کے لیے صرف کم قیمت ادا کرنے کو تیار ہوتے ہیں۔","قیمت کے علاوہ، طلب دیگر عوامل سے بھی متاثر ہوتی ہے: ضروریات کی شدت، متبادل اور تکمیلی اشیاء کی موجودگی اور قیمتیں، فیشن اور رجحانات، اشیاء کا معیار، تکنیکی ترقی، اور صارفین کی مستقبل کی توقعات۔ قیمت میں تبدیلیاں موجودہ طلب کے منحنی خط کے ساتھ حرکت کا باعث بنتی ہیں، جبکہ دیگر عوامل میں تبدیلیاں پورے منحنی خط کو دائیں طرف (زیادہ طلب) یا بائیں طرف (کم طلب) منتقل کرتی ہیں۔","نایاب صورتوں میں، غیر معمولی طلب پیدا ہوتی ہے، جہاں قیمت میں اضافہ مطلوبہ مقدار میں اضافے کا باعث بنتا ہے – مثلاً سنوب اثر کی وجہ سے (زیادہ قیمت خصوصی نظر آتی ہے)، معیار کے تصور کے اثر کی وجہ سے (زیادہ قیمت کو اعلیٰ معیار سمجھا جاتا ہے)، یا گفن اشیاء کی صورت میں (بغیر متبادل والی اشیاء کے لیے، قیمت میں اضافہ اس بات کا باعث بنتا ہے کہ دیگر، زیادہ مہنگی اشیاء کی جگہ اس چیز سے لی جائے)۔","طلب کی قیمتی لچک یہ ماپتی ہے کہ مطلوبہ مقدار قیمت میں تبدیلی پر کتنی شدت سے رد عمل ظاہر کرتی ہے؛ اس کا حساب طلب میں فیصدی تبدیلی کو قیمت میں فیصدی تبدیلی سے تقسیم کرکے لگایا جاتا ہے (عام طور پر مثبت قدر حاصل کرنے کے لیے -1 سے ضرب دی جاتی ہے)۔ اگر قدر 1 سے زیادہ ہو تو طلب کو لچکدار کہا جاتا ہے (مقدار کا مضبوط رد عمل)، اگر 1 سے کم ہو تو غیر لچکدار (مقدار کا کمزور رد عمل)؛ مکمل طور پر لچکدار طلب میں کسی بھی مقدار کو دی گئی قیمت پر فروخت کیا جا سکتا ہے، جبکہ مکمل طور پر غیر لچکدار طلب (E=0) میں قیمت میں تبدیلی کے باوجود مطلوبہ مقدار بالکل تبدیل نہیں ہوتی۔","اس کے آئینہ دار طور پر، رسد کا منحنی خط قیمت اور فراہم کردہ مقدار کے درمیان تعلق بیان کرتا ہے: رسد کے قانون کے مطابق، فرمیں قیمتیں بڑھنے پر اپنی رسد بڑھاتی ہیں اور قیمتیں گرنے پر کم کرتی ہیں، تاکہ اخراجات پورے کیے جا سکیں اور منافع حاصل کیا جا سکے۔ رسد کا منحنی خط اس وقت منتقل ہوتا ہے جب قیمت کے علاوہ دیگر عوامل تبدیل ہوتے ہیں، جیسے پیداواری لاگت، سپلائرز کے مقاصد، مسابقتی صورتحال، دیگر اشیاء کی قیمتیں، موسمی اثرات، قانونی فریم ورک، یا معاشی حالات – یہاں سب سے اہم متاثر کن عامل درکار پیداواری عوامل کی لاگت اور دستیابی ہے۔","رسد کے لیے بھی قیمتی لچک کا حساب لگایا جا سکتا ہے (فراہم کردہ مقدار میں فیصدی تبدیلی کو قیمت میں فیصدی تبدیلی سے تقسیم کرکے): اگر سپلائرز اپنی پیداواری صلاحیتوں کو تیزی سے ایڈجسٹ کر سکیں تو وہ لچکدار طریقے سے رد عمل ظاہر کرتے ہیں؛ اگر ایڈجسٹمنٹ تکنیکی طور پر ممکن نہ ہو یا صرف آہستہ ممکن ہو تو وہ غیر لچکدار طریقے سے رد عمل ظاہر کرتے ہیں، یہاں تک کہ مکمل طور پر غیر لچکدار۔ پیداوار میں کمی کا قانون رسد کی طرف سے اس نقطہ نظر کی تکمیل کرتا ہے: اگر کوئی فرم ایک پیداواری عامل (مثلاً محنت) کا استعمال دوسرے عوامل کو غیر تبدیل رکھتے ہوئے بڑھاتی ہے، تو پیداوار میں اضافہ شروع میں بڑھتا ہے، لیکن ایک خاص نقطے کے بعد دوبارہ کم ہو جاتا ہے (کم ہوتی ہوئی معمولی پیداوار)۔"],"a":["اونا کی ہفتہ وار مارکیٹ سے درج ذیل قدروں کے جدولوں کا استعمال کرتے ہوئے، ایک مشترکہ کوآرڈینیٹ سسٹم میں آلو کے لیے طلب کا منحنی خط اور رسد کا منحنی خط دونوں کھینچیں: طلب – قیمت 0 €/5000 کلوگرام، 2 €/3000 کلوگرام، 4 €/1000 کلوگرام، 5 €/0 کلوگرام؛ رسد – قیمت 0 €/0 کلوگرام، 1 €/1000 کلوگرام، 3 €/3000 کلوگرام، 5 €/5000 کلوگرام۔ دونوں منحنی خطوط کے تقریباً تقاطع کے نقطے کو نشان زد کریں۔","اپنے گراف میں تین حقیقی منظرناموں کو رنگ میں دکھائیں اور ہر ایک صورت میں وضاحت کریں کہ آیا یہ منحنی خط کے ساتھ حرکت ہے یا منحنی خط کی منتقلی: (a) سپلائرز قیمت 2 € سے بڑھا کر 2.50 € فی کلوگرام کرتے ہیں – مطلوبہ مقدار کیسے تبدیل ہوتی ہے؟ (b) مارکیٹ کے زائرین کی آمدنی میں 50٪ اضافہ ہوتا ہے۔ (c) ایک مشہور شیف کے کھانا پکانے کے مظاہرے کے بعد، زائرین آلو کے بجائے پاستا زیادہ خریدتے ہیں۔","درج ذیل دو حقیقی مثالوں کے لیے طلب کی قیمتی لچک کا حساب لگائیں اور متعلقہ طلب کو لچکدار یا غیر لچکدار کے طور پر درجہ بندی کریں: (1) فلیٹ اسکرین مانیٹر کی قیمت 500 € سے 400 € تک 20٪ کم ہوتی ہے، طلب 10,000 سے 20,000 یونٹس تک 100٪ بڑھتی ہے۔ (2) ہیٹنگ آئل کی فی لیٹر قیمت 0.40 € سے 0.50 € تک 25٪ بڑھتی ہے، طلب 5000 سے 4500 لیٹر تک 10٪ کم ہوتی ہے۔ ہر صورت میں اپنے نتیجے کو چیز کی خصوصیات کے ساتھ جواز فراہم کریں۔"],"r":"گرافک نمائندگی + تحریری حساب"},"4_2":{"t":"مارکیٹس کی اقسام اور صورتیں","e":"Polyphon فی الحال اس ڈیزائن کے ہارن لاؤڈ اسپیکرز کی دنیا بھر میں واحد سپلائر ہے – معیاری لاؤڈ اسپیکرز کی مارکیٹ سے بالکل مختلف ماحول، جہاں سیکڑوں مینوفیکچررز گاہکوں کے لیے مقابلہ کرتے ہیں۔ ایک سرمایہ کار پوچھتا ہے: ‘Polyphon اصل میں کس قسم کی مارکیٹ میں کام کرتی ہے – اور جب 15 سال بعد پیٹنٹ ختم ہو گا تو کیا ہو گا؟’","i":["مارکیٹس کو مختلف معیارات کے مطابق درجہ بندی کیا جا سکتا ہے: موضوع کے مطابق (اشیاء، محنت، سرمائے، زرمبادلہ کی مارکیٹ)، مقامی دائرہ کار کے مطابق (مقامی، علاقائی، قومی، بین الاقوامی/عالمی مارکیٹ)، اور مارکیٹ کی شکل کے مطابق، یعنی سپلائرز اور طلب کرنے والوں کی تعداد (پولی پولی، اولیگوپولی، اجارہ داری – ہر ایک کو طلب کی طرف بھی اولیگوپسونی، مونوپسونی کے طور پر آئینہ دار کیا جاتا ہے)۔","مزید یہ کہ، کامل مارکیٹس (یکساں اشیاء، مکمل مارکیٹ شفافیت، کوئی ترجیحات نہیں، لامحدود تیز رد عمل) اور نامکمل مارکیٹس میں فرق کیا جاتا ہے، جو حقیقت میں زیادہ تر پائی جاتی ہیں۔"],"a":["آج (پیٹنٹ تحفظ کے ساتھ) Polyphon لاؤڈ اسپیکرز کی مارکیٹ اور پیٹنٹ ختم ہونے کے بعد ممکنہ مارکیٹ کو متعلقہ مارکیٹ کی شکل میں درجہ بندی کریں، اور درجہ بندی کا جواز دیں۔","مختلف قسم کی مارکیٹس (موضوع، مقامی دائرہ کار، مارکیٹ کی شکل کے مطابق) کا ایک جائزہ (مائنڈ میپ یا جدول) بنائیں، ہر ایک کے لیے اپنی مثال کے ساتھ۔","بحث کریں: پیٹنٹ کے ختم ہونے سے Polyphon کے لیے کیا حکمت عملی کے نتائج ہو سکتے ہیں (اجارہ داری سے اولیگوپولی کی طرف منتقلی)؟"],"r":"مائنڈ میپ/جدول + تحریری بحث کے نتائج"},"4_3":{"t":"کامل مقابلے کے ماڈل میں قیمت کی تشکیل، توازن کی قیمت کا فنکشن","e":"Polyphon کے برعکس، فرضی حریف ‘ClearSound AG’ سادہ بلوٹوتھ اسپیکرز کی بڑے پیمانے کی مارکیٹ میں کام کرتی ہے: سیکڑوں سپلائرز، تقریباً یکساں مصنوعات، اچھی طرح باخبر گاہک۔ ایک اپرینٹس موازنہ کرتا ہے: ‘ہمارے یہاں، انتظامیہ قیمت طے کرتی ہے؛ ClearSound میں، غالباً مارکیٹ خود اسے طے کرتی ہے۔’","i":["کامل مقابلے کے ماڈل (کامل مارکیٹ، پولی پولی) میں، انفرادی سپلائرز اور طلب کرنے والے قیمت پر اثر انداز نہیں ہو سکتے (وہ ‘قیمت قبول کرنے والے’ ہیں)۔ قیمت مجموعی رسد اور طلب کے منحنی خط کے تقاطع پر توازن کی قیمت کے طور پر بنتی ہے: اس قیمت پر، فراہم کردہ اور مطلوبہ مقدار برابر ہوتی ہیں، اور نہ کوئی فاضل ہوتا ہے نہ کوئی کمی۔","اگر مارکیٹ کی قیمت توازن کی قیمت سے زیادہ ہو تو رسد کا فاضل پیدا ہوتا ہے، جو سپلائرز کو قیمتیں کم کرنے پر مجبور کرتا ہے؛ اگر یہ کم ہو تو طلب کا فاضل پیدا ہوتا ہے، جو قیمتوں کو اوپر لے جاتا ہے۔ اس طرح مارکیٹ خود ضابطگی (‘غیر مرئی ہاتھ’) کی طرف مائل ہوتی ہے۔"],"a":["فرضی ClearSound مارکیٹ کے لیے ایک رسد اور طلب کا خاکہ بنائیں اور توازن کی قیمت، رسد کا فاضل اور طلب کا فاضل نشان زد کریں۔","اونا کی ہفتہ وار مارکیٹ میں آلو کے لیے قدروں کے جدولوں سے (موضوع 4.1 کا کام: طلب 0 €/5000 کلوگرام، 2 €/3000 کلوگرام، 4 €/1000 کلوگرام، 5 €/0 کلوگرام؛ رسد 0 €/0 کلوگرام، 1 €/1000 کلوگرام، 3 €/3000 کلوگرام، 5 €/5000 کلوگرام)، قیمت پر منحصر ایک خطی طلب فنکشن اور خطی رسد فنکشن اخذ کریں، ان سے توازن کی قیمت اور توازن کی مقدار کا حساب لگائیں، اور نتیجے کا موازنہ اپنے 4.1 کے گرافک حل سے کریں۔","مضبوط قیمتی مقابلے والی مارکیٹ (مثلاً خوراک، سفر، بجلی) پر ایک تازہ اخباری مضمون کی تحقیق کریں اور بیان کردہ قیمتی تبدیلیوں کو ماڈل کے مطابق درجہ بندی کریں۔"],"r":"گرافک نمائندگی + حساب + تحریری اخباری تجزیہ"},"4_4":{"t":"پولی پولی، اولیگوپولی اور اجارہ داری میں قیمت کی تشکیل (بشمول فلاحی نقصان، صارف اور پروڈیوسر کا فاضل)","e":"دوپہر کے کھانے کے وقفے کے دوران، Polyphon کے تین اپرینٹسز پیٹرول اسٹیشن پر ایندھن کی قیمتوں کے بارے میں بات کرتے ہیں: علاقے کے تمام پیٹرول اسٹیشنوں نے اسی صبح اپنی قیمتیں ٹھیک چھ سینٹ بڑھا دیں، حالانکہ ان کے درمیان کوئی واضح ملی بھگت نظر نہیں آتی۔ ‘یہ اتفاق نہیں ہو سکتا – کیا یہ ممنوعہ قیمت طے کرنے کا معاہدہ نہیں، یعنی کارٹیل؟’ ایک اپرینٹس پوچھتا ہے۔ دوسرا اختلاف کرتا ہے: ‘شاید وہ بغیر کسی معاہدے کے صرف ایک دوسرے کی قیمتوں کی نقل کر رہے ہیں۔’ تینوں کلاس میں اس سوال کی تحقیق کرنے کا فیصلہ کرتے ہیں – اس لیے بھی کہ Polyphon کو خود اپنے نئے لاؤڈ اسپیکر کی قیمت طے کرنی ہے۔","i":["چونکہ Polyphon، ایک اجارہ دار کے طور پر، براہ راست مقابلے کا سامنا نہیں کرتی، کمپنی خود منافع کو زیادہ سے زیادہ کرنے والی قیمت کا فیصلہ کر سکتی ہے (‘قیمت طے کرنے والا’)۔ منافع آمدنی (قیمت ضرب مقدار، جہاں مقدار قیمت-مقدار فنکشن کے ذریعے قیمت پر منحصر ہوتی ہے) منہا اخراجات (مقررہ اخراجات جیسے ترقیاتی لاگت، اور فی یونٹ متغیر اخراجات) سے حاصل ہوتا ہے۔ پولی پولی (جہاں قیمت قبول کی جاتی ہے، اور یہ رسد اور طلب کے توازن میں بنتی ہے) کے برعکس، ایک اجارہ دار کم مقدار پر زیادہ قیمت نافذ کر سکتا ہے۔ یہ کامل مقابلے کے مقابلے میں فلاحی نقصان کا رجحان رکھتا ہے: صارف کا فاضل (ان خریداروں کا فائدہ جو زیادہ ادا کرنے کو تیار ہوتے) پروڈیوسر کے فاضل (سپلائرز کے منافع) میں اضافے سے زیادہ کم ہوتا ہے۔","اولیگوپولی میں، چند سپلائرز ایک مارکیٹ تقسیم کرتے ہیں؛ وہ باہمی طور پر ایک دوسرے پر منحصر ہوتے ہیں، کیونکہ ایک سپلائر کا کوئی بھی قیمتی فیصلہ فوری طور پر دوسروں کے فروخت کے مواقع کو متاثر کرتا ہے۔ اقتصادی عمل میں، اولیگوپولسٹس کے تین عمومی طرز عمل دیکھے جا سکتے ہیں:","(1) کارٹیل کی تشکیل/قیمت طے کرنا: سپلائرز – عام طور پر خفیہ طور پر اور غیر قانونی طور پر – مقابلے کو مصنوعی طور پر ختم کرنے کے لیے مشترکہ قیمت میں اضافے پر متفق ہوتے ہیں (مثال: کئی جرمن بریوریز کو فیڈرل کارٹیل آفس نے لاکھوں یورو کے جرمانے کیے کیونکہ انہوں نے ذاتی رابطوں کے ذریعے ڈرافٹ اور بوتل کی بیئر کی قیمتوں میں اضافے پر اتفاق کیا تھا)۔","(2) متوازی رویہ/قیمتی قیادت: واضح معاہدے کے بغیر، سپلائرز ایک دوسرے کی قیمتوں کا مشاہدہ کرتے اور اپناتے ہیں، تاکہ قیمتیں پھر بھی ایک ہی سمت میں حرکت کریں (مثال: فیڈرل کارٹیل آفس نے پیٹرول اسٹیشن مارکیٹ میں پایا کہ قیمتیں اکثر ایک ہی وقت میں ایک ہی سمت میں حرکت کرتی ہیں، کیونکہ پیٹرول اسٹیشن مسلسل اپنے حریفوں کی قیمتوں کا مشاہدہ کرتے اور انہیں اپناتے ہیں – قیمتوں میں اضافے عام طور پر کمی کی نسبت کہیں زیادہ تیز ہوتے تھے)۔","(3) قیمتی جنگ/بے دخلی کا مقابلہ: سپلائرز مارکیٹ شیئر حاصل کرنے یا حریفوں کو مارکیٹ سے باہر دھکیلنے کے لیے جارحانہ طور پر ایک دوسرے کی قیمتوں سے کم قیمت لگاتے ہیں، جو ان کے اپنے منافع کے مارجن کو نمایاں طور پر کم کرتا ہے (مثال: جرمن خوراک کی خوردہ تجارت میں، Aldi اور Lidl جیسے ڈسکاؤنٹرز کے درمیان سالوں کی رگڑ کی جنگ کا مطلب یہ تھا کہ بڑھتی ہوئی خام مال کی لاگت کو صارفین تک شاید ہی منتقل کیا جا سکے)۔","کارٹیل کی تشکیل کے برعکس، خالص متوازی رویہ عام طور پر ممنوع نہیں ہے، کیونکہ اسے قانونی طور پر اتفاقی طور پر ہم آہنگ کاروباری فیصلوں سے الگ کرنا مشکل ہے۔"],"a":["‘Polyphon GmbH’ کیس اسٹڈی پر تفصیل سے کام کریں (قیمت-مقدار فنکشن x = 8000 - 2p، مقررہ/ترقیاتی اخراجات 1.5 ملین یورو، فی لاؤڈ اسپیکر متغیر اخراجات 1000 یورو): ایک جدول بنائیں (مثلاً اسپریڈشیٹ کا استعمال کرتے ہوئے) جس میں کالمز قیمت (P)، فروخت شدہ مقدار (x)، آمدنی (U)، متغیر اخراجات (Kv)، کل اخراجات (K)، اور منافع (G) شامل ہوں۔ 0 یورو سے کم از کم 4000 یورو تک 500 یورو کے وقفوں میں قیمتوں کے لیے قدریں حساب کریں، اور منافع کو زیادہ سے زیادہ کرنے والی قیمت، متعلقہ فروخت کی مقدار، اور زیادہ سے زیادہ حاصل ہونے والا منافع طے کریں۔","Polyphon کیس اسٹڈی کے منافع کے رجحان کو گرافک طور پر (لائن چارٹ) پیش کریں اور وضاحت کریں کہ بہت کم اور بہت زیادہ قیمت دونوں پر منافع کیوں کم ہوتا ہے یا منفی ہو جاتا ہے۔","ایک گراف کا استعمال کرتے ہوئے صارف کے فاضل، پروڈیوسر کے فاضل اور فلاحی نقصان کی اصطلاحات کی وضاحت کریں، اور انہیں Polyphon کی متعین کردہ اجارہ دارانہ قیمت سے منسوب کریں۔","معلوماتی متن کی تین حقیقی مثالوں (بیئر کارٹیل، پیٹرول اسٹیشن مارکیٹ، خوراک کی خوردہ تجارت) کو اولیگوپولسٹس کے تین طرز عمل میں سے ہر ایک سے منسوب کریں (کارٹیل کی تشکیل/قیمت طے کرنا، متوازی رویہ/قیمتی قیادت، قیمتی جنگ/بے دخلی کا مقابلہ)، اور اپنی تفویض کو تحریری طور پر جواز فراہم کریں۔ پھر اپرینٹسز کے ابتدائی سوال پر مبنی موقف اختیار کریں: کیا بیان کردہ پیٹرول اسٹیشن کا رویہ ایک ممنوعہ کارٹیل ہے؟","اپنے نتائج (Polyphon کیس اسٹڈی اور اولیگوپولی تجزیہ، بشمول Polyphon کی انتظامیہ کے لیے سفارش) کو ایک مختصر گروپ پریزنٹیشن میں پیش کریں۔"],"r":"اسپریڈشیٹ + چارٹ + تحریری درجہ بندی + گروپ پریزنٹیشن"},"4_5":{"t":"مارکیٹ میں مداخلتیں: کم از کم، زیادہ سے زیادہ اور مقررہ قیمتیں","e":"اس شہر کی ہاؤسنگ مارکیٹ میں جہاں Polyphon کے ملازمین رہتے ہیں، سٹی کونسل کرائے کی حد (زیادہ سے زیادہ قیمت) پر بحث کر رہی ہے۔ اسی دوران، ایک اپرینٹس ووکیشنل اسکول کے اسباق میں سیکھتا ہے کہ پہلے EU میں بہت سی زرعی مصنوعات کے لیے کم از کم قیمتیں ہوا کرتی تھیں۔ وہ سوچتا ہے: ریاست بنیادی طور پر مارکیٹوں میں مداخلت کیوں کرتی ہے، جبکہ قیمت کو دراصل رسد اور طلب کے ذریعے منظم ہونا چاہیے؟","i":["ریاست سماجی، صارف تحفظ یا پروڈیوسر تحفظ کی پالیسی وجوہات کی بنا پر آزاد قیمت کی تشکیل میں مداخلت کر سکتی ہے۔ زیادہ سے زیادہ قیمت (قیمت کی چھت) توازن کی قیمت سے نیچے ہوتی ہے اور طلب کرنے والوں کو انتہائی زیادہ قیمتوں سے بچانے کے لیے ہوتی ہے (مثلاً کرائے کی حد)؛ تاہم، یہ عام طور پر طلب کے فاضل کا باعث بنتی ہے (کمی، انتظار کی فہرستیں، کالا بازار)۔","کم از کم قیمت (قیمت کا فرش) توازن کی قیمت سے اوپر ہوتی ہے اور سپلائرز کو قیمت کے گرنے سے بچانے کے لیے ہوتی ہے (مثلاً کم از کم اجرت، سابقہ زرعی کم از کم قیمتیں)؛ یہ عام طور پر رسد کے فاضل کا باعث بنتی ہے (مثلاً EU کی زرعی پالیسی میں ‘مکھن کے پہاڑ’)۔","مقررہ قیمت ریاست کی طرف سے مارکیٹ کی صورتحال سے قطع نظر قیمت کو قانونی طور پر پابند کرتی ہے (مثلاً کتابوں کی مقررہ قیمت)۔"],"a":["زیادہ سے زیادہ قیمت اور کم از کم قیمت 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طور پر، موضوع ‘Polyphon GmbH کی مثال کے ساتھ سوشل مارکیٹ اکانومی’ پر ایک تخلیقی حتمی پریزنٹیشن (وضاحتی ویڈیو، پوڈکاسٹ یا پوسٹر) ڈیزائن کریں۔"],"r":"درجہ بندی + ڈیجیٹل رائے کی لائن + لڈوگ ایرہارڈ کے ساتھ فرضی انٹرویو + تخلیقی حتمی پریزنٹیشن (ویڈیو/پوڈکاسٹ/پوسٹر)"}}}};
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  document.querySelectorAll('[data-i18n]').forEach(function(el){
    if (!el.dataset.origCaptured) {
      el.dataset.i18nOriginal = el.textContent;
      el.dataset.origCaptured = '1';
    }
  });
  var startBtn = document.querySelector('[data-i18n-template]');
  if (startBtn) startBtn.dataset.i18nOriginal = startBtn.textContent;

  function getPath(obj, path){
    var parts = path.split('.');
    var cur = obj;
    for (var i = 0; i < parts.length; i++) {
      if (cur == null) return undefined;
      cur = cur[parts[i]];
    }
    return cur;
  }

  // Translation lookup helper with German fallback; used by dynamic JS-generated strings.
  function t(key, fallback){
    if (currentLang === 'de' || !window.I18N || !window.I18N[currentLang]) return fallback;
    var val = getPath(window.I18N[currentLang], key);
    return (val === undefined || val === null) ? fallback : val;
  }

  function applyLanguage(lang){
    currentLang = lang;
    var dict = (lang !== 'de' && window.I18N) ? window.I18N[lang] : null;

    document.querySelectorAll('[data-i18n]').forEach(function(el){
      var key = el.getAttribute('data-i18n');
      if (lang === 'de' || !dict) {
        el.textContent = el.dataset.i18nOriginal;
        return;
      }
      var val = getPath(dict, key);
      el.textContent = (val === undefined || val === null) ? el.dataset.i18nOriginal : val;
    });

    document.querySelectorAll('[data-i18n-template]').forEach(function(el){
      var tplKey = el.getAttribute('data-i18n-template');
      var topicKey = el.getAttribute('data-topic-key');
      var topicId = el.getAttribute('data-topic-id');
      if (lang === 'de' || !dict) {
        el.textContent = el.dataset.i18nOriginal;
        return;
      }
      var tpl = getPath(dict, tplKey);
      var topicTitle = getPath(dict, topicKey);
      if (tpl === undefined) { el.textContent = el.dataset.i18nOriginal; return; }
      el.textContent = tpl.replace('{id}', topicId).replace('{topic}', topicTitle !== undefined ? topicTitle : topicId);
    });

    // Re-render currently visible quiz score labels and feedback with new language
    document.querySelectorAll('.quiz-block').forEach(function(block){
      block.querySelectorAll('.quiz-item[data-state="correct"]').forEach(function(item){
        item.querySelector('.quiz-feedback').textContent = t('ui.quizCorrect', 'Richtig!');
      });
    });

    document.documentElement.lang = lang === 'de' ? 'de' : lang;
    var isRtl = (lang === 'ar' || lang === 'ur');
    document.documentElement.dir = isRtl ? 'rtl' : 'ltr';

    document.querySelectorAll('.lang-flag').forEach(function(btn){
      btn.classList.toggle('active', btn.getAttribute('data-lang') === lang);
    });

    toggle.textContent = sidebar.classList.contains('open') ? t('ui.close', 'Schließen') : t('ui.menu', 'Menü');
  }

  document.querySelectorAll('.lang-flag').forEach(function (btn) {
    btn.addEventListener('click', function () {
      applyLanguage(btn.getAttribute('data-lang'));
    });
  });

  showPage(location.hash ? location.hash.slice(1) : 'page-home');
})();
</script>
</body>
</html>

<!DOCTYPE html>
<html lang="de">
<head>
<meta charset="UTF-8">
<meta name="viewport" content="width=device-width, initial-scale=1.0">
<title>Polyphon Lernportal – Geld, Geldpolitik und Wirtschaftspolitik (VWL Jgst. 12)</title>
<link rel="preconnect" href="https://fonts.googleapis.com">
<link rel="preconnect" href="https://fonts.gstatic.com" crossorigin>
<link href="https://fonts.googleapis.com/css2?family=Fraunces:opsz,wght@9..144,400;9..144,500;9..144,600;9..144,700&family=IBM+Plex+Sans:wght@400;500;600&family=IBM+Plex+Mono:wght@400;500&display=swap" rel="stylesheet">
<style>
:root{
  --walnut:#241812;
  --walnut-2:#33241A;
  --line-dark:#4A362A;
  --parchment:#F1EADC;
  --card:#FAF6EE;
  --ink:#241812;
  --ink-soft:#6B5A48;
  --brass:#A9702F;
  --brass-dark:#7C5220;
  --petrol:#3F5C52;
  --line:#DED0B4;
  --shadow: 0 1px 0 rgba(36,24,18,0.05);
}
*{box-sizing:border-box;}
html{scroll-behavior:smooth;}
body{
  margin:0;
  background:var(--parchment);
  color:var(--ink);
  font-family:'IBM Plex Sans', sans-serif;
  font-size:16px;
  line-height:1.55;
}
h1,h2{font-family:'Fraunces', serif; margin:0;}
a{color:var(--brass-dark);}
a:hover{color:var(--brass);}
a:focus-visible, button:focus-visible{outline:3px solid var(--petrol); outline-offset:2px;}

/* ---------- Layout ---------- */
.app{display:flex; min-height:100vh;}
.sidebar{
  width:280px; flex-shrink:0;
  background:var(--walnut); color:#EFE6D8;
  padding:28px 0 60px;
  position:fixed; top:0; left:0; bottom:0; overflow-y:auto;
}
.brand{
  display:flex; align-items:center; gap:10px;
  padding:0 22px 22px; margin-bottom:10px;
  border-bottom:1px solid var(--line-dark);
}
.brand-mark{width:26px; height:26px; color:#C89355; flex-shrink:0;}
.brand-word{font-family:'Fraunces', serif; font-weight:600; font-size:19px; color:#F5EEE0;}
.brand-sub{display:block; font-size:11px; color:#B7A78F; font-weight:400; margin-top:1px;}

.nav-home{
  display:block; margin:14px 22px 18px; padding:9px 12px;
  font-weight:500; font-size:14.5px; color:#F5EEE0;
  border:1px solid var(--line-dark); border-radius:3px; text-decoration:none;
}
.nav-home:hover{border-color:var(--brass); color:#F5EEE0;}
.nav-home.active{background:var(--walnut-2); border-color:var(--brass);}

.nav-group{
  font-size:12.5px; color:#B7A78F; font-weight:500;
  margin:20px 22px 6px; padding-top:10px;
}
.nav-list{list-style:none; margin:0 0 4px; padding:0;}
.nav-list li a{
  display:flex; gap:9px; align-items:baseline;
  padding:7px 22px; text-decoration:none;
  font-size:14.5px; color:#DCCFB9;
  border-left:3px solid transparent;
}
.nav-list li a:hover{background:var(--walnut-2); color:#F5EEE0;}
.nav-list li a.active{
  background:var(--walnut-2); color:#F5EEE0;
  border-left-color:var(--brass);
}
.nav-id{
  font-family:'IBM Plex Mono', monospace; font-size:12.5px;
  color:#9C8A72; flex-shrink:0; width:28px;
}
.nav-list li a.active .nav-id{color:#C89355;}

.main{
  margin-left:280px; flex:1; min-width:0;
  padding:56px 48px 100px;
  max-width:840px;
}

/* ---------- Mobile nav toggle ---------- */
.nav-toggle{
  display:none; position:fixed; top:14px; left:14px; z-index:20;
  background:var(--walnut); color:#F5EEE0; border:none;
  padding:10px 14px; border-radius:4px; font-family:'IBM Plex Sans', sans-serif;
  font-size:14px; font-weight:500;
}

/* ---------- Pages ---------- */
.page{display:none;}
.page.active{display:block; animation:fade .25s ease;}
@keyframes fade{from{opacity:0; transform:translateY(4px);} to{opacity:1; transform:none;}}

.kicker{
  color:var(--petrol); font-size:14px; font-weight:500; margin:0 0 6px;
}
.topic-title{font-size:29px; font-weight:600; line-height:1.25; margin-bottom:34px; color:var(--ink);}
.topic-id{
  font-family:'IBM Plex Mono', monospace; color:var(--brass-dark);
  font-size:20px; margin-right:12px; font-weight:500;
}

.block{margin-bottom:38px; max-width:70ch;}
.block-label{
  font-weight:600; color:var(--ink); font-size:15px;
  margin:0 0 10px;
}
.block p{margin:0 0 14px; max-width:70ch;}
.block p:last-child{margin-bottom:0;}
.justify{
  text-align:justify; text-justify:inter-word;
  -webkit-hyphens:auto; -ms-hyphens:auto; hyphens:auto;
}

.einstieg{
  background:var(--card);
  border-left:4px solid var(--brass);
  padding:20px 24px;
  max-width:74ch;
}
.einstieg .block-label{color:var(--brass-dark);}
.einstieg-text{margin:0; font-size:16px;}

/* ---------- Topic images ---------- */
.topic-image{
  margin:8px 0 36px; max-width:78ch;
}
.topic-image img{
  width:100%; height:auto; display:block;
  border:1px solid var(--line); border-radius:2px;
}
.topic-image figcaption{
  margin-top:10px; font-size:13.5px; color:var(--ink-soft);
  font-style:italic; max-width:70ch; line-height:1.4;
}
.topic-graphic{
  background:var(--card); border:1px solid var(--line); padding:20px 20px 16px;
  max-width:520px;
}
.topic-graphic svg{width:100%; height:auto; display:block; border:none;}

.tasks{margin:0; padding-left:22px; max-width:70ch;}
.tasks li{margin-bottom:12px; padding-left:4px;}

.result-tag{
  display:inline-block; background:var(--petrol); color:#F1EADC;
  padding:8px 16px; border-radius:3px; font-size:14.5px; font-weight:500;
  margin:0;
}

/* ---------- Tables (datasheet) ---------- */
.datasheet{margin:18px 0 6px; max-width:82ch;}
.datasheet figcaption{
  font-weight:600; font-size:14.5px; margin-bottom:8px; color:var(--ink);
}
.datasheet-scroll{overflow-x:auto; border:1px solid var(--line);}
table{border-collapse:collapse; width:100%; background:var(--card); font-size:14px;}
th, td{
  padding:10px 14px; text-align:left; border-bottom:1px solid var(--line);
  font-family:'IBM Plex Mono', monospace; white-space:nowrap;
}
th{background:var(--walnut); color:#EFE6D8; font-weight:500; font-family:'IBM Plex Sans', sans-serif;}
tr:last-child td{border-bottom:none;}
td:first-child, th:first-child{white-space:normal;}

/* ---------- Links & Videos ---------- */
.link-list{list-style:none; margin:0; padding:0;}
.link-list li{margin-bottom:9px;}
.link-list a{text-decoration:underline; text-underline-offset:2px;}

.video-grid{display:flex; flex-wrap:wrap; gap:18px; margin-bottom:18px;}
.video-card{width:220px;}
.video-thumb{
  position:relative; display:block; width:220px; height:124px;
  padding:0; border:1px solid var(--line); background:var(--ink); cursor:pointer; overflow:hidden;
}
.video-thumb img{width:100%; height:100%; object-fit:cover; display:block; opacity:.85;}
.video-thumb iframe{width:100%; height:100%; border:0; display:block;}
.play-badge{
  position:absolute; top:50%; left:50%; transform:translate(-50%,-50%);
  width:44px; height:44px; border-radius:50%;
  background:rgba(36,24,18,0.72);
}
.play-badge::after{
  content:""; position:absolute; top:50%; left:54%; transform:translate(-50%,-50%);
  border-style:solid; border-width:8px 0 8px 13px;
  border-color:transparent transparent transparent #F1EADC;
}
.video-caption{font-size:13.5px; color:var(--ink-soft); margin:8px 0 0;}

/* ---------- Home ---------- */
.hero{max-width:70ch; margin-bottom:30px;}
.hero-mark{width:52px; height:52px; color:var(--brass); margin-bottom:16px;}
.hero-title{font-size:46px; font-weight:600; margin-bottom:10px; letter-spacing:-0.5px;}
.hero-sub{font-size:17.5px; color:var(--ink-soft); margin:0; max-width:56ch;}

.stat-strip{
  display:flex; flex-wrap:wrap; gap:0;
  border-top:1px solid var(--line); border-bottom:1px solid var(--line);
  margin:30px 0 40px;
}
.stat{
  flex:1 1 150px; padding:18px 22px 18px 0;
  border-right:1px solid var(--line);
}
.stat:last-child{border-right:none;}
.stat-value{
  display:block; font-family:'Fraunces', serif; font-weight:600;
  font-size:26px; color:var(--brass-dark);
}
.stat-label{display:block; font-size:13.5px; color:var(--ink-soft); margin-top:3px;}

.start-block{
  background:var(--card); border:1px solid var(--line); padding:22px 26px;
}
.start-button{
  display:inline-block; margin-top:6px; background:var(--brass-dark); color:#FBF5EA;
  padding:11px 20px; border-radius:3px; text-decoration:none; font-weight:500; font-size:14.5px;
}
.start-button:hover{background:var(--brass); color:#FBF5EA;}

/* ---------- Quiz / Lernkontrolle ---------- */
.quiz-block{max-width:78ch;}
.quiz-intro{color:var(--ink-soft); margin:0 0 4px;}
.quiz-score{
  display:inline-block; font-family:'IBM Plex Mono', monospace; font-size:14px;
  background:var(--card); border:1px solid var(--line); padding:6px 14px; border-radius:3px;
  margin:10px 0 24px;
}
.quiz-score-value{font-weight:600; color:var(--brass-dark);}
.quiz-list{display:flex; flex-direction:column; gap:22px;}
.quiz-item{
  border:1px solid var(--line); background:var(--card);
  padding:18px 22px 20px; border-radius:3px;
  transition:border-color .15s ease;
}
.quiz-item.quiz-correct{border-color:var(--petrol);}
.quiz-item.quiz-incorrect{border-color:#9C4A3B;}
.quiz-question{
  font-weight:500; margin:0 0 14px; display:flex; gap:10px; align-items:baseline;
}
.quiz-number{
  font-family:'IBM Plex Mono', monospace; color:var(--brass-dark); font-size:14px;
  flex-shrink:0;
}
.quiz-hint{font-weight:400; font-size:13px; color:var(--ink-soft); font-style:italic;}
.quiz-options{display:flex; flex-direction:column; gap:8px; margin-bottom:14px;}
.quiz-option{
  display:flex; align-items:flex-start; gap:10px;
  padding:10px 12px; border:1px solid var(--line); border-radius:3px;
  background:#fff; cursor:pointer; font-size:15px;
}
.quiz-option:hover{border-color:var(--brass);}
.quiz-option input{margin-top:3px; accent-color:var(--brass-dark); width:17px; height:17px; flex-shrink:0;}
.quiz-option.opt-correct{border-color:var(--petrol); background:#EAF0EC;}
.quiz-option.opt-incorrect{border-color:#9C4A3B; background:#F6E9E6;}
.quiz-controls{display:flex; align-items:center; gap:16px; flex-wrap:wrap;}
.quiz-check{
  background:var(--walnut); color:#F1EADC; border:none; padding:9px 18px;
  border-radius:3px; font-size:14px; font-weight:500; cursor:pointer; font-family:'IBM Plex Sans', sans-serif;
}
.quiz-check:hover{background:var(--walnut-2);}
.quiz-feedback{margin:0; font-size:14.5px; font-weight:500;}
.quiz-feedback-correct{color:var(--petrol);}
.quiz-feedback-incorrect{color:#9C4A3B;}
.quiz-feedback-hint{color:var(--ink-soft); font-weight:400; font-style:italic;}

/* ---------- Templates (Vorlagen) ---------- */
.template-note{
  margin-top:14px; font-size:14px; color:var(--ink-soft); max-width:70ch;
}
.template-note a{color:var(--brass-dark); text-decoration:underline;}
.template-note-hint{font-style:italic; font-size:12.5px;}

.templates-block{max-width:none;}
.template-grid{
  display:grid; grid-template-columns:repeat(auto-fill, minmax(230px, 1fr));
  gap:16px; margin-top:22px;
}
.template-card{
  border:1px solid var(--line); background:var(--card);
  padding:16px 18px 18px; display:flex; flex-direction:column;
}
.template-card-ext{
  font-family:'IBM Plex Mono', monospace; font-size:11px; font-weight:600;
  color:#fff; background:var(--brass-dark); display:inline-block;
  padding:2px 8px; border-radius:2px; align-self:flex-start; margin-bottom:10px;
}
.template-card-title{font-weight:600; font-size:15px; margin:0 0 6px; color:var(--ink);}
.template-card-desc{font-size:13px; color:var(--ink-soft); margin:0 0 10px; flex-grow:1;}
.template-card-used{font-size:12px; color:var(--ink-soft); margin:0 0 12px; font-style:italic;}
.template-card-download{
  align-self:flex-start; font-size:13.5px; font-weight:500; color:#fff;
  background:var(--walnut); padding:8px 14px; border-radius:3px; text-decoration:none;
}
.template-card-download:hover{background:var(--walnut-2); color:#fff;}

/* ---------- Pager ---------- */
.topic-pager{
  display:flex; justify-content:space-between; gap:20px;
  border-top:1px solid var(--line); margin-top:50px; padding-top:24px;
}
.pager-link{text-decoration:none; max-width:45%;}
.pager-next{text-align:right; margin-left:auto;}
.pager-dir{display:block; font-size:12.5px; color:var(--ink-soft); margin-bottom:3px;}
.pager-title{display:block; font-size:14.5px; font-weight:500; color:var(--brass-dark);}

/* ---------- Language flag bar / i18n ---------- */
.lang-bar{
  display:flex; align-items:center; gap:8px; flex-wrap:wrap;
  margin:22px 0 14px;
}
.lang-bar-label{font-size:13px; color:var(--ink-soft); margin-right:2px;}
.lang-flag{
  font-size:22px; line-height:1; background:var(--card); border:1px solid var(--line);
  border-radius:4px; padding:6px 9px; cursor:pointer;
}
.lang-flag:hover{border-color:var(--brass);}
.lang-flag.active{border-color:var(--brass-dark); box-shadow:0 0 0 2px rgba(169,112,47,0.35);}
.lang-flag-reset{margin-left:8px; opacity:0.75;}
.quiz-german-note{font-size:13px; color:var(--ink-soft); font-style:italic; margin:0 0 14px;}

/* RTL support for Arabic / Urdu */
html[dir="rtl"] .app{flex-direction:row-reverse;}
html[dir="rtl"] .sidebar{left:auto; right:0;}
html[dir="rtl"] .main{margin-left:0; margin-right:280px;}
html[dir="rtl"] .nav-list li a{border-left:none; border-right:3px solid transparent; padding-left:22px; padding-right:22px;}
html[dir="rtl"] .nav-list li a.active{border-left-color:transparent; border-right-color:var(--brass);}
html[dir="rtl"] .nav-id{margin-left:9px; margin-right:0;}
html[dir="rtl"] .einstieg{border-left:none; border-right:4px solid var(--brass);}
html[dir="rtl"] .topic-id{margin-right:0; margin-left:12px;}
html[dir="rtl"] .topic-pager{direction:rtl;}
html[dir="rtl"] .pager-next{text-align:left; margin-left:0; margin-right:auto;}
html[dir="rtl"] .justify{text-align:justify;}
html[dir="rtl"] .nav-toggle{left:auto; right:14px;}
@media (max-width: 880px){
  html[dir="rtl"] .sidebar{transform:translateX(100%);}
  html[dir="rtl"] .sidebar.open{transform:translateX(0);}
}

/* ---------- Responsive ---------- */
@media (max-width: 880px){
  .sidebar{
    transform:translateX(-100%); transition:transform .2s ease;
    z-index:15; width:82%; max-width:320px;
    padding-top:76px;
  }
  .sidebar.open{transform:translateX(0); box-shadow:2px 0 24px rgba(0,0,0,0.35);}
  .main{margin-left:0; padding:80px 22px 80px;}
  .nav-toggle{display:block;}
  .hero-title{font-size:34px;}
}
</style>
</head>
<body>
<button class="nav-toggle" id="navToggle" aria-expanded="false" aria-controls="sidebar">Menü</button>
<div class="app">
  <nav class="sidebar" id="sidebar" aria-label="Themen">
    <div class="brand">
      <svg class="brand-mark" viewBox="0 0 120 120" aria-hidden="true">
        <path d="M20 46 L48 46 L82 20 L82 100 L48 74 L20 74 Z" fill="none" stroke="currentColor" stroke-width="6" stroke-linejoin="round"/>
      </svg>
      <span class="brand-word">Polyphon<span class="brand-sub" data-i18n="ui.brandSub">Lernportal – Jgst. 12</span></span>
    </div>
    <a href="#page-home" class="nav-home" data-target="page-home" data-i18n="ui.home">Startseite</a><p class="nav-group" data-i18n="tb.1">1. Geld und Geldwert</p><ul class="nav-list"><li><a href="#page-1-1" data-target="page-1-1"><span class="nav-id">1.1</span><span data-i18n="t.1_1.t">Geldfunktionen, Geldarten, Geldschöpfung</span></a></li><li><a href="#page-1-2" data-target="page-1-2"><span class="nav-id">1.2</span><span data-i18n="t.1_2.t">Binnenwert des Geldes, Preisniveau und -stabilität, Kaufkraft, Messung, reales und nominales Einkommen</span></a></li><li><a href="#page-1-3" data-target="page-1-3"><span class="nav-id">1.3</span><span data-i18n="t.1_3.t">Begriff, Ursachen, Arten und Folgen von Inflation</span></a></li><li><a href="#page-1-4" data-target="page-1-4"><span class="nav-id">1.4</span><span data-i18n="t.1_4.t">Begriff, Ursachen, Arten und Folgen von Deflation</span></a></li></ul><p class="nav-group" data-i18n="tb.2">2. Geldpolitik</p><ul class="nav-list"><li><a href="#page-2-1" data-target="page-2-1"><span class="nav-id">2.1</span><span data-i18n="t.2_1.t">Aufbau und Aufgaben von ESZB und EZB, Stellung der Deutschen Bundesbank</span></a></li><li><a href="#page-2-2" data-target="page-2-2"><span class="nav-id">2.2</span><span data-i18n="t.2_2.t">Geldpolitische Instrumente, Wirkungsweisen, Transmission, Grenzen der Geldpolitik</span></a></li><li><a href="#page-2-3" data-target="page-2-3"><span class="nav-id">2.3</span><span data-i18n="t.2_3.t">Aktuelle Probleme der Geldpolitik</span></a></li></ul><p class="nav-group" data-i18n="tb.3">3. Wirtschaftspolitik und Stabilisierungsziele</p><ul class="nav-list"><li><a href="#page-3-1" data-target="page-3-1"><span class="nav-id">3.1</span><span data-i18n="t.3_1.t">Konjunkturverlauf, Erklärungsansätze, Konjunkturindikatoren, aktuelle Werte</span></a></li><li><a href="#page-3-2" data-target="page-3-2"><span class="nav-id">3.2</span><span data-i18n="t.3_2.t">Ziele der Wirtschaftspolitik, magisches Viereck und Sechseck, Zielkonflikte, qualitatives und quantitatives Wachstum, Grenzen des Wachstums, Arten von Arbeitslosigkeit</span></a></li><li><a href="#page-3-3" data-target="page-3-3"><span class="nav-id">3.3</span><span data-i18n="t.3_3.t">Instrumente und Grenzen staatlicher Wirtschaftspolitik: Konjunktur-, Fiskal- und Finanzpolitik</span></a></li><li><a href="#page-3-4" data-target="page-3-4"><span class="nav-id">3.4</span><span data-i18n="t.3_4.t">Parallelpolitik, antizyklische Fiskalpolitik, Keynes und Friedman, Verstetigungspolitik</span></a></li><li><a href="#page-3-5" data-target="page-3-5"><span class="nav-id">3.5</span><span data-i18n="t.3_5.t">Bezug zur Wirtschaftspolitik und Vergleich der Möglichkeiten</span></a></li></ul>
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      <p class="kicker" data-i18n="ui.heroKicker">Modellunternehmen · Geld, Geldpolitik und Wirtschaftspolitik</p>
      <h1 class="hero-title">Polyphon GmbH</h1>
      <p class="hero-sub" data-i18n="ui.heroSub">Hersteller patentierter Horn-Lautsprecher aus Hamburg – Leitbeispiel für den Grundkurs Volkswirtschaftslehre der Jahrgangsstufe 12.</p>
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      <div class="stat"><span class="stat-value">2016</span><span class="stat-label" data-i18n="ui.stat0">Gründung in Hamburg-Altona</span></div>
      <div class="stat"><span class="stat-value">42</span><span class="stat-label" data-i18n="ui.stat1">Mitarbeiter</span></div>
      <div class="stat"><span class="stat-value">1</span><span class="stat-label" data-i18n="ui.stat2">Weltweit einziger Anbieter</span></div>
      <div class="stat"><span class="stat-value">Patent</span><span class="stat-label" data-i18n="ui.stat3">beim DPMA angemeldet</span></div>
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      <p class="block-label" data-i18n="ui.companyLabel">Polyphon ein Jahr später</p>
      <p class="justify" data-i18n="company.0">Ihr kennt die Polyphon GmbH bereits aus der Jahrgangsstufe 11: Das Hamburger Unternehmen stellt patentierte Horn-Lautsprecher für vermögende Privatkundschaft her und ist damit weltweit einzige Anbieterin dieser Bauart.</p>
<p class="justify" data-i18n="company.1">Seitdem ist einige Zeit vergangen: Der Kredit für die zweite Fertigungshalle wurde beantragt, die ersten Exportgespräche mit Kundschaft in den USA, China und den Golfstaaten laufen, und die Rohstoffpreise für Tropenholz, Kupferdraht und Magnete sind spürbar gestiegen. Damit rücken in diesem Schuljahr Themen in den Vordergrund, die Polyphon bislang nur am Rande betrafen: der Wert des Geldes, die Rolle der Europäischen Zentralbank und die Frage, wie stark staatliche und europäische Wirtschaftspolitik auf ein einzelnes Unternehmen wie Polyphon durchschlagen.</p>
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download="Vorlage_Ausarbeitung.docx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">PPTX</p>
        <p class="template-card-title" data-i18n="tpl.praesentation.label">Vorlage: Präsentation</p>
        <p class="template-card-desc" data-i18n="tpl.praesentation.desc">PowerPoint-Grundgerüst mit Titel-, Gliederungs-, Inhalts- und Fazitfolie.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.4, 2.1, 3.4</p>
        <a class="template-card-download" 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download="Vorlage_Praesentation.pptx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.rollenkarten.label">Vorlage: Rollenkarten</p>
        <p class="template-card-desc" data-i18n="tpl.rollenkarten.desc">Vier Rollenkarten für Rollenspiele, Podiumsdiskussionen, Fishbowl-Debatten und Simulationen (z. B. einer EZB-Ratssitzung).</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 2.2, 3.2, 3.3, 3.4</p>
        <a class="template-card-download" 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download="Vorlage_Rollenkarten.docx" data-i18n="ui.download">Herunterladen</a>
      </div></div>
  </div>
  </section>

  <section class="page" id="page-1-1" data-title="1.1 Geldfunktionen, Geldarten, Geldschöpfung">
    <p class="kicker" data-i18n="tb.1">1. Geld und Geldwert</p>
    <h1 class="topic-title"><span class="topic-id">1.1</span><span data-i18n="t.1_1.t">Geldfunktionen, Geldarten, Geldschöpfung</span></h1>

    
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      <span class="lang-bar-label" data-i18n="ui.translate">Übersetzen:</span>
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_1.e">In der Ausbildungsabteilung von Polyphon diskutieren zwei neue Auszubildende: Der eine erhält sein erstes Ausbildungsgehalt als Überweisung auf sein Konto und wundert sich, dass er nie 'echtes Geld' in der Hand hält, sondern nur eine Zahl auf dem Bildschirm seiner Banking-App sieht. Die andere entgegnet: 'Ist doch egal, Hauptsache, ich kann damit im Laden bezahlen und weiß, dass es nächsten Monat noch genauso viel wert ist.' Der Ausbilder hört zu und fragt: 'Wisst ihr eigentlich, was Geld als Geld ausmacht - und woher das Geld auf eurem Konto überhaupt kommt?'</p>
    </div>

    
    <figure class="topic-image">
      <img 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" alt="Illustration einer Banknotendruckmaschine bei der Zentralbank mit dem Schriftzug „Geld drucken" und Stapeln von 100-Euro-Scheinen." loading="lazy">
      <figcaption>Geldschöpfung ist mehr als „Geld drucken" – der Großteil des Geldes entsteht als Buchgeld durch Kreditvergabe der Banken.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_1.i.0">Geld erleichtert den Austausch von Gütern in einer arbeitsteiligen Wirtschaft wie der von Polyphon: Ohne Geld müsste ein Kunde, der einen Lautsprecher kaufen möchte, ein Gut anbieten, das Polyphon genau im Gegenzug haben möchte (Tauschwirtschaft) - umständlich und ineffizient. Geld übernimmt dabei drei zentrale Funktionen: als Tausch- und Zahlungsmittel (Güter werden gegen Geld statt gegen andere Güter getauscht), als Recheneinheit (Werte verschiedenster Güter, z. B. ein Lautsprecher und eine Maschine, werden über den Preis vergleichbar) und als Wertaufbewahrungsmittel (Geld kann gespart und später verwendet werden, muss dafür aber wertbeständig sein).</p><p class="justify" data-i18n="t.1_1.i.1">Die Erscheinungsformen des Geldes haben sich historisch stark gewandelt: von Warengeld (z. B. Vieh, Muscheln) über Münzen und Papiergeld bis zum heute mengenmäßig dominierenden Buchgeld (Giralgeld), das nur noch als Zahl auf Bankkonten existiert. Man unterscheidet zudem Bargeld und Buchgeld von Zentralbankgeld: Nur Zentralbanken dürfen Bargeld ausgeben und den Geschäftsbanken Zentralbankgeld (Guthaben bei der Zentralbank) zur Verfügung stellen.</p><p class="justify" data-i18n="t.1_1.i.2">Geldschöpfung bezeichnet die Entstehung von neuem Geld. Bei der Buchgeldschöpfung durch Geschäftsbanken entsteht neues Buchgeld, wenn eine Bank einem Kunden einen Kredit gewährt: Der Kreditbetrag wird dem Kundenkonto gutgeschrieben, ohne dass zuvor entsprechende Einlagen vorhanden sein müssen. Begrenzt wird diese Geldschöpfung u. a. durch bankenaufsichtliche Vorschriften (Eigenkapital- und Liquiditätsanforderungen) sowie durch die Geldpolitik der Zentralbank. Zentralbankgeld entsteht, wenn die Zentralbank den Geschäftsbanken Kredite gewährt oder ihnen Vermögenswerte gegen Zentralbankgeld abkauft.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_1.a.0">Erstellt mithilfe des digitalen Lehrwerks der Bundesbank ein Portfolio (z. B. in OneNote) zu den drei Geldfunktionen und belegt jede Funktion mit einem eigenen Beispiel aus dem Alltag der Polyphon-Auszubildenden.</li><li data-i18n="t.1_1.a.1">Ordnet die folgenden Zahlungsvorgänge bei Polyphon jeweils der passenden Geldart zu und begründet eure Zuordnung: Barzahlung eines Kunden auf der HiFi-Messe, Überweisung des Ausbildungsgehalts, Kreditlinie der Hausbank für die neue Fertigungshalle.</li><li data-i18n="t.1_1.a.2">Erklärt in eigenen Worten, wie eine Bank durch Kreditvergabe neues Buchgeld schafft, und benennt zwei Faktoren, die diese Geldschöpfung begrenzen.</li><li data-i18n="t.1_1.a.3">Diskutiert: Warum wundert sich der Auszubildende aus der Einstiegssituation zu Recht darüber, dass er 'nie echtes Geld in der Hand hält' - und warum ist das trotzdem unproblematisch?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_1.r">Digitales Portfolio (OneNote) + schriftliche Zuordnung und Erklärung</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=1-funktionen-und-formen-des-geldes-921582" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 1. Funktionen und Formen des Geldes</a></li><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=3-banken-und-buchgeld-922604" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 3. Banken und Buchgeld (Geldschöpfung)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 11 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-1-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Welche der drei Geldfunktionen beschreibt, dass Geld Werte verschiedener Güter vergleichbar macht?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="0">
          <span>Tausch- und Zahlungsmittel</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="1">
          <span>Recheneinheit</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="2">
          <span>Wertaufbewahrungsmittel</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="3">
          <span>Zentralbankgeld</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Geld als Wertaufbewahrungsmittel setzt vor allem voraus, dass Geld...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="0">
          <span>möglichst schnell an Wert verliert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="1">
          <span>wertbeständig ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="2">
          <span>nur als Münze existiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="3">
          <span>ausschließlich digital ist.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-2" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Welche Geldart macht heute mengenmäßig den größten Anteil des Geldes aus?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="0">
          <span>Münzen</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="1">
          <span>Banknoten</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="2">
          <span>Buchgeld (Giralgeld)</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="3">
          <span>Warengeld</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-3" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Zentralbankgeld umfasst...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="0">
          <span>nur Bargeld.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="1">
          <span>nur Buchgeld der Geschäftsbanken.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="2">
          <span>Bargeld sowie Guthaben der Banken bei der Zentralbank.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="3">
          <span>nur Kryptowährungen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Buchgeldschöpfung durch eine Geschäftsbank entsteht, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-4" value="0">
          <span>die Zentralbank Bargeld druckt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-4" value="1">
          <span>eine Bank einem Kunden einen Kredit gewährt und dessen Konto gutschreibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-4" value="2">
          <span>ein Kunde Bargeld einzahlt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-4" value="3">
          <span>der Staat Steuern erhebt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-5" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">6</span>Welche Faktoren begrenzen die Geldschöpfung von Geschäftsbanken? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-5" value="0">
          <span>Eigenkapitalvorschriften</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-5" value="1">
          <span>Liquiditätsvorschriften</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-5" value="2">
          <span>Die Geldpolitik der Zentralbank</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-5" value="3">
          <span>Die Wetterlage</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Ohne Geld müssten Güter in einer Tauschwirtschaft...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-6" value="0">
          <span>direkt gegeneinander getauscht werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-6" value="1">
          <span>immer online gehandelt werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-6" value="2">
          <span>kostenlos abgegeben werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-6" value="3">
          <span>nur von der Zentralbank verteilt werden.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Eine Barzahlung eines Kunden auf der HiFi-Messe bei Polyphon ist ein Beispiel für die Geldfunktion als...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-7" value="0">
          <span>Recheneinheit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-7" value="1">
          <span>Tausch- und Zahlungsmittel.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-7" value="2">
          <span>Wertaufbewahrungsmittel.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-7" value="3">
          <span>Zentralbankgeld ausschließlich.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Warengeld ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-8" value="0">
          <span>eine moderne Form des digitalen Geldes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-8" value="1">
          <span>eine einfache historische Geldform, z. B. Vieh oder Muscheln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-8" value="2">
          <span>identisch mit Buchgeld.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-8" value="3">
          <span>nur in Deutschland verwendet worden.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Nur Zentralbanken dürfen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-9" value="0">
          <span>Buchgeld schaffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-9" value="1">
          <span>Bargeld ausgeben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-9" value="2">
          <span>Kredite vergeben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-9" value="3">
          <span>Aktien handeln.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-10" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">11</span>Der ständige Bedarf der Geschäftsbanken an Zentralbankgeld ist wichtig, weil er...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-10" value="0">
          <span>ein Anknüpfungspunkt für die Geldpolitik ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-10" value="1">
          <span>keine wirtschaftliche Bedeutung hat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-10" value="2">
          <span>nur für Auszubildende relevant ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-10" value="3">
          <span>die Inflation automatisch senkt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <a href="#page-1-2" class="pager-link pager-next" data-target="page-1-2"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">1.2 <span data-i18n="t.1_2.t">Binnenwert des Geldes, Preisniveau und -stabilität, Kaufkraft, Messung, reales und nominales Einkommen</span></span></a>
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  </section>

  <section class="page" id="page-1-2" data-title="1.2 Binnenwert des Geldes, Preisniveau und -stabilität, Kaufkraft, Messung, reales und nominales Einkommen">
    <p class="kicker" data-i18n="tb.1">1. Geld und Geldwert</p>
    <h1 class="topic-title"><span class="topic-id">1.2</span><span data-i18n="t.1_2.t">Binnenwert des Geldes, Preisniveau und -stabilität, Kaufkraft, Messung, reales und nominales Einkommen</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_2.e">Eine Auszubildende bei Polyphon bekommt zum neuen Ausbildungsjahr 3 % mehr Gehalt und freut sich zunächst. Beim Mittagessen erzählt ihr ein Kollege aus der Fertigung, dass die Preise für seinen wöchentlichen Einkauf im letzten Jahr um 4 % gestiegen seien. Verwirrt fragt sie sich: 'Habe ich jetzt eigentlich mehr Geld zur Verfügung als letztes Jahr - oder weniger?'</p>
    </div>

    
    <figure class="topic-image">
      <img 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" alt="Karikatur: Ein Kunde beschwert sich beim Bäcker/Metzger über hohe Preise, während eine überdimensionierte Figur mit der Aufschrift „Inflation" Geldscheine verschlingt." loading="lazy">
      <figcaption>Steigt das Preisniveau, sinkt der Binnenwert des Geldes: Für denselben Betrag gibt es weniger Ware.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_2.i.0">Der Binnenwert des Geldes beschreibt, wie viele Güter man für eine bestimmte Geldsumme im Inland kaufen kann - er ist also der Kehrwert des Preisniveaus. Steigt das allgemeine Preisniveau (Durchschnitt aller Güterpreise einer Volkswirtschaft), sinkt die Kaufkraft des Geldes: Für denselben Geldbetrag erhält man weniger Güter als zuvor.</p><p class="justify" data-i18n="t.1_2.i.1">Preisstabilität bedeutet nicht, dass einzelne Preise unverändert bleiben, sondern dass das allgemeine Preisniveau nur geringfügig steigt. Das Eurosystem strebt mittelfristig eine Inflationsrate von 2 % an - nicht 0 %, u. a. weil ein kleiner Sicherheitsabstand vor einer schädlichen Deflation schützt.</p><p class="justify" data-i18n="t.1_2.i.2">Gemessen wird die Preisentwicklung in Deutschland und der EU u. a. über den Verbraucherpreisindex (VPI) bzw. den Harmonisierten Verbraucherpreisindex (HVPI): Ein repräsentativer 'Warenkorb' typischer Konsumausgaben wird über die Zeit hinweg verglichen.</p><p class="justify" data-i18n="t.1_2.i.3">Für die Beurteilung von Einkommensentwicklungen ist die Unterscheidung zwischen nominalem und realem Einkommen zentral: Das nominale Einkommen ist der in Euro ausgezahlte Betrag, das reale Einkommen berücksichtigt zusätzlich die Kaufkraftveränderung durch die Inflation. Steigt das nominale Einkommen langsamer als das Preisniveau, sinkt das reale Einkommen trotz nominaler Gehaltserhöhung.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_2.a.0">Berechnet für die Auszubildende aus der Einstiegssituation, ob ihr reales Einkommen gestiegen oder gesunken ist, und erklärt euren Rechenweg (Näherung: reale Einkommensänderung ≈ nominale Änderung − Inflationsrate).</li><li data-i18n="t.1_2.a.1">Recherchiert beim Statistischen Bundesamt oder der Bundesbank die aktuelle Inflationsrate in Deutschland sowie ihre Entwicklung der letzten 12 Monate und stellt sie grafisch dar.</li><li data-i18n="t.1_2.a.2">Erklärt anhand des digitalen Lehrwerks der Bundesbank, wie der Verbraucherpreisindex ermittelt wird, und diskutiert, warum ein 'Warenkorb' nicht für jeden Haushalt gleich gut passt (z. B. Auszubildende vs. Rentnerhaushalt).</li><li data-i18n="t.1_2.a.3">Sucht einen aktuellen Zeitungsartikel zum Thema Geldwert/Kaufkraft und fasst die zentrale Aussage in eigenen Worten schriftlich zusammen (Quelle angeben).</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_2.r">Schriftliche Berechnung + grafische Darstellung + Zeitungsanalyse</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=5-der-wert-stabilen-geldes-922608" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 5. Der Wert stabilen Geldes</a></li><li><a href="https://www.destatis.de/DE/Themen/Wirtschaft/Preise/Verbraucherpreisindex/_inhalt.html" target="_blank" rel="noopener">Statistisches Bundesamt – Verbraucherpreisindex</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-2-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Der Binnenwert des Geldes beschreibt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="0">
          <span>den Wechselkurs zum US-Dollar.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="1">
          <span>wie viele Güter man im Inland für eine bestimmte Geldsumme kaufen kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="2">
          <span>den Goldpreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="3">
          <span>die Höhe der Staatsverschuldung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Steigt das allgemeine Preisniveau, dann...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="0">
          <span>steigt die Kaufkraft des Geldes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="1">
          <span>sinkt die Kaufkraft des Geldes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="2">
          <span>bleibt die Kaufkraft unverändert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="3">
          <span>verdoppelt sich automatisch das Einkommen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Das Eurosystem strebt mittelfristig eine Inflationsrate von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="0">
          <span>0 % an.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="1">
          <span>2 % an.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="2">
          <span>10 % an.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="3">
          <span>-2 % an.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Der Verbraucherpreisindex (VPI) misst die Preisentwicklung anhand...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="0">
          <span>eines repräsentativen Warenkorbs.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="1">
          <span>nur des Goldpreises.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="2">
          <span>nur der Mietpreise.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="3">
          <span>der Aktienkurse.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Das reale Einkommen unterscheidet sich vom nominalen Einkommen dadurch, dass es...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="0">
          <span>immer höher ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="1">
          <span>die Kaufkraftveränderung durch Inflation berücksichtigt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="2">
          <span>nur in US-Dollar gemessen wird.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="3">
          <span>identisch mit dem Bruttoeinkommen ist.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Steigt das nominale Einkommen um 3 % und die Inflationsrate beträgt 4 %, dann...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="0">
          <span>steigt das reale Einkommen um 7 %.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="1">
          <span>sinkt das reale Einkommen (näherungsweise um 1 %).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="2">
          <span>bleibt das reale Einkommen exakt gleich.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="3">
          <span>ist die Aussage ohne weitere Angaben nicht möglich.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Preisstabilität bedeutet, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="0">
          <span>alle Einzelpreise konstant bleiben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="1">
          <span>das allgemeine Preisniveau nur geringfügig steigt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="2">
          <span>die Preise jährlich sinken müssen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="3">
          <span>es keine Inflation und keine Deflation je geben darf.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Ein kleiner 'Sicherheitsabstand' des Inflationsziels über 0 % soll vor allem schützen vor...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="0">
          <span>zu hohen Steuereinnahmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="1">
          <span>einer schädlichen Deflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="2">
          <span>zu niedrigen Aktienkursen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="3">
          <span>zu hohen Exportüberschüssen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-8" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">9</span>Welche Aussagen zum Preisniveau sind korrekt? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-8" value="0">
          <span>Es ist der Durchschnitt aller Güterpreise einer Volkswirtschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-8" value="1">
          <span>Einzelne Preise können auch bei stabilem Preisniveau schwanken.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-8" value="2">
          <span>Es wird u. a. über den Verbraucherpreisindex gemessen.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-8" value="3">
          <span>Es ist identisch mit dem Wechselkurs.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Warum passt ein einheitlicher 'Warenkorb' nicht für jeden Haushalt gleich gut?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-9" value="0">
          <span>Weil Haushalte unterschiedliche Konsumgewohnheiten haben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-9" value="1">
          <span>Weil der Warenkorb jedes Jahr geheim gehalten wird.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-9" value="2">
          <span>Weil es in Deutschland keinen Warenkorb gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-9" value="3">
          <span>Weil nur Unternehmen einen Warenkorb haben.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-1-1" class="pager-link pager-prev" data-target="page-1-1"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">1.1 <span data-i18n="t.1_1.t">Geldfunktionen, Geldarten, Geldschöpfung</span></span></a>
      <a href="#page-1-3" class="pager-link pager-next" data-target="page-1-3"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">1.3 <span data-i18n="t.1_3.t">Begriff, Ursachen, Arten und Folgen von Inflation</span></span></a>
    </nav>
  </section>

  <section class="page" id="page-1-3" data-title="1.3 Begriff, Ursachen, Arten und Folgen von Inflation">
    <p class="kicker" data-i18n="tb.1">1. Geld und Geldwert</p>
    <h1 class="topic-title"><span class="topic-id">1.3</span><span data-i18n="t.1_3.t">Begriff, Ursachen, Arten und Folgen von Inflation</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_3.e">Der Einkauf bei Polyphon meldet der Geschäftsführung: Die Preise für Kupferdraht sind binnen eines Jahres um 18 % gestiegen, Tropenholz kostet 12 % mehr als noch vor zwölf Monaten. Gleichzeitig will die Geschäftsführung den Verkaufspreis der Lautsprecher nicht zu oft anpassen, um die vermögende Stammkundschaft nicht zu verärgern. Ein Auszubildender fragt: 'Ist das schon eine Inflation - und woher kommt die eigentlich?'</p>
    </div>

    
    <figure class="topic-image">
      <img src="data:image/jpeg;base64,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" alt="Ein voller Einkaufswagen mit Lebensmitteln neben einem roten, nach oben zeigenden Pfeil und ansteigenden Münzstapeln." loading="lazy">
      <figcaption>Steigende Preise für den täglichen Einkauf sind das sichtbarste Zeichen von Inflation.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_3.i.0">Inflation bezeichnet einen anhaltenden Anstieg des allgemeinen Preisniveaus einer Volkswirtschaft, gemessen an der Veränderungsrate eines Preisindex (z. B. VPI). Eine einmalige Preissteigerung einzelner Güter (wie bei Polyphons Rohstoffen) ist noch keine Inflation im volkswirtschaftlichen Sinne – erst wenn das Preisniveau insgesamt und dauerhaft steigt, spricht man davon. In der wirtschaftswissenschaftlichen Analyse werden dabei vier Ursachengruppen unterschieden, die häufig auch gemeinsam auftreten und sich gegenseitig verstärken können.</p><p class="justify" data-i18n="t.1_3.i.1">Nachfrageinflation entsteht, wenn die gesamtwirtschaftliche Nachfrage schneller wächst als das gesamtwirtschaftliche Angebot ausgeweitet werden kann ('zu viel Geld jagt zu wenige Güter'). Ausgelöst wird ein solcher Nachfrageüberhang typischerweise durch eine sehr expansive Geldpolitik mit niedrigen Zinsen (billige Kredite regen Konsum und Investitionen an), durch eine expansive Fiskalpolitik mit hohen Staatsausgaben, durch einen Konsumboom privater Haushalte (z. B. nach aufgestauter Nachfrage in einer Krise) oder durch stark steigende Exportnachfrage aus dem Ausland. Da die heimische Produktion kurzfristig kaum beliebig ausgeweitet werden kann, reagieren Unternehmen auf die übermäßige Nachfrage zunächst mit Preiserhöhungen statt mit Mengenausweitung.</p><p class="justify" data-i18n="t.1_3.i.2">Kosten- bzw. Angebotsinflation entsteht demgegenüber auf der Angebotsseite: Steigen die Produktionskosten der Unternehmen – etwa durch teurere Rohstoffe, höhere Energiepreise oder steigende Löhne –, geben viele Unternehmen diese Mehrkosten über höhere Verkaufspreise an ihre Kundschaft weiter, um ihre Gewinnmargen zu halten (wie es auch die Geschäftsführung von Polyphon angesichts steigender Kupfer- und Holzpreise erwägt). Besonders problematisch kann dabei eine sogenannte Lohn-Preis-Spirale werden: Steigende Preise mindern die reale Kaufkraft der Beschäftigten, weshalb Gewerkschaften höhere Löhne fordern; steigen die Löhne stärker als die Produktivität, erhöhen sich dadurch wiederum die Produktionskosten der Unternehmen, die diese erneut über höhere Preise weitergeben – ein sich selbst verstärkender Kreislauf, der nur schwer zu durchbrechen ist.</p><p class="justify" data-i18n="t.1_3.i.3">Importierte Inflation entsteht, wenn Preissteigerungen aus dem Ausland auf die heimische Volkswirtschaft durchschlagen. Das geschieht zum einen, wenn Rohstoffe oder Vorprodukte auf dem Weltmarkt teurer werden (z. B. bei Öl- oder Energiepreisschocks), zum anderen, wenn sich der Wechselkurs der eigenen Währung abschwächt: Ein schwächerer Euro macht Importe aus Nicht-Euro-Ländern teurer, selbst wenn sich deren Preise in der jeweiligen Landeswährung gar nicht verändert haben. Für ein Unternehmen wie Polyphon, das Tropenholz importiert und Exportpläne in Nicht-Euro-Länder verfolgt, wirkt sich diese Ursache in beide Richtungen aus.</p><p class="justify" data-i18n="t.1_3.i.4">Eine vierte, eher langfristig-strukturelle Erklärung liefert die geldmengenorientierte (monetaristische) Sichtweise: Wächst die insgesamt in einer Volkswirtschaft umlaufende Geldmenge dauerhaft stärker als die reale Wirtschaftsleistung, steht einer gegebenen Gütermenge immer mehr Geld gegenüber – die Preise steigen tendenziell. Aus dieser Perspektive ist eine übermäßige Ausweitung der Geldmenge, etwa durch eine sehr expansive Geldpolitik über einen längeren Zeitraum, eine zentrale Voraussetzung für anhaltend hohe Inflation.</p><p class="justify" data-i18n="t.1_3.i.5">Nach der Stärke unterscheidet man schleichende Inflation (moderate, meist unproblematische Preissteigerung von wenigen Prozent), trabende Inflation (deutlich spürbare, zweistellige Preissteigerung) und Hyperinflation (Preise steigen unkontrolliert und sehr schnell, das Vertrauen in die Währung geht verloren – historisches Beispiel: Deutschland 1923).</p><p class="justify" data-i18n="t.1_3.i.6">Inflation wirkt nicht auf alle Beteiligten einer Volkswirtschaft gleich, sondern verteilt Vermögen und Einkommen um. Zu den eher begünstigten Gruppen zählen Schuldnerinnen und Schuldner: Wer einen Kredit mit fest vereinbarter Rückzahlungssumme aufgenommen hat, profitiert davon, dass diese Summe real – also in ihrer Kaufkraft – im Zeitverlauf sinkt, während Löhne und Preise steigen. Aus demselben Grund gilt oft auch der Staat als Gewinner, da er sich in vielen Ländern hoch verschuldet hat. Auch Besitzerinnen und Besitzer von Sachwerten (z. B. Immobilien, Aktien, Unternehmensanteile) profitieren tendenziell, weil Sachwerte im Unterschied zu Geldvermögen ihren realen Wert eher behalten oder sogar im Preis steigen. Unternehmen mit hoher Preissetzungsmacht – wie Polyphon als Monopolistin – können gestiegene Kosten zudem leichter weitergeben als Unternehmen in stark umkämpften Märkten.</p><p class="justify" data-i18n="t.1_3.i.7">Zu den eher benachteiligten Gruppen zählen Gläubigerinnen und Gläubiger sowie Sparerinnen und Sparer: Wer Geld verleiht oder auf einem gering oder gar nicht verzinsten Konto spart, erhält eine Rückzahlung bzw. verfügt über ein Guthaben, dessen reale Kaufkraft durch die Inflation sinkt. Besonders betroffen sind zudem Beziehende fester, nicht an die Preisentwicklung gekoppelter Einkommen, etwa Rentnerinnen und Rentner mit nicht angepassten Bezügen oder Arbeitnehmerinnen und Arbeitnehmer, deren Löhne nicht im gleichen Tempo wie die Preise steigen. Da einkommensschwächere Haushalte einen überdurchschnittlich hohen Anteil ihres Budgets für Grundbedürfnisse wie Nahrungsmittel und Energie ausgeben – Güter, deren Preise in Inflationsphasen oft besonders stark steigen –, trifft Inflation sie tendenziell stärker als einkommensstärkere Haushalte, die einen größeren Anteil ihres Einkommens sparen oder in Sachwerte investieren können.</p><p class="justify" data-i18n="t.1_3.i.8">Darüber hinaus entstehen gesamtwirtschaftliche Folgekosten: Unsichere Preiserwartungen erschweren langfristige Investitions- und Planungsentscheidungen von Unternehmen (auch für Polyphon, etwa bei der Kalkulation der neuen Fertigungshalle), eine hohe heimische Inflation im Vergleich zu wichtigen Handelspartnern kann die preisliche Wettbewerbsfähigkeit im Außenhandel schwächen, und im Extremfall geht bei einer Hyperinflation das Vertrauen in die Währung als Wertaufbewahrungsmittel insgesamt verloren, was den Tausch- und Zahlungsverkehr einer ganzen Volkswirtschaft lahmlegen kann.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_3.a.0">Ordnet die gestiegenen Rohstoffpreise bei Polyphon einer Inflationsursache zu und begründet, ob es sich eher um eine Nachfrage-, Kosten- oder importierte Inflation handelt.</li><li data-i18n="t.1_3.a.1">Erstellt in Kleingruppen eine digitale Pinnwand (z. B. mit Padlet oder Taskcards) zu den vier Inflationsursachen und belegt jede Ursache mit einem aktuellen, selbst recherchierten Beispiel.</li><li data-i18n="t.1_3.a.2">Nehmt an einem Kahoot-Quiz zum Thema Inflation teil bzw. erstellt eigene Kahoot-Fragen zu Begriff, Ursachen und Arten der Inflation.</li><li data-i18n="t.1_3.a.3">Diskutiert: Sollte Polyphon die gestiegenen Rohstoffkosten vollständig, teilweise oder gar nicht an die Kundschaft weitergeben? Berücksichtigt dabei die Zielgruppe (vermögende Privatkundschaft) und mögliche Folgen für Absatz und Image.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_3.r">Digitales Arbeitsblatt (Padlet/Taskcards) + Kahoot-Quiz + schriftliche Diskussion</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=5-der-wert-stabilen-geldes-922608" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 5. Der Wert stabilen Geldes (Preisstabilität, Inflation, Deflation)</a></li><li><a href="https://kahoot.com" target="_blank" rel="noopener">Kahoot!</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 15 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-3-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Inflation bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="0">
          <span>einen einmaligen Preisanstieg eines einzelnen Gutes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="1">
          <span>einen anhaltenden Anstieg des allgemeinen Preisniveaus.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="2">
          <span>einen Rückgang des Preisniveaus.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="3">
          <span>eine Erhöhung der Zentralbankunabhängigkeit.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Steigen bei Polyphon die Rohstoffpreise für Kupfer und Holz deutlich an, ist das für sich genommen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="0">
          <span>bereits eine volkswirtschaftliche Inflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="1">
          <span>noch keine Inflation im volkswirtschaftlichen Sinn, sondern eine Einzelpreisänderung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="2">
          <span>eine Deflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="3">
          <span>eine geldpolitische Maßnahme.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Wenn steigende Rohstoff- und Lohnkosten über höhere Preise weitergegeben werden, spricht man von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="0">
          <span>Nachfrageinflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="1">
          <span>Kosten- bzw. Angebotsinflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="2">
          <span>importierter Deflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="3">
          <span>Zentralbankgeld.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Übersteigt die gesamtwirtschaftliche Nachfrage das Angebot und steigen dadurch die Preise, spricht man von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="0">
          <span>Kosteninflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="1">
          <span>Nachfrageinflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="2">
          <span>Deflationsspirale.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="3">
          <span>Parallelpolitik.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-4" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Eine unkontrollierte, sehr schnelle Preissteigerung mit Vertrauensverlust in die Währung nennt man...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="0">
          <span>schleichende Inflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="1">
          <span>trabende Inflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="2">
          <span>Hyperinflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="3">
          <span>Deflation.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Ein historisches Beispiel für Hyperinflation in Deutschland ist das Jahr...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="0">
          <span>1923.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="1">
          <span>1948.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="2">
          <span>1999.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="3">
          <span>2015.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Importierte Inflation kann z. B. entstehen durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="0">
          <span>einen schwächeren Euro-Wechselkurs, der Importe verteuert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="1">
          <span>eine Senkung der Mehrwertsteuer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="2">
          <span>einen stärkeren Euro-Wechselkurs.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="3">
          <span>eine Erhöhung der Sparquote.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-7" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Folgen kann Inflation haben? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-7" value="0">
          <span>Kaufkraftverlust für Sparer</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-7" value="1">
          <span>Umverteilung von Gläubigern zu Schuldnern</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-7" value="2">
          <span>Verunsicherung bei Investitionsentscheidungen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-7" value="3">
          <span>Automatische Verdopplung aller Löhne</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-8" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Bei einer moderaten, meist unproblematischen Preissteigerung spricht man von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="0">
          <span>Hyperinflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="1">
          <span>trabender Inflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="2">
          <span>schleichender Inflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="3">
          <span>Deflation.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Warum profitieren Schuldner tendenziell von Inflation?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-9" value="0">
          <span>Weil ihre Kreditsumme real an Wert verliert, während sie nominal gleich bleibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-9" value="1">
          <span>Weil die Zentralbank Schulden erlässt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-9" value="2">
          <span>Weil Inflation automatisch Kredite verbietet.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-9" value="3">
          <span>Weil Schuldner höhere Zinsen zahlen müssen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-10" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">11</span>Eine Lohn-Preis-Spirale entsteht, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-10" value="0">
          <span>steigende Löhne über höhere Kosten erneut zu Preissteigerungen führen, die wiederum höhere Lohnforderungen auslösen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-10" value="1">
          <span>die Zentralbank die Löhne direkt festlegt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-10" value="2">
          <span>Löhne und Preise dauerhaft konstant bleiben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-10" value="3">
          <span>der Staat alle Löhne einfriert.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-11" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">12</span>Wer profitiert typischerweise von Inflation?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-11" value="0">
          <span>Sparerinnen und Sparer mit Bargeldbeständen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-11" value="1">
          <span>Schuldnerinnen und Schuldner mit fest vereinbarter Rückzahlungssumme.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-11" value="2">
          <span>Rentnerinnen und Rentner mit nicht angepassten Bezügen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-11" value="3">
          <span>Arbeitnehmer:innen mit eingefrorenen Löhnen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-12" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">13</span>Welche Gruppen zählen eher zu den Verlierern der Inflation? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-12" value="0">
          <span>Gläubigerinnen und Gläubiger</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-12" value="1">
          <span>Sparerinnen und Sparer auf gering verzinsten Konten</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-12" value="2">
          <span>Beziehende fester, nicht angepasster Einkommen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-3-12" value="3">
          <span>Schuldnerinnen und Schuldner mit Krediten</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-13" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">14</span>Die geldmengenorientierte (monetaristische) Erklärung der Inflation besagt, dass Inflation entsteht, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-13" value="0">
          <span>die Geldmenge dauerhaft stärker wächst als die reale Wirtschaftsleistung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-13" value="1">
          <span>der Staat Steuern senkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-13" value="2">
          <span>Unternehmen zu wenig produzieren wollen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-13" value="3">
          <span>die Exportnachfrage sinkt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-14" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">15</span>Warum trifft Inflation einkommensschwächere Haushalte oft besonders stark?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-14" value="0">
          <span>Weil sie einen überdurchschnittlich hohen Budgetanteil für Grundbedürfnisse wie Nahrungsmittel und Energie ausgeben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-14" value="1">
          <span>Weil sie keine Steuern zahlen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-14" value="2">
          <span>Weil ihre Ersparnisse besonders hoch sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-14" value="3">
          <span>Weil sie ausschließlich in Aktien investieren.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
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  <section class="page" id="page-1-4" data-title="1.4 Begriff, Ursachen, Arten und Folgen von Deflation">
    <p class="kicker" data-i18n="tb.1">1. Geld und Geldwert</p>
    <h1 class="topic-title"><span class="topic-id">1.4</span><span data-i18n="t.1_4.t">Begriff, Ursachen, Arten und Folgen von Deflation</span></h1>

    
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      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_4.e">In einer Wirtschaftskrise bricht die Nachfrage nach Luxusgütern spürbar ein. Bei Polyphon liegen erste unverkaufte Lautsprecher im Lager, und die Geschäftsführung überlegt, die Preise zu senken, um wieder Kundschaft zu gewinnen. Ein Controller warnt jedoch: 'Vorsicht - wenn alle Anbieter jetzt dauerhaft die Preise senken, kann das gefährlicher werden als eine hohe Inflation.' Die Auszubildenden sind überrascht: Sinkende Preise klingen doch eigentlich gut für Kundschaft?</p>
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    <figure class="topic-image">
      <img 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isj+Vw2/9KP9Yj+kPDvon2yZTIkNL3pdG5KgetKToaVnTvWo5ZL3bI7NIyVZ4FZafbkNhbTiVoPRSTXKZLj64y2EPrbyPZIPf50BYuL0dC7fMeebYz7yXDllfcoHvFC2DR3Fc6K28GTIbDh6JzzWyJLC3yyl1JcT1TnmuRw7m6t8wphCZqE7gpPAeT++n+PhRS0XZxEyU4tftIUrBKueBS2h0jp9V5MxmKB2iiCo4AAyaWbVfZM3TsF3eS662Stw9etapRuXucyVeJOa2UL7MZTroOi8s5OW1Y8cio1X+MFYLbhT4igqmwrGQM91alABCcVfBEc2MTV6guYJcUg/004q62808gqbWlafEGk9SAMf/jFYSgoPsuLSrPKknFJ40NZGOndmvZ4pPE65IUQJqsDoCkGtFzrir/nzoPkAKn2h+6OhxjzrFKCbjcgMeuE+ZQK8J9yByZiiPDaKPbYe4hsU420nc4tKR4qOKw3IZdyW3UKA64VSi86/JUFuq3YrXAx7vWn7QnkG4yo6TtU+2P7VbB9oI3h1vb47qTNoAOR1rBQ2CRs460e2g939Dsl5pfuuoPwVWStAGStIHmaS0ttpBGwAfCvFaEgYb3c0e2HuDgJLBVtDyCR3A1KlST0IPwpN3o5VsKTirMaUtsgoUfrSeMayDOMeNbZqvFkCQwFY576nrI0MnGK8CMVjHOc148mgZorgcV4HNZx0rKRyaAMHrVK4uFLSU+J5q90JGflQO6u/ykpJOEjGKibpFQ2ym65nPnXkD3ecmohjJIGM91bBRSoY55rFaNSpc8+s23PBEpNCIeftm9Eno+gDPwqfUN+t8CZFZe7ZchpaXyhpG4hOcZPhQA6mahzp5ksGIiS4lSfXUKa3ED8K/dNdOF0zHIrQSnYF3ZwAVB1g5/tGp72SbVcB1HZE/mK2YmWqZIjvOMy21gJUtxtAfaATyCVJ92tx6leINwTFnRpA7FQT2bmCtWR0BrpT0Y1sW7rgzpqseyZKc/HammVbhRrJgJ7oJ/vGgl2bSyu5Eq5TLSMH+qmj6ADqxtWc4h8fWuOZ1R6Di+FfEdK3MhSyAs5wMfCo1kKV15qpIfYiIVJeLgTnCi2gqx5kDu86zTDsuFeTxxUSuSAeRVOJco85tLsR5L7SiR2iOgIrKGW2X1rRkKc6jPB88UWBDqMFcO3HPuzmj8etAHGC/rS7YkOIIis4KOhG5XUGj2oAr1C3kp6TmvpzQtKQNX3ZZHWOynj+sqt8S2Z5NRKwbkB5MRlDfbKfUUvNHsyAAOg8ahvPrP2FeVSHl9qmK2hDTiBu29qn2tw61OHFo1DEHcXnc/7Cai1Es/Z88KVwITZz/wDFFbvoyXZf3Kal3hW47k21w/DlVGrMor07a1E5UYrZz/ZFLsl4CVfADwm3LGfiVUfsxH7N2rPH8ka/uiuOfR0F1StqFE/hBP5UNi9tJiMy2pKm1vJypJGUk58PlRFQKkLHikgfMUJtVwix48a3TFmLLQCnY+kp34PVJ6EcipQypdXn/wBu7EytYAEF4qAHGcimNlOGk4I6dKWrsoD0j2gbsn7Pd7s94plbx2acHurtx/E5MnyMkpPlzWc4Az08a8OvIr2Cckjg1ZBkHnFZJ28nmtOhrYkE+10oA9n2R4nrXt3HHXvrOOOPr41qruxSA8U8gnrXifaz0FZSRjg5rCyD1yKYGEq2jnkV7f0PjXinPPcTWNw6d1AG+cqPORjpXsHqBWAPZx08DWegwaANFuIaSVuqCE9Mk1vnrjoaFX9QFpVu6FxA/MURKiU4HHAoBm+cHnrWN3GTUajj+tW6eRxzQI9gHyr3KTWCcGsE+RzQM2J5A76wTlQBrRWNwOa3P/4NMDKAVEAjpWyc5IHArROf8K2JIPHNAG+OMdaryUBcaQ0vAS6wtBJPiKmBxj86F6jWE2OcokACOvk93FIEDrJNvj+irezDiCO2yOz3un3gD1FSCxzZSyu5XJTyVJ2qbA4oxYFZ0BZuDywnNTHgDvz3V52eTUjvxxtC1dFLt9ygdmta1uOJSpaldQTjpR9HsnxzQPUKFLuFvwCB26Og86OA8/Dg1hPpM1j5Jri7uh2XI6XFCTXP9R4Ot78opxkxhkd/3Ip5nrJi2jIxtuaBmkq+IWrWF+WlKj7cbu6jsRnHnXZB6RztbZA2SZFlXwrEV3JPU5NObYS1BQ+88ywztGVuuAAUoJRAVCtYeTOXIUyvY3FO3KM85V3VcakJjltUOzQWnMbVOzHFSXCn5d/xrqTdGEkrD6nGXJ7Hqqlyz6vISssIJSMo4GfM1BEXPiWiL28NiEGmkoWqe+EkYGOgqW2yrwl8+sTHVtPR3ihv1dLSU7U5BTgc/Oglktrk23xJzq21OPR0KU4sb3F5GeSaSuxOqDLcxa3Q39svOdoQUpt0fA+BWagSSvTV8Sd+UzHB94cnrRa0Q2o0xreVu+1gAnAFDpYCbZqBIHSergd1ZZEaQasqaZObQwAeQlX940wBzKQSc8Uv6XJFuZIwThf940bSfbKenfiuDJ8mdkOiY8gEdawFe10rOTnGK8AdxUfkPCoKJUHcM95qG8caWn+0cYGfqK3CwlBJOAK1vuE6SlDPvJBz8SK1xrZnPoAawAcudhSSAdj4Tk9+xNJ7aFIbvJ3EYuzJPH/Vp4pt1W0hV2sClZwEvjOf6CaVl7y1fCAcfarGTju7JFdmLo58g9W1eW3fHfRNrKw6lPXsXM/7JoNaT92+ev3hpgilDMGVIcz7TS0IwP6Jrokc0exKuTgTPs4xgmBA9r+27TGFcnPXNLVyP8rsp5/zCCcf23aYVqA5PzPhSh0OfYRtRH2pH5wd9LzSAjRV1SP+lvH/AOtV6HuXLRJyR7Q2Y7hmqjAUvQ1z3D2i+8Tn/tazzdGmE30Rg24+bj3z+8VTQroR3ilXQxJtgJGAVOY/21U1K68152X5HXDpGO6vYSVJUQCR0J7qzxWq2kPNFtYCkHqKzKJ0K5qXzoGqQIM5TC0KS0pIUztGcnvFWxdW2lJRLacjJV7jjnKVfMdD5VrFEMrun/lnH5/5iv8AvJrndxP8n1gep9fkf923XQXVJVrKMUqCh6ivkHP4k1z2f/musM/9Pkf923XTAgsRlgXQ+Igsc/2BTVEdK4jSu8DFKLCD9rqIB/zJjj+wKa4mEQ2cnurtXRxy7MXA/dRj4S2Sf9sVTbIOrpZGBhUgefvIo1OihGmRJXwXJkfB8B2iaEdg4NTTJOUhhLkhBWSAArcjiovZdaCozzzjzopYVH7S4GQEHPlSwb/a0SREEtL0k8hmOkurPwA60wWu8dilvs7RNbZcP3smdtjbB47Vc05smC2KEIj/AIobbx4f/wDQqjmlR/I3SD1Uf1pXN0tNt0DCss+7Q2ZrQBU32mcYeUrqPLFNGkXIz9nL0WQ0+2sk721Z764si0zrgMSePZr3X41qnrW2Mc9K5zQHz7NAuL7b0tguLbSUpIURx54oPbbLaZd0uO63tpMV8Nt44GMZ6U0eff4UIsiibnfCrASmUnkkD8NaK6E6LqBDhOttBttpTnu7UYB+fjS9rd5SV2IbiAqcsH/5K6PSLrbWlFLstlSk8hIIUc0v6kcRdoUeRGQstwZHbLWoYzlBTgDx5pwT5bE2qFeRFakjcr2XEnKVjx86pLTMkNOW57DntoVvHcAoEfpV9p5l9AW2sKGeqe41rEV/laZkEAoRzXRZAU90Y7yMUGvwBVFAxjCuPlRXv8hzxQm+DK4vB/Fny4pR7HLotxiDfJfkEfpVWxuAvtFIIPZKJx/XqzEH+XZfdwj58VVsX86nPH3P/irqh0c0uyoOZUcZ5EiXn/arKXNoOCU5uTY/KsISPWYxzkmTK6Hp7VauJAShWSc3NGT8qyn2aw6G0eySeuelC7gofbNpJGSHHseX3Zq+DkEDk56eFD7pn7Ys+M53PYx0/mz1rFdm0noVjFciMx329pTJClFJGAe8g/40Rtl1ZiJ2O+3AWSlbS+rJ/wAK86f8l2sK5yFHFWHrfDTeHUuMpUktbsK7jXRKOjnjLZq7b5cO5A2t4OHaHWiT+EnHzFMtvimFGDBXvWpSnFqxwVKOTjw+FBrUvE+Ikd8IAc/0qJ3gPNQ0uMrc2ocCnShWDs76xe2apUW3E7kkdPOg86AZYKSAl9A4URwseB8qH2h4ycpZkOC4glaA6slDyf3ee+jbMpuekOpBQ40djrKveQrwNHQXYAadG1ESQtTKkK/k8hXvML/dPkfzolBeD8ac2tJbnNhRdR8veT4g1Lc7Yma2XW0pMgDbtVwlwfun+BoOyHpLKGkuBE5ncmK6s8nxac8f41XZL0PulCTpO2ZUFHsuSPjRkYVkA0vaJfUvS8aO9tTLjFTchrvbVnpimAHnxzXQcz7MLI2891YOOCCawrJyO6o+QAMj40yTZSsIz48VqVHtAO7y76yOeTjjurxHGcd/FMRoSSs44A6isBwFflity2CjjPPWow2hJwArp1oA3CjgZGM1kuDaBjkVEtwjakcZ8a1IJVjdyOgoAlCznArJd9nKck+Fa54BUMH4V7AHKeCeKAMF1W4ZTx34rYOZ8M91YUkhIz1768EjHI+dAzYKyCc58axkg8dKyEEjck8dawtZSgcZzQBIo4APdivJzgEfWtG8KOSMeFS8b+D8qADlpfStKms+2KKDjrS/ZwVziU9AOaPmueapm8Ho9n2q2rUJNbZxxUFmmayK9jrXsUAZVwc0qzlk3B8H97imk+FKUxztZrqhz7ZxWeQuBlJ4z31gnI86wE+ZrVSvaPjWRoc+1Ot1m+SZCozzvaMJaGxJUMhWcnw4q9B1yyEJjyY6sJAQezO7PxSeRTc5Gbf99KSf3u+h0qwQpf8AOMtrI5HaICsVopKiQODo+XKDxYYizHBw60DHeHnuTyKvGyiYUOMXgTUIILTdxZRICFDoe0xvPzNUpejmXUns97fh2bhx9DxQlelblEUn1WWpKUjoQUk/NPFWn9MloM3C23t5twSYTT5dd7Z5+E6clXkheT3VujUVvRqFt2WXYJLBRtlNlBzmgzU7VduWrKVPJKgcZC+KsyL5fb3FkwDYu0beQWi7uxjPfg0P9jWh7QtDyUuNr3oUMhSTwRWqsgg88dMVBa4Yttphwhj7llLfHkKkkJLzS0b1N5GNyeorDyUZ5Wok8mvdc+VYSjs0JG4naOp6mveR4PlTEypfyFQIQ5P8ta/jVBQA1FclHHuNdPnVrUDiBBg7nEp2zWjlRA8apMToitQXRLzgQ0UtpbexlBI5IyPjXVh7M59FIJUrUcQgkpDzvy9hNVtRZ9TmAZSlUJAP/wA0Uegxe3vLTjK2nmdy1BaFAg5SKF6nYW1DnJUgpxDbPI/64Vs2qM1dozLwl6+nb/6uOfPlVMNlH/J21jwiNf3RQCanfJ1ACn3bccefKqYLPzp+1nHWI1/dFccujdF0VTdbQ7elNOpDrLsMbkLTlJIUe751c91JOOgJ+goIzdJbqWJzttUpK0qSFML3YTnvHyqIjIJrLafSVZ220JS2i3OhKQMADIpiRjs07QOnSliW+HfSZY1DhDlvdxkYNNDSPuhgdBXbj+KOTJ8jw2k4NZycAJ4HjWp64I8q9nak1ZBlWVY8RXgSAK8DgVqMlRJJoA3KgCEjvrBOBggZrUnK+ndWFuJQCeOKAMhQA2jjwrcHKcd3jVYb3BlDSyfMVIW320KJT7Hfg5xQBJtGT4d/nUJwlWB0qVLgUOMZrRY2qBx7JoAkQccVkKyT4VqE8ZrKeg5wTQAo6/kyI8OChL4ixnHcuyCndtIGUj5kAUwWt6RKtMR+UkJkLbBWAMDPjSt6VLk5A0u0hle15+ShKfMA5P6U3250S7dGfSrIWylWflSH4Jd3j1rI6ZPXFb9mMcDNZIHQ0xER58vGsEnAOfjUpSMGvJHHuigCLB8MA1sB3Gt+oOe6vZHyoEajbyOhr3eB414n2q2T3nv7qBmB186HX6KqdZpkZBwpxhYH0ogQCFc4qB/7xDqcnAZWTj4UAhZ0/q1K9GW2LFt8l52OnsnOMDI448almXO+tRlyXmWosZByroFfQ/wq5o9BY0PakbQM7ycd/NY1aN+m5IA708d55rz8jXuUd8F+JHDjzrkuPOnSGQ1gKQy0kjB8yaM4O7AqpZ1H7Jikp57Mcd1Xc+13VzzdujVdEVxBTEtClHrdW8fWle6MqOrL8Qs8iOVfDsulNd9wmDYz0/ymx178mlu4Eq1VqAfupj9P+yrpj0jHywKwElyyhahhUN3KSKb4m1MVrYhKTt6gUmMgmTZP/cnKcYZ/kjQ6YTXdDo48nZZL6nJkdo5OyJKI/wBg0J0orOkrUVH/AJo3/doo2CJ7R55iSf7hoRpJWNI2nP8A0RvH0oXYPoarS0XpqM+6k5NA5v8AmGowMcTietH4znqcFCjw48rPHXaKXpR32zUSv/bcj6Vlk2a4yrpf/wBGsnHev+8aPdl7e4/QUB0yD9mMYznK/wC8aYgcfHvzXnZfkdsXo0KsqAz9a37sDurX2QkrUQEp5J8K80xLmRUOoWmOskkBSd2U92fCkk2Nyo3THVKdQhQwyDlavHyrfU+Dp2Tgfu8fOsNF6HLiMOOh3tyoKO3AGBkVrqf/APN2T3cpP51tBUYydi9q5aU3iwpwRnt+nT3E0rKISxe0noq7sDr/ANUimrVyD9s2FQ5AD/8AcTSrtBZvhUMkXZkp+PZIrpxdGWTodLQgqS4lIHLmKvTJCnGH0oJ7JDS0pT8jzQyzOENv7c5LhAogGu2StgDGW19P6prpZzIWLmD63Z/a/wDV8Hj+27TCNq/YVyM8igE9PaTLWkA4TbIJB/8AiO0y29hUp8pQOiSc1MSp9m7eA42hHHtAD60MiJ2aNuqTkgPvcE/9ZRu3Ru3uLaSDgLBUKEto/wCSt2A4Bfe/7yssz0aYVsj0KQbSgp5BC+T/AFzTX7Pf1pW0MNtnwOQCoA/2zTMo9TXn5fkdUejJPPlW2aiB9k561uFEp4FQijxP0qaOkLWW1AKQRyCODUHOK1kTU2yFJmlJWGWirb0yfCrh2TLooPRm2NZshhlCEmCrIQnA94UgXIYiawABH8vfwP8A4bdOCHNSXR4ThHgwVra2trKi4Qk89KGr0cVKeeut/Xl5ZdeSylLaVqOAc556AV12kZ7oosxJTUrt0RHlochsBKwoBAwgZyT0q+rUZjMMRlfYkVSeNrzqpTiv6ob4B8jWEM6MtqVZeMvHBCnVPfLHSpf2ttdtQEWqy7UEZ3IbS0kfGtPcb0kZ+2uzSXNul4cbSRe5bDS0uertQ24zDhSQUgqIyBkCtpFmud3n+uSNPaeiuFRVulqVJWCepTt9kULkekOc6lQ/kMc9wSsvK+goU7qK9TUJ7N24yD0IjshpJ+vNTch0h1RGeW45Gd1HJjttp+8jQmW47f8AtAbgfgaHSWtCwyhy4KYmOp9xc55UpYPkVZpSatd6kkqVGbYKuqpEhTp+YzVyFo+cQe0uKm0nqiGwEfU0mvtjX6QUv+oYD9rbjW6G+hpt5DqltxtiMA/nVjScltUqU/FKOyef3ewMA5H61vC0U0hWfV33ld6n3CrJ+FMlvszVuwVJZaSOQhICQKmTVUiknewokc1kjkUPlahstvKkyrrEaI5ILgKsfAVtAvdrurqmoM5p51IyWwcKx448Kw4P6L5IxJmyftJu3xUMhZYLpdfyUgAgYwOc80Pe0s3OnGXOnOrUr3mmUhDavPxz51beSr9qm1YGPUlc/wBtNEeU+flT5NdBV9g1jS9kZCAbe28UZ2l8lzH1oTrBpuLGtKIrSGG1TSFpbSEhQ7NXUDrTQCtZx3+FAtW2+VJgRHG21HsZO88eKSP404NtidI5/ItqkuGRAX2L2eUZ9hXxqS2vBVxeL5DT60JHZnrkeHlV3Ckr2LSQQeQajnNNeqKcUgKW2QUEjkHPdXRZBeJG4DPTrQu7jMiKQeuRRVHICjgcfWhV54XDPi7tI+VEexvosRD/AJcm/FH6VWsuUyE572j8/aqzEx9tzeowUfpUFrBEpIPc0r+9XTHo5pdlFlYMtgDukygD/aryjuQgYGPtNH6ViPgzWwPwzZY/OpDnYjAH/pJP6VlPs1h0H92HUkdSao3H2rzasE4y9x4/dmrgVsk4IOTVOcT9r27p7rxP+waxj2aS6AXrAct1vQoJHZg4IVkHP8fKi8nH225nnDHfQhxtsWy1OBsK3tYWg8BeBxnwI8aINJcF2cQtWVJYxtPvJ8ie+umXRhHsns4SudHVjkRE7cjzo3cUIXbnwsgIUjbgnrQSzqCpLB70xE8fOi1/KRYpKv6AwfnXO+zddAK52NEUuv284bSQVob95o9eMVrFluz3EPtqCLm2nAKuES0j8KvBXnWF3BcK+zHGkhKlqT1PsOcdD4GsSIbM3fMgpKFp5ejg+0hX7wrSvsh/oPwJiJrRUlKkFJw40oYU2rwIqjdbaHSqVGyHD/OJHG8Dv8iKHRbgXJsdwczt6GnFIHsvtk87vAjuNGRcY0puehlR3R96SCOuByR41Nb0VejfS78i53ZqaWVbG2VIXJCcJf54+Yp2SnBAzjzoPo7K9G2tR72ifzo1jiuhI5JdkaiEk/kK1OdpOeDW6x7WfKojyOvNUSe5HQ8HurJIIwDnFYxjPXjpWMgo4HINMDdKQPe6d1RkEK493xqQq4ye/uqFSyBjH1oEZUvKR7Oc95rXAAyeO7HnXk9OvAPOawQCsk+HFMDbeQT4+NeCioZ6eZrAUFDJHNZScp6edIDJznJ7vGsZUlPeSDWW+pJVx4V4K9ojxoA3Sr2eT0rHsq4Ucg91R+186nSnjpz40DMNq9jIBx3VI0nflRGK2AABGOPCtk5zwMDwpAXrMQia42ke8nNHcUuQF7Li2Un3jtpjzWGRbN4PRnO3517FarJ6+BraoLNe4Vmsd1Y5zQBhxQbbUs8AJJNJ7R3+0eqsnIpnuSlJt0lSeuzApZbT7Kcdw4xWeQuBKjhZzyKg3clXnVhs5J4PFQEcKGO+skaM8CFA469awDuHHdWR0wOn6V7Az7JpiMqTkDHdzXglS1AV4YHXrUiEkHIwaANezQfeQk4rUISkHaNtWF7U44Bx+dRH2+enlSAyjKsAnkHrWnOeetbtkjI8a0wSTTA9jKc1rt4yTzXilZVwRWyUlRURyc4oA55rGRHNzLc1C3R6qRHbxk9pu5IHjirEAaSkW9DaZL1sWsALSoqbJVjnypunWWPcVkPJSSRylwBQNA39DREq+5beYOMAR3jsA/qH2fyrZSRDR5OnXcJct10jyUpRhsOgH/eTzWs1F6Rb3Yb8J2Yh4JDi25AO0BQOAFZOOOlBJGkJkVxSospKXCfecbLSv9pvBPzrKZOrrdkpfcW0joMofCviMbh9c1V/sEFnLvb1v3lyS65CMuEWmm5bZbO8FXH5imezqb/Z+3Jaead7OM2lRbWFchIBpHa1xMQEN3e0tLK+vZ5bUcf0FZoppgCdqiVdYdukQ4C4obPbNdlvXnrjv+NZzVLZSHEZUlQwclJA+lCdPPsybNFDTzalt7kLSFcpIUcgijSemM0BuNrhyNSxQ7HbBdiuErQdi8gjkKHOeazi7H0Ubqg/8aVi559Sdz+VOTSMISB1/Wk+Ywlv0o2JtvJSmC4PaVk93eetGtU3Jy06ekOsRnX3XElpBbONhUMbj4Yrsg6ic01cia4XSFb3GEPlalvrKEhpO4ggE8+AwKzCmw7mkmK+lagkKUg8KSD0JHga5Gw5qQOwv5Ixv3gI7RwpU6vaU9T3kEn5UxaZuTmnLw8LrEkpQ+w1GQoIJUCgq9rB5IO8dPCqU0J42joZZX1GCKwtleOM5q5jHTpWis7qqyKK3YLBAzgEdakbjITneNyvEipvOvJySSqiwo28BWNucjoTQ/UNwctFhlzmG97zaBsT19okAfrQnTdyuC7tKtk+S5LUiM1JDjjaUKRvzlGEjoMcVNlUGX2Sh3tEjKO8DurO7ckHGfCrm32cEcGqeC2ooPQdPhVWQ0bAZwa9wl0AjisjHWvcqUAjnPjQBzr0klEu6QoLgBDTCnhk9FEhI/ImmjRrwf0pBCVZLSS2fkaTNWvF/UtxJcjgNBDDeRlRIGVDy5xTB6OQswbjDSsIMaTkA85Chmkns0cdDipQQCSax7wBCutSCAtasvLAA6pR3/OonWksOgNghCxnBPQ0zM13c/4V4rHPlWpUpa9jaSpXgK1dZkRmHJDwbS0hJUo7+gHfT0KjSHManQWpTBJadTuSSMEjpUgNBtKPb9MwsjatCNq096VZPBoz7xI5pge6njr51vkJSMnFaDO/ahIURyfCpmY63FKU6lOz8IzyPjSsKIdw9rJ4HhWXWT9kTXEp2uGOsD6Vf7IbcFI548qhuqizZpq0q2bI6zuHdxSbKSFWy3CFb9GWb1qYy0oNEnevnr4VRu2orZcYzkSK6t5xW1YKUHacHuNT6d0rZntLWm4yI3bynGyStaztwT+6OPypiZgxoqQmPHaaT0whITXn5XFTs7oW4gi23BqPChRn2nmVKw2ntE43Hy8qMlrcsKSefAUA1CT9p2zH+szj4U0ssEBC1d6QQaylHp/ZSl4BurFBFusWCci8xR5++KAXAbdUahVtIyiPnz+6o5q7iJZM8f5aic//ABBQSef+VeoM5AKI+D/8KuhdIy8sXmF/f2EY/wCYuU4sOBFvbWRnilGOSXbIBjb6kv400w8vMsMJ6EZV8K7YfE5J/IJdkUOQF7SFOwpSseW04oPolrt9NWds8J9VQVHwAFGXpHaTYDZTgtxJSc57thxQPRrqmtI25KR7S4jYJHcMc0kN9DE/ID728cIGEoHgKEL5st/IHWbxV8YJTgdOKpoG+x34qGSJp4FRk6KxdlbS4Uq2tAYCsuYJ6e+aZkW1mQ3mQCsDoc4pc0lzBbxn33v75puZSoIANcEvkdif4gu5MMRzESvc3DCz2m0ezn8O7yzRdJA+VYWgOApWApKuCD0rY8eyRyBmmSQSIyX9isALbUFtk9xqlqQn9npIOPw8/OiiSB08KGagbLtkkJH4tv61UexC7qP7y4WUp37QZHvjH4U/lSy2gqavuU5/ysz07vukU76liJ7e2OjalDYdye/lIpKacjIYv4enw46jcW3Wy+olKgGkD8PPlXRi0Zz6GizpKWXVHglw4pmtsJRjPzF5SOyWlAPH4TzSNGusychDUNya42VZ3Wq2YbUM9C47nHyq4mHqR94LbtKGlAYD1zuinE482WyBWspoyjBldLjTF0tz76j2TVqgFxQBISkOvZJx8abIt1gwVPfZ1suMorSVJcU12bRHgFq4oOLde0hLk3VLUBtKQnsYEVttGB3blgqx86FTP2NYkA3W6ybg6s+4/LcdSo/1Adv5Vn7iNOAdOrU29xKy3a7etZG9L8rtl9eQNnfQteoLdEs0tgR7lKZWtbi324hDYCl5xuPxArMTUlnhJLVp07IbQk8ExksI+RNCr3q2TcrbJiPot0JtY2qC5BfPUEH2enQVMm5eBxVBrRE6I8xIitF1t9pSith9GxxIKieR86aj1pE0249L1I7cFIKQthtG8A7VKBVnGeo5p6V5de+uTNGpG0Ho9g8kVsk1GoHHUit0gqHCSfMVkky2zOTWkmOidb5MNxRQHmyjeBnHnUpZcAOUEAd+aqvTYMQAyZsZnyW6BWkVJPSJbVCZPgashtNsOyFy2UcJfjOhlISOgUkc0HVZbpKcC31xEFI4WSpxY+vFOUzX+mIm5sz1Slg47KGyp5RJ8hXm7/LmZNq0bdXjjhUhtMZKvma6lz+jK19ivH0o+6rKpMleecMpDYP0ok1oRh5SVuwu0WOheWVUZS36QZrm1q22O0M496Q+qQsfJOBU7Wj9Qykg3bWktQPvtQYrbKMeAOM/nTqXkXJFdjScSCkqWYkVIGScBP5mqz960fbj2ci9MvODohklZPwxRVv0X6X7dD8yPLuLyOi50tbo/wBknH5UxwrNa7a2luDbokdCeiW2gnH0o4/sOX0I7WpY8hSBZdKXedv47RTHYoHxUqr7ataygkx7RbLek5yJDpcUP9mnfHfnpWceA+lOok2xGGmNXzm1C4arTGBVnZb44TgeGTzVhr0dWxQJnTbhPB6h+Qog04lPGKrtTIr77jDMlpx5r30JWCU/EU/6ACYejNOQFdpHs8RKz1UpG4n5muT31uHGuOpbjs7CXBux7GQ2dpbRlGRx3YzxXdMcGuD6oUA/rAEZ/wAr9D06oq477JkOsj0jaYLwMNE65SAgAepxlKzwON3TrWjGrdQXBObdoiS1noZ74R88USsctTrCmilAShKcbUgdwomle05HBpcEvA+TATkb0hzMbJlktaT7xS2XVY+ffVS5aNua7TOm3LWNykraaUtLbWG0JIHcBTV6y5gJKiUg9DVa+PD7BuI/ejLx9DTWhNnMHFXe2NtOlRvMUtpJVt2Pp/gqp2J8O+W9xNueDj2QFMq9lxPPIINSMzFoaYSeU9mhI56cVWnWKDc3ESQFx5SeW5TCtq0n+PzqnFMFOg12eQEkHPfmhF7U8XIbLKG963cpW4MhOKhReLvZBsvMf1+GnpOioytI/wCsR/EVefTEv1vS7DkJdR7yHWzyn5VlxpmnK1oHR5FzjuOTVNIlNlW1xLadrnHePGrlsUy/ID0ZztWg0UqPelRV0I7jQRCZlocJadVyrKgolSF/1geU/EVbZkw7pLSptS7ddAOFpI2uD9Fju56VqpUZuNkEbcm4KUSOblMT+dW04LaDjH+Uk9T5Vqpwx5UZNwitxXA64svtZLL6l8Zz+Ek84NSFKgy11JNzT+lRLbLhoNqITMRkdTVCYom8QCf3XsHw9k1elJUmQhY5B4OaoSlf5Yt6jnJS8OP6hrNdly6A7gJstkUCoZbJ5+FGHgTfV4OP5PQlzJslnV39jyKMOEfbjm7P+b810y+Jzx7ILQMPIIIz6sj60Z1ElKtNOqQQAoDPnzQe0JIfwB7IjN/SiN6CjYXmv6afzNc/k3XQHuCGnmDvSD/KCKqpiTLfc3SiUAmKEKBAyVpV+E+VTSHUqdcjhRS8mQokKGMjxHjW00qTdboAfa7JkeA6CtpdGS7DdrbSXZnsAH1gjIGMCgzMESNP3BxDhQ+1Jk7HUdR7R4o9az97N/8Aejmhq34tsbm249sEvqdWh9Y9krVklGe7rxWPk1a0NuilbtFWgkYzHFHCB3c0C0Skp0PZ85/mMZPxo+eU8flXScj7NFABOcVD2e3kJByOtTq4SMkn4VqFpJwSAadiIthIHjWu0dCMA1ZASRwM5rHZpJwR1osCDYocpx8KhUMnJHPhV1TYxwMCoixkHjCvGnYiApOMjpWmDzjv7qshHGMhPn41gpQcgHIHfTsKK6Wvawe+tuz9o9AkCpMpwR1NaKwdygMUCNW1g5Sr6ituzySrpxWg9lOUVKhRUgH+FAGEggAE5xUw647q0COM9+akIII8aRRsPerJyawMAVsCDnxpAS23/wBJNDHjxTIOtArRHPr63TwEp4+dHhWWTs1h0aqTlPxrcDisd/lXt3hWZoanIr3dWRyKxigChdzttr2CegpcR7o8KY7yoN25wkZGMc0to7vCscnZpDomT+tRqwFKBPfxWyTk4NaOYDpxWa7LZ4cEk9KzwB51jqO74UGud+MdZYgtoee3bdyuU7v3QByTVJNiDgQTz1rZI5x30my0agabVLuWoYtpjHkIKU7gPia9bJLr7pEHWTExQGezUlJyPjiq4P7FY5qPQHqK1I44oMze5EWa1CvMZMdx04akNnLLh8PI0bxtyKlpod2YQQSB0IrCvZUfGsY9sc81soEKwfnSA1QgqVwalZRtynHOc5qRKEgCsoBG7x7qqhWQ4KZAOec1Yxx/GoUjc7nJIBqwnng00JkCk5OP1quthleUrZQc9+KtLAz16VGsEnNTL9FIqLt8RfVrbjpg1a6nOfLFYxxz0FeAGCaztlGzjzbDC3nVYbbQVqPgAMmg5u9tlzYksSOzCGVbd4wCF7SD+VWrqf8AIlw/91d/uGq1maaf03a0OtpX/I2fZUMj3BVxWheQTeblDgekuySJUhDLIhODtFHjkjFHdQSmJOm3HGHmnUrWgAoWD30pa1aaa1dasx0LbTAcPZLGQRkcUFmWmE4pDlqLkVZAebDayUbh+Eiuq/xoyUPysYZzI9esqeBmeju/oqotejtvOm0dQbkMjuPsKpbt9zVc1WdxwbH2p6UPI/dUEq//AC0d1PLYt9x05LlvpZYauQ3rWeE5QrrWMVU0b5NwY6pySfKsEFRxWsSVGno7SFJakoI4LKwqplsvIG9TSgB1J4rrOGiJOMH6VlRShKlKOEJBKie4eNBZmsNO214tS7vFQ7nBQlW4j6UD1Brq2O6bkJgJlSA990HGmzg5PcTQ2CRvdNROXi3PNRsMQnApsOKGVOeeO4edD7fdYmmJUSbJkhxiXHbYlOKSQpkpJCVnPO05x9KF2m6NKnpdl2y5Mx2QlO1UU4SB44plvUmz6khx3oj7EtIeSzIaSMqLbh2EFPXglJ+VY82pUbcFQ6BQUjckhSVDII6EdxFaLbS51GCOhoNo5953S0ZuSNsiKpcZ0HuKFED/AHdtHT4Y5FbWYtFfsyDgEHjNStthtW5zAGMnHhW+MDJ6VQ1TJ+ztNXGXuCVJjlKCem5XspH1IobBI5IuSHlOPlZQqW86+pPZ5zk46/KmHQL5Z1bKbzhE2GhzyKk8UElZalx46XXgEMhJQlvIzjnn45razyzEv2m5iR7ClriuHPHPSs09mslo7MSTx41EptK8pUncPOpCkg4Ne6JyKsyNGm0NjahG0VpcENu2qYh1O9sx3NyT3jaanFU7u/6tYrk/jPZRHV4+CCaL2AsaDiCR6O7S8ykB5SFFZ/1h3EZJ7zTAhhYG1SiFjqCOKGejlHZ6GhMKG0tLcRj5g/xpleb7Q5/Gmq5CaKrDW1KiQMnwqwhPAryRtOakT3UrAxiqN+//ADeuY/8AZXP7tEDVS5LbRa5q305ZSwsqA7xjmkMDaYSF6EshHA7AZqaTcIcUZfktI7hlYpY0xpx646Ntz8q6zAwvcWo7Z2hKc8VPftNWyFYnHG45W6gp2rcUSRzXJkjFz2zqg/xIZc6HebzCER7e20SVrwQBT6ynEdCeDhIFBrBBjuWaG4ppG8Nju8qNgBJxnu6VL1oOxf1gMxbKM4/y1Ex/8wUEuIA1TfeMHaxz/wDCozrBQTGs6icAXeMc+e8UElFX2vPdWnYp1lgkHnJ7Orj0heQI0kpcsxI/5kvmnK1pAhIIAyR1pahto7ewhxaUhUFwgLOM022960llKUzRIWjhTUZBWoHwrsjKonLJXIgc9i8wQed8eUM//DzQfSeUaStPiYjfI+FNDxTLuUB1MZyFGYafSpyUQ2SVowODS7AegWyHb7Ym/W7fEYS2pDCVOrWQnB46UuQ3Fh22MmVOaR1AOVEeFUnkk22/JQk59fPTvGars3BQUfVIl7muA8kNiM2r51WmSL/bLXNfahQ2G3XN+xxZWoFRxjwrLJKy8caLejhiGjI6Lex/tmmpRwMg4pG0zeFRriq2S46G1ttF1K2s4UFLI5z35p3zuHHSuWepG66JWWz2+8LJCkgbD0HnUj4+8Bx3Vohwg5SeawolZyTzRQGAe7vpXlzZk7UNyt32omBEjNIIUhI3kqHiaaPLvoDedIwbvK9dClx523AfRznHTI6Gqi6EwBKZ0s260u53SZcXSdqS46opJ80pwK8nUdgtCh6jZmm+D96W0pxjxPWtWtBPF/cuRJWc9EnYk/IUQjaDisJ3qiMjnlTp3frWia+xbAb/AKRJ0kpSwqM0Vn8CVPH5EcVSduuoJz4IFzWjGDtCWmz/ABpvea09ZkpTMu0GMO5AWBn4AVB+0WmwAYTM25E8D1aOpYPzp39IX9xSRY7o8hQVHioUVbsyXlyM/U0RjaYuBQEmepkd6YbAQD+VMbN0v8pCTa9GKZSVYC57oRgeJSOauJtes5aSHJ1tt/PAYbKzj50/yFaAMfQzKnC64xIfUepfdJH06UTYsVutiSpa7fDCepG0EVaToCTIKjdNTXOSVfgbV2aR9KvMejzTTSt7kAyF96n3FKz8aK+2HIDnVGlrY8lK7w2++oeyG0lZ+WK3OrWn291stFznHOPYZ2j86bolltUAARLdFYA6FDQBHzq/nA4GKXCPkOTENEzWM0n1PTDMRPcuc+Bn5Cp2bJrSQMS77BioOcpisEkfAmnXy/SsqWltCluqShCeSpRwB8TVUvCFbEpXo8TLUhV11HeZm05KEuhpB+ITg0QiaA0tEHFmYeOc7pOXT9VZpjbdaeZS606hxtQyFpVkEfGh1vv9qu7slq3T2ZTkY7XUtnO009iLkaJGhN7IkZmOjwabCf0qXjnmkr9vVOelJWjWoSVIba3OyCrkKwDwPDmlf0xekO56Uk2622d9tuQ82XniU5UE5wn68/ShRYXo6/8ADgVXnToltjKkzZDUdhI5W4rAoXpG9/tDpa3XPI3vtDtP63Q1yW7Id9KvpTkWRyU41ZLYCFpbVjdjr9TTS3sGzq1n1zprUMxUS13dh99P+jBwT8M9aHa817E0LDjvSYzj7khRDaEcdPGke/8AoVEG62ifo91yO4iQnty65whI53D6Yx517/hAtn1LT63CFESMKOOCcc1XFWTZTV6ZdW3bYixaY2qX0UtKl/4UX9KerdSWXRFhksPG3T5Sj60lsAkEDoM07sao0xaYUOO9drdHdLLYDSVjdkgdwpA/4QW1emLM71R6yrkd4IoXdUPwPPo21aNY6QjTHVAzmfupQHHtjv8AmK5/6LOPS7qwE85X/eoDpKU76LPSNHhSnlGz3aO2oLV7uFgFKviDwfjRz0bkI9NOp0g5ClLwR38im1SYjt56GuB6qSS7rDoM3f68orvh6VwXVWA7q/qc3f6coqYBIedPKwXc/uJ/QUcz7XdQHT+cuZ49hP6CjYIyQelUwRvngUPv5P7PXDB6R1/oavZ7qo34f8nLkcZ/ky/0pAc8Tksx8q5KWx+VWYzvstNj90qz86rYHYw1YPIRn6VvHPttHxbWPzqhBEHKtwVzjqO8fxoVLsLDkozLe8bbN6lbPuOf1k9KuRcKhsYVzsB/OrSMlQJGQOKBgRdzdhANalg9gFcJms+00rzz3GopFgbeYDsFaX46uRg8fl0PmKZSodippSEusEe204MpVQF2wu2+V63p2UYmT7UVz2mlf4VNDsqxLnIibostpUiOokKaewVgeR/EPzq9GYadbQ7ang/Gbd7QxXPeSoeB6j4GoftKFOWId6i/Zk5XAUr+acPilVTMaantSVusSktLHLbgOd3kfEVLLQYZmNz4DUloEJWTweoPfQ6Uk/a9sGf9dnz+7NEo1tcgWZqMFdo4lRJIGMk0PnyIsObDcmOpZKEuKG7pgjbms/5i30CVjFitCe/sKJuc39eD/wA25oc8ndZraW1JWhLR9pHIoitK1X5Qx1jHFdEujnj8ia2AF7AH/Nkc1cu5zbVnPBcR+tV7UlbcjlJ4jNirlwbMiAttKCSVpxj41g+zfwLtwjNlx1St6t76yQFcgjpt8PhULbjj8i4uPkKd2tJPGDxjqPGr05O1WRnmS5+tRzjm83QYP82xx8hWz+JjH5Bq253zSO+UrJ8aiLTUuFeG32wtBWvg92E8Vtbc4ln/ANqXx86Gme/HhXGUpsuRnVuoVsT7TZGQD5isfJs+h49H/wB56P7NuB5ZI5+NHjHI5Qc89DQTQAI0DZQevq+fzpjxnNdBzsgTHxnefkKyUtj2dgx8KlPtE1r3cigkqqSWSSAC2evlXu0AGeKsjgdBXihvb/Np+FAqIU8oPiaiHHBOcVJuCBggpxWqihaT2Qyo9KYUQL25ycD41AhK3XMMpKvHwFE2YraE/eAOODkk1YCMDAAHiMUcqBRBnqDiUKUpY3nuFeS2kJAPI76IHrjuqJbCN2Rn4UWFFF1pKVDAJHePCtRgrAx8KIBobgfrVC8TotphBcll5xDiuzIZRuI+PhT5BxKjl4hs3NuAV7n1AkhPRPxPdVuNLjzmg7HcDickZHiK5xdmrQqcwq3yLgxvVh0FJOE486b9MfeMhqNcUusMYC2VMBCk5pWPiF5UyNb2C/LeS03nAKu8+A8TQ+Hqa3y5qY6EPoK8bC4jAVms6rjpcj2pxSc9lcWljjyUKBywk63ZGCMOIyBwBwaLCjolsJExWOm3mjIIpRj6nssKa6x62JErgdjGHaKHPfimGJcEyn1NhopGMgmsZdmsVounpjFYxXqzSKNU85rwOa8OBWfhSAG3zm3rGM5I/WlxtXsjjqKZbunMBeTzkHHzpab6kdcGscnZrDo2A9o56VE+ezQtxI3KCCoDxOKkxzitHEhXsHooEGoXZQnQ5eqLtEU/FmwAh0JwhSNm0KHIHefjVt1EiysNdlGb+1nvuYwSe0QynvUT4nqaCT9LxWr4GmmpjigxuBZkKQUpBwAAD3VbjNz4MhLguE5BSMIRNZDiU/Ajmt9IgIMaKZlJ7a7KEuQvlS5I7QknwB4SPIVXuWgY7bKnYQDKgMbmB7o80dCKuJ1Bdkpa3i3SiVYJS6WT8gc1fa1V2Ckpk2uahJOO0bSFpPzFTcx1EW4U15ppdpvqe1grwlZVk9iT0Wknnbnx5FNFglyNsi2TVhyXBITvx/ONn3VfShN5etlyHbwF71oyFtFJSdp94VFBlwrgqO9bNQMx7g0x6uttwbkqAPGQeabXJCWmOaUlRyB315wkdRyTihun50qdb+0lltTqXFIK2klKVAHGQDRFZ9oJ86x6dFvosjjA6is9AoeNa9M1kAkjj51qZG20JSMDAzWyBgZUME9Kwd6gB3UHumoFR1BmC0HnnDsa4J3q78DwHeaVDCqs7uEnnpxUZScgmkyQ5dGApd81aIbnXsYiE4SO7qDVqDIuDyAu0ahauKwN3YTUgbx5EYx8aHBldDOpIzitsAJPhQ613hFzU8wtpcadGO1+M57yT4jxSfGiZGB0rFxLspzGHJFulspAKnWHEJBPeUkCgltvMW1WyJBuaJEJ+Ow20svNHYSEgZSodRTLt6d/lVBxKk6nYWBjfCUD8lf+dXHoQoa1UiTqi1OtO7kG3OkKTyDyOlC4ai4ylgIHtjegpPIUOopj1C02fSFZmlBKEOwXk9wHdSwXIsKWpl6Y0kJJKFlXukV0eETHyedRJhXmNco7W9ouJcebKtuFJBGc+eevlV/UWo488W1K4b4W1MSvCkhSFcEH2u/r4VA1dob9xEFDxMlxG8DGNw8jUTrTKU9g8w0VR1ZbdKQFbFefiDUVvZd60TzkRLWh6425121Ske0HYRAKhnBCk9DW8lC5jEf1y53S4POqGC7IKE47/ZTjNU38vRJDbvthTavd6BYH8cVi3yFP2mNJHLqmg2geZ4//AB8Ku9EOKLUVqBGZWqHbGu2W+W46lJCj5nJ+f0qvfZiH7d6uVFMdtxKEkcEqB7sfrUyyWGlBk+01/J2U56rPKj/GqrkUSpcO3sBK2kKHakc7PP8AU0AHrFa5MgzE2293CE8xt/nFdskkjoQrORWbjabnkO3OxxbmtIwZlofMV9I8Qg9T8MUZse232KddltHa44VJOeVpTwn6mqbGonrnZ9QRZUVtE2DHL6UIOUrGCpB+OU1lzny10NxjQd0hEMfT4fC5SvW3lyCmWPvEE4G0+fs0fVzgjrS7oWeZGn3mn3ClcOQWlKcXnIKErzk/1j9KMSbxa4xUp64RUEdcuCulM5mi4QNhJwBjvpO9KNxbYslugqBUiQ+HXiOdrbY3ZwOo3BNZ1Zq20P6RuTEKWH5CmwhPZg4yogDn50iXua7eNRQorhQpu3w0MKIURnGC4P8Aa2Uf1HFE0qY0/KjyPX1Bl5AUlLbfXP8A+OlRPsn9njIZSkGJJDyVdPdUCT9KEW5yTb5sizuvPNhCu0YU2AVFB7hTJawyYt0Yd3FkEkhfBUkpOc+BqFo0ezq8aYzIjxHO1RukNhbac8qGOcVZIOOlcVgaiuEK+aWTMXH9TjOdkEtpO9CF+yNxJweSK7cpJyQe48VZi1RCDgGk3U12fnXU6ciL7JktAzXcDKkr4CE58R1p0xk4rk90lT5GsLrIhMNtqwhra6klQKehwPGqQmH4093SF0jMrXuss98NFKh7UV5XAUD3pUcAjuNPStoUeua5Bdn7yzaEm6oacYMlpZUhtSFbgsEAZJycjAFddS5vQlYBG8A4I5GRSYI8ADnwrIx3d1ZA617PSgDXOT8elUL/AJTpy6AHn1Vz9KJcccY8ap3VhUmy3FpAypcZYH0oGAtKKKdBWPB6tfWsaiO+yvoUFKyUgAfGlzTmppI0dbIca2uuOx0ltRIwMg91WXhqS7sqadjNstKUCEkbOB5nNck0+dnTF/iNemwU6fiJOPcAontyvjrS7GeuFpdt8OUIoQ8NiUNZJGB1zTI0rCuegpPsQt6juWnlpiMTbs0hxmW2+htsFxSloOQnAFBJ0qdcrhJft2n7g+hYQkKlARUcJxkE5yKnVdZukmHo/wBiqC1OrWJKMJbXk55UBnNBntZ36aQuI0gIyQpLbCnFD5k4/KtUtaFYWjWS/LiwmnY1iaVFSUtrkIVIUkHwwRiiP2fJZz9pardS2Ry0wlqOkfDACqS3v2pnAha5Km1dQ9IDIHySM/nWsfRUyQtKpTkdagfYUlkurT/aczVb8snQxuq0Ow4GZD32i+TkJecXIJPlu4rP7ZW+E3i32MthPAD6kRtvnjk4qq1oRJQPWn5a0D9+R2KfokivG36Qs7q1yJVpZcbHtKwFr+vU0tMZWe9INxlulMNyLtTwtqLHckOA+RyE1UdOobsnsZSJshhSwT6y8iOPmlABo01q7Th2IgIuVyKvdTEjHafmaIN3G8Pf+jNESf60x0Niml+hNoDWTTlwRc3ZcmQHC4lLbbTYJDKQrPKj1roPZryQkHA78UAahekSY4tKnLFaI5A2htKnVjyPdU50PdJqf8p6xuS8+8iKlLSflxkVEsfJ7Gp6DC3GoqSt91ppIHJccSn9TQWZrfTMBW1+8RirnCWiXCfoKkZ9F2lW3UPSob1xeR0cnSFun6E4pkg2W12xIRBt8WMnwZZSnn5Cn7cULkxLZ10iejdZNN326AnAWmN2LZP9ZXd8quok64mIIY07brd4KmTe1+oSBTruUo4JJ+Jr24DrgDxJxVKMfoVsSk6b1pMcJnatjxGiP5q3Qhkf2l5NTJ9HlvdKV3K53aesDCu0lqQlXxSkgU1pmxFudmmUwXM8JDgzUp/jTEAYOi9NW0hUWyxErHRakBSvqeaNNtNNJ2tNpQPBIArfpXqQzwGc5x0r3dn86ziuHen66XC2T7AqHMfYADi9raykEgjqB1ppW6E3R2555uMw4884htptJUtajgJA6k0K/aqyK01I1CzPQ/bGEqUt9kbhwcEAeOaWI2oUar9D8qfx2qoSkvAdyx1pR0YA7/wd7w2f3Hv1BqlETZYm/wDCBt+4ptenp0rnAW4sJH0ANELp6Rb2r0VP6lYgfZk0vdm2l1O72f3gD/Gt/Q7Ns9v9GcJ+U9Cju9s5ucc2hXXx61c9LzzFz9FkuVGeS80VJUlxCsg4NNpX0K2NGjLrKvGkrXcZiwuS+yFOKCQAT44rkWkZM7Uto9JFrmzJLxSlSm9yyopwtRAH+z0rpnovX2no8sh/6rH51z/0MJSvWeuGVe4t3afh2jg/jQtWNhL0UX4j0P3FTyty7b2ox3hO3I/PNJ3oIuvZa5mRXCQJ7RUlJ7znP8aq2uY7pqzekOzOKLbuSEIJ/pHn6EVZDP7KzfR9e21dk27HAdI7+uc1VE2NWjGRdPTvqi55ChGaKEnwJwB/dNUrrAZ1n6drrDWN7UG2qawRnBCf8V0U9CqGlSdWXxSvZdmKBP8ARTlX8a5/pTUerm9VX276ctKLi9MeUFuuNlQQnccAYI7sfShdgPvoLuT32Ld7G8r2oD5LYPUDkH8xQ/0NEK1/qxSvf3cH+0aC+j+bdNP+mFyPfYyYj90Se1bHCQVcjAq1pi4M6F9M95hXVYYZmKUEur4SMnIpV2OyTUXpt1VEflepWRmLCaeLKX3m1KJUM9/TkDPSrfpvkquWiNLzHAAuQtK1Y7iUc1v6c9SQbvZLXYLfLRLluzEu7WlbsYSUgfMrrHpphOxPR7pxlQO6KptKx4HZ0+tC8Awlpz0HaaEOHcZsqdLccQh0JUsJCT1xxWn/AAgGEtaHtoSMJRLCUjy2mgEL01X42iNDtGmu0cYaS32igpYJHGcDFMmsrTqnX3optva21Ld49aDrkdPs4TgjOD06iinew8GPSNpM6k9F9ruEVAM+3RW3EHHK0bRuTn8/lST6Cpjsn0hSXJDhW65GOVHqcV9A2mCuJp+DAk4U41GQ04ByMgYNJuk/RXC0pq2XfI01a0Obg1HKfcCuuT30uWmh0dCzx8q4Pqs/eau4HN3Pd5orvI5Ge6uCapKg5q3w+1zz80UsYSHjT/Vw/wBFP6CjpGe6gOnlEpcyPwp/SjoT3VTEjYHjiqt7SP2Yuy84xGWPjxVkdfhXtQNJRo65kZyYy8/SpGcxOC1b0j91J/KsRB95H7xhY/OpACG7aM4yhPHyqSO3tQknqkq/WrEYhDERsFPKBtNWmV7io4wMcVgbQngYxULM6KuSWA4kPBWCnPf4UCLnCiCD8awPZPtfXurfbknAPTmsYQkFTryGwPFQoAhkwo8xlbUhtDrSs+ysZoYxGu1jWVWpwzYSeTBeV7SR/QV/A1eculuC9vrYXzjDSSs/lV1iWrJDNomuAjIcc2to+ppPY1+jS16ghXfclhSmpKeHIz42OIPw7/lVXUcGXKS2uJCD6whQ5Pu8/u/i+AqO4tfaL0eTMFmiOx1gtPh1T7qT4HZj6GiDglSCgGfdnSMbvVmEMtq+agTismkn2bxUpaoqMWhyVFE2MyYK1Z7aPJSG23D38E+z8RUss2qMtEyTdGGHFNlBaBLmD8UjmtF2V59ztFwYudxz6/Icl7h47c7QflRFm2uMo7Nua7HaxjsobaGE/VIBH1pSzRWmXH0mRu6Kka4oYUgs264SPuggOqaSyyrHfvUf4VVuOrnIcYKXFt8dwkYQqV2xSM8k7QBxV1dms6X2+2jNPyPwqlqLy/kV5NevSxHsymW0JS0txCCkDAwVeAqFki2lRtL0koxcmxZXPkSJJZK4slhKiv1mK2ttG8/hwokk1ZkKBvl0Csn7tjj5Crd8USW85wHVgYHTmqLic3y59RlDH6CuqXR567DlrBLcs9/rbv0zUUNG2x3BQAHtyD/vGpLWr+TTCD/zx7n5mhnq82FaHJ0Al+PIYKpMdSuQSOVoz+YrDybeDoOhwRoazZOT6sDR7pyKD6QTt0ZZxnP8lTzRgnHf8a3Ocx0zWO414AY5rOAKYjUdfhWRymvV7onmkB7bnqM91eAHUAAVnpx3VgAJGcmmBkBPnW27Ch+daKJ7qwM7uPnSCzZYHUDrWmPaz3VJ4CsFODjuoA1AOcY4Nb/h5APjmsttleckBI5yTgUGuWrbNbXPV0LdnTScCPETvV8+4UrGkRajjoU5Z1FtPMxIOE9eO+iUx212VC35kiLDQTlRUoJKvl1NKV4kXe9hlUp2PY4TKt6VFQW+T4+CfpQwfs7bXvXAw9dZyeTMmq3BJ8QVcJ+QosfEI3XUb2p22o+mrQ/JYbeS56/L+5Y9n90Hlf5ULkaZbXNcuOqr12zyiCGIxLLSQOg49pXfWjuo7zeFbIoc2ZwRFTwPIuK4x8BU0KwXCQ8XZLrcZWeOwHau/wDzFZ/KlZSQXt0+1wUoYt0ARmD+MICArzHeqnextFUf1hba0LJIG4Y48qAWG0QrXObkiMlTx4Lzx3uc+Z6U7ZyDk/OobKqjFezXs1n5UgNa8KwTzxXgeaAKd2UEwXCoZ6D50sNjg/Gma7qCIKs8lRCcUtDhR8c9Kxn2ax6PEc15SRlJGawrlQAzwK2BBUAD0qCik0yr9pXXdw2iCkYHj2hpRTrWcO2cTIibUvLQESGikDBIxuFODRI1C+QMfyFI5/7Q0m2m2SX7Z28eWtgesvBaC2laF+2eoI4+Vb4ociJz4lkarEhtHrdhiyCo+9GeSf15rwumni6e0auEBxXeEKKR/ChwjBct+M9bbc9OQ8EIdSgt5TtCvkeayLe7HcU5JauFtQo7S8h8SGWvAkH3R8jVvESsgxW02Ca+EN3puSe9tasKrWTpi2m/NxHLe0phbRcLg9lQVnpkUuusCLAmLmlt99h8Nbw0EkEHrx309STjUkVIycwievnWUvxNFsvR4zcZlDTKAhtCcJSK2wO0SM5wak68dajR/PAgdBWMdsb6Jz0NZK9jRUOoGax3kVnqgpIznrWxmc4euq5tzQ1cLy7BC1PJ+7XtGUnCQeO8UZMV5DaUW+aiRJfAaMlO37hkdQAO81FebKl++2uEh1KEzUSVKPZgkFtKCM5HPWo06OlNBSYwhOEnJKElpZ/2SKpUMtxdKxVEIMbckdXH8qUfmao3XRnqyDMtu5t1B3EIUcK8vKtkWu/2wK7EXNkZyVNSQ/8A7qwf1qf9prjCXsmLb2kYKZUVaCePFJx+VJWn2DKjFxffiouK1BN0tpyXFJwX2M4UleO8fwB76eGZEea2HIz7bjagFDaoE4PIzXPzOmiY7coNoZeRkKLTUkLDoIwvggYyAn6VesavtW+R349gmWhUclUkuICUOccDI60TV7BNjso7GyrHupJI8cDNA0y5T82NcvU1rYUwUDsz0BPePHijrhy0sEfgV+hofZylNmh47m/4mslpFiPrcwX9ZWj7ROyN6i4oblFODx1xSy9PtLLBbt8dl+Sr2UEo3JBPiTTH6QkOO6ytJZS2XERHFhK05CsY4qlIkMP2+3yozTaUKkIKkBI9lQCspI+NdHhEryRXnTC4+mGrvbpaJl1iKD7y2VBW49MADuHT4ZrKLsxdYMSUxAdklQyraQAFfiTnwyKtocjS1uxktRUuPsrV6xB3MrbVsUoZAODyOaEadausq2MSIMe3obcTuVyRheMElPceM/Om1rYou3ouTbzNiIabbtbCk7dzjSV5WhHQqNR2TCbWdidymXVFsDxPT9aI2RhxthxcluBOnSwQpvtSysI5GASCMeVDLOlyBPmw22ScHe2lSh7Hdg/DFLwO9kq1K7QgHKI21GfFaiNx+WauaZs7C5QYguGMmTMWy657y1IAz1PQ9frWjTCUrYiA7j2m9xXeT1J+pFXtDgu6heCSezTcHHGx3H2AD+ZqZvQ62PGoLWX9Kv22D92Q2A0Bx7pBx88fnS3pK2TH7vcZ06M5GZkxURihwckgEKP50w/tRZ1Xr7H9dT66DjsykgZ8M9M0XASTtyM9SM8/SuTlKK6NKizkI7WDIdauLC3IpWItwaQsjs1oP3bnHcoEDNERbYSFOIZixwCrPtJ3n86Na9eiQ7TNSWUdvLjqK1Ae0vbwkn4FQoHAJERkK4UGkhRPwFdeOTlGzCUaZpc2ihNvituANLf7VSNoCdqQT0HHXFL1obmx2nX5K47b0oqcUpY3HaFYH1yKIX+U6uc1HZ/nFIDCCeg3cq/IH61JKaeS403EaddfQ0nahpG4gBaecVUvocF5BF5gzJEiJOZltrcZaLiHUJ25TkAjz61dkOvRWZKAe0cdabBOMbsnk/nUiXlrk22EELS64052yXEYKEhQJz4VPcmFOTnAkYRsBTxnlPP8KIvwE1uyg7It8yyXJkB1qQ4hKWXHGyEpWjlI3dxJArtmn7oi86dgXFKgovMJKiP3gMH8xXIkSXXdPFSVFTbrRcUB03BY5/Kuzx2mo0ZpmO0htAbSQhAwBkA9KcSJm+eeK5pq8y/2rnojOOJc9XOAhWCT2SsfnXR35kS2Q3Js19DMdHvLWeB/51y2SoXnUEi7ORn1B4/ddu72Q7MDAwkc9D1rRGTBjcScxJhNSJD60sOwD7SyUkltROfPOK7c6wRyOa5PcLQTb5K4NvdM0NJUyWZW7Ckj2fZPXHdXTdP3+DqGB20NxXatYQ+y6jY40vHIUKJBElGR14rw8auKYDmcdTWvZIYQVOYSkdVLIAH1qbHxIEpKlhIHJqvfd0TTN1dSrDiYyykju4qvcNYaZtSv5Xe4Da8e6lzer6JzQO666t13tUuDarfdrkqSyptKokNRTkjHVWKLY6ouaaYWjQtm53EtBSiPE1bLKirHj+VA7JM1kiwQrfH0k3GQy0Gy7cJgCuO/YkflmrP2FriYQX79bLenPSJFK1fVRIrGeK5WaRnSJr5BkP3qzOttLLbKlFZxwOKIO3G325C3Jc+MykckuOgYoUj0cpfcWu56jvM8qOSlT/ZpHwCcVfY9H+mGRly0svqxyqR94T8c0cF9i5A2TrvTeS03MVNUR/NxWVOZFUjeHJnNs0vc5AV3u4aT880+xoEOGhKI0RllKRgBCAnH0qzg46HHjVJJCtiBFhaylAH7LtNtGce2suqAqz+xt+lH+W6qcbTn3YjIR+dO1DLvqSzWFcZF1uLMRclW1lLh981XfQmL7HoysSXluy3Z85xeN3rElRH0BovH0hp6GE9jZ4oI6KW2FH6mjowrB4PGc0j6f9JEPUet7hpyLDUlMQKxIK87ynrxRTYaJJmsWrXruHpSPalEPNby80nalPHHAFb6K1FfNQSLsLtalQm4z+xglJ9oVQ0jqyVqLWl9gSokZAtytjLiE+3jzNDNR3i5xfTdpu2tTXkQXWxvYSohC856jvqq8COodojtNm9O7rtzzj4VlbjbTS3FqwlCSpR8AK47ClyP/wBJafGL7hZ9VwGyo4A7JJ6fE11i482uYnxYX+lS1THZT05qa2aqhuy7W4pbTLpbUVJxyKp681G/pPR8y8RWUOvNFISlfTk9aTPQQvGmbmjvE5VG/TEAv0XXTyKD+dVS5ULwJUa+elzVMNqZb4keNEfGUL4GR481n0uvXu36N0/Fl3BwTFubZLjCikLPyqfTPpm03ZdI2i1qamSZrLIbWhtvABz4/wDlXvTy+h/TNhmoSQlb28JPXBAOKqqYvAA1n6LlaX0gdQQL7NckMbFOJWojhXeD5V2nQ90dvOh7POlKK5DsZPaKPVShxn54rh+oNdXj0gi26Oat6bS3MW2lS3ycrx0+Vd+slpbsdjg2pkkoiMJb3HqrA5PzNKb0NdhBS0oRvcWlCfFSgBQifqvT9r/z28wmTjOC6CfyoJrfQitaKiA3mXBYZBC22fx5oJB9Beko6U+tmZNcH4nXcZ+lSkhuzpMWUxNiNS4rqXWHUhTbieiga416cWm3tR6SbdSFNuOrQoHwJSK7JBhR7dCYgxWw3HZQEtoHcBXH/TgMX/R6+71hfPzRTj2J9C9Zn3dDX/U+k5qyiFMjLci7zxnGQRRz0do7b0D3pHXh8fkKIenDSirtpti+Q2x6zBA7UgcqbI/hVD0Vgu+he9tJBUcPDaOc+zVPoQvejL0WWzWOl03S43CUlIkKb9XbOE8AH+NdI15YIlm9D8y1W9ChGitewFHJ61yr0eay1Tp3Tbtnsum3Zy3JJeS6ptRAJSkYx8q67pZWpNVacukXWtrEJMj7tpATtUUkcnHl3UO7tgjb0Ry2FejK2Ol1GxhKu0UT7mDk5pK9CQ9Z1drKc17UZx32HB0VlayMfLFVU+hHU0Rb8K3aoQ1bHFHKMqGU+aQeTXVtFaPg6JsCLbDUXVKXveeUMFxXj8KTarQKzgnpjtrsH0kuiOClFzbQpSR+M5wf0FPPpdsG/wBGVqcYbUHLaG8JSOgKea6Rd9I2W+3OJcLhCS9Jij7pRPTv5oqthp5otutoW2eqVDIpc+h0cl9HTEiB6ELg6xHcVKkNvFCUp9pRPs0Z9CVim2HQzibjGXHkSZanNi+FbNqQCfDnNdDbaS2gIab2pA4SlOAK0fkxoo3SJDDI8XXUp/U0nJsdIQ9Z+j2XqLXFnv0KU0wmHjttw9pWDkYorrT0b2TW/ZOzu0altJwl9rqR4Hxq3N19pW3qKZF9h7x+FslZ/IUNf9JtpST6jButwyOFR43s/UkU7kLRX0p6I9O6VmCagLmzE+45IGQk+IHjTpKhRZqA3LjtPoBztdSFDPjzXP3/AEmXX3kacZiIJ9+ZPSMD4ACl6f6UbrvKVX6yxU/ux2lOrHz5FHGTC0jsbERiOnEaM00O8NNhP6Vu4820kqedbR/XWBXz/J1dNuSk77vqC4cdIjXZJP8As4qBBukpraNPTFJz71wmE5HmKODFyO6y9UWKCB61dojWTx95nP0oW/6QtPNH7p6RIP8A1LBINclbtt7B2MM2mIk84DRWaut6dvkpJSu9S8HoIzAR+eKfBByOgSfSIhKd0SzTHsn8ZDf61y3UU/t2r126Usvz5glNNhwK4UpIKeO8Yo61oFbmFSXLg7jvekEA/nVlOm9P2l0PSJNqjOp5C3X0qUD+dUkl0J7GHT6drTmfBI/KjgBxzSpH1jpC2sqbVfmXnCcq7FtSv4VWd9J1qUSiFbbpMUOBsY2A/M0uxjsSE4PU99a3pfa6Pu+7kiOvH0rn73pDuRTlvTqI3iZcwZA+CRVCTr7UL6fU1OwGmVg5QzHKiU47yo4xS4hZYDSlR7epCeEtpJ+lWThI4+NLDOrZkdXZ3KAFNDjt4g4QPNHX6UahXOFc0ByJJZeHeEnkfEdaqgsubt6iOMAUoyX1tpKEhSSbgsoUhG47weB5U2pAUpWMjj60AehSRcOzLKvVzJDyXE85OeQR3fGhCJkwr1K9pztkq/dW8EpP0reHZFtX19pammythDiQQXB54yaPtlXafpUT42art+Un27aonzIWKjI2oto29PFSyJM3Tb0R1JV664znIKGgltKvoM0Obm6ZjtOvpkesdmRvO9bhyTwBmp9SY+0bGASMvu7v/lGgcRuQnRNtW9EjsN9s2UKQfaWN3VVc6uUbbPRkowlUUg99vwGYcd21xC8uS6WktNIDatwGSFeFYkamXGlvwno3YzU29Upttas5WOSn5Dmlu8OxPtRLvrghxftIhUhCgNp2c4NWb5E+1mp8i2OqfkNQmnYr6RlTgB9oA+Y7qftxXYvenVoYbu5cXdPNzYMpMZwNB1z2N2cjoPCgdymToBtSPXHJCkYkPrPG5JOMfAUy7HZGlEx0NkvKiJTtPB3Y6UHl6TXdHnnZZ7M+poZYws+yodcj41EHFdmmVTdNFWQ/AU/MuM5uQpSJ6G2ltZyjb0+ANG78P8mtjHWS0OfjVM6Wkrc7Ny4YhOLbdejpRytaP6XgaI6gQn7ObyCD6w1jH9ai05KhVJY5cgdeEB9RTHUF9m6reB+HnwqgtBTfbmCT7jHHyFE5K4ku6PJC1QpoWQlwgZUAfooVEsLTLc9eQ2zIkbAJSThlzb0GT7px3GuuT0eQlssW0fyKXjnMx8DHjuNYgvIc0s+gKBcailLie9BA6EVatcZwRZSXG1A+uOlOe/Kjg/ChjFmdnS7660HRJQoIbDQ/nB2Y9kjvGaxVNmr6OiaOSVaJsyh/0VNFyk556+FC7A+xp/RtqavD7UJxqMAtL6wFA/DqflVWZrq2ttlcCM/O9klLuAyz81q6fQ1tZjxsYOxUUbscVhbZQkrVhKcZKlHA/OkKRra93RATb+zZSpJBMRouFCvAuK9kfHaaXrxCu81ppUm4uIW+6hKkuvKcGT4gYTjxAFLmrL9mbV0dWYkx5KFLjvtvJScEtqCsGpTwKpaZ0qjT7b6nXW3ZEjb2vYt9m2MDA2p7qJyAEKxgA5qlLZm1RATkYxWDyK2J7q1/OmSYwAMDNbpHd3+NY/Wsp4znrQBq883HbLrzqGm0D2lKOBS/I1QuQkpskByYoHHbu/dsp88nqKtaktsu6W9luGG1KbdDhbcVgLx3ZpIlyLvJuK7fKjuNyGU5U24vayAfAJ98UikXrhOVMyLxdHJOOsK35S2PJSh/jQtV9Uzui25hiFkAFEZPaOq/rHpV+LpJcnYua+taRyGmvumk+WByfnTDCsUKC0EMsobA5whO0UropJiTHst1uLhW8nsd3431do4fl0FMMHSTKSFyNz6/GQdw/wBnpRm53CNZogecaJycAJ/iaqWa+vXWdIjPRSx2bSHUE96VEjr39KltvZdK6CTcCOw1hQGxI6dABQ9ep7a0sNRSZHtYJaHsp+dEp6c2uUT/AKpX6GkODIVGtzjDEAqQnYpbxUEpSCB08fhRBchSdHRSdwyOmM0yRv8ANmuc+yM5paTgsoV/QH6UyRj/ACZrzQKkbJq8fjWMnxrI5FAjAxgcVqcE8VlWdtZGO+gQPvPMID/rE/rS3t2uGmS8g/ZyyM8KSflmlxRJWfGsMnyN4dGhB35FbjGQMc1jqfiK8DgD41IyFtCv2idwf+YpJH9s0K0chDtm7NQ96S939PvDRkAo1I6jriAnn+2aA6TkuR7Qla4chTKZLxLjY3ZHaHu6104HRjlVmqYKUa0U0Ve9JPx/mU17U8Yt2aSgnvRk/wBoVMZcY6uRcVlbERUrlx1BSM9kkD86l1OG5FokIjuIfUtSNqG1BRV7Q7q6FJUYtbQtX1BTBvhVlQE/jPXqKbX0qVq2OscIEHGPnSzfhuhX7qcXD+IpqeO7VCMdPU/41yT2dUQknrnwrKPfJHhXk9eay2nK1EHg1hHsqRuOTW6UgnmtdpzW6Rz41sZgO4J/5aWA9AI8z80orn8pluXcJMp0JDxfWkqbuK2XMA4GU5wafboVftxYCOgjS8j+yig0G3R34SkyYbT2JLgytsK/Ee+tMceTJlLigAuffISgWbre4jSRwpxtt9vH9Ygmr8HWF97PLkq0TEHhPaBTCyfPPH5VXtloYlrKVKdQlp10NpbdUnbzUF/ht2+yXFsPOSd8XeDJSlRQQ4gZBx5mrePQlPdDjaLi3eFvRLhZGYr6I6nQQUrSoc5wcUVsygLJE27sFJwFKJPU+NArYsi+rRjA+zncY76M2PixQyP9X/E1zTWjZBIYyOhHnQJlM4uyW4c5HZsPlvY+0FAcA4G3BHXvo93ihsCOGnbmU8b5alHnv2pqEhilqVBd1/ZkHvhO5x07qV5KV2+dHihBEeVIStJHRC9qgc/HIp2urPa+km1IQPaVb3QnPeeKX7jNixH3YF1iOsqRjKVo3A+BBroTpIUVdl2VCVGkRVKb2kRFpUQkcHs155FCrI4bY/b1kbYtwYbSs5wEOhPCj8RwT5CrTZt7hKId0WwtQOUpcyDkY5Bz3VO/GDtuEZJSttKAkKGD06GiUr7FCFETiVJXFbLoxt5bUMg+350IaeS1dErT1dC0dOm1XA/OikJCUMRkz2X3H442qfaUCFDOeR40FmIkIhNPBspX6wsgY5AOcH9KbaekKKabbCiZjFuZemvOIKkZS2ke8pXXAHiTgU0aGt4afaUpQK4rP3p/61w7iPiAAKA2S2tO3OPHisMoWu3pkIW6gq+9BIUrn4/lT7abW1are3EZJWc7luK6uLJyVGsMuRLRpFctnOr2tSdZWtpO8oN2J3D3elWJ8ht3Xj01LzqZEe4pZSpLigCk4G0joepqYMB3UkVKlJy3cVKx3jivXGMv1uc7tJB1Ajbgf1a304/2MN2WvSdhL6UlQARBcXjy7VvNV2NqmkkA8pBHgRijmv7e2+7DlunEcpdhyFdyUOYwf9oJpZsrqnraYri/5TFyw6R3EcA/TFRj+Jc7sptMoevcu4jCGGx2aSpXDjn4j8q3fmssOh1u4pjvJSU5bUklSSQccg+FB4tnccuci3+rMrfZ+9Lji1EOJP4sZxRW36VWvtBKdjIVuHZ9nHGCn4mnLjeyocqN27jBEkSHZpekKRsLiuSBnOOB5VcbuUBUxh9t4lxDgCk7SAR9KptaacC1hye4ja4QlTQQkFNFIemW3pSCm7TAFEcJcSrHyxU84ofGTLbmlnnYv2ZGCSy426GVBfCAoEp3D410e0JelWaE8+0th0sJDjahgpIGD+lJm66Oa0Vpy0S48UxbeiQuW81vWvccYxRo6LnTAn7S1RcXDjCkx8Ng/lWkEzCbsG3mA9PvLkq5ONtQ4itsVl50JTnvcI7z4UGlyrE3M7aXfGFHG1CI6S6r8qcI3o902wUqchuTHE9VzHlOE/InFHIlqt9vGIcCNHH/AFbSU/oK05JE8TnlsvcdYUbTpu/XD2sFxbIaQfPJ7qJNRtXruKpsKw2q2vrTsL8mWpwlPmhOM09qUNuVrwOntKwKHz79abUkmdcY0fHULWARU8m+g4pAL9nNWTlKNx1q4whQ/mrbEQ2B/aUCayv0b2KUoqui7jc1KGFiTNcCVf2UkCp7b6QtMXe8i0wLmh+WoEpSlJwcedLeovTDCtV2k2+2W2Tc1xP84caHsox15ophodbfpixWnBt1mgRVAY3NR0g/XGaLAkDBJx4A8Uq2rWsXUmhpN/tQKVtNry051bWkdDUXo9v0/Umg491nrSqUsuhSkDA4PFJqQ7G0bfDBqq7d7ezcWbe9NZRLd9xlShvV8BXPPQ7c51zZ1AJspyQpueQkuHO0eArmmtJc9/0jXXVsUAx7LcGWc5/dOB+lNQ2Kz6C1TqiBpGyLutxS6phK0o2tpyok9K3mX1tnST1+jtKcbTE9ZQhXskjGQD4Ui+m2QiV6LVSG+UOPsrHzIo6Vdp6HV/8A8oP92nSCwZI9JTrXomOrVREIlODs2Wc7k9oTgE+IpJlMelu22yJqd67rf7ZaVuQUAKKEq6ZQBjHw6Ves+m5Grv8Ag+M2+FzLbWXWkn8ZSfd+db6S9MMizFiwazhPRpDGGhJ2Y4A43D+IqqroR2SKt12Ky4+12TqmwVoz7pI5FcI/4Qzbjt2sKG0FS1MOYA5J9qu+NrS8hLrSkqbWnckg5Cge+uO+ltQT6Q9FbuUlZSfMFeKiHY30H7HrjtPQqq/OudpKhwlNOk8FTqRt/OuZ+hSNIt/pMQ1KJU7IgKeJJycKTuGfkaH3xq42jU920AygCHc7m061juSTlOPiDTtaordt/wCEa5FaAS2iEhCAOgAaSP4VoSXfRwoJ9K2sG/FYNa60Ib9P2jz4pSPzNV9Fy2rf6ctSRZC0tGSD2e843GpdVPM3X/hAaWZhrS8qGAXthztwSTn5UvNjI4ySn/hQyvBUQEf/ACU112WN0KQnxaV+lcX1RfYGlf8AhAputxWpEYQwFKSMnlOBTnY/StY9U3kWi3MSlKdbXh1aMJ6UnFumNPwAvQUr/JF6R+7OVTF6Wxu9GF58koP51ybSF91hpV66wrRp12SZMpSg442QEnNdBZga31l6P7/b9QxmI02RtERONoIHJzTa3Yr1QR9F9isyNA2Wcq1wfW1tqUqQplO8ncfxEZoH6fAHNL2p1OClMzqOndQeD6HNYuQmYU7VBjw2h920ws+x9KfD6NoUvRkHTl0myZLcV3te23YUo+HPdStJ2NbQpel/TqpGjrPqmEFpnW5tsKW2TkNnkH5Hv866PonUSdVaPtt3/wBK60EvjGPvE8K/ME0UMCMu3fZzzQdilrslNr5BTjGDWbdbolpt7cG3RkR47YwltscCpcrVBRZNYrVbzbKcuuobH9NYH60LmaosVvAMq6xUZ6YXn9KmmVYX3cZPQUuaq0XbdXLtzlwcfbMB7tWy0Rz5HPdxVB30l2DftjeuSiTgdmwQn6mhsr0nuIWUR7MsgdFvPpSPpVJMTaOgOMMux1R3G0raUnYpCuQR4GoLfbINpiCLbobMWOk5DbKMDmuVTvSjdvaCJNoh+YKnVD5ChStfXyWSkXaU6lXGI0PYPqafBis7qNqE7QAgeA9kVSkXW2wxmTOjNY/edArhD0i9XBW11u8SEk/6aUG0n/Zwa1bsVzePEC3tZ6l0qeV+dPh9i5HYpOu9NREkru8dWOvZkq/Shb/pSsY4iRbjOI72IxwPmcUhRdNXJsZXMaZGOewjJRj51svTcRQ/l95kOgdUrkgD8qagg5MaJvpSlIbCotlaaHf67LS3j5YoBN9J96XwLvbYba/wxI6nnB8FHj8qHphaPiA5fjOrB6EKdP51bj3Wxt4TEiyF8cdnHCPzp8UK2DTqq63NCguVqW4pUSPdSwkj+yBVQWuXIXuGnoy89F3KYp8j5KzTF9tOKUQxY3zjot93AqFV5ve0hKLbBHiRvP5mmIqxrJqAgNtTokFsfggQwPzOat/shLlJ/l1yuL6T13vBsfliqUi8y+zImajDX/YAJoS9OtDzmHp1xnrPcVrI/LFAB9WkNLw3guYqGXAMZlSi7+RJqYSdJWtQQiVFQccJjRs/oKANiOttPqunXHfAuNjP51dabvzg/k9rZjD+mvH5CgYWTqe2J4j2y7SR3K7IISfmTUa9RzUlXqunI4T3KkyufpiqP2JqKR/PTozIPchsq/Osr0wo4Mu8ujb12qSikBMrUGpnFHY/aIWegRHK1D5k4/Kh8zUV1YktplalnSBuy41HS2gIT8hmqT0SyiSY7UtThQr76U+8ohB8EgdTRCAdNWpIEdhx/d7znZFZV5kmmBRuq7W44FvTJ8lL49jMl1aR8QkihqLawpJMG0vOEjKXEQknPzXk03/bjDSAqLAI8PdRUD2pnlhQZRHCx1StZUfyo2LQCZt+pEABlpaUEdHXUox8gK3RYNQOqK37hGa56YU5n88VeFyuk0fcLUn+imMf1Jry3LqxNgl9TqEOOFCkrA9oYo2Gik9aLhCkR0R7uS68FKILCAgkdOgz+dRvB2Ekpkx3gpwbS6CHkrxzyT+Qo5cShF2t52+0UO8/MUMduKnpkiMGgsNPbR2a8OJI/F8M0wZUTtWAtpRWjpxlWPj+IfI4qou2Mrc9YSotyR0fYVgj5j+INHUN265tpU9/JZ3RW07FZ/Q1E/ZZsd0PM7JIHHHsOf8AnSCiOFdL3CUEvIRcWccLSQh0D9D+VGIN/t809n2imHunZPjYoGl5bqkSC0tJSeMIWNis9fgancebeb2ymW3m/BwZI+B6igBzRkDOeSKrvLzqm1FRz/k1Ywf+0FLUVyRGCfs2YpSc/wAxJO4HyCu6j/brfv8AZ3nWVNKNtd3IJzjCxUZF+DN/TusiZbl2rtbn9pS57iosZClNRtoCWyU4Ks4yeKDWmzaefjvQC9MlRuySpRkOKSjBPGOmD8KwxPmyLSbiq5NpMuK46mIQMpTzt2/Dvqnf3H3mHW23CC5bGyBngK3DnFc0VLqz0pyjdpDQ/H0/a7Z2LzERESKQQ2pO/aT0PPfVR/V9riepoix5MpMoDsfVmcpPOAM8YPlQS3mRfH5C2lNonxVNYQ+PZWtIwQaKLmtTLXY5DbAjFN2Q240nolYVg/nRwS7Esre4qixI1OEF5mPDWuYJAjttLON6iM8nuA76gfvN8degxEoi2yQ+hZdVIG8J2nu5FB5Z9V1PMnOFSY7Fxw64BnYFNYBqFxBfegvzWZdyihxzs1bTuUO4nyp8IrwJ5ZN02FJV2uUe9KAu5WtqUwwmGG07XUr99XTPHXrU+92RYphddUst3lxAKjnCQ7gD4VEbNJeurt0jxEolNSGlsKX1LeMLTn4VfuiHounpxcYbaUqd2qA2chYK87j5mi1pIlxnxbfQRvukhIcdchNpbUo7ihRwhR8QfwnzFDmUfZQcj3O4RZUFSMKaV94tJ/dIAwoVBqhu7uXOI+/ILbEh0NGOpwlIz0OBirH2dEgbHH3FfeKCR2Y2e18ufzrWclF0cuHC8m10Tx70xareqPBiOqQhZKVTXSNqfLqSKwiff5hVtdfaQFZCY7SWELHgVq3E/EYqki9qRAZlW21gGQ8hqOpzCe03d+etRNahXNuEZp11yMClaFsto3EupUQQT4cVlyl4R0LFjXydl5FleVK7dx5tp3O4LSntnR4je7ux/YCaiTJsSpz6fbmSoyS6tbxU72eB3bshOfLFC9P3OS7e4sWeVdsntdiieFI3HHzq1fkrbXf2YqT20mI0pCUjjOQnu+FS+V1Jm0VBRuCLD+o3pEOC5bWmyqS0p0mSvaltKeoPn3Vbu76zbIr/AAFdu0ohJyBz40B+xLsFSAY0ZwtvOBLWfu1odSCr6KJNF34xgaUSy6Qox0JKiOnB7qHGKkqGpTcJcl4O053EHPXmoXWUuKyqtYLvb2+M8OjjSVD6VOa38nkspmI4SMFOPHNYXFDbSl7skdMVcrxAJIxkeFPkxUgV1INSICisADNWJKoUZOX3Gmu/2lAH6UGa1pYHbmzBYm9q484G0qaQSgLPRJPceOlVysniFksrxyMedKtyPZ6/UjaDutyTnHgo064pNvDaxr5hwkbFQCB/tGpuy0qBOqbtcICW2bc4y04ppTqnXUlZCUkAhI8eetWtOLcWxLbcmuzFNP4LrpBOSkEjjgChmsGO1kt7s7fUnMYOPxoolp9ptiVemmUJQhMwDakY/wBGmqa/AL2Q6wStUeGG0hSt6sA/Dxqtpl2Su/yhKDZJtzCkFGThO5XBJ6mrmp1lKreOuVL4/s1Dp0H7SLijgm2sjHwUqhfAP5g/OH+TZOenZK/SkuI0TY5QASCA1lXyFOVweS3a33FhWC0RgJyeRjpSPbo9+kZQ1ESmKsJz2g2gkUoOkOas6C2k9i0ABylI/KmZtJDaQQBgYNK1sEhCY4nKQXARu7McCmtPjnPhUDZ4keFe5rxFbYpiNTWEmsK6CvdKQFW4jfAfB4G3rSsDlaucc01zcGE8D02mlJB3JyevnWGX5GsOiQnp0NYSNyhwa2XnIJxwKwpXePCpKNlkDUiyfxQgMf2zSvpeJEet6e3XIa/lT2XGHlIP84fCmV0E3wKz0h/+I0s6ZP8AkXcRyZD3A/7Q11YFZjldB4qlJu7lpauIfQp9ISX20rKBsCsdOetYnMPWSQ3OmQLa8ltxO1bCC24CTjPXFBmXVNaoekhOSJLeFZ8GkijurJBm2BCxjf2reRn+l0rWiOQnXzKYV7T1zcBnHdyKbXsftMM/9EH60q31B9Uvmcf+kABj4imaSCNUqSf+ij5c1yy6ZuuwujHj51og7XBz1Nea4xWu32wB41hHsuRaPTjivIzuIrCueMVq2MOd+a2MgJcwf22sgHQRJP8A4a30uoLtSysdZToz3e8azPBOtLR4+qSP4UNtEC4O23tYX2i0gvOkuw3m1FR7RXHZrSQPjmtsbpkyVojsbKU3GS2VIV7byuP61DNZMo+zLkpJwPs5WE//ABUUUjKZtq0yky3USVFxDrM+Eckk8n2D7PxodqUuzdOXiUkQwy1B2EsPlRUS6j8JAIFacrRnx/IIRAU6hJI6W5+jllKRY4KBweyBoQzxfCOo+zZHyorak/5Hg/8AYp/SuXJ0dMQqg5Vjwoa2wyxqWTtKgXI6XlJ3cZJI/gKvPOiOwt9QJS22Vqx1wBml8XyOLm1cJESZFYeipQhxxkkKz7Q5GeMGo6AhuADnpPsrYWR/IXc46jpQi76bvImLeZubq059lDyAtOPpmr8t1DnpRsjiFb0rhOEEd/SjN/urtnthlMsdu52iUBGeuc/U8VcpNVRUIp22c1nWa8HHbWqDIHUlslpX60GRGlRHldoxeYQzkBIDiD9MHFPsXWjxuHq8+0ICM+0UK2rT5FJ6nv603CDDnRkSGSOzdTuSR3ih5JQ+SGoRl0zjbN+uDaw2xPhyF55Q8OyOPIHr9aKt3CXIt0hE2H2JWgjtGiQR4Ee9mnaTp60zZBjumE84P9G4EqUB8DVV/S1pscVy4FtxCI+1SUMurTn2gMYBxjmj3Y+UTwkvIJtZbjRVSUN3KPJabTG9ZZUHiE+9uCD+EnNFYurpK3g1FulomlPvMSQqO8fLJ4zRaw2laXrhPlZQuS4ExwlQ9lhIynOO/JV+VT3Cwwri2W5TDDyeuXWgSD4g91ROcbplRg6Br96jNyGZd103KZeCvZkMJS+hJ/rJx+lVUv6WulyQ9HvKmXRID7kdxZbClDxCxgfI91V5eg3Ee1BnyoxBynsnlED+zmh8i2anaHZSHoN1aznE+MleAO4DAOfMk004vpiafk6W+0xdIbjK0okR3RhQBCkkfKki76eh6abgyYi3Ct6SGVBauqD3eeKBodMOQlTtgnW13Hsu22YpISfJs5SaP3aM/cNJQZ8u8KQ7Cd9YCpjQBWO5LgT3+Y+lKMeLW9BLa6B8uC0vVkZvcob4qypTZIPskYBxV9uzIe3NgPkZ3cLJqC0qN0u8C4LbLCjGWksrPPKhyPKo7RZZOspF6enaguMKJCmGM3FglKMjHUqxmtXFylRKnxjZfNshsMrMlDLQPOXnQP1NUouptK26QOznR1uJOFIiJU4fhwKNxtA6Si4Wu1rnOAe/OkLd58cZxR2GxEt3swLdBip4ylmOlOfmBT9leWS8z8IXNK3Fm7elq4To7bzbSrK0Al5GxXvjurpoPs9KQbWsOemW5LwebIz/AHqeXFhtpSycBKdx+VW9MzQgH0nD/jVTpL1dkRT932+SVlzGceGK96S9S3Ww3vSsa3yeyamzktyBjO9O8Aj6GuVOR1txHNdgDtU38qCh3ozg8+FPPpakIlXXQUpBBQ5ObWCPNaTWlKyLLfp7ekxNGwHI77rJFxGShRTkbDj86q+kz0fWh2w3jU7q5Dk/1dDiElfsJISOgq5/wgfb0HFPhcUf3FUyekJIV6Lbuf8A2EH/AHRSXgBa0tYrPY/RkjUMOC03cRblL9YxlW4jrV30NW+O3oRmattK357i3H1qSCVc9PhUlmjqmeg1DSeVKtiuB34Gax6GJjcj0dQ20qG6Mtbbg/dOe+h3TGKeh9luu/pGsLKdjDQccbR3AAkD8jQjQuu9T2rRbNqselnJ+xxz+UFJKDk+VGtDtpuF/wDSJe2lhbDocZQodCM54+lMvoQcz6OG056SHB+ZpsQA9BstTVs1TJlp7JxuR2rqT+Dgk0oWy/aef9HmrGLncW03S6SVPNs7ScKTnYfrRLTU0WvSXpJcyBuc7If2sj+NPHo29H+nv2DtcudZor82Ux2i3XkbjhXTg+VO62LsS71dXL5/wb4jqhudjPtsOHr7qsAn5V0dtxJ9DalbgB9kEZ7vdpR0Rou4uWDVej7nHkMQVPH1aU4ngnuI8fGhbPo29JzttGmn73HasO7BPaBXs/Tcfhmk6HsOej7VELRvodiXO6JdLJkFCA2nJOTxV/0vP6buno5cuCnor0hzYqE42oFalHu45x401I0TaDotvSz7PawUshGeitw/EPA55pVtHoK01bp7UmTLnz2mVbm476gEA9ecDmla7HTHDQSJLehLKmTntfVk5z1x3Vz/ANLkSS9rrRjjUdxaEvAFSUkgfeA812FO1KQlCdoSMAAcAVqtbSfacUgAd6iBipT3YNAaVpe0Tb7FvciGhdxijDTp6jwNK69H3P8A45RqcBr7O9WCCd3t7gMYxTfK1HY4ZPrF3hNnoQX0k/kaCSvSXpWMvs/tIur8Gmlqz+VLY9AbWfooharvCLuzPet80JCVKbHCsdD8aJaH9Gtt0a8/LEh2dcHhhUl7qB4Cqcr0qxEoV6nYbpI8FOhLCD/aJP6UJf8ASzcNwAt9ohgj/TXHtT9EpFUuQrQ9XTR+n71chcLlbGZMkICNzgzwOlX4NlttuwYFvYZOMZaawfrXGJXpOvr+5A1FDYAPSDbVrWPgVEjPyqkb3frmMl7VVwB7lrRFR/ugGnxYckd9cfZjJK3nGWU+K1hP60Dna70vbnC3KvsML70IWXFf7oNcabs9xd3dpYWQD1M24OP/AFB4qdFoukYHdc7PbEdT6rFSlQ+BJ6/KjgLkdKe9KFiCAYbFxnDuMeMcfnihUv0pTEg+r6eDKfwuTpSW/qn/AM6SHbfbNhNw1XKkAjOA9gfRAFRss6UQEqj2+ZciD17BTp/3zTUEK2G3/SxeHFlIn2donjZFZW6r69KFS9VajuP3frl7fB/Cy0llP+11xV1NwVGSE2/S6kNdxfkIYx8UhJ/WtJN2uKE7iqzwM9zu50/3hVJINglMO9S/fhoyrqqZKU6r6CrzGmbspCd8puOB3Mxxj5FVUXb+sq3PapcSOikQmEJT/dJ/OofWok5WUIvVxKfBSwP1AoEGDpyMkH1+9Pqz17SUlsD5DFQdjoxl0pXKjOOg443uHP0qmm3SXSFN6VY6e9LeTuH1BP50TbgXvbhn7MiY/oFePkMUDo3E+yx8Ji2uW9/SaigD86nF2m9I1hWEnop58J/3QP41XNquak/yvUQa7/5MylH97NQKt1o2YlX2TJV35k4P+5iiwLhnX7OVi1R0dehJ/M1TlXR1GTI1Q2ynvQyE/wAATUKEaWQ4WkNPSV9cEOrz9eKlTLtcNR7DTwZUOi3UNNA/PJP5UCKHrlrfcURPuM5XeElZB+XFZZ7MkmHpqW4o/ieSEg/Mk0S/aN5KSVMQIw8fWS7n5JSKr/bV0k4cjyUutZ5TFty1KHzUsD8qdBo3bj311WGbZb4nmtW8/lirP2PfHUASLm3H82msfrVQqvLqg4kXV1J6tyJDUcD5BBP5177PluDPq0dLni9Idf5+AUKKC0buWWPuxN1K8sjqgPIR+nNRtQNLLUpsSHpa+pT94s/mMVI3p64PK3ByO04fxxICAr6r3GjTOibpKSBIk3B1JGdy3uzB/wBnFFC5AgJs0NQSzY3/AB3LaSlP1Ua1d1KzEcCfVYDAPRSpAJ/2UpP60Wd0xp63DFznQQv8Tbj5fV/s5NeifZSypuw6fn3Nae+LDDLfzUrH6UtDtgdOpJ7+FMrjrbPTsYy1H6k1YaXfbkD2BuTZHcGEIB+ZzTZH09qyUkdlAtNnTnOZDqpKgPgNozQuTakM39mz3q+3S6OKwHEwwmMwgqztG1I3Hp+9RaDYFct0rse3ujshttCtq1Lm/wAEgc+Vav2NEwoWyymOw2rKUyCVuOeaueB4CmC2W6ywr/dVORW1OQ3UMst9opY3Y5OCTk+dNKGGRlfYtgnu2imkS3RzxdhkZG2ZsST/ADbMdIH5itk6YUkk5mu57is4+ldHCABwAD4gVRlvjOxvqOpq1RNsS2dNhC8/Z6B5rOaPQNNuOJKx2DfODhNEgQ6AEjJ8KMx2+xYCfxd9KTBbBbGnmkjLkhxRPhQnUNujRbnYQhBVvlEHcfI01lXtgZzjwpa1UtQvGnMDKfWz1P8ARNZ2y0gRrKKhq92YoSEZbfBAHmKUY0dpyXckrSlQExeCRyOBT/q5pty62gqOFBLxSMe9/hSRECUz7qQc/wAtX0+AqobCZUlQizJQ6Al5lzCVB7nae4561L20mASEvPRSBgIkDtGSfJQ5os22w4laZGewCSV7RkgY7vOqUK5xTG7JyQjKDtBWkp3p7ic/xqmkSmzKrohxB+0of3WM9sj71rHjkcj4VX+yo0kFdtlAZ52g70fTqKsOWxnBXHUuKvGQ4wrA58uh+lUXLdKaWp1LaHl5yHYx7B0eZHuqPypOP0UpLyapalQHUrmMFCB1cR7TePiOR+dMxUh2+WUoUFIctz3tJOQfbFBoV5ltKDTpTJweUODsXh8j7Kj8MUWnyCxdrRIj2+S4hMBxIZZaAIUVjjGQBWeS+JthaU030ULdpicpyJHmIZbjwWnWWpCFZW6lQITkd2M0Qi6XkusuC4zELd7FDDSmU4whJzk+dWXLhqDs0KbsDTYx/wA5mhKvmAn+NUGtSTX1LbU9a4jyT7SHis4+HTNc3HKz0Xl9PHyFntNwHnZbqu0SZJQpZbVtIUkdQRV2NaYrEONEbjlTLCw43kE4WOdxPjS1KnXf1ZTidRQkHdjbFt6lKH+0r+FCW7k0cpv8i+PsqP8AOtPjsx5lKAkp/Oj2JvtifrMMfjEeZb9tgBxcx+JH3nK+1WMqPiR1NDhqi0lBEQSZW3oI0dRB+GcVra4+nZTYkW1iG+oD+cV964PjuyRRntD7pJxjjBxVL0y8syfrpeEBTqR9SvuNPXZYI4KmwgZ+ZrRUi66ihuwFWtu3JWAouyXwogA9yQKKvqWlzPKk+ZrzbjQTkpwSM5xVxwwWzGfqss1TZQ1XJK7d2qc7mX21A9e/FQahktLTBiIc/lTkptaGwDlSc+0fgKmu6Q5Z5uc+ynd9Kh+1ltOxER4SpbikJU4UEDs0Hv8AP4VGZbTN/Ru4SVgi226S3ZG40S3zFTYslp1RlK2tL2q5CCTwMeVE4un5sZ5mSicmO8pTjkgJQCMrUVYBPhnrVCbcZcVr1yMcuLalNtFRKi04nkdTgg9MY4qJNwk6iaUtptTxbDS5MIO9mSQcLQk+Pfio/J7NuWNOmG1fYlukth+Y160zuWgFWVgHk8D+NWDeWVTC2zHedTtAU+lHsgkZAJoKmNDlSkrhshtqTb1pJKB2mQcYJ6kjFVYjdwT2DTKZgL7rTrS2hhKkYwtK/DFLgntsv3ZRWkWl3ydJ0+zOfnxYaXnm95jDcWEHruznmss+uz4L7j5UvtYKwlWMBYB4V5ZFWbZZZbUJcBy3w4jSHu0D6FBS3sKOCoAd4oq3BZt7RU5PcDCA4EodWEowrJwc+HdTuK0hcZNWzoekpHrekbVIBylUZOT3cDHWszNUWWC8GXZ7S3lZ2ts5cUSO7jgfM1z7S9mnT9LRDJuSUxGlKCEuqXjbnoAkpHwJzRUWrT9rdMWVPcde2qdLKcNez1yQ0E5+JyTW1o8p6Zam+kPa4lm32471qKUrlr25PkhOSfqKquSdX3ppILqoiVZCtiQ0k/XKiPgRV22zrfIYkfYMaOFmMiS25sCUO7hwSRyTx30uPanvcWNZ5cmdBSXpKi+ylOxPZA7SnJJyc88Ypcm+kINxND9q807cpzjqgMLQjJBz/SVk/nWfR3p23RrO5IMcGSzcpIK1HOSHFBKj57cc1T03KZTfGn1pkvTLgt5Kn1ScoSEK4T2fdxjBGKYtFuJIv8cdY91WMf1kJV/GhN9MEMppUu/OtIucY9SOP9o02Gkm5FxfpI7IklsW0FI7gdxzTQwZqxCXH2EKWlGYbpyTjOFoNS6duMKXcb0mM8hwuSy6nZkgo2pAVn4g1bl6bts+4+uy21vLyMNrWdgOMcCiTTDMVrs4zDbSR0S2kAD6U+WqHx3YE1FBuNwcheodmkNqJUtRwU58u+o7VYHLdORKkSlOPJTgJHCADTG22T14PdXnk5UkZCgDU2+iqRjPXP8A+Ws4wM469KjecSwy6+oZS2kqIHlzS+9f7kqO1PbYYjQtydyFguOOBXTGMBP50krG3QyY5HPzpihr7WM2rOTjBxQAbcbunHjRO0EpQ6CcgEYosTCZ96vE81jr8q9TIMHmveNYJx8Kz3UDK0xG+E+nOMoIpRb5QDjginGQkqjOpSPaKTik1OUpAPGPyrHL2a4+i1JQGVBPJykHmoByQelWJygp5HOcIH1qtnoc4wazLPBW68IBI4inj+0aXtNpzY0kcfyh7/vDR1GDewe/1T/xGg2m/ZsSCeB6w9/3hrr9OYZ+iIJzdZAIOTLT/wB2KJXn2bGU84DjfP8AaocDmeo4JJmnp5IFE76AbIoL90uNjPh7Vbt6MfKF2+r3R71gYxcE5+opomHOqPjF/jSrfcIavg6f5RSB+VNE1Q/axvnkxCfzNccumdS7CjXQHqK0cWUIU4ByATit2j92RgZrXaVM7Fq3ZBBIGK50WyRhztWUKVwSkH4VMkYIOaHvF9lkCMls7RjC++pbc/KdGZMUN46KSvIVWqZDQNuZI1zY8f8ARJHP+zW+k5i4rTQUMNredSof/EVzW9wQf2wsqx09XkD8k0PtBxDaPd27nX/tFV0YlbMcjpBGwXEC8znMFKULdSSD1waXdbOtv2u7uoQElVt54AP88jrV6xOJMyeQMZceHzzQvVaVGx3VWQMWz6/fIrWtE3sKR8i9SFHkC2PYHhRe0EKtELP+oScfKgrC1KulxOQC3a3OPjn/AAoxZ8/YluUccx0foK45nSi3cE7rZKBVgGO4M/2TVe1bkWa3pSojEZsZB6+yKIONh1lbSvdWkpPzGKXXGLvAkxIEWc28lxtfZh5vhAQEjBI+IpMEDJwH/GvZBggeqOdKv65UI+mlv7C52byFBI6qPPFVJgDXpMsjspSUBuC6p1Y6Dpn5UYu7UW/2jsoUpqUjtULIYWFHAPh1qmtxHGWpIRheWJyHWlRX2nVTgdjiOBho55rotqTt0/EAA4j/AMCaVJkRUSPdQtKkJcue5IIxkdj/AOVN0AhuxxgeCI6c/wCzV+p8EYO2c4NtS+GZqHj60pCnFK4PIWRjI56edNRfXJ0ilUglwFW1Z78A/wD5KVY1mjSWWpTa3mvuVuns1kBRDneKYUKxohax+6o/nRmSSiGJu2E9HOFzTEMrJKsqHP8AWNAZWpNSxZ8laI0OVBD6m20glK0gY6+NHNBHttI25fjux/tGll37XMlxbbEd+MZrgbSFFChjrk1nhgnN2Vlm1FUNenL/APb8d1aobkVxlexaFn9Kmm6jstvuRts6a21ICAva4OCD05odoxPFyUUlKu2GUk5xx40G1nJtvrt3jS+xL+GFNpcT3bhnnHH1qViTyOI3kagmO7TcKY3uYW26g97SwR9KUNRstr1E3a2hsjpZS+6kDhRB4qbR8Fm2au1DFjBtEdLEZaUtqynKgo5FRXdXaa3lJHUREY8+aIw4zaHy5Rs1iKA1hBTkAGMv+8miuk2kMS9XttA7BdAee4lPNC4bR/bO3KUOPVnP1TRXTbqjddYN8BP2kk5/s10R7MpfEOe0fCsgEZ56Vg8A1gcA1ZiBLErPpkuKTnmyNEf7Ypm1rcPsjRl2nAgKajK257yRgCleyKA9NEnzsSeP/iJpq1lpsau0xIsypBjpfUglxIyQEqB/hQ6saujhEPSOuZvovJRMjIsim1SRGPvrB5NXb7Oen+i7Rl+7NTv2VKSl/aMkBKgf4V3iFao0KxsWpI3x2mAxyOoxg1StOk7RZrO5aIcQGE4oqW0v2wc9afMKOR+kLWML0kRLPprTIckSH5KXXVFBAbwMYP1z8q6nraBIm+j+7W+K2p19cPs20p6qITirtu05ZdP5XBt8aHu6rACT9TWZOpbJBBVIu8JAT1HbAkfIZNJv6BIpaBgvwdCWuHNZU26lja42rqK57cfRFqaHdbgnTGoEw7TPUS60pZSUg9R/5inh/wBJenG+I70qaf8A2WMpQ+pxVCT6UI6Gt8e0vlX7sl1LX8TTVg6C2ltEQdLaUNiacU6HAovvHguKV1+XhVvTGl4Gk7Qm2W7tCyFlZLhySTXPJvpgmlRS0m1RiPwqcU8r/d4oO96RNRXAAtTpv/8ATQgkH5mk4thaR2GHpqy29mU1HtkdDMpztJCVI3BxXic1ccnwIiEoVLitJSMAdokYHhiuDPP6kuC1KLN1fCh/pJPZp+gFV27FdgN649uiHqC66XFAfM0+AcjtcrXGnYqily6srUPwoJUflQl/0nWhIPqkOfKV/QZ2j6muWqiNM+3K1JFbT4MNpJH0BNRKZsju3tJV3uIJ42btp/MU+CFyZ0N/0pvhDnY2YMkdDJkJH6UvS/SrfHVgNS7ZGT4NNqfV/ChDcaGwN8XTjij4vr28fPNbLuz0YDsmLRD/AKKlhSh9MU+KFbN3dVamuaSkTbw9z1jtJZT8Ocmq67Vep69zsN94kcqmTV/mE4FeXqRxxW0XfKv3Y7BJ/MVEqU7NUSBeHCPEdmD+dPQWSs6XmtNne5ZYnf7DCVqHzUck1su3xWiEydTvJUeqGVBIPwwKrepSS7luxlxX770jk1bbt19Wcoi26Ok9DsKyPnQIgNu0wpakOomTV9TvK1A/nirkVFtYATG0v2YT0U6hCfzrRVrnDBlX9LSe9KdqRVV6BYGjmbennt3d2qiD/s0AEjeZUdSkhFtjI7iXcn6ChzmpVdH76jIP/Nmfy5zWrSdONrSWLZKkHuWlkqB+ZNEUyg1zC08c/wBPaj+FAAsXT1pW1Dd3m7uoxtSf0rdm3SHgrs9ODAPHrTm/9c0UM7UJJKYcKMkfvrK/0xUZVfn0nfcm2cn/AELX+NOmFo0Ytl+JAbYtsIeKU5x8gKtKtU/ar12/gAjo2kJx9Sarm1uvketXWUsd+1e39Kkb09byeWXH1dQXFqVRxFyRWcgWZlH8svMl4Ec7ngB+QquU6TYUlaIZkq6BRSt39aZI2n0lIKIKNuP3B/GijdheCAEobbGOg4/Sig5C7bZMB6SmPEg+rKUgrTlkIyB1odPv85u4ORmWwlrcUIVgqKiOvApuRbCjV8JokEiEvKvnQm3xEHVTSCCfv5AIzx0FIdgIS72VAKXIUknALTITj6k1sIlzcyovPrOcEPPhIP0FPM+0tlALLJJHUjJqo0IsQH1lxhpWeO0WlP61SSIcmKP2A4Vg7WErPXdvdz9TiiDGm3MEt7mjj/QsoRn8qML1VpyK8S7cmXFt9W46S6r6CrjWpDPbBtWnbrL3D2VLa7JJ+ZotIaTYHGmu3bw927gHct9Q/ukVZGj2XFJIhRlkcZW3vP1OaLtsa6lyAI9jttujkcOSHStafkKINaT1PK5n6nDIPVERgJHyJpOaHxbBTOlnmkhWUMoH7qQgCtZLNogpT69d2QfAvbj+VHk+jS0u7DcZlynqSc/fSVAH5CjMLSNgt4/k1qipOc5Ujcc/OoeQagc8bvdkXgW6BPuSirA9XjHH1NFmGb9KT/ItLdhg8GY8EZ8+K6IhCG0hLaUoSO5AwPyrcJyCSDgd9LmyuKESPYNZvFfb3W125sqyhMVkuLA+JNXRoNmTk3W83SeFcltT3Zp/3cGmR24wme1Dk2OksoLjg7QEpSOpIHdSVJ9MWjWZjURmc5JccWEpLLfs8nHU0rkx0hlg6V07ZU9pDtURgp57UoClZ8dxyatKuRcTshsLkkdD0QPnS25r2Edf/sk/G2rW0FtvKPsqJGQMV4akmtellrThUgQFwu1S2E/iB60qY7Dq4k6U4UyXQlA95LXA+APfUTFqtadQokIiD11loDtcngZ4z3Z680n+ia4zZa9UInyVuli5KwXFZ2p5/LAp9tLaihyS6PvJLm/4JBwkf/jxoapgcituDfbwtSsqXclkk92MU+Nq9k9/fXPoWPte7jJBFyc/hT8lzs2Ss9AnPzro8I55dkE+UW0BDZwtX5VSRlSfaNRklxxTjvvGr0GL26skYQPzp9Inst26ECsPqHKfdFXnHEpBx1J4zWyVBCCRwlI58qHOTEl3nOD0HlUdmnRYSrGcHJpd1KN1204cZxNP900ZEltSwlCSR3mhGogkytPL7vtDH+6aljRBrJWL7ZE4/wBG+cj4ikqICq4XfIxmcsZ+Qp21qlSb7ZVcYKH0jnzFJMQgTbtyc+vL7/IVWMMhcU52LD/af6pWT8qNoSG4dqXHtbMli4MtiWlxvf2vOP7OM5+VApKC4hSeoUg/PiuiaOyvSlv/AKLe2jK6QYlYuzdAp7R1en5y4Lw5MOSd7R+B6gUAlt3KxqCb1b3Gkf8ASGRvaP8AhXUnZludu6bUt5InhrtkN9FbemQaudkeyU28AtCu5SeCPOso5GuzRwTOSFMO5R+rUlo9xwrH+FRLhvtRy3FlrDYGA0/lxHy7x9ad7roC0znfWYfaW+Uejkc4SfinpS1JsmpLOtReioukRPPax+HB8U99aqcZGbg0A/tKfCSO1bcZT3lP3rQH6it/tSLcmQifEbfR++37e0/qKsplwppDTL/ZSArCmHx2awfDB6/KopNmZcdC1NKaX3LR7J/Kq4p9C5NdlQ2UOoK7RcQoH/QPHcPhnqKrPrlwiVT47rWB/PA7h/tDu+OatPwJLKS62tL3ZjPtewsAeChVu33R5Fuujs9JWmG224EnGVJUjdg9xqWmik7AiIsZ58SYxKH8cvMKCFn6cH5ii8S/3WAdsgIuDSRx+B4fwNavRLJLWlW9dvkq6K91Kv8AwmoXrTdIaB923OinotB9r6d/ypDGGFqG2XFQQh7snu9p72VA/Ory2yOh48DSAr1aSS06AF5GW3xgj59R+dWos+5WsBMWUVJ4+4lHcn4BXUfOgLGqeC5AltZIKmF5A+FLTrExyE2YrLyzMiNobcaVjslp7z5YoxA1NAfe7K4NrguuJKcr9ptWR3KFRW5+7sxGm4trStCMjtXHgEY+XWssieqOr00oK1Jm7Wn56pJjvLa9SbW88hwHKlKcHTHcAaus6QhgKdccdDq22g44g7fbQPfHxrQfbr6QHrhGi5HSO3k/U1suzNPtgTp0uSrvBc2pPyFZcMj7Z0PPgj0rLbk6x2dltsvMo7IFKAk7lc9enjWiL1Lm5Ta7RIWjude+7R9KzDhwY7Z9VitI2nrsyQfiaIofUopCycnpmqWCPnZlL1s3qOgO/Hvyo0l+ZcY8VDaSrsYidysAfvH/AAoorS1lRp9F2Ql6c+ptDrbsxW8AHn3en5VC72jwebV7ikKST8RV2O1Ak6Js7dwuCoUdsIQVBeO02nASfpTlFRqkc8sspdsDqWl+3qcmBz1ZFzbQ4VvAI7PJBwlPRIFR2GQ+i7KQr1xUeXFcbYDbW5LqQ84lG5R5ACAmjDy7RaHZtxMCM7HUF57MlSnNvUYPFSP6tWpUVFs7CPDW8GzKcSS2gbEqQk493duIHwp230jMuaO07KsctbigEw3ILaEtd7bgzuHw760mWPTzDaXrzKjvM5Wy2hYBSCs546+1QeWu8sruLirm+67FuSWm84SC2pAI4HXkkfKh2+OxGiuROUR3EOrcjtl5wOnhYKTxnIqeLexDJ9p6ctE2a/BhLXcGWcFQSR2oTgEJJ4yARnFG9LoDOodStg/z77MkDvwptI/hS2iyz7hcpU1tt0xpCVpQ3JwjsypKTvA7iTkH4Vm9/bELVqfUFlr1i0NJeKTwFpUrPdzT0vJcIuTpHSX5LEcZfebaA671AUlXfUVij34XJM3t1CMWQ20M5IJPWlNVlW+4HLhPW6s5TjeT5kZNUhPskBt51MZ5XYKS2pa0cEk448an3EutnXH0kquToY3tbyZW37LsyzuGcvnnHl51Tsz2rb9JmOPTmY7UWUG9iEhOAAFcjnOQcdajYuzq7wqM2lhEJBLYJOFrVtByB4c0f0ntDl7RjG6SlePigD+FEZu6aHlwRhC0zfU82TGRGQy8WkObyvb1IGO/u61Hp1bS5VxQwvchLiPxFXJSM9a31G12ku2JUMoUXAc9MYFb2eO2xdLqGkhKQtHA/qCtP5Tk/mCcw5t8of8AVK/Q0sSYgVp2O92qwAGvu08CmmSnMGQPFtXT4GgzjP8AyYaCgc7G8fWlBhJB0gFHy4opZ1+04jHVINC8+wkeIHWjNtYUy2pa+CsDA8KnyU+i/wCNeyB3Vgda8c54pkmte6VkisdaQGFcZ56d1JysF9R65WeMedN7ighClHgAc0ppyZAUOm7IrHL2a4zMhIDvFRpHUeNTSFb38nk1ojlwnNZmhUYP+XlDH/M//EaG6ZGdOt8D/OXv+8NE28/tCsEcep9f7RofplP/ACda/wDeX/8AvDXXgOfN0axf/T0dOOVzXPybFWNS8WR7uIcb/vVEy2VaktxHGJz24H/shU2ov/RDoV1Drf8AerZmXlC3feTqIZPF0SOfgmmecQdZMJ4z6krnw9o0tXlAck6jbAPN1Tnnp7KaZJu06yYOOfUlf3jXJLo6kXnnH2WdzDCXlZ90u7Pzwaou3WdGQC/Z17SrH3T4WTn5CiI8+Tmo3g4VpQGkqbVwok4KflWKLZDHkmY6d0OXHWlJG19AA+WCaLtI7NtKfAVUaCsAE5NWUqwrKyAO/JxVLZLBVwITq6xg8bmJOM85wE1StTKzbWnQnA7Z369oqiU9Pa6ksjjagUoRJCtpB6pRiprJCUqwtN9D2zp5Hf2iq6cb4sxmrQv6fH3809/aO93nQ/VO42O8AAgfZQP/ANZNFLIhSJMxKsn7x3p3c1Q1EntLPfBhWTaE8jv+/Fa3+Jml+ROyoi4XjCc4tasHx97rRix+1p62k8H1Zvj5ChUZIFzuqepNtUCPmqjFlH+QIAT3MJH5VySOpBZa0ttrWrO1CSokeAGaXXrzFNyiznI81uP2CkpdLOUndg5yCfDwo8+N0N7Pe0of7pqlZiW7JCAJSOyAwDT8EIBF1uT6UrO4j22XLe4UnHCh8DVnUNkszMZckWwh0rAKoa+wVk9+4ED61BJIHpZsviYTufypkkojyA4w+G3Eq6trwQflROTVF40nYioMtgdkxqF4NggJZvcbtU4xyQtH0yTRhu+X6IhKJ2l1vx9uBJtLyXkbe47TggY8zUkjSNrcQ6GBIhKdBSVMOqxzweFZH5UYhxRDjMx21KUlpAQlZ6kAYFZzyprqyo42hWjTLC4pMJu4pjOpZU2GpramlDKs9SNv51begPQtHuR1FtRSknLat6SCod4q+/ZZjxIVORKaUc9hNZS4n8xVC4WC3R7fJft5XDlbCC7GeOzd090kjGe7FVKakkRGDi2FNDxjH0nb2/Z4z7vTG40JYR9yx7JUDPez9DU1ii6mZtcZ5m9xZiCn+bkR9nOe5SeMfKoXbzIjAx37MFKaWpRMJ4L2k9SQcGrxNRk2LIrSLGkQpC7tu6+sZH0oVq6M241f3XMLHbRmynbnhS0j+NFbZfrQEurbW6yVkb+2aKADWLhATd4VwTGlNuGW+y8AhQ4CFpV/CiEqyNsJK4JGmn2QxrrUDSUJShMSKnCRgAALFD55KtbThj3YqAPrTDbrbIY1be57iSGpTTCUKI6lO7P60GmM51lclkH/ADdA+PNK7yNoFqKRvDd7PUUNO0EuR1e0RyMEVb0qM3TWZJzi6Du7toqiztGqbelQP+bOfqKJaUGZusSfZ3XIHr/RFaR+RMviGVJwBjGDUfw7qHydS2OGotvXWIhSTyntATn5UHlekTTkckIkrfV4MtlWa1owKc2+s6S9Jbl5uMWWuG5aRHbWw3v3ObwceXA76vyfTE2kJXGtbKWyOsuYELH9hCVZ+tCHfSPGlo7FqwTnkuewA8lKUq+tA3NRtwnZKo9mtUHYgEBC07lKPwFPih2MbvpSu8sEwXIwH7seA44r5FRAqg/qPWNyWSgX0oI5QotRmyPkFK/Ol1zU10XHadcu8eMXTgNNsKUofA5wa1Q9PfUN8i+y8/uJS2kn6ZqqQrYUNpvjmXHhFYV4y5rsjH1IFVFwI8Y9pL1Ha4qwcn1SOjd9TuNV02WVJ3OGzKUT/wBLmL/MA1bRZZDaQpKLLCIOdyWgsj50BZWSrTjjh7S+XSe4e5G8D4YSEipUotYRiPpS4y+eFyANp88qUT+VSqaSn/OdTun+jFSlI/Q1UdcsLiSFmfNWk4KVOKTuP1FAF5u4yYqcN2iyWwEcKdkJUfoAKiVqGUolt3UMQE/hhw1lXyJyKhakW5tA9V0+ycDOH8rUPrmrTd5urrJEKKhkp42tsE4+XFMVlZfbycJJ1DcArnKEhsD6FNTt2eYU4TYstn8cyYd3+zg/rVjGpJrQDi5bSvFOxrPyO6s/s/cpKSmU+nPeVPqV+QxRTFaIfs6RDOS/ZIAPg2Nw/MVo6Y3aJbf1PI3kfzcVnAP+6f1q2zo8dkEOSAccgtMAn/f3UWZ0wlSA2UynU9CFLKR/u4p0LkLa2rIwoOqj3WWvwW7gHzwpYFZXNtTBQpmyQ96jj+UOYWPohX605NaRZS2lv7NZUjwdHaY/2s0TYsb7aMIbaR4bQEgfQUUHISkT5riMw4beR+FEVSj8uUipoEq5rvLUObHdaQ6wXAl9kNqyFY4wo09tWeQogOPYT34yapOWltGtYO5eUeoLypQAGe06UnQ02xBclzZ92VFRMeiNB19H3KU5+7UQOSD1xU50827gyJs6Sv8AeW+Rn5JwKkZSzH1OpTrrCWkzZ2d6wB75xRtd/s8cjE+MMfunNNUJ2CUWCGlODCSsD/WAq/WrjduS0lAZhIQn+ggJqR7U9u3eyt97cMjs2VKz+VZj3p56W2iLYLtKxyMR9o+potCpssm1yWkArCUZ791at251SjhweeBmrziNW3MbWtM9gO4yXwkH6ZqdrT2s3Wigos8M/vFxTh/QUuQ+DBrlvQnhTqlccgcUUh6bSYinnkLxjKUnwrI0LqZwAuasZjqPUx4QP03E1fGgHn0p+0NVXmTg+0AtKEq+QTUuaKUAMtEVnJLLaB4qxx9ahavtktjW2TeISCokkqdBx5AJzTEj0YaVKiqRBekk9S9JcIPyBFF4OktOW1KUw7FbmgnoewSoj5nJqXND4CYjWthcWlqG/JmLx7IYiuHPzIFbftJcngfUNHX+QQcAqZQ2D8yqulIAbAShIQO7aMfpWxBPJyR50uY+COYtx9bzZ7VxZ0rDguJaLe2bcATg9+Ep6/OtYeg9XIneuKvNpirK1rw3GU4UlXXBKvKunEJQkqUQlIGST0FRsyWJDHrDLzbjOCe0QoFPHXmhyY+KEZXo2kT8fa+rbvJGc7I5Swk+XAzj50Qh+jLScQlRtnrKldVSXFOc/M0w2u7wb1BTNt0hD8ZSykOJ6ZBwaG2rVcW6aovFibZcS/bNvaLV0XuGeKVyCkXodhtNtx6nbIkc+LTCUn64q+AE8A1zv0g6y1JaL9brFpmCzImTGysKcGendjiht1ma9tno1v8Acr9MQxPSEKjmOAC2nOCKOLfkd0dXGRnOa1ddbYZW66oIQhJUpRPAA6muCGHq7RYsGqXdROXGJNcaD7C1nAS4AcHPxru7rTUqMtpxO5l1GFA96TScaBOxDuPpq0VABDc56YoHG2Oyf1OKq6t9La7JOtsCzWJy4ybhERKaKlEYSrOBtAyTwe+gvpF0hp2zQbXZrHZ2Grhd5iW+05UrYDlXUnHyq1qdcDS/pk0rNkvJjw0W0x96uAAnOP1q0kTsne1nrZfo/wBQ3e52oWeRHShUJYRjIJ9rgk5x/GgOr7LqrUWlGNWNX9xiE3bkuqjocUkuK7+AQKb9WagterPRnqJdqliUlhkpcUO49azbf5T6CG2+oNqI+lCegFfRugoUbQcvVqrjMlTpdpeBQ4obEgjnzzx40a9E+jNOvaDtV2dtMd6a8FKW66ncdwUQMZ6cAVd9Hn8p9BzLajkqgyED/frnfow0jqTVFkizEajdiWmHLLYipUckp2qOAO45qr7Aj9KceZB9KS7tBT7cNht9Q/opPNOES5N3X0x6eurf83MtG4fE4yKm1JBam+m+BAfSFR51tcbcB/FxSRo9+TavStatPy0kG3uOsNqV1Uk8ijwA+ejFHZ6w15EUnLYltnH9YKzXUWwE7UjgDApU05ZYNp1hqV5i5tvybg6285FSRuYABHPxzTV0586yl2UjhsFQN6v6c4KLk5x9KfC2HYreVYGAcCk2UyIus9RMJGCqQl3p4inOKntYrOO9IFdKekc8uzRqIJL3IKW0jk+PlRZttLaQhIASBWrLYS32aRyDwPGpp5TDiDJBeX0HhUtjSBkyQVK7Jo+wD7XnVSTEWgB9ThwQEhGOPjmsKBCCQeTyTUz2Rb2gCCB580AQIG0ZTyao3xRUbBxz9pD+6attOg89/fVW+AH7AUOv2kMH+yallRPa4VtulmOMnD3d0pFtyQqZd1YwfX19flTzrjKrrZv6r1JUBOJN0857mfoKcAydFvbwAcng06+jpxTuioRWcqysfnSYs42jGBg9ab/Ruf8AkTEH9Nf60Zegw9idra5SbT6ZbPcGRllhtpL6u4NrVtVn5GjqtQXCFrDWym3i7GhQ2nWGnDlCVeXyodqKAq9ekPUUBIy6rT33X9fII/Ol7Tt0XebRrC5ODDqre0hzyUkYP6VFaNL2OelfSJNu0mLDvNhkQnZCN7UlAJaWMZz5fWna33GHdYyZUCQiQwokBbfQkdRSRoPVrF0sce0OQpUaVHhEpLzfsOJA6pNULS+7b/QfdJUZ1TTye1UlaeCCV9RUtFJnQrlZLVd07LhAYfI91SkYUn4HqKWXtByYO42C7qQj/ok9PatjySrgj55qWw6hmuX42+ctK44skeY2rHtbsALyfM0VtWq7VdtPNXpt7sYi1lGXeCFA4wadyQqTEW5GTbGH0XyySoPsEJlRvv2FfMcj6UHJYfst/cjONOoMJjlo784bweK7YHARgEEKHyIpYumgNP3Nxb6IpgynBhT8M9mVfFI4P0prJ9k8K6EGXaWir7re0CkApHKD8UnIqkItxt8jtYjjiAevYqyk/FtX8CKb5WlNSwk4YkRruwn/AFn3TuP0JoK7cGmXVM3KJJt7yeCH0ez8lDg1qmmQ1JA9d0ZmAN3SA09g7e3YHtJ8yk4I+RNV0wGnWwu03JDqDz6u/wAnHhnhQ+eaMuQ2ZaNxS2+nGErHOPgRyKHybG26rtGXChYUCN/OMeChz9c0cRKQMW76qOznxXImeBvwptXwUBj6pFTstOMLD0GQ9HXjqwQUKHmgkpI+BBqyH7lBRsfCZLWMFLozn5jr8xVRtNpklXqzjlqfJ3FPVsn+qePpilspMJR9RymFYuMMPNDrLh8hP9ZB5HxGaNwrlEuLXawpTMlGOUpV7Q+IPIpWeROggLfjpksDB7eOSrHnjOflk1VPqEt4Ot4Q/wBe2bVscT9OvwIpUOx0U6406VNpIz1CqtevNvJCFIUh3vH+FKkW73aGAlWy5ND9/CHgP0NE4uobdNUhpRUw+erb42qB8qQDAwoKUSRgkY8c0IjPrZs9snuIQtiM7JZCXWS4gOFR2kpFE43sut4Psk858K1s2o3bQqdb2rTNkrTKUpBQkJRtVznJ86iV0Mj+xL1cH24yrcttoqckGQcJZO9IAQBnOQQeMUXhaDMZi5NNXN2PHmvIcU22gKAG0BaDu45I4PdVeTe9STCUseo27PRSiXV/TiqCrRJkpJu16uM4K95HaBtHyCQD+dJKQDZLXpu0B1U6bFZCthUHncnKBhJ2jJzxQlOtrKlbiLHbZM1xZ3uGPHDScn8SirBx54NVolpsttKVNW5lLnc6pPaLH9pWTVK4qCdYNo3fzsQkE+INTKKStmuGCnNJkUrX959faiqRb7UFrUk5KpCzgZwCMDJ47qXZ0y8SQw5c5ip7shTakKW/2ASgqUFNEgcDjOaJOQHo7qZjl0bEsFwrU02DuTgDAHOMAc15tNjixn/ZMre5tcS4d2043hPkPa/Oo5/SO2Pp1F7KMRmYjVLLzau0hLkDekL3paIQAMHvHnRKdYpVwmS2+0WxGdfQtLqFDcAE44yD31kzZ7aWAwxGitOIJ2jCunQDHGKDyLtIkMSFPPyEuOhSG2k4DRCcZ5HIPNRUm9GzlBRp7C7Gn2okxlyTcwvsiHgyrG7clO3dnrtwASPGmDSr6V326stKCkKjsvBQ/EDkZH0pOXHZXcIhRGbMZsIKnI6lOFBO9OAo8lPHPyq/Adu1pvMcWzKFuwENu5Z34CVHHeMdfOqXdtmWVOWOoo6NNtMmbJgOJbBbaUorJONoIGKhcdtdnlzpEy7RG+1WklAVuUjgDBCcnu8KUZTN0kMLcul1WpoHKi88TgeB2bcVUjNWZt0Eye2U62tYPCcoSOeUgKIHmTVvJFa7OePpZvb0Mdy15ZbcnDLE2ZkkFaUbW0n+keoB+FaWe9zNRtBUi2piW9Te8qTu3NkHhJJAzkc8Cg7UhidZJrjMIxh2B2FYBUtBTkHPXHxp+jO77JbDuz/JW/7oojNNdCzYfba2ZQUqKCnlJIwQKZAMAClxCsuo5x7Qpk6cUGTPAc5rwOKzWMDxpkmM4ArFanI5PStUuKUcYpDNJ3+ZPDp7B5pTZWU7D8KbJqgiI8TzhB4pUQkFI8R31jl7NcfRK8AHcDpitE5C04PfWFr3nnmvJVu5SMGs0Wbttf5Q3qWkfdEYKgCflS/pm5R2bUiM9Hl5TJfJcQzuR/OHvBpNDsSbqmFKvU3YDHcDocdKQcLIBGDTGzZtIvqIh3MNlRyRHuRHPw3V1Q/DZjL8tBtMyzLvkVxqekLafcccSptaSncgJ8Md1WL/ABo821KTEmsuLU63gJWM+94UKRph0g+p6mugSeQne24P7tbrsd9jKbcjXaMtxCs75cEE5+WKv3ER7bKcxo/aWo+Mj7SSef6qaLyWyrWkdecj1JQ/3jWkK33NT8hV4FsdaeV2jrkZKm1EgdSCT4VRhKuWt7w8qyOm32eMCy5cin71455S3nu86xceT0a8uKGNW1o/eutt56BawnP1NeW420wt91aUsoBUpwngAd+aw16MtNBrElh+a6R7T0l9SlKPj1wPlVCb6J7c6A1b7jcIcRZAfih4rbcSDnHPIpeyvLE8oOgO37Wau1sqxbLMFEeuOoy49j9wdw86OI9Gtqc9q4zLjMcPJK5BSk/IUTveptPaKt7CbjKbiMgbGWUpyogdwSKpWD0maV1NOEK33H+Un3GnkbCv4eNbKNLSM3Kys56KtPBwuxHLhEdIwFtylHHyNDn29S6Cb7Vbqr5Y2+VAJw+yM5J/pCuj7gAVdw7zUDb7EwLSy8y8BwoIWFY+OKLAUbQmJPWi4W1wOxJCFL3g9561Bdra25GuDKXmN70DsQntk5JCwrGM15fo1SudJabvUyHZnXe1EGKdhCj19rwPgKs/8U+jyk7ratSjyVqfWVE/HNPwLV2U2IimZkpxSeF2/BV4nmr1pb7Kyw0k8hoUHuGh71pdp6bpS4vTGQCpy1zVb0qT3hCuoPWiOnb3Dv8AaG5kRCm9pLbjCxhTKx1SfhWGWLSs3hJPRadcKgWifZ6GgCGbu1PdgwLuEtxEoUW3WgQQrOBnyxTA8gA57yelD4zeL3dHfENJz8M/41CkVQFlKcT6VNPBwguGI4FFI4J46UXuUJb0xxw27tu7tEPFCgKETSR6XbCOifVXMU5OlDfaqWQhI5JUcAD41WR6QYldigtbkJCWWl3iI4rhKlID6R5k8VsjUEtt4RW7pBddQPbEhlaFH8sUTj6os8q4ogsTQX3AezCkKSF467SQAT8KM9mhzlbaFD+kkHNZuVdovjfTB1uu7z7qUvMxzgj2mXwr8utKf2sj9lprCWJDqy87lSEewML71U4uQIbT6HWojKH88KSkA0pxE40JMCuAXV8Dvy4KE0waYUsN+ZhWONGmxpTBba3qc7Pc3gnxH+FW/tHTd0ClGRDXuHJX92T8zg1popRc0nCzz7wwfJRotcIFpWypc+PE7LvW6lIB+dJuPJi3VmI0WE5HLcYsutHuDgc/iaqSNMxFuqcbYDCynblslB+WKic0dYXkAsxOxB5Co7qkfPg1p+y8mPj1LUV1jgD+bUtLifzGfzotXpid+USJsU2KhKbffJTIB6PAO/rQ5xVzM6c2tqFNfYCQ8polteD0z3VdciaqaV/J7vb3gB7sqKcn5hQpdiTLyzfb8X7fHfW4lpLwiyPcIBxwR3/GtIWyZaCReQxLZmPwJaHQgtpKEhwAHk9PhQm5WW1X12U/Dv8AIgOyDl9CVFCVqHHIIFWWryqO4yt2Fc2ktghSeyCgc9/BqR7WGn1gIlydo93EiIsAH47f41Tk1K0HG0K6/RleGll23SrZNbSOApAKj8VDNV5NrulogPrnWWU0ENqIdjkKSDjqR4U9xP2enbDEfiKCVZxHk7PyBo9cENjSF07NZUj1R32ivd+E99XHM7ozljVWcmTY7Uza4UycZstT4BSlKyecZJx3dKrm46di8xrKlRJ95SSrP5Gjk2O7F0tZ3V5Sl2K5t4x/o1U0W61Qp1qbQEdipKE+20ACOPhXUlZzN0IjtwduEdDLdlCm8ex92cD4HjFSQoGpWvu2HFFpR919Wdo8jT0NOS22ymLdnFDuD6Aoflio2bJdUOgPiO6D+JslJ/2T/jVUieTEwwZEy5NQY7s52epClrYUdgQE94PRQq0nSb7iUvOWec/nqWnQpJ8enFNlxtHbXuywH1OR/X2JMfek4WnKCcg+PFMdis32bEctzUt+O+26XMpUMLB7wMdKzcqejRK1s58xp9bQ2p0tM2546VdbtEpJONKyleG4p4+tdPYMpEjsHpcdwjkpxtXjxxmrhdbQsIU82lR6JUsAn86XuMOCOWmHc28FrScrI8HUp/hWRHv5I26Uf/tSh/hT1qtV7bs2+wLjtzEPIK1SDtQG8+1k93FV9Li9O/ab92lxpLDkoqgqjrC0hrHTIo5urBQQqMwdRq//AIXaTjoVyv8Ayq19mat2jsbJam8d7jxNOkW622bIdjxJsZ95r+cbbcClJ+IFVjqexpvQs5ukQXLGfVu09vwx4Z8s5qech8ELabVrYgEJsrHwBNRq0/r1xY/y7a2Ud4RHJP60Wm+kfR9tmORJl/iNPtKKVt4WSkjuOE16f6SNH2xDKpd7aSH2w61tQo7knoelPlIKRRRpXVSk4e1Sgf8AZxhWyNGXjd99quUtPglpIqad6T9JQbPEujtwWuLLUpLKm2iSSnr8KKaZ1bZdXQnZVml9slpW1xCk7VIPdkUm5DpAdfo+bfXuevl1UfBLu0VG56LbA+QZL1yfI/elqH6UxaivbGm7BMu0hCltRkblJT1NBJeuWG/R6dWxoqnWuzSsMlWDycdaVyHSJWPRzpJlABtDTnm6pSj+tFWNN2OKkJYtEJA8OxTQPVOsJNhiaekRorbqbpMbZc7T8CVAHjz5pb1BrfWLmo7tG0xBjLt1lAMpbw9p09SB/hRUmGjqDUZhhOGmGmx/QQBiphuIxuV8Oa5zadaz5/pFhW57LUGbbEyG2SnG1zv5oNqvUFyeZ1+qNcHkMW9lpplLasdms+9gjvp8WFo68RtGCMeR61AJ0NT4YTKjl0/gDqSr6ZrmukNBTLfBY1DI1LOmuvW4uJZcWSgFaM957q5zB0YiN6Nf22j3KYi8RX8lKnBsOFY8M/nRxQrPo77RiG5C2iQj1zs+0DOfa2+NVrZfrfd51xhwXi67bnQ1I9nhKj3A99ctuOo/snXiL9I6/s/2hx+JWOAPPNNXo9tqrBoVy4SARNnhc+UVddyk5A+mKHFJBdhnTes7bqmddYkFKw5bXezd3fi5IyPmDWth1P8Abse7Oojdl6g6tsAnO4pHWuY+iYOW3VjMpeQ1qKK6+MnooLJxTb6PVgz9YReuyYs4+KTQ4oLAFz9IOpJvo5tt2tymo9wmXBUU4GRjcQPhTRoi062g3J+Vqi6tSWlN7UMoOcK8a5auR6r6ErdKAKjGvhXgd+Fk4rq+idfPaxuE5hVik29mMgLQ49n7zJxjkDH505KloF2F9dSvVdD3dxKtqvVykfE8Ul+hd55Oi7hZpQIeiqWSD4LTn+NFPS9Maj6K7F1wNiTJbbz04zk0u6QvNuT6XbnAt01uREl29O1TZynelHI+NEegfYa9CKwdBPMj/QXB1BHh0P8AGvaXZ7H0yawGeXWmnP8AdA/hUHoPw1p7UDXem9uj/cTVu2OBr05Xhsf6a3oVQ/IAr0m3ePprW+m71KQ4pppKwoI5JzWb/rKNrT0T6okxYj7DbDWz74YKuUnP51Z9KDSFau0X2jaVIVN2kLHBHzpi1xGiq0DqCGwWEn1JZLTRTkeeB8KSqkH2ckj6pk+kAaW0ZEhmM2wWlPvOnG8NgdPLivodASlCUD3QMD4Vwq9MqtmjdC61iNhLltS2h8pT1QeMn4c/Wu1szG5EBuYwd7bjYdRjvBGRRPwERA7Q6j9OKk+9EsUXjvBcV3/GqHpRs8O9ekTREK4IK4spTrTiUnBIGDSZp/XV9sl4vhtumX506fLUrtXUKwkA8DGP40z6jtmvNXWzSl8iWxEW+QnHi62MIDWSNqsEnjAqumIcr7pm1WH0fX2LaYSIrSoqyoJ/EQOpofosGT6FoqOuYCx+RqHTWlddPpuQ1de2X2ZcVbCWW1btpV+LoOlNmmdMo09pNixLkGQlttTanANuQeP41LGtir6I8v8AonYZ7wl9H96uc6D9J7Oi9PSLMLVImSPX3Xct9ACAP/DXd9O6bgaWtLdttocEdKiob1ZOT1qWLYrXBKzFt8ZpSlFRUlodT1OaXJWx0c+cbuN79JmlNRNW59EZcNReUU8NE9xoje/R69M9KNo1ZCW2htlW6Uk9SQCAR9afj7I4IxUbkhtptRcVtQeqjxj50cn4FQq2nQibL6QLzqtMtx1U9soSwR7uSkn+6MUfuF5iWxltyUHQpxexKEpyonyHhQO66n0pakK9dvzLJHUCSVK+icmlW6a40fc4IhIj3a5hDm9KmGlJUD5KJFPi2FpGupUpVr1TrBC2ZcFLgUnnODTJZRmA2o5zjHIpKuLSNTXKBITZnbbb4zRQSuRtdV4eyn/GmOzadd7MORb9cY4bPDQUlSPzGfzrbqJlVyHGM2iMhUh3ggdPCgc59UqUp3u7h4CqVyTqJxzso18iPJQeTJj5yfkRVRSdRtt4TFtkpY6lL5Zz8AQqoX2UyV1aOxkKXlLbSSVq8B1q4gNPQG1pWC2UZSryx1oaqRckRltzdOvOoc9laYzyXAR88VkXZlMEx37NdWGwjZtVHBASR04V4UrEkWmmQ0kqQrcF8g9Riq18QUJ00CMk3HJI/qmoP2r07FabYMlbAQkAIciujA+SSKze71aZp06ItxjuluZ2jiQvBSnaeSDg4oGj2uCftizY/cf/AFFJVtJEi6nr/lBz+FN2o50e8SoMu3LU/Hjh1LroSQkFRGOtJtrIVJuuM/8ApBzAJ+FXAU+gtN3COwskcpVxTX6NedDwjjqpZ/Olae4Fxo6dvuNK586b/R0wWtEW5JPPtH86WXoeLsJNaeitare1Ela/WXowjrQfdwDnP5UiP6Pn2K2a5W3HCo81O+KlvkqzyRin3UeooOlrULjcQ4Y/bJaJbGSCe/4UXS4hxpDiDuQtIUD4g1im0jakIeh9XWW66fjWhp7ZdGIZbUy6jaskDnHiKXg+j/iCuoSoHYVNr8ldp0rpqrNbftFFxEFhMxHR4NgKFId89FS7hNfRb707CtUx0Oy4e3IUrOcp8KpSRNMpailmyyYEz3fWNNKjoPfu7qX4MaS3o6LphagZAvDYV4EH2qb/AEn6fkXIaaEKO462xJDLmwZ2oI7/ACoUIix6c1QF8RWwmUkeJCOtUtoVUWrzd7g36XLe2y6tFtihEd1IPslSk99MWpNZyrTfE2u12hy5PNMesyg2f5tHd865rO1MsxrrPdtEstLvCHm5qE5bAQrBSfCugwLk1bdX6yu7zTrrbMWKvYynctSSkdB30qQWMEXVllkWiBc3JjcdmcdrXanHt96T4EUVWiJcY+FhmUwRwOFprkmpHtLXKHpT7P2psr91dVIS9lACiPaznpzRDViono80zCf03KcRFduSVqCXQ4ko70g+FJR+h2Mkz0d2pxan7a4/bXz3sK9jPmk0CesGorWlQfjMXdgE4cYPZuAeY6E00RNSuTNYG1NoaMM21uWlzHt5UcY+FFbjdYFoZQ9cJTcZpSw2lbnAKj0FHOSdA4pnMTPtjy1MlxyE+nhTMtBbP16Gq8q0R5KAVNApV0W3yPy4rqsiFbrzFHbsR5jCx7JICwR5Gld70c29t9T1nnzLYs/gaXubP9k5rRZfsh4/o54uBLtuFQ5akpK0pGeduTjpU0n7OetzUm4MAvLfVHK44wrcDjNMdz01qthnYYkK6spUlXaxz2Twwc+6eD9RS045Gjohwrq09Ac+0VvrRNaKEhClEj2hkZ+dO0+hbXZGiE+sf5OltzGh/oHvZWPhULzrJIj3BlbCz0RIRuTnyV3Ufe0wqU0Xre6lYPuqQe0R9UnP51UeF6tqSiXGRJjJyDuHaJHz6j6GihJlaO9cbWhLsCXujg8IdV2rZH9YcijkbV8cKQzc2lxFnosnc2T8R0+dAN1s3IVbVOW+Yog7SfuQP3ljoB5HBrMiNPjpW4uMiQw4c9tEAUlQ8VIP8DSKseQUO7X2FJcQRwpJyPyqyAo7ST5YrlsGUIz5ets1cVwe+lgFTef6TR5Hypmg6xkNs5u0Eusp5MuB7aAPFSOqaQ7GaRJS37Ks5xxQC9OOJu0BxtWXlRnEJ8aLMPwL4wHrfMbkt/8AVq5HxHUVQvcOZ61a5ESKZS4zh3oSQDgjxNTJWi8UuM0wNGlNtradjxXHGmQtDim0lSlKWgDnPn1qeFpqc1KalBSA4FAPJVylf3aQDjyORRNsajdQezi22CD3rUXSfkMVYFnuUlIMi+Po8RFQlAP1zWKhP+h3SzYfLsrxbOmBDZE6S2goWpWArakZGMDPOKqhdkYX/JmHZjiUlB7JBUAPPPHdRqHYbbCeS64x605uB3yVFzn58VWiFxCr5EgraaeQ8VIK05QjcM9PDmplBxVtlY86nLikCUamkhpbNutzMdKEbkBw9R16Dp1qq3cZrt7UJ7xL7baxlkhAxtSR169elXlxI0RTQl3EYeYCHksJASrgnOeevPGe6pGDZYrcNuJGM11wpU0tZG5W4dcnyApXHwjSpPcmaaXekTxMi3BBcHZEBSxlKxk1g2CfKfaU2kMtMMoQE7cbveCh5cEH5CrDl9nxWnlOQWGUtrKAhC9xPgegx1qq9OceuUCI9KL+xZLpdd9XCThJHP4ve6Uvyu0O40kXbZalW71ztpTK1vtCOhKFcEISQDjPvEYz8KeLM+JGm7Y4nBAYCeP6JI/hXK7E087PYfLZ3KmggJBKS1vdBcJ7lZGD5AU86afmtWBcaOqM23AluNrU+kqJQTuGMY/eNaQ8nN6jcU6GfGMHocimZPKQT3ilpQJSlQxzzmmNogtp5HuiqORkma9kDisVigRjAKc1gJx3c5rbPBrAoAilILjDqAOVJIFKaAU5Chgp4Ipud3bVYODjjPjSPNbvwmktyrO8D7yN+FVnOHIuEqLikkitUo55zmhjsrUDIUTamXwO5p2q/wC0F0aOJGmpaRjqhYVWfBmnKICuuk5KJjj0OSGhlWwOx0vJAUckDvxmhgsFzbJUtqyvf/0QaP1Bpwb1axu2vW25NZ/eYyB+dbK1NZP9I8UeIWyofwrTnNE8YsRFWm5ndmywlAdOwnOtk/SpmnL3EQEIt16jYHvRJqXR8PbBp8ZudhkgFEqNk9M5TVpItTbD0kvsFllBW4pLgO0Dvo5/oXFfYlXK83EaJuKu0nB5SEtJE1ACsqOM5T1rrmn7ezatO2+CygJQ0wnIHjjn865tBsl19IbJkOqNs06tWWmynLz4HRXkKftQ3uLpHS71xk7ltRWwlI71nGAK1SpUZt2HASTWcZPPdXzo1rX0na0MibYWlswmiSAygY+GT1NMvos9Kd2vV/OntQpSqQoKDT23aoKT1SoU+BPIP6h9Fq9TekFm+3GY29bW0pHqigckDurm/pBtlqZ9Kdng6PZaZmJUgPJj5wlwK/wrvuo3ZrWmriu3JUqYGFdiEjJ3eVc79DminrZEk36+Q3E3iQ6raXx7SE95+dUnqwfY56y07O1Np37Ki3NVvWtxBedSOVoHvJ46Z/hXIp1rt+k/SJY4Gi58yRP7QJnNdrvRt7yrzrt1+eRHsFweXLTDSGFfyhXRskYBpU9F+k7ZZtPNXBh9ifNlFSnJ6Mnfz0BPNJOkNrY+7sk4xXs99KWr9RXOyPQ2oDMbD4US5IJCcj8I86XWvSdMUtqS7BQ2wCA7FwS9joVA9Md9QOzqA46dBXNBGVavStcosfCYs+IJCkDucBwTTrYtRQNRRXnoKnMMudmsOo2KSevT4EUpahsGoYmsZOqbb2E5kxQz6mokLSkcnb50NWmgTp2FZIPYPEKwQ2og+YBoJEtst5luY1eZbTkhtKloWlK0A48MA/nV203iNqC3LkxwtKglSHGl8KbVg5SRW1unQfs6O0JDQWhACkqOCCPjXMk1pnQ3YuOJfR6WrA1IfQ+4iIvKko2Z+WTimLVMl+FBK2YseU4p0JDMhRShWfhQKSEn0wWJ1KkqSuIsApORx50S1088xCiOMNF5wTW8Ng43deK1krcUKDpSAtyu0q6W/wBRuWnQ4BjZ6nJSosrHIKSQNpFODLx9RaK1LV92MqUfa6dTjvrnK7gp9mUyqG8wsyHlb1p9nlpQxnvNPcAbLDG45TCb/wC7FTngo0kVhm5Jti5nTzs9tciFNEgq3B9xbmc568HGKkjMqRo1xAIUFPE5x3FwVrEvMNu8sxVLcQ4uPgZBCSrPTFWGB/yVQkj/AE3I/wDiijJjUaJxzcmwpowg6TiqbSDguAJHfhauKHqgSLzLWq7usKSDwwlYU2kdyB5+KseQxRHQyQnSkZI4Pau/94qk5yJAXJgEtYkOJdK1IWQV4Wcd9LHDk3Qpz4pDpaX5MV826S2lASncwU5UkJ/dz5VVud7kybmLVakkvpPtu524I5x/j9K20wgMxpbYedcQh32S4vcRx0zQ69S7ki5y1QXIqA06hpKHEdScc5HxqFC5tFOVRsuWC6MJkKt3alxBUewWpRPtdVoyeuDyPn4VUaTi+6mIOTuZ48eDV2wNGY/IZuMKM3KgKQUlgnaSrcQR58H61VZH/KLVHQkFk/kauCqTFJ2kRElqRFWHCkkkbQTzyKMOe0Clf3icYKVjIP1oLIYDzsZwZ3NpJ6/0hWl/fuXrDMa3KKVLaU4ojHASQD+tTNW6RpB1Gwmqz2tZJVbIm4jOUshB+qcVs7ZLdbbBeJMNgtLchOJUA4op909xOKo2B+YoLizl73QhKwc84PdRO9vuotkqKnHZrt7yljHgnipimppMmbTjYsag50HpvPGY7n/dKpi0+T9no/qI/u0u38hegdNKHey5/wB0umLT/wD6ORn/AFaP0r04dHnzDDXs7jnjPSi8VgJZDixlah39woYwEIC3nT903yfPyq+XnG4oU7w85ztH4R4UpBFeWBNRp26t0QsEn+XPI+rKqaLg4mFCkzAgFbLSlBWOeOaU76oq1JoVJOVevvK+XYqpo1Cndp65JB5Mdf6Gs2jWPRyOyaHudwtMHWECfLVfXpfbqbU8ShTRVynB8qxO0e1rD0g6xTKnzIz8NtLkcsukISsp7x4Z8MVZfmaihejSw3ax3NqPEjoS3IaKcqWSrHFLur29RDUerZ1puCmENRGXJqEe86hQAOPgKpWILs3GdrvR+jLDNmOo9ekvNTHUK9t1DPeT51L2DugpeqtM2qQ8uO9b/WoaFqJU2eisGiEa3QrRqf0dotqgbf6q72a8++pScknzNXJ3YOenFPrWz1ZNnWl4rOEgE95ovYFXROhoDabBqjT0vsSIyxOb3FXbqI/UGgmiNGWrV1gemmSGNTs3RTzspWVOI2rzgpyOo76LsWt30b64tKrVKW7p69OltUdSshpZ6EVHrjTCLHIX6QNITg24y8FzWG15beGfa/8AMUWBjWOitOM6/wBPqFsR/lKS4ZQKlYcVjPj481PdrVp9j0rwoVxjRE21q1/dtPnCEnPmaJa5eDurtByQMB6SVY8NyaG610zb9T+ly2265pWphcEqw2cHIpL9gT60j2Zu8aARCYh/ZarnsCG0gtKCvyNS6QbgtemXVCLOlpFvTDZC0sDDYc4yBjjOc0P9IeloEWFofTzPatwjdkx8hWFhKhg8+NEPRNHi2STqTTnZBE6FOKlrVyt1on2VE0fyh5DHpVUHtLMW3BV9oTG2CkdSCeaRGO0j+hbVFmeP3tslFrb+6ndlP5Uy+lF66Srxpy2WYtiep9TzSnBlKSkd4pNTHvERnX1pvS0O3OTDTMUWU+yrHeBTj0D7GzXg36J0bK67Z0VX1AFULnebl6NdfXWXOtzkrT92cS4X2xnslY5z/hUF61DBu/o80Nboz6Hp78qKC0g5KCjG7I7vCmLUHpBsbjuqNO31tMf1Zva0lwZ7fKeCPPNFNAVdXSIzWsdF6ljvJMR1ZZCkj3gocUvqYVI9HfpHuQHsS5q1IPilPB/OpZ9vlJ/4PlulhtaZUFSZDW4ZUkZ/wq/boak/8Hi4KIKnZUF2QrjkqUc/xo6AvejhWt3LNCN5MP7D+zEiMlA+8KdnsE/LFcyZXfn7RCsk6QzG0tMuymi4hOVlQV7pPhT5oX0mJlRLFplNinJWlhuIuSpPsAhON3w4qs1piddvRfeISYziJ0a5OSIoUnBJCsjFHQFP0n6Tcv3pAtNlgPdhm2KKD1CuzGQKYWdUruHoGuctTpRPhw1w3gfeS4MJ/Mc1ai2y8ztc6Svr0NbbbFuW3KK+ChZGMGhtx9Hd8VL1bb7cppNpvC230Baujm7Khii0FCLEu9/gu6KnSbCuHAtriWWpClEB4Od5/Wuh6GkNQdaa4YfdS2pTvapCjjKNp5ps1TpM3/SDNkYfQw4wGuycXyEFGMfpQHU3oki6hntz0XWRClllLMhbXR4AUckx0c1SlX/Eah0jKPt1JSfLea+jwvelJB9kgHHxpWd0DZHdHx9MFDggsqQ4NqsKKknOSfM0zIQG0JQn3UgJHyFRKV9DSOael6Mm6SNMWdbRdbk3AFxA70jrVO76Ot2jdc6Vn6etimmnJCmJARuUAD+Ik11VyPHedaddYbW40ctrUnJSfKpTg+B+NHL6E0cBskzX2nJl/t9g02p9qTcnXkvvI4BzjjOOOBRy/wCkPSBcNUR79ZpjNvluW9tqSveEnf8AiGMHvrsZyRglRHhmo1uNNDLq0IHitQH60+T8BSOWTvRdf9Sact8S+6mzPjPqdMgI3kA9w6dKMaV9FcHTbFwQ/dZlwcnxzHeU57ICT4A5558abJGobNEz290ht48Xk0JkekTScfcFXlhRHUIyqlcmFIIM6WtDelmtOLjesWxtoN9k8rJUBzyfGibEdqMwhhhsNtNJCUITwEgd1Ir3pd08kqEVmfLUOMNskA/Amhy/S3JcTmLpiSP+2cAo4yYcoo6ckbU4GAOuAMV4qT1JHzNcne15quTnsotvioPTeSoihy7lqiYgGRfigEnIYZCfzNP2pC9xHZlyWkDcpaUp8SaEzNX2K35Eq6RWiBnCnBn6VyB2A69uTKulwkA+8lb3B+laRrFCbXvatqFLx7y07ifmapYiXlH64elywMZTC9ZnODoiOwTn5nigEn0m6nmuFNs08mOyeUuy3QP90VXagSEoCUNpaxwMcAVYRa3SMKcTlX5VagkTzbBUm965uIUl6+swEk9IrO5Q8sk0MesSpTnaXO5XKesjntZKgn/ZTinFFrZQcrKln6VZagtJWEtNAqPearSJtipA09EQsGNa2EqJHtFsKP1PNM9vsIkIKnJQ2pOClsZwR3UaiQkNpJxlzOPhVtppDKDtQEjrwMc0nIaTKzVpiMtpASVY6ZNEFOogxg00lIUeoA4Gaj3YT2iug86HuvKcdJ6k1F2Po0WlKsqAAJPNYSM5/wDxisoJOUnnBrZKdygABik2NHkICl7e4d9Rx/XIj8tKnnXGFntG1rXkhR6oA7kjHHxqNt3a87I9aBjgBATjG1XfzWfWPWhIQELbDbhbJI68dR5c0hnjKmAbS5vSTwM9Kp6viRlr08VRY4U9J7NxQZSFKSUnIKgM4q03GDTKEJUVBIwCrrWNTe2dL8Z/lv8A4TT8jQBvVlgWedbWILBaS/2qlpDiiCU9OpxS3ZkpUq7K7jcXePpTtrDm+WRH9B8/mKUrK22l27gdBcXePpVQ7Jn0TTEhqMpW7P3ajjw4p/0WNmj7dgdW81zi/P8AYRHBjhTKunwrpOkE7dH2r/3cGll6DEK/ppQt/RcaM37z09tCfiRQO96rfY9CsFtKl/aDw9SXgncCj3jx34pg9Kqj6lppHcu9tAj5UruWOYNZaliyAo223tvS2QU8bnE9xqY9Gjexutt9csnomj3dxannmYo29oSoqV0APjRvSmohftIx73KDTGUFT2D7KMdaRJshpehtHWlbyGkzJCFOFZwChJyc1NZYDkjQGs9NwHAt6PJdDW053JPtYHxHFLih2P1k1TY9QOOptVwakLa95KThWPHHhV922w3pKpK4jfrKmi0XgnC9h6jNc90NZbVcrZpq92lbUabbI5YntpGFOqxhQV555oZa39WTHpmpot0ckKbnqZVa+qezBx8jQ19AmPcjSUVrQ0zTduJDbrSg2XlZ9s8jJ+NLkty56Fu0a9KtztwjybeiNOEX2lIdQMJVjvB6UUuWum7S/d/Woa1M25LSlFB9r28fpmmNy5xWYjMl59LTT5SlClHAUVdBStoemcbkQ0qtGk1X6KhhifeH33WHjgJQvoD4U0ak0/aI8Cw2i3NoMB6arCAvekZT4063ixWy/wAZLF1htym0HKQv8J8RQhnQluhphtwXXmWo0r1kIUoq5xjHPQU+aFxEfQ939W1Xclzku77Xaww8kJ3KOxeOBRrVl5s+rLLazHWJET7WaZkNuJKcE/hUD5UcteknLb6Q7rfGw2Ic2OlISOvaZyrNVfSLa40q32mN6uEsv3RoP9knaT3ZJHf50WmxK6FO5PP2B69WCwzVxI6Jsf1dba93YdpgEDy8qYjq286bs95Yujbd0uNrfabS4n7sPpcPBPgapa30vbtO6YjRbOlbDsi5sgvrVuWTng5PhQWVHlJ0Jf5cyUuTeF3Npp5TnAyheE/Knphs6JbdZMSopeudumWtYkNxgiSj3nF+7tPePOjbsm2zH3bc67FlOIH3kdzasj4pOaSdQXC7zbBaDeYSYshF8ipCUr3Bac+8Ko6fsMT9q7iX1ORL7GnuyS6TzKYVkgfDy7qVDGiXoKwvO9vFZftr/c7BeU3j+z7v5UpX6dO03Klw03szjGieslMmJ7YGcD2wcE/KrWhYN1lSDdF6kddY9YdS5BWQoABRAx3iivpKSgaNkkITvefYZKsckFfTPhQm0xNaFB60w1kjslpWokqdCvaWT1Ku5R+IqgLTcYDpdt0vPgkezx5joflimRIC14VzlWAfDmr8izKadUhpwOYrfRz8mJUqUxIVi92nDn/SWE7Fj445/M1sdPS46UyrZOEgOJCm0uK7N0p/rDhXzFFLulSI7KFH2kyEj8jQ6NFE5+3IcWUKFoaWkjPB3qqWWmC3UJ9YCpUZyFNBz2jZ7B0H5eyqjUS/XmEEh0t3Noce0OyeA/RVZkN3SO32byG50b91wbjihqJFokENB5y2PA47GR7Tefn0oKscYGo7dPWGg72L/ey8Nivz60XbO3Cs9eg8a55LgP8AZpMuKiSwOjzJ3pHwI5Fb22dcoRzBnB9rvYfO7jyPUUqHZ0FeCRznnpSrLKkXa9JWlQYUtlTuM8oxg9KtQtWQ3FpbnMOQnSeFK9pB+Y6VtJj3JV3fnW0R32JDKU71LynI+FZzVrRtgkozTBSULmJSzGt/Zx33UrZ2AlCdhcBJz04IPzqWJpSY3GUxlgx3GmwEPgktKHXaRyMHkfGiCLfqF4YducaMk8bWG9361Yb04XHUKl3Sa8oYylKwlJ+QrJY5nVLPiW+yJ23QIqFmbPSUKKThagnkDHzzULEW1hCUwbRIuDiFbkfdFeCfBS+O4fSjGi7VbhZ7jNdgtPyGpi2kreG87QOOvFGYM12TeHUFRQz6k0sNJ4SCVKGQPlR7VdsmXq76VAZmFqBaDiLCtzAGQp5zcoeOUJGB9amgMSrdEujUl4TC4pK1yG0dmgdMADJ+tH5yc22TgAfdq/Sgqd32Lc+meyaP+6mrhFLo58uWc+2MbassoP8AQH6UyNfzaBn8IpWbJ7Bo5x92n9BTNHyYzZJySkZoZJJXq9WaQGDzXgOcda8eayk8UAQSQo42ilK5aN09cpJfehHticlxtxSOfkacHAVJPPUUJUQFkA5Arj9TlnjpxNscVLsVlaDtKVZZfns+GySrH51lWkXUt7Y18uLJxwe0Bx9RTORWcVy/6vL9mntxFA6d1Mz/AJvql5fk+0lQqI2zWCUHdJs0o94cjFJP5051jG0+dUvWT8i9pCMuJqNJIc03Z3wP3H9uf92qWo4Li7La4Dltbtb95uTcST2Kt2WwdxGfA10YpHUUt67tky46Y7W3AmdAfRMYCOpKDkgeZFbYfVcpJNEzx0h7Q2hlpLTSAhtA2pSkcADoKE6o03C1XYnrVPK0suEHLZwUkdDUtgv0PUtmYukBYLbw9pB6tq70nwINFK7umYCqFWT0W6GPtKEOGklIPvurPQfEmuO+iG0ztS+kOXqp5js4jTjjpV0HaKOQkeOKcvTjp++3+BaGrRDelttuLLiGu5RAwSKetFWYWDRlqtvqwjOtR0l5vvDhGV58Tkmrul+yatl2/M3CTYZrNsdDU5bRDKycYVSv6MrPqmyWSUzqmV2rintzW53eUpxzk/HNEb/ru22KWuF2L8yagArYYAG0HoSVED5ZrOltSOauRc40m2iGhshvaHdyilSe/jhWD3Z+NSroerD82BCvVrehykIkw5KClaQrKVj4itbRZoNitbNst7IZisghDYOcZOa5JatTL0rfF2iwRpVwjiQY5hqVuQ4oHG9pXVBGPaBGDjrTpqW+zp1yRp6yyPU3w2HZ8kpyphB6IT/TPj3U5VFbBEPpKulvNoNsClvXQLS80ywjtFN7fxKHcMePWuXxLt9t36DEQhvtpMhCEqUVNjtMHaooIztGOgPfTtcJ9j0Tb3Ahsh9xKl97jjh8Vq64z8qDtSY2rrM1IjlMa5RikodDe1UR4cg88kc/Q1gsie2tFqL+zpWnNMIsjkiY7LelT5YHbvL4BI8EjgDupgoJpK9qv1jS9IQGp7CizMbH4XB1I8jwoeRo4R9a1ZK+jm1/i/s16QYNxY9iBegWJCEjgPD3VfMVeu0Rld0tSVNN9i6txDqSkYXwCP0NV/Ssnt4FjioecZeduSAhbSgFp4OSPOoRZbswD2WqJ7nen1ppDpHzAFTOlsuG0VJTTMf0o6ZbaQlDYjO7UJ6DpRTWTDjseD2eSUz2ySPDmhEvTep5N4hXVq/wVSYQIa7SDgEHqFYVzVywX27S9TXKx3xiH65CbS6l2IkhC0q6ZB76lq6a8FJ1afkB3rcbShJ3fz7w4P8ARUM04Rmuz061uPKYSASfJsULu0u2Nx5DLqXo6hyF9gV7TnORtzTASl+0lLZyFscHGM+zxxSzyuisCaTFKKhK77FUpIwIXsk8945rHb7NFvOhQ9lSjuH/AGgq3BMRyWy/62jeI/ZBCklKs+GCB4UMlZa9HkvcQkALJ+G+nmadE4k1YzaMB/ZaESPeCifmo80qNWOIubbX070rebcKyFd+5XNN+kR2WlbcFY5azgeBzQuHGSr7KW6oJbS25kE4PvnmjC6kycq0iTSEXsbfNSFrWPWFAFZ5oPf1TGJV0ejstu7JTZ2LO0n3e/44po0+yI8GTn8chZzQW5x3ZUq8oQCvMlACe/OUGjHXutjn/wCmgpZi+bzeDIQlt7+TlSEHIB2q4z30Kir36m1InjH3ZUR3cGmCAg/tBfSfGOP91VB4LO2/6pKcAktHP9k1H87LXxRVQT6/FZBylxpZPyIqvelPfbUOMy52alwnj2gGSMKTVlIH2tbgRglpzj5ivXNjdqW2qKekN8f7yaP+Qbf+2Q6aRJbuDyX3u2+5bKVEYwOeKMXhZLcxGBg214/PaaoWpoNXpwc5LKDn61fu5w7MyP8A1W/8/ZNL/lF/xixdCV+jjTBIx9w7/wB0umjTaCu3tpHJKEdf6tLF2H/7OdNYHRhzv6fdLp00ghP2cHDyrs0AH+zXetI4mrYTQ0lx7Ch/JY3Kj/rHP8BUDzqn3d6lck8VNLeTlEVA9lHKyPGqUmZCgI3zpCGE9wPKlfBI5J+AoQPekaXJkP6x0o3wVMKfewP+zKf40yvOsupVGOXO0BSpKRng8c1zi6agba1rEuEmJMgQPst6PHlPNqJUpS0nelCQT049rHWrVk1lpOwWcQE319SgSQtyG97JPgCnOPiazcW9lppAVGgtbIc/ZtuXE/ZcTPWO0z7YRnO3FOETR76tW6klSw0q13SEiMgBWVcDByO6q7HpO0YhwF3UxWs8feMuJSPls/jRFv0kaNX7uoYZ+ZH8KLl9D0KqPR7qNfo5tdvMtlm/2eQtyC4F5SEZ9lJOPDirNm9H94uMO9StYSm3blc2Qx9wrIbQOnh30zD0haRI/wDzghf7f/lWq/SLo9HXUML5KP8AhRcvoNCdY9B6udvNsTqS5x3rTZyTEQ0rKnD0BVx3VSc9GOq/WH7AxeGW9IPy/WFp3fegE5KMY8fOnZ70n6JYSSvUUX5JWf0FRp9K2iV8ovaV/wBWO6f/AA0XINFzUOlV3i5WCSw+llFqkBzaoZKkgYwKF620HctSX+Hd7TfPsyRHaLZPZ7iQfnU6/SrpQe5KlOf1Ijn+FRj0q2Ff8xFujp8BEUP1o/INEEf0fXBy32Nq631c2Ta7n692xRjtB3I68UdRpOOxrl/VDL60OyI4ZfZHurxwFfHFBVek5oHDGmr08PENJH6qrQ+kqUr+b0fdlf1lNp/8VOpMLiMUrTUaZqeHfnXXPWIjSm228+xz3/GtnNNQHtRfba0q9aMcx1DPsrQfEUqueka/H+Z0PLX3e3LbT/GqTvpO1K1LaiuaNjNuupKkpXcxnA69E0uEg5IP2f0X6Ysd+F4iQlespUVNBSyUtk94FFLzorTuoLgzPudsafks+64rjPx8aRUelPUj0oR29MQErLi28LnE8oGT+Gpl6+1l0Fgs6DjvlKP8KfGYnKJ05caO5EMRbKFRijYWin2dvhitW4sdmKmMhptLCU7Q2B7IHhiuWnXGvV4CLfYGz4qUs146o165kruNljDwRDUr9VUe3IOaOpNx2WzhtptH9VIFSbCcYH0rkpvesn/Ze1RHQCP9BCCT9So1SWi+PDEnWV5cQe5C0I/RNHtsXuI7VsV+6rjxBqu7LjR89tJjt+O91Ix9TXETp6GVKclT7vLWf9fOcP5DFXIemLYQVt2zeOuVrWr+8aftB7p1B3VenmAS5e7enHX+Uoz+tCXfSjo9sqCbsX1J42x2FrP5DFKKNMRAMotMNBPeWk1ObLIaQAwllH9VOMfQULGhe4w2fSvaXUq9Vs17fx0PqwQD9VVXc9JslxOYmmJm7wfcSnP0zQ9uz3MgbpLfyaJ/jVli0yG1K7eQFA/uo2/rT4RFzYPk+k3VCpqIMexQI8hbZWkvvlQwPgKEOekHXEqQhj123xCtxTZLLO4AgeZoo9aY72voLLji1oMNZOFDxoG9FZavyG0IG1M1wYPPcKajG6HbotPTtRSUfyrVU1R7w2EpH6UNesUeZu9alz5WevaPqI/KmZJLIXsgqcSOd6EggeXJzWEXiGg9kVlDo/CpopH1xiq0iLbFljTNsZSEogb/AOsFK/WrzVmCNoagNpT09wUfbuTbw+7cbKh+6sGp0qUoZIPHTHSixbA6bTJLe3alA+OMVKmzucAuJJPhzRcAdOfnVhtxpCdu4J8yRRbFQKYsRKxuWok9AKMJscVlsFwb1gd54onHXEiRC8+6yHFD2AVjjzoJc7tGbHYIkIPHt7faI+lK22VxRqssKTsZZSlPecVEsEKA6A+FVG7ows+wpxXklpX+FEIzS5AICHEgn8QxmmKjQqOwd+K35IB55HdXnYslKiGo4cxwSpe0V5DFwG3axFA7yXjx+VIdG7TKnFBIJOfGiXsRY2cZUBzjqaqpbnJbwlUZCu87Cr/CvdjLyC5MTgdQhrH8aTYUEY4dSpSnNu0gFGOvzrZwlboQDxjJNV1tuKQk9u+TngJIGa2IQw1tCipajzuNS2WkaPvqUcEpDY4HPWqCnmkKKlyGQcYH3gH8asuNpcSQpIKVdxqMQYyCAYzPP9AGmIr/AGjFBx6y0Seu1Wf0qYtNXDswlxY7NYX7GU5I8asNR2QfYZbGP6AFWfcwE46UmxpFN6THbWWltOrwckIayDUIuYdKwm2z9qV7UktpAUPEc0RKlDqePKq8ZoJkyHy68e1CAW1KylOMj2R3E55+ApAVQ+64rmI80PFzH8Kzf/bVpjO4YmZx/ZNXnPA9BVG/jcvTmQeJh7/6JoGgXrFaf2nsnJz2Ejju94Ut2RoLVeXAr/1k7j8qYNZD/lPY0/8As8g/7yaDafbxHvYPfcXv0FXAmfQJ1Isi2yVg5wFAD5V1rTCS3pe1IUkj+Sp68d1c2lwjLbU0tvtEFeFIHeMVFCXqC0pH2TqGQltAwmPLSHWwPAdCKc4uQsclE6ndrFb74iIme0XBEfTIZwrG1Y6GpL3CXcbLOisbEvyGVISpXAzjvNc/iekfUMHCbzp9uU1jmRb3Mf7h/wAaYIHpM0tOcbaXPMOQsfzUptTZHzIxWLjJGyaYtuaEmXW72G13mH2lpg28hxxtfs9r4Z61DbXrf6M9SakjMNSHobcVmUEbsqxnaTnyzXUo8uPLQlcaQ28k8hTagR+VRvwIUlTin4zLinGy0tSkAkoPVJ8qOf2Pic9fk2+y63sF7tLiUw9RDZJbbV7KifdXjuIPWtbk2rRmoU6ltUhMix3F8NzGW1hSUrJxvTjz60btXoy07aLyLjHTKcKdwZYdd3Ns567RjjypYk6B1a3jTkCRFOl1Su3DnRxoZyUmqtMVMuTYn2pd9cR0pDhdhIKB4nbkVA9KVf4vo6tKSoesLEt4f0GuOfmDTNp6AtvXOom3G3Ex3Gmm0LKeFDbjilH0ZMSJGs5bctHs2GMuIznuKl8n6UaEPOub5I0/p5UiCkGbIdSwxkZAUo4z8qEWK6akst1k2jUrqZxEMy2JSEYBx1Qam9JakogWV5Rwhu5tFWfM164amuqb9crLcbO0zGdiOriTErBK0hPhSitDfZ7TXpGj3+dGhu2ifEdkglp0oy0oAZ96mOLerRdJDsaJOiynWFe22lYUUkd//nSR6PtQOTtNsWD7OmMPIhrLMlaPunOuNp8ao6DsNmuUK3LZBgXq0b2LkykYW8FZBCvI9QaGgTOiXezQ76ww3NbUtDTyX2yDjC09DnvpRvGnrfemrzGtd4bZlTpSFFC+Qh1vkgDzoBp7T1yh61vlvtWop7MO1dk52T6+07VJGSDnp8qOxLjHOnLdqB+2x3Zrly7MFOUAKUraV/HFFNBdmZcHV1yt8Fm9xoi3o91jOJXDVkFsH2lHPhQ243t25antkR6BIj6hh3BaNyGSG1R+fa3dCCmmIekS1J1K9ZpMWXHDcn1YTFIyypfcNw6E0c/aOxpurtuVc4qZzBCFsrUEqSSMgAnr8qLa8BS+xO9HNosLbr1zjS0G6OOuoeaD+Tjcfw0Y9I6P+SjST0VcYv8AfNF2tM2Fq8C6MWyM3ORn75obTz1zjihHpIUP2WYGf/WMbj+0aLuQPoALdW2CQlO0Kyc99GXCRFQpJwVJyOaASlARlkHOOMVdZlHsFNKJUkpG3PdW7RzAi8uHsWDjn1hPPyNVbOrMm3I6FNlaPT+mqrF3ALDRx0kJ/Q1WtZSZ0BSScGyM8n/tFUPspdB8NDBIUTVSZaodwaKJcdtxJ8RzV1tadoGeKlK0pbWVAbQOPjQKxSGlplsXv0/dHIqs57Fw7mz5VoqfEftDs2/QAiXHeDSlwc7iSSMjHXpTg23uUncDuOOOlKlubyt3JG37SRj/AG10mikyGPic3utU6PdGT1YdUEPJ/wAfhioWnlwH1IhvP22Vnll72Qo+QPB+RFMVy0taLk4pTscNP54ejns1j5ihkq23y2wyltyPfICBzHnJAcSP6K6VDTRfY1g7BUE3qIUoBwZEcZHxKev0zTXbp8S5NJkQpDUhrOdyDnHx8KQoUUPRoCrXbH3VXF1bAt0h8bWFDqUqPI6eJ61fRoPVyXUPx7fbrPISrIeblndjwIAwr51LKQ46PO/Sd1UDyq4OkYHlVi0tBN0WrP8AzBkc/wBZVYsNsuGndMOwnHWZk951TpW2nCNyvEE1m2NXZMxbs91koLYSEtp24x5f+dSykgnMBVBkJSkqJbVwBk9KFFppFrfaVJYDkppsIQpwA5CRwRV24QWrnBXFcWpCF9ShRB/LBoajSsNKkqMh8qT024H6gn86lMpoOpSUNIQrqlAB+lMsZSTGaKVeyU0stMhlpDSFKKUjgqVkn50wW0fyROeuTmkwLVerxzXs0hHia8MkVnjFeHu+VAyF4YYXjrg0K4wOOT30ZWMgjHdQxyKtKuEkp8q4fWY5OmjbFJIi5KuawetZKVDqDWBnJrz+Ml2ja0ePSsHqK2+danFKh2erZBOevwrVWAOK8BhQI4HdTViYq2yAiP6WHGraVxoyYXbzWkK+7dWThPs9x866JXPJcs6b9Isa6SlJTbblG9UcdPAbcBykk9wOa6EFAjIIII4IPBr28buCZyS7Ej0qTNSQtI79Ndt6yp4JdWwMrSjyqX0Xu6gf0WwvUnbeudqrYp731IzxmnPOD51ngnJNaXqhVs516QrazOuESPBLbNzdBU86RlIaHesd/lQDRkyVppqWLZLavLZc3yUqGx3IA909DR6fj9tb2HVHtS02Ek9zeOMfPNJOnS9F1Y/ChuqeiKQVPqWypBQodOo/SspTatLwFHZLE7ZrkwLra4zCDIOVrS2ErCs8g+Bz1pDsshn7Svz7jqFPu3JSXMKyQAkACr+ipIRrO7wGHQuO9GS+62jkNPAlJyR0KgBx5VQuWj7tpyS49bY6Z9rW4p1TbYw+hROc/wBLvoyReSGhxaTAmtjEuSVpizUtXFCkxVMrH84lRyP/AMtXLNdEXG2yMsNsSIzhjyAjoVJAGc94xihd1TYb64xJkPohymV+2qQgtLI/d5xz51uy7aGI/qMOZDYYKtxw+FKI7zxyTWLV41E1j3Y36IcU1rWe2hX3UqAh1aR++lRG75jj5V0Na0oBWohKUjJJOABXPPRs2uXcr1eFNqDCuziw1lBSFtJ5yAeeSTVO6NXDVOtLvapd1fatMII/kzJ27yeoJrpWo7MnuWgZf76/qLWDVzt0YTLVaApLI3BIedPVSSeuKsftrMbUO301OGBnLagr+NEbjpoKjiPBjNpjNIw0hKtuOKFwtJszYbElbMhJcTglEkgZ5z+lS5RlstJrRdTryGy2VyLbc2AOSVRzgVS0nPRfvSLfLzEbdEJ2I02hxaCnKhnOM1HddO77xZ7G1cJ0dmalapH3u4lI/DzTDdEz7ZAat9liKDaGwkPtuBK048iOaf4xWgScmbv6ftLkoviOUvZyVIdUOfHrRBJ2pASTjGBzSembqOMNzqbk9nuCW1f4VJ9vXlvj7PuPH70VB/8AFWEoSfk6IzS8BhuylmV25nSXQSTse2qHy4yKpXe2dlo+XDdV/olkkfHNYgXu5yJCWn47iMqxlcbbx8cmi0tTd0gSI8dR9tspBUnAyeP1qdp7C00S2FJGm4CUj2vVUgfSgsyPqFK/YJUB0GxK/wCIopEmLttihNvIaMhLexTfa44HGc1q5qNppJU5EWvHc06hX6kUXJNtE6apk9mVOMZxE5tKVA8bU7aGXN11mXKQYiilx4OlxBIJIxjnHTirzWooi296mZDScZIUAoj/AGSakY1DbX0+zIWP+0ZWkfmKSlJO6BpNUa2Ca9NkXB+RGLLrpQSQrIVgHGPDrUMFvdftR+ycKS1+homi6W8j2ZkVIPeXEp/XFaRIxVOnzGnW3GpCEgFtYVnAPhTi3ybE0qASW0G6wlFXtJZcwPmKjusrs57TjbBW6ygoSecYVye7yqymO59qxnQMpaQtKvIkipl3iC2NqlObwccMK/wqm2paGkqB1kfceuq3nmihSwEpwDtAFHrlCQbfcZpVyi3vIx/ZNQR7jGkOBDXacnHLZAoncvu9MXVSxuAiO8ePsmpjJvIhTSUBGu7R/YLTyOn8ncIJ/wCyXRiyakhQLelhlLs2TsQOyjJ3YO3vPQUvzbKiHp+13aRJfmKkMLCGXD920kNKIAA8xTxpphlqCAy022FNIOEJx1FeiujhfZTSzfbmpSnVN2plXUJ9t4/wFXodqtdrcMhKO0lHrIfPaOE+PPT5CsPIlqdUFOBCM+6nvohb4iNocUjPPVXOab0iU22TsvuTFEltSU499Q61WfsqVlTrkgY68oFF8gAkkBKfyoZKkF9QQjhsd3jUq7Kl0Lb9h3KVtDCgTxubH+FVFabz/wA1iH/4Kf8ACmTJ6c14D2ifKtbMxX/ZkZ5gxM/9kn/Csp0+0EKcMKIAnqexT/hTOs9D5VEWlu7GyCGkcq494+FKwSFyPYHFEuiFGAV7oLSOB9KtC0yWz7MdoEeCQKYUkhI6cV4q6eNHIKAIt03uSB86ybbMxyr/AHqNhR4zWiz7J8D0o5BQGFpl97g5/pGsi1PdFLTj4mjCDwMdAeakiNKlTtieG2sFxXie5NDkCjZURpza2VOPJxjwpenWhsa3tCVpC2lRHTyMcg063aYGk9gjlZHPlSxPkD9s7EkkkmE7z3dam3RaSsT0C2W7WaRNeS2ymfK37yfZBbyn6mm1F00sUDsnO1HihCjVedqW1tXWXETZnZkhhQS86ltBSFEZAyT4VEdTSeRE02E46BTiU/oKVsriTO3qxpUAi3TnT3bI6jVc3KG8opZsNwUcZBUyR+pqRvUt/WfZsrLfxeP+FbOXXVTyT2UaK3/WClUcmLiisp2cpzLWmJCkp5BK0jP51YZF4cQcWJlk9wddH8KiK9ZOEZciJ8dsc5H51quFq91QJujrQ8ENACjkw4otot+onDuMa2o/tkn9KtfZV/UP89itcdEtE4peiRNSyps1h27yl9gsA4IT1GasuWl4YEq8lAPH3k1KOfrSv9j4ovKsd+25XqIJ5/DEHH51q7ZVqAErU0pBH7jiG/1zQg2G0JVl6/MdfxXEH+NeVZdNkZdukNwD/rSugYS+ybS0oF/UsxzH4VzU4P0FVnW9HJUQ/dQ4oHoqSo/pVEN6NiuDdJbUrH4I61cfQ1fiu6VkOBtsLUokDcqGpCR4ZKgKALtgTpj19b1mLS5QRhSgtSlbc+fdSxMWr7ez3Ccv9BTW3a49v1nEQwlKcxF5wAM80qzkEXtRKvZ9eX+goj2J9DPbyFNLJP4ufpUTp3q2qGQePaGa9BBQy9n94fpWFKUSMp4q/JmReoR3V4VHbUPJOP0qUxmIkV1xkLbLaFL2hZxkDPfVqOAXOBx51vLbBhyAU8dkv9DSsCqIrUtqO+4V73WkKKQvAyU5/jRG06dhvvBxyKC2nklRJyfrUdsZLkeCgJytTLaUjy2imk9lGjCO2QNvvEUNlJFGd6pHbK/V2QAMJTsBpfwlbm4IQFKOSQkDmrFydcmSkoaQSlJxzU8WCGsqcA3YzjwpLQEPYvISCRx3gGrKpJt9skTSjctCDsbP4ldw+tWEpCjk8A0Pv7obYgxwsBTsgKIP4kJ5P6ilY0jWxx9Q3+ysXJE23tdsDlstn2SCQR+VX12DUoAxKtqiP6Cqx6NXljTbrC8FTMt0Y8MqyP1oNr7WTkfUlt07Cuy7cXCpcyQ2wpakAD2UgAc58qm3dFUqCy7TqpOdn2Sr4lQqsbVrUnIas3/zFf4VRv8Acr7YvR7Dlo1GHJD8lKRPcY2bW1HjKT4Vmfe7zbvRtMuUbVcS5TGnkgTWW0gISSBgjPnRsdIvoga2aOfVLQvHcHlD+FSeqapOVPWuAtX9B8/4Vb0Uq7OCS7ctVRL4hTadiY6EjsVHxwT1/hS7qPWOoWNS3Nu1qhIgWdtCn2Xjhb5PUJ+Qot2HG0XXEanbWE/s12iR3okJrPa6iT10q/8AJ9B/jQu5+km4yZcZFgjsKR6qJLyX8kq/oDHQ9a8PSdcL/IgwdMQUomPNF131tJ2gjjanx576LL9l9hH1y+tpwdKTjz3OIP8AGtV3e5tpy9pa6I/qhKv40S0XcLvqmBHvj1wSyxvUhcJpPuqScKST8addx6gnHxpchSgl07OanUqWWSuTZbqw0kblrcY4QO8n4UaQlAH3a9yFpC0q8QRkU0XCL9oWyXDUpW2Qwto89ykkfxpH0/JVL0ta5RwPuNisdxSop/hTTshouqbyonPPnQ+8K+90/nPE0j/dNX15znnpQ27k77Bgj/0gR/ummJA3WJ3aqso7vVZBP+2mg+n9xavIIxm4vdPgKO6tb3aus48Icj++mgNlcKXbyy2k/wDpF05+Qq4Cn0Xo6VF1O3oHEn4DBrRtSFsBCkgj2/iDmvKZlltBbuLjIX7ICEAmoEQJLYdW9c33NhI90DrVkFj7NS6gqacUk4I5GRVOXZnHUbJEVqSgjkKSDU/qCQSVy5B47l4yayYiErADrxI5JLh5osQERZIsZWYbkq3ODoWHSnHyPFFIt51bbAA1cmbk0PwyUbV/UURbba2hPZ5H9LmrDNsZlOhtCVI4ySD0FJ0+xpyXRrC9JbjC0ovdjkxeMl1j7xH5U1W7Vmn7qQmJdI5dI/m1q2q+hpblWZUZKG2nwoq7lfu95PlQKZp+HMJ7eC2VdziBtV9RUPGn0X7jXZ1rPAIOR4iqMW1wIMqZJixm2n5awuQtI5cV4muUriXWzR3HbVe5kbs0lQQ4d6ePI1ZgekbUUaPLVNgRp7cUNlxbauzUQpOenjUvG0WppnQNT2NvUVhft6lhtxWFNOEe4scg0ow9O6ndnyrlfnGHFRreuPHQxz2hI96rsT0o2dawi4w51vcIz940VoH9oUyQNSWS4BJi3aGsnokvBKvocVK5RK0xJ0Xql6HaImnpFnnMXBllYZLzeEOKSM9e6qbeoLddtZaQutoKGrtNcLF0jI6hHfvHkc811jGcOFGSPdVjP0NDY+n7PDuq7lHt0dqc4DueQjCiT1ppoVMVrFlPpE11j/UM/wB2g8ZQ/wCLWxeJvLf9+ugRbJEhXq5XVrcX7gEJeBPHsjAxSY1oC6tXyO2m7A6dYmeuJiEe0F5zj4UckwpivPvD8pWo9Jx7a87Iud+V6vJOA2gpVkjPiBzTfrS1W656hsdsagR1XGS8HX5YT7aGkdST59KozdNXaJbLvNaj9pMb1Am4xG0HJW3nCh5HFRxNVRYHpIu8m7xLg2peyLDV6uShKR1OfM07voVDLpJSzcNQhRUQmcQATnAxUfpEGdNxgTjNyjDp/SNEdOiF67eVRHy6pcvc6kpxsVjpVD0iAHTsUd5ucb+8alfIb6FlaJq0rS20xsHXco81K1HmrX7S46OPw5NX0J9lQIqdhGVHamuk5havLLjMRre4FkyE8gYxwaq2Znt5UBJWpv8AyKxyn/tFcUV1KAmG0NpyJKAfoaH2BI9bhZxn7Ej/APeKpFLoNCzIzuVLlcHoFgZ/KrvqEYp7ILdKk4PvVspYS2VrPCRmt4yFBBWo/eOe0fLwFMg3i21Kinet1RBzyqk22s7nHUqBwbokcf8AaOV0KKk8ZNKFtgPMylJUhQCrolWCO7es/wAalmkQ+tsbyAhIA61SuzWbNKWE4+74+ooi4guuqbHHOM+ArW7M/wCRJLTOSSgJAAyTyKZKuxa08nY9pZQzuN3dH5Guny3AfZzzmueWWPiRpgbf/W72fiM0+TOHdqUEnHPPFYy7N4kRdaBwp1A8ioVUcusJs4TISpWcYTyagctrql7kJjoH9JBJ/WsfZ0gK3Jl9mPBDYFIdkqru0lYSiPKdyeqGjgVldwkhX3dudKT3qUE1r9nbx95KkqB7gvH6Vs3aIjStxQ4s/wBJwmigs1VOuO4BKITaT1K3skfIU42grVbWlLcbWo8lTfun4UsNwIbLgcEZvIOTxzTexs7BHZgJRjIAGMVLGSZ4+dexXsVmkBk4A4rRK/axituorGO+gDR9pL7S21E4UMHBxiuW6hh2+3uGG79qp2HIcYLhCh8RmuovOBlpTivwj60i3C1My5ZfKVoccOSUOqH8auMbJcqOeuyrUCAm/wCoo5Sem13H5t1Km4MNEbNc3Jvj/TOAD80imV/SzinVKbu90bz+FEkYHyIqI6VeSnm7S145++bbc/8ADTeJMSyggX6akD1bX8bH/XJbV/4hU6b/AKkIHY6vtD39aOn+CqsOaXlK9y4x/IOW5tVZRpmSOr1tcA8YIT+hqf8ATx+ivdMs3/WoScTNPS/qj9M1db1LrBITvtFme8S3LWM/D2KHOaYWoYXDtjme7YpGfoaGOaUdBPZ2S2lPlLeSal+lh9B737GqbeZl1gOwLtppLjDwwtCJAPz5xVG1L1tbGUR7Hcoj0RJwmLeUkrbT4JWnOfnVCNZno6AE2cg457GaT/eolb5Em37UyIEplC1YDrjyXMHw4pxx8FofOMgrG1Pqu2amtDGpTZ0W65OKYHqSFqLbuBtys+PwrohAzyOa5nN9U1NbpNrfDpQpCV7x7KkE8pUk+IrWDqjVem224txt5vkRsbUTGFBLxH9JPj5065KxNpMaLzo9Fxui7pEuD8KY42EOYAW24B0yk+HxqgvQKpS0faN+mONj3m46A0F+RPJxUA9J8VSMN2S7Kf8A9V2BHPxoTIv+s7q+mZHbYtbLCt7cJw7lSPJZ/DS4XsLR0S1We3WSL6vbYjcds9dg5V5k9SfjV7qR3UiQvSba0Nhu9RpVrkDhaXWipGfJQ4IqSR6UtPNpIgqk3B/8LUdlRJ+eKKYWhon222zdonRYzxUcAPNpJJ8s1Wa01Y47gW1aITbg6KDAyPyrmV4YkareE/VLztvY4TEhMulBaJ/EpQ6qNQi03ZuUYMfXF5QltsL7E7ThB4HPyoa/Y1s6TqfVlq0jADsx1AeV7MeKj33VdwCaXNJW6ezBlXK7pCLlcnS86hPHZp/Cn5ChGlLHbYmpJDJjuSpjbAkKmy19qs7iRgZ6dKenSUjA8ayySpUi4rZhOMc9PKglriXuFCDD7tvcCCraEpUnAKiRk95wfCirq+waK1AlIGVY7qGquFxbJUIDbqDykodwT4daygatFK4ZPpI06Dwr1d0kA8DpVjUkma1JZFvuEVhS8jY/G7UKx4HcMVXdeU56RNPFxktLVFdJSrBKTxxmp9aQ1FAcYThaCHEDOOR1H0rSfSDErk0BZOob1CWw261bHA6rYHSpbQC+4EAHGeeatN3u9MtKclQrYGkj2i1MWT+aBVKTDRdYKmlj7t5A58D1H0OK2hFL8IBzlWOzcB8Rwfr1+dZao6njDKbxKAC3LVIKQncVNuoUMePXwraUtv8AZ51cIrWlTalt85OSCeooNALsVr1ZRKiwfYJ53o//ABxVi3yfUJ/2W4CIckKVGX3An3m/j4UUZzjWwoxNkKs8N1qyOSwphJJSpGc9/Wqpu7RV9/pS4o4znsG1D8lUdgoQzDaabGEITgDvxWJ9zi2uGqRNfDLSepJ6/DxNS5bpGdUrYrv3mzIIDlkuAz+7FIP5Gomrvo0OFKy7EUBn+UIcTj5nIq4zruBNcHqrD7qM4CiQk/QmiUDUNquTpjOI7N3ONkloAE+AyMVVSXgSaYJ7HR9yUAm8JPPutyUdfgRVx22NxGoKbbOlON+sA7EqSU7e8nFG3LTAUobrfEJHUhhIP5CqUBpKLncI7baUNNbNiQMAZzmlFtsJJFdwvJuzbSU5ad37+OfKtEabZWna1DWRnPvr5/Or8+Uq2W+4zWcF1mOS3uHG/on88UsaJslz1XaJMm8anvLMxmUth5hlxKUpIAIxxwOa2WPluyJZOOh0habZZShxTBDmcgDdxV27wFv2K4RW0gOPRltoBOMqKSB+dLbvoosz+DJut9ex+9PUP0FbteivSjBCXG5ruf8AXTnCT+dXHHFO7M3NsjlafXL03Z4D8lhlyK2UvAvJzy2pPHPnROE9bLYzsfu8NGEJGVvJGMD41Ar0caKZGXbU1jxckL/+6pY2h9EpC/VrTAWE8qworx8ck1snSMuNm51DpYHL+obaB4JkpP8AGsPa60ZGbO7UcBKU/uuZ/SoxE0HGcCPVbElRO0AoRkmjrNks7YHZWi3p8NsZH+FK7GoipJ9KOgVDs139twk9G2nD+iag/wCMDSeApp26Sf8AsLe4f4UWVq7RLF7FpMy2omhWzaGkYCvDOOtXtS6vs2j4rTtyf7PtjhptpGVL+AHdT66QqvsWDr2zvKxGsmpXVHoBbykfU1kapkOElnRepHE925ttP/io/B9Ien59oNyYuI7JOQpCshYI7ttLR9MkeTJTGh257tJDnZRHHlbW3VfGlzo1j6eUt1osjUF1I49H98Wc/idaH/irc3jVryR6toBQ8BJnJR+maZbKnUS31PXlyMlBT7LDIJKT8aN4yKXOyZY1F1Ygof127wNH2hg+LtxJ/RNYTcr/AALvbIV/ttnYZubimGXIMhalocCCobtyQMHGKfcAHz+FKXpJZV+yK7iykF+1yWpzZxz7CgSB8RxTUtkOJORtOD3dRUavy86kfcS68HW+W3UhxHwUM1ocjB7q0Mis6p1AS1HTukPK2Ng9Ae9R8h1NHo7DNotwQkqOMkrUcqWo9SfMmorZB7LdOk8OrThKT/o0eHxPfQ65SzKWoJyEpVxS7ZXxRXedU84pauSo0ImICtW2FRGD6q8Pzokk9c9aHPKKtYWPP4WHv1qpdEwewNbldlqnV7u0K7JxKwCOMhoVLbHL7NtUSW7dmWlPspd2MxAnbuGcdTUTJAv+ugOoTn/6Qraxb/sKz+2oJ9Uazx/QFQjSTLZi3N5ZQq/zhnvbSlIH5VorT01R9rUN6V4D1hIz/u1ahPLMxTeQUdRx30bZbLjoQCfOqZGwPE0gl9vfImXBY8HJR5+gFUZ9igWW6WaRCS+hxycELUp9atySOmCcU7PkssAJ+FK2piTIsXlcEfpUlInXlEnUpSeQkd+PwUFjabtDtrt77lvYcK46dy1gqOSAe80XdADups/uAn/YqG1OpVpu2bk5zHRg+HsinEc+isnT9pRuKbZDGeg7IVdahxGUANxYySeo7McVuF84IJ8DWUtrcXjnk1RnZYjRkqXtS2gE9MJArbVTAjaacRuwsuIz5+0KIWtIS24+pPsJOEqPf40K1IpciyyFL670YB/rCoeylow+sK1vE8fVXP1pSuKMXpQA59fV+gpskDGuogz/AM1c/WlW4k/bqjnpPP8AdFEeyn0GoqjtcQccgGpVIAxjwrSMgErWR3CrKU9o6lOckc4qmyKN2WSkbehPfUktARCfyrJLS857htNSJbLZ3u8Z90eNSMR1Sorzz3LKELISr8asEgfCobKSL1jimHZo8lafvnI7exP7qdoqpcZ2VqYSenKsirzs1LVviqIwtTCNqR/VFBtpXuW576jzQtg9FiCgDKlHu6VcCTtO3nzqo0AlIA6+FThRSk8/KmxIkQyvcQc460A1G6FXFqOEFXZMjkfhKj/5U2ISFpQD1VgZpEefE7Uc55DiihLpTg9wSAP1qVtlINejtXZXrUsAgja+h5OT+FSQOPmDVL0labW3d7bqthuc63FJTMRGeShaWsclGe/xqbSSjH9IMlJKQJltSQM8ktq5/vCma/2243CQFM2+3SWkj2fWZC0fkARSenZpGn2I0b0hacl6WVFGn7ncI8deEx3W+1WofvKPSgUJyXOmX+62vTMqNZXmEB2G9G/nVJ/dRkc/Culx2dVQk7I1osDKfBuQsf8Agqwh/WJPtW+zY8RLX/8AZU26NOUE7iv8nJ9NtPP6luVwgxbnAszFq3yxHjGMpxxJyEAHOTjPNWHTaLZcXrvJgTZllvFvDsJ4oLq0v4IKVY766s/+0smK4w/brYptxJSsesr5SRg/hrEJq8QIbUJi1W5uOykJbbQ8SEj5pqtE+7Pwzl9lbc0Ou03u7QXUW6XAU28UtFSml5JSFDHGa1sL69Kfszqe5xn49rc9YaedU2SWAtQKCoDkA4rr5evK0lLltjqz3drnP1FYcfujjSmnbM04g8FBcSQfkapSM3ZzrSU6ZB9HV1uduC4zEy8KcjuLRylha0hSwD0GMnPlTHH1FNVaZLztwbUpTSTHeQgcjdgrA7+OaNuzbg212arIkNgY2dqgJx4Y6VXVNuaEJCNKlaQMJCXGgAPAc9KlsKKGldRTrjNzPkNGIWh2RKQkqUDgqJ781RsCEpjXO3JTtEC4vMBPlwr+NHY8y5OOtNO6TW00CBvLjeEDxwDQ1lsxdeagj7drclpiYgeJwUrP120JgydbIHG4nA5oJeklMmwDu+0f/CaZHEEqIHSgGoQBJsCe/wC0h/dNNEoo6xynV9lAH/NJA/300EsSAHr2o+99pu4OfIUe1iP+VdlV1Hq8hP8AvJoHZEqD16Axj7Ud/QVcWEi4lz7lsoUDlXeKjcWVh5K+Mq44xmtn9kU/zZ2IBOEjNYUpC4/bbTg+3z1FUZFdJJcCVJPdg1YTkrORz3cVGgpJV7eRn88dK2R/OD2sGgRMkHOfHoMUwQGUw4ynXlYON7h8BQ23RnJA9YbCNiVYRuPveJqe6SC8r1Nte1IILh8Vdw+VD2WlWytIlOSHVk+yScKT+6O5OfLv8608K1QA2naOgrYKSSAPkapEPbK87C4MoKBOWlfpSe2lBgX0JGPuo3KeP9HTjLB9SkDPPZqwflSzEYbcsGpSpIK0tRSk+H3VJlxDRtSsDa6lY2jhQodJ07Fl7vWLaysE+8Ec/UUwJJCQn+iOnwqZG5KhmqM7FZi0uw1KMG53OEfBuSSPooGr7d51dFSBGvrT6EjAEyMF5+JBFGyQonP6Vq3EaeeCOzSMnk+AqWkUpSKLWt9WR0gS7JbJn7y4shTf5Efxq4j0lpSrEzTV2Zx1U2ELA+iqIPWe3tQy+8FoSBlPtf8A460JRbUBe9LygVdx7qnhFl82gg16T9J4SqRMkw1E4AlRXEfmARR2JqKxXMJ9WusF/IyB2qSfoaRL3GWLZhRS4DIZSNwBzlXnS/Fs8WUzG7S3sq7S4PpJSjaThZ4yKTxrwUsj8nbWWGUBbjDbaQ4dy1NjhR8SRSx6QA0rTAUpRCkzo6myP3t3GfKkxOlWY7oehruMFY6FiQoD6HIonFsl1ubSoUjUMl2KFJWpD7IUo4OfeyMfSl7dbDmmEF5StaPBRHFX4LKhLZw2ognk46fGrUpttLy3lJCQRlRqyXvVrcj2cOPcgeVaWZUJWsk5aQoHA9dR1HiDQ+xslM2IQNw+xY/tD/tFc0S1UMwGc/8ATG//ABVX04R6w0T/APqGPjw/nVUD8BpbYcwFHKQQSnx8qtIQTyep5zUIbUcnIwfzq5GbMh1tpI5UoAVTIRrFizbrqF62Rbk5BRFiIdcW0kKJWpR4OfLB+dFlaXuiFBP7WvBSjkJWwjJPl41DYXEwpOqbulsu4d2pSgZKuzQBj6ilDSIc1fqUXW7wESHH3S4mQ084PU9iRhsDAGM5z35zWLbOhLQ4O6W1AQQzqsBX9OElX8ahGldYI9oaqhq8Cq1D/wC+gb9qZb15FasDkuTcWXHJNwmKdUoJSQcNkZx5AYqPQ0GKjVWbpDusW+qDjye3kKLTiSe5OcUrddhSvoMjSWrW1RlM3mxqMdxTrRXbSNqj1PC6sm3ekRKv8/0u+OmFRFo/ME0L1NPuV2vmoo0W5yrdD09CS5ujkAvvqG4ZP7oGOPOh0nUl/vFqk3Nm7rt7dqt7Dqw2gYfkKAKgrPd5edLbHoYkxfSElX3sDSjn9WQ6n/wVsGNbg+1YtPKzx7NwcH/9ugE3Vt8nwZ16hz/VWLV2CFRw1lMhawCoE93WnyXqFFueh+usKRHkNpJkj3ULPcfChukVCLk6QvTLnfrJbnrjd9P21iJHG5xxieVkDyBSOaIIeRKbbkIyEPIS4kHwIyP1oV6XCZWk41sbc2faMtDSlDn2QlSj+gq1a1D7Et5HOIyBn4DFC6sXTLyUb1BIGST0pqQMIQnGMDpSs06W3kLA5Ch1ppB9kHxpSGZrJrHfisnOakDxwOlYHNYIxWU9aAKF1z6lgfvil2UCAFdcUy3JJMNYA7xQFxsODBAKa2xvRjPsFIVuXkZ684q2kB3BTk+VStw0oOEqIyfjV9DSW0BIHtVbZCRqxGbRhJSCrGTmpjEYV1ZR8cVMy0eFEcngVKGzg7RuI7qycjVRB0pthlnHZpCvHFCdyXkl4JCWx7o71+dE7gw6rKXUqCM5VxwR4ZqupIW3gADwFaReiJFNAQU5wBjuFULwjdAbJ4w8Bn5UVS0ACSME0QVZWJ9pCZKyhO/eFA4x8c0SloILYq2RAQ86OeY7XXv4ozwRnOBVNzU+kbC84y0t2bIS0ELRFQXQQju3D2QfnUEX0i6YUve/a7lAQcYckMBST8kFRHxNZqWi3G2GWwVdSfIVfZgIUgbkp9rx7qvtsxprDMhkpW0tIU2tHuqB6YqwlkJIyAQO6k5WNRENly66m7ddkYhsW9h5TQfmN7y+pJwdo7gCDU1mfdTeH7FcocePcWmu2QthACH0d5Hhjwqa2wtR6RMmFEtjV1tS31vRVJe7N1reSSlQPBAJPNettvuq9RStQX31dmUpn1eLDjq3BhvvKj3qNVsOgVrsIatzSE4Ki82SD8TQ5tShq2UCAP5C3/eVRTWTXrMdlIBJC0HI+JoWyR+1807TxBbz/tKqMmkXj2FtOJzrG4KP/wCr2uPD21U0OoO/afGlnTh/5WTwR/zBv++qmeU4lv2ifhXPPpGq7Ks5K/VHQ2nKikgCgofklSO2tywUgD2VgjOKNhxWDu6GoUlDsgtJILiAFKSOoB6ZrNdllS4Jjx75Z7xKfbYZYbWkhQJUSccACtLpqXTs7YPXXCUjuYX/AIVdS2yvWqHH1o9Wt9vUt0LxhJUeCfkDVKy6kn6memSbEzaHYDRU22lw4XuHRRIHTr9K6lG0rMVNxlaKXr1gCAlqU8kYzj1ZfP5VIibp5IJHrBWogqUmMv2j4nioXtYXRhtpl9y3slyU62m4+rFTHZoSMqwOntHHJ7jR6+3ydCYtMG2qhruFwSSH1oy2lKUblOBI6jpj+sKPbRTzz+weq7WVQQEsS8pHBEZX+FV5M+yPxww5BuCwlQWCmOoEKB6g1SHpFuL1vZuaGI6IsYoTMSUZLilFQOw92NufnRS3avnfacZ25uxW7bPjOyGUoRhbKUKAGT+LOfDin7a7F7knosMaltrsyJBMWXGckudkyt5ralSsE4z8jSfqJxdzmypTqSWIzvYRkHpnI3L/AID51e9It2B1Npl1lalsxkmYAnvUpxtCT9FLq7qeH6u6WWLfLebU7vK46UkDnPOSKXGKkmS3JqhRfjodnusLaG0uADHBHs9xFegl2SyIM5XaKSAtDh6rRk8Z8R4+OKKOORW5ZfejzGjv37THUru6eyDUEcwjNgrjqdWWypOXGFtnarn8QGeRTm00OCaY76YlyHoK4k1faSYpCe0zy4g8oUfPGR8qsRUhN3uePxBH8apaebUzlbifvXGUgrT7uATgfHmr0X2r3cfHYjrXJH5M2fSA+sPZ0+WATvmzGGEDx9sKP5A1Q9F94ErVWroqcBtyQmSyPFPukj5irusnAl2ztBWC0t2YRjrsQQPzNKei327Z6SLI+hJQ3c4j0RfHG5OFiuuC/Cjnm/yOyXS6R7TbJE6W8hptpBJU4cDPcK4HZpVu1eqTcr5rCdDnSXymNGjlRDQzgcCu6322Ku9lkwUqaQt1G1KnW96UnxI764Fpi2vad1VOsF41J9jeruBxtXYpCHxnOQo9KuHQn2Ofpfiohaf0uX5r3qiJrbEl4LIUtBGVE48gav6IToRqRcIWmLgt2VJZKVNuuKJUnxGav3TW2h7jp1+RNeauUSG8AWtgUpbie9IOM/HpXPbxqKzXvXVhm6NhLE2MrDhbbCQtJ7sD6ZpclRaxSdUVdJT9C2hlcfUVukOzmJi0mTsUpCQFcZNdye1HZhZw81dI6UPsnsFBeeo4IHWuN6m1olbdws10sM5iSXDsZYiJSl1R71K6n5Vfs4OgtDWO6T9NCTKkyA28XicsIUeOO6k7eyuEI/J/4AenbPAvPo+ukIWRUq7KkPOGekY7LByk7vl0reNOk3+7aMlzpJU242uEiSU8hSTg5B76Z30al0FdLwmy2Nd1st5y7HSz1juKHQjw5r1t9Gl3c9F8KCtbcO/xpSpkfcchsk52EjoTVNX2xLKo/GIF1BYWbLrK5WlHttzLYt1pah7RdAycYq36hHvH/B4YeaShEq2t9qlwD2kLQrn50ds+mdV3/XEC/aqhRobVuZLaENL3dsrGCfhVK5ejzWUBq72fTc63mwXRZUtuTkLY3e8BSSS0RLJKXZ0PT99Fw0Nb748DlyEl5aQec45/ShzGt33Wo++zOtOLeQl1O8ENoX0XnvopZLE1Z9LQ7FvLrTEYMFR/FxyaGw9HvoiSmZNzU6paUNsOIa2lttByAeeT50tC2Yu2r5Nt1C/ERDQ7EjFpDit2FFTvukeWetXLVLd1PpqfGuLDbUgreiSGkHKUkcVrO0aLlNRKfuEvO5HapbAAdCTlIVx3Yq+3Z2olxMhmQ8x2klT62QsBLilJwQR3+PxpugFbSDzsrRVvEgYkwiuE8M5O5s460wwo3aOhxXuJPA8TS/Zkqiau1NZcYS4tucwnoMKGFY+dH1vqYY9Xb3BbhwFAZ2+NV4IrZmZL7ZxbaD9237x/eP8A5UF3HZuPeeaJdntQRxjGKF8424ziqijOez2MgAd/WhkgFOsbLjnMd79aKDn2QOSeKGysp1zZGyP+ZPE/7VOXQQWwIzzqPXA55GP/AKIojpcBembaT3RGR/uCh0YE6k1sPj/3Iq9pVRRpi3K2k5is9B/QFSjSQVMVMhpxkEp3jbuQcEf+dG4EZMaMFOqO5sAHd1HHfVaz2+Y8+ZZdS0zvGGyjJI76lu5emPJEV8M9k8nfuRkLSOo+Y76V2KjC3C+5uPujoPCgOp0/+iV46T0c0dGEKAA4oRqcYhwFD8MxBoBFd1QKtS56bO/+pWthQHNPWw5yPVWz8fZFYWodpqTJ42eH9CptLRwNJ2daVHJiNk+fsiiI5rRc7IEhAHI6GrCYxWpEdBw651I/CnvNTpCGwpauEgZOatx0eqxVTHgO2d6A/hT3Cm2TFGJe1CURWk7UoApf1MhwWRYTx94jJ/tUdQrtDvJzQrU6Umwur5yHEH/epWOtkMsFOuIhx/zVz9aVZiUm+PEkf5/0/simucP+XUTH/RXD186VZQP7QveHr4/QUo9lMZ2mVNqWkoHLaVAfWrEWMA9v/ERgVYlQJMiXCMd1DbAGJBI5I7gPnmrzlvbQ0W0q2uu8JUqhsSQPCTOniO3gdkck54NFZxQ1CLSdqUhtQHgMg81mLBTBi7toU4R7Sx30JuDpd+6bJSkjB/wqSiqne4ywXDw02lAxyDgDmpPePI6VugHbggYIA+deSBkjvNWjNkWFKJT39xFWWUlSgjvJwaiAUk7sYGePGrUFh5UsKcaKWko3JXnqrwxQ2JItPrMSM66VAJabJ58hSBaFOKaW85t7VfKseJJP+FN2rJBY09JSEFSnsN48cnn8qVojSWmEBAISvnBHyH6VMTQt210R9cWGUVbdwdjfEqAI/umm3W2oVab0nNnNoWp9LZS0UjorxpBujqopttxP/Mrgy4cd4J2f+OuoahskO+2iVAnISplaVAKV+A9xpNbRUTn/AKN4nrk6LO9cvvrHq++QJY+5eUrvHw7qim6kmv8ApYtLjT7qbMuQuEhIPsuOJGSo/pQbT0q7aZuCrbabOm4vhosLnR5iltEdysYwFeVel+jS+SIMEsOS3H2pYfU3IkBKU5OVEAdCadxstYptFVd5uloVctRSdSOi7wbqWXrW6sbHWdwGAn4EHPlTn6R9VsuafjM226+rh99tMmQwclps4J56d9CtT+j+9Xu6+rsW2AluSlAkXVS/bSkH2kgeOAOaPCRHj3q56Ta06zLYh29DzSUkZkDphWehOKOwqCtNiK5rR632W8WS26gfnsNuN9jPV/OIQT7XP8a3e1VebTb7rbIV+MllmM2+iRuDjiAshKhuHhnNNGk9MSy/ebzddOsxESGexj2kFJykeJ6ZNa6M0ZKTe7ze7hp+PbIj8Yx4trCgolPfu7uf402SmkU9KssK1wvT0u8LvURy3omMvqd3KSs+8k47q6uXYkdLbSnmW+iEJUsDJ8Bnqa5tobSMmJrJ++mwN2C3ssKYjQw5vWtRIytRyeKKXCySYd4emwrfJfUJSXmUIUktqJBCt248D4VLSsbnJ9jwt5hvIW80nYRuysDGemaVb00WNf2mWFYRJt78UjxIUlY/umg1ytt2dkz5DlnlS97ZKWwpHvK49j2uVJGfexzirmpnVs27T1wXGksfZtzabWH9u5xLiS1ngnjKwflQkkSwyrJHHWl/UXszLD7IP+UR1/qmmQpCFKSe5RFANQpzOsA4/wA/zz/VNC7JRU1eP8t2fpkJeoBYMdpe+h/yo7+gpg1YQdQ2hGeezfV+YoNYWSld7BAybo7jHwFXEUi7KZ3NJUkcjrUG0BBGO6i7DJUgZGc+VZ9RClKz3U0yKBVtjJlSQCjKEnKsd9XpMdL7qYrDSErcPtKA9xI60ThwEsoV2CAkAZUPEVM2htlRHAcVznvIochxiVFIatsTs2Bs4wj4+NA0NLDpWVDsyOc+8T40Znsuv7FEZJOOfwpqJ2IhxktngEY3d4NCY5ICSHFeuJbydhQlWPPeBWkXdlsA+zuc/I1JcGVM3BlG7cexTk+P3grSMkh1KVDGC508M1aZmyZ4ZiSO/LSv0oA22G7NqRA72on/AHVM6Gu0Yk9wDCyfpS0/7EDUn/Yw/wDuqTKitDEEEcDkADmt0cDPXyrxUAOeScD8q2ylPXv7hVGZqrGPHHPFFIEEuuFCiSkYU8fLuR8+pqBmMtAS52YK1KCWm1fjUf4DqaJTHPsq1hpCiZDxICzySs+8o1Lfg0iq2Drs+JMhKEqCmmuCB0Kv/KqO78Ixg9c1GWuyUkgkpPHxPjWyUF0lI4GKtKkQ3bKF3yqEyMcGYx8vaqlZP84gpwTi6y/75ohdE7bex1P8tj/36qWBO6bD45+0ZhHP9M1Euy49DokHn2c4qZtISBwOa3Q1wTmpAMYGMnPGKVhRRfQmVPRHJ+6aSHH/AAx3J+f6VUdk+tzFukkNj2UDwFX5ymoqVx0cLe9pS/H40MbQc7AOe7FVETBWp282ZtWOk1r/AMVVdPNbgytQwRZmOn/aKorqmMtrTLC3Mgrns4Hh1ofYE+whIHS1Rwf/AJiqV2x1SDIHIHHw8KJ2kBEwukDa0hSz8hmhqgASAOlTzHFRNNXZ5vcHfVClBT4qOKcuiY9l3RkiNA0s3Mkv9kJ0h18FQPO5RI6eRqjatOwLa896jquQiMsurQweEoW4clXTnBJq7cb7a9B6Kt5mpQpYaQ3HjEgKcXgePQeJ7q1Yvd8+x35MrSsV6SXEIitwX0uod3dSVdwHeaxOgpWDS7enESGmdZoLL+5Sy4pAWVn8W4movsK5tCXclaoj3O8qZEaG4haEhlJPKjz1xmt0aoYlwHQ5pAyrm1L9VdjRkhaEqxnO/uT50a03Ks1+s67gi2Nwg0tSH23Ej7sp68ih2IDXLQ9ynXO5KjXtpEC7hn19GAV5QADtP9LArEz0f3B643CNHksosVxdbdkNFJLg2ADaPLgVPbtR6Xvdz9RVa5UZt1lx6NKkJKGpCG/eKSD3efdVC1S9BahuT8Vu3S2S20p5t6QXG232x1Wg7uQKPyDRY/YW7euyIKX2U2V+amWsBJ7TCRwj4cUzSdNi43Iv3B9x6GjHYxNuGxjvV40CsEjR98fejWpclDjKd3tqcb3J/eSVdR50yxbJGYfbksyJKgk7gC+VJP8AjUy32aQk424iX6SX0qv1ggYGGkuySPDACR+pq9pt0Paagr8EqT9FqH8KXdZvGX6QbltBKIkaNHGTwFFZUr8iKO6VSr9nGWlYy2+8jj/tCf41fgjyGFn2RTSySqM2QCPZHWlgpO0g0zR8mKyc87BUsDbGDzWcZ7zWfjXqkZgqTgc9eleHCq8UgYPWsjB6UAQSVbIzquuEnil9ICSTTIpIcCk9xBFL7jSm3FNHqDj41pAzyI82kBzcBzVlKMkAck9KjbRlW3y5q2VNw4z0t7hphtSyfIDNOTFFFS7XyBp9tlqQXHJLpwzHZTuccPkPDzqo3qK6PRlY088zJJ+7bedTtUPEkE4+FBNMOKfhq1PcUAXC5AODdz2DR9xCfDjGfOi11nBm0vvJIC+zyn4npXHPP+VROmOPVmn7RahjJ/l+nEPNfjMKQF7R8FYJ+VW4Mm2ahhLk2t0haCQ4yobVIPgpJ5FLrF/lRg2iSjK28BwH3lJPIUKrS7rHRPVfbWkIuEMgyGhwJTB4IPiR3Gqx5pJ1JEzgvA5RbepxaS6jagdRSH6QZ12majj6dZ7Yw5DeURm8N9qR1yrvT5V1VtSHQlxtW5CgCk+IPSuf669bi6ys8yM0yr+SuNocfVhCDnJz48Vu5WRGKTElmzXZDiYgtKoxCiAN6UoB8Tg5P50d/Y2c3a3Zjk5oOpa3hlLXs9PaBJIJ+lNMhLkywLkw5LTMwtbhJQjKUKHXAPdVLTT91nR3WbnKiTWCgpDzaChWT3EH41lzbOnihO0vdhYbtBkxnJKIclxLb8RLhLYKuhCT0+VdW1dIlw9OPOw1utkLSHnWk5W22T7SkjxFcWkR1Q70m3JC3fVJgUVpHRAOfyFd+jS2JsRuSwsOMuJylQ6EVrfk52tiBp6e2xqQsWK73C7WkxVLluTHC4GXfwbVYHJ5yPKmJSskrUfaPU+dW57jSEGOy0hCSdxCEhIz8qGqJIA6+VaIyYv6tWrZCAPJfTn4ZqilBTriUev+T2z5e+qi+pYwDUdTnJSpKvhzVJtsjWj5J4NubOP7aqyys1xFqxEp1vPTwB9no5H9ZVMM87lIPcOlB7Y2EaskqwOYA/vGi0s5dGOlYT6RsuyPqOa3jMpTLcWnhx4pySPDpWgGR8KsxklMtt3OEtgqPhwKiPdDl0VLSuM7d9Sz5PDRdRCJVyFJQnP6rNBImn0220TbRA1L6tCfJLSUQwFt5OTlX4vD4VAdWjT2gYk9xH8su0xwNDZkBRWUgn5JqxeJt8tlgjPIuqHZTqx2KTHAceUSPY29wxnmuyjnLTlvck2iPal6iSIXZFmU23bwntWz3J59k44zzVN+0maplxy6vwnIa3GYRajlWyIpKU7CP3vZ691EYc++u60jQlOsLaIzLYbb9lhGBjKv3yrPHhQafra6xpJuzRbVbfX3YTMUI5cShBJcJ8dwxRsCyjTlhbmkIly/s5SUlcIsKIUsAgK3Y8yfjV6x2i1wJOZEuRPJb7BhL8chLbec7enj30Hb1RqD7Q+xDLbMyWGlof7MfycKSVKGO/AFM+ltSLnWmAmesLlvuraC0JxuCVEBRHdnFG6Gu9CTrhK3dWXJ5lI2w47LDaQOArY4en9YpozqSLAmaft9xlRUPyTGQdxWpOSE8jg+INAVvJuMi/SgrKJc9xaFeCUlKcf7pq++tTmgrenPtNJcbOfIkj9ajJ8R4+wW1AltpDjMSKlsp3ezKcB6Z8Km7dlUiCphKypx1SVFaiojCTx8KIxwTb0nv7IA/Sg8JpRft3I5lOD/AHDWKd2btdDZYriDLiwkN+y7HcdKj3bVJGPzovDIN5uIP7qP40FtTPZahhAJ4EJ0E+e5NGYiN16uGDyW0Coj8mEmKmtZCBenCoEeq23ZnzeWlIpSnyHLWbHcshHqExla/LeSlX5CjWrX+0ul8URuSuYzESPJCCrP+1iguo2FXGzT4iUblFCto8VJKcfqa7Y9HK3s78p1ARv3AII3ZPgec1zLWDNg1RO7G63ezojMH2CBue+vd8KddJT0XnR1qmKAUXIyUqz4jg/pUt2cs9gtUi5TI8ZqMwnctQZST+lRWzSM3HYm2e2aD09G3R2lzDj3/V1O/QAdKMwL9pyI/wD5OtElp1Xe3bFoP1KaD2D0ofbFwjNtabmsQJS9jExKBtUfMDoKatW6lTpXTE28PHf2CRtQT7yicAfWjSdA5yltswdQdqoKRY57pHRRYTkfM0Jv3rl/YYZkaSuUlll5LyUiU22FKHTcCrkeVUYHpNTL9GUnVi4yQ+xlKoyV5AV3ZoLA9I2rLY9aZ2qLTGbs10UEtvMHJaKum6qSZm6Hpq4ajcbyjTyIyvB6Un/w5qMO60JG6FYW055/lLqiP9yiGqLoqzaUud1joS47GjqdbB6E44+Vcei6t1TZbLatUzb4xcYsrCpMDaAptJPUeGKSTKSbOruR9VvoARdbZFV/Rhl39SK8i2ajDe6VqlkJHJLVvS3j6qNcnkz776QtbTIttucqJFYbSuO2yvZkEe8fGg9+1Lf3tPSWJU99Rt8xEOYrPG0g+2ceYxRvwae0l8nR1y4yokVhS5mspqx0xHKQo/DGais9kjX2OuS1fdVBsLxh+Zs3eYGzpSUuzW7QWuNMzIE0TLddcNOsuqC8KI98eArtrimmEjcpKEk4GTgZ8KTUkxN46pIX3tE2OUgJmMPy8d78lZP5EVNC0dp+3LSuJbG2loUFJVvWog+PKjRFm4Q5LrrTMlpxbP8AOJSrJT8aG/tfYjCXLRPS4y252aihJJ3eQ7xjvotmegNqFtNt9Iun7uSsIktuQXTng55Tx45ow7jtF93OKGekFj7Q0Z9owXd64bjcxlaOchJycfEUQS+3LisymjlD7aXAfiKuPREiNfuqI64qn6s7t6A/CrnQEnpWQcdKtEUQtRQ2S4o+13DwoHck/wDLmzq/9kd/vUxj2gepoRd2w3rOzJCRj1Fw5891JsqKFaAo/tPrLgdf/wCyKNaLhGTpi046KiNFRz/RFCYCcao1meO7nw+5pk0KoN6Osqj09UR/dqWUMzy0xI6WGjjjAHgKFLKlOrYLC0thIIdyMKPh41OsuPBSknknqe6opbO6G8hRWctn3DhXy86XQjKEkcEDpzQXVwKLRGPGRLb/AFo3EQC12it4U6EqUlfUHHSg+sButTPAIEtr9aLCgc4cPakJwPYPT+pRLSqAdHWbBJ/kbZB/sihzyfvdTADB7Pr/AGKN6MjlejLGSOPU2uf7IoGwgzELziS6Puke0R+8e4V6cTKc4PAqxLc2ANN9T1NV84GDycUIRhtAbThHBoVqrI03JOPdUg/7woyOmcUH1dkaTmkY/B/eFDYJFOb/APn9Ezn/ADRz9aW5G39pHsn/ANYD+6KZpmTryEPGIv8AWl1xKf2nO4ZBuSR8fZpobOitZyk+AGKytiQ66VEgtowpJT7w8qlaADnA6CpZMhuKyCc8nHA6ms29jKFylpTECVr5V1yNpANDC2nYsdAEHzzwankL3uqWvoPHuqBKkqKile7AwcHpxQBpAb7WG0QpKjsG055B781hBaYe7DDql7uVdcfOqTbNxipajw2mwnBy7nJPfyPPmr+5gKSXThxSeUDqrnjPwp2FF+MlK17wrODjaR0q6g4KgcGqbMUoSnapZSVbsK7hVsA5BosBU1rKUp+3w0L2k731DHVI4H5qFU9ikIQkn2gBn6c1JfHEzNWLQU5QyhtoHwzlR/QV53ruHf1qkIFXptDthmhf4W+048UEKz/u11Jpx272CM7FkhlyTHbWHS2FjlIJ4PWucPsCQ07HPuPIU2f7QI/jTd6OZvr2g7Ss9W21MEZ6FCin9AKGNE32ZMt4CP2jZjJUeEiI2gH86sqg3VtsuK1FhAGSoxU4x/tVyl+bGv3pLuib9BQ+y1tYabXNCEsg/iAzyacdfqDNgtukrY4tDly+6C9+ShpIyST9BScdjuxiU3cG0IdXqdtKF+4pUdACvh7Vas264POKkx9QNLWv2VOohoJIHcSFVyd4et+jbR0l+K5cW7bMcZmMIcwpaRuA7/hTvo3Vuno9pXDt1vlRVtOkuQykrUlR78+eKHoqMJS6Qwhuf23ZftUyXM42eroznwxuqRTFzDyWDqdsOno2Yqdx+W6uRpDtk1LLuMzS7zgdnds1PeWQhsKICQRmo3bPMujeq9TPy1N3a1yS6js1n2QkBQA8iM0Ip467Z1yT63DH8q1U02euFRkA/wB6q1vmv3Z9xmBqkPLb5VthjA/OuZuWCNqOTq2S4p8yYkOO/EKnTlBUgrP510/T97tjel7PNd7GOZbKQNiMbldD08xSaYrhXkvfZt66fb/P/uif/uodquG+jQl0M2V60thIkBYbCMbCFDgE9MUY+3rYIgl+sgslzsgoA8q8KxKfg3mLdrO28lxxLBbfQPwdog7c00iCqytMmOy+PddbS4PmkGgmohibp/znf+E1Y0vL9c0pa3yNpLAQR4FJKcflVi42tdxftbiVbRFk9qrz4IpslC/qgk6ltQH+of7ufeFVNOp3qviiAMXJwDA8AKcLhamZDiJC0pDzYUltajjAJyRVFPqNqA9fktM+suFKCeEnA8fH40KVDasXdRSFR7MkIWUqfeSzlI657v8Azo9GZ7GM0h1eA02N61d2BzRBVmadbSChK0hQWnPIB7iK0uVk+0rc5CVIWwHVJ3Lb94pBBI+eKOSJoj0/clXRU4CGWGGHUoadKwe2GMk+RHhVtcQLlFakA4HBNRzrnaNLQY7Ly0tBQKY8dPK3SBk4HU+ZrazXKVdoDkiVbXIJ3kNoWrJWnxpP7KRRnhKXQEDB7+apb9qhgYqxLbcS+tB656mtdiUoIIB8c0yWB7my45KQ8kZSGwDj+uDUcBhLrh3g4BVjx60RnJPqqkoNRRgSjIHPjWkejOXZOlptMWYhCMAR19/PSkyYMRdQpHTZC/7qnptlfqE1xQ49XWB9KRpRyxqE/wBCEP8A6VJlroeTGZfbT2iATtHI4PSvMQWmXcpTlXQFRzipmh92n4CrMdrc7njA6026IS2TR44aUuW/hCUJIaB7h3q+J/SliW8/JnqkPpCQoDsEd6UefmetMtwf7ZQYGNnVfn5UImBKpakrAzsGKUCpsHEFacDHHU1ZZjltrjv76w+httOEpwfKrDZIjpye6tLMgPdWyLY2rBGJ0YHz9uq2m4ripsMJRkCbMUSR0yo0eukbOnmyoYK7hGUAfDfUkmZC0nYi9LWEuFS3Egg4JUc8kVnJm0VoL9kUjJ4A8assMpKQ4hQcJHG3ml1tV+1FFBQG4ENxspVvGS5nkKT4cVWl6YmwYSnGrnIWE5HZtex17/PyFQ5eLNFjYyvWwSpG504CRgY76gdhoak9k0nBwMZpcg6onMyYrMuS4Wt/Zp7NrcHccHnxp0QuNNZRNY3YVx7QII8jTUmQ4oWdcJKdNxEK6iezj86EWFre+tojBFsYGP7aqPa0TuscYEZxOZ/jQuzJCLw+AMD7PYH++qqiJ9BGPFKlpLyeEjOPE1BqFwN26JEQcOTJ7TQAHUZyaMIASDnv6UOkNetaysETqWUuSlA/QfpTk9ExWwf6VLFcZ7tkuEFKnWLfIKnkJYD3ZpxwoIz7XmKguGrZlp0ZAj2mBLZfkrLJkGEpIZH4nezGeuTgU/Pxbsp9S41wZZbJ9lK28kfOtDH1EngTITh/pNGs0/s2aOcTNQQ9NaVg2yyLmRxcVrVIuD8dZWP31kAZ3HnHhRCbc7Oz6OZ1l08qQ66u3KeRltW9xBVhSjkZyeabVs6qKz7FncSOmUHP6VG3BubE924G3Q1ynGw2pSF49kdw44FFoRzW7yvtu3IesIW9EsdgUgqCTjtHNqSj4hIJNR6mltXCEl2yOoXbbRZm2FSG+UpU4Ugp+QHPxrpgl3qOFsx9LxuxX7wQ+lIJPXI76zHDjEByGdLssx3c72WikpVnxFHIKANregu6yXLjONrttrtKGHHEcp5HTjrRXSLc37QfVGbeasbnLKJJ9sKJ/D3hPkangvx7NF9VhaZkx2SclLLYIJ8+eaKt3gG3zJZhvx/VWVOEPJ25wknj6VElyZrCajFquzkTjhmXrUdxCgpMi4KKD3EICU/qDTXow5tdwAOSmeo4+KEGlHTTRc00w44AFvocfV8Vkr/jTjo5KUMXJpIGQttw/NIH8K0Mkw8c46c4piin+Rsj+iKAHzo3b1boLRPgRUsZZrw6VjnmthwKkZggcc1gDbnHNZ68nrWR50Aa99UJrA7YPd5GMVf76pz0nahXQDqacexS6KrCMK296u80C9IUxTem02aOo+v3dYisAdQnqtfwApkhtlbm4jgd9JLMxm8akuV2cxtYdMCGVD3Ak+1j4qzz4UssuCbHjjZpdZTMVTMXO2OyjBOOMJHP5dPOhK57t3mGMlaw22BIlFtO4toHuoH9LNEtTQUKscuUhwtqbTuKs53JSclPzNa6KtiIen0bGsInMB51/dlSlq5PPlXJj4tcmdNNvii1CitrZfE71Vg7A8pQdKnm/BSqVLhHmRLhbRGbkfyguJSuUE7lpSnnODwFDBGeab2reiAmSu7z0ylzE9it1xCWUpbA4SBn55zyaQbzFkzVNTkP/eZdbafbcUQ+hoJw6cgYJHHHFbxabZnOLSO22NlxiwW1l1e9xEZtKleJ2ik/0ixJX2labglbYjxydqXidhcJ6H4in2O8h+Kw+0AEONpWkDoARQrVsBy46XnMs47ZKO1bz+8nmtl2YixZFyrnZprqiuI7McWGltDIbCeAofT86ntrd8bf3XRyJsTnamMMdoSOCfDFLMOZNi6fiCTOjxLXJ9lc1sqLriTztQjHsKPQnu7s0ett0gXeB2VkeW01HSlAC2lDYkcADdyeBWE7XR146dWB9S26JCl/aaJcdh9bnaOpecALiQMbUp6q58KedKRX4WlobT6druzdt8M8gVznVF5bs+srVdF2/wBfjQkKS82ACobumM9SK6xa7nDvNuamQnkusrAPB5SfA+BrSKfEwyNcqBbiV71FQOe+sNoSFg45PSiM1hXbAoQcK/WsxYW1XaO8nuSe6teSow47F3VMJZt4kK/0e39aD7FDWZWRwbaj++qm3VKP+T0o7uqkYz8aWXONVJGetuT/AH1VlN6NoIsQVAaqfxjCoA/vGi8lI3oOO6hjDCk6l7UgBK4JGfgqikjq2M881lJaLXZCkE5476jvcoQdK3aSVbcR1IB8Cr2B+ahVxhBweOPOqGqGEPWaFbXuTc7gywB3HBK//BSxpuQ5vRpcbLAf0xb7JPjSlGPHaKHWG8lC0pHtA+Oc1QcsMZ27xbiJ+oA9GQEJGwkcdeCOpqKZrxcz0jiyQ570SFFIDwRDU4X3CfdJ/CnHfWbxqrUdlvl8D78R5mLFS4xHabO1sqVtSVq6nHU11UznNm7H9nomuWu5Xpl6W6HFKdaK0g7wokcdcDA+NTJsViRJmKUxdXGn+0DbCmlbI/acq2DHGSM1PpW/3GQ9eWp10burUFCXO2YaCMEp3KQME5pUg68vrDzMt+7R7gidDdf9SbaAEVQWEtp3A55zznwophoPq0/ZVwmmcXn1hC9xlhtXaqGNuCcdMcUwxJFqtsA+qQXmBEjKKFuslISEgnqaTP2r1Pbp0qxypzMm4PFgR3+w2hlTnUbQfa21cmXu5J9H2oG7nMTMkR1mJ26EBAd3EJ6Z68mimO/oCWSMn7HZR1DqVLP9sk/xqa3n1jTlzjoSVLZc7U8cDeCnA/2PzreAj1eMy0no0hKAPgAKt2FSheJcIYbQ+0sJI5wQQQT9TUy6HHTJYrBFuSkjnsunyqlb4Kgu1KKODMcOSO7YaMPWm4KV91eHEI70BlJB/OibbSGTBYKfxKCfjiudaOhuyvHQpvUMdPd6mv8AvJo/HjpRIcf24LgAJ8cUMSkG/NnGNsVQz8VD/CjEt9MW0yZCuAyytflwCaIxuRMno5C+sXCY2oDIl3J15WfBJAqMO7FqeVj3seWcKH6lNaW8uIYjIWPvGYKnt39J0q4/SopDf3rKVnGHCVfLasH/AHTXacw6ehyar9n7lZnVKU7a5qkbj3pV7Qx8OapeneZJZ0eiOh+K3HfV7aHFEOLI7kjvqp6N3/UNeXOAogevRUSevJVk5/I11C72yDebY/FuDLbjK21JKlJBKMjqD3GobSlspK0cx9HGpX5r1ot5vLK4ga2JisW5aU5A6FwjA+NT+lq8QU3bT2n58lDMN5/1mWtfKezSeAfiaXtPu61087JsWlX4V2tiFKEd51knss+fl4U5RNCXu/xYytazYkh5onaWWR2mD3FXlQ5K7RosTWpaOZ2a+aeU1q7TZdeXb7i+XIa2Gzx4cGqV/f1gdFN2y6LDdohEFl5TRSt0j3Rk9flXZbT6NYll1j9rw1M+pGP2ZjuI3qK/3ge6qVy9FJveqhdbxfpkuG272jUEp2pTg5Az4fKi9h+CjVWySBp+berXBj6gvxLcmOnbAQQgrTt5GOqvOue620K/prTE0P6ljrhNqxGiIQO1cJPCTznjyrousNLu3PV+lrpBC2XIb+JD6HQlKGQM7ceZ4+BqWbofRkjUqr9OWhcpS+0LbsodkFeO2kklsJZZy0LsrQ1tf03p+9Sr4vT01ERDbr4IT2ice6c45oZ6L9PQLvcNYRyFzbDIcSyhx7JLpBzuz4iuiagn6Iu8NEG+zLdIYSrehtx0cEd4waltt90ra7Y3GtCm0xGx7DcJlSx+QOarloyrZxSVa9MTtQWaz6QkTLjMRMCnZLilKDDaT0Ge6u46vgqn2MuNpKpMVxDrOCeoIz068VSg3ywMOrNts05t1fKi3anGt3jyUirLuo56VgR9KXl8fvgspH5rBpSbBAW1JftN6kRozU2XCXHUuTmOQW1qPAQo+9xz30Lg2fUMB2SmPaFrch2QxELc2hEh7tcpWnnrt8adm7vfnB7GnHEZ/wBdLQMfQmo3ZGsXFYj2+xtoxyJEt3P+6g0JhRi1xXlafRZl2pUSGmF2Se0dClg9NpA+uaBaNlmRpptlX85CcXGWnw2nj8qaIDWoS8hdzftqWwDuaipUok92FKA/Slu3Ni3ax1DbQDh4JmIT4k8HFCE0FiMjOceNbdmtWSAefAUpSb1cFzVxzIkRkJO1SIcFThJ7sOnGOKpqdYK1Jk2vUlxCuCZMhG0/LIrREDuXUtLBecbaSOpcWEgfWhV5fQ9ra0KacQtswHCFIUCD7fcRQq1xrUw8lpjRz8ds8kqUhQ+YKzRS6hpGr7SltCUJTBcASkYA9rpUyKiLcQkal1qf6I/7mmTRzsdjRFkVJfaZT6m3gurCQTt86WmlY1Hq/JGC0CB4fd4o1pxUcaDsypTPatphNnaW+0zhPcBSGMrLzCm/un2nBnO5CwoflWXErWk4yDg4IFKiJlrSsLjafkhKhysM9mPoSKpvqjOLLkS23ePzy7DfSATnqRuNKhWOEND7UZtuQ4l19KRvWBjcfHHdVDVrR+wWFKHtGY3n61SstxW/26DLVKkBG1tmWyWXSAecr/F5cVPqaX22m4OGnGsy2wUOD2k4PfS6Y0DXCUytSpH+qzn+xTHpB0I0FZScZEFrA89opbdSXJ2puCctd39Si2llH9irEk8AQW/rtFNjYZzuJKuteDadxc2ALIwTWqTtGVcAdT4Ut3LV7RcXFtMZye+2cKcTnskHwKh1PkKKskaUEE8/ShOscjSFw9nnan+8KBRpl8nO/wAoZuJRnkMuNxkfDgkmp728pjStzaXEDIWhJUrty4pStw6k0OI0yeZka3t6if8Ami/4UvuuJRqZO44zc0/3aOzTjWduHP8Ami+PpS+4UnUwSQM/aafPHs00DOlvXCDBKTLlsMFfuBxYST8M0Pl360KTxdImOnLoFUpl9jM3FqJNgOpKlhDbriULSc5xjkkA4qhddR26Kgo7BjGcJy0CVHwSnHNSo2DdBFEqC+0tbc6I40n31JeSUj4nPHzqRgRV7lxnGV7uVFpYVnz4pVXd7lIYWINkhsoX3y8ICx/VSCfrViHbJKmWrjPt1tcDQLqUQ9/aBYOEgdB49abhQKQdmAQ7c6tUhphKOVOvHCUj491CWL/ADraYUOXdpTSPZcjskJx/XVhJ+tC3JLL7n2jf0KuE5TpTDtjHLLYHfjoo9cqPHdW5OoL0exXPFujnpGtw2FPxX3/DFJRByoYnLlflNqU7GtlsaPuuSpOVfMdPzqrDuMlyRula2sZbCuUMhsH4ZKqXbnpm3WlLclxTkiS8rClOqKipIGTnPHh3VBZmo8h55SYTCWwsIS2GUgZ6k/HkD5VfEXIuTnJUK+ylxrbKugdUt4PRFoU37QAAznuCfzqI3S5qCcWB5J7w4+kEUxrsjBXviOqiOpGEls7dvz/8q8ma+zIbhXvsnQT91JCcbvJXn50hoWxcLuHAU2NHcfak/wDlTT6LlKZtN5guo7Nca6OENg5CErSlWAfDOaR7gy8LlMjybhNS62rKUtOhCFIPukDnju+VMHo0khrVd7t3bOLS7GZkoDq9yj1Cjn6UPoE9m2qNOXJrWibrpuxMvLUjbJElA7Nw9yhzkGiK9DXLVi2ZWqXW2nGRhpuICkoHeN1McvTSHluPu329NJOVFKJuxCfhxwKqRtP26USI2orw/t97Zc92PjgVnTN/cpaQuWz0aXOwWWQizyY4nqlFaPWElbamu5JHcfOo0ab1bpizXq8MLZl36e80Q1Ha9htIODgfAmmJFvsjk4wU6luKpXQtfantfTFST7RY7WhC7jfrhGCzhJduJTn8qtGcpyl2CNSaY1jfwu3pukZFplBtTqVtHtG8YJCT8aju/o8u4lXD7AuTMeLd4yI89t9oq6DaVp88UytaWtrzSXWbjcnW1jKVJnEgj6UOuLGlLK80zc7y/Hcc9xD08gmixFK7ej+7IlF/TtzRGMi3ogy0PtZC0oGAseCsZom7otyPY7RCgup7W3I7NK3U5CgfeOPHk1YkWnT0O3qnSpDqYiRvLy5atuD35qG0xNI39lblskCYlBwstylEp+PNFtoRHP0lNlxxGQ80hpp7tWfZPUpKTu+uflVqxaWlWG5SJLdxdkNyQjt0vpySQOuf/wAcUNad0DIu/wBltTYy5u7Z2XrKiSrwHPWj7OmbPGkIfZhBLrZylXaKOD9aVtDpATSjKo8a6RFjHq1zfCAe5BwU/wAatagv8awW8qeccbdcSS0pKOMjzPA+ZqC3qW1rfUEVWQhYYfRx1yCFfHnFW7vYbLLkIu90jJdXCaJT2yz2aR1yR0z50mCOPPXmTPKXZd3krbccKkIcebU2D3ge1/GoESrS4xvTdVRVFWVpcdStDg8duTgGugaYREvTbs+Rb2ltrUQ26poJT16NpxwkDv760iT7avUMvT9yssSHM5MchpJblNDoUnx8RUN7deDeMdL9isxNn+ppYst5DjLTgcZCXdxYUP1SfA10ayawttzixBJmMM3B72CwSQSsdcA0maoZRbblGYtqoMJDoytCGfbVjvPdj51UnqcibJ0V4ofZIIW1gKOeDyRwfOpWTaTCWLs627HiOvJmSGWVOR0kJecSPuweTgnpVN7UthaWEOXy2oX+6uWgH8zWIsl5en4q2+0ckus8eu8KUe/dj+FLVyYurQW9JhaeKBzlaFKPw9ytkjmbGYNwLkntostp8HkqYdSsfkaG3BHqQUp3CWx3q76S3YPr2137MsQWg5QptTyCPoBWpa1bHdxGnw1MdQzIeW4nPwKRitFElsNv3q3tewXnST12R1q/QVEm/wBuACAqUM/+yOf/AG1TevcxqOW5yG4kjAHrDP3jQ8euCPnipozcqX7bd5kHAyR2YAGapKiXsNxbrGl2qahku7kx1khbSkd3mKSnxlu/j+hC/wC6pra7ZqBMbekl9RjrwrZt7ulKzg3Ivg290H/uqnyVHocxcocdxLMiR2S8DlaDjp44xRxiVb9jaG5sVbq05SgOp3K+Azmk+cq6JlOJTc2GmxjY0qAle0Y8Srn41o9bp93ikrmwXWx7KkqtiAfqFAim42SnQ2uMlDmCMHOTmhT6iqQv2eAcD5UKW/coMRtuHKaUpgHYyQUtr/onrgfpXod9YnuqafaciTE+0qO71PmkjhQ+FCVCey4ofeZxkGrHJSlPNVyQrCsZzVtAytPBqn0JBWTFbk2sB9wNttOodJPgg5oBDtR1ql64uqVHgBZRFZT1d29Fqz0HgKL6iiOS9E3WK1uLr0JYAR1J8BQXTd+X+zcBtsBlsNJHZD3knqrJ8axN0hhEbUKIyUoEJSgjaMkjaR3+dUn5k6CwU3qPlladhcaScJJ47u7zOKlnatLcZpuIlBmuudmMpJQkjkk+OBSlJ1I/PDq0Sn58Yx3C2HGwj2wojcCDyny7qirNFJjJcIEJiyKjS+zbhsxwO0Qr3QDwQfH9au6Tvibxb3Ij4eTMigbi80Wy6g+6vB8e+hQXLhadgQw0j1l1tthlpZ3JUo9MnyFSaKgIg3i9tSZqZE9DiUJUpY3KbIznbnxJoh0ys1Wi7qxgv21htPVElCz8E5zQSypzdnlYwDAZ/vGm+8sqXBUEpJOc8fCl3TUQvT5QJ5TDaG75mtIvRzyQVSndgd9V7O4h7Wt2kKCSm3RENbsjqeSMnpRGMyn1gbuEg5V8qoaNYalQLvKdbQ41cZrhIIyFIHs4P0pyYooQolylekLV8wz4txTbW3fVozcWUhKWD3rV7WVH4Zo1r5jUcF7T0G3XpbUBclmKEdXXj+JS1fAVQsulL1pfUz7cPSFumIVMLsW5KeKAy2rrkZzwPKmzVFrm3TWulewacMCLIW++6BwkgYTn86Tey6FPVF4nXO7alCb49a41gZT2DaFhPbOYyCc9RTVE1VLj+ilvUspsOykQe2UjpvV3Uq6tszGtNSv2yLpCQ1N3pQ7eJCSlrYOSRzye6mVd8sCbTfdOXG3yG7VaIyWZKyMhxJH4QOfOhpNIELtqvmqLTf8ATMi9XgTY2oELUuIGwkRgE7gQR1wK83rfVMiH+1KPVW7Cqf6s1EKfbdRuxv3UL01pxq7XObebIxdPsiBbHmIbtxcKlyHFJOAgEcJSP1qKwXCNf9J6S0dbQ6qUy7204FH8yEKJOfmabSFY0X/0gX4S7u/p6PFXbbIEmat7JU4epSnw4o7qe/of9Fku8JSpKZcJO1GeR2mBj865q3eYjWhdRWNK/wDLtzuS2TGHCyCrAOPDFNmu4/2boTT2ng4Ap6Qwwc96UDKv0FJpD8A+1xkx4keOkZShgIGfIYoto0n7Wu6cnaqK0pI7uFKFRREBSELwMkceQJzU+mEdlrBMUYCXrevOD3hef40gGbuz4Uct6S3CbChgnnFU2Lc6HR25SW+/b30THQY6Dp5Umxo2r2a91rxFSBjNZTWM55rw76BmAPaJrx5GDyPA14VmgDAAIxjArjMhUi0zHrdJQGlxbl2+P32VKJ3jxxmuzUj66udgyqBLtzl0uCWySzGHttpPiruz4daTjyVBF10LL9yVPscu3kYUphaQr95WSDV3RV8bMOHZ5W1t5tgBsngLA4wPMeFJESLLlznVQ5wbQ8yHWGMbkpI4UjJ5yD1pvsGnoVx07/KXHJCnFZWfdUysddveOaz9tRVM6IuV2E76m8zpfqiIDHqnajap9G4HHVR8BS5d7o3OuNyksOJEKJEVFjhOMFR99Y8Bk7R8KByW7/Gdk2+TdpzjEdztPViTlxkdwPecU66O0/p28lt/1t59bSEumA6kICRngkD3hnjw4rThSpGc5NsetNtPRdMWqNIP3zcRtK8+ISM1S1HrO2aeWmO6VPzXBlEVvlRHn4CjrzgaYddP4UFX0FcCanCTHnTJRUZLyllx0++QSQkCtIq2YydIL2HVJt+5m5xVKizH3XoyWUdp2Seqkn4A9auftpFnROy03BeeUAQ24pvY0keJPlQK2iYm8WSM22ky1sSG0nHstgoAKiO/A7quptdztzf7Mw0EtuKS4pxv/RMnhXzJGRRLGuy4ZZUV5NtV+yz1yUVr3SENNrOcvLKsrX8O4fCq8ATLRe5ztrmOQX9/aAA7kOg/vJ+NGr8biz9h2SXt2sOrWlaejraR7JI7jQWOh1d5fMs4khv2Eo93s8nHzq0tGM5bOg2D0iIkvtQb9G9RlKO1L6Tllw93PcT4Gnzg+1nrXD3UJeD7C0AspRhQPO5R6fTg/Oug+jW4vzdJIjynS7JgPKjrWrqQOU5+RFROOrRUJW6CuqQVWJwD/WI/Wl8sleq0gDOICfn7aqZNRjdZ3BjP3iP1oGwMauXyeLcj++qsZdG0S4tO2+NgD2UwlY/2qtkJKhkA+daPIT672gyVBjafhmpg0VjCRzUvaGuzdvAx9KEXdSXteaZhrKOyjsyZago49sBKUH81fWjsdhY5WMeVLmrbjp9qSxHnRV3C6hJ7CNFBLuD1yR7o47/CqxJpim0Sx9KuQ9XzLzb7ollmeUqkslIUSU9yT3A1Yf09MNxvc+HJj+s3BKEN9sjclCUjvHfXM5qZM7KGrbNgBWQW2SVLHzNUWbCqMNzidUu+RkgD9a6FFmLkjpVl0vc9MzosW3upeYkNvv3F9xACXHiAEDHcBzxVJPo6ffgXR6bJjC6Tg3s9Xa2Ms7FbgAOpyetJhipSni2ahUPH1pP+NbCI3tJVAv7YHi/n9DT4sXNDi/oS8OdldUT2FX4SQ+takHsuE4CQOuBQ/Vdp/ZvR1rt0iRvclXMOyXlDaFnCiflnH0oE1b4Lz6GfW7zHcWcI7R5QBPhW0m3xoMtppci43J5GVIiKWXQCe854HzpqL8ic14CDNztqkEfacJJyRy6M1LDn2yDe4043KIpPapSQh4c9Rz5c1Rj2CfMVlvTkBsKGR2vtL+YHFEEaY9SBcuUexR2f3nUhHPzNJxX2NSY9GbZ1KKI8+GTnol5Jz+dSRoqVLKkuoeySoYIO3PhiubLl6Ngu7ZVytK1jgohsqWfqnNSOSNLzEn1C3X2QtI49Vacb/M1k8KNFlZ0r1FLbxdPvlO058KHa0cMfQtzx7y2ez/2iB/Gl+DqW7RYnYRtL3qWoZKVS3EJUB3DOaqagvuopdojtXXTzNtiPyW0LKpW9Y5z06d1KMKY5TtASMwsPzcn7tKm0I8kpSDj8jVUt9s6tagcAdmnP9bb+iz9KLRVRGYBMybGaU4tZO51Ix3Dv8KqSbrp6O0UuXeKPaz7LgPQY7vjWxkDYsj7N1/p+7J/m1OKYcV4BfCf0rt1yTcPVVJtpj+sZ4MjOzHyrgN8vtjctTyoVzQ5IZdbdbDaFHhB8cfGvoC0zG7jZoU1CspkMIcB+IqJryXBgpi36iKNvr0CKo8nsGMj+FZFkvTh3OaofCfBqOkD9aR/StqhQulp0zDvTVublLUZ0pDg3MpH4Tjpmino5tVrizpr9m1ZJvbCGw2624oqShZOQoE/A0qaVg3bGGTYG0s/5R1JcAlRwCHg1k+RqlNsunLKEvXW9T0NqGQJU8kKHwxXP/TLKnXe6LhwHdrVkjiXIAP4ieM1t6SXo9z0ZorUT6e3aQ+0HkJGd6TgkY88YqlsWh5s9s9H2pHHza2Yk9bWO1KXFqIz0zzW2p7ppLQ0WM5PtiNshRQ0lpkrJIFBtJa80Q3dXYMK2LsUh5Of5Sz2XaAVU9JN0RqS0xW9Px3rhNiSkuoKGyU8Hkc1LaUtlxxylG0hk0pq+xankvswLQuOGEbyp+KEgjyyKDf8AG/CjzllqxyRaG3uxVPQhISD3nA5xQb9s9Tu3aLZbrbxYVz0lLDm0EKOOnFQej/T8a86N1JDl71XKMp9rYT7hIJScUUy+EErkxr1J6TlR3YsPTbKZ8ySrCO0JCSPLxqCwalv2sbhLtjshu0yYeBIZSklw+Yz3VzfT9xcjRtCXyQobIst63urIwEp3ZSSfHGaeru4LR6f7S5HOBcIm10Dorzp8PsPdUfijp0GGYMNuOqQ5IUkcuOn2lVYNK2o9Rz7TdCiOhgxYzAfkBwe0tGcHae7FQx7/AHRdj1EtxLRuEAFxpDQyEoWje38eKnizNytjgDSRqgOQNc6duqQnsn98N89/Iyml+86su1tt64RnO9q24w+mZ2KllbShuUk7Rx4Uya1eRddAruUBSXHYwamtgHBwCCfhxTSaJbsMupzkc8eFLk9xEm4pZQvLbHtL/pK7h8utEZU71yzsPx8lMppKt6e4EUAWAwlSthGOvFaxRlJmrF0VIuKm0dErIB+HWr04lesLbzx6m5/eoBDWGXFPL2oQlJJX3DJ5ow3JTJ1LaXkgpSuG5jcOvtdaJBADIaP7R6uHXEdPH9mjmnJjdu0FYz1eXDb2p+VBkJJ1RrVwLJAjoSE//CBqlaZMk6bs6Uw5EjEJsDYUge75mpSsuTpDB9pvKyHed2cmhFknrYkyoqj+LtE/DofzqWG6ZzalBlxtxC9i23Byk/KoxblR7guU6UoThSQVnHB5/WtKRnsYmpiZDyPWWUqaSQpKj1SR35qfUwS7aoqs7gZbZBB86WWpjC1ANzWSn+greB9KNXRTadNwtjnaAykHdgjv8DUSRUGDZt2XDv2oGGLf6ylYQhR7QJAKkgY5oladQQ7fZm4M6E5FEFppvCVBwbVeyk5HwqnFCVav1MlaQobGzgj+hSq5IV6hMTkn+TROv9apSstjfdmZ15mux33DGtiDgIbV7cjzJ7hVmJBQyhDEdtLTKe5IwBU6VsBRU86E9+ACa2XPittnYoqPgEmr8EE0mQzFiqSeD+ZpavC1yNNXFZ9o7R/eFTvOKlubjnJ6Z7q1ubW3S1wAHRsZx/WFD6EuwlKQTrO2jH/M1/wpckt7dRrIOP8AKSP7tMkpeNZ23/3JfP0pckOhvUbilDIFzRx/ZqImjLd7eMeY9MlA4aASygdee/8ArHp8BQ2FEUh8zZQSqavoOoaT3JT/ABNWbw5LfuiZioT0tCVEMtM4yD++c/QfCiNohOzlKMqM9CCUhSS4Und49D3VomkZuyBsLdfAx7ROAPGt9QXUW6MbJGcIcCQuY4Dnak9ED+ko8fDNWGno5kKbs+6fMRkdvj7lk+JPf8BQuZYZVsZhl1Ds0F1ciU+lOVrex7Jx4DJqXJNlKLRHabdIfnPvDgNNho4Psg490f0UjA+po03KhWpClKkJU4Ou3mllF2DcNMQvmOhGVudohTe4knqSMf8A5K3bjtupK2lodHUFpYUD9KZLN9RXdFxlqUz7bLKAB3d24/oBWbFJjW62wXpPaK3EubPxFSsnHyzS/KZktw3UJbUH3VADckjqofwBo1IiOmSjaAUIbCGx595/IU6Gw+3qSQtSlqYaDZHsp76rv3UXJhcaU0nBOUKT+FXdQiCmXcEqRbYb0pKFFJcGEoSR5nr8qlkQrlbg0u4QuxZccCe2bXuSgnpu8KnQ1ZXugdmW5m5NALlQctvJHVbXf9OvyNT6OeTF9I1peQoFuZFdjhXj0Un9DQy13FLeoHloQRGmLxgnIJTkH5HBraO0LLqq15JTHi3BLjKsf6NwKAGfEHP5Uig/6atRerwLfYUKktpmOpVIW0k/zfgD4+VWfR/YdImdKXYmLxGktxuzdMrekKCgRuGe+t/S/o6VfrQLpCefMi3pKkxm+ixnk/GhegNY6VtCY8Zu83SVPuKkNLiycrLC/p0pfyj8gLX+ndIaNsItsV+S5qpS0Px39x7RRUrgk9wwD8xRC7MQ7j6WbXF1j7UVy1N9iHFYb7Tb7RPn/GrOtdb6VuEO9QLxZ3I16ZCmYxdaytePdUlXhmp1CzI9FFkm66t7z7iEBCSUHtRzxk92aa6Eyx6HZ6Ev6hskd8vQocomMSrdhB7gaFSodiX6ZNQx9ZBvsJLA9SXIPsBOOSk9x64qfQa3rDYtT6vasjrUVRzDh7SlS2x3+Pzotf8AVenLppWzahuel5Nw9bSrsm0N71NkdxI7iaXkZzJdzcm+jCJa1yHHLdHv3YqUVf6E5IGfDvp7utvj6L9IcJdlZTFh3O2rQ423wkrCeDjxqnbdB3G8eiq7pegph3GfMM2NHxjYB7ox3ZGRUkGZd9can04y/Y5UH7KTia88khJIGMDPWqFTAsaxQ3fQm5fm4yE3mHJMj1lIwvcF95ruGnLkLzpu23IHPrMdDhPnjn864zdIGq9PQL9pGLYnZ0W6SCuLLQfZQlSgcGuwaUtK7DpO12pZyuLGS2o+fU/rUy6GinNaLGu4b+7CZMJbO3xUFBX6A1jWDyG9MvNqLYRIUloqd91IJ5JqxqEdjPssw4+6lFBPkoEfxoHrB1d/MjTUQNIbRtXKlOc9mc5CUjvPFR+2NJt0iEPJsabhEYlofYjMMqYcWsHBXxyR+EHHyqzcLW1DatV4XMTco29KQpYB2LXwFtkdBk4x4VS+x7dAtDlsdfDirjloOOn2nV44+mOlaLlSF2+LbZXqcaBbuzUUMDrtPs5/d55qLjtnRxmqQI9JkSOmJEnZCZCXg2Tk8p64xSku6JXZJLQKnHVIKUJ2n2ie7Pf4V1G92uPe7V6q+pQClBwFJ5yOetc/bbfetqUJaUl9U5tllscJO1wH2R5JByamKUkVkTTZ0FxHqumrLGfdWzLQ0hDbijna5jIB8j0oVMuj0vtIcoJS+3/ONjofMeVFtUvlMEtuwzJYcTteKXAlSOOCkHqaS2HVXPdD7ZX2hCTuZkKGC+34K8x0NdUDhkFLTOEOUNyRsJwcjoKbHGmZCRvQk57wOaREZWjdtKFE4UlXcaJQ9RsW0qZmyGsj+bBcGSPhWkl9GaYTmWRDu9OQpChylQ//ABmgDTEywyFIab7RhXPYnjjxSf4UTe1pazsDS96s8jaoj8hXv2ns05nDxeSodMMLOPgcVKKJ2A1Mt8uSw5uQlhe4HhSTjoRSysbvt0juTB/7qjsRcCU3NeivPJeRHXuy2pAdTjvyOaAKVg37zbhf91UvsqIz3wgqaUkblJODjwxVODPVClB1JJSoYWPKo7005DuqZMd9oJdSC+w6opB7twPQGq8lS0tpdhwnZoWesZSSB+daJ6M2nYcnwmFoEqKdzauqR3Gg8uCxPZ2PjKknKFJOFIPiD3VRRK1BhXq0Ax8HgLe27vjWGv2gD6nFRY5CuoL5P8KAYYhy1x9se4KBB/m5OMBXkrwNM8GH2y9xOAPzpUjv3DZ2Um3xS0vhae0J/hTRZ0i3Wzt3pIYitErKnTnan4nuqJukXFWHHmC5GcbTwVJ2jPdXMZyYGnpr0GN99D7Qv7mTu2FR9xR7hn8qOTrncdYhbNuUu32hOCJDifblEc4x1Sj9aFSY7cJ1XrcH7NDvBlxjvYc8A4nqKwUktG/HyCbgXXHI85SFKiRpJDpbOCEKGCT5iimmrBbbXY3WJElMpsOrWVpJBQlXQfTFbRZaVuvQ3WWmpaeHGkn2HknotPiMUXjxoiITTrEcJiMNmQ6lAJK3APZHn41EpNm8YpbNtRyG2bcFJfdalxk+sM9gkKWkp79vhUTVsZn2xmQwpxEspEhqYeHCsjPJHd5UCmzLkYpULa00Ze1Dk2e+GiSvuA/dHQDrTJF0HMtrDTVrv78Zns0hbSk9onOMEpz0pqLS7FKa5dDHYbmq82Lt3kASUhTTyR0CxwcVX05CWzNlvLSQVMoQBjwqm/erJoG1sQZUpb0lwkoaQnc8+o8k4FLD2u73dHFdg2u1xwrG1qMpx1Q+JGAa1Od0dKdhHsntnCnElIJHAyKQ2H9V6WgNQI8exSIrRVha5fZqOSTzn40CW7FfWpy4o1JPXjlTrmxP0rP2tp9tKWhpiY+Oo7RSVfqaX9gQf/b29NDD1staj4N3BB/jUD3pWlxRl3Tq1AdezkJV/Ghjd/sqFbk6NkJx0IaQcfnV5GrbUlG42eS2O8erg/pUt/8AtHX7JB6bra2SmRZrijafwoKgKqW70q6Mtzktxi2XFpctztX1KjlRWrxORW/7eafQSHW3msfvQ1YH5Vah6p09cSlLE2EVq6IcSEKPlg0nOu4lKF+Sw16atHEYL0tnHAC45SB+VTxvSfoMOLcZuMVhxfK1dlsKvicUPuLSFvltq2RXjxvW62EtoHx7zS1co+nYb2bnMhpd6htlkDPljqaFNMbg0P8AD1NoKbcTOYmWpU3/AF2AF/U0B1s+5qHVVjjWNDVyXFZeeUlp0YQVYAJPypLU7oxwnbAfXnoUx1J/hViBPslqe32u7XK1uLABKGFEH48VSZFDawzfozQEjTshAQAPYWFZHyrfTPrknWkF8WqbHQ2l1Lq329oCSB9eRWls1lflEmDebbeG0nAbcGxfzI6U66e1ML72rEiG9BnsgFyO6c8HvSR1FOxUw6O6s4rFZ/FUjPdK2681gis0CMZrFe/DXqBmO+vHrXjXutAEE2W3b4Mia6QG2GlOKJ6cCuQWLtnbW9cVAom3Bxclalc8k5HXuAp59I031XSL0cH25rqIwAPJCjz+VLDrKPVERwrCAjZkcYoZthW2xNmylQLvFuTMXeHPvOzSoAhR9l1I+mT8avW+4SvtB1CW5LEWeglyGtIDiVg8qSe845x30Jmv+vW+TISjIiTS2RjAweHD9eaYX23Z1viz45xNZCXmVeKgOR86p9DpvotXKOhUFqc2v1ptmWlBcVkeweFKr1jXe4spm92uytTbfFfeZQyzI2PrT0UCFYBAIJAB76amJUa9abEstI7FxhRcbIxggcj60P03AeRoSwhLzLbr/aSSh4e/vO4YPcRmlB+GRl0kbXr0h2u5afmQEiTabm6jYI9yaLJGeuFHg/I0iS7U6hExtCVhjsUhp7GQSB1BrpE4PLY7C5w2pTBBBRJSHR/tdaAM6ViKcLVhly7S+6fZYUe3jKP9U+6K1WjmewZpzD2obTJGVBMZ1QV8UimaTc4lqu1xl3l9qGwS20wVqGXUBIUdo6n2iRQFMS7pSVrXBtbbDqojkmIntXHVA8htPRNbN2iPblGaxGQ3JWRun3NfrD6sge6joKVjWjabInauvkd+wWSWtphlTSZM0dgycnqAfaP0oJb2n48y8OzVsuOCQGtzQIR7IGQM84zmniC+wyZ1ydmznnoTJc3una3yMAY7/hSUywpFiStwguuEvLPiVHNNEyqrPRJCJ9udejqJTvUSSMHg46fKmn0aT0sX66WpSSkym0y2/Mj2VD6AUlacGx26wMDCXO0QB3hQz+uaK2OWbbrCzSzgAveruKPclQ/8qclomLqR1+6xzIt7zeQDwefI0CbTt1QtRRg+oI6jp7aqaiMkju6EVQdtwcuYmBWFdiGinHUAk/xrmfR1IwmOPaUsH2k7RUzQQ00VKUAByVHjHxoffNS23T6mUzFrLjySUobTuISOqj4AUk3G6Pa5QotOvQtMJ99zlDks+A8E04wYnJBS5apm395yBpZ5LERs7ZV5VylHilofiV59BVW12RporatiVsMqOZM1Z3OyFd5yakgRDMababZEa1s+y0ygbd2KY0hCGgBhISMeAFbVRi3ZWZiNRG+zZTx+8eST5mgN2tj6riuauersCAEs493xxTAuZFSMesNDH9KlG93Fb1yWllQDSQEpOeviacbEzaKGG5JnlY7FgKbKySTuOOB49KIMXeE7uTuWgAFW5QwMDrS+w246hMZtG7LhcCR3qPH8KuyERbGWWJDSplwk8MQGRlSj/S8B51T0Stl63setl6/S3G2I6UH1RL52IaT++rPef0+NQwrut91UfS1kNzePLtxkZZjbj19rqr5VpJgJjRk3TXEhL6gcx7UwcNI8AQPfPn0pcuWsr3f1mLawIcFHGxg7AkDplY/QZqds0pIaJdvlZT+1WvBFyOINsIjpHz95X0oU836NWpBS/b5dxcPJcfadcST47jxS/B0+XU4elOuKPKkxU7Mf2uTRVvQzL/tm3t+O55ZKj8eaKFyQXF00AWm2UaaQG0HKEiMOD8jmpmdRaNLobRGuMIk4Cm4zyEj5gYpQ1DYYdvXHjFhghQLroSMYSOg695ofFssVU9SdrkZDLIU6WnCjKlHIHf0A/Oig5HUIcq2SJZFs13JbkqGEMSJCXED/AOGrGT86t3i3XOZbPU7zbYGoYQwo9j9y6T+9sPs5+BrmcnT6vV1dhKdUknn1hAdB8s8Gordfr3phxDaXlMs7uE7i5HV5c8opcRqQxp0dpC5rWINsYTIQMrhyUqS4j4pPIHn0qNGnrZEy0i1xWQk8p7IZFNUN+265tweQVw7pH6LQcOsq7ufxJPh30tX7V0yNc/sGTZkG5tshXbrcCEOf0k+IPhR+gZo7BjOxH4/qrKe0QU4SgDqKcPRjLMrRERlRPaRFKYOT4HiuTStQ6gDimsW+MpJwpQSpePOnP0OTHmbhfLVIcS4oqTJS4lO0K3dcDuoktDi9gT0uaenWbUcXWESHbUw0vhLrvYFxW5Q5W8noQO6nPTF+gWGCqVetXWOW3MUgMIhNpaCSfFI57+/pTjqBtcuySYraYa1PJ2lEz+bIPXNcwtfoq0ZBdD9yuEd10HPZtvgIB/wqOeqo1jjXyboW7/b9SNXfUJg3W1y2rushbaAXnOz/AAjgcVNoq66jt2iJSyhVyg25fZhhDIcWyQedoPXHX5V1GNedG2BAYjPxGMDGG0ZJ+dZZ1pp9hJFujSXUqV7QiQ1EE+JwKX5NUyuWOO4L/JyNx1nXOsLBHtcC5yJDckOzpk1kIT2Y5KcDoAMiuiManvP7Q6g03bbCxFlQ2e0t5Xwl0dAT3YPdTDH1OXQowtPXE567mA1n64qi2q7tXuTdYmkXDLkoS2469MQPZHQAZ4qqREskpdsSHrdrjXWprG5ebAi0x7U52jj/AGmQs57h/hRm86E1PbdSXK7aKuMZhu6tlMuPK/Ao/iT/APjimxx7Wb2C1CtUYd4ffUrH+yDUJha0kFQcu9qiDPBYjKcP+9ijkyKAtm9FsVn0bfsxdpAckOOmQuQyP5p09NueuPzrGmvRpPt+pmL5f9QOXd6I32cQKTjYnuyTR5ux6hKwZGrHlI70sw0I/PNSO6VVJTiTf7yod/Zv9n+lHL9hRPf9LQtQFtchySypCS2pTDm3tGz1QrxSfCsO2S2NSXZO8x1OlntSl3aFhsYSD4jHBHhVBzSNggkPT7lcFN9MS7iopPyqeLozSLqUSYtogvDOQ4CV/nmkOyCM7oaxMSIjc60x0SBhxpyWhRUAMBOCc4A7quQF6cuEZ+32lyG4lbPZqQxyAnGAPhVHUF50do1lC7m1CjqUMobTHC1keQ60S03qSx6ihmTZX2XGwcKCEBKk/Ed1H7EI2moDdy0wmDMDgdtb7kRe1wpIAPHSizOm7fH++CXTg5++eJSn61tbo6LX6S77AwA3dmETkDxUn2VVbnMQWpO6U0qXIScgLPso8MDpVpkNFIQ7TOX2aPV3kp9o9l7SMjxI4qCYrGr7WlBGBFcGB3c1ZdmqdIbCEtNAcJQnAoejB1fb85z6q5+tDCPZShAK1JrMnOezbH/0BUNk7Y6Ss/qimu1ERvPbAke75VaiJA1JrE9PZaH/ANAVDptIGlbQrnJht5+lCHIyzBcQ2syLjILjiypzsD2aVeWPCtVR7TBUHpDTDROQlTpKlL+A7z8KtbH7glSYSkoSFbVylDKU+SR+I0QttmiwFGQpsuyldXnjvX/5DyFVZFAuEZc1s/ZlmDDPVL80dkFZ7wgDd9QKIXSPIj2KOiS8l5frTZ3IRtA56CjIdJ5PShuo3f8AJDJB4Epv9ahspFKGgftZqYDIHZo/uUpFIVCeH70aH/fNH7oq5Maivr9sV+FHbgJBIGwc81WgWGbPhtyEANR3Go+ztDkuJQd2cDpnNNFMaJul4UyQt51UrcrqlDxAHwHdVc6QgISnY5Lz5SSMUdQp1YLjqgCeiU9BWTIYZSC6sDnoOSam2iQMjSLSvZRcbuwcdWpeP4VDfbd9maUns+uS5J2A9pLc3r94cZ8KKXK7zELLMBLTSf8AXue0fkn/ABpdvTr6tNzg9JcfWUAqWvjJ3DoO4eVG2PSCM7nWdtx/0Nf8KXLg2n7bdJP/AKyR/dphmbhre256epr/AIUAuJAvDigR/wCk0f3acexvovrXeG5Wxn1D1cnhZ3b0+WMYNa3V16RDh2aRK7Z+4v7d7SOzKGhyroendnzq285hWASMknNUbasSNWyFODPqURKWye4rJz+lNkRCjIudniqbgM2pEFnPZNJ3hQT3Z45NEIzj8KOkyWXHZDx3rWlxOVE+AJ6CstuNOJWlXuEcjFArtYftKb60h9lbDuN6ZAO5seKFDp8KhM0Dq7lbHfYktrQkcKL8c7fqRiqa7Npu9KBbj2+QpB4LSsEfQ8UTZQlaEpCioJSB7Rzmon7LEeSpTkZpRAJyE7T08qVjBKNLxn3HFQZlwipbJTw6FNqP9U9cVhGmLukhDk+DKbVwpS45ZWkHrjbkZFZfm/YsFpuGzKXIW3vSA4A2eenPGav2i63CbHUtZbD7ZG9paRxnzHWnyYqQlC9XGxtotcyNNZRFKkpU0laEEbiQd2NpyD41L+3lvlRX4Um4LLLgwpL5Q4cfI5GKe3bpIbbPbQ+0SOuwg/kaCOyLW/J3ORm2DnntI4GfnimmJnOX5ERyUw1Amsus7gW3UkAg5JwR8QOnjTPqCMZemlTEgJkMJS+jg9UqBUPqk00uQ7WiMqUlqM6EJ4QhKck54x86tP2eO6yEFogqThQB46cj86HNAkH2r3bzAjyJE+KyHWUOYceSnqkE9T50CVeNCQppk+v2JqUo5LqXEbvypZkej2zpT9zaorit3R0KOfzqJNhtsDYl+yJZ5wC3HDifqKSoqxtd1joRxwOyLzaHVg8KUUqUPnWz3pC0c+0UKusZ5sfh7MrH0xS3FjWWSg+rOwjzj2mUpOfnVldskMkFmEw633lsJB/OnoC1dPSRpGTbZEAz5iEPNlrfGiOEpBGOMJqvate6UtdnjW2DHurzEZAQhItzhP5p61El2OlYbcSY6s9HG9uT8cUUi211xO8OYQroU99JtICu56Vrcn+Z09qR/wANkEjP1qRr0kuujLeitRn+u20j9VVvMcZskRUyY64UBQQhpHKnFHoEjxqFq5XmaEpEGNbs55kPB1R8BtHTzpWkhpN6RMfSBc1cN6Juv9uUyn/xVp+3l8UVAaMfb44Ls1v+BNbWqULhKdt89v1S5NDcWwrKXE9yknvFXHrU+2cpwseXWnaFTKT8y7anhNR37fFgKbkodG+SVH2SDxgd9Z1VpuWpU2+2a6rhSgypx1gsB1t5SRkcHoaspgvJUFFBHwommYthyJHcQFJfKkq3eQpNjWjnDGdPvxrtdHDOkyGkqan3CUlllBV7yG0AkgjxxVdz0g2lzUyrdPtbakSEhkzGFlaVJJ4OTjKfPuonfLQgNmwTWg8tpZftTu/CljOVIBPAUOnnS8/6PHZpQtcpTajnHrDIyyjwChRUfJpGU/5R5vSxb7PKbbdLfYsEoUDkjjjmln0Zyje5j8i9Sm1XqKCmNEWAjs0HqtKe8nvNDdS6gTPfVbIrwMOMEpkyQr31JHCU+JpeRAe3tvxoogvoc3ty1qJf8c/PwNGLFSFnyptHYbzDakMux5awhKk5KlcbfMGqLVraKmHUNJK2QdjifDGOo65oPZteSYkhEHU60SochQQ3OS0E9mTxhxPh50yTtL27tC8yHYqlkKD0N4o3+BPca1WjneyJy2hxCipltRPQK6E+dDTAnxldouww5IHQsODd/vVaciagi+3FuDFxbHPYSEBtz5KHX51DG1Glcv1KQh2FM72X+N39U9DTtio0TdoTCtkq0yohPXdF3Af2k5FEYs+0TV7IzsZxQHKUkZHy61sqc8F4VhQ8CKgfh2q6Y9ahMlQOQSnHPxFFgXJiUNWyaEISkerr4+VI5I2X7rw3Cxj/ALKmltuE1HuUSPMdcW3HUVtOO79mR3ZpbIBXfgOm2CP/AKVIo6CYiHRlxtC0bRkKHlQ9/TtrkL7VMZLbo4CkEpI+lenXdUGb2CFtLO0fdKOFdO6t2r4ytIK0KQvvHUClTE2gdItFyYH8muUgp3Z2vpD6ceAzgp+NDlT5cNYFxtyi3/0iHlxCfik+0PkKaTdI6m07FKHyrZpxiWoJWhCiTjIODVW0KrKFtYZmt+spfbVESCpbgVlIA680Felp1Q65NfJRp+KrEZgdJKh+NXiPAVf1e4lhuLpu2pS07cVlUlafwtDr9elZZZaXKbjNJ2xISB7I6bu76VzZslG+KBciLdbjF2WoNlXIbyMNjuArY3GO+0626nLJGFbh7JHnQx9SpL6lZOOiRQtf+UJTkdYV2DKsLHctXXB8q41bZ00B5M2Pa7qh2NJYkw21HapCwoobPvIPPQdQau2fU10t9nedtkOLco0d09ohLqvWAgHkhOMEAdPGqmsbWhVnfeYbShbaCpBSkDHjTDLkwI1h0tqNsNsyHltsrdT7O9tQ5Ch34612QalGzG3GVFebLj6m1E27b5ImwYMFbitoCmXHl52pJ/eAwfKii9Xv27SNjt1njmZe5kcIaQAShnHClKPgn+FE1riNQFvMoYEYIKhsASnPeeKG6UfnnTK3RHQFTZK1xGwn+bbJ6k+BPNVB8vA8y40yjbbEi0yRMnuPXe/v+9IUMq+Cf3UjxpuatI7BKprpQtXJbZXgA+Ge+t4MJq0NKUV9vNc5cdUOvkPAeVYWsqUVKOT1rU5WyteYtsVanUOtBKSBylRBz8aR5sW1Rpnq7k9yMnbu3LfwSfAE0b1LNKJMCIFYyVPL80pFD7Kpk2ifcZTSXincs7kBXTwqkIrPOxI9vcVGugkq3JKWVupUF89OOcdaLvSbClmYG46GFNYVknBVngEfPilhh9rsEKbbbSojcVbACc88eFU5pW6+wRgJUcK47hyKYrDYcRsUVBJSO899VvsxF3uESCwwwkrWHpLmBltlJ7vMn9KqypiQgKGUtckq/e8aIplJ09pR+4uBQn3EbglXVKOiU1nkdI0xrdkGqLxOuV2Fjsa1h4n21I57JP8A9xH0FWrToywRFJEy4tPzF+8EOjk+GTyqglnQq321T61D1+4KO9Z94IHvEeGeB8BUqj2rSmiAOMpIHIPlThHihTnbLOqbexZJ0YRR2bLySUJJzhQ68/Sr9psVrvVmafQpbbxBS4oHcAodTg1HqQrn6Pt01Jy40pIKlDnPQ/pW2hprYhTI77yUbF7wTxnPX86okoXjR8q1tC4Rn23FocAbdQNq0/HuxwaI2rUK4lwg6nSVBjiJcWD3JJwFeWDTmtpq42pxkKSpDiThSeee7865uwymDf5FskJBjXJojCv3+h4+PNZzXk0g70zvaVpWlKkEKSoZCh3jxrak/wBHd0VMsCoD6iZNtc9XXu6lI90/Sm/xqCjJFZr3fWvNAGuazWD1rPFAHu+vdBWM80IdvMpKyEWSYtAOCsuNpA88E5oCxP8ASC6uXquxwBjso6FyXB59BQOTc47cksl5IfHIQevAzVzUTjp9Iklxa09iYaOzyfrS9+zzs28KekOn1YEqOxWC5nuPkKo6MdqGgTZQqVpV9xacGWt14g8e8okflTDYrkwu0RVvyGW1DIwVgVu1pKwMLz6q2COgLhx9KqSItjjXFRdjsCNHDZISOAknkmhux04bDLInOWOaIKFtW55wg7MFxzd1UkngCpBqBUZMCJPac7DcmMyFN7S2M43FQ429KsT9WaeVEMCFPblOPDY23EZMgfDCetBoGmXb1PHrDH2dbVJStTiyqOuQQrhvYrkDgHNKN3syycToDbblutjyHHgdy8JURuAx+la2/aZJmORkAMoUvtmlgoOBmoby8G1sdq840vaVKLbRW2Cf3lJyRUMyQlGlJ77TrAckhLCHWFBQyo46j+NUjEDNv7LTbDHJ7Sa47LCQnKiVHduHcMZ6mq8xbluYkzXuxLzat6gpW9as4xz8McVrOnQ4l9faefDRiRUx46GvvFknnOwdB8aEKLT9lMmSXUsyF9g40MlwKUcBZAyMcA47qXPdCQQfmSZMFTc5eyIv32tyWUOAnocnJoNd1TIEoQI4bcjrSlTa3MnYk8Yz3gEVqpxWl1sQrizITJSAQI1v7ft0D8YWePjittR6lt9wbk+rqU2tuHsbTIbLTi3CvOEpPXjwoV8jSSg4ggWfUSJsiSyY7SlspQoNr5ISSRjw61ltyWq2lyS26hxlQX9572UnNG/WVqUNowMAnzoVOW7McTAZBfmv/dtMoOVHJ647gPGtv6nNdtH0DCfEqBHlA8OtJc+oBoLcNaWiK65GjrcuEtAyWIad+PIq6A0IuVuQ9CgW2RLfebjMIQ5FbVsaUoDqpQ5PwqaPHYiRuzjstNJHc2jbWahezV5BX1NGut/ltT37YptkpCFR2HQXFJHICj3A55ArSZMly47TKrRcIzbOAhtoJ2pA7utNoUTnHFZz4k/CtEjPlYjP3/UiClLLExLfTCmRwKoyLlqSQT2kaSvHcW8U+SZiGlhpKFvPH/Rt9R5k9APjVXZMV97MkojNno00cfVR5+VOkKxUjSZ2UNvWuQkHOVpR0+VE7fa3Jz2Cl5KifxIxTLHcD8kx0JeUtKc7g2raB/WxjNaTbhJ9c+wbEA5dlpy/JIy3CQfxH+l4ClaQ0rB0pb1ulJsthZRMvy8b1r/moiT+JZ8fAVcdNs0BbHZT7pnXeSkqW+7ytw9/9VAq6sW3Qmn3VNAvvrV7S1q+8lvHxPyz5AVzKGqbqq4OXe4K3NlR7JJOErweuO5Ceg+ZqVsvSKd3kzr0pU+4uKV23DTY4Jz0wO4U1WXTDiIbLS0dm0hAwnpk0HYbRL1nFYcUlbLPtlST7IA8KZbpqosPqTDMVTSOFvOLJwfIDj61XRL2H22mozaW2W0oA4O0VKkgnrjzpBc1VPLmBJUpHUlDSUY+pzWXtRTEW2TJEqRhtskJUkc0qJKF2lC53uU6FhSXZAYQD3IRyfzrS17pUdyRyRKkKcx37EcAfUUBUt1hjleVtxlLKuh3r/jRy1K+z4LKHSAEMNpx35Ufa/KmipdHQYLLcK2IDykpQhG9xSunPJz8qHSF6fubZSXEp3pPJQUpI+dC9R39qSyxEaby0s7nOSN6U9B9cfIGlwSnpTpdeRvTn2R3Y+HhSomydlcnR+omXoTyX46v5gpV76PxNq+XIp81vZ29YaRYu9nKV3KIkSIix1Wn8SD+fzFIkxtufBVHKg2tWFNK/dWOh+tMHox1EUPLs8j7tTri1NJUcbXhjtGx5EYUPLNDVbRcXYjLuQuMePNSlKQElLiR146j4g0c0PdDA9IFsUtRSJrao58FEciotb6eGmtV746Sm23Ylxvjht3vSPj4UCDi4So8xK8LhSW3cEdBnB/Kn2hdM+jp9jg3VxKprHalIwAVEDHwqg/ZtJafjmXKh2+I2Orjoxz86OxX0yo7T7ZylxAUkjpyK+eNYKd196av2elS3GLfHdMcJ3YCQkZUR3ZPjWMUato7fZbxpi8Epsz9vfUnqlpICh8jQzVnpF09opwMTXSuURn1dhI3AefhQzS/o60fYNSJm2aeXpjLeCx60HCP6RA5q7O9HWmndWSNV3T7xW0qcRJUOxSf3jnpT1Ybo20j6UdPavlepxHnWZhBKWH+CsDw8aoa+9KsfSM9u1w4S51zcSFdmDwnPQeZrmOrE2dXpjsitFqaecU40XRBIU3uzzgp4xjOaKatdZ036fol0ugSITwQsLUPZSMYJ+ANPgibY26Q9MDV6vSLNfLau2TneG9wISo+HPSunnPTpnpXz96dLhazcrHcLTMivTU5WVx1pVwDlJOK7bp25fbGnLbPSoKEhhC8jvOKmS8lRZxu/wCpdX609Is3TOm5fqceIpSc52+51UT5miOidZaismsv2Q1cvtXHOGHzzz3c94NBdQOy/Rb6YHtRLhOv2meVLKk9FBY9pIPcoHuNLestbN6q13br9bYkiLEjLbaS64OVEHPJHHyq6VE3QxakizPSJ6ZHtPyJbjMCHuSAg9AB1A8Sanscq4+iX0ltaflzFv2K4FIQpZ4AVwFDwIPBrD737Of8IGLMec2xrntO4jA+8TgDPxxRT/hCQh9j2W5BJ7RqSpoqA6AjcOaPNACLtaY2rf8AhBv2y7lTkRACQjdjgJyBXrtb0+if0pW6RblLas07CVtlWU46EH4VSvFwXZfSZpzVhKkxLlGZcUvacdAlX+NN/p9jtytHwZqNpLb4KVeKSO6m+6AN+kaQ5ZpendWxGu19Sk9g+lJ5Wy7xgeeTxU79wTqC3OzrKUKkpIQ4y6MKYPeFDx/WpHYL2qvQyGsBUqRbAtvP+sSMp/Oud2z11Vot+p7VMU04psdo4kbuzUOFNuD8bee/qmlETChM5hzdInyQ5u5UW/ux5fCj7SVftTbFkg5jOcjpU9mvds1ZHXCcbTCugTvXHCgQofvtn8SaJP2l0XiBKSMtstLQpXTk9OKUmEUL0JQ/ajV4P7rP/ciqVrcSxoG2OKJBMNtKcckkijMW2PN6g1JIcT92/wBls46gMgH86F2kJRp/TDLicAMoJz4pTSTsbRcafjWsIMOW2uGW8dkPa+86Ajwz31TGpJrSnQ+iOVJcCE+yU5J/Sr74ilh8OoQ0gpypxIwQB3iltUaOVkKkzghxWXXXYK8qHkcfnVpEhx/VTamiYrKFrQvs3N6iAFd4B7+ajukubKsI9bioYIlNY2L3A+1QFcKK2+/6rPa2uuFxKXwpG3JztGR+dGZjylafbUtcdWJbQHZObgfa7zQwRccym96n457BP9yrtkly2tKWVMRhpxS4reVOKwEJ2jnzqu5hV91QkHkMJ/uVascATtF2ptT7rO2K0e0aXtUCEjoakouttzyxmVc47S+uGGulDJltiRGnH5U6SsLOSpxe36VpI083ntHNQXVLYHQSevxqm5HtzLiVMMqcWP8ASvKKlH600iWV7bGDbj77JkoZc9xt5e7P9Lyqnerw0/bZcVg7xtGV/BQzirF7nGNa3AFbVvHsgoc7Qep+n60uxnEjTcs9kSqQElO3o20CNvyxj4nNUxI6BMWVaztv/ui/4UtywTenR/8A5JJ/3aZZaM60txHH8kXx9KWbiNt6fG7H8vT/AHaiPZbD2zarCjwCSTS2i8jTVpk3KaErl3KSpbDIPVCeE/LAz86JPFSLTLAVylpzCie/aaRL4n7avlkguqPq8e2MuOqz0BQM48zVUShr0/6RItxuAhzG22FrO1K0H2c+FMjz6XkBLGexBIwfEGk662xmLborTsJuPHkjaytPKkL6p3eGaJaVuRm24Bwq7ZI9vcOih7JH1GfnUOKKsONPFCvYWpJAx161aduUlMZeFgjYaolHIT3nvFecR9yvdk+wcefFTQ7LMab61bWWJLLTzeBhKh0q5FnR4TfYNRkNNZzhHjQO3ugwmtpwNnfUpWpJII69DQx2MH2myo+2g5+FR7YUkqG7nwVQdtxQVg9MdK2U8Enr86mgLz+nY8vstidvt5Ups4OMGsi2zbdj1e5uAY4Q/wC0KopuDjM2MyhwpS4FqJB8Mf41Zl3CPGhuypr4baaTla1ninsAkxcn0pSH0IWe8oGKtsyGH/ZCy2rPRVcfnekqQl4+qx2GYwPsl45WR4kd3worp7X7E6UmLdW2Yq1HCHkKOw56bs9KfBiTOlyrLHloIejMug+KcUPGm1xXO0gy5MYlWSgq3IV8j3VeiXFUcJQ97befe8KWFx7e/KvCLjHMm4sOGQ2lTih2kc4xt+GD9RSVldh4KkN/dXaKhTJ4DyE5SfiO6pmIEeI8VxVuNp6lAV7J+VCIUCDOt7a7dMnxG1cltiSePI15iNdm33DHvrclAOEtSGEkDHcVg5pvYC/6Qr1Nj3ZtlMZxKI7SVRnktkgrWcKXnoNqc9fGgVigXm5qjXK2NLYSlWAtTu4KOeVHPXNPOsLqhm2psivV0Tp0Va+0eeDbLQHBVuV1GSOBzSTG07JY9TlS47NwibQlhdtmHsSMc5/pHu7qfgqL3Z0K6WZu7tMhxxxiUzgtSmeFtnvx5eVLUW/6qemRWk3SIQuKtxBUxwva4E+15nJq9E0daNQW+U7AvVzcZ7NTYhrkEBh3B4V35z3UjS5c6z3ZUS9pFvkMR2o7IUvKFgZ9pK+hyccUY4V2GWafSOiR9a3KPtRdrCVd3bQXApPxweRUsjXGk5U2H2t0XGdZWVBDzSkZ4xySKQm7tJACkO5SB1ByKqXC+TVPI+5aUEp3JJRu3Y6g1o8ZgpnQbvqrRd+hKiPy1y8KJQIzSi42od4OODXNtQSZ1wkN2e3OXh9bw3o9YcCdjecbjj+NW16lfjxRKLDbCF8AIT7Tij0AHXJ8KktLdys7ki5XKOHbjOwp1lDg7SO0PdTg9x8qOCQ+b8EEO2taaZR61CC3P9dv3bfPHdUzryXn0vKOUnpg9a0XcxcX3FqQ6k96HGykY8OarsH2FI6YVgDwrRKjJuzaTtWypC0JW0oYWk94po0FqBZfVpa4OlSdpXbnlHkp70E+XdSy4nA3KqhLQ7ht2K4puTHWHmFjggjuokrCLo7C+FtHn2SDg5NUp8eFfrc7GmtIdUhJU0pKvbSR0II6ULnJj6vsEHUUNQakOJCHipKSEEdQQogDmlzTjkly4MvsyGJCkuFtIbjpTyfEg8EDJ+VZmtF5DEtwqt701ftxxLt76uCpHRSF+JB/Kq0S9TbVJSzcldoyei+8efwonOkrmQIM1mHIS/aCtxxS2ihDnBCke1yofDiht1iIXIW0xlMZ9n1hgge6rqpPPcaBUNa0xjGlydie0MVQDifxDHf40urw2b+B+5BP/wBKrNln+t6XlbskstLbVuGOgqsSkov6sjPYwcZ/7KgEM1+vNoZnNMTEbn0JBSrsVEjI7lAYoQ1OhKiSpMRLry2gchYwT8KMXM5kKykKwkfpQ1tQwSMBPhiqSIbFJ9aJjoWDIz+FQKjkfpTHpi3lc5uQ60tLafaKlII6edBn7E828pDDalRwrc2UlOQD+E7iMYPTFFnzKsmj7vKQ2pMlTHZtq4I3HgcClLoqKs1ts5Vzu931E6rLRUWI4PRKEeHxNF4rqkQAj8bp7Rw/Gg0e3/Z9ht1sSP3UuEePUmjXAGMjBrzMkrZ3QWjR9K/VHi2cL2EjHjQTTk9M4S0YIc7TtMHvChn8ulHHBvZWlKtpPRQ7qSbXKbtmqlsqdaUX1KSVIOQlec7T4E+FOEbiwk6YSuEG6Q1raLfaw3cjGc7c1BYD+0CYVulBaY1haU2UA47Rwng/DbimKRJcdUAs58B3UvR57dp1JPbCcmYlGFD8CgkdfjWmOb4tIiUVdsqXSOq2S3oqpzyYDroDwCuqFY3ADuIrsaUphtJbbG0JQEtpHRKQMCuSR0idqy3Q5C0hlCjNluOcJShPQEnjk01XXWTY3CKUdoFYDnaNuA/AA5rqgnSswyPYzEqKiTyf1rVchtlJLriW0+KziuZS9WynnCXbqtCOhaTGUkfkKptXWIp0KEiMpZ5BW25k/lWlGdDLeHFTrxLkMqStpEdLTRHIUTycGqIuUpu2NwIeGkjIecKclR8BVAXd3BS25buDgbnFpx+VbtCVMQgNKjNgn21svb8Dv2jxpgakNMFDXJUlPstpGVH/AAqRl15olT9ufQgDuwTjxotFjMRBtZb2q/ePJJ8zVa7SxHikuq2NlWFZ95R7kJHeTSsKK8aGb1fI8fAMZP3rvdtbHT5k0K1XckXrU4jg5jQynISeMk4H0pmShzTGkZVxmkImyxvKCMFtOPZR/j51z2Ay+UTVrIU+412xT3k5zisovlKzaX4woaHW1vy+0SFEpQG0JHRIFYQy4hzeUnpzmrNii2W62tqfdXZzrskbwmO5hpruwPPxPjWt2hW21Wx2TAvs5lTYJDEwdohw/ujPT5VXuq6IeKVWVpiHfs19KXXCAncEE+z1HQVRtThK5bSVYISlflznisuajimGhJZcclOtctJ9jkju3Yziq9rYuxdb9TguF15OxJcaIGR5qwnPzq20uyVFjNGudyix/V4bqWmVfeLP4gcDj4VRuMwSbhCeDiHH2ljeUnJGf0q6xoW7T05uE9KOBwPax/ZHsj60XiabsNofSX5Qekp5SlR5zjqECsZ5Y0awxuwjpF8wtcuNZAbuEXIA/EtB5/Iiumjn4VxxT4jah09OaUpPZz+yUCMZSsHPB+ArsfXqMAGpi7imVNVIxmvAmvYrJNMkjI5rPdWx6ZrBoAjcBLagFFKiOFDupMMa+rcUFXx1TZyOUAHy6U4yFbWF/Cg5YCXAc/Ks5zaei4xTE3WVleNuh3VNwQm5RD2SVPcJkhR9w+fgaTXrtcIpKX7FcQ8lW0pQAUE+SumKa9bhFw1Hb4LxKo0ZlTy0JVj2yeDS/KtsRS/ZVLHOeHyQD8K0U0kXCL8A1V1vDxIj2ttnjO6S6Dx8BVKPBuF2CJM+ekNuZCmWGtoUnPuk94qe5JlQLdIXHlqUVJCUpdSMknoM0T0vvcsUUvAFaVKT5HBxVp6GlbpmIE9y3aiRNZt4liASlDDSktlOUgd/WmprW+nLkrtZSptpfWBuTJTlBwcYB90/I0oQ0KfvE91C9iBIKVDGSrAxXkJW/o15IV0S5jjJG1f/AJU2Q4J7Ok9hInyu2iyEvxzgNux3clAxjkHkfLNb3pl9j7Jt38+44+XVKQgJHsDIz861hWC13m2RbxHQ5BkPx0v9rFWUZJTnkdDSLGvWo3EtSzNZfd2raQ86j2kJCj3dCaS2YvRv9k3CW1IcXGREWrdvff8Au0bickknk8k8ip2ZFmhSVtOOSb24tAS4xCaOzIAwCe/4nFL7k+bIukhMyMq8uMJSsh93alOfBPSiLOt3QwhLdlWjPJQ2ocUKCvZNsnm3d28Xd6U7CXBRFaEduOpwKUjvPQ4x0pduUCJcJiFSAe3SMhaF7VAV62vOzJt0e7NaCuRkoV3cCrkqHEeQEPNlTgHvA4UPnWyVLRjLsBvWuJHQ2pUuWs9s2FoVIJ9gqwc/WuzvWuyaKS/9hWphpxLZW+pIy4pPd7R6Vyq6Ro8TTkjsWwkgoUT1PCh1NdWvWLixITG2okSI6UlwjlQAyAfqamVs0i1Qvvast8VHayFux92Mlxsnk+ffW7errYvgz2wrGdrgKTSmu136A+2qVDXIaSrJSykKz4YqCQLvOkIUiFNwhBSFOMjnmmKhz/au3g8XCPyemauIvbC4rkousrZbGVFJ5pFZst/eCC3DZSs8hTqQMU3N215EWIC60uQyQpanEZQs+YFNsVIOQrTd7o2h5yQ3bYzuFBDad76h5non5c1mXPsVjuHqkO3ybveUj+ba+9cT0HtKPCR8aIM3ZUK0O3K4PsttNpJCsYG4A4ofo2db4OlY8wPNoXPWp515R5cWpR6msnI1S0SOwta3oISHoVgir99KB20gDyPug+eaJW60xNPW/wBTt4USo7nn1nK3Vd6lHvNTybs0I/aNuB0qISlLaslRNDZdwudvSXpsBpUUEAqZdysEnGMd9S2x0hV9ITcl6RbWWgpQXGllIAzlwJTtx54JxSZZFhzSUPapSiWg0U94OcEH8663drWi+3BqKzIfivwh2wlNAEIUrjbjvOOvypYk+i6fHedft09hW87lIx2ZUfHwFXGSRMlZz23tKkXKXJT2iEpGxHPCh0/hXkB8OBC2QkpOQhZyAfE4/IU1K0tqKzRik24uBatyuzAcx8KGLe7JTnrkXsth5JynP1760TRDTKrY3lRI5PGKjuylohMxkY3PvJR8upoi2YpSHNrqApWASjdj6VRuSmXbtCaadbWG0LcJCu/gfxosEgVLy63MUhRPaPIbSkfECjL53PMhXu+sFXySnA/WhrEdzMNOwoK5e857wM1d7N9bkdR5QkOZ+JPFJBIimrzPU6UlISlICvEd9SpWoAbDnfzx4VZRblzEgKQdqeTk4H/5K3S5Abd7Ntbkx/p2cRBX+Y4FVdE1ZWKS4tI5AHf4VGpT0C6Mz46w2VrT7R6IdT7ivIKGUn+tRn1K59nvTpq4bc9TgH6UNlLiSrRMUQra0kh1pQ2rQodAR3HPSlplJNHSrvDY13oZxtjamQ4jtWCf9G6nqPqK41HT66y/Ffb2yHG1NrGed44Ip49G+oltSVQZB2OunO0/hdA5H9oc/KqPpEtItWo27pFTsj3I7xgcJeT1+oqVp0W97OhaClOah9GEdh19xqQY64y3GjhSFDIyPMV83ylWZnW5U99p3G3FwhZUrs5Dx6E5+Nds9DtwLc+92dXshK0ymU5/Crr+dWvSr6OXr/Cj3WxNIbukLohsBPaJzn6ipTpj7RD6MRaEXZ/7L0lcbUlTWDKluFXaDwrps6DHuVtlQJIyxIaU0sd+CMcedcK/41dcJtH2MdPv/agHZCQGVfDOMYzT1crHqzU3o2t7a5Rt9/aIdVsXtCyO5VTKNuxp6EjX/oxZ0BZU6p0vcpcV6EtKXQpftEKISCk+OSOPCnS3261emH0eQJl7YKZidzZfa4UhaeCR5HwpDuul/SxqWGmz3RxLkQKBO5QCVY6EnvxXVrLov7H9HKtMMTFtPLaUFSWzghxXVQpt67FRxT0iaB05oSxobYuDs+6yHcIDhALaB14FdWtWoYfo99Fun3772jeWUtBDadyiojOPpS/YvQWlm9IuN/u65/ZrCw2kH2iOmSaefSLZ4N10Dc2pUNUj1dhTsdDQ9pLgHslNDaehrRJN1XpqRopOoJxbfsrqQfvGt/JOMFPjniuJ6jv0T0jars9g0vbhHtkd0HKWtgV4kgdAB411H0e6PH/FPDst/ihaZPaOuMK4KQpWQD4Gmaw6PsemUKFotzcfd7y/eUfmaVqIdiT6WdCTL5Z4FyswJuVqSAlKfecSPDzBrmWptXai9IVutWmfsV5Exl7LxCT94sDbkjuA619LuSWGP519pB8FLAoe9qOwQ3FF2529tzvO9IUaFN/Q2hS1L6NEX70fW6xB1Dc+3MoSw+oZGQOQfI1ziRoX0l39mDp67LAtcReEuqUCEjxz1PHSuwSvSVpCIvY7e2N5HAQCr9KES/TJpdhQDQnyc9CywcUJyE6He1QGrXaIkBrlqM0lseYArj0FR07qvUOn8Zbak+tMIxgFt3nA+GaPn0ywFAmPY57nGRuwKUdQX9y7agt2pW7b2DrLSmJMdS/bU3ng+dVFMTqi5erKEdlc7WtSOwO9HZcLjr7yjxSe9NW7Dd59+X6rK1XcoN1PKdm1TLw8UJP5it4d6huupRHWU7vaCV8FQ8RVC96bMgKmW9tSXN29bTfCgr99Hgry76bRKYyzLvfNLSWE3x2PdbbJeSwJbCA080VcArT0I8xV67WtUZmAiKkBEd5IAV3JrnEZz7bvdmj3eYmOlpztJEp5eEPIQchKfBeeCO6u2Esy2+0YdbdSeikKChUPTL7OaXFVydtkuLNgthTgUgracwBzxwealTrGLFbbaeg3AbUhOUt7xx5ij1+ekW3tVuWt6RExkuNEEjxyKSX5tmkIK986OP3SkKx51adkNUHm9b2N7aVKcST3ORyMflXr1dbfdbI16o8lzZLaKglOMe1QKM9aVrwq6OBJ45Y2/Q0ZuUqIvTTbcN8PhuWzlXf73fQwQTKSL/qYnoY6Tx/UqSxsKlaWtqUq4bhNqwTjJxWji8ag1Ien8mT0/qV6yxzL0RASlWFqiN4V4cCpRTBE66uR1FAtDyseD7Y5+ZqSLJTKYK0MrQpHC0L6p+NVXtO3BExTrDkJKDyne0SqrkaG9EZdL7yXXnFblqAwPIVZnQtaqUtTjDLZIw0tRA684AP5GvIktJsF2jDd2yG21HI6N7wAM/EGsagbDtxWW8LUWEN4Srke0TU4bQ7pCfISASoJST3++DihlIdpa861twV19UX/AApYuoV9uO7OSbgkYP8AVFM0xsp1vbST/wAzX/Cl2dg6mdR3/aCf7gqIlMJMW9UgvRishTrLiAMeKTSIAk6hZY3nHq8aOpQHQoBBH+7TqxeH2rs046tgMIVtWhKTvFLd7ZQ3rdSYoDXbrbWCkd6grn6iqJRbkvG42vsNzhJkuEbe7bgiqemnVJuryUhRHag4z0S4nqfmD9aLQY85VuU32ccSAlQfUk5SfZPI8DjFL+n1GPektNbi69A48fuyD+hNLwM6EiL2qx7aQU92elSqtrgaUdxVlJ48OKpKVBnL7VJQtXeQcLHlXuWkbGZL7RAwMK3frUFFeIyURGwtB9njkVNvHzHdW1uuTjUVtKuzfSCQQoYPnV0yLdIIC0uMkDrjIpUBRI35/hUC1AObFHJPdRdMaOpzYzKaUSMhJODUD0BaVk5SFDmgAWWx9rRccbWHP1TSnrm4ffN21SvuGkCS+nruzkJSfoT9KeFxFpuLDikcdisE/Eiue3xTc7VK0OtgpVM2KI/cQkH9auOxM1slrRDDbyofrl0eT2gSQMR0noMngURl7Zq1QbjDDTi0koPHd+6RVltxccMuFCk+uqK17eM/uj4AVHNCHIaIpJVKU4tbRTyfZGf/AC+dUIOaQu7siA7bprnaS4RCSs9XEH3T+RHyozJhouami3I9VuMckx5IGcA9UqHeD4UgWqUI+pYExKSEyAWHB3bVDIz8CnHzp7UkpVux061MkUmZhrm2R1apdlfKF4+8g/eIJ8kj2h9KktQZhOJTHEzsC8XFFUdQwD3Hj86lhXaVFeTtWpSD+E0wRrwJCuyW0pKieCDUdDWxF1qERtc29e2NufhcOSmi5s2qGA0P3ju5+FN0J1KWGgkp27R7rewf7PdVDWcS1v2xt+4TfU5LW71V9KsKCiOg8a5pp3VE63rcjIltrYOCn1rccK5/F3CpkuS0b43T2Pk6XJsGs2XrW0h37UaUqYwpWxI2f6TPjiqy9du3SB20nRrk+2ug7Alba1KTnGdpPlS3eLtc2lzJ1xgZbft62GHohLqDnryOnGahh35iKzGQhS0NpZQpKgMpIx3VrCLrZhkkuWizMb0JIRlqz3yyyTyUxGFgA+aQMGl6QX47qhbJj1wSMZRMhqYWP7WMU2I1G+W97TwUM9RQGY3LlTHX/WCsuLyoFXcf8K0SZi2mFbVaWra63c7u4iZcgMspQPYYHgkePnUV4fjzHhInNhx3GGwOo+dV3ZfZN4DnIT7Tiv1pfnS57tu9dgtKEQvJZMxY9ncePZ8aql5FbZmVPYhKSkqwVH2WQrJq5BmNSQoNnKuq8DjJoE7AjxXe1y4pxJ+8ePtEHxI8KOQfWSlIebbKSMpdbPCh8KoRbVknyxioXG94BwQpJyKsePFRnPjQIOejy4CFeZlgVxHnpL7Cu5K/xCjmIFjuK48a23B+SnI3JaPZgnng9BXO5LkiH2U6Go+tQ1h5vHfjqPmK6tMvkR61wrqFq7OY2FJCElXtY5HHSspKmaxdoGpuarhAmdpHcYW0XGnGXCCUkeY4pegodVbNPOvdngMbUBJJVjB61qzd/WJl3cbZW0w8C4tD3ChhJGQPM9asOslCbVHjAlMVoA4PQkYApAQabW6bHeEq5wF4J+FbE4Zv/T+Yh8H/ALKr9nhLiWu6trbUnchZ578DrVJ0YjajPhHh9f8AsqBo31I9cm55bjTZjYUQQB2ZSeO7cc4qZlaLZAMmfMfORyHVA4PgMd9Er0q3Nz98pLKXQgDesdOKCz7hp9bCFS5qCGzuSUqziqXRNbN/tiVKGIEZsKzwXSVEjxwnNX9QuOfYthgvcPzbg2lYCSnITyeDzjFCGbppwSGlITOklY9lTa9qfnR7Uqkual0lH7NTZQy9JKVHJR7O0A1nkei4LZadSlbpJTnHTNaqACsd/nW5BOT3isEY56mvLO5FC5pS5CS2XXG96xns1YJHhmkC6wyy04qFHEdtpzcyce0tYOSon8q6DcGstJdP4eMeOaBXCOX4q0pTuKeQK2xSozmrRatlwReLUxLRkFQ9pJ6hQ6ihqbeFTnJEpaQoOdp7J4AHTPwpeYXcrRMW9bShbCzl2Os458U0eszUnV97TaHmvUoxa7aQQrK3EA4KU/PrWyhT10RztUNugoSH7dc7++whQuLnZRgsZywjgHHgVZPzo2/p6wShulWG3vKP7zIq044yw21EjIQ1GaQENoSOEgcAVunYEjLlYzyu9M2jjVbAx0bpFWM6Zgc+CCP41AvQWkCrcLA0g/0FEUwDIBH0rR55LeVKWAkDkmp92X2PhH6F8aB0yeEQn2h3bJBxVOT6PtNoWD61cmlq6JRKOT8hRV66rcQXHHm7dCxw6+oBa/gD0FU2dQWRlakQ/WZbqupYZUsq/tdK1UsjIccZCPRzZ0gH7Wu+MdBKNR26yW6Bf4pgdrMcYWVPPTXO27IEdEk9FGtpd5U/NZiyo821xHSEh15GC6r93P4fjVx51tln1SI2Gmk8HA6+NDlNdijGD6BHpCUZ8RnslFxphe59CU54pCKFzZxXCE1SVIx9wCAfiTxiujISUnKOCDxmtpTrrrkNxtlptSFKQop4CiRxkVUMvFUE8absQbRpO/y21MxHIMUIP82774Gc54phh+jnDokaivLbqd2SwwjYhQ8CTzR9qC+44HVu7FJ5+7GPzrYojMntHHklYPG47iKHmbEsSLEUWW2oKLTakYPIDDQAJ/rGqs66ybhBkBiREYVHw4Ehe9xKgfLjxqKRckKjutMlQWtOAvwpZZtrrPrD77iFAJJQG045I5zUxd9lNNdDhIdZdSFPS5EtTiQrbu2N5PPuioGZK2FhDLTbaMcBCf41VjOJRGZTtOS2nB+Qq1EbW/MbazjcakqinenFNw25qkFXq0lt4468Kxn867Q04HmUuA5SpIUPnXPbmi0LhuW6Q62gOoLaueee+ivo+vDkq1O2eWsGfbMNrUOe0aOdix8QPqDWuJ3GjHKqY39RWp61sOvHNe61oZmDyKwRXh4VtQBUmK2sEYzuOPhQwDP1orKSFMKyduOcmhAVlWaxydmkejk95dcn6mu8hl5LUuO8GUp6+yB3jwNUE3G6ITtXbkSBu4Md0D6hVdI1HpWzXmNJmyo5alMMKWmVHUW3RgZHI61x6KNQR4TTyXmZSHEBY9YQQoZ8x1raK5IpSa0EZbcqeWFvsiO0lzeG1EKUogdSRwBVK13u8MwWm4VpZebRuIUqRtJ564rD1yvb4Qn7MYSpKVDeZGU8jGcdaK2iCuLBRuABCcdMAnvNXFMfbKkCDJ3KdlSnmnX1l1bTS/ZSSemaw3cbhabS/A+ynHT2i0JfW4A2QtRwT399FygBxG7BcPJ7gBVS+n/IUnwTsV9FCrE1SOyaftjtn0/CtUh1K3o0YMrWnpkDHHlXKJTy9MFNuvEeSwS6vsnktlaHASTkEdOtdZl3mBFczKmx2FLwoBxYSeaUdfPtyzp2Q0Q8wZSklxHIwQO+sYN2YyjaEW1OiRcbnMbKiy6tCW1dMgDn8816yLJkyW1tpCW0kBfU+8ePpiiD7KgFjBCQopB6cZ/KgURTlouyHFO9tFkOBlQWMqbz0IV3j41fYqLUG4RoGoLhFkuIaL21xsuHAX44q5In2xorXImRmyem5wVvcrUzOX2L7LbiO4OIChmgTtghxXHlpiRElDaiClrkcHxq1JEOFsvtiTqWI9Ds1vkym3BtVKUns2UjPXJ69O6mnVNzhQrYzFenJaWFMtKUolIWBgE5ovp+Q/D9FdlkMtNrS0whb6Fnbubzztx38jrSNqeI+zcXwmNKDbqsodSyVIOR1ynP50J2Jxo6Ezp3SEpwvQnI6xkkLZlZH61eTpO3LH3UqUjJ6tyK4K/Ftu8B9uK2vvwSlRPnuxU0RDOAhmR2KBzlMoD6BJopjtHTrYpca63+CuU661CmhtkyHNygkoScZ+JNEy4hYUlK0qUOSEnNcgUzBadKnWfWC4cqWpLizn9446mm/TktEZKGm3GUML4GQUHPj7VUQ1YZ17J7IactqVp7FYW+6D04HU/DJqx6P4InadlPS2sxZcpS4rRHuoAA3eWSCaXfSFHkXDWFhtTAWVSYIb3p/AgqO8/QYrosRTUSM3EaGxllCW2wO4AACsqfZ0c17aiCpelo7l9ZYjocwhlTysK6HgD+NQSLTdWpsOGzKlKCnO12LVvSnb04PxpzkWqNPSy5JC2pSE4TJjOFtxIPgoVYhWpmJJD5fkSXsBHayHN6tuemaFIihNtlx1DE7ZwQGJiXpClOqKS2od3d1PAomjWUdvInW6fFwcZCO1z54TzQy8PzYVrRISJy4YcdS+iGfvG1FR2uFI98Dw8xS/bbwoLSE3cXFJHEd+O4HSc+OPZNPTEdFh6ltEspDNzZDivdbdy2s/2Vc1feSxJaw9HZfb/pICgaVpNiZkIyglBUBlLqQceWaFK09LhnMJT0fn3oTxbNHH6C2Ms3Smnrgre9bkoUOhaUU/Ola+aCt0RlHq06SqRJcDTTb6Q7kn+H+FXGrpfYhIVLDu3oiWx+qhyayxqFb2oEyLhBUfVGcIEZe5KVK/Fg85wPzoSkFoByPRjdoS21Q+yfSzkp9XfLSs9+En2frVCXbr3a2S5Lgvg5ADb0QuAf2ms10prVVoWUhUz1dZPCXwWz+dF2ZxdSC3IQ4k+GDmi2gpM4i/crTLvlvt92ltNwCwtx2PFWVFTwI9lzHKRg99OEHWlljNCPZba0oI4KY7racfU0e1dphjU9sShpbcSeyvtI8lLYOFeCvEEcVym4aO1PGChL00zPQjOHIjgVu8wk8iqTTBpo6GdarKhutUnb3nt0YH50n6+lRrlEiXCNDXFmOyG472dpDze4HBx3ggHNKaLReoqCIultRRyf9Wgjn/Cqstua2gIm6WusqSnGfXQTj/Cmkidl6QHoF4blIO0LX73gpJ9k/wAPnXVpMRGsdHORcbXXm+1YJ6odH/n+tceDEOPcGk7HIrcloo2KQpGxfUHmuo+jx5xy3yGSkgMOeyo8ZJ680pIaFDR10XZ9bW+Y6yQ8605CkNdCFpOefpX0CZUZAClyGkgjPtLArkGvdGvzLibtbobjyXwHJCY7gbW04kfzgJ8RnNIL2g78+726LHKdQsDBkSwr6c9KTSY+j6Jman05AcxMvVsYWP33khVAJvpb0PDe2OX5Dih3MsrcB+YGK4wPR3fg5lFlSk+SmVf3jmibPo61E4gYaRHJ7jLCR89maOC8hbOiP+mnSyEbmEXGR4bY5AP1oQ96c4q0KMPTs5RHTtVpSKV0+irUDih28+3tgHrlbh/OrkX0SyGVLL15hqKuo9RCwPhmjjELZK96br+eGtPwY4PRTkkqxVL/AI2NZ3A4jP2xpOejTYUfzq8n0QxVPhxd9koPeliK22P1q0n0S6f3hTsy5ukeL239KrQti9J1dr2XtQu8OtE9zCEpNBZ868yz2dzv04qPcuUE/oa6Yx6OdLsY3RJL+O96SpVEI+jtKRVbmtPQSsficb3n86NBRxZUeKhX8ou7CsdQ7LUs1luPAc9qK4X1E8lmCtz88V3b7PgsLT6lFixVAclEdBB+RqX1idHT97Bacb/fj4QfmDx9KLFRxRm3yFk+r2a7PrHTEXsgfDk1aZ0xqh9CeztFxSo8kKW2lIPgMmuzMXOHIcS0qUIzqjgNyAW1H4Z60TRan3OQ82U9xCs0uQ6OIs6J1e4SDby0gn2i9OTgjw9k1eHo7v74SxKVBS2DnAWtaia7Q1aAkZceUcdyRirrMOOwrc22Nw6KPJqXMfE4uNDO2qGlu5vuPQkH2vVGtjrH9Id5HlQCTb2IN1bad1Cu5wHiCh2C+A8jwBHd8K+inWm30bXE5/WuO35cW064dam2tt+EcL7BLWS4kpwVBI64PWiMrBoYtOWvRqo3qaJSZbr33pZuRIdzjGQlXOPOrsn0c2YupfhLl254e0HIj5Tz8OhoYdJ6a1TBDlluZYSoD7kYeZHxaVwD591VF6X1hYVly0zXXG08JREkEpx5sueyflSYws7btbWxpQiTod8jgY9Xmo7Nah4bx3/GgMyfYmkn9ptPXGxKA9p1LReZx3+0nPFE4XpAlw30xb/blBWeXGm1NuJHiptXJH9WnSLPi3OEJUGSzMjLHQ4UPgaNoGhMtmlLHcIK12WfHlMLOd7KwrH+FbX6x/Z+l2YzeFqEpo7sYz7VX7jofTk11chiO7Z5yjn1u3LLKs+JxwaqOp1rYWRlUXVEJGCN6eylY/RRouxJGjrZ/aPUYAP+bJ7v6FVIloVO0NZ1BgOrbjIUlJWU8beelWbdfbJd7hMQlx6FdZjWxyHNHZrBCccA9flRqImJpvTsBi5SkNJZbS0XSOCQKV0Ps5dMgrivlDzcxBHtJSmSscVo3EtiXd7sF1XOdy3lKP0rp6LvpKYvszc7Y66fwrIz+dFWrVal+3HYh58UIFXzXkngcWnRZtsWmZHjOSoO/eAE5KD1wrvx51fC4r9luj8EupbcQgrYWggIUVDkHpzXW12pskBC0pT4AUB1Vby3pmQkAKKlIAwOvtDuFLlY+LK89R/bm3Af9DXSw82p3WkkHoLi2M/FApnnhKfSDbk7cfyNz4daXXX40fWk0yHm2gi4NOneoD2QgZPwpIbDcnSkp6Ytz1lKUHqCT7Q+FBNZQTAutsfCeFICCvuBSR/jXSRIgusqktTWltEcKSoc0HvsKLebb2LboLqFbmyRxnwpJsVCjJBtdwlrbUpMX1NSgo9Nx78+PNJzct+2zIk5AS88wNoDmUhYKRkZ+X5U+SrPdXrULfghKDyrhRWkdE/+dKsrTF2UlxTkJ8hGFISkcZ6k/X9atMGTN3qFeXEqets5p5AUcsp3kgYycJ68EVKxcIIdDUe7hpzPDUgllQ/sKojo22S7b67dpMRYWodk0ycIPipXPTJOP7NGLjNgvI7O422GtK+qZDqFD8qWgAzLUttB7PY4knPucc9TlNTrclpUMRu0SOqmnBx8jzVJ2DpXslCI3FgrPO6HOU0R8MVS7OZEcBh6tQ43nIanqQ8MeG7rToAyqZHTkSQWyByXmyj86uRZLK0pDEhWD0CV7kml5d8vjA+9hWqe34xZO1X0VWn2pa5ZBuFkkR3QcdoW92P7SaVAOSJu15qMtJUFpKge8YI/xrnN0jdhqGQfBuQvj94hOP1piiSLYqSlMTUDrcgJO1D7gc2g4yAlXSoNRwyqcH2QHUvoUgKSO8p5/u01oC2IjkgxochwKjKZQpBbIDjKgkceYNbTERLU8i4FtXbO4bQlawkdecZ/Oolw48eRAebYW5LfQlZQtZ7NACcKWQKLu2+3XFpqI246h9lAcCmzztUfPqDikBz+WgtJc7JRyyvcMHptWFfxroq39sQyyncey37c9eM4rn01KexlKCsIWl4p3dcDA/hTnbliTYou48OR0gn5YpsSBsfWBcUyHbK6jtPdIkN8/AE5p309JROcUoMutBIyS8nA+tc5kWO4RGkMstLlMpztUyU8DzSrqfhR1lK4no1vK40V2LJLSkvKcj9gpSTwogDyJ5FTLouCdgi93ROqtQLuLftW6IFMwUqGN5HCnD8TwKCWyKhnsA00oFwK9aCgSM5OOT/CmOy2tqTBShp9DDLLaEjKc+zjr8KtGBHNyMYTFraDe8LQ3lR8RiuGWR7Pfx4MceO9oF2q6OaXkKJBesrvEqOvkNA8Faf4imB70c2F1gPRLvMhMu+20lLoKADzwD3c0BusZl2IWmmJaG3UqQXJCQN+Rjgd1ZLRuvo3sEuQ42v1dssuKeZLh3BRHGOnFdHp5yapnB/EMMIyUoLTLz+g+yITG1YyM9EutJJNU3tCamZcQhm52pwOHguoUlSvgBQeK7AjupU0qEpwK57O3qVmuiKfU5+zrhWVFT55UjZxtP4e6uhyaPNUUwLE0BGZfae1HcfXHAStqM2nY0cdc+OKi1I6b5oDULKGG47dtmKQyltOBtbIINHtVOFN5tKUqIBbez59Kg0rGTMh6kiOglL055J3DxSKSd7KquhAag5W3IUB2TiElRxxyKsptyYrS+wKi2TkJHQfCrNgIXYY/bkJLJWysK6ZScc1YeWUnCE7eOtbJnO0C18pGD061FgkdMVYkvJExljIy8lXTxHPPyqslQJ4HAOKaEaKylYXj2cfWmjQimpUW46YknchgiVGCjyWz1HwBpXdcbaaK3VBKB3noKtWqeLRqex3ULUENP8Aq7w7lNucc/AmlNWiovYZcdiXBuRbrBDkOuugtqldiUNJSTydyve+VX5VpvBmtJjMpU23gIU2UpHTqrvpg1S76jIZZjyZ7ClKKiIUFL4UnuBJ4R8aXy2+444Vwbq/kcfaF1+6PwQjpWVmtBBq1i22maZElrt3G1la3F47ugpfex6rqU5PEeH/ANzVtuFIYKlssWe3uKH86xGLqx8SvrVaQ9bGWZonXMKduO1L7hWEKUUp2jaB7vHhQFB2+Wdm+OJLVqcf9kbnFs7QTjxVxSzJ0bboLyJE6VCt/dskTEpT8sGsrlQFIQFi8XQdNzinHqsRWwwsot+nGmEL5Di9qBnzB5p2FBK1NabhSGm/XHpq1n2EtRluN/7eMVNqD2/SRHGRhm0ZH9pyposa5KA7d6HHA5KGElah9eKhllp3X0pRKErFsaCRn3hurLJ0XDtGBMQJ644VlSUBSk+AJ61aIJKSPpSzEe7XXF4RnIbYbSM/WmAPBDZJOFdwJrgnGmdMXZBM3FxSSfZT0Hnil+JPkJiJcft8tSipWVJSD3+FG8lalrXxuOf/ACqGRMMZr2faWfdFVHQNC1IW4/NPZWl5lsjlbqgkfTrV3T8kQNS2aYtexCg+y4ognHs8D61IjtV4VId3rJ48zVa8qTa7fCmJVj1We0s58FHBz5V0RlbSMpLQ0C8rjyi3dX4zSHd3YvkhsKI6px44wfnirqZ0d3BZlsrGPwuA0GTZJN/fMgyZEeFGbUzHK2kqXIWVEuOlKugJOB5VRkejrtFc3JDmDkb7e3x9DUzhjvsuEp0OCJRZaW6qSlLYSVKUVA4A76DMtX3UCXJ7BcttpQCUuFvc8+B3gH3R4d9BkaBEEtSVdlNYZcStyM0xsU4kdQMdfh303RrjbkqW2/dXExV5yCV7+RwkAjCcVWPHBbsjJkn0VdPaZtESI9eLkl2UpecdsS6QkHBPmSaMt32OmHHk2xDbcf1kNKS40ElYPhQ+36gbtdrXCLy5qW1HsFx4zil7TzhQA/Sqq5Nyuc0Soltlb0/zLtxQI7LB/e7P3ln5Vta+zGmwZqJE7UeqU2R94lCHS/JSlWQw0MbRnuJwKZRa21vuOuqKt6shI4AqpEEbTiHC8rt+3V2kqcR7alnqV+CfDwqrdtUkIcWy81Eip/5w9jKvgDxiubJJzejpxrgthNyKw1lTbYyByM0pOlEaR225Sj6wnAPQDn69a1jX96YVrh3dmeBwW8D9R0qB1wPw+1AwoOjcD3HPSpUWnsu01oKS5bz52qXtT12iqmwKV5eNTFtJUCT8BWqcZwBg9AKRRs2wkEYGT1qG5DsoEgpP+j7qmVu24ScHvNUbnkWt4ckkAfVQprsT6L8Zf3bQKcEJAx4cCthNXHD0pKQHP5prJ7z1NakBhCtx6cDFAr5NVHtaUNq+8Kdo55BUev0zVRjbJbpC3ddYTm5ThgRkrjtObVynUbg4r49wronowvzVx1Tb3Wmi2qXDeaeTnopBSQP944+NKjFultWBTyWWVwEjCmFAlbiOhV4daJeiFksa9EJtJ2RzJcKvBJS3trq4pLRyuTfZ9A9OlewO+s91YwakDHA6VgHg1kjNamkMhkNh1lSVK257z3UlvRdTJeKW7natm7ghlZOKeFpDiSlaQU+dB3pVghrWHp0VpQPILuMGhJBbQvXaPcY2l709Knpe/kLmEob27TjqDSXZ0AWmGlXI7JP6U/anmw3tE3x2I+l5AiKSVJPHNJluQExYaOMbB+lXFUjTH2Rrbb7b2UIH9moJCwlPJwB31ZlENyFACqklG7qniqRtRVQlTjx3cKXzj91PhXrmwl6xzW+g7P8AiK3jMqQVLUfbWdxP8K2UrNvmJP8AqlHmmS+jpqbXDnsxpT8KO8pbCDvcQCegoFrxpLFktqkpShDc1sbU8AZqBu9qRbrWTqBiE2uC0oMqQCvlI5zUGrHky9EofbmKmdnOZJdUnHfWVbOcEFAPbIV17RRBpL1IVi3sFKSV+to4T14NOaCVPvq8Fmhduj/aN8tUbGd7y1FOPBJ/xqo9gws46lbTD46OEH5EUKmFBYlOEdG1j5YNWYiyvTTBUBvaX2Z/sqKf4VUuZ2RZqU4x2S/0pIPA/wCl3oKPRzZmZjo7N6CEqT3kd9DHrF2sZz9n9QzmFNDAbkI7RPTxVVq2w7srRdg+zJbEdKYLZVvZC1ZKQeKpPCeqSmPOvL5UenZoCBTVksQpuodR29v+VGBJXuKVh1jaofKqZ1Ol4BUzT1tdGOV4AGaZdUWyIFB1wvFxIKRIUsHdn48Gk79nXtyQme2U491bee/y761RNBONPgSksKTpKKsyHNjSEODKjnHTwp4tluuAeZQdKR2UbgCtLwyBStZYbtqliYy0t+ZtIDmw7UDyB76ddPXe6TrqhuQUtt8EpVjd9KmQJEt0Q8rWdwkRAFKt8JtpA+ZKk/Q/lRASW1xBNSsdkpO7JPTy+NUtMKRKN7nyHSZb05QPwTwB+VUrxLYtImvOrCbeygPuN46OdwHx8KS2Nh4arnupbEeK0hCRgqdPKvl3USgauZ7VLVxZEVROEu7stn591fNd21Xer3OOx55lK1fdx2OoHdRq1Xy/WZHZ3th1+2LGHO0wpSAe+nxQk2fQsJCHZF0iKV7snejB/CoAj881YVbY7Ci4p1KAe/aAa59p25vRtRxkNOlyNOidnHdKsjKclI+OCfpR+XLfWol1ZKs99TxY+QeQw04r2JSCe7NbKiODoQoeKTmlYS1A+1keZqVu5uMnDayB4g0+AuaDy0kAocSCP6QpQurjce9yUpDbDTim21PEcJOFH/CmRq+k4D7aXfA0MZfgXFy7syEpLTj4TscHBAFCTQ7TFxtV4VLLUi3dqyT7JRhW4fHpRFFkWplL8QFAJKiWHCg58xUKNEw23lmBdJrCFKz2TMg4A8B4UyQLcm2xERmW1BpHeTk/E03IVC/69f4SztuDihjCWpTWUg/Ec1fY1XcGilMmA28McrYcxz8DRdwHgKQFDwIqFyDDexvYSCfxJ4xStPsNropSdbRvUlbG5Md9R2pDyDx50vx0+vysCSl0k7lnfk0wu2VtQIafIBPRYzQ2TpjcVKDDas4yps7SapNCdh21W5pZMiU1lloZSVjqfGr1maS9HdluIAMlwrSB0CRwKTZv2xAhOoanyW0qASA6N6QOnFXImrblBQlqVbmZDSAEpVGXtV8weKlpspNDupttSShSctqGFJ8QeopZtElNuj/Y90dCJEYlLTrnCX2s5SoHpnuIqePrS0PcPvLiKGMpkp2gZ6AK6E0bCYN0j7XENPtHoThQqNorsGuwY7vtJCkK6hTasVXMeWwnKJCXBz/Oo/wq47pdtpXaW6W/EVydqFbkE+aTVZTWoIQPbxmLg0B70c9m4f7J4ppiaIE3F9j2Zdvc443sK3g/Kilvm2aW2oKfb7TdgJcOw/nQlF8tjkj1d9xUOSVFIalJLZUfInhXyq3KtzL6R2jaV8ZBIz9KYhg+z4ak5DJx4hVVgzbCcFCknzJpZEGTCIMOXJj85ASslP0Nbt3q+xjiUxEuLeSSQns1geHgfnSoLGpMK3qPspB/tVKLdEI4ZT9aWW9S2V4hMkyLY7jJEhPsD+2OKMN9stsORn0vNdym1ZBpUx2ggmDESoEMN5HlU6m0KRsKAU+GOKCGY82rCsg1Mm5qG3n6iimO0SS7FClIUlSBg9xGRQZem5UBRXbpTsfwDasp/wBk8UZVcHiQUFP0rAuLo94JoVoQJRervAO2XGRKQOqm/ZXj4HrRKHqW2zT2Qe7B7vaeG0g+FTqlsPIIfazxQm42uFIAKEhST0yOlPT7AZBSvqvSLOoEBxQJcTyhSFbVoPik1VQ1cbbhUGWsJ/1Tnto+lEYeqmioMXJkxVk4DoOWz8+750VXQXZzKTp+8WiaXm09u4k+w62rsXv7XcvFG7Xru7QB2NwSXtpwkSkdk4R3+17prpjseNOaHaIS4gjIPXjxBoHO0yhbZRHWlSD1aeG4U7T7CmUk37TWro5hXFoNrUfZRI9k57ihdK90ttz0Pd0TrY8p6K8oJwr3XP8Aq3O4H91f1qK66OMVazEUqC4vo2ob46z8O6q0K8TYCVWO8xHXIL6ClyOpW87O9bKu8Drt60JfQWdDt1yj3u0tT4uS26MKQfebUOCk+YNWGm3mySgHHgelc0h31ehxMfQFz2Jh7JoN+0lT2MtOH+ugpz55oTJkaivCN12vkhAWeWIp2IT5VnOUYdnRg9Pkzagjp99jaYuUcIvq4ja0HKHFOhDiD4pI5FLkfXdlsKJEKTd1XhlBwwWmSt0D91XcfjSOnT9vQ72i2S8vpveUVH86utoQwnDbaEAdNqawfqorpHow/hE38pDLI9JSXQfs3SynM9FyQlFC3NZavU+l9CLay0g5MVCMlweBV3VRLhyO/wA6xuOfKsn6uXhHXH+E4ktsdbVcrFrmMd4fjT2wQ7FD5bcSfEY6jzq/E0xFtzyH4701RSrO16SpxOPga5hLg9u+1LjvORprB3NSGjhST4HxFN2mvSAZDyLPqXZGuJ4Ykp4ak/4Krpx5YzWjyfVeinglvoI3J7/l/EQlALwgOFsk8Zz31HIN/KSpyy22Ucd7gyfrXrkkj0kwSf8AoLn60wpTlINat0caQoLRKeZ7KZouGpsnKkpdBBI6Hr1qHbBjIA/Y+UyD/wBGc6fSnNe0OIbUFErzjA4GPGtgxx5UuQUI4FlW5ly2agj+J7ZYFSCZpptW1U68Mkc4Utw05iOnd34FRrjJJOOhp8g4i0zc7E4SI+o5qPHtMnn515T7Lqzs1slI7krZbP60fXa473K2m1Z65QKpuaWtL6tzkFlSvHbRyFxKIakuo2RtRWmQvxeYR/CtTZ7q4Qo/s4/jnPYEGpJOhrMlh1xqAFOBPCUnGTWW9A2ZDSSWFpWQM7XVcHvp8kLiai0TE5BsNmdPftVtzWiY1waO0aRhhI6FqQBUqNFW6M6VtLlIV3ffKrH7LOBRUi9XRsdwS/0o5IdED8ZLyCmVpTcFdcOJVWWXokCOiM3pqchpB3JQ0gKCT4irqLJNZA7O+TVEfvkKrR2BqNKssXtG0DkORgqiwo0F3iLUlJtFyaO0o3Kj9Enuz4VobvaIziVLW+ysJ2JJjqzgd1Stt6obOVzoD48DH2/pWUStUAq3xLQQDwpTixmgAI9BsU9O1mWlLe0pCS0pOATk/nUsVTsWI1FbEBxtpO0Ev7SR3daYkv3kt/fW2C4cf6J7/Gte1lk/eabSrPUpdQaLFQIRPUghK24ifhLT/jTL6u3dNN3CK2tpa5EN1ASlYVhRQduceeKFOJhOHdI0o7npnahVE7RMt8aW3FjW9+ItwjOY5CTjxPQUpMcdM59ouaTFYwEB5yN2aVOJ3BKknB4+VGrm7MgXKI9IfZ7faUBaU4AB7zS7Z0/ZV8nRknamJcHW0HbuwDyOO/3jTHqNTr7MdzsXkIaWBl3HOe8jrXDNU2j6HG74P7RDOcNwtr6vtJEpTK0rUlKSMDpxU+gGHnNLTYrScmLcHW9p/d4P8aysSFpdaYXFcjONELxtTsI5rPo5eLd21JB3bUuBqSkjuJSUqP1xWuH5HJ61XjVeGWkKu6JK0nT7oTnhYKaI3FC0y7Cp9HZuF85QTnHsmpxaZ+09jqaSo+ZSaw3Y57k2M/Puq5iI6itCNgHOMZyK6TyARqwt/b1rBzkMPqH+0BWdKvttOXILcSnfLKsKIBJIqHVzalaosqeRmJIJH9tNUPUrWq4MuvdiZO8FI38kjyo8FAiJB7Zm8QVEoKJ7hSe9IPINDl2d90qEm6SnUdClICP0o44TG1reYq07TI7N9vP4hjBxWrrO91RBKSfpW0TGS2UoECFDBLDYCjwpajuUfiaoTGuwccSrjnPFF+0aiJSHOVk8ADk0NujgL/aLUlCAnvNUiAbLZEi2Smz0U2SPjVS1LbvGnFNvupZwgoW4o42KHQ/WsuXuO6pcSElUt5SSPu+Epz4mjugdL2+YxcbzOZ7aLHdS1HZ3ewtwD2lEd+DSk6RUYjO7cbtctN2WelxpiVJioLwdSeo4yB51T9VnLWVybs+Un8DaAkD59aIz5K3XVPvEABOAkcBI8hVQSm9iVLG3eMgHqaxs2ogFqhKXucD7xPXtXSQflVliHDiICWIzTaB3JQOK8ZBJIKRgDu61uhRWobRhJ8aLHRNk4ACsDu7q1CFqWCpROO4VWW0VSG1qWNiM+zjv8a1YuSZDqm29wWFEAEdcUxBqK8lT5bVnkVbuOlbRqaKhchtaZzDZQxIacKFpB7jjqKW3JSYxDj8lps543KAxRa03hP2i0EdqrolSuzITg9+elJgcptbt10zKlvgGVKbcLEtt5XtEA8EH4UaY1/b38qkRZLJzgkJ3AGmPXtkabv0e5IASxc09k6RwO0Hun41ziXCfS8tDaR2zXHgSfA+IqZQjJ7GpNdDtH1dYpOAi4Ngg9FcVK9erQtshU9gg9+4UkQLexemC5GQElKtjiFM52HwzVh3TnYLSlUdpQ7iU7c1k8ML7L9yVBxzUllirQhpxUh0kBKWhuJJ6Cor6zdZ8DbMhOQ4TjiTjG91RByOO4UPRZXRFeWENoW0neylA/EOc1162Wa26ls0O7FyS25IaSpSmnCnJx4VaxxW0Lm2c6OuJYcK1xFbic8FSasta+Q2Qp6MU8f64U/p0NGa3Fu73HnucWFAUBudrjWvUEG3ygzMYkMuLJcZG5JT05ocIVbQRlLqwOn0l29Cvaaf570kHFEovpAtbyEkreRu/eQKw9bNOuHabW1jvIQBWknR2mi0p5URtpGMlaFlO0VjePqjWsgRY1xaZS9jc7apRwdyduDV5UsLO4OFQx1zkEVzW82O12+zvXazT3JDTSwlxpS96Tn9KZdPyFK0pGccBztKRk54BNKeNcbQ4Sd0z10nNqU+t9zs4radzpzyR3J+dc7nwrhqtQmOOerx8nsmnOiU93FF9VyDJdiWsbsPHt3tvUgH2Rn61astpTqSQ728lbFsjq7FCGjtU6scnn90dK6MUaVmOSTbpCE/CuGmpjUlOErByh1s+yryNdIgOol2sTkcJk7F7c+6rvoFfLchu2qjs9sqHIC1Ry6rKkqQSMZ88VrpSWtWmI6F4wJYRz3darIrQsTp0Oq89p1xmvJ9/PvK8q8y/bUOH1iQp0dyWElZPlnuqdy8qRtFvtjbKP35Ksqx44FctHRyJGIEiQQdigPEitLxGiwoH8pebC+0RhO7k8+FU3JtykpzLnL2gHKWvYTihLr9vW/GbaIeKHgpZbSXCnHcT86aiJsY5s+E4rs40ZxzJyF4wmkPUr3rE2O21khSlFIz1AwP8abC/IkkhtnsEnq46RkfAUoXR6O5qFSWFJU1EQhO4HPOcmtcS/IzyP8RtaauCoghhAaKE7F+HZbT+eTRb0NWwo1BqO4r5S2GozfPftyr+FUVuXQRXg72S1kHeU8BLeCQDTR6HmlCx3OSQB6zNKhjwCEj/ABrZvRh5OjmvV4Cs1BZoaxjvrVAKUe0a2zxSAGzXLilpaozKFqHRAUAT9aU5J1MlK3U2SGyVK96S+FZHfnZT73mvZxTsBDEC5ahstxtE96DE9Yb2tKib1Ef1grj6UnTnbppNSUaitpbiowlE+GC4yrw3Dqk/Gu1bQDkJAJpN9JKSuwW9pSiG3LtFS58N9NSHFtdCEzfLTPcUqPPjuDw34OfhUjjrbox2iAO8hQondNC2+RKccetMZxaiSVtp2k/TvpPGl7WmDHfEBGx+6qZGCeUJGMfXNOM1LZu3KPYQmXOBCb+/mx2j0wtwZNZtypN8zGs8B6X2qSPWHEFthCTxuKj1+AqSdpS3W6wT54tUVvsGFKRvTuUT0HXp1rpthh/ZunbZCyT2EZCM+OEijmmtEzk06NLfZI8O0QYSwHFxWENdrtGVBIxVLWEZLeiJ4aG4R9r+D37T/wCdEJ0SdIeSY1yVFQBylLQVk/OsXZgv6enxnDv3xVpJI944qLMmc9iPpf8AWOcHcDgHPVOR+tV9Ibj6QbO0CMBD6lDywPzoXZ5Di3oYBwlcNJ6e8pPBonpM49IVnXgAFD6c/IVYiVcfsDe4e1QSxOUpA8jg/qTQq57lQ53ZrLa1sqwoDODtpj1Iyo6uvkVteztGG3U48T/+SldDi3ba6F/zgQpKh54IoA6rpJYf0RY1KOD6k2OPJIH8KImIwoElIUaD6HWV6FshI5EYJ+nFX7i/cGVtCHFS8lWQtSifZ8OBUvsfgy9bYryMJSkLHTf0qqbElxQUWGAR+IAVdguS3Y2ZrCWnskYQcjHjVn3EdKLaFSFs6Mtxkl5cJguK5UoHBJonEtCYKkJZaQlAUDxRFI78kVsPaPWhyYUhGgNCHqa9QgnYgSw6nPeFAE/nSN6Trg4iDFiFWfXJK3XCP3UYAHmDn8qebrkekuUhKeFQG1E92QTzXM/SO2t+9WeMOd7Skj+0vmtYmbK2mEJtVuTclJC5s1WGfZ3KCfAJ7yaOmbJLvq9yYeSHRgJktFGfge/4URsTX2dcWZ7scKYDohxlKHDeE8qHmTx8jUxfRIsc83QFaVS+wY55aWScKB/L50wB+nXVs+t2BDyi/G/lluc43AA5KR+Y/tU+mSmbHbkoHDiQvAOdueo+RyPlXMZMhdvfhXhB+9gSB2n9XO1Q+HfXQYK2mVSozRyzkOsnu2L5H55+tAmW0y38nadyT0SoVky+52G2rn8JwahKSngEVos45IpiLCXIis+24yruCuRVKE24qfcktFLgDiVZSfEf+VZUoZSnHX9arQ0hu7Tu/tENqHljNMAkoFtQJBQoVcjXCU0RskEjvCuarIlOJ9nAUjvC+a3DkdahuZKM9VIVQIJs351XDzLax/RODVhNytznK0rZz4jIz8qBEM7vZex/WFZKFjnAKPEHipcUVyYwp9WeBLEhK8+de7NaeQCfClxHvhQUQc91WWbjJYXkOFSf6fIqXEfIuXdx1TEZgEEOyUAg+AOTRJ1mM+o9tFbV3bsYNBZNybk3izNEBIU6srz04QcUwBAI3JzzUu0UqZV/Zi2ywS2HWz5c4+Rqg5oEMuF6FJWw8cZWw4WlKx5ij0R4oeC+0CWxnfuOBVaZra1RlKSyiRMKVYPYI3AH40WwpAs/tda0HYpmanPuyWyMD+sjn61aZ1glACbjbpcU5xvQO2R8fZ5HzrYa7hh4Iegz2UHntC1lI+NF4sq1X1jtI62ZAxz+8PlSf7QL9ETc20X6KUoXEmsk4KThX/mKFjSLEFW+wz5Fs5z2A+9jnx9hXTPiOatzNJW2Q52zaOyeHRxJwofAjmtGbdeIKz2UsSWuPZe5IHx60r+hldM+6wFEXe19oyP+d2/LqMf0mz7Q/Sr0MWu8R+2hPNvNn8bKufmO6rEq5s2m2qn3IhhCcA9+T3AeNIdx1rph2aXVxLtapqhxOajFBPcN3coeRqlYtDi/YN4+7WlY8FjmgbunjCkGSw2/DfJ5djLKc/HHWqsD0m2d2QYUi9Mdpj2HwkoSoeCgeiqOx9RRZOPV7rFez0G8GnsWgeL5doig3LZYukfHKhhl8f8AhP61ejXC2XFzs40otScZ9Vkp7NwfDPUedZkNetuhZQj4o76pybWHUne0lafBSe+jQBF0LZVtUkpUPGsIlHdlSQMVRjeuRk9ita3WB0S7yU/BVTgpWfdKD3Z76ALgcC0Z3ADwNSJW3jbvHHnQ1xe1OODVVT2fDmigsO5QnqpIHmaqTmoikb96ArHTqDQgrJ7ifOtC5jux86aiLkTsuy7cf8nPYaz7Udw+wR37T+E/l40XgX31tsqSTlJ2uNODC0HwP+PfQAS0IBDjjYA/pAVj7Rgb93rkZKyMZ7QZpuIJje/NiLiLMnalsD2ivurn2qJ1hNglLdnuNhHtR3A0UupdHulvPU5otcEvXO0KbYcBWDlJB4VSTd2XJGoYEOa0lDVvhh5DAwQXFH3j51DagrNsUHlmofYCYRcmN11n4V69/ncRI2pZSeQpHgoHnFWFXCe3KRFLltyr+blSXi2mT4YA6K8e4GiM9bhhyA0CpZbO3zNaaKhtCI+6uIm4uvMdmhbz42sZHtBST0I8a58TWa+SPT9VF+jaWN1Zq1LeU45FlRlRpbBw60o5x4EHvB8a2JPccjNSXV5iZqQmEtLrMSIiO48g+y4seHjjpWmwhPT51yZoKMqR6/ocssuFSl2YzgDyrCVEg5rYj9aOaZsX2tMLj/sw2fadUeh78VkouTo6MuWOOLkyRiwoTp166z3lxwriOgDlZ+HnS3Mgx7hHLElsKQr6p+Bo7qa//a03Yx7EJgbWk9x86KWi0W6LZ/tO+nYh8BLCO/B/FWtfl+Pg43krHyzb5eBOst+kaUuDKL2hU+1pSWmZ2MvRknuV4prqfr9u+ykXNqa2qAoAh/dlGDSberImEEFt1uXDkD2COcjwIpdtsu6aMkrk2f8AlNtWcvW5ZyPMo8DXVDMm6l2eV6j0VR9zDtD/APtJY3JiXI9+hvFOAWA8MDrz8avovURYyFsq7htdBrNju+ntaW4vR2IrykjD8d5ob2z4EVrK0hp0DDembe4r+g0EfnW9I8zZSduN0N7WWew+zy2AhKiCrf3k+VbzbrKZU0pptDiA4C6E9QjvNRr0fDVjZaUsD+g+rP5VSToJthby48+5RlOc8PFSU/I0ux2EI17fefaSIqS0okrWCThPcc9M+I86ItzRgFbeFf0aXIunpzY2QtTrcSg8tqYQR88Vum1aqQcoulseTngLZWDRQWMvrbKk8qUnzIq17JbyD5jzpVSzqZncVsW6RjoELKf1rCbnqNtQ7WwLKe8tSUqx8qOLC0NCh7OepqI9P1pZf1VMiOMMv2ichx9fZtI2cqOM8fSp49wXMa7b1SZsBIWdmdpHXNKmFoPpxk45rOD1HShNvuMKTKebbfcaDSfvFlBG0noAD1PfWbg1NhPt3OC49MYTHUh+O6sIKzkFK0joCAFcd+aEvsegqUp6npWhQlRGRxnpVGJeYUyM0+iQ2A8nclK1AK+lXkrSvG1aT8DRTEV46HkKCHmGUE59ttXs9eODzWYC5Koie2yXkkhZKdueeo8sV6LOjz0uKjub+ycLa/JQ6iq1vRcWHVonONvhZK0uNpKQnnhPPlSGEFJeI3bseVWYykpaIUVbz0NQZ763Se6kBzu+fyPX14SgJAIZlp89wP8A9tHJ1tbNpcUWGmluo7Ylls4z5qVznyFDdbsFrWdtkJR/nVvU0pXcShQxn5E0QamMN2xCXZEdCnEbUrUncpPiPKsclcmetgblhg12mVrY2UNsuK+z47akgkhsrWpJ4zk9Dk0P0sVRfSGGVHLciE8yoDoohQI/Khkh9loYdkJShJO3crj5V6yLdl6qsr9tadkeryiX1JSQlLakEEk/MUsN8ka+rjGOKVy2zoTuktPO/wA5Z4yvHCarHRGmkq7Ru2hhSRnc04pJxTE84hJKdyQe7J6ilq5ynUXHYl1SU9qAU57tprqTZ4bSBWoLXa4bEFtPbS0vBwpMmQpzaAM4BPdkDiprFbIbLnZQ4TLJC8JKU844qle1kN2Zs+3gOgj5VZuk5202JuNCKlXS7L7CPt/0YI9pfkAKvsXQJ1Q01qy4vvNOqahWsdjHfZVtW6934PgKTVs6iiskpukk7evbNBWPnT0/FjW6KxaoZAjxk84HvL7yfnQSZIKllCfdSeo762iYSYprdvTue0uwwepbj8ig1xaZTIDTkuTNknGSpWdg8wKYbw56wU21hntJLnKz0DST3nz8qqx7PGipCU8qyOB0zVCM2eJLldhb4SQhUlfZtnHPmonyrtLjNttNjiWWCodnH94j8Su8/EmkvQ8JDRm6ke3dhHSY8XjOVfiIqz211muK9UtTygVcuPns0fEZ61jJ26NY62TXCexl5gbyvovHTGM9fHFRpbceddUoFocbnFDChx7qfAedekWW9Z7RcmKnJ5ajJG/HmpXFTNWdkZMuBJkZxkPP9oPpSKA8q4MNPmJFlNNuJwSlB3KUT4AdcV5mZdyAiLZ3pSB0cWVN5+O6j6GGCpttiFLiNo/CwwAM+OaJqeRj2kvpz13NmgBLU9qF4gmC8wQACltO4JyfPrxUkezO5QqbNLQV77St5+I8Ka3MPNlEeSlK+mVCrkaDO7NO5CVkdVBQosVAyCmyxwURvVWyB0GM0ZYQmY2pDLrainrjnFWWrasZL4Tj4VbZjNso7NASkeQxUuRSRU1HbEXHQ0xtaUqdYR2ySngBSea5vdYiJdoi3RsJQ442kk84VnuNdH1NKah6PuuXSFLa7MAHnJ4Fcsk22XbYzEN2TMjsBsEkEOt9PPlJ8qlgCI09en7m1cwkiE8oNTG/A9y/jT4+lt+PxtWhQCkLHQg9CKTLs42zYnQthTwdcQ3sPvL55+dXbXPkpsTHYOobbSVFtp1tSlBGeE5HHFKatJjiwrHUUPdmSAehobD1Lf8AS0F+HCuUVuOxJUERpCUgbVHPCj8elTMTFS5i3S0UoGNufGq7VrF6uF3c9fahhLqEpLiiAshIzjFVDT2D/RZR6V9YoPtW62PpHeDnI+RqlI9IM6632HPu1p7BuO0tAEQKXu3eOelYOipb+7s59uk+W4KJPjzUC9FX9oFLUGOpPcpCgPyTVuUCakthlnW9oWratqcwT3uMEgfSjilsXizuoiyUKZfR7Lg9oHHPNc7d0pfg4O0tk1e0Zw2pW35Vehaf1ch1wwIkiCHBgtJ9lCvPnv8AOsZY4dpmqyS8oJaodLGn3o8hKEyJJCQlslZ2g5yc92T9MUwRoxh6VhR0pwosg4z3q5oXbdAP+tpm36YF4IUWyvepR8CruHkKYLjJYLqVJUhTTftHHQYqJtdIqCfbOeXV8nUE9wZwwgNoPcNqf/uJputFlFqgWqd60htAhpZLKz1fWSoqHdzux8q5yXVykTpGFDtipwZPUFddJjRbjcI8pF0cR6ipbPqLaeFpwkHOfCupKkc7dsHahtDkSE0p9wFTawEsoOUo65PzJpc00wluyJS44lCTOKvb4GE5zRvUTwxPSuOUOKeQkuqUSHQBkbR3AUNsc2azaW2o9tSkFRUXn1AJ5PUDrSkm1ocWkw+qWo5EWI89/SwG0/InrVd+Q+ylS5c6JBR4jk4/tcUInKuDyj6zelBsjlqAnaR/aNDGoEVLvadi646QMLlqDmPlULF9lvKGm50GW7tiMTrw9n2diSU5+J4FHItn1HLIStNts7PduV2zuPgOAaXUPygkhtSR3ABPSt0u3ENgB1QHf7AzVrGkQ5tlfW9im2a5w0S7nIuESU2SlSgEJS4Oo2jjHIx39aCQ0kuiMUIbWpBTkHGSDnp9KY50C46hgiMp1s9m4HG1qBBSaEL0ff25G9lLKlghQcSvGD41aSRFsZ5F+iuWZ4IdWmcpoIkM7CC3t/ET54AHxrqno8THsuibfGkSB6w4FOrB6gqOQD8BiuWWvS13nvMG8vsoitqCiyyOXSOmT4V0BgrSvs9xWkjgYyRUtIaOhR5LUlBU2rPiDwRUwBxQTT0FxhtchwFHaDASfDxo7is6KIlD2a9jisq8uvhWe4UhmvGfOhTkh5SiCohOccUWPBNU5TYBCgyVZ/dNAFJLrmT7asDzoFr0qk6FuK0J3PRQiQ3/AFkKyDRpa3A4QpooHhiopLKJ0CVEUPZfZWj6imFlC5yE+qiSg8KTv+WM0orZVC9HFvmEArbmCRu8lrP+NWYstcv0aRXnSS+mCUOcdFpG0/mKIS4oV6Lkx1clNuQocd4ANZ41tm2R6RV1NtXZVNK5TKfaawO/celOZBQUJSPdHSkS6udtatP7uFOT4hPnTy8je2tIcUgqGNyeo8xTitCyu5G3JJ4qKUdtulk44YWf900Oi2JqHMEj1+5PODna7LUpB+KelEH1IEOQXElSeyVuSOpGDxVeTJnHoLAFmtcgpIW00Sk+ShU2mnB+2djQSQsuuK+WBUMft1WuIqJJacbSjCoq1DKU93tfvAY6+FWrElLGq7E4W1K/lCkApHIJHX4VYB3Ucdf/ABkuL/A/bRgeaSaWDE7ESDye0Wv5U4ardaja1hPPLShv1FzcpXcAe+kpF4t8uQ80xLQtftLbHI3DHUeNJAdH0Hg6HtYT+FCk/RRphUSlKiASQM4HfQDQqWk6ItoaUlYKFKJB/EVHNFpjEx8JESaIwHvHsgsn69KT7AjalTlugLt+xs9VFwZHyraXbmpT6XnHXklBBSELwOPKtI8d6KsLdnSpR6bVABP0FbSXZZaPqrTPa/8AXKO38qTAhnvXVDqEQIsdacgrW8sgY78AUQSSEgkAK78VWhqllo+udgXc/wCgztx86nU6hB2qWgfFQGaBoUNZtrtl8g6kSVeqlAizQBnaCfZX8Af1pG1dGS7qbTTxwsFboyOhCQFD9a7SplqWw4w+2l1l1JStCuQpJ6iuPalsFw09e7PEdzJtIkr9Skk+03uQctKHlgYPhWkJeCJLyXbe6t7TVuhOkb3GjJZVno52iuPmKgn26Sq3piRUl2VKlqdSjuBOOT4AVEJ1nOmtPGf69HkMt/5wzHK2yO0VgZ+VGbpEkLholWztXVuhQcbbUCtSOCDnw8QKpki5e4bceVOhCQ3ILraXFqQcpJUnarHzTRLSs1Ui0WdxwnclKornPgfZJ+n50BcgyYCQqWwuO4tgpQhxODtBJzj+0an0WS/Du0AHKkrRIa8if/NI+tMB7XlBKlZAHeKy2pD6fYWlR+PNU40h59lElt5xtRGScdFd+QetFWr4y2nF2tKJDYGTIiI9sDzR3n+rQ2SistlX4kGqSApF8HHvxzwfIj/Gm+3Is17SpdouCVrT7Kms4Wg+CkK6HyobNs8lm/xQG0POCO4SkHacZHXPFLkOiiShfsq9k1ptV2m1BSo44qeSyhvPatusqP76OB8+lVFsvJAcaKVo8UnNUmKjZwKSfaSQa8l7CdoVtrzby0YSSUq8+Qa2UsFOXG05/eT0pgZQcdT8Kyl0KTyeK1JQUHkcdAKiJSE7TxjqKANZQSq521RGAFKOf7Jpjtc5aH+yU5uZ25Kj+AClSUpQuVs2k+8vj+yaIOTkmIIyAQp84XjwFJrQLs3u9xVdHFlS+ytrYJAJ278fiV5eVIlz9JdugOlm3xVSinjeTtQfhQvXeovWZKrHGcIYZI7fCsdor934DrSZa7NcL/L9VgtBQRytw8JQPEmkkPse4npbJc/ldrAa/wCrc5FN9jvtrvf8rtEosTE8kA7VpPmO8Uhp0JaIoDUu4FyR3lKsJB+Vau6Sdtzgm2x8Mqa9pD6HDgHwKaNDo79Y9TpkO+o3IBmalOQoe4+PFPn4ii7lzSBtaSSrxNcf05fxqOGu33H+TXmIN5KBz5OJ/iKebLdlTI/ZydiZbXsPBPTPcR5GocUNS8E2qGJFz07KjBWXEgOt467k8gVThXuHqDTMX1nYiQ6nsd5GQ26OmfI0Z3KIyePOkX1Rq06smWmRxbL0C40T0Q58fI9PKhbAnmRbHItkhy5WiM7NjuBp5G0JUok4B+B8aCu6CsbhclMwPVeyUEuhl87kE948qJzrbPc7UvxHlykJ7NS1tEofSOgJHdjoe6hPrC0oKZEC5odCwpe+T7KiOgOOopoC3btDrkRFybPqmdGIc2FKl7xmrbWnPSLFSlUHUseckYJQ+nnFDW5Ep9x12OlhAfOXWGNzYUR0I3d/nUsG+T9N3Bpb63A2tZSlt87Nw6lOT18QRTEXjfde25CxMs8GYlJwVIVtx8a0HpAntozM0rJT4llwKrW86jkSZinLFdm1LcH3kZaAUqGO/PQj86X37pcVy2pBacjLKdj7SDlk4/Enz8qKGMkHVjuqJxhWxAtQYGZL1xAynPQJT35qC7XCPbpCmJ+uW+0BwpuFFypJ8OKW3ZLgkt3qGlTkmOkh9jbgvM/iGP3h1FWtTWpu521Op7EQve0FvhKeXWx0Vj95PeOuKdCK7uo7QqSpDU/Uk4t+/wBmgJH0qFeoLO9DVI+ybs+0kjctcrGM+IFAZFycfYRcoqimYyMrKR/OoHXPmKrvzls3Bq4MIAiygQ82PdUccjHn1piDsi6wELjj9lklD+ezW/MUQSOo+NeRPa9Zfifslag40N21ThJUOoIPfQBvtC3KtJeKo7mHYiyM449kjzqNq4OLgQ5ish6M52auOUpPjQA2wb5HjR0PNSJtjC+hbPbx8+BHUVPOuxlX+A+uW1LcegLQp5hO1KihZ7vHFJanCt2bGST2TyN6UjgBXXj50Ztyw4qyubEjDrrII79yN36ms8q/BnR6R1mi/wBjRuKwM9OtUX7RCfdU64wNyuFFJKd3xx1ogjAZSOM1gjPQivGUnHo+wlCM/krImWm4zKWWkJQkDhKRwKYNMWhq9XJbUhRDDDe9aR1V5UFZCHXm0LUEoUsAq8BTlFtMuwa0hJgMvuwnkgOOHlO09cnyrTHFylbOX1WRY4cIun4KNyg2aZZZU61tLjLiObVpWffoRZ79MskjASVMOD22XBgKHiKMJ0+i7a0nsNFQgsuBbxSeM4zt8+as3G62C7uP2+WyuII+Usv7cHjuxVOLu1owhkSj7cvyT/8AgrWu2W7UepS/FYLMFlIW60o8rX4AeFSXTUka4qmQp9vUltlREXAwpBHHNLzTNwtHYz2kusBeSy903D/8d1W7veXr4uMVxmkSEjapaOC4o8c0cqVeS/Y5ZE7uK/fRY0m5MN4aajtIeSRhwODKUp7z5US1FZrcovSrVIb3Nr2uMZ6n+j51tJea0dYExGyFXSYMuKB9wUoQXpSrg2qChbslKtyUpTuOfE0aS4sUYyyTeWLpf9g9+G/CuJuFrdXAujZwVjgK8ljvFPuk/SCzeXRbbo2IN3SB7Kj7D3mg/wAKsXi2tXGxJl3hlu33QDCA2oKLh7hgePh3Ug3bTzoWiPco7kd4De2sHCknxSoVtDI4al0cuT0+P1K5Q1L/ALO2ErUkgHFRuoKkkOrGwggknAwa5np3XkuwuIt2qFl2ESEMXNKengHB/Gun5bktIKSh1pYCkkHIUPEV0qntHkThKDqS2LVvsun7NNVJg7y5sKClslYANEEOhrLcW3SFJJ3blEAZPx5qVq72p1wtsXGIpQJBCVjgjjFXEOB4bkLQof0VA07IBqxcirPZsNp4HB3GtzCcW4O0lOkfup4FEik4yrGB3k4qi9cYrCsdop1Y6oYQXFfQUtjKF+szlwjMORVpTNiOB5hS+m4dx8iKWWmb3Auj8hLcpKC4HlMNYCXXO8f1acfWZ7pIZt/Zo7nJLgH+4Oax6nPeGXZ/ZJ70R2x/ePNNOhUBnndQXKSXhHiwEg+yteFrAx18j/hVFVot7uTcLpKuDwThQbWSfommYWSAtILyVyCDuBecKyD86spitNKQWkhASD7KBgH40rChfVaIUpDbSbIlYQgJQ497OB+tRtaMtwJX2brLncWXlYH1o1c3LuyY5tkdh5O/75LiwlW3+jnis2j7UVEWq7Mobf7Q7EJWlWE92SnimGgHH0mi1qlORX5jnrDu8JS6EkHHOSetR2jT15Qy4uTeJTKg4rY0VBadvdTXMYiusZmdnsSrIUpWADiqTdwjqbDdvjvygB7BaRtb/wBs8UWANVatRBwhF5ilHUdpGGasNMX9EhsOKt7jRI3K5Scd+BRFlE532nktsf0UHer5npVhllxCNqnFOEnqoUmxi3rSwXK8t2x62dgX4bylFLxICkkEdaAxvR3d5hCrndm2Ek8tw0c/7Rp0vd7YskZKlguPuEhllPVR/gP8QO+g8a0amvQ9YulzVbGVHKYsYDcB5n/HmlSfZpHNOC4xZtC0Jp62qS6qEZLw/wBLJO/8ulWZOobfaXDGXEltpTwCzEUpH1FVl6OmRWt1t1PcWZHJSXsOIJ8x4VNpi+zZ651rvDTbd3t6tr/Zpwhwfvp8uR9aozbb7Ilam09KG5yR2S8Yy+2UED50Gcn2mU6osXWKvCwofeDPAxTfJmQ+3MfsC+8Dyhtnfj+segrJs9rlIw9bYoKhyNg4+dK0KhRejOTZ1v8AVyl1toqyUHIGe+htukqny5ep3f5pW6JbGj0S2k4K/io10FixQIUWY3borcd15haNzYxztOK5hZ3i5oyyIQrhqKUHA/GFHNXDZM2QTZhQotJX94feIPSgs2XI7J5MNsOSG2VOnwQkD3jVG58XFZktQ0PJUCt/1gpCR3ZHWnnTVhVcvRZdnIy0m43JKsPJGdwSchIz0BxitW6Rko2wD6k1atPRztC5csByQ6eqjigzju1DgCkh5QCUpz0zxRuc8m72CM+go2lG0pUjISocFJpcjw30MuBptCEt+17KSEqI54zyf0proK2d8gWZNrssK3RSlKGWgCcdT1JqsuDdS6ctxFo/rkGitlujN8sEK4sEKD7QOB3KAwRWFSLglRCrWVIH4mpCD+R5rnbN/AKXCeG1TlvUo94bdH8a2Yej+67ZpjQz1XhX6UWblqccS2YMxsnvU37I+JrSTcYkNClyZbDKU+8VrAxS2BSbvFuYVsRFlIOe6Mo/nVoXiCpaEqfUhSjhIWgpzVRq9Km5Va4D0pIOO2WQ018QVe8PhVK5XMxin7VvUOCgkDsmEgqJ7sKPIPwpgHZK4jCCuUpltPeXMCqzU+K4tSYzTjnflKMJPzNKi7naVkPQLJOnyEnb20xRa+e5fWopt8urbSTLuMO3R8nd2IyQnzKu/wCFPiKxhuMq5paWtb0G3Mjo46rcR8qGDU7DKQ2yJNydCuXEI2I58Ceo+FLTciPJV20GBOuj54Eh8lKFDyWvjFFoFmvtzkNIdlRoDZPDcZHaKI8Co8Z+FPiFmdXSFTY9nt5HZuTJQcdQDnCU8nJoZfpoW8WQcAe0ryHhVu4uJc1dKWvd6vZowaK1DkrWO/5d9LMy6w/WSkuh5xzkNtDeoj5d1ZtWyr0bQG0ydRsh1IMaBBfnSCegwkhGfnRS2Rmm9GW111bgcVGSrAVgEnml5u4Ns2/VTKiyLjPjx4bLIcClBKyMjjv76artsisxoSSEtx2kp8sAYApz1SCACly0xCkAgEJKlH+iKPabsFlmaRjLvISZMl1ckHftKN3QfSlG7Je+ypctbRTvCUBOOQjNOcuyOPRIobkLaSGU7UJQlQxjxq4rRLewHN0vpZkrVGu82KR02j2fr30GXBfiEJtmp1PN5yd5KSKJSLTKhq7QF5eeT/Jf4iqkkShje7GjgdQ62obv9qrom2bsS9TQ39zF7RJb72nCR9DUjmr5cZxSJT6kvtgBQL3snjuqguOiYRtRBk4/dLefhUSLc806lXqqkDpn21BP8Kl44sam0WRqp2TIQhPqysnguPnFDblqG5zFSIH3MZAyhwN8lQ+NEWS8mVgLjtlJzuX2RP0oXf7e61JNxbT2rDgBeU2ANpHfgdx8aaxxXgHkkyOMttexlPsAtKZx4Y5H606Wr16+wrWoKUW4MdxDyQfaLyRtHHmBn51ztiYy4jay6hDm/e2pR4z5/p9KYol3RFSZca6KgPqT9709o+YP61TJLeqJTrzMCCvG+OygKGOQ4ocD4ipJrMhhphCEqKEJCUkJHWorPA9ekJuL6ZBhhRU0rYVLeWeqyPCmRmyNqHaB6WnPIC1EH6GgBZ7OQCe17VO49eyJ/Sr8ezSHyHEqZcT09pJSaYosNztCgKcdJ6bu6tWZLb8sRhFuCFFWN64a0oP9o8UWFFaFYEgbnvZOfdTzn51O9CiW1K5SWXeOPuwVk/KjDumRLVvXLmNEdzTxQPoK8m3CzvtffXSWFg/dpb7UYHiru/jU2h8Sjby1OZ3sB0cdHGyg/nVxdrfdWlhAW2hXKn0KwpPyogxMjqcaaMacypzhJdiKSn5q6CjEeApQzvCfNRpNjSKFstjcJsoeU/KUVZSpxWMCmy1w4vYIkNRQ0s5zuGSK1hQG0rDpWF4HAFExxxUNlUZT0xWea1z7XSpOKAI19KyOleUOB5VikBgnxNQS1PJY/k6UKWem44FZkFxLDnYjLgSSn40qSpUlSyl5xwK8DximAaW9NLe18Rtvf7VVXpTERl2St5BQyhThAPcBSe7eiHlIRDmPhKsFQTgZ+dTTP5ZapLGFIVIZUnnqCRVUIH6eSq5+jcKbWhS5hkP7W+janFlWz4jOK9qO7uj0VsPRsKccbbjuYONpHChnu6YpG01qibYbiI/YkhSEpkRleykuAYIB6BX60VvN2Q7AnQmoExm3zjvdSpGfV3AffHiD31KjUmaOSlEMx75bb9a27YHjbprOxTKXcZbWn3VDxFMtu1M66HIk1pLd0jpBcZCvZdT/AKxB70n8q5kdHSXIK5CJTTzy9qkJT7jg+PcarGBcA4gv2Wat1jIbdRIPGfA1ShQnPkjq9y1bGtkRUiQ2UJyE8nlR8APGku96y1Bd2FxrfENqjKGFyHF/eqH9EDp8etQNW6dd7AYd0KkupdDjC1nKx8aofsdeCSPtgBKlZ908U+K8EX9iumJEjOL9bQlJByJLK1JXnzPfTFo6WzC1XapDUqe8ntFJV269yAkjuz31ej6Ga7JwT1iQ6TlLicgpq7b9Nt2+Uh4IbUUHjeCSPh506FZb1/dszoM23uJRLQhTag8nKOzPVR7xSQzebs46ezXbpR2lYRtKc+XlV24z2Wr1OVcWlB/ftZKxlIRjjFVi87PdEa1Q8POp2hYT7KM9VE0hnT9FS4Nu0db0pUdrwLyzjAStRJUkeQJI+VGUajirWdiVKGeFDAzSPa7POh2mPbldgpDKMZWoncfGtTaG487tp0hhIKf5lCig5o4oLOgourTywBkeZqyHASCCDmki3W6EHC+04oJRyV9orAo+xeIwwww1JcKR1DRwfnUNDQQkxWZiUoe3lAOSlKynd5HHUUKei2CKtTKbMiS4OqWo3aH61O5e2WPafiy0AnqGir9KKh0FsKbOQRkd2aQyG1SUusdk3bZMFpAwlDzWwfKl70lNhWnYcpRITEuDTij5HKf40Vck3VLYccVGjjwSCsihGpZbV30pPtS1KXIdYJSsJwN6faBx8qpLYmxSjllGm4UZsBUqO66yVkZDQKs5PnhWPnWUx13H1eJFUWZcYKej7HTghJ9pIA7++oNKOJuCHYy8gzGkyEAjq6n2VD8h9K1jPu2l+23HkmHNcQ4EjJKVEA/qK0MyG93h28qjvyEoDjMNW/acgjJGR/s1T0Q4ljUbbYyDIhZI7uDkfrVjVaoMV+7mAkhpA7BB65zknHzWaUkyX4ExiXEeDcqGlCUoPRQI5z9KaBnWHY0hhTkqEy5KYUr71loZUhXiPEVG3c2XyUpWN3elXBB+FKFv9JzBUBOiOR1bv5xk5FNDGprbeeCuHO9nIS4Nrg+B60xEz8ZmSUrWgFxHur6KR8FDpUluu92tl0cDcwyh2KQlE0lZ255G7rWyI8R32o0p6CvIHZyE9q38j1rL9ruLElucY6X46G1JUuIvtMjgg460gGSNq6A6nFyiOwuMqWPbb+oq8i3Wy5oD8FbTgUM7o6tpPxxSWiQw6UhC9qyPccG1X0NbBoNK3tFbLuc721bT+XWlQchokWRxIO0pWfBxOD9RQt6C42MLaU0fPkH51iPqS7REhK3G5iAejwwo/MUVY1ZbXk7Zcd2Ks8Hjek0bQ9MAeqOpCluIwP6PSs9mHUhGevTxpoVChz21O22U2on/AFasjPmKCvMFl/s5Dex5PRQ6KpqQqAcxITcrcNx99YHn7JqKbKVEamysj7hk48jirU5o/aME+Dih9UmlvW5VG0vPIJSp5wIFMDj5L9wnFeCt59zgfvEmumNBvTtqbtkbKlr/AJ1SOVvOHuFKmkmRJvyXlJAbhsFSfDPQfrTzpuG5OkTr0FpCo5W3EURkJWB7a8d/gPjSYyI6cviW23JJiW8ujc21IJKyPE46VGhVxs8pDUxHZKXyhaTuafHkaP68vS3tLwpzK1BcmISVpODkdf0qguW016PbRAmsuPqkJLheJyuOO5zPkcfKlQwLeGzC7C/2gBl+MrKklR9vPvJPxp2iXb1h2Hc4Se1YlJwoBWPkfgaT4YU4XIUoBQJ2ODuKh0I+NX9GlLL1xsikFCAe2ioWckA9fzpiOhplXqSB2TMaMBxl5e848gn+NVLxZ0XC3uC5SX5K2wXElsBBb8dmO/GetTWmel2OgLJCvdJ8xRPIUNwI2+NTVMYvxvR6+hht6162vCELSFIC9qkn6VZRp7WsReY+rY8oeEuN/EVlq5SLVG/krqCwtR2IdHCT3gGt0aruSTlcFhYx1S5ih2CBc64axgvdmXtMyXgcYWlSTXkzdZTo3ZPaYsc1rAKm0SAr54NEDqqawStm0JcStWVNlwcHxBrA1G7JuUaUq2eolpeHHEncXG+9OB+VGw0AnBdYTm5PoyIc/fjFNY+0ZhXl30aSwe9QQmntvVtnWvaXH0HP4mTVkaks+P8AP0p/rAilb+g0I8a+KYSGzoO5NI6kJbzQxqYuyXV19q03CBZZat7iJDRCIzp6kf0Vd4rpx1DaCk/5UjjjvXitHLzZJTTjL9ygutLGFIU6CCKOX6Cjh2orGbJcBJiNg2qQcpIOQ0o9U/A91L7cYhiZB5UR7bKh9R/hXYZ1gaipdbs1xgS4DgwYEp7IT/VV4UoK0Y2H1KDElvPIDMpKkjyBNWmSJm9xceFJ6KSeyUfI8p/3q0bZCn5zB4CjuHPXIz+tOidDZQptuGpwcH76YBj44rCdPWWMT619ktrHXdNKyPpTAS2lNJkx3VuISAghXPSrVrkOdhbAhW5lm4DOBxkpA602Ji2Vt4BhyEsdcMQVOk/Otr20yNNNvsszG227kyQJEcMp5P4QKmdONGuHWRP9l1JGMHnHj3Ub05YF3qUoOFSIrYytwd58BQmO161KbZC0N9ooDcrgJ+NPlslxmkS4UOQ21DiNbS+o8LcPU/KvIxwTez6j1WeUYVHsQLg0iPOkx2Fl1ttZSFeI86uMaqvMWD6oiYQ3t2pJSCUjyNNARbrNYw3EiiRNnHY0HBlTmfxY7hSpebOi2T2IjbxkSCgF1CBnao9wpyg4bQ8WbHmXCa/yNclEqDpWMrTyy6lR7STIQcrJ6kn50OgNOapunr9xbaZiRk5fcSnAXjuNAIF2mWvtExnlt7wUrQen08aL/bKbhHttjhMqZZW6n1gk8uHPNUpqXZjP0+TGnxX9xl1SwbtNs9qiJ2oWC6s44QjxpLuVr2XGeLV2kmLE5ccH4D3jPfinfU09UZ1FvtiQq7TEBtJH+iR4+VayNOptumWrcJzcSOr2pkg+84T1A+NaTgpnL6f1EsMVf+P/ALOdxHWpt1acush1TJIC3CcnH+FPt2flWa1tq03DYEJScrfbG5Q//HjS8/aLbOkNw7Cl111AJccXwkgUPj3Gdb2X4bLykNuZQtHUeeKxT49nfkis7Tj48MgT67dbggF56RLdVhBKskHy8AKfrlNtcOFGs17eVJfDeVvgcoPdzQTT0q32KzSLstxDtxUS20z3o/8Ax40OsVve1JeHJMpZDDat8h1XQ+VVHSrtsxzJTk29Rj/2QzrQ4q3qk+ruOW9wlKVrT7w8xQmzXi6aNWpVvK51pzlcBavaa8S2f4U+X3UM6z3NDSorS7QpAShAwQsfGkiU8y/LeejtdiypWUt592n7ntPQRwf6qH+4v6M6JD1FZtQ2gzYKW5raTtdaKBvaPgpJ6VSefsbak77AsHPvss4x9K5yIMmLcDcLO/6pccc49x3yUO+m/T19iahdVAmNm3XpCcmOv3HfNBrrhNTVo8b1PpZ4H+XRbuB0ncE4nS7kylJyAqQ4hIx5VZizoElxP2drZ5DSOOxLTah9SM0Om/a0AALtLz2Sf5hYOPrQ1+7J2/yq1TUA8YVH3fpWqOUeEPTHRmPfLc/4BbfX/ZqRJv3J22x1P/VrWD+dc7akWZYUBDWwOp/k6m/0qdmVamFBLN0Uwo8hPrCgfoaKGPQl30P7FWJJbx/OIlo/TrWzt2ejLSJNqnISfxhvcn6ilZqTOLqVs32SUdNu5Kh1qvCnXqYJMt2Y06syFpAeZ3BKRjASO7/zpUKxtGpbSEuLdkloN+92iCMVNFvltnDtI1wYW0Rj2Tg/Wh8OZeXPfjRlMDG5avYAFDr3rGxQlFhiMi6S+gaYSFJB81VLLUW+hqatkELEhTKXXByHXlbyPgT0oHfNfW+2FUW2tm6XAHHYsn2UH+kroKT5ki/39KFXWV9mW5SwlMZjKfqepohHjQrMhyNBjNtyYygrDuPvR3/Os5ZUjsxejctyKUm8aqmq7WRe/UVH/Qw2U7U/NXJofITeHEKce1XeylAKiGnAjIHPdRuV2U94Oxe2U68chKk4Sk+Gats2loBtS1KXlsqOOhwOQPMVh7uR9HoL0/poRVrYnW6fcnryypF0llceMC3Jew+rcSeDu46H40xWr0qqMBxqfH7aUh5TbbySENuAd5J6GqF1LNtiyXEOIWhCCpK0jGcjj50kMwSzGtSSVBanFKJH9Lmt4ZeV2cmb0iiko9naGNRXVTRmLhwlRductP8AIHmTxQC2artw1jcr5P7WLGeYEeOVNElQBByfDpSJbHkIurrbjS5UZbgaCirY2T3jHj510Sza7tcWGmI9Y5ceMNwbcaYLjTmDjg95Nba8HnSi4umO0C4wrtDTKt8puSwrottWRVkIHhzSRpcF7U8u9Qba5abIWCh1p1GwvOD8YR3fxpp+37SR/n7Q/rZFS1RNhJJwd3h3VyhUVFj1RetPsjEbibEBHAQ57yR8DXRP2hsoVj7Ui5zjG+lPXLKBcLBqCOreypZiOuJ6bF+6f9rAqoOmKSsTJ7SUSwpSEkjBBIBxTl6LnyLdc4JUSY8sqRk9Eq54pPugKLgtlY9pJynPeKL+j+SYutno5wETom5OT1UjurWatGcNM01Rak2DVS29pRa72re0fwsyR1HluoEpLkaetl8YH4T4+VdV1Ja39Q6auEF9qOiUhPbRAhzcoOp5ST8xXNnnW7rao0s7Q44jnxQscKH1og/ATQ1+jG4hgT7A6rHZr7eOD+4rrj503yp89Lxah2tawDguvLCEDz8SPhXHIlxXZ7rBu4J/kywl3He2eDXUb7KW/Gb9W7YsqG5RbOAoHpzUSVMuL0Rz5aGEpN5vhSo8erQSUAq8Ar3jQw3CK1k22wRklQ5emJ5J8x1NLzt0eD62LdbXX3M4KthSAfM99XWrXNdHaXa6NQmkjK20HaR8SaKAp3d5SFIceuaYSCr71qH9ylSflyaqNScE/Y9lddUrq9s2JPmVmmG1WGLOmEWW0mQUn2p8zOwf1c8mjaot/iPpjMwrTKdSncWw/tVjxxTtBQkOQ7++lPrUhUZC/wAMFkuLA8yavQbRbYg3Lgz1yMf5y+0XHB55PSm1dyv0Xah/SzisjkxnkkfnUZ1OtsH1nT11aA6qDYX+lK2OkCFzILYHay3UjG375gUxw0KirQoLSpQVkYSE8eFUF6qgOD/MLoPIw1VJEucaetIb7dlas7UvtFsq+GetS2x0c71nJfR6QLm5BlLguKYbCvZBQ/5kd+KVFtyRuU9ckMII9ssJCSfnXar1pa230IVLQtLyBtDrZwrHh50vN+iy0MPBYcfkAHIQ6rigDmsV21w3bdIbw801MStzYcrUfHxNHLhcrb6wp1F2eaJUSW1sgqSfnTFf9BKRalOWm2sCY0+26nbwVBJyQKWJkm8srIfsUxS0nHEfIPzoaCyuZ5lQJESBGdkOPoKXJUlRCQPL/AUyRdc3GPa4sNzTjbr7LYQp0yAErA8O+gMe36llsqkpjtsI3YSw6MKI8a3j2jVEp8I9RS0Scb1niipBocbXqaLdiptcJ2HJRyth7qE+IPeKNONRnW85yru8qVLTpK42p5yfKecnTVIKW042oSM9KIKsk+QpTq7bIQsnnsnzz8qvRLMSXLWt7a/EKynqVR81sxbLNN3KahsjaMqw3t+dZNvukTsy1FuagDykKSrP1pkt1vffihx4ONLzylwYP5UWKhTQxY5PstvMOpB5QpRIHyNWmrXbWjujCKhR4O3AJ8qb2rUyj+dShwd4UgVHJt9pjo7V2HHSCeoaBJNLkOhRVoyzvLLjtnjrWrkkIxVmNoOzBwLRZYySOiloo40/eHELWiPGiMIJ2KcJKikd5HdVy0y1zIpccdZdIXgLaBAx/jS5MfEHyLexDZCpDpQMYSltJPyAqOLcbS0PvY00nxcYOKYwrkkVDK9dXgRXWmwRyVp3UcrCiBlyNcoa0wnVMoCtqlNJ2qT5c1q8yiNFwua8EpB+9WckVEGry2oKVcI7pAyUdjt3fOrakqUlJcSBkDKeuDU0MGQ7pBS0EKuaZC0nlxeEn8uKIh4FJUhSSSCUnu8qDXh62jMeQ0pXPt9nG7TjwrzF+sraAlKH2EoGAXWFJA+dMLCSVXlKUZkQVHHtAtrxVuG/NK1tzEx8fhUzn8wa8wUSEoU2sFtfKV9xFEE2aSpQUl5sJ8etFgTRHi3IQByCcGjXvH4UNj2tTa0rde3KSc+yMUTqQPZGc48qzms1oeDTA8ojFYzkAisY45rOCOlIDA54qpOZadbAW2hWT1Iq5jB6VhSQoYI76AFp2yNOqJQVI8AORVR2wKS2pRkYwODtprW2opISog44oA+HEOKQ5uz3576dsKFmVpJq5x3G3GmXELIKiU4O7xz41RV6O3koLbdykJQRhSC5njwp2bluMtBtISQPGhspq4S3j2dzVEb7kstJUr6qFPkFFC36Yct0BqI2tJQ0MJKlZJqx9jSDkYRz19qsuxbvGjOKjXdcp8DKGpTTYSs+GQMitROMptuLcY0+C6rG5TWdij4donuo5MKMKs3YpK5MlhhA71KFRtLsXKTdG3XB3IyasyGbFZ0mRIZjJUkcuvfeL+p5qRGp4Ra3MmQ8jHBYYUoflRbCiNp2wqVtTObKzxhSiKuP2lhTChHDYdx7JUcgfSqT+qWm4rrvqFydKU57MxiN/wBaHxrhpy4ufaERLEecVe1tc7MqI4wSOo8qNgWF6PalgevSy5zwEICcVZY0lbYo+5QokdNxzWrkS5S3wpN4ciMnoiO0hR/2lCtnbCt5paVXm6doRgOJdCdp8cDg0WFEy7OgISEO7SD3Cl65votczImW1wrOVNyAd/yI7/jRGO1qy1NlBchXhlAwjeewfPxV7pohAlQIcQLfjs2p1aiVNqKcqPUnI60kAOjXJpxpKhbpRWr8DbBUn/a6VZTcZ6gA3YpIHcpb6E/lUD2p5SrtCiRIKCzJdwVPOELKB1WEjoPj1piLCF7lMPtqHXhVHQCy9qCTB3KuNjuDLQ/0rGHxjzCeQPOizL8W6QQqDNQoLGQtsgqT8qmLqkKI6Ed9DewnrnKkpFsaWUkJeSypToHmehoAhm2OUtCQ09JlKPUuSShKfkOtC3rbeIbiEqiR3mE/iQ4cj4560eTbZy3At6/zDn8LTTaB+mautpWw2lpTzjxT1cdI3GmpUKrOOLbds9/chlfYhx0yLe+ONiu9P1/Wizt8lhkoi2ZluWokqlqdBaBPVQT1zTzqLTcDUVuXGko2uHlDyPeQruIrmtw0lrWIhbDKI9xZHCHw5tUR5p8atNMVUL97eRHS1D3KIQe1dXn3u/n4nNLq1EkEgb1KLiiT0yPZH0zR9/SuqCshy3tJUrBUXXh7Xhn/APHdVZekJyHv8oPFAVneGGySc+Z4qlRLBNuiOXC7R2IjRUUKC1Ec4A76cbpGs75JfiNMyce+hzslmqbNtiQ21MW9E+Mo/wA4tYSQv456fKoXI9xS2VblSE55GQU/PP8ACmIkYnXKA8EwLylTZ57GYN3y3dKOQ9fybbhc+3yGE9DJiq3IpdDkUlDZACwf5tCCoZ+Cua2U6WnCWE7Ceu1peD8cnP0pAdIha0tF/bDTqoM5Khyl0bHAKIiLaXh/JZkm3rP4XsON/LPSuKOswZ6lCUG1uZ95gYP+P1qaK7dbUrbbrpIQ0E8NSPbT8MdBRQHYHLVdmWu1XHjT2gffgudB3eyrk/KhyZ0Vx/sCssyCM9jISW14+BpOha1vMFwKn20nPPbQ1EEfEdKaIHpCtd3ZESW9HfCuCzOawaNhoIIYDThW3vaX++0cH8qtidPUksvPplI7g8n2k/2hzUDcG0uJC4T8m3k9AyoOs/7B4A+FbepXIKJb9TnoyMdi52SwPEhXBPkKAN5ysIhOKBSovAYznrSx6SE7rEyylWNzxJ+Qo3c56Gmo7cpt2M6H04Q+2U5we499AfSCoSdPtKbVuSl/3knI5BoASNMFuJa7pLzlKfzCQTXSBa3rXo+zuwnS4qE1umMN+8tKwSTjx5z54rmdrZW1pu4MKPPaFKgO/NdP1Bcl6cnx5YVtZS22hwbf5xO3gK/hQMBxFNX/ANHhYVlSoji2QcYwlXQ1W1k89EhMxI6R93FSyog9E49qmPZFlIen2FCVNXRs9qw57rbieRx4+VQot8KG6i/6iSl6c17TcRKMgOeaR3jHFAABdrm2yNYZc0FD06KEKSTk70coJ8yjOa0XKat2p7bOQFBZUEOnu2q4x+dXLzrCRqdt5h2EGjAdalMKPvlKlBtYV4cKoVqIu+orQ2pO1GVbSOSRyMGl5A6JHWGp8qOD3hxPwNFokhK2i0FYV3jxpWiyzIRap2QO3Y2LGOpxRRlSkHIJCvGqasmwlbVIZuKoMttDkV72UhfcruPz6Vcl6ViqJVDdcir7kj2kD5GgtwWpyKXCpCVsp3BZHQjkGh//ABuxG31MGGpxSOFqS2ojNS0/BSaCj1pu8TP8nZloHQsr2Kx5g/wqq5KZiqCJfaRVKVtSJCCgKPke+sNelS2KRl5hTfxQofrU6fSZp55JSt1pKVcEKdHPyoTYaNtwVgghSSOCOa8Q0UjcB9Kq/a+kn3VON7GFL53MOhIPxx1qZci2uIzFuKVn91agDT2KiCWGS4wwUtp7VRBVgZOB0HnUCIcZuWtlDTakBvcrcM7FZ6Z86k9YhymVodUzt6Ftwj2qkaVCYZCGno7aP3UqAFMDQsthJUGUg/CspUhKyNoCe7io1TobRCTMZGT03iq79+ssTmTcozeTxlXNAivql1Q0xcClSkkpSFEHBwTg1NpC028atgt+psFBQvckoyDxQLUuq7DJsU2HGuCHn3kgISlJIJz40b07dIUDU8GZMktssIbXlZPsjIrWFcGZzvkjr7MWPHwGY7TY7tqAKWfSJY5eoNISYkFAXKbcQ80gnG4pOcVFL9KGlIgybjvGcZQgkUvTvTfp5lwojMSpC88YRgGuRKR1ckhUhXBqcpxobmpDR2vR3OFtqBwQR8aLW4xUTmzOK/VQrctKedxHTNBtQatsuspLUhyC7aLigHsbgHEnd/RWkckVDEvDqXkQrolDUhX826g5ad8wfHyrjzenlF84nvek/iEM0fbyaZ0Ji57YU/VDre51tXYRGwMhoHjOKr25pyzW9V5mALus5W2GhzqM/iNDrTebhZisxFo2r5UhYyk+dEPVJep4E25LWt+5sOJS0yjgBHXgfGs4yUq+zTJheO7+L8luTpa3rfdh+vPG6hovOKUn2Cep+FKTJUxIStte11CshST0Ipq1aP5dag6rs5bjKUSUoVyPEGiFxdtUORJssuDHYhojhUd8D21K+NEoJt+B4fUThFJ/lYGtmoEQPX57qVP3R1GGnVchI/hV28OPq0XaWHXFvSpbxd9o8qyc/wARShvATx9Ktwbu6zcbc7IWp1iG5lCT+Ed+KmOXwzbL6TayQ77Gac63pCxiC1g3SWnLyx1QKoO2uPbdMJlT0LVcJagI7SD7Q8KJS4FofvDmoJt3Q9FOHEMfiyBwPhW9sWLjcBqS6BSWysMwI5GOvQgeNacbZxLI4Rvd9v8Ar9CbdLZLtchDUtAQtxsOJwc8U02aZDuum1WFl71GUR7x6On40Qu1qZuuq5U24KCbZb46UOHONyuVY/Okv7MelrdfgwpBibiUHaThPdzUOLg9HSssPUwSk6a/wRTlSo6jb5L5cRGUQlIVlI+FVUEYOPnWykkEgjnPOetajIGAPjWLds9KKSjosMlJktE95FQakaEiZAiQ21G7PPj1VSPebweVcd1bKlx7c0ubK4ZZTuPme4CmnQNkkDtdS3VBTOmpww0ofzDXcPia6vT438meP/FM8Yrh5G0tPphpDhD8hDYBJO0LVjnmhjcy4JfSh6xSEp/1jb6FpHy60RuMyTCZHqkF6dIV7jSOB81dBWlrkXWUlZulragke4ESUu7vp0rsPABU+1RI1yFyfmzCsnIjoUVJXgdAjvrZn7Gub6mVwUpkBIWWpEfYvb44PdRa5sQ1RFuTuzEdoblLXxt8891Abbd9IRnlfZ8+H2z59tQWVKX8Vd9F6Asq0fY3Xe1+z0JcP42yUkfSg0yXa9I3VVut0GXNuBbDpZdeIZQlX4snr07qdO2R6qt5DyEoKSUuH3Rxwa4xeZarhPEK93tx2dFcPq09jaGAT0xt6ccEGlydGmOClOmHJS7xqN9LV1uYbZWrCY0f7tlI8Cep+dE7TaIcJT9vMUNS08o49kp8j0HxpSbvL0BxMe9NhAWcNymxltz4+Bpxg7rlb1srmumO2BtQkjGPEk93lXJJyb/I9qMMcIXD/wDSo8qXLaegOMKmqZUFIdaO4t+Iz3jFW1wHHmhcrgoutJxvSgY9jGAQe8jvFEy5FtiGpK2gznAU3sBCh4ce9ggHPUZpWvOsvVwhxa2474WVDsclSz/V/Wprey1OTX46X2H1XFq2QGih1lwKSQlCDnPgrHd50tXfVqEE9oUs9oMllo++fHypXm3G6XBTklZTboquVvv++r4DuqlHaaYzIhRg8rqudcCQn4gd9arHfZl7kIPSt/bCUt2RekhTq0Rrcg7ipR4V/j8uK1cfakyPXRuTAiMns1r9kLXjjb40NelocxJeX62sH2ZEkbWk/wBRA96onX1doh1xJW8fddkjKh/Ua6D4mrUKIlmCchhKYETCD2jTHbHB/EtQAP0JroWhdSt/ZblumupLlv6K27d6OuceI7/lXMo7oQ9vlyNqCoLKFHe48odM46Adwo4xGNzmNSksyIpbb9mSvAXvzwQPqD4jinz46ZjPB7sbj2Oy9QXB6U6qLqFgx1KJQ2phv2R3DOOa3RcroRlUuC9z3x0UOgott8aVbptutzF6QM5cjgtSE/vJx+Y7qNNej3TK46PWLLALuPbLLe1OfKtrXZ5sotOmRouElDoW6xAUkEZ2xwDj4ird9ms3nRV3QttMZEZnelfUJUOR+dCQj0f2OeEiS20+yr+bbcUsAjxAqO/+kK0SbPJtVihrmuyWy2FKa7Jkcckk9cUxULV9lQ5Exptb3ZSi0hxO4bc5HUeIqFiWm2Xe03NSgPVZIClD91fsn9aFybrfPVWYc+2QpzTKAncg4UR8DxVF+av7LcZbsqosZC0rdKlDCUhQJwnvrTkqM+Ls64rUWldPXN5x2dGakjlSE5Wsg89B41zK73a2ofm7os5q3uSlPRJXZFCkFXKgR1otKs9+s/bKszEabb5hL524S8ndjg560vzZV3YWpUi0SW+PaW6fZHzqFaei2k1syi+W11gstrfmrWkp7NLRyrPj4V2bRE5u66Ntz4z7KNi0qOSCO41xJm+NoxuQhOD3LBB/xpu0VqBu32dyI/JEVL8pbzTJBSdp8/Oh3IVKPR1S4RpYtUv7MS0maWz2G9PAV3ZpSSuKylLt70feFywnaqUhSZJB7yAOgrVGtX21H2XVDOAQ4lVFYuqXnUZ7LI6EODar8qVMdlW1aq0naPW3GbpNEsoKUxJ25lRPcBu4B86ltkW8IjolwZ9vemuOFCUtvJc7FtRyStSuVHxxRBV+ZfRskwwtPeFAKB+Roc9pzR943Kfs0MLX7yg3sV9RQBaetOoIdxbTFZXLKEECa88Mbl+8oJ7vCrirXfbbbmo9rmRmlOK3SpcjkND+ik8UHa0WIO1Vj1FeLcEj2W/WO3bH9leaynTTspkuaqu8m9FskpZA2MkDpltPCj8aQy63q+HAjLg2kztQzGiStTZ9gK79zh4HwocydRaklsu3uGmLFaeS6xHZUBsKT1UrqfgOKIsX2BHSlpi2XFptIwlKIKgkDyqwdU2lhrL8lbA7w82Uk0CMSL9aocgR5M+Oh48hGcn8qJoU2sBaVAhQyCO8UNiXezFAVDkxktq9r7sbQfOpVtLmqLrdxWmOR7KI+Bn4q61Ohl3A7+gPFZIykgdfOhf2TJCgWbzPa8QQhwH/AGq3dauUZsuLvjYQkcl6MgD6gUwNHrvYGJPq78yKZHe2OVVq5erZHR2oYk7QPfTFURj41ShX2WZJDTDUuIo+1IisKQB4kk8H5VYlXZ6W26zDskqegjae1AabUPDKqdBZP9v24dn263YwWoIQZLRbCiegBNE+FcpxjuoMmbcjG2ytOupTtwW2nkOjHhxWh1GywoNuWy6M8cD1QkD5ipoLDoT1JP1qldUXAwwm3lpLylpyXCRhPfjz8KrjUEEt71rcZGeQ80UGrjc1qQ0HGXELaVwFA0AAoLeoY9zQFpaXAWr73tX960D+ievypi2gqHQ4qrIcdUE+ryWGieqnBux8BVcNTlJ4vmD4pjt4/Sn2BbmSDGa3JivSSrjYyMkfGhsG6y37gY5sMqIwn3nnFp2g444HWrSGrsgk/abL3k5GCf7tUbhdL1bGA8/Ft8hvcNxafLWB5BfU+Qp0AWJ3Z8fGhrhvwWS0baW88BW/dj64rzN3ektpdRZp6Wl9FFICvjt61s9Ok5w1bZih35Tt/WlQWRonzy52Mq3LSF8F1h0KCfPHWtF2t9LavV7tLbc/CVq7QZ+Bq60+HWUL7NbZUOEOJwpPxrKwRuUDj+FNAeiCQhlKJLqHHf30J27vlXprjiWgW4glHdgtlYTx86ijBbSNr0lT5znetKU/LirKVggncMeXWgRVRc5bScCxugAcBEhFEo93kllJQHGf+rX1FaBBUemPIV5DWT0zQAwQriHglDv84e/FEAaF2+ApBS673cpFFgTSGe78VgpJORWRySa9weuaBGiz0ArOSK8oc5r3HOelIZknjmvHNeBzx3VUnokKiqTGUQvPd1xTAsdOpAqnIejJc9tbZVjHicUBWqQ2sodU6CO5Waq7k9rtK/bPOO/FFAFJzYREceiMl9wDKWknG750JXb7s84lS57LCMctoaJI+dbl2c3xHhSXRnHBCf1qK5Tr0xHHZ2KW4rvIfQP1FOgPfYa/aL10muAnOOEgfDFVgzfbYVBhxu4x8+yl07HUjv56GsNX5S0Fl5p+K/t49YRgZ8j0NU5bzEbsnbpc5wbWMFSQQ0PjjpQBei3eE4tTkqKIUkDKxISNw+dW1XyIF7W3FuK7g2kkVrHtFrb+9bjNrLgB3q9rI+dX+zS23hsBAHTaMUgBTuooLMtuM84606sZAWg4x8e6o5kdq6jY3CgymyN3au4OD5d9EHpcFpJEt9hCen3hFBXkWFSzIhxpweUcdtBaVQgZfs1petaFtl8raPKW8k7D5E81YuLd2d7AWqVFZAP3nbpKsjyxQ9Fzva07I1q2tgYS7LeGVeZAqRgX9bo7Z23to8G0qJ/OigM36LeH2WktMtTGkKCi20+phSvHkda2gS7Y7bjI/Z4euxFYLC20qcQo+Cj+tb3KPLeCSy9uQRhTRUU7vHBHQ0MtLltQ6LY41KiyckpYfWSFj+iroqmBs3cb8UTVSY1qhKfJw+4QpW3HAUO/FYtCLRbVeuCcHZKmgham/cPjhI4ombZDac/zVHPBKv8AzqRpMVgYaQwnB91BT+lDYJAS4agt0xoIZLxkIILe8KaSTnvPhV+G/MnIV2Vxt2cYBa9sg1PKusFj2JL0dAPGHFCqDbVnuWxMZhhagcpVHVgpPjxQBYcsM98pU7f5KMc7Y7aUg/WtHNIQpTu+RIuDqyMZMpafyBo4FIhxi5IdS0y2nlx1WAMd5NB2pV01WCzZkLg2wqIeuLySFuJ/6lP/AIj40lYdGU2D1OMU26bJa5zlxwupz8+amti7q52rVyYaSpB9h5pWQ4Ph3ViLaoCS0zY7w7CfQj/N5J3JcGSCohXeSDzW8iXfbcf5VYjNa737c4Fcf1TyadBZYmPx4sbtpqkpaBxlQzQYqi3davs+Ap5CRu7R1O1BPlmpndT6bfDf2g4qIpC8pbnMqbIVRdm6W15jtGJ8ZbXACkODAotoKFqTbJwTtSGGs8cJKsUvv6duKniX3orrPgiP7X507zNRQYq1tpalyloOFJjRy5g0Pcvj7qQ4zpy4lojKlK2oIH9U8n4U1JkuIluaZTu+9acfTnKSEpSU/DHSh02wxWnk4S6yvxfUpYNdBN+sysB6UmK4eA3JQW1A1bFtaltbkLStKuik4UKrkLicikWVZyENx30k8qaQE4+tCH4bccqDs95pB42bt4z8B0rp8v0esyJKpClqcUfwpJQPoOKpS9KOMIU2lXZ7h7y2woZqkxNCAhTKXyj+V7R0c3qCennXuzbkJUHYza0jjft3E/PrTe9p+YykKQ52qEjlIVgH4g8UvSo6I73ZOvNRHVc5AIz/ALPFAigxFlwnu0gzZUQDphe5OP6pom1rG8RFJDqGJ6SBgtnYr/8ALVLsXnSrEd6SlJwO0eAB/jUDxabIO5qEpI4QVEkfCmA7QfSRFKOymF2OFHBblo3JPlmt759nXfTkxy2Nspc2ggR1+xwe5Pca58JUt47FJV2ZPV9kdnj41NGgx1PBUZ15hw/jhnckfKgCO3LWbTd0Ene2Ss8c9M/wrp+pre3fbewq4XNiFb1NNqztytWEjn60ixba5btQPQpEj1hudG3dqRyo9DkfA10C1WKLqjQ8ecphKp7TamHdyuELR1GO7jFJgC9OfYsWc01a7gt1LK+0fde4yOmR3YovLhWldyktv3TsVXFXaRltcEDocnoc0r2+I3ZbezHWr+UT5ACh1ygnASP1q/KtsWTbrjCbCnFQl5Zbz7QSecfPFKhlS5aIlaeh3S6CWiTH9TcSXOiicgpz49KFXNal/dBxCQ42NxUOvs1ZRdZzWnbxZXZYkwnoiXYjiiSpIU4lATnv5PyqnekpE5hCmi7gDKR47aADul3VyNJRuhVHcKfoaZgnckEde6lTQg/yPdGcn2ZCiE+HHSnCMjKUgZ5FVZLFnWV19RtKowV9671x1x4fOgml7JZnrZIeucmMpaFYDal4UpXerjwq9M0hf9TF65NxFdkXFFKCrYtWOEgZ7hQJ7QOoW8l3TsoK6lbG1RNFoaQ0v6e0Z6w6I8twNlALZ7YghXeDz0qIaJszriewu0tTGMqHaAlAxncc9fDFK37O3FlZSbBeUBQ5UqOaiXbp7SikQrqgAdSwsZpf3GMVw9HjLIYeN2YS28SlKXmwpST3ZxS3PtDVoT2r+S2ngrjpTzU0eBJWgPOuzGMHGxwqCq2Wle8pKy6gn3i8M/mKBFIRAtTfqYaU2feU6sFY+ArRpiC/2jRYkLLSiCrdgA+FXxBeUorYjRyoHO5x1II+grQ2+elkkxozzhPO54DaO6mAES1G3uNKRJI3dG0BQA+NYisMIU6GU7QOiZCQCTV77Plx2TkhonOEplJAB+lbN21yYjapuMVn/SLWVn8qAK0pptxo+sxmmgogJUyQSarNwUKIKn1tt/gQ6SSfkKYWtOvhlLaIC1rSOHmoi1nPjkmiMXRF4KhlmcpJPvOLQj+GRQAni3Ovub22whlPO8N4JNSEbyj2Yik5zuJ9qugo9HymsqkGMhP4i++pX8aidsumLSsmReILW4e6wlO4fA9aAEZEdtx4dhHkFPikeyr40Wt/bPOCHLZCooOClZAKP6QA76LyNS6NhNFoCTcCnuIOD8+lUl+k6JDG21WNlsg+ypzGfypPY1oMqi3HT7DcnLtwsyvde2ntGf6w7xRKLOy2mRBkrAV0W0sik5XpH1NMUcLZjMq42hsHNb6Yg3a4yJkixlb62B2khhScNOE/hSe5Vcub0yl+UdM9X0f8RlCoZNo6TbHIFxtciJMlJZnKdC0yXuSR4ZqHVdzjy5UZmO92qI7OxTv7xpYhzWp6ltqQpmU1w7HcGFoPwonbkxm57LkxtTkdCsqSO+uGTkvxZ7ePFjb96Dv6QxWuGLBYlXiVBMmQ/wCwyztzhJ8fjQ/Ultjwn4b8Zosols9qWVdWz1xTCi+TBYbjdknJdeSzFZI3BA6dPGoo1qcemxrjqVxS35SgmNExyrvwfAeVaOCapHFH1EoZHkn/AOfoSkpSl1K1NhRBBIV3042y5K1Bqq3JUhLMaOkqQ0DwCB1qDULIvWq1QLaygFlO1RAwBjxpZcU7ElLQlza42op3IP6Vmrg/0djUfUw+pUdGmPtakvLluZ2otUU9rMcH+lUPw/DihE3V8lqXHXDbEe1oc2Jwj2VpHBofpS6RG4txtkx8x/XE+y8fwnGOamuD0Ky6aFkZmJnvuq/nCMpaHj5Vtz5KzgWBY8nCSv8A87IJsH9pL5Pk2sJTGbRvKyMJKsUuJQvcR1NMlwnsW+1NWW2OgjG6S+g++fClR1mTebmzp62L2y5Iy87nhhoe8T51moc5KKOtZ3hxOUul0XtMWj9rr6JLqVGx21zJyOJL3h8BXS5Sbn22YjkVLQGAlaTmo40JOnbVFtdotpdjsowD2gT8SfEk81quddEjP2QVZ7g+K71FJJI+cy5ZZJucjJk3popBgx3QT7SkvY/KsO3xEclM9lyCCdqXXCNuT0NVrlKuLkeN2cSW0HAe3SwpKlI8s+PwqjAdsPrKEyIkxuUv7sO3NkpK+/qeKaRmXGpVmnSvVXZT0xxWfZcBCD45HQ0QiptLaNkRuChPQJbSlIqwl2ORhCmSOnsqTil+Rb0XO4bBpxpTbav84deAB+ATzQBZ1iiEjR84TWXnIuACiNwrrwR5ZrlcaQ2mAY0qJFkRCPbMZIBT4bkeOMc11i+xnp0dFqRFaeadAKkuhQSkDvKh+lJUv0b3OMndFmxpnftfQULT5BQ7h50pRtG+DJwdiu2HYzCxCKbpbFH24rhytoeWa2t0h2E4ZNhlOAJOVwnFYUjyGf0qvcLRdLa+XJEaZBe7ntvaIP8AaH8aqquSX9qp0YOuDj12Ar2vmOtQ4M7YZV2Ep96ny1LemSBBQo+86rc6r4DuqpCSta826GcnOZsw5PyrRtyzMBMloruElQPU5Un454TVV2fIu73qzcpkJA5ZbXtQPifxfKpjD6RrLKvLssyHYscqcU6bjJB5ddOGkHyFVkx5dwK5j6wGEjPbSBtaSP6Ke+iEeFBtiWjOCpktR+5joGefJP8AGtpVj1HeJuZcBkRR/NR+2wlPxx1q4pvoxzTUfm/7C8qWHZRRb235Jz7UpSMn+wOgqYW1xodq/AKFd7kmTgqNODGlb4paGlKais8DZDRlZ+ZputXo7ipcQ7KjFah+N9W5aq0pnK8sb1s5ZFXcEf8Ao23Mb+m5Kc5+dMkDTGq7kgLkXBEUK/C23uNHrtLY+3FRLKyhhuArY9IPIWrHu7ehxRbS1ynG7LakPqkIeQBtwAEKHekeGKzcoJ1Wyk88ock9FO0aPFmmJuDkiVLkIBCVvn2U5HOB3U1xPWZcCQw8nsW3EFLa08KwR1oFcdUajalFMeyMtsjjbIUdyue4jijNh1NAvrS0+zFmtqKXYjqxvSR4eIq70c0oyTtnOF6b1XpTcxbWkXCITu7RpISv+150IdbvaXtyrE8hxRJKtucE13NacZVnASMk+ApXZ1f66lyRAsF0mwEK2iW0EgOY6lKTyRQt+BXRyibF1IlrtxbH0tbsHCcmoVMXaRDejiDKfW62UhIZKcE+ddniarsEzcFyzFdBwWpbZbUD86KNvRXeWX460nvS4KevoVt+RBS7OjW2FDkNSkvBlIU63jkgdOawDICMl+WP67YOPpT9JVbm2t86TDQ2nopxYIH0oQ5qiyNY9TjS54xyqFFK0gfGnyRPEUWoRcXuD7SjnPtskYov9mynEpdafdKOmNoKaZLZfbHd1dnFksiQkcsPJ2OD+yavvrERgqLSiEnhKE5J+Ao5BxOePQH0ECQzFdwfxsfxq9DtaClL7cYIc/6snbTOpdwkgliE0znoZKs5+QrRoX5sHKbWU+CQofxo5D4gowbktKCxGSAQSe1OMVj1e9NBZct7ZQkZBadyVfKr87UEu2zoMORBaC5pKWng7hsKHcc85NVLw/PtzinlzpJnKbKm2WUD1dOPwqJ7z40WxVQctqUPRQS24k5IUF8FJognsmkEgJAHUmhsC7BVshPXRLcGW+ACypecq/o+INWHnIb4Ww6tlQB9pBWODUsoqzLs+l9MaBGVIWRntR/NoHn41H6tdHiSbuhtYGdnYcAUYaCEt4bSkADgJPH5VTW1JG90oKlq4Iz0FNBRSiNPp7SPdvVZAz7D2wBKwe7B76yWpCU+rwGWYMVJ5Vs6/wBVIrWXAVNY2PsbweQk9xqCPYStv2X5jBz0S6aKA3TY2UKLnrs5bpxuWXzz57egqpO0366+047dZa0tEqQ04EqbJ8x31ZCrlNc7KBhiI2SlUuQMqcwOqR8e89amNumhCSLooqxweyTzSA8yze2hhE+K6kdEqaKcVO/dTb4YfuS2WlHjalW4q+A76qwA6JZbN5aklHvtBCQRWJVudbmG4sIZkSBx/KTwhPgk91MDZd7lkJU3Zpy0K6KSkdKlReFtp7Ry2TEjvynJqBWoBIWtFvhPzi37y2iEt57wFHqRUSb7dkObV6blpR+8mQhX5YoEavXZu5uqZkSX4LB4CEtkKV8Vd1WY+nbSyyGmmlqbPtDc8pWSe/rUf7SxlrLcqFPYHep6Kdn1qw3d7e9HWYcxhx4JPZtbsEkd2DQBoqwWsYzEbz3EqNRSLNamIjry4xDaEkqKFHOPLFTJsMdY7S4SXJDznJ3ubQnySO4VDIsUUIKW5EtgH/VvHilQyKCm5vR20R0iFEQBsL+VuLHn4VYkWmbIUlYuLZUhW5HasBQSfEVTTZnIvtIvNyXnolbm4Vh+6yIDwgslc+esBSWUpA2J6ZWe4VQi+Y19bGfXIT3HOWik1CZV5bUkG3x3k96kO4PyFW5EybDaSURFzFrPKG1pRs48+tbRZ5kbUSLe/GWoY9ohQHzFKwMNFuVlaCCUHaQO494rYtnO0jnripOxbt8QIisKcweG0HBOTycmqK7iW3PvoctrP4uz3gfEigCWNZba/NVIndqo9yd5CfpRVNjsq8paaSkeKXFA0NbeDrYW2dyD0461K2taFpI53dR5UAMNttsWAhaGVFxJVkdoreU+WTV5DLLZOxtCc+AoG26EpJGQTRKFJLh2KzkDrSGXsVnFY6Yr2aQGT5VmsZ4217kd2aYjB45rUnb8DWeorPGceFIZhP1rB8c1kHmvE0AYABOVAKI6HFaBlsL3dmjJ64ArccdapXRbiIaijgZwo+ApgTPSo8ce24lPzoRcrpGW0VAukNgkkIzx8O+h6m0H2s4zzWoOCOM0ACxeDc4qhGssx1tQI/liQwFfJWeKpIt9+DiksPQYMZzlTSgqQtB8EknbjyxTGQpOVEcHxqhIucSKUh6YwgE966asCi/Av6Y2yPeIrjoGN8mMR+SMVFJRfUWwtriMSX8e0uPKU2FeOATuH1q0q/QVOLZbW8+6n3ktNE/nUa9QRmWldszIZf25bYdThTvkKYgPZ75aGZaohhfZlzJytqenKnD4hw+9TYmeok9s2Ep8QfzpfmW683htKJjluZiqGSypntVp+Z4ryNIRFR0NTJ0+YE8JSt4oSB4YTjI+NDoAxJvlrhpKpE+OgDxcBP5UKd1xZGn2GfWHldssJStLKijJ6ZV3Vbh6es0F4LjWqIhWPf7IE/WinYRlpKVMsrBHQoBxSpDKb0qW+56tbUxnpQ98vPBKWR1BI6q+ArDWnZ7ziXbnqNRV3MxGENoQf6JI3fU0PvWmrJNdRLeeegTG+ESI7uxafLHhUVslTYqlMB1+7sAYQ52O1wHzPQinQg6jStkDheedlyVd4emOLSf7OcVn9m9NxFh9q0w2nEnIfKEowfHcazEeeIK3oyoycdFq5pLmW22W64uz2pA1DHcXhyBKfU6pBPcjnHyIpIBifvGk7bJ7BtDMiWs5EeDH7dxZPwq0hOopys2yxRLS0oZEm4qCl/8Ay04IPxq1Yb/aA61Ahw2LSvb7cR1rsV+WD0NXbpPdL6mdrjKQOBt98f4fCgAevTsCKpEm+3B67TUDLaZBCGUn/s0+yPIkZq3NvRdiJQlKojaCDvCvZGMY2uD2fHgiqSYTjoMhoOL7MZ3hO/Zx4++PrXosGdKDb0T20Onb2oJAGPEj2hz+9mgRI/PTKC03KCxKacAT96AhR+C/dPyAre36bbEEt2C6XiytheQ2oBxI/qheeK2lRrPp6L6xcrgpp0+0QlQClHvBSnhXzFBZmqbrdk+rWxAtcNQwlQSFSFj+ijon500AQnXVjS8f1S+XRzUNzkr/AJNETGbDqvBICRgDxJoJY5EZUqVMuyLeiap3sxDjMgiLjnbuxlSuRk9OOKGrmDTlwECHaH37vIa7VbshwFak+K1/wqdnTl3v8luZdbiqOG87EQk7Rg9QSeTTr7Abnb7aore6RMZaHU5PP0qizrLTkqUiMzdo63nFbUIGck+HSoguz2Zw2+LGjqnpYLqUu4ClgdcrPU1es93g3yP27TQDjZAWlbfKD8agoxdJaGVtR/sqRcFvA+y02ClOMZ3KPCaoWW0qi3Tt2rG7aWTnelMoKbX8WxwD5irk/TNsuMtUlZlsvn8ceStHPjgHFRobm2RCSu8pfjA+0JoAWB5EUwCMg3RW71ZqGzzhKnlFeR8E4xUTkKe8ypL1xTlQ4DbCdoPzGajRqK2PyOwjy0OrIONgJH1rV++oYILcV545xhApbDQAucO4xB/KbYqZHxhTkMhefItK5/Oh0M2yer1RpqOh7GFMONdkseRSaPTrpfJKS1Ahx47pA5kOgKHPh8K0e02uS4y9dLs84W+QlCRwfIn+FXYqQq3TSLaFHs3DDH4kFtK0/IK6UCeiN25rEm8I7AE5DjLeFE93AyK6aq22hIUExXJKiOryyoH61UFpiY/zSOjnptA5pqRLiceSYrsns2e0kOZ3FccqbSPAbTwaIMomJQnLkZPPuugtu/VOBXTZtii9gpchSG2s5Pa4KfzoZL0rGUzlqQ60FcjsTuSR5g8U+QqEm/oeiQoFzS0UmI7h377tPu1cE5pt0rNfZlXCyMPtoYuyA+wtWQNwH3gGPxFPI+FYf0zGXbVwpOVMK6hvKMfTr8KU7S/KhvLtEhfZXC3rC4zv7ye4/DHB8qHsOgndmZT+urZGS2pTMF5Cnj3IUT0z38URt75h+kyRGdP3UxJawf3xymjkWVD1KlrJTFujTiVOsOK2gkdSD3iotTWOEzcn7tMuTcJCH0ra2nepeCCNoHfxiix0Cb9ZTaXY9sU4laZcwvNtjGWY6Pax8CsJpYu8tBnqJWU4BwEnnrR26XN2bNmXyUlTb0gBphtR/m2h0+BPU0lOyi62tSGFbnDhLqhwB3UITDWmL6xYrgpqYspYmDIWrolXnTwLk6t1D8Ca2naM7ShK0q/j9K5C6pPqxBAWFHYkHngdTVGMnLyWo7bodcWcBpwpITVCO8Maq1IjlxNpkJzwGw42fzOKsJ15e23AHNPsLHepE9I/IiuID7cjuYYnvoHg5I3GrIuOpWcBd3AycEYCiPypOKHZ3Nv0grGO1sMlJ79j6VfwqyPSDGHvWm5p47kBVcITcr2pWDe0JT+92Y4qwt+9ttBY1E2UHgHYKXFBZ3BOvrc4PvLVcx45jbqyNUWGVwu2SwD+/B4rhRl3kAFeoiQTgbGwa3ROuK1dmL5LcIHISgCjiFncJk/SwbO+OwpRHulkBX59KVJN/wBERZO2VCtzJ6lSlJWr6AVzJcBTrynZrzspCgT966cD5Ct2vVY7SRGtjC8HAWk5+PWnQWO7/pC0owoJgW1x4dBshbf1qqfSO8XCiHYVpA6F1aG/4Usk89o45LY8kct/QVFluRIPYmI+e4OJKCD8aYgxM17qhxtQH2bASropRK1fnkZoc5qW+ST99qZxaVcERWAnHzxitERJqFKKn1RwrI+6KnMD5msOtSF7FtqXJOcEvIKB8cCgCKcmEGUquj1ylEngvPFYP+yeKqv6egz07rc2uO5jhLjwKT9eaJraSySG0w2nD0JQsHPxzWy7c7NQjt39xBBw0EqGfj1oAX3tJ3Zgbltx9vOCHQK0jWBxbmFyozGR3JKz9KZBbG0rIeZS8rI25cW2pP54ogiLHCVb1OoA/wBa2Fp+o5oAXY9giRlhTgkvJByQ+SwFfA9cV0ix6pftsRESLZ4zDSRkIYVhPxKvGgICWGQr11varvbePPwBzWGJUJxfD7KHE4/zljafqKHsaHCdZ4GsmPXlt/Zd4QMNS2nAsK8l46j40s+sy7VOFsvrAjzD7jieWnh4pV/Ci8bs9qXGHxuPJLbmQaJTVN3W3mDcYyJMcjoR7SPNJ7jWGTCpqmdfpvV5MEvxegbBuz9tfQ5HUFbCVbFjKM+OPGmKyalmGFdJdykofDCd7KSkbgs9yfLpXPJ0SdpvDhU5PtGcB8DLjPksd/xq3HkNTGkPx3EuIPIUnpXDOM8T/R7sJYPVx1qQ1PyXLBYkoTzebp7TqgclCT3CtlWPZCZsrDbbl0fHbSHV9GEfGt06ggOLYmSLX2tyaQEIc3ex5HFXrXHlRNXdnO+9Vco53rQDgA9KaqTMpOWNfT7/AKi5ddNSrM228t1mTHcOEusngHwNQ2+6KtSJKW47Tqn0bNzgzt+FFbVDflPSLMp3ZaYshTryz+EJOMA+eKBXZ2EmZIdigtQwSU7z0HjWTjW4nXiy+4nHJvzYKn3JNtiF0je4o7WkAcqWegFdB0Xp5zTNjdmy2DKvUsdrJLfvHwQM+FLGi7OLjPOp7mlIgRgfUkKGckdV4/SulxLjFmxy+w8laB1J4x8fCu3FD24/tnieu9T706XSKK9SJZKQ9ZL0jJ5LcQugfEip2NQ2iQ6pkTUIcTjch0FCh8c0SbUFDKSCPEGq852H6sfXyyWO8PAEH61qcBRdbu89xQjTokGP0DjQD7p8xn2R8CK1XpW3v7jcVSLgpScLEp4lB/8Ah+6PpQCVGtEtfaWO3XHt/dDkEltCT4kHg/SjloRekW1TM5KW30DDTzjgcUrzUE4piLDOnLLGQG2LbEbR1KUNgCtZEOzwmiXezjNnvDxa/Q1VU1qVhSldvbpaMcN7VNqJ+OcVQXFYduCZd308tx/j73PbNoPkOg+VIdkjWsbUt77OtLsuc+gHBQwt5APgpfd8avIut3ejoKdPhDx6oXObCR+VVLxLs8y3+pPz1RkbgoNxjtX8No7vKhlih2/Tr8iQl+5uJdyomS3xz3jHdwMU9UAcEy8lakytPpU3j3mJqFn6Ypfutq09cnj6/YrjFdA/zhEZSNv9tJpkY1Lan0DExCecDtAUkn51E3LulyfUmPJhQY4JG4r3uLHiB0HzpIOhRt/o+tFzYVJiTnbjFK87FK2JHkrGCfnRN/0eWma0ETY8RGOAEEBQHkRTFG03GZkGVImzZj6idy3HdiVZ8UpwD86tOafs7vK7dHVg+8Rk1XILb7FJjRNt0+tJhxpMp57hPZneeO5SyTtFFmLDOWNz7rUNvglDIDrnmCo+z9BV6Rpq0ONEFlbKO/sX1N/oaDuRWI6kNwLldGUIJ47QOA/EryaVgxsioajR220btiRgFRyT8TQ1uNPjTHJD8xMwqWVMhwlCWR4bR73xoUzqRiCTGnTUSpCl/dIaRlZT3ZA7/OrzV0efbUt21T2kZwCW+o8aQxdc07Ot95kXKG1GuMeS52r8AK7IhR6lCj1+BqtqDUsaa19lM2dVtcYIIkTj2aY6jwCkp5V16imdu7QIvsyFSGlKVx2jRrZT+nro832qorr2CE9oNqyPClxV2V7kqrwB2rfqKJZ0qlaw9ca2ZCW4rR38dxUCfrQTTthsF0QLndWroic0/uIfUW8KB4Ps9RT0/pqzyewX6sG+z9wMnanHwHFS2ywW6zOuuwmnULd95S3lL+mTxTWhOVqjFwUi42SSxFuSYjj7RS1IGfYPiR3jxoPo+Y9abJEsc9gpXBR2KJTI7Rl5IPCtw6E56UyyZTLCCp0A4HO4Ailp+9Qrksot1tVLdSclUYFGM+KhihdUSWr89IL6VRNPSbkTgKWmUGUY+fWhNrttp1PcJ7ctgoTDcDaoDqEFQPiVYyQaZrY3MRaC1IIZlkkglQdCPDnvpeumkZzsz7Vi3DsLmn/TR0bQtPgtJ60NWqQLRUOkbtEvjzlrbtcOCX0KaLbSMJaHVCkkblKPjmmmReoEQFtt1DrqQSmNHwpasdQAKVG9W6js6y3e7Sicx/0iFwoD+kk1BapWnZXr5sVwRGuT+SlmSgN9lnkpAGMg+dc04zfyNYuK6CzsuzajYbTcbMp1bjxbSUJ3Fo+JcGNpqdenrtCSBY9RyGEp6MT0CQ2fIqPtfQ0Ol6UmO2iSp7+USHNpbixXC20k+Oe81POvkqxP26CplMaOlKS848srUU94Hw7zU8pXUGOk+y0m66kg5+1dPh9pI5kWt7tN3/wz7XyzRCBqezXBwtNzOyfHvMSUFpxPxBpbtjd4uFyelx5dwkIRIUGHn8NxwnuUEjlfzpmvkmxx4Cf2iVEdSE8h1AUVH+iOtae67qrJ4G95s0C/21UKejeySFBSFYUgjoQodKAxtMQu0KFTo6/vPu3FuqkvJ7sDtCQk48KAFS3boyvTrdxhW8rHbesL3NOJ7wlCufpThKhaYZjCXLt0RkJ5SsNhKyf6OOc10LoyCiIDEYJ7NJWtIOHHlblD4E9PhVdy0WmWo+u26I8VHJLjYOaqmW7FtrYi2a4uR2ztSCrcso8eeTU0a8WaYtDaZYQ+rjsXDhST4Ed1Ay7DtcKB23qSCyHAAQlwlKcfug8D5VUnMOx0kt3mWwQCoqVsWEjxO4Ve7JhsEl0pA64NL9zTIlR3mJdsM2M51DLuSoeY/hSQG9u1E++GkR4lwurW/Y5cAylpB8wAPaA8qY3VKSkhspB8T0oJDui1p7FMR5js0jahaNoA8BXn9QRI7nZvSWWnD+FSsGnQFx9y6pGWGoTycY2KUpBPzPFU0S7o3/P2XCEjGY8tCwB8MVlu6NSU/cvtLT3FKutDzbZNweWu6TFdjuPZxY69qdv9Ijkn4U6EV4s2wi+AuTXxLTktsSG8bCepBHX5mil2k2otR2rnOS1HcXns+QHiOgJHd4jvq7Djx4LHYxGm2W+pSgYrdyUlgbchWfw+NJgatXS19mlLEuKEAYCQoDHwqR2UFxlqhqZce2+xvWNpPmR3UKltWqWMPWuM5zzuaT0+lBZ0KxRAhsQy28s/dMRXFIUs/AHpToBshLkeqt+uqYVIx7ZYzs+Weaqrt79wKkzVMtskqAQwkKUrn2SVHy7qrRI0h2zli5NhsuDaW2XCClPcNw5z5iq6dJWhICkGennunu//AHUDDLtmtr7bSZMZLym0BKHF++B8aH3GS1a227Za2HJE9wZabWsrS2P3lqPISKruacJKPVrxc4oT1CXAv+9mvNW2XbluOoufbOuD21SGRuXjpkpxQIvOW52Q0kvzXkKCRuEfCRu7z4/KoF2aYgrVDvsphxZypamGnN2OnUVZdnsMNI9YeSgr8ATUv2lDGT603jFJ2APLeom1AIm219Hep9haVn/ZIA+lWoT1wW6pEyG02kDh1t8KBP8AV6iiLbanmw62NyFDII763bjKUcryAKQys46GW1OLO1CeSonoKkQ7vbDifaQoZBHePGrEiG3LYXFWnchwYKR3it22C2kICNiRwABwB4CiwMRGHH3QgA5PeRxRpq2sNrCikKwnBBHXzoaypxLwKdwOeBR0HgEjBPdRYEYjMAYDSR8q3ShCeEJArOayDzSAwR0r3FeNZHnQBg53eVezWPaznjbWw6d1MRqele594Ctc/OsnOOPCkMz15r2MjFYBBTWTjuoA9tyK1WkLG0jIIwQakSK8chWRTEU0W+LuJDKfDnuqjInQobxbTFClJPXHFGcDnzoDcbS8886+w4k552k4NAwXeXWLyhtt2NtQ2SQEqIz8cUOTbbehKR6kwSOgUgKx9atqZdCilW1OOTlQAHxqNLqHWnDHUH1J4wjpnwyaYiQKxwMJCfCq1zgxrkwGJTXaJzlJ70nxBqJAuzwT9zGiZPtBay6r6jAqyi3PHPrE550Z6JARj6c0DADVoucN5QavAjxUDIdeUCkAD3SD0+VaDUcpuU0hhtq7xycFyEhRI8/CrdzXAhSUC72NTsJJy3NQO2Qj/tE9U/HmjNtu1smsJXbJkZxsjIQ2Qk/Q4NMRRMq9PBfq1jKMe4qQ8AFfIcit46NRpKjLtcIoKT/MPHd+dHEPkg7hzj5VQk6iaYQpJW00QMbnFjg/CkFCki36jtLDj8W1Cc4VFRbmOAqxngBVWoGvIq/ubvHetEgHBTJThBPkqrH7RGaXxGclTlNYKm4rJJ8OOmajeh3m9x3Y7lliR2DgBdxXv3A/0E4I+tPsBhyJTQKdrrKx1ByCDS7I0/abaXJMGem0Okla1NODBV4qFWrdoxcWCiLJu0lbDfKWI5LSE+Q/ER8TRNmyWi3q7RqEylahhTi05Ur4k80+gFpuTOuCC06m33xhsZ7UZbcA8UnurEe+SbeNjMmW0wE8xp7XbMjyCxTkUR3GiyWW1IUnCkgDBFA5elrahBVEfetqscFlzagf2TxRYmiOx+kawQXixMW3HcdPBYcLrZI8B1Fa3XXVxnILOn4C40d0EiUtv2leYHQd/WhrbUuzyEO3kW2bbskG4NJCFN/1kjOflRJN/dfQPsjT06Y2MbXXMR2lDxSpWcj6UAAIlmvEl8SXYzbrqxlT0lwqXn9PpRdNhvxQUM3JuE2rr6uyN/8AtHmiLbmpZAylm2QhnlLilOkf7JFQXZeoYzjTqHHnogT976ihBcB8QlQJI8gaVsdAtGkJFsmfaAup3dCuYQokd/J/hRKHqphUBJW6264lRTiIlSxwa1szWn7ssvqnLuckHluYv2kEf9WeAR5UzI9VbSUtpQhPeAAKG2AvonQ7u+EvwXd44Sp5jb8s1u/dV2NSe2tjphq4S5FRuKcfvCjhkRUkEqTz1qOVd4UKMuRIeS20gZUpR7qVgL67h9tySzC1KmIevqyWglwD+1RG0WBmG0fXXDcJBPLz45x8OlCn9Q2a+NBMewzrqlZylbMP2Ae47z0+NT2yPqdFuEdDMaHhR2uTnjIXjPT2cUAhkaYYjo2Mx2mknqG0AD8qpPJgoeQ6vsW1oOQVuAfxql+zkqVn7Tvk58E+6zhlA8vZwcfGtmdJ6ddJ3Q2JRQcFTq+1IPhkk0hla9RbNJiGZOQlYyNrjKvaJ7gMdTVGA1dVNqTbbbLKFD2F3B3aEf2etF5GhbNIZDbbb8RIIKRHeU2EnyAOKrS7Zf7e2puJqFqVH72JiPvMDuStOPzzTVAym/Y76sJXcJ7rbSveat7O4/U1lqz2JaVuSmrqeyG5TkgLGMc54NG7Dqpq6wnVJjLjqjq7NSlH7skeCj1FBbldrKy499p6jdcMg4UzHcVs6e6AnupqxB9qNZ73bkobWzPiJOAQrcAR3Z8aHP6Rb3lVsuUuIrHCAd6B8jQ+1as01bECAy09bGM5R28RTaHD4g9/xNXWFqvU91Mm6vphEZbEEBLZH9Jwc7vKlsDVMCRHS8i7S4YbQkFLwVtJ8dye6lPU2kzcorF3tbjapCBuYdQeHU/unyro0bT9jYWHWojTjoGO1dPaL+p5ogWWygJCAEjgccCnyCjhES7xpSvU7lHDMxvhbK/ZUPgfCrJct0Ul1mM6tzuKyTg/E10nUGjbFfv8+io7X8LqDtWPgaR5XoinFak23Uiksn/RyEFSh8xVJpk0xOuUt24P7HXEtMgHevd7IA/CPM0Gflh0EKc2tDhOe4U/K9D07avtb5vKQDtSnqfLNQt+iySlO5UEOOfvSJO7PyTiqTQqZzpcgSHNrKCRjaEg1eiMKgKPaBxUh7CchPAz3A06/srOhEoSiNEcHGWYqufmSa1Ok+3UO3DjgJ5UHTx8jTtBQuje0lxT7YQoHncAQPDzrdclsNBbTRUFfjQopAPzpmXotuL2ikFLnAxuyFK+fSqJt8lIUprIa6FMxISkfAnrRYgEY9wlr3BrYyU4yEBR+oqy3bWWgpXY7XVIA9tWQPgDV6M6pxTrLFsefUOCpj2EZ/r9MfKriIF/cZWj1uGy2TwlxHbKR5Z76AAKoT7LSVmHIUnPWMcfOtklrncG8k9JTZQfhkUxsWe9RgAxd2FJ/cXFwk/DFWixc20YlQI8oHr2Ctpx8FZzQAtuW9QCVMxVLQr3uxeykfAV4qkR0e2/lB42ONe0PmaZ2rLEdZD6Ii4+/lQKS2ofHFUZTtvgkNu3bYc+5ntT8OhoApxUpCg+rtyCjGzGU/lVhDNudWQ2wkPYySk5P0NZSlLwUq32Ob1zvJ9XSfMHvq3HRfw8lHqEMNcfeOu7lJ+nWgCsmK2FDZhLnd2iVNnPy4qR+M/FRvfcShKeSp0pVn+NEJX2oE7HLe44x1U5BcBXjwCTz9DWITtgW8EBSW5KRyJiSHBnxJ/xpWFAduXFfOBDkuqP4mWiEkVXkuBCtkeC4XegQ/hOT9Kf24yCjKVJUjuKSMflUotbjwC0xysHgHbnFFjoTWZ8/akPWR8YHJbUFAVXQ3Eed3zZMhlSjgNuoLSfyp5lRk2yOZM5SIzQ/E6cZ+A6mqaVy7k3/k6xyJjZ6OyMMtKHiCrOfyosKBDVuiRo/aMQmncHgAgk+eanVLjrHZyIqwCMe21lNXWNL6haS72Ue0w959kJK1gD4A1c/ZzUDQaIlwpIwe0Spst5PdtPd86XJDpis4qzdqQyptbqfwx1ncPlVoXxmGyFOLkNIAxl1vmrN1s0uKlUh7Tjzu0jLkRaVqI8egNbtWBhxlLjK1AkbkiRklJ86doWzzV/bDeOxcUVJ6dn7JHnQe5WVuM/9oaeeabeV7TlvUcJd8dvgaNvQn0JJlerrbA53FG344Iz+dU3AptBdSErHQFCygHywSoVLSkqLhklCScXRSt12ZuKVthJZko4cYc4UmmRjVN0ZjIioeQONiXVpypA+NJ86EzclpkPyH40pKfYlhn3T3BSk4BHyqrAvuJn2fcXGhJBw2+g/dujy8DXFk9PKD5QPc9P67HnShmW/scp75gNuWyFNEmM6oOuugYK1nqM94pcYj/tRexbEL222KQqc8nv8ECo7tKfSWbZBwq4S/ZbI/0ae9Z8qMQbQm22puDGecQAdzjiCQXVd5NV6fE3+cjL1/qVBe1j/uzobFxtMZlthkoaabASlG3gCpw9bJTLrXaMFLvCwCBu+Nc3XGmchE50HPAO0/qDXm2rs0FFaIr/ADxtJbJ+vFdfBHj8h3RpuG1gwJ0uMAchLb2QT86gdkfZ+77UukaQyD7CJDYBB7unWllDU6WykurkQAkkKaS6k7/A7u75VahSIlocClMRXHjwXJDmXD8zmlxYWMcG63Wa3vjRY62QrGVBTeR5VMb5NYUr1qxS0oSeFtEObvkKhialiSChDiS2SeNqwoflRoyGktlxTiQhIyVE8AVLtDBB1XBEZbzjUppQSSEPsFHyzVeKbhqCEmUbmxFiK6phnJx4FR6GoHNVvXhbjOnIXrwSSlUx72I6D8Tyv4CtoOnnuxULrcVSQte9bEZAZZz4YHJHxo6AKQolmtyy5H9WLx955x1KnD8yaumUVgEYUjxSc0GVp3Ty07TZ4W3kk9kKosMWSQ423FMuEtzIaCVKaDgH7ozg0UMYnkQZXMhhlzH76AcfWhc6PppGfWW46DgkBskKPwAofMtt1X92mciZEJypl4dk4fABacDHxrNvXHsza1uWb1ILWApxLofGTwMnGQKEB6FHmylvfZDcyHEIT2T0twkHGeiDzj41ddhajSB97Eex1O4pzRAXQ7SOyOR1OcDFVp0mBd2fUnJqWyFAlLUhIUfLrRYUUFquzCtsm2PrZAypxlwK+g60KS7BdfdNzlTkNnISwY5bCUnxI607ww1HjtsIUvagYClqycfGvTrhb7fFXJnSGmmRwVuc58gO+ixAOyz9Pt82r1Vx1Kdqi374A8c80cTdmVEeyfM0DS9JuUlT1nsDccbSE3CekN5B8ED2iD455ryNAQnCXpdwuC5CzucLD6m0ZP7qQeBRSYxgfu0FmOtxx4BKRkjqaVrjqGEp0FUBgLUCUJU0FvqHkByKuq0k5HwIN8mx0+DiEPn6rBNRfs1KjPvS2rs25Ne6vSIyRk92dmDQqFs0s6b27cA9EtS4UEqGRLdPTxSnuorKtF6cfU6xqEtNk8IMdJx5dKGyH9QQGgFssST3rYldnn+yvJqGLqxQnGA64W5fXsH0YVjyPQihr6AuT7XfJEUxnFQZza8BaV5b3DPlW/rsu2MKbNhebYaSAn1bCwfgkVK1fHSrcHkEE+6MEVFJvLrbanHJIbQOSTwKKbGVWtWNuvIQtiXHUrgdtHKRmir1w7Flch11LTTYypazhIoLFful6OYbYZiHpLldFf1UdT8aLs6ai7w5LlPyyOSlbmEE/wBUcUUkBUZuVquu4omw3+4rQ4AR9aB3TSyrlckJbtLDkPcCZSnPbx5YpwlWOxvs7JVvhqR1AU2KpO2WztAJjypEU449WfUAPlnFFioCN6dvtiObLd1PMjn1SZ7SfkrqKwvU7aAGtU2ByM8lOUrS32za/JJ/hTPBjvpaVi5PS07uO1bSCB4cDn51i4XBiE0NzD0x0nhiI2HnPjtB4FRKCl4KUmhXTetUajcLdktn2XAzt9cljCyPFKPhW7OilW1wzFrN3m9VOvr9rPkDwKKjVkYKIk2y9QW8Z7STBKEY+IJrdjVNiloUqPdY7hGfZUSkk+HIqlHj0Ju+yKHIejtqXKsslCgeNqg4fjxWH3YwuH2uezklDQSyg5PZd548Se+qTMq4X8/yx9iBAzj1ViQkvO4/eUDwPIUwxX7dDYbjNR+wbSPZCUcYqmIHo1pb1E9ol1CgcYLZqsb/AKefmK/9HpkOYKu0TtWr54pkS/CcOQps57yKikR7a4g9qiOsY5BSDmlYFZK2pQK2S2of0VBVaOlplYQSQvGQkJycVRVZLFsPq0IxlZzmMstfPiobhapKIYVC1BIiOtnc2p8BxJPgrPJFMCJbdwuzxDq3IFvScbd2HXf/ALRVxFptTKy4IUZTmMb3AFn86CzpqosAyrhIaWpsZcUyCAv+qCc1hh2TMipkRLdKdQ4NyCcIyPLNOhWFn7ZZktlUiO2gE4BbG39KrP2SEYnax5UploDkodOfzoUu5vR1FE203WO2Ornq+9seZUD/AAqF6/szg1Gt1xjELJC3XlFIax/RI5NFAF4stu3vhh2c9KLoHZM7MuJ8SryqxcIV37QKt7cdwHqXlkfpVa3Ro0NvMZaXnD773aBa1/E0RTcpLQwnBxwARQANaTf4yFLk2pp47vZTHexx86gjSIsC5PyJMOa1JdPLjrZUEjwSR3UdE9x9CSo/IDpXluFRCclQotgRR73FlEhiWw6UnCkhWCPjmiCXFFA9g1RlQ7cphTk5iN2KPbUt0AAY781ppua1LDy4ESQ3bf8ARPvrP3h6ewk8hPn30mMvKklAyUnOOlDpbVxno2xsNLXx2ih/NjxA7zRtxqQteWZKkDwKAofnVpCFrcAAyQnnApAULfbW7fDajp3ObRytZypR7yavtxmSMqaaOfFAqYI8amjtFxeBwnv44FTbHRLFjKWj2AAkcccAVeYh85cAIpC01r9m5aj1GpchLNltLYSFKIAKgTuVn48VT0f6RZmopWpJl0dah2BjDcZxadqkFXA8znINWo/YnIe03qwgtlE+Ke0kGKjCs7nR1SPOinYoTyEAGki26L09Z7npaKZuZMQSHo7LnJkrO0qcOe9OfzpisupY98i3OYhotQ4UlbAdUr+d2D2leQzkfKm4/QuQU2JPIAz8K2T4n5UIg6jizdMKv6m3WYiULWRjcrakkZAHXOKXIGvLzqE79O6QmPQjymZOdDCFjxSMZNTxY7HzBKs17rSVI1NqW43iZadPWuGl2AlCZcyW6S0h0pCuzSBySARzVvReppt+Vc4dyajibbnuycdiK3NOfDzocWKxq6isA4rKh0rBHHHWpKM+VYAyM14H/CvYPd0piNeg4rwOOKyDjisYG4CkMxgA5rJOele/Fz0rY4IoA8TgDwrBUaz+GvfhoAx3Z760Ayon8q3AwMmsYGelAETsKG8PvozLnfhaAaqO2dlZy26UAHhOOB8KI548cV7dyBinYgYLIyOC6snxArKLOynKVOLUO7HFEse1Wfw0AA5VrcZSXGFlWO7vFL1w09aZ7oelQGjJSRtdA2OD+0Oae6jcYae99tJPjjmixidLt6JzXYvOPJQT7QaWUFQ8Mjn6VpG09aoa0utQWS4kY7RxO9f+0eabl22OUjCCD5GsJt8fHKT9adgAJTDc2GqM8XOxV1CHCgj4EcihaIF8jPgwrk3IYySpqY37QHkpOPzp49Rj4/mxxWyIjCQSlsc0WICbFFCcjCu8DpUDsIkkgk56jrTIGW8e4Kz2aAM7Rj4UWMR3NOXaXKWW7kmHF/AmO3lw/Enj6Cq7mjIQcUubGkTFEYUZTqnEn+xnb+VdBx+7ivHPPHNKxClbrfHhR0sxorTDSeiG0BKR8hVhyEtS929XnkZpk2JP4R9K9tGOg+lOximuM+lase71HjQ2VNaZUVyXg02OhUcZp6diMuErWnkjFUxYLcp7tnIqHV9ynRux8AaLEc1kepX6S27Gs0ue+0dyJTaC3sI7t/X5URNv1ZLTlbVuggnqol4kfAYwa6P2SUjASAB5V4pODQ2BzpGmJxcC5N7lKxzsZaQlP6ZrVyzXOK4uRDcYn87gzMSEkH+iocD5iuhdgVZOK0MNJUoFIIIo5MDnqtVerudleIcyAoKCQtxO5snyUKNtTA40l1taVNqGQocgimR20x3WylSAUqGClQyD8RQedp2c8EMW2THhx0jBIbyR5AdBR2As3Wz/AGm8pUm6zkRle8whexOPAEYNRwZGntMtLi28MRd6tykhzcVHHU+dMTfo/gKVvuU6bOOfcW5tR9BRyPp2zR9patkQEdFloKP1NO0AlXC6uR2WloadkOPKCW0A4BJ55PQCtW4l9eb3yZMWA0r8Mcdqsf2un5V0J2DFkNFp6O042RylSBilmfpxNsCHrS7IaC14LJO9s/I9KLAEJ0xbpC0rnuyp6sdH3iEH4oTgH5ii0OLBtjYbgQ2IyE9AygIH5Vak2971EPqZLbrYytLfO4eVAmoep7qsJixG7dFyfv5Jys+YTSALPSkdmpL+FIV1Czx+dKkuzadQ6uZGX9nPH3nIjmwK+KehPypkj6AiF9Mi5TZU94YylS9rYPkkVXa0YzClSZT7YkrcXlvKfYbT3AJ6fOhaAWYMma6+lFqTMuJ2cOvpS02ef38flRZFr1TKbzPusKK2RyywFLKf7WeaMKQU8bSNo4HTFaFxSht3EmgYIOipfb+to1DISs+6S0lYT8NwOKjmWfU7DZ9UvsWUpPIbks7Cry3Jxii7kp1lBW88lDaepWrAFC06niSXlMQG35rwOD2LZKf9o00gKCdYTLWpDeo7O/GGdpkMDtWvqORTO1cYL0BM1Elkx1DIc3YGKGzZUmJbG5E2C6yt5RQG9naBPH4sdBVGyaftE5pSJMmLPX25cS02S2hBPdt4zQ6ETyta2ZlfYxnnJjw6NRWysmvG5aknISbfYksoP+knuBGP7PU02RLWzBT2caC1GHg22E5+lbvLSyoBSTnHTFK6GJUjT2oJ7K1Tr02wtPuiFHAA+O7JNAJ2mpkfs3ZCn7h2HtJcQyhZ+GzH510ebcm47ZW4pDSSMZWefpS8/f0GJIchwZUhbWeVNFCM/HwpqTE0KSpzjKihxuK+Ugns1bo60p+eQT8KJQ59ietTE4ktIcBIZcJ3gjrwKtN2STqRTMi73NpcRHteqQsEH4k800RINkh7fVobTSk8BRRlQ+Z5ptioVIch2YN0PTkxxHVDjnsJUPHmpnYmpDlTOnYoGei5gyflinhLjQRuC8/xqpJuSGeiMqV0zS5FUILy2ELCdS2y5R0Z4SMmPkd2U8kfHij1ui2JxsotSobKB+GOlKTmjKrhIcTxtQjHIpNvJ0ut9bbre6ZnkW9JCwfE7eKdk0MC7RF3Z3OHxzWyYcBpsEsLUrpxyaqW9M2PZWkRIsl9wqIHrawFJHifKpYg1S08lTjdt7Mkb0pUcgd+KQyyi1lxW4I7JA/eOTisS3LFGaU1PcYe4I2O4X/u1rdLFJvFwaU7PdbtzaMqisHaXVeavCsRZVgtrwbdhepPIH85IZzj+2c0WFC+zZDIuLUnTdmlR4wPt9q6WY6x4hP+GKYW7XqpgFLVytLYznb6s4f/ABUxx5jbyQ424laD0WlWRUvbJ3ZpOTHQmz4OpC8xJW1a5kpjIQtGWygHrjfnmtV6iuMFZ+0bZKSByp3s9yPqKbltJwV9p1PNUn5bcQFbjgSgd5ouwoo2/VVslqADqUrIzgnB+hoqu4xENFal+yByTxileU5C1AtxqLZfWifZXJcb7ID+11NZOlrmtlqOZkZUVHRtaCoj555p0hWyaXdp09ZRbIZdSOjritjY+feaoOaYkXHm73J51JPLEX7pv6+9+dWl2zU9v3LiSY8xP+qXxgeAq3bbu9IdbjXC2SYMlZwAU70E/wBYUCI3NNWqQyhqRAbkIQMJS/8AeY+tUHdCWTeHIrDsF396G6W/qkcH6U3PNiOw46oqUEDJSgZJ+FBc3+5IxDgot7ZPL0pWVY8QkfxpWVQtzdM3GAgvM3dl9KTnbcG0g48ljFUJbNouTaojkYz3Fp5bjtlZz34V40+xdG28KS/c3nrlJ67nlEIB8kjjFMMdiPDaDMaO0w3+62kJH5U+VCo5BZ9MqtinXxb7q6t4be0kM5UhAAwnr0o3GZiPbkfaDDRSdpS7lPPhzXQnk4JWF7QO6qklMV9OyS008kdA4gKo5hV9inKsxixw8HUvAnCUse2pR8hVZFlv0xQDKI9tY/1sn23D/YHT50an2qyvIOC5FWnothxSCk/DpWLbbpCJSWxc334xQcB1HtZ7jmjkKiGHom0tKQ7cJUu4SR/pHVkJHwQnA/KihsWnlLK1W1ouqGFOFkFR+JPWqsyBqOOrdCXDkIz0dyggVU+1rzFKxPsUlCEDJcYUHAfgKW2OkXndM6Y7FYFpQFr4U40OyWf7ScGhb2mGUYTEuc+O17pZcUHkKHgd2SRVhjUtuk4Sp9bCz+CQgtq/OvTpdwBbRa4SZhcB++7Qdm3j97FFMCnJXdLJAU6FRpcZrAS20nslJT34B4PwFao1JGWlshTiy4ndtS2SR8anZ0+qQ63JvElUt5PKWh7LSD8O/wCdF9qWxsbSEJ/dSMCjXkAB+1ltaf7J5T7C+MdoyoD61rCj2YvdvB7N1W8qA7dSwF95CScA891HnMqyhSQU+B5zQeZpm1zQf5MGVE53xz2agfHimg2Wps9EOMX31FKRxwCSflVBpd1nutmJGVGb73pR2Y8MJHJotY7e/bz2a5i5bYHsdqkbk/Or02JNWjdDDJcOch0nmjQEbVnQ+wW58ozEL6tbQlsHy7/qa2To3ToTgWO3pIO7IYSDnxzjrQpLt8jOpEqzrWNuS7Fc3AH4dauwL8mc4IzLjof5+5dbKXDjqceFKmO0YVppiKFCFcJsROc47XtE/wC/mpXmFItraG5Ud2ehQU2/IZ3JSfgOhx4VcTAkyT7SVAHxqK4Wu4Mx0fZqY7jxV7anyQEjyA6mgCii/TIOVXyO20zjPrLS9yT8R1zRGTfmYi9i40soKQrtUNEpwfOhEXTpivetXR5c6YeQpxPsIPglPSryu23bgtQz3HNFIRWTrOyuOKQJgQocHtEFOPrXn7u04CYiku95czkDzqd6P6w2EyGEPA9zje4fnVL9nYC30yG2VR3EY5ZJSMeBHTFFIdgNUu5XV1SoEcLT0MuVlLf9kdVUQh2RKWt9yluzHicnaezQPgE4yPjmiBtt2b5Zntutn3UOs4+QIqzAttzeDhnMtMqB9jsiVBQpiAT2kNPrGUW7sT13R3ltnJ7/AGSKoytDw5DbTaZ03smlhaWXnCtOR059786c1WuQnrwnPBrKrWoowXilRGBsHSlYwW483BjoS/IG4JCUoGVKJ/WoP8tutpcjQGHdx4Dz/YkfI5oxbrNHtqTsS448feed5Wo/HuogGnf9Usj4UWFC027ehgSbKR0BLLwcArV6U8zJaYTarg4tzpta9kfE91NghSFEnsTg+NZTBk4A7I9eKLChVT61MCos2W3EA4MWK77ZH9Jf+GKuQ4EO2blQ4jbK1jC3QMrWB4qPJ+dGnNPJkKy9EYKj1WQAr6jmtmtKMNoAEl5sjuSrI/OiwAcmc+2vKXij4d9VSfXOX0IdB/1iAr9acDp6EttAcSpSgMFWcZrT9m4oB2OOJB+dFiEhFgs5kF02SApz97sEpV9RzV1zTdoaaLjMqbblrO4qEorSD5BZIA8hTSNPpHAkHb3cUHuuizeLxFdnuByBD9pqOg47RZ71+Q8KLAV7PLub8ucy007c4TBAamtN7e08RjoceIoi5co7Kf5U1JjE8YdZI/SnJDCY7aWm2Q2hAwlCU4CR4CsZcHICsUWArNOsv+yzJR2rgwgHrnu4oBeGp8dLDbO92W8QFuvoIQ14qI8PKunsQm1uB1bDeR0UpAyD8avqQCNpGQe48ihOgOTWvT9tMhEqTIFzmJ5St4gpSf6KOg/WmXDmcbQEgdw6Uyu2W3Pe0qAxn95CAk/lUI09CCdjZebGc+y4T+tF2FAEFaACk4+FayY7M1OyQw0+DwQ6gKz9aYDYxkbZBI8FDmsfYxC8BQI8aLAT/wBjLCp1KmramOoHP8lUpnn4JIzUV6kstOt2W0t9td3cAH3kMJ71uH+HU07XG2Sl2pxi3PIZlOYT2yxnYO8jzrWy6Xt1liBhhKlKV7TryzlbivFRp2FCaq0aiilwtO22Yg8pbIU0o/FRJH5VgKvLCd8vT7qin/orod+ldGRFZRjCBnzqYAAYAApWFHMU2v8Aa2YzHlwLlFZjntSxJa2NvHu3Hvx4U3tWWQgDlPHQA9KP54xXvw0WAMbtBGNzo88CrHqIbb2tEDd7yj1NWxzWAOfhSAhbhtIB3DccdTSvry4u2vT7dutpxcLq8mJHweU7veV8hTeOtCJunGLhqe13t10n7PQ4ltkj2SpWBu+IxREGctj6FlL1pKtIa7HTkVhlyUoo5kFAzjPfk5Jqi2wJX7OpX2bMK5X5x5aeAHEo90V3hxtLrDjRJ2rSUn4EYpRl+jeyXHTMSyzVvKbiOKcYebXtWgnwNaKVk0J+pL0/J1LqXUTC8RLBA9RgrSQUrkO4ClDzGQPlU2oZkLTPozhaWiXJkXCWG2VlKwpW5w5Wo/MmnFWgrErRqtL9i4m3r5UoK+8UrOdxPeaoueinSTtnNvMNzkgmQV5dyP6VLkgoC6/uv2Xo2HprTsuAp97ZEWhTvtBJ44+OOaI2Nq5WCRDN/wBVRyplgpbtcNtIbCUpzyepxjrVub6K9Ky7QiAmKtgpWFpktq++3D+l1qa2ejmw2iBNYj+sLflsqZclPuFboSfAnpTtBRyCPcdUN2w32XNmM6Xvct19563tpU+j2ikBXGQMJ/Ku16Ji6eiacYRppaFwl+2XArctaj1Kj1zRGzWKBYtPxrJGaBhsN9mEL53A8kn4kmlZ30axoV7F107cZFpWVgux2zlpwd/s91JtMdD0s9K1FZI4HOeOTWOlZlGSMJ5rZPCcZrQE9KzxQBoCSAR31kpBIzzXk8V4UAYPU+FbJHNYxzWx5FAHvGvAkV4dKzjvoA161gjmtlDA+FapUdxBAxQB7GelZHvc1nFeHGcdaBGcV5XAP5VjdjrXidwpgajp51sMY61gcnNZwMgDvpAZ7zg5FaHpmth1IHGe+s8YxTAwPPpXsY6V484wa9SA9xjmskYT5V6sK5pgY6DisfjFbd1e780AeHfXscV4VknGBQBis5NY5xXs0wPfGtR1z3V4nOQa8DgYNIZtyDWOorG7pWR30CPZxWRxWua9uOTRYGVcp5761PIwK8VZrIFFjMEZANbdCKx9K9380CM4AJrJOOc81jNaqNAzbjHSvVqFHHNZzQBqpptfCkJOfEVQm2ODOjuNqQtrtBgqaUUqHwI6URzXs91FgK0X0fWJl8vPiVN8ESnlOJHyJpkahxYzYQxHaaQONqEgCpOa8TxzRYj2xPTaMeGKHybBapq0uPQWe0SfZcSnaoeYIojnjFagkUrGRRIaYbPZJdccSD7JdVuI+dTFCFdUg/Ks54rGeKYA92xwHJa5amU9urGVEZ+nhU/2e3twSdpHTuqznvrOT40WABf0daHlOLSyY7rnVyOrs1fUVVOlpjKVhq7reRgBCZLQVtx5jBPzNM55HNYJ6pwCDRYgA1ZpLTQ39kpWeezyB8s1o9AcbGTH3LHAKhx8aYwaznwosYgv6XenP9pcJT76fwsMgttj6cn51fgadTCb2QrchhA/dQE037jWB1zRYAH7IlEjhAGP3qlbsrwOVuo58qNZ7q9mgLBn2PgEdvj5Vsq0ocRteUlxP7qk5FEKxk4oAoxbNCiRlR2YzaGirdtQnAz41qbO3uJbWtseB5oiM9a9k0WIGi0Y47U47+K99isbtx2qPQFQomTkYrwoAoptqBgcbR4CpRAbCio5Ix0qySa1zSAr/Z7GMAEfOsfZ6UjG8eVWs814mmBUTBKVDkYPOasJjtIOdgJxjNb7ule3ZpDNRHa67BXjHaIwUCt88V4GgRGYjKgQUA5ryIzLaQlLacDxFSE4r2aAIzHYUclls/FIrYNoHRKR8qzmvZosD2B4CvFKR0A58qxmvZoGQSYESYhSJMVl5KhghaAc0Ib0bZmFoVDZcibFbtjDhSknwIo/uNYzyTTsQJXZCncW3iSTwF93lVVy1yhk9klX9U0wd+a9k/8A5aBisbfLKzmK58cVlu3yFn2Yzm3PJIxTQD5Vk0WAFj2p4e8lKSe/NEUQWkgbsk1ZzzmvZ7qQGEtpRwlIGPCvFlvtA6W0FwcBe0Z+teyayKYGenQCtdqfAVknmvZxSA9tSrhQB+IrBbQOShJ+VZ617JzQIxtQfwj6VnYgDG1PPlXs+VezQB7anHuj6V74V7PFeoGewD1rG0D8I+leB5rOaAPbR4D6V7mvZxXt1AG2TXsmtQTWaYHq2AwK1zWd2aBHutez7NYJya9nIxSAwOKyPHvrBrPSgZk81j6V4E17OaYjxPGK8OawODXs85pDPd+O6snyrHSthQI1781kk17Fe6UAZ4x51rWQKyetMD2fGvV4jgGsZ5xQBnFZyAOtYB8qxjmgDKRiskEGtQoms55zQMyK9tyQRXh41493hSEZ5AOTWmOhHQd1bbgE+PxrCT5UDPchWK935FYPnWQCEkmgDwwM14n2cVgnurOD1oA9k5rx56GvV4YxQB7BIxmvZITzXuQM5rI9340AZB4Oa9itSSQDWR0560AamsdK28K16n4UAZOcms846VqSc5FbBWSB3GmBsOlezzivdDmtRQIyr3T5VhOFJyO+s5HOawkk/CgDI5Fe/WsE8VjOaBmQQe6s4O3itQOvNZyUigR4A1msZFeJ9nigDbjNYJ5rTPjWaBmTg9a8OlYOcYArwpAZFezWDWe6gRnuFYNYHvEHpXj8aYG2awOtYxWRwKAMnNYr3NYHNAA273212Jlt25zWoqXCQguHAJqC2apsV7d7O3XSNIcH4ELGfpSH6ZWGZUvSjEhsOMuXDatB6EHFVfSToa1adsY1Jp2MLfOtrqXPuTgOJzyDVKKFZ11akttlayEpSCpRPQAVRtF8tl8ZcdtsxuShtWxZQfdPhStqvU4b9Fbl3SsByZESEZ71rGP1pH9F0aTo3XC9PyVqW3c4CZSSo8Bfl9fypcdBZ1+83216fies3Sa1GaJwkrPKj5DvqGyams2o2iu0z2pIT7wSfaT8RXK/SM6xD9MOnpupGivTYZATvGW0rwrOR45208WrSFmVqePqqxy0NMqaKVtRcdk9nvNFKgsclKShKlrUEoSCok9wHWlxPpB0mp4NC+w92ccrxRm6Y+xZwP8A0Z3+4a436ItGac1HoaU9dba0++ZTjfake0E8dDTUVVsGztqXGXGA+24lbRG4LScgjxzS6r0haSS52ZvsQKBwfa76SvRq5Kstw1bo+RJW+zbiVRis8hJB/wARQr0X6e0xdNF3CReosNSxJdCnXSAoJyafFBZ2mNLjy4yJEd5DrKxlK0HINUZOoLVGvLNpenNInvAFtgn2lA5wfyNc+9CZWq0XZhpxblvanKREUTkbfLypE1c5Iu9/v2vIbpLVjnMMMbei0pOD+fHzpKOws+iJk2Nb4rkqW8llhoZW4roBXoM6NcobcyE8h9hwZS4g5BFJvpBmJneiq5TG8Ft+IlwEeYB/xpQ9DGoHrVZp9nu2UIiMCYySerZGSBSUbQNnWVXy2JvIs/rjX2gU7gxn2sVtc7rBs8Fc24SER4yCApxZ4BNcF0DMm3j0zsX6agpRckvOME96BwKdfS62u+v2DSDDmxy4vlxeO5Ce/wCtPjsL0dLiTGJ8RuVFdS6y6nchaTwoeNTKUlDaluEBKRkk9wFc89ENwWvTUqzvLKn7RKVHOeu3up5uRP2VN/8AdnP7pqWqdDBCdfaUW52f27DC84wV4o+l5lTHrCXEqZ27t6TkY8a4t6KtF6d1HoqS7dLY09IVMdb7Yj2gO7Boj6OZMq1p1Xo+XIW8LaVKjlfJDZGKriibHVXpE0iFKQb7FCknBBVV5eqLI3ZW7uu4spgLVhD5PsqPhXKPRjbtFytOSF3tFsMsSlg+sKAVjNE/TNBt8H0Ux2bY003DTLQWkte7gjuopDsfIOttNXKSmNEvURx5XuoC8E0wA8VxT0i6Z0ravR43PhMRYlyQllTDjChvUo4yK6npd6XI0ta3pwIlLjILgV1zilJUOzN31RZLI6li53JiK4obglxWCRW9q1FZ76lQtdxjylIGVJbXkj5VzPWduh3f026chT46H4zsde9tYyFYSSKg1HaLboz0paRc062mI9NfDMmK10UgqwSR8DT4oVnR7jrfTdpnOQp92YYkt43NqPIoja7zbr0x29tmMymgcFTSs4PnXKoVotF49OGqGrrGjvtIZQpAexgHHnXtMR4dm9N8q3afKRbXIu59plWUIV+lHBBZ0CTr7S0OS5HkXqM262ratJVyD4Veiaosk61SLpGuTDkKN/PPA8I+Ncc0Xb9MTtY6t/aBEJRTL+69ZUB384zTtq+3WW3eifUCbGzGbiusKUTHIKVKHwopWFjyLjCVbBchKa9TKN4eKsJx45oTa9caavM31KBd47sgnARuwVHy8a5jqpMs+gaxFlDioqC2qWGzyW+/5UxW/SOi9YWm0ztPOtRX4K0OByKR2iSOqVCnxQWPl3vdtsEQyrpMajM5wFLOMnwHjUFj1RZdSJUbTcGZCkcqQk4UB44rmfpS9TY9Iul5Oom1u6dSgpWT7gcz+L8j8Kb7XpGwL1NF1XYZDbbZZ2FEXHZug9CaXFVYBSdrrTFsluQ5l4jtSGzhbajyDVi3aqsl1jSZMG4svsxU7nlpPCB15rk1th6bk+lrUw1AIfZ5Bb9ZIAz5U8XG3WCFoDUb2nmogachO71xiCFEDvocUA12u8QL3BEy2yUSGCSneg8ZFaxb1bphliPKQ4YhIfx+Ajxrh/oVucnTtzYtVxWEwb612sMn3e0SSMfE4xTVowYXr7/tV/pRx2FnSbbdoN3gibAkoejbintEngEdapt6qsb1tl3Fu4sqiRHOzfdB4QrwrhOndSyVaCh6MszoRdrnMdStzOOxbKjk/Ein3WmnomlvQlPtUNIIbbQXHMcuLzyo/GjikFnS0y4y4CZqXkmMpvtQ5njbjOaHJ1PZV2Rd5TcWTb0HBfB9kGhNvJPokjf/AMnH9yuX2oA/8G2YMDl893nQlYWd1iTYs+G3MiupdjuI3ocSeCPGorXdoN6jLk2+Sh9pDhbUpPQKHUVyz0NXmTChS9I3b2ZTLJkRQTnc2pOSB8M1X0leXLD6FdR3Bnh5uY+G/JROB+tHAOR0edrvTFtuBgy7zGbkA4UndnafA+FGnbjDj21VxcktphpRvL2fZCfHNc20J6ObJM9HzDt0hIkT7k2XH3neVAknGD+db3PTkrSnoWv9pkzPWg3HcLSv3UkjAopBYzn0jaQAz9uxcf1qIytT2WGzCdfuDLbc3/NlE/znwrn2hbPoeXoy0me1alS1sjte0UncT5+dBPTjayuRpK3WxtLRHaoYSngJxtwBRxVhZ2e4XGJa4S5k2QhiOjGXFHgZ6VYZdQ+yh1pQU2tIUlQ7wa43eNQKv/oMkiV/n0JxEeSk9QpJxmm2VreBo/Tmm0S2H3VTkIaR2Sc7eByfr0o40Fjzjx4qlbrvAuwf9QlIf7BfZubD7qvA1cJJ5xmuT6PkDTWuNcQncNtAetoz4Yzn6mpSsZ0+JcYU515qLJbeWwrY6lCslB8DVdGoLW5InsImNqct4zKAP80MZ5rjHocukljWd4enew1cmFS28nhQSSSR8qJ6FR9oaH15qFftKnuvhCyOqEpyP1quArOqDUFp+wxevX2hbincJBPs4zihI9IukVqCRfYpJOAN1c4cSP8A9GNs/wDVf+OjejLJ6P5OmLQqRHtSrgthJcClDeV57/Ojikgs6o2Q4hKkEKSoZBHfS6/r3SsaS7HevcVDrSihaSrkEdRTA3tbQlKAAlIAAHcK5L6Y9LWKFombdI1sjtTlyEFTyU+0STzSjTGzoNt1dYLw6tq33SPIcQkrUlCuiR31ZjX+1yrU7dGZja4TWd7wPsjHWgFo0pZLTp316325iPJdt/tuITgnKOaR9IAH0DXjOMfff3qdIVnQP+MfSB/9fRB/aopcNTWW1Qo8udcGmI8gZaWo8L+Fcw9Htk0DM0PaXLo3a1XBbZ7btVgLJ3KHI+GKsemGHCQvSERbbYhCYlBSr3Qjw+GKOKugse4evNLT5bUSLeYzr7ytqEJVyo0xEEHFKts0voVqc07bYds9aaO9ssqSVA+IxTFcJqbdbZc5adyY7K3inx2pJx+VJpDsG3jV+n9PvpYul0Yjuq/0ajlQ+IolDuEK4Qkzoklt6OoZDiFZGK5R6L9O2/Vtqn6pv8VM6bcZTiR23IQgY4H1/KmnSmjXNGs3tlmWHbbKKlx2P9SMHinSEXl+kTSTbqm13yMFpJBBV0NEVansibGLybiz9nE7RIz7Oa4/6M7fo6TBuy7+i3GULg4EesqAVt7seVMnpWiWyF6G3mrQ2yiD2zamgzyjlXUUcUFnTHJjDMIzFupDARvLndt65oXJ1fp+JAjzZF1jtxpGQ04pXC8dcUt3HVenH9AOxW73AU6beEBvtec7emPGoPR5p606g9G1mbusFmWhsqKA4nOOaHFILDp9ImkUnBv0Ty9umVl5qQwh5pYW2tIUlQ6EHvriXo60hYLpqnV0aba47zMWShLKFJ4QOeBXbGWm4zLbLKAhttIShI6ADupSSQ1sDXDWum7VNXDn3eOxIR7yFq5FWrPqKy38ui1XBmUWh7fZnO2uTNQtPT/TTqNvUTcRTAZQW/WSAN3lT6bZZ4Okrz+yEeKl52OsAxCCSrBwMjvptISZde19paPcvs928xkyQdpTu4B8CaYkqStCVoUFJUMgg5BriHo5tejNTaLfsUpDLd/cStMkvDDwX0C0564Ndd05Zv2esEK0+suyhFRsDrvvEUSjSBMkuN7ttpdjtT5jUdchW1oLON58BU1wuUO0wnJs+QhiM3jc4s4Az0rkfp1gSblL07DhD+UuOL7PnHI5qDU2p06m9AE11wj12K8zHlIzylaVgZ+dHHoLOziWwYYmB5HqxR2gcJ42+NAYOvdL3K4+oRLxGXIzgJ3Y3HyPfSBr2fIXofRun4zqmvtYMtvKRwdgA4Hzojrb0c2OFod5VrhojTLegOsyEDCsjk5NHFILOnuONtNqddWlCEDKlKOABS/E17padcfUI95jLkFW1Kd2Ao+ANc11nqWbevRZpthh0ocvLrbDq84PHH6003n0UWWZpBFqtsZmHOZSlTEsJ9oLHUk9eaOKXYXY7zLvb7fLixZcptp+UrayhR5WfKsXW72+yRBKuUpuMyVhAWs8E+Fcr9ILhtmptAG5ymyqMsB+Qr2UkgYKq96bL9aLnpCIzBuUWS4JyFbGnAo4x4UcQs6lc73bbPb/AF+fMaYikDatZ97Ph41WseqbJqRClWm4NSCjlSBwoDzFA52ik6kvGnrlOfS5boMUfyJQylayOFH4Up21mBI9PW7TLaERIUUouCmRhvf0x4E54+NHFBZ2A9B51kV4dRXuvAqBma9g1nNakkGmBnuxXsZHWtec5r3fQBsawSAa8OleNID2eDisnoPGsA4616gZgDFZJxXqyBmgDw6Z76z1PwrJGU1jFMRqfeFbYzmvdazmkBqfh0r2Mo56149DWcACgZqB5VsDmsk/lWpNAGx6frWhBUo1sRxis8AfCgDGAOBzWFnGMVkcCvYzmgDySFIFeryU4GKzQI06AV4Edazgbc81qOeKCjw5PlW4AHNeAFbEccUxGoPNeyOa8Bg5rBHd40CM4BOK8jGSK8OCa905FAzJGRisAV457q8c9aAMCskjGK8eSawe6gRn5Vjoa9gE9azjuoAxtBrwGK9nis80hnqwTkdK8civAZNAjXv6VsOuPCsEc1kDnmgDHjWMAjNbcEVjjOKYzORWMjPlXqxQBknwrIrFZ6UCOWel/m56Qx/+sh+oq96YrqzG0NJghxBmT3EssM59pZJ7hR7WGiYGtI8VqdIkMGK4VtrYVggmhVl9FFgtFzRcX3plzlNctKmulYbPiAapNCEv0iRJwsWjdIQEdtMIQtbKjgKwM4V5Zqrqh/V1n1JpzUV+tMGG1FeTG3xXtxUk8YPl311l/SUKVrBjUrzry5cdstttk+wkVJqrS8HV1iXargpxDRcDgW2cKSodCPrT5IKK0+56avV6VpO4NsSZS2O3Ed5GUlPcUk9/wrn0GAPR76W4Fnskp1dquyFLchLVuDJ8qdr/AOji0ahRAdcfkx7hBbS21OYXtcwkYGazpr0d2zTt1duy5Mm4XJYwJEpW4oHl4UrQUMN2z9kT/KM7/cNc19Ba0NaDkqcWlCBNcypRAAHHJrqUhlEmO6yvIQ4hSFY64IIP61zVr0HWJpCmk3e7JjLVlTKXsJVnrkdKSqgfZT0I8m+621zqCMSqCvLLTmOF4Hd9KTtOaAiah9GF1urIf+1Gn3S2A4QhYSehT0rvVpsFtsVmTarZHEeKlJG1PUk9ST3mq2l9KwtKWddthuOOsLcU4S51JUeRVcwoVdJajgsehpdziR2YaosVxCmkHAS6ARn4k4NIOmbPrd/0ay4Uax2+Rb7vvkKeeew4c9DjyIyK6Wr0WWr7IutrbnzG4dyeDrrSSMIOc+zx/wDjFN8CEzbLfFgsDLUdsNo3dcAUckgo4vbbwbp/we7nGdP8ot6FRnATkjHQn86r33SF6u+ktK3LTzTynnYaYszsiN3ZnvPlXRY/o0tES3X2A0/ITGvC97qMj7s/0frTLaLYzZ7RFtrClKZjNhtJX1IHjRyoKOZt29iy+l7S9tjpCURrWUDA6nFC7m9qO9em+ZctNRWJirK12G2Sva2k4KT88nPyrqT+lYL+sImpVLcEyMz2SEA+yR51FpbRsHSrlxejyH5D1we7V5x45JPPH50cgo5voV+72L0s3G332M1Ffu7fbhple5vd4g+ddguaT9kTT/7M5/dNB7toy23jU1tvzy3WplvP3ZbOAoeBphkNofjusrztdQpCseBGDSbTdgjl/oTeaY0DJddcQ2hM54qUtWABxQ7Qzwvmp9cakjnMR5JYaUBwsDkEfSijfoPsSApsXW6iMtRUtgPYQrPUEdKerfYLbabKLTb44YiBBTtT156nPjTbQUco9F+iNM3/AEw9Ku1rbfkGUtPaKWQcZ+NF/TdFjw/RcxEiththmU2hCAegA6VMn0J2dnf2F6u7KVqKtjb5SMnyFGpXo2t0/RqNNSbhNdjoe7YPLXucz4ZNF/sKOdaq0hadE3DS+oEx3ZdqUtCJUeSouJSojIUMn8q7u2W3GkraILakgoI6YxxQjUOmIGpNOKsk8L9WKUhK0n2klPQj6VftcBFrtMa3turdRHbDaVuH2iB41LdoEjj/AKQrN9vel+w2wzH4fbR1fyiOrC04Tng05aa9GVq05dBdXJ066XBIw2/Nc3lsf0RRiZpCBN1dA1I646mZDQpCEJPskEY5o8Rjnu7qbl9Do4grSkLVnpn1PEnOPoDbCVIU04UEKx5UZ9C0aPZ5d9sL8ZLd0iySVOqHtut91PMDSMGBq24aiaddMqc2ELQr3RjwrUaPgo1onVDT77Uwt9m40gjY4POm5Co5jojSFh1NqrWBvMFEkszcN5URjOc04a1slv0/6Ir1bbWwGYrbC1JQFZwSck5qCX6HLRKukye3d7rGclOFxxLD20ZPwopB9HMCHpq6WNVyuEmPcQA4t93cpHGPZzQ2r7BIH6e1DabH6NtPi8LSmPLaSwkLRuSonuPlSv6QtNQNDNxdXaWkKt0oSEhcVtf3b4Ue4V0KToSzTdIs6bloW9DYSA2snC0kd4NAYPoetTM2I/OudwuLUNW5iPIcyhPhSTQUHbjd9PXi4xtK3dlt+VMj9uGXUewRjPBPQ/CkVizj0e+lS0W6ySnlWy7AhyCpwqDP9L4U86r0FatW+ruyVvxZkYYZkxlbVpHh8Kg0z6Obbp26quzkuXcLkUbEyJK92xPgKE1QUI1p0vaNR+lvU7V4hIkobCShKyRg0/XSwWzT/o9vsC1RUxo6obyihJzzjrQ28+ia1Xi+ybv9qXKLIkEbxHd2D8qI2T0fwrJbLlAFyuEtm4NFtz1l0rKBjHs020FHOY+n3rp6DbFdoOU3KzqXIZKfeUkK9pP5VZ9F92VerNrG4qQGjJBWUA5wcc11PT+nYundNsWSMpx2M0FJy51IJ5z9aF6e0Ba9MxrpHguPdlcCStKsYQD3Jo5BRw+xaJXI9HMjV1qU59tQpinEFJPuIPOB3muk6ovzWrvQTNusfG5bCC8gHOxaT7Q+tO2ltKwtKWT7KirW8wXFrPa9Tu6iqtg0JadPQrrBYLj8G5OFbkV7BQnPUAeGKG0woH2ybGV6HGHg+32QtOwq3cAhOCPrXO7aytH/AAa5JUkjc7uHmN1OB9CtnAVGau1zbti17zCS77Hw+FN9w0lbJ2kzptKVR7fsCQGuqQKSoKOZ6rhSLNpzTOu7a2TKt8dDUptPHaNKGOT/APjuoTp5py8f8H/UYjtntDLcdDY5OOFY+ldtFjhnTv2G6ntYZj9goL5JTjFDdJ6Mt+kLI7aYbjr8d1wuK7fBJyMEfDiny0FCrYrdD136LLKh26y4AitntFQnwhQKc8KPhjmlCwpfPop12szpUyKneiO7IcKyQnA6mnR30N2kSpKoF0uMCJJUS7FYcwjnuFM7WirPG0a/paK2ti3vtlCyk5Wc9Tk99PkgoS9B+jnSd00ZaLhMtTa5S2krU4FkEqBznrUfpawnWmhsYwJK8eH4auNehO1MNJbZ1Bem20jhCJBAHyo7N9HVuntWFL82WpVlUSytStxcyQfaJ+FK1YqOU+leE/pK93MRmlKtd/AUpIOAh0HrXZLMIH7NWcz/AFXCWmy0ZG3heOCnPf8ACt9W6Ptus7YmDcgtIQ52jbjZ9pB8qo6i9Htr1HCtESU/JbbtigW+zV72MdfpRdjobNvXNcI9L8hentYKlMIUVXi3mMoj44/jXeBxx3dBS1qnRNs1a/AdnqcSuC5vbLff5HypRdMGcm1iwdDWrS11baK3RbVw1qRwPaT/AOdO2m7X9j+gdUZW0rct7ryyBjJXkj8sD5Uzat0db9YWdm3TlLbaZcC0Kb6jHd86JPWiO9YV2cFSIyo/q/HUJxinyFRx15X/AO7I0O/sx/fNMmh/R7pZ/TFjurlrbM4sIdLm8glWTz1phT6P7adCjSS331Qgnb2uRv65oAz6FrWylKGr/e0oR7qUySAPgKLTHR0naAPKud+m4Y9GknwL7f610KOwIsRphKlLDaAncs5Jx40J1XpmJq6wuWqa442ytSVbm+oIqFpjfRmKc6La4/8AV4/7uuYaPAPoFvIP/Xf3q7AiA03bEwElRaSz2OT1xjFALZoa3WvSUrTbLz6okndvWojcNxzxVWKhM9HPo80nddBWW5TrW27MdbK1uFZBJC1Y7/IVt6ZosebJ0pDeb3R3JyW1JB6p6Yq0z6E7XHZS0zfr022kYShEggD5CmOZoGBPhWONImSl/ZDgcacUrKnCP3j30+SsDax+jvS+nLoLjarcWJSUlIX2ijgHrwTRm9xHJ+nrlFZTucfiOtoHiooIA+uKIHk/GsgkYqLHWjjvottzeofRZK05ImyYL7ExaXVRXNjqBlJ48M4IrXQVvetevNTW1m5Trhb4sXalyQ8XML7x4ZpovPostlyvL92gz5tqlSeX/VXMJcPjijel9G2vSdtehwA4pUglT7zqsrcPiTVtoVHLPRjorTuo4F3k3e3IkvIuDiErKyCB4Ux+l23RLV6H3bfBaDUWO40hpsHISN3/AJ1MfQpZw+84xebvHDyytSGXtoyfIUYd9HFvf0U7ph+4Tn4zj3a9s6vc4MEHAJ7uKLV2AAuPo60mzoR2aizNCUIAc7TJyFbc560a9EKh/wAXVq+Kv1pokWliTY1WpSlBksBnI67cYqDTGnoulrJHtUNbjjLJJCnOpyc1LlodHP8A0U4Ostb/APvaP/FXVsZpd09o6Fpu63afEedW5cnAtwL6Jxnp9aY85PSiTtgujisbTVp1N6a9SRrvETIZbZQpKSrGDXRmbfYdA6elyIscRIDP3robys56dKDXv0T2q96glXlVzuUWRIxv9Xd2Dj4UR05oGDpxExv7Qnz2pjfZuNzHSsbfKm2hIWtT6T0vrHSr2q7aRCmiMuSxOYPZklIJ9sDv4xnrR30VX2bf9AQZlxUpclKlslw9XAk4CjQhz0MWkqdYZu9zYtzqtyoSHfY+A8qf7bbYlntse3wGQzGjpCG2x3ChtVoEjn3pIVjW2iz4Slc0g+lyEvSFxukaLHH2VqFCHShIwG3UKBJ/8q7bfdJwr/dLXcJLjqHbc4XGgg8KJ8axq7SNv1nZvsy4laUBwOIcR7yCPChSoKOZa9HqVj9Ht4X/ADERbQdV3J9kHJ+lPvpBvEWJoC5TO1Qpt5ja2UkHfuHGPGi0rTFtuGmkWCY2X4SWEs+319nofjSdC9DNnjyY/rdzuE2FGVuZiPOZQk+dFphQk6igv2X0YaIlPtqKIUpDrpA91JOa7PdNSW2y6aXfZTuYSG0rBbIUV56BPiatXayW6+Wdy0z4yXYTiQNg4246Y8MUjR/QvZGlMNSrlcplvYVuRCdd+7+Hwp2mGwB6SFQtR33Qby2FrhT1b+yeTtUUK5wodxqp6X9Fad0/paLMtVraiyFTUoK0k5xjpXUb5o6BfbpaJzzjjSrWveyhvofI+VZ1dpKFrG1N2+e6800h4PBTRGcijl0FE831w6JdRbnGm5qrftYW6ralK9vBJ7h50J9HGmW9MaQjML7Fya+S7KfbWFhxZ/pDqBR252Vi6adkWV1xaY78fsCtB9oJxiodL6di6V0/HtENx1xljJCnTkkk5NK9DSC+ayDwfGvYA5HWvCoGZHHSvHkisAY76z1OKBGCea8DWCKyBjGaAM4rGPKskdK8eaBmK93V7rWRwMEUAYrYGsY4rOcYoA2/DWM84rGcHzrAyPjTA94eVez7Oazgq5PFZxzSEYHKq9gjNZ6DNZ6imBp+tYAJPStjxyK9z1PBpDMjqRXsjmsjgcmteucUwM44rA64rPJAFe68DrQI9kivZFYAJ69azgeFAGqfdrCfeFer1AzJ96ts9K9XqBHqx3GvV6gD34RXh1r1eoA2rVPIOa9XqAPH3hXj0r1eoAyB7Van3q9XqAMnoKzjivV6gDCuleHWvV6gDX8VZ7zXq9SA1/DXjXq9TGZHvYrbAzXq9QB4j2TWB3V6vUCPHpXh316vUAeNa99er1IDf8NeFer1MDxrAr1eoA9We6vV6kB6vHqPjXq9TA8e/wCFY7xXq9QBjHBrbFer1IDVXSs9w+Fer1MDFZ/FXq9QBkjANY7q9XqAPCvAV6vUAZAFakDNer1AGwFeIr1epAerwr1eoA9ivDpXq9TAxXiK9XqAM1g9a9XqAM1ivV6gD1e769XqAM1g16vUAe8K9316vUAePdXj71er1AGe6sgcV6vUAY/FWVD2q9XqBmMVg16vUCMkDYKxXq9QBkDms4616vUAad4rI616vUgNhWDXq9TAwelZHWvV6kBk1ivV6mB4V7Fer1ID3fWK9XqYHsV4da9XqQHlcGvd1er1MDZFa49oV6vUAZPSsAV6vUgNsCvYr1epgYPWtscV6vUDMHqK93mvV6gRhVeHWvV6gDx6V4da9XqAPHrWDXq9QB4VseBXq9SA0rYda9XqAPHpXvxV6vUxmvSvA5r1epCPeFZPdXq9QB6vfir1eoA27jXq9XqYzVR6/CvJJ2ivV6hiN6wrpXq9QB49D8KjSfbr1epAb1kda9XqYHh71Zr1eoA//9k=" alt="Karikatur eines Autohauses mit immer weiter sinkenden, durchgestrichenen Neuwagenpreisen und Schildern wie „Größter Ausverkauf aller Zeiten" und „Jeden Tag günstiger"." loading="lazy">
      <figcaption>Immer weiter fallende Preise klingen zunächst gut für Kundschaft – bei einer echten Deflation werden sie jedoch zum wirtschaftlichen Problem.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_4.i.0">Deflation bezeichnet - spiegelbildlich zur Inflation - einen anhaltenden Rückgang des allgemeinen Preisniveaus einer Volkswirtschaft. Anders als eine einzelne Preissenkung (die für Verbraucher zunächst vorteilhaft erscheint) betrifft eine echte Deflation das Preisniveau insgesamt und über einen längeren Zeitraum.</p><p class="justify" data-i18n="t.1_4.i.1">Ursachen können u. a. ein starker Nachfragerückgang (z. B. in einer Rezession), ein Überangebot an Gütern oder eine restriktive Geldpolitik sein. Besonders gefährlich ist eine sogenannte Deflationsspirale: Verbraucher verschieben Käufe in der Erwartung weiter fallender Preise, wodurch die Nachfrage weiter sinkt, Unternehmen ihre Preise weiter senken müssen und Investitionen sowie Beschäftigung zurückgehen.</p><p class="justify" data-i18n="t.1_4.i.2">Zu den Folgen zählt insbesondere, dass die reale Schuldenlast von Unternehmen und privaten Haushalten steigt: Löhne und Güterpreise sinken, die Rückzahlungsbeträge für bestehende Kredite bleiben jedoch nominal unverändert - die reale Belastung nimmt also zu. Das kann zu vermehrten Insolvenzen und faulen Krediten in den Bilanzen von Banken führen und die Finanzstabilität gefährden.</p><p class="justify" data-i18n="t.1_4.i.3">Eine Deflation lässt sich geldpolitisch schwerer bekämpfen als eine Inflation: Die Zentralbank kann Leitzinsen zwar unbegrenzt erhöhen, um eine Inflation zu bremsen, sie kann sie aber nicht beliebig weit unter null senken, um eine Deflation zu bekämpfen. Deshalb strebt das Eurosystem bewusst eine leicht positive Inflationsrate von 2 % an, statt echte Preisstabilität von 0 % - als 'Sicherheitsabstand' zur Deflation.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_4.a.0">Erklärt den Unterschied zwischen einer einzelnen Preissenkung bei Polyphon (z. B. wegen Rabattaktion) und einer echten volkswirtschaftlichen Deflation.</li><li data-i18n="t.1_4.a.1">Stellt den Ablauf einer Deflationsspirale in einem Schaubild dar und übertragt ihn beispielhaft auf einen möglichen Verlauf bei Polyphon und seinen Zulieferern.</li><li data-i18n="t.1_4.a.2">Erläutert schriftlich, warum eine Deflation die reale Schuldenlast von Unternehmen erhöht, und erklärt anhand dieses Arguments, warum das Eurosystem eine Inflationsrate von 2 % statt 0 % anstrebt.</li><li data-i18n="t.1_4.a.3">Recherchiert ein historisches oder aktuelles reales Beispiel für eine Deflation (z. B. Japan seit den 1990er-Jahren) und stellt es der Klasse kurz vor.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_4.r">Digitales/schriftliches Arbeitsblatt + Schaubild + Kurzvortrag</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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u5FPWTPlU7vRD14/i4qsV7N+JGVVD/NtfjwQ06yw8WAZQv8CEAtyDdufO6Je/YtlF4L6x+lj453vk+uP0HUEsDBAoAAAAAABSaKV0AAAAAAAAAAAAAAAAGAAAAX3JlbHMvUEsDBAoAAAAIABSaKV0fo5KW5gAAAM4CAAALAAAAX3JlbHMvLnJlbHOtks9KAzEQh18lzL0721ZEpGkvUuhNpD5ASGZ3g80fJlOtb28oilbq2kOPmfzmyzdDFqtD2KlX4uJT1DBtWlAUbXI+9hqet+vJHayWiyfaGamJMvhcVG2JRcMgku8Rix0omNKkTLHedImDkXrkHrOxL6YnnLXtLfJPBpwy1cZp4I2bgtq+Z7qEnbrOW3pIdh8oypknfiUq2XBPouEtsUP3WW4qFvC8zexym78nxUBinBGDNjFNMtduFk/lW6i6PNZyOSbGhObXXA8dhKIjN65kch4zurmmkd0XSeGfFR0zX0p48jGXH1BLAwQKAAAACAAUmildoI6OpZoBAAA4CAAAEwAAAFtDb250ZW50X1R5cGVzXS54bWy1VstOwzAQ/JUoV9S4cEAIteXA4wgc4ANce5MaYq9lbwr8Pev0IQWaUqC5ZT0zOxPvRsrk6t3W2RJCNOim+WkxzjNwCrVx1TR/frobXeRXs8nTh4eYMdXFab4g8pdCRLUAK2OBHhwjJQYrictQCS/Vq6xAnI3H50KhI3A0otQjn01uoJRNTdn16jy1nubGJr53VZ7dvvPxKk6qxV7Fi4eupD34teYnydz6jiLV+xWVKTuKVO9XxGV1wvfYUfFZr0p6XxsliYli6fSXOYzWMygC1C0nLoyP3wwYjQc5fBWm+o/JsCyNAo2qsSwpcF42kdmg77hJxwQ1UXttD7yhwWj4j88bBu0DKoiRl9vWxRax0rjVzTzKQPfScm+R6GJLWb/uIDkifdQQdwdYYf+y3yyCwgAjNvYQyOzw44CPjEaRiMd8YdVEQnuYdUs9pjmkbdKgD7Ln1oNO2jV2DoGfdw97Cw8aokQkh9S3cVt40BA8kz0ZNuiwnx0Q8VPfh7dGB42g0CagJ8IGHXgbuJGc19C3DWt4E0K0vwKzT1BLAwQKAAAACAAUmildWHnbIpIAAADkAAAAEwAAAGRvY1Byb3BzL2N1c3RvbS54bWydzkEKwjAQheGrlNnbVBcipWk34tpFdR/SaRtoZkImLfb2RgQP4PLxw8drupdfig2jOCYNx7KCAsny4GjS8OhvhwsUkgwNZmFCDTsKdG1zjxwwJodSZIBEw5xSqJUSO6M3UuZMuYwcvUl5xknxODqLV7arR0rqVFVnZVdJ7A/hx8HXq7f0Lzmw/byTZ7+H7Kn2DVBLAwQKAAAACAAUmild4vyd2pMAAADmAAAAEAAAAGRvY1Byb3BzL2FwcC54bWydzkEKwjAQheGrhOxtqguR0rQbce2iug/JtA00MyETS3t7I4IHcPn44eO1/RYWsUJiT6jlsaqlALTkPE5aPobb4SIFZ4POLISg5Q4s+669J4qQsgcWBUDWcs45NkqxnSEYrkrGUkZKweQy06RoHL2FK9lXAMzqVNdnBVsGdOAO8QfKr9is+V/Ukf384+ewx+Kp7g1QSwMECgAAAAgAFJopXZyJyZHOAQAArQYAABIAAAB3b3JkL2Zvb3Rub3Rlcy54bWzVlM1O4zAQx18l8r11UgFaRU05gEDcEN19AOM4jYXtsWwnoW+/k8RNuiyqCj1xib9mfvOfmdjr23etklY4L8EUJFumJBGGQynNriB/fj8sfpHEB2ZKpsCIguyFJ7ebdZdXAMFAED5BgvF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAew90x0zJPIk7/TwMrDB5W4DQLuHQ7qpl7a+wC6ZYF+SqVDHtkpzcHDBSkcSaPiMUkqHfJR0FxOHi4c+KOLvfAGy1MGCJSJxRqAONraec0vkvDw/oAaU8l0WpFphZkV5f14N6xDocZeI78cnTSalR+mpilZ3SkR0we50j4N+ZBiWbSzIG/VZqj4mbXXwOsPgLs7rLmPDpo7EyTl9GezNvE6i/2F1ixycep+cvEbGtm8QZqnj/tDDj2qlARtizBqif9b02On5yky8PeooUXljkWwBHckmVBFtlgaIfPs+sHbxnHCGjAqiDwdqe9sZJ9zqurafHS9CFZE4DQzZpO7uMnzrdhr/roLVMFeYhqXkQlHL6ZIjpG42o+jvsTbpI9HdBBM529Pk2XgwnSNMMrs/2YevoTMv80g1NVOFr4zV9QSwMECgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAB3b3JkL19yZWxzL2Zvb3Rub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXT9Kjo3BAQAAkgYAABEAAAB3b3JkL2VuZG5vdGVzLnhtbM2U227jIBCGX8XiPsGOutXKitOLHla9q5rdB6AYx6jAIMD25u13fAjOtlWUNje9MaeZb/6ZMaxv/mqVtMJ5CaYg2TIliTAcSml2Bfnz+2Hxk9xs1l0uTGkgCJ+gvfF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAe4bfMtMyTCaff08AKg4cVOM0CLt2OauZeG7tAumVBvkglwx7Z6fUBAwVpnMknxCIK6l3yUdA0HDzcOXFHlzvgjRYmDBGpEwo1gPG1tHMaX6XhYX2AtKeSaLUisQXZ1WU9uHOsw2EGniO/HJ20GpWfJmbpGR3pEdHjHAn/xzwo0UyaOfCXSnNU3OzH5wCrtwC7u6w5vxw0dqbJy2iP5jWyjPgUa2rycWr+MjHbmlm8gZrnjzsDjr0oVIQtS7DqSf9bk6MXJ+nysLdo4IVljgVwBLdkWZBFNtjZ4fPk+sFbxjEAGrAqCLzcaW+sZJ/y6iounps+ImsCELpZ0+g+fqb5NuxVH71lqiD3o5hnUQmH76OY/CZbEU+n7QiLouMBHRTT6PRRqhxMkKYZHpjt27TT75/1h/pPVGCe+80/UEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9lbmRub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXU2fysqhAQAAcwUAABEAAAB3b3JkL3NldHRpbmdzLnhtbKWU3W7bMAyFX8XQfSK7WIvBqFt0K9b1YthFtwdgJdkWIlGCJNvL24+O47g/QJE0V5JB8TtHpMXr23/WZL0KUTusWLHOWaZQOKmxqdjfPz9WX1kWE6AE41BVbKsiu725HsqoUqJDMSMAxnLwomJtSr7kPIpWWYhrq0Vw0dVpLZzlrq61UHxwQfKLvMh3Ox+cUDES6DtgD5HtcfY9zXmFFKxdsJDoMzTcQth0fkV0D0k/a6PTltj51YxxFesClnvE6mBoTCknQ/tlzgjH6E4p9050VmHaKfKgDHlwGFvtl2t8lkbBdob0H12it4YdWlB8Oa8H9wEGWhbgMfbllGTN5PxjYpEf0ZERccg4xsJrzdmJBY2L8KdK86K4xeVpgIu3AN+c15yH4Dq/0PR5tEfcHFjjuz6BtW/yy6vF88w8teDpBVpRPjboAjwbckQty6jq2fhbs3HiSB29ge03EJuGaoFyl8bHkOoV3qH8LeVPBZKmWTaUPZiK1WCiYrsz05RYdk/TAJtPFpeMtgiWpF8NlF9OqjHUhRNKPkryRZMv8/LmP1BLAwQKAAAACAAUmildi4Y5xMUBAADGCAAAEQAAAHdvcmQvY29tbWVudHMueG1spdTdcuIgGAbgW3E4V5JYUzfTtCed7fR42wuggMI0/Ayg0btfUiVJl51OgkfqJN+Tl9fAw9NJNIsjNZYrWYN8lYEFlVgRLvc1eH/7vdyChXVIEtQoSWtwphY8PT60FVZCUOnswgPSVvhUA+acriC0mFGB7EpwbJRVO7fy90K123FMITGo9TYssvwOYoaMoyfQG/lsZAN/wW0MFQlQnsEij6n1bKqEXaoIukuCfKpI2qRJ/1lcmSYVsXSfJq1jaZsmRa+TwBGkNJX+4k4ZgZz/afZQIPN50EsPa+T4B2+4O3szKwODuPxMSOSnekGsyWzhHgpFaLMmQVE1OBhZXeeX/XwXvbrMXz/ChJmy/svIs8KHbjt/rRwa2vgulLSMa9vXmar5iywgx58WcRRNuK/V+cTt0ipDur6yr2/aKEyt9R0+X6ocwCnxr/2L5pL8ZzHPJvwjHdFPTInw/ZkhifBv4fDgpGpG5eYTD5AAFBFQYjrxwA/G9mpAPOzQzuETt0Zwyt7hZOSkhRkBljjCZilF6BV2s8ghhiwbi3ReqE3PncWoI72/bSO8GHXQg8Zv016HY62V8xaYlf+2ru1tYf4wpCmAj38BUEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9jb21tZW50cy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXWPtXtYdAQAAQwMAABIAAAB3b3JkL2ZvbnRUYWJsZS54bWyd0d1uwiAUB/BXIdwrtZ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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=5-der-wert-stabilen-geldes-922608" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 5. Der Wert stabilen Geldes (Preisstabilität, Inflation, Deflation)</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/19113/deflation/" target="_blank" rel="noopener">bpb.de – Deflation (Lexikon der Wirtschaft)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-4-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Deflation bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="0">
          <span>einen anhaltenden Rückgang des allgemeinen Preisniveaus.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="1">
          <span>eine einzelne Rabattaktion.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="2">
          <span>einen Anstieg der Geldmenge.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="3">
          <span>eine Erhöhung des Leitzinses.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Eine einzelne Preissenkung bei Polyphon (z. B. eine Rabattaktion) ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="0">
          <span>bereits eine volkswirtschaftliche Deflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="1">
          <span>noch keine Deflation im volkswirtschaftlichen Sinn.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="2">
          <span>identisch mit Hyperinflation.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="3">
          <span>ein geldpolitisches Instrument.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>In einer Deflationsspirale verschieben Verbraucher Käufe, weil sie...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="0">
          <span>weiter steigende Preise erwarten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="1">
          <span>weiter fallende Preise erwarten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="2">
          <span>keine Waren mehr benötigen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="3">
          <span>höhere Löhne erwarten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>In einer Deflation steigt tendenziell...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="0">
          <span>die reale Schuldenlast von Unternehmen und Haushalten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="1">
          <span>die nominale Schuldenlast automatisch.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="2">
          <span>der Goldpreis um das Zehnfache.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="3">
          <span>die Kaufkraft des Geldes automatisch auf null.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Warum ist eine Deflation geldpolitisch schwerer zu bekämpfen als eine Inflation?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-4" value="0">
          <span>Weil die Zentralbank die Zinsen nicht beliebig weit unter null senken kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-4" value="1">
          <span>Weil es gegen Deflation keinerlei Instrumente gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-4" value="2">
          <span>Weil Deflation gesetzlich verboten ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-4" value="3">
          <span>Weil Deflation nur online stattfindet.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Deshalb strebt das Eurosystem eine Inflationsrate von 2 % statt 0 % an, um...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="0">
          <span>einen 'Sicherheitsabstand' zur Deflation zu haben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="1">
          <span>die Staatsverschuldung zu erhöhen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="2">
          <span>die Aktienkurse zu senken.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="3">
          <span>die Arbeitslosigkeit zu erhöhen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Eine mögliche Ursache für Deflation ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="0">
          <span>ein starker Nachfragerückgang in einer Rezession.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="1">
          <span>eine sehr expansive Fiskalpolitik.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="2">
          <span>ein Anstieg der Rohstoffpreise.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="3">
          <span>eine hohe Inflationserwartung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Ein oft genanntes reales Beispiel für eine langanhaltende Deflation ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-7" value="0">
          <span>Deutschland in den 2000er-Jahren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-7" value="1">
          <span>Japan seit den 1990er-Jahren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-7" value="2">
          <span>die USA in den 1990er-Jahren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-7" value="3">
          <span>Frankreich im 21. Jahrhundert durchgehend.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-8" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">9</span>Welche Aussagen zur Deflationsspirale sind korrekt? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-8" value="0">
          <span>Sinkende Nachfrage kann zu weiter sinkenden Preisen führen.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-8" value="1">
          <span>Unternehmen können gezwungen sein, Investitionen zurückzufahren.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-8" value="2">
          <span>Beschäftigung kann in der Folge zurückgehen.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-8" value="3">
          <span>Eine Deflationsspirale beschleunigt automatisch das Wirtschaftswachstum.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Faule Kredite in Bankbilanzen können in einer Deflation zunehmen, weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="0">
          <span>Kreditnehmer real stärker belastet werden und eher zahlungsunfähig werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="1">
          <span>die Zentralbank die Banken dazu zwingt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="2">
          <span>Zinsen automatisch auf null fallen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="3">
          <span>Banken keine Kredite mehr vergeben dürfen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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  <section class="page" id="page-2-1" data-title="2.1 Aufbau und Aufgaben von ESZB und EZB, Stellung der Deutschen Bundesbank">
    <p class="kicker" data-i18n="tb.2">2. Geldpolitik</p>
    <h1 class="topic-title"><span class="topic-id">2.1</span><span data-i18n="t.2_1.t">Aufbau und Aufgaben von ESZB und EZB, Stellung der Deutschen Bundesbank</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_1.e">Die Geschäftsführung von Polyphon liest in den Wirtschaftsnachrichten, dass 'der EZB-Rat den Leitzins erneut angehoben hat' - und damit auch der Zins für den geplanten Kredit zur Finanzierung der zweiten Fertigungshalle steigen dürfte. Ein Auszubildender fragt verwirrt: 'Ist das jetzt die EZB, das Eurosystem oder die Bundesbank, die das entscheidet - und was ist da eigentlich der Unterschied?'</p>
    </div>

    
    <figure class="topic-image topic-graphic">
      <svg viewBox="0 0 620 300" role="img" aria-labelledby="eszbTitle">
        <title id="eszbTitle">Aufbau von ESZB, Eurosystem, EZB und Bundesbank</title>
        <rect x="30" y="20" width="560" height="255" fill="none" stroke="#7C5220" stroke-width="2" rx="6"/>
        <text x="50" y="45" font-family="IBM Plex Sans" font-size="15" fill="#8F631F" font-weight="600">ESZB (alle EU-Zentralbanken)</text>
        <rect x="55" y="60" width="510" height="190" fill="#EAF0EC" stroke="#3F5C52" stroke-width="2" rx="6"/>
        <text x="75" y="85" font-family="IBM Plex Sans" font-size="15" fill="#3F5C52" font-weight="600">Eurosystem (Euro-Länder)</text>
        <rect x="90" y="100" width="180" height="120" fill="#FAF6EE" stroke="#241812" stroke-width="1.5" rx="5"/>
        <text x="105" y="130" font-family="Fraunces" font-size="18" fill="#241812" font-weight="600">EZB</text>
        <text x="105" y="152" font-family="IBM Plex Sans" font-size="12" fill="#5B4C3E">EZB-Rat entscheidet</text>
        <text x="105" y="170" font-family="IBM Plex Sans" font-size="12" fill="#5B4C3E">über die gemeinsame</text>
        <text x="105" y="188" font-family="IBM Plex Sans" font-size="12" fill="#5B4C3E">Geldpolitik</text>
        <rect x="300" y="100" width="240" height="120" fill="#FAF6EE" stroke="#241812" stroke-width="1.5" rx="5"/>
        <text x="315" y="130" font-family="Fraunces" font-size="16" fill="#241812" font-weight="600">Nationale Zentralbanken</text>
        <text x="315" y="152" font-family="IBM Plex Sans" font-size="12" fill="#5B4C3E">z. B. Deutsche Bundesbank:</text>
        <text x="315" y="170" font-family="IBM Plex Sans" font-size="12" fill="#5B4C3E">Umsetzung vor Ort,</text>
        <text x="315" y="188" font-family="IBM Plex Sans" font-size="12" fill="#5B4C3E">Bargeld, Bankenaufsicht</text>
      </svg>
      <figcaption>ESZB, Eurosystem, EZB und Bundesbank im Überblick: Nur die Euro-Länder bilden das Eurosystem; der EZB-Rat trifft die gemeinsamen geldpolitischen Entscheidungen.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_1.i.0">Das Europäische System der Zentralbanken (ESZB) umfasst die Europäische Zentralbank (EZB) und die nationalen Zentralbanken aller EU-Mitgliedstaaten - auch derer, die den Euro (noch) nicht eingeführt haben. Das Eurosystem hingegen besteht nur aus der EZB und den nationalen Zentralbanken der Länder, die den Euro als Währung nutzen; es ist damit der geldpolitisch entscheidende Verbund innerhalb des ESZB.</p><p class="justify" data-i18n="t.2_1.i.1">Oberstes Entscheidungsgremium des Eurosystems ist der EZB-Rat, der in der Regel alle sechs Wochen über die Geldpolitik berät und die Leitzinsen festlegt. Er setzt sich aus den Mitgliedern des Direktoriums der EZB sowie den Präsidentinnen und Präsidenten der nationalen Zentralbanken der Euro-Länder zusammen.</p><p class="justify" data-i18n="t.2_1.i.2">Die Deutsche Bundesbank ist die nationale Zentralbank Deutschlands und Teil des Eurosystems. Sie setzt die gemeinsame Geldpolitik des Eurosystems in Deutschland um, sorgt für die Bargeldversorgung, überwacht Zahlungsverkehrssysteme und wirkt an der Bankenaufsicht mit. Geldpolitische Entscheidungen selbst trifft nicht mehr die Bundesbank allein, sondern der EZB-Rat für den gesamten Euroraum.</p><p class="justify" data-i18n="t.2_1.i.3">Die Unabhängigkeit des Eurosystems von Politik und Regierungen soll sicherstellen, dass geldpolitische Entscheidungen sich ausschließlich an der Preisstabilität orientieren und nicht kurzfristigen politischen Interessen folgen. Im Gegenzug ist das Eurosystem zu Transparenz und Rechenschaft verpflichtet, u. a. gegenüber dem Europäischen Parlament.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_1.a.0">Erstellt mithilfe des digitalen Lehrwerks der Bundesbank ein Schaubild, das ESZB, Eurosystem, EZB und Bundesbank sowie ihr Verhältnis zueinander übersichtlich darstellt.</li><li data-i18n="t.2_1.a.1">Erklärt schriftlich, welche Aufgaben die Deutsche Bundesbank heute noch eigenständig wahrnimmt und welche Entscheidungen beim EZB-Rat für den gesamten Euroraum liegen.</li><li data-i18n="t.2_1.a.2">Bereitet in Kleingruppen einen Kurzvortrag zu einem der folgenden Themen vor: Zusammensetzung des EZB-Rats, Aufgaben des Eurosystems, Bedeutung der Unabhängigkeit der Zentralbank. Präsentiert euren Vortrag mit passenden Medien vor der Klasse.</li><li data-i18n="t.2_1.a.3">Diskutiert: Warum könnte es für Polyphon (und andere Unternehmen) wichtig sein, dass geldpolitische Entscheidungen unabhängig von tagespolitischen Interessen getroffen werden?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_1.r">Schaubild + schriftliche Erklärung + Schülervortrag mit Medien</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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" download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=4-der-euro-und-das-eurosystem-922606" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 4. Der Euro und das Eurosystem</a></li><li><a href="https://www.ecb.europa.eu/ecb/orga/tasks/html/index.de.html" target="_blank" rel="noopener">EZB – Aufgaben des Eurosystems</a></li><li><a href="https://www.bundesbank.de/de/aufgaben" target="_blank" rel="noopener">Deutsche Bundesbank – Aufgaben</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-1-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Das ESZB umfasst...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="0">
          <span>nur die EZB.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="1">
          <span>die EZB und die nationalen Zentralbanken aller EU-Mitgliedstaaten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="2">
          <span>nur die Bundesbank.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="3">
          <span>nur die Zentralbanken der Euro-Länder.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Das Eurosystem umfasst...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="0">
          <span>die EZB und die nationalen Zentralbanken der Euro-Länder.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="1">
          <span>alle Banken weltweit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="2">
          <span>nur Geschäftsbanken.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="3">
          <span>nur die Bundesbank.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Oberstes geldpolitisches Entscheidungsgremium des Eurosystems ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="0">
          <span>der Bundestag.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="1">
          <span>der EZB-Rat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="2">
          <span>die Bundesbank allein.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="3">
          <span>die Weltbank.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Der EZB-Rat tagt zu geldpolitischen Sitzungen in der Regel...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="0">
          <span>täglich.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="1">
          <span>alle sechs Wochen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="2">
          <span>einmal im Jahr.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="3">
          <span>nur bei Krisen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Die Deutsche Bundesbank ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="0">
          <span>unabhängig vom Eurosystem.</span>
        </label>
        <label class="quiz-option">
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          <span>Teil des Eurosystems und nationale Zentralbank Deutschlands.</span>
        </label>
        <label class="quiz-option">
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          <span>eine private Geschäftsbank.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="3">
          <span>für die gesamte Geldpolitik der Eurozone allein zuständig.</span>
        </label></div>
        <div class="quiz-controls">
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        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Geldpolitische Leitzinsentscheidungen für den Euroraum trifft heute...</p>
        <div class="quiz-options">
        <label class="quiz-option">
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          <span>jede nationale Zentralbank einzeln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="1">
          <span>der EZB-Rat für den gesamten Euroraum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="2">
          <span>die Bundesregierung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="3">
          <span>die Deutsche Bundesbank allein.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-6" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">7</span>Welche Aufgaben nimmt die Deutsche Bundesbank weiterhin wahr? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
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          <span>Bargeldversorgung in Deutschland</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-1-6" value="1">
          <span>Überwachung von Zahlungsverkehrssystemen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-1-6" value="2">
          <span>Mitwirkung an der Bankenaufsicht</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-1-6" value="3">
          <span>Alleinige Festlegung der Euro-Leitzinsen</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Die Unabhängigkeit des Eurosystems von der Politik soll vor allem sicherstellen, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
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          <span>geldpolitische Entscheidungen sich an der Preisstabilität statt an kurzfristigen politischen Interessen orientieren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="1">
          <span>die EZB keine Rechenschaft ablegen muss.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="2">
          <span>nationale Regierungen die Zinsen direkt festlegen können.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="3">
          <span>die Geldpolitik jährlich neu gewählt wird.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Im Gegenzug für seine Unabhängigkeit ist das Eurosystem verpflichtet zu...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="0">
          <span>völliger Geheimhaltung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="1">
          <span>Transparenz und Rechenschaft, u. a. gegenüber dem Europäischen Parlament.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="2">
          <span>jährlichen Volksabstimmungen über die Zinshöhe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="3">
          <span>der Auflösung der nationalen Zentralbanken.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Warum ist die Unterscheidung zwischen ESZB und Eurosystem wichtig?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-9" value="0">
          <span>Weil nicht alle EU-Länder den Euro eingeführt haben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-9" value="1">
          <span>Weil es keinen Unterschied gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-9" value="2">
          <span>Weil das ESZB nur historisch existierte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-9" value="3">
          <span>Weil das Eurosystem größer als das ESZB ist.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
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      </div></div>
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  <section class="page" id="page-2-2" data-title="2.2 Geldpolitische Instrumente, Wirkungsweisen, Transmission, Grenzen der Geldpolitik">
    <p class="kicker" data-i18n="tb.2">2. Geldpolitik</p>
    <h1 class="topic-title"><span class="topic-id">2.2</span><span data-i18n="t.2_2.t">Geldpolitische Instrumente, Wirkungsweisen, Transmission, Grenzen der Geldpolitik</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_2.e">Der EZB-Rat beschließt, den Leitzins zu senken. In den Wirtschaftsnachrichten heißt es, dies solle 'die Kreditvergabe ankurbeln und die Konjunktur stützen'. Die Geschäftsführung von Polyphon fragt sich: Wie genau wirkt sich eine Leitzinsentscheidung der EZB in Frankfurt eigentlich auf den Kredit aus, den Polyphon bei seiner Hamburger Hausbank für die neue Fertigungshalle aufnehmen möchte - und warum dauert es, bis diese Wirkung ankommt?</p>
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    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_2.i.0">Der Europäischen Zentralbank stehen mehrere geldpolitische Instrumente zur Verfügung, um ihr vorrangiges Ziel der Preisstabilität zu erreichen. Zentral sind die Leitzinsen, zu denen sich Geschäftsbanken bei der Zentralbank refinanzieren bzw. dort Geld anlegen können (u. a. der Hauptrefinanzierungssatz und der Einlagesatz). Über Offenmarktgeschäfte (z. B. befristete Transaktionen, in Krisenzeiten auch Anleihekaufprogramme) steuert das Eurosystem zudem die Liquidität im Bankensystem. Die Mindestreservepflicht verlangt von Banken, einen bestimmten Anteil ihrer Einlagen bei der Zentralbank zu halten.</p><p class="justify" data-i18n="t.2_2.i.1">Die Wirkung dieser Instrumente auf die Gesamtwirtschaft erfolgt über den sogenannten Transmissionsmechanismus: Eine Leitzinsänderung wirkt zunächst auf die Zinsen am Geldmarkt, von dort auf die Kreditzinsen für Unternehmen und Haushalte (Zinskanal), auf Vermögenspreise (z. B. Aktien, Immobilien), auf den Wechselkurs sowie auf die Erwartungen der Marktteilnehmer. Erst über mehrere Zwischenschritte und mit zeitlicher Verzögerung (oft mehrere Quartale bis Jahre) wirkt sich eine geldpolitische Entscheidung auf Investitionen, Konsum, Beschäftigung und letztlich das Preisniveau aus.</p><p class="justify" data-i18n="t.2_2.i.2">Für Unternehmen wie Polyphon bedeutet dies konkret: Senkt die EZB den Leitzins, sinken tendenziell auch die Kreditzinsen der Hausbanken - ein Kredit für die neue Fertigungshalle würde günstiger. Der genaue Zeitpunkt und das Ausmaß dieser Weitergabe hängen jedoch von der jeweiligen Bank, der Wettbewerbssituation und weiteren Faktoren ab.</p><p class="justify" data-i18n="t.2_2.i.3">Die Geldpolitik stößt jedoch an Grenzen: Sie kann z. B. keine strukturellen Probleme einer Volkswirtschaft (etwa fehlende Fachkräfte oder Wettbewerbsfähigkeit einzelner Branchen) lösen, wirkt bei sehr niedrigen Zinsen (Nähe zur Nullzinsgrenze) nur noch eingeschränkt, und ihre Wirkung hängt stark vom Vertrauen der Marktteilnehmer in die Zentralbank ab. Auch regionale Unterschiede innerhalb der Eurozone erschweren eine einheitliche Geldpolitik, die für alle Mitgliedsländer passt.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_2.a.0">Erstellt mithilfe des digitalen Lehrwerks der Bundesbank eine Übersicht der wichtigsten geldpolitischen Instrumente (Leitzinsen, Offenmarktgeschäfte, Mindestreserve) mit einer kurzen Erklärung zu jedem Instrument.</li><li data-i18n="t.2_2.a.1">Stellt den Transmissionsmechanismus in einem Wirkungskettendiagramm dar und wendet ihn konkret auf das Beispiel des Polyphon-Kredits für die neue Fertigungshalle an.</li><li data-i18n="t.2_2.a.2">Simuliert in Kleingruppen eine Sitzung des EZB-Rates: Bereitet je eine Position (z. B. 'für Zinssenkung', 'für Zinserhöhung', 'für unveränderte Zinsen') mit Begründung anhand aktueller Wirtschaftsdaten vor und diskutiert im Rollenspiel.</li><li data-i18n="t.2_2.a.3">Erläutert schriftlich mindestens zwei Grenzen der Geldpolitik und diskutiert, warum die EZB nicht jedes wirtschaftliche Problem allein lösen kann.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_2.r">Übersicht + Wirkungskettendiagramm + Simulation einer EZB-Ratssitzung (Rollenspiel)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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u5FPWTPlU7vRD14/i4qsV7N+JGVVD/NtfjwQ06yw8WAZQv8CEAtyDdufO6Je/YtlF4L6x+lj453vk+uP0HUEsDBAoAAAAAABSaKV0AAAAAAAAAAAAAAAAGAAAAX3JlbHMvUEsDBAoAAAAIABSaKV0fo5KW5gAAAM4CAAALAAAAX3JlbHMvLnJlbHOtks9KAzEQh18lzL0721ZEpGkvUuhNpD5ASGZ3g80fJlOtb28oilbq2kOPmfzmyzdDFqtD2KlX4uJT1DBtWlAUbXI+9hqet+vJHayWiyfaGamJMvhcVG2JRcMgku8Rix0omNKkTLHedImDkXrkHrOxL6YnnLXtLfJPBpwy1cZp4I2bgtq+Z7qEnbrOW3pIdh8oypknfiUq2XBPouEtsUP3WW4qFvC8zexym78nxUBinBGDNjFNMtduFk/lW6i6PNZyOSbGhObXXA8dhKIjN65kch4zurmmkd0XSeGfFR0zX0p48jGXH1BLAwQKAAAACAAUmildoI6OpZoBAAA4CAAAEwAAAFtDb250ZW50X1R5cGVzXS54bWy1VstOwzAQ/JUoV9S4cEAIteXA4wgc4ANce5MaYq9lbwr8Pev0IQWaUqC5ZT0zOxPvRsrk6t3W2RJCNOim+WkxzjNwCrVx1TR/frobXeRXs8nTh4eYMdXFab4g8pdCRLUAK2OBHhwjJQYrictQCS/Vq6xAnI3H50KhI3A0otQjn01uoJRNTdn16jy1nubGJr53VZ7dvvPxKk6qxV7Fi4eupD34teYnydz6jiLV+xWVKTuKVO9XxGV1wvfYUfFZr0p6XxsliYli6fSXOYzWMygC1C0nLoyP3wwYjQc5fBWm+o/JsCyNAo2qsSwpcF42kdmg77hJxwQ1UXttD7yhwWj4j88bBu0DKoiRl9vWxRax0rjVzTzKQPfScm+R6GJLWb/uIDkifdQQdwdYYf+y3yyCwgAjNvYQyOzw44CPjEaRiMd8YdVEQnuYdUs9pjmkbdKgD7Ln1oNO2jV2DoGfdw97Cw8aokQkh9S3cVt40BA8kz0ZNuiwnx0Q8VPfh7dGB42g0CagJ8IGHXgbuJGc19C3DWt4E0K0vwKzT1BLAwQKAAAACAAUmildWHnbIpIAAADkAAAAEwAAAGRvY1Byb3BzL2N1c3RvbS54bWydzkEKwjAQheGrlNnbVBcipWk34tpFdR/SaRtoZkImLfb2RgQP4PLxw8drupdfig2jOCYNx7KCAsny4GjS8OhvhwsUkgwNZmFCDTsKdG1zjxwwJodSZIBEw5xSqJUSO6M3UuZMuYwcvUl5xknxODqLV7arR0rqVFVnZVdJ7A/hx8HXq7f0Lzmw/byTZ7+H7Kn2DVBLAwQKAAAACAAUmild4vyd2pMAAADmAAAAEAAAAGRvY1Byb3BzL2FwcC54bWydzkEKwjAQheGrhOxtqguR0rQbce2iug/JtA00MyETS3t7I4IHcPn44eO1/RYWsUJiT6jlsaqlALTkPE5aPobb4SIFZ4POLISg5Q4s+669J4qQsgcWBUDWcs45NkqxnSEYrkrGUkZKweQy06RoHL2FK9lXAMzqVNdnBVsGdOAO8QfKr9is+V/Ukf384+ewx+Kp7g1QSwMECgAAAAgAFJopXZyJyZHOAQAArQYAABIAAAB3b3JkL2Zvb3Rub3Rlcy54bWzVlM1O4zAQx18l8r11UgFaRU05gEDcEN19AOM4jYXtsWwnoW+/k8RNuiyqCj1xib9mfvOfmdjr23etklY4L8EUJFumJBGGQynNriB/fj8sfpHEB2ZKpsCIguyFJ7ebdZdXAMFAED5BgvF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAew90x0zJPIk7/TwMrDB5W4DQLuHQ7qpl7a+wC6ZYF+SqVDHtkpzcHDBSkcSaPiMUkqHfJR0FxOHi4c+KOLvfAGy1MGCJSJxRqAONraec0vkvDw/oAaU8l0WpFphZkV5f14N6xDocZeI78cnTSalR+mpilZ3SkR0we50j4N+ZBiWbSzIG/VZqj4mbXXwOsPgLs7rLmPDpo7EyTl9GezNvE6i/2F1ixycep+cvEbGtm8QZqnj/tDDj2qlARtizBqif9b02On5yky8PeooUXljkWwBHckmVBFtlgaIfPs+sHbxnHCGjAqiDwdqe9sZJ9zqurafHS9CFZE4DQzZpO7uMnzrdhr/roLVMFeYhqXkQlHL6ZIjpG42o+jvsTbpI9HdBBM529Pk2XgwnSNMMrs/2YevoTMv80g1NVOFr4zV9QSwMECgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAB3b3JkL19yZWxzL2Zvb3Rub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXT9Kjo3BAQAAkgYAABEAAAB3b3JkL2VuZG5vdGVzLnhtbM2U227jIBCGX8XiPsGOutXKitOLHla9q5rdB6AYx6jAIMD25u13fAjOtlWUNje9MaeZb/6ZMaxv/mqVtMJ5CaYg2TIliTAcSml2Bfnz+2Hxk9xs1l0uTGkgCJ+gvfF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAe4bfMtMyTCaff08AKg4cVOM0CLt2OauZeG7tAumVBvkglwx7Z6fUBAwVpnMknxCIK6l3yUdA0HDzcOXFHlzvgjRYmDBGpEwo1gPG1tHMaX6XhYX2AtKeSaLUisQXZ1WU9uHOsw2EGniO/HJ20GpWfJmbpGR3pEdHjHAn/xzwo0UyaOfCXSnNU3OzH5wCrtwC7u6w5vxw0dqbJy2iP5jWyjPgUa2rycWr+MjHbmlm8gZrnjzsDjr0oVIQtS7DqSf9bk6MXJ+nysLdo4IVljgVwBLdkWZBFNtjZ4fPk+sFbxjEAGrAqCLzcaW+sZJ/y6iounps+ImsCELpZ0+g+fqb5NuxVH71lqiD3o5hnUQmH76OY/CZbEU+n7QiLouMBHRTT6PRRqhxMkKYZHpjt27TT75/1h/pPVGCe+80/UEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9lbmRub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXU2fysqhAQAAcwUAABEAAAB3b3JkL3NldHRpbmdzLnhtbKWU3W7bMAyFX8XQfSK7WIvBqFt0K9b1YthFtwdgJdkWIlGCJNvL24+O47g/QJE0V5JB8TtHpMXr23/WZL0KUTusWLHOWaZQOKmxqdjfPz9WX1kWE6AE41BVbKsiu725HsqoUqJDMSMAxnLwomJtSr7kPIpWWYhrq0Vw0dVpLZzlrq61UHxwQfKLvMh3Ox+cUDES6DtgD5HtcfY9zXmFFKxdsJDoMzTcQth0fkV0D0k/a6PTltj51YxxFesClnvE6mBoTCknQ/tlzgjH6E4p9050VmHaKfKgDHlwGFvtl2t8lkbBdob0H12it4YdWlB8Oa8H9wEGWhbgMfbllGTN5PxjYpEf0ZERccg4xsJrzdmJBY2L8KdK86K4xeVpgIu3AN+c15yH4Dq/0PR5tEfcHFjjuz6BtW/yy6vF88w8teDpBVpRPjboAjwbckQty6jq2fhbs3HiSB29ge03EJuGaoFyl8bHkOoV3qH8LeVPBZKmWTaUPZiK1WCiYrsz05RYdk/TAJtPFpeMtgiWpF8NlF9OqjHUhRNKPkryRZMv8/LmP1BLAwQKAAAACAAUmildi4Y5xMUBAADGCAAAEQAAAHdvcmQvY29tbWVudHMueG1spdTdcuIgGAbgW3E4V5JYUzfTtCed7fR42wuggMI0/Ayg0btfUiVJl51OgkfqJN+Tl9fAw9NJNIsjNZYrWYN8lYEFlVgRLvc1eH/7vdyChXVIEtQoSWtwphY8PT60FVZCUOnswgPSVvhUA+acriC0mFGB7EpwbJRVO7fy90K123FMITGo9TYssvwOYoaMoyfQG/lsZAN/wW0MFQlQnsEij6n1bKqEXaoIukuCfKpI2qRJ/1lcmSYVsXSfJq1jaZsmRa+TwBGkNJX+4k4ZgZz/afZQIPN50EsPa+T4B2+4O3szKwODuPxMSOSnekGsyWzhHgpFaLMmQVE1OBhZXeeX/XwXvbrMXz/ChJmy/svIs8KHbjt/rRwa2vgulLSMa9vXmar5iywgx58WcRRNuK/V+cTt0ipDur6yr2/aKEyt9R0+X6ocwCnxr/2L5pL8ZzHPJvwjHdFPTInw/ZkhifBv4fDgpGpG5eYTD5AAFBFQYjrxwA/G9mpAPOzQzuETt0Zwyt7hZOSkhRkBljjCZilF6BV2s8ghhiwbi3ReqE3PncWoI72/bSO8GHXQg8Zv016HY62V8xaYlf+2ru1tYf4wpCmAj38BUEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9jb21tZW50cy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXWPtXtYdAQAAQwMAABIAAAB3b3JkL2ZvbnRUYWJsZS54bWyd0d1uwiAUB/BXIdwrtZ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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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" download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=6-die-geldpolitik-des-eurosystems-922610" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 6. Die Geldpolitik des Eurosystems</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-2-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Zu den zentralen geldpolitischen Instrumenten des Eurosystems zählen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="0">
          <span>Leitzinsen, Offenmarktgeschäfte und Mindestreserve.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="1">
          <span>nur Steuersätze.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="2">
          <span>nur Zölle.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="3">
          <span>nur staatliche Subventionen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Über Offenmarktgeschäfte steuert das Eurosystem vor allem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="0">
          <span>die Steuerpolitik der Mitgliedstaaten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="1">
          <span>die Liquidität im Bankensystem.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="2">
          <span>die Exportquoten einzelner Länder.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="3">
          <span>die Höhe der Mehrwertsteuer.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Die Mindestreservepflicht verlangt von Banken, dass sie...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="0">
          <span>einen bestimmten Anteil ihrer Einlagen bei der Zentralbank halten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="1">
          <span>keine Kredite mehr vergeben dürfen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="2">
          <span>alle Gewinne an den Staat abführen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="3">
          <span>nur noch Bargeld verwenden.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Der Transmissionsmechanismus beschreibt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="0">
          <span>die Übertragung von Aktien zwischen Börsen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="1">
          <span>wie sich geldpolitische Entscheidungen über mehrere Schritte auf die Gesamtwirtschaft auswirken.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="2">
          <span>die Bargeldherstellung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="3">
          <span>die Kommunikation zwischen Banken und Kunden per E-Mail.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Die Wirkung einer Leitzinsänderung auf Investitionen und Beschäftigung tritt meist ein...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="0">
          <span>sofort und ohne Verzögerung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="1">
          <span>erst nach mehreren Zwischenschritten und mit zeitlicher Verzögerung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="2">
          <span>nie.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="3">
          <span>nur am selben Tag der Entscheidung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Senkt die EZB den Leitzins, wird tendenziell...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="0">
          <span>ein Bankkredit für Polyphons neue Fertigungshalle teurer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="1">
          <span>ein Bankkredit für Polyphons neue Fertigungshalle günstiger.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="2">
          <span>der Kredit automatisch storniert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="3">
          <span>die Kreditvergabe gesetzlich verboten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-6" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">7</span>Über welche Kanäle kann der Transmissionsmechanismus wirken? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-2-6" value="0">
          <span>Zinskanal</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-2-6" value="1">
          <span>Vermögenspreise (z. B. Aktien, Immobilien)</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-2-6" value="2">
          <span>Wechselkurs</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-2-6" value="3">
          <span>Wetterlage</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Eine Grenze der Geldpolitik besteht darin, dass sie...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="0">
          <span>strukturelle Probleme wie fehlende Fachkräfte nicht direkt lösen kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="1">
          <span>jedes wirtschaftliche Problem sofort löst.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="2">
          <span>niemals wirkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="3">
          <span>nur in Deutschland gilt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Nahe der Nullzinsgrenze ist die Wirksamkeit klassischer Zinspolitik...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-8" value="0">
          <span>unbegrenzt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-8" value="1">
          <span>eingeschränkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-8" value="2">
          <span>stärker als sonst.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-8" value="3">
          <span>identisch mit hohen Zinsen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Eine einheitliche Geldpolitik für den gesamten Euroraum kann problematisch sein, weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-9" value="0">
          <span>alle Euro-Länder wirtschaftlich exakt identisch sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-9" value="1">
          <span>sich die wirtschaftliche Lage der Mitgliedsländer unterscheiden kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-9" value="2">
          <span>es nur ein Euro-Land gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-9" value="3">
          <span>die Geldpolitik jedes Jahr wechselt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
    <nav class="topic-pager" aria-label="Themen-Navigation">
      <a href="#page-2-1" class="pager-link pager-prev" data-target="page-2-1"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">2.1 <span data-i18n="t.2_1.t">Aufbau und Aufgaben von ESZB und EZB, Stellung der Deutschen Bundesbank</span></span></a>
      <a href="#page-2-3" class="pager-link pager-next" data-target="page-2-3"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">2.3 <span data-i18n="t.2_3.t">Aktuelle Probleme der Geldpolitik</span></span></a>
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  </section>

  <section class="page" id="page-2-3" data-title="2.3 Aktuelle Probleme der Geldpolitik">
    <p class="kicker" data-i18n="tb.2">2. Geldpolitik</p>
    <h1 class="topic-title"><span class="topic-id">2.3</span><span data-i18n="t.2_3.t">Aktuelle Probleme der Geldpolitik</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_3.e">Im Wirtschaftsteil einer großen Tageszeitung kritisiert ein Kommentator die aktuelle Geldpolitik der EZB scharf - einem anderen Artikel zufolge loben Ökonominnen und Ökonomen genau dieselbe Entscheidung als 'genau richtig'. Ein Auszubildender bei Polyphon ist verwirrt: 'Wie kann es sein, dass Fachleute die gleiche Entscheidung der EZB so unterschiedlich bewerten?'</p>
    </div>

    

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_3.i.0">Die Geldpolitik des Eurosystems steht immer wieder vor neuen, aktuellen Herausforderungen, die in der Fachwelt und Öffentlichkeit kontrovers diskutiert werden. Dazu zählen u. a. der richtige Zeitpunkt und das richtige Ausmaß von Zinsänderungen, der Umgang mit krisenbedingten Sondermaßnahmen (z. B. umfangreiche Anleihekaufprogramme in der Finanz- und Staatsschuldenkrise oder der Corona-Pandemie), die Frage der Verteilungswirkungen von Geldpolitik (wer profitiert, wer verliert bei niedrigen bzw. hohen Zinsen) sowie neue Entwicklungen wie Krypto-Assets oder der geplante digitale Euro.</p><p class="justify" data-i18n="t.2_3.i.1">Eine Herausforderung besteht darin, dass geldpolitische Entscheidungen für den gesamten, wirtschaftlich unterschiedlich entwickelten Euroraum einheitlich getroffen werden müssen - eine Zinsentscheidung, die für ein Land angemessen erscheint, kann für ein anderes Land zu niedrig oder zu hoch sein.</p><p class="justify" data-i18n="t.2_3.i.2">Zudem wird diskutiert, wie stark sich die Geldpolitik in ihrer Kommunikation und in ihren Zielen auch mit Themen wie Klimawandel oder sozialer Ungleichheit befassen sollte, ohne dabei ihr eigentliches Mandat - die Sicherung der Preisstabilität - zu gefährden.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_3.a.0">Recherchiert über euren Schülerzugang zum Handelsblatt (oder eine andere seriöse Wirtschaftszeitung) einen aktuellen Artikel zu einer geldpolitischen Debatte und fasst die zentralen Positionen schriftlich zusammen.</li><li data-i18n="t.2_3.a.1">Sucht zwei Kommentare/Artikel mit unterschiedlicher Bewertung derselben geldpolitischen Entscheidung und arbeitet heraus, worauf die unterschiedliche Einschätzung jeweils beruht (z. B. unterschiedliche wirtschaftspolitische Grundüberzeugungen, unterschiedliche betroffene Interessengruppen).</li><li data-i18n="t.2_3.a.2">Bezieht begründet Stellung: Sollte sich die EZB stärker auch um Themen wie Klimaschutz kümmern, oder sollte sie sich strikt auf die Preisstabilität beschränken?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_3.r">Schriftliche Artikelanalyse + begründete Stellungnahme</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=6-die-geldpolitik-des-eurosystems-922610" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 6. Die Geldpolitik des Eurosystems (Krisenbedingte Sondermaßnahmen)</a></li><li><a href="https://www.bundesbank.de/de/presse" target="_blank" rel="noopener">Deutsche Bundesbank – Presse</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-3-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Fachleute können dieselbe geldpolitische Entscheidung unterschiedlich bewerten, weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="0">
          <span>es nur eine 'richtige' Meinung geben kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="1">
          <span>unterschiedliche wirtschaftspolitische Grundüberzeugungen und Interessen eine Rolle spielen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="2">
          <span>die EZB ihre Entscheidungen geheim hält.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="3">
          <span>Ökonomen nie unterschiedlicher Meinung sind.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Krisenbedingte geldpolitische Sondermaßnahmen wurden u. a. eingesetzt in...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="0">
          <span>der Finanz- und Staatsschuldenkrise sowie der Corona-Pandemie.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="1">
          <span>ausschließlich im 19. Jahrhundert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="2">
          <span>nur in den USA.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="3">
          <span>nie im Euroraum.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Eine Herausforderung einheitlicher Geldpolitik für den Euroraum ist, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="0">
          <span>eine Zinsentscheidung für ein Land passend, für ein anderes zu niedrig oder zu hoch sein kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="1">
          <span>alle Euro-Länder identische Konjunkturzyklen haben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="2">
          <span>es keine wirtschaftlichen Unterschiede zwischen Euro-Ländern gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="3">
          <span>die EZB für jedes Land unterschiedliche Zinsen festlegt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Der digitale Euro soll...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="0">
          <span>Bargeld vollständig ersetzen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="1">
          <span>Zentralbankgeld auch in der digitalen Welt nutzbar machen, ohne Bargeld zu ersetzen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="2">
          <span>nur von Banken genutzt werden dürfen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="3">
          <span>eine private Kryptowährung sein.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Ein Diskussionspunkt aktueller Geldpolitik ist, inwieweit sich die EZB...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="0">
          <span>auch mit Themen wie Klimawandel befassen sollte, ohne ihr Mandat zu gefährden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="1">
          <span>ausschließlich um Fußballergebnisse kümmern sollte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="2">
          <span>nur noch mit Bargeldherstellung befassen sollte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="3">
          <span>komplett abgeschafft werden sollte.</span>
        </label></div>
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Ein seriöser Umgang mit widersprüchlichen Kommentaren zur Geldpolitik bedeutet, dass man...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="0">
          <span>nur einer Meinung unkritisch folgt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="1">
          <span>die jeweiligen Argumente und Interessen hinter den Positionen prüft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="2">
          <span>alle Zeitungsartikel ignoriert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="3">
          <span>nur der eigenen Vermutung vertraut.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Der Schülerzugang zu einer Wirtschaftszeitung wie dem Handelsblatt eignet sich besonders, um...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-6" value="0">
          <span>aktuelle geldpolitische Debatten mit Primärquellen zu verfolgen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-6" value="1">
          <span>nur Sportnachrichten zu lesen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-6" value="2">
          <span>Hausaufgaben zu vermeiden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-6" value="3">
          <span>private Nachrichten zu verschicken.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-7" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Aspekte gehören zu 'aktuellen Problemen' der Geldpolitik? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-3-7" value="0">
          <span>Zeitpunkt und Ausmaß von Zinsänderungen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-3-7" value="1">
          <span>Umgang mit krisenbedingten Sondermaßnahmen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-3-7" value="2">
          <span>Verteilungswirkungen der Geldpolitik</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-2-3-7" value="3">
          <span>Die Erfindung des ersten Münzgeldes in der Antike</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Warum ist eine kritische Quellenprüfung bei wirtschaftspolitischen Zeitungsartikeln wichtig?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-8" value="0">
          <span>Weil Artikel je nach politischer Ausrichtung unterschiedlich gewichten können.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-8" value="1">
          <span>Weil alle Zeitungen exakt dasselbe schreiben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-8" value="2">
          <span>Weil Zeitungsartikel nie Fakten enthalten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-8" value="3">
          <span>Weil nur amtliche Quellen existieren dürfen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Ein 'digitaler Euro' würde von wem herausgegeben?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-9" value="0">
          <span>von einer privaten Geschäftsbank.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-9" value="1">
          <span>vom Eurosystem als Zentralbankgeld.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-9" value="2">
          <span>von einer beliebigen Krypto-Börse.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-9" value="3">
          <span>von jedem Mitgliedstaat einzeln mit eigener Währung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      </div></div>
    </div>

    
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  <section class="page" id="page-3-1" data-title="3.1 Konjunkturverlauf, Erklärungsansätze, Konjunkturindikatoren, aktuelle Werte">
    <p class="kicker" data-i18n="tb.3">3. Wirtschaftspolitik und Stabilisierungsziele</p>
    <h1 class="topic-title"><span class="topic-id">3.1</span><span data-i18n="t.3_1.t">Konjunkturverlauf, Erklärungsansätze, Konjunkturindikatoren, aktuelle Werte</span></h1>

    
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      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.3_1.e">Die Auftragsbücher von Polyphon füllen sich in manchen Jahren rasant, in anderen bleiben Bestellungen aus, obwohl sich am Produkt selbst nichts geändert hat. Die Geschäftsführung fragt sich beim Blick auf die Absatzzahlen der letzten zehn Jahre: 'Gibt es hinter diesem Auf und Ab ein wiederkehrendes Muster - und woran könnten wir frühzeitig erkennen, ob ein Aufschwung oder ein Abschwung bevorsteht?'</p>
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    <figure class="topic-image">
      <img src="data:image/jpeg;base64,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" alt="Illustrierter Kreislauf mit den Phasen Aufschwung, Hochkonjunktur/Boom, Abschwung/Rezession und Tiefphase, dargestellt entlang eines Flusslaufs mit Baustellen, Fabriken und einer Notunterkunft." loading="lazy">
      <figcaption>Der Konjunkturzyklus als wiederkehrender Kreislauf aus Aufschwung, Boom, Abschwung und Tiefphase.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.3_1.i.0">Unter Konjunktur versteht man die wellenförmige Schwankung der gesamtwirtschaftlichen Aktivität um ihren langfristigen Wachstumstrend. Ein vollständiger Konjunkturzyklus durchläuft typischerweise die Phasen Aufschwung (Expansion), Hochkonjunktur (Boom), Abschwung (Rezession, bei zwei aufeinanderfolgenden schrumpfenden Quartalen) und Tiefstand (Depression), bevor ein neuer Aufschwung einsetzt.</p><p class="justify" data-i18n="t.3_1.i.1">Zur Erklärung von Konjunkturschwankungen existieren verschiedene theoretische Ansätze: Nachfrageorientierte Erklärungen (z. B. nach Keynes) sehen Schwankungen der gesamtwirtschaftlichen Nachfrage (Konsum, Investitionen) als Ursache; angebotsorientierte Erklärungen betonen Veränderungen bei Produktionskosten, Innovationen oder Produktionskapazitäten; monetäre Erklärungsansätze (z. B. nach Friedman) sehen Schwankungen in der Geldmenge und den Kreditbedingungen als treibende Kraft.</p><p class="justify" data-i18n="t.3_1.i.2">Zur Messung und Früherkennung der Konjunktur werden Konjunkturindikatoren genutzt: Frühindikatoren (z. B. Auftragseingänge, Geschäftsklimaindex des ifo-Instituts) deuten zukünftige Entwicklungen an, Präsenzindikatoren (z. B. Kapazitätsauslastung) beschreiben die aktuelle Lage, und Spätindikatoren (z. B. Arbeitslosenquote) reagieren erst verzögert auf konjunkturelle Veränderungen. Das Bruttoinlandsprodukt (BIP) ist die wichtigste Kennziffer zur rückblickenden Messung der gesamtwirtschaftlichen Entwicklung.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.3_1.a.0">Zeichnet einen idealtypischen Konjunkturzyklus mit seinen vier Phasen und ordnet jeder Phase ein typisches Merkmal für Auftragslage, Beschäftigung und Investitionsverhalten bei einem Unternehmen wie Polyphon zu.</li><li data-i18n="t.3_1.a.1">Recherchiert aktuelle Werte für mindestens zwei Konjunkturindikatoren (z. B. ifo-Geschäftsklimaindex, BIP-Wachstum, Arbeitslosenquote) und ordnet die deutsche Konjunktur aktuell einer der vier Phasen zu. Begründet eure Einschätzung.</li><li data-i18n="t.3_1.a.2">Vergleicht in Kurzform die nachfrageorientierte und die monetäre Erklärung von Konjunkturschwankungen und diskutiert, welcher Ansatz die Absatzschwankungen bei Polyphon eurer Meinung nach besser erklärt.</li><li data-i18n="t.3_1.a.3">Schaut euch ein Erklärvideo zum Konjunkturzyklus an und bewertet abschließend schriftlich, wie hilfreich dieses Format für euren eigenen Lernfortschritt war.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.3_1.r">Schaubild (Konjunkturzyklus) + Rechercheergebnis mit aktuellen Daten + schriftlicher Vergleich</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.ifo.de/umfragen/ifo-geschaeftsklimaindex" target="_blank" rel="noopener">ifo Institut – Geschäftsklimaindex</a></li><li><a href="https://www.destatis.de/DE/Themen/Wirtschaft/Konjunkturindikatoren/_inhalt.html" target="_blank" rel="noopener">Statistisches Bundesamt – Konjunkturindikatoren</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-3-1-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Konjunktur beschreibt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-0" value="0">
          <span>das langfristige Wirtschaftswachstum ohne Schwankungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-0" value="1">
          <span>die wellenförmige Schwankung der Wirtschaftsaktivität um ihren langfristigen Trend.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-0" value="2">
          <span>nur die Entwicklung einzelner Unternehmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-0" value="3">
          <span>die Geldmenge einer Volkswirtschaft.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Die vier klassischen Phasen des Konjunkturzyklus sind...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-1" value="0">
          <span>Aufschwung, Hochkonjunktur, Abschwung, Tiefstand.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-1" value="1">
          <span>Inflation, Deflation, Stagnation, Rezession.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-1" value="2">
          <span>Import, Export, Produktion, Konsum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-1" value="3">
          <span>Frühindikator, Präsenzindikator, Spätindikator, Trend.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Eine Rezession liegt laut gängiger Definition vor bei...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-2" value="0">
          <span>einem Quartal mit Wachstum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-2" value="1">
          <span>zwei aufeinanderfolgenden schrumpfenden Quartalen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-2" value="2">
          <span>einer Inflationsrate über 2 %.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-2" value="3">
          <span>einer Arbeitslosenquote von 0 %.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Nachfrageorientierte Erklärungsansätze für Konjunkturschwankungen gehen z. B. zurück auf...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-3" value="0">
          <span>Keynes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-3" value="1">
          <span>ausschließlich Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-3" value="2">
          <span>die Bundesbank allein.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-3" value="3">
          <span>das Statistische Bundesamt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Monetäre Erklärungsansätze für Konjunkturschwankungen betonen vor allem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-4" value="0">
          <span>Schwankungen der Geldmenge und Kreditbedingungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-4" value="1">
          <span>ausschließlich das Wetter.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-4" value="2">
          <span>staatliche Subventionen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-4" value="3">
          <span>internationale Sportereignisse.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Der ifo-Geschäftsklimaindex gilt als...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-5" value="0">
          <span>Spätindikator.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-5" value="1">
          <span>Frühindikator.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-5" value="2">
          <span>Zentralbankinstrument.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-5" value="3">
          <span>Steuersatz.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-6" data-correct="2" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Die Arbeitslosenquote gilt in der Regel als...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-6" value="0">
          <span>Frühindikator.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-6" value="1">
          <span>Präsenzindikator.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-6" value="2">
          <span>Spätindikator, der erst verzögert reagiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-6" value="3">
          <span>gar kein Konjunkturindikator.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-7" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Aussagen zu Konjunkturindikatoren sind korrekt? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-1-7" value="0">
          <span>Frühindikatoren deuten zukünftige Entwicklungen an.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-1-7" value="1">
          <span>Präsenzindikatoren beschreiben die aktuelle Lage.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-1-7" value="2">
          <span>Das BIP ist die wichtigste rückblickende Kennziffer.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-1-7" value="3">
          <span>Alle Indikatoren zeigen immer exakt dasselbe Ergebnis.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Für ein Unternehmen wie Polyphon zeigt sich eine Hochkonjunktur typischerweise durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-8" value="0">
          <span>stark rückläufige Auftragseingänge.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-8" value="1">
          <span>steigende Auftragseingänge und hohe Kapazitätsauslastung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-8" value="2">
          <span>dauerhaft leere Auftragsbücher.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-8" value="3">
          <span>eine sinkende Nachfrage nach Luxusgütern.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-1-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Die Kapazitätsauslastung eines Unternehmens gilt eher als...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-9" value="0">
          <span>Frühindikator.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-9" value="1">
          <span>Präsenzindikator (aktuelle Lage).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-9" value="2">
          <span>gesetzliches Zahlungsmittel.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-1-9" value="3">
          <span>geldpolitisches Instrument.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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  <section class="page" id="page-3-2" data-title="3.2 Ziele der Wirtschaftspolitik, magisches Viereck und Sechseck, Zielkonflikte, qualitatives und quantitatives Wachstum, Grenzen des Wachstums, Arten von Arbeitslosigkeit">
    <p class="kicker" data-i18n="tb.3">3. Wirtschaftspolitik und Stabilisierungsziele</p>
    <h1 class="topic-title"><span class="topic-id">3.2</span><span data-i18n="t.3_2.t">Ziele der Wirtschaftspolitik, magisches Viereck und Sechseck, Zielkonflikte, qualitatives und quantitatives Wachstum, Grenzen des Wachstums, Arten von Arbeitslosigkeit</span></h1>

    
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      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.3_2.e">In einer Podiumsdiskussion an der Schule sollen vier Gruppen die Wirtschaftspolitik der Bundesregierung bewerten: Eine Gruppe fordert vor allem niedrige Arbeitslosigkeit, eine andere stabile Preise, eine dritte ein hohes Wirtschaftswachstum und eine vierte einen ausgeglichenen Außenhandel. Schnell wird klar: Was die eine Gruppe fordert, erschwert offenbar das Ziel einer anderen Gruppe. Die Moderatorin fragt: 'Kann der Staat eigentlich alle diese Ziele gleichzeitig erreichen?'</p>
    </div>

    
    <figure class="topic-image topic-graphic">
      <svg viewBox="0 0 700 500" role="img" aria-labelledby="viereckTitle">
        <title id="viereckTitle">Das magische Viereck der Wirtschaftspolitik</title>
        <line x1="350" y1="40" x2="350" y2="460" stroke="#DED0B4" stroke-width="1.5"/>
        <line x1="140" y1="250" x2="560" y2="250" stroke="#DED0B4" stroke-width="1.5"/>
        <polygon points="350,90 510,250 350,410 190,250" fill="#A9702F" fill-opacity="0.28" stroke="#8F631F" stroke-width="2.5"/>
        <circle cx="350" cy="90" r="5" fill="#8F631F"/>
        <circle cx="510" cy="250" r="5" fill="#8F631F"/>
        <circle cx="350" cy="410" r="5" fill="#8F631F"/>
        <circle cx="190" cy="250" r="5" fill="#8F631F"/>
        <text x="350" y="60" text-anchor="middle" font-family="IBM Plex Sans" font-size="15.5" font-weight="600" fill="#241812">Preisniveaustabilität</text>
        <text x="530" y="245" text-anchor="start" font-family="IBM Plex Sans" font-size="15.5" font-weight="600" fill="#241812">Hoher Beschäftigungs-</text>
        <text x="530" y="264" text-anchor="start" font-family="IBM Plex Sans" font-size="15.5" font-weight="600" fill="#241812">stand</text>
        <text x="350" y="440" text-anchor="middle" font-family="IBM Plex Sans" font-size="15.5" font-weight="600" fill="#241812">Wirtschaftswachstum</text>
        <text x="170" y="245" text-anchor="end" font-family="IBM Plex Sans" font-size="15.5" font-weight="600" fill="#241812">Außenwirtschaftliches</text>
        <text x="170" y="264" text-anchor="end" font-family="IBM Plex Sans" font-size="15.5" font-weight="600" fill="#241812">Gleichgewicht</text>
      </svg>
      <figcaption>Das magische Viereck: Alle vier Ziele gleichzeitig vollständig zu erreichen, gelingt in der Praxis kaum – zwischen ihnen bestehen Zielkonflikte.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.3_2.i.0">Das 1967 im Stabilitäts- und Wachstumsgesetz (StWG) verankerte 'magische Viereck' benennt vier zentrale gesamtwirtschaftliche Ziele der Wirtschaftspolitik: Preisniveaustabilität, hoher Beschäftigungsstand, außenwirtschaftliches Gleichgewicht und stetiges und angemessenes Wirtschaftswachstum. Es heißt 'magisch', weil alle vier Ziele gleichzeitig nur schwer vollständig erreichbar sind - zwischen ihnen bestehen häufig Zielkonflikte (z. B. kann ein starkes Wachstum die Preisstabilität gefährden).</p><p class="justify" data-i18n="t.3_2.i.1">In neueren Diskussionen wird das magische Viereck oft um weitere Ziele zum 'magischen Sechseck' erweitert, etwa um eine gerechte Einkommens- und Vermögensverteilung sowie um den Schutz und die Verbesserung der Umwelt. Dies zeigt, dass sich wirtschaftspolitische Zielsysteme im Zeitverlauf an neue gesellschaftliche Herausforderungen anpassen.</p><p class="justify" data-i18n="t.3_2.i.2">Beim Wirtschaftswachstum unterscheidet man quantitatives Wachstum (reine Zunahme der produzierten Gütermenge, gemessen am BIP) von qualitativem Wachstum, das zusätzlich ökologische und soziale Aspekte berücksichtigt (z. B. Ressourcenschonung, Lebensqualität). Die Diskussion um 'Grenzen des Wachstums' verweist darauf, dass rein quantitatives Wachstum an ökologische Grenzen (endliche Ressourcen, Klimawandel) stößt.</p><p class="justify" data-i18n="t.3_2.i.3">Beim Beschäftigungsziel wird zwischen verschiedenen Arten von Arbeitslosigkeit unterschieden (konjunkturelle, strukturelle, saisonale, friktionelle Arbeitslosigkeit - vgl. Jahrgangsstufe 11), die jeweils unterschiedliche wirtschaftspolitische Antworten erfordern.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.3_2.a.0">Stellt das magische Viereck grafisch dar und erläutert an zwei Beispielen einen konkreten Zielkonflikt zwischen je zwei der vier Ziele - nutzt dafür, wo passend, das Beispiel Polyphon (z. B. Exportwachstum vs. außenwirtschaftliches Gleichgewicht).</li><li data-i18n="t.3_2.a.1">Erweitert das magische Viereck begründet zu einem magischen Sechseck und diskutiert, ob und warum die von euch ergänzten Ziele heute genauso wichtig sein sollten wie die vier klassischen Ziele.</li><li data-i18n="t.3_2.a.2">Bereitet eine Fishbowl-Diskussion zur Fragestellung 'Sollte Wirtschaftswachstum in Deutschland weiterhin oberste Priorität haben?' vor und führt sie durch (Innenkreis diskutiert, Außenkreis hört zu und kann Plätze tauschen).</li><li data-i18n="t.3_2.a.3">Recherchiert aktuelle Wirtschaftsdaten zu den Zielen des magischen Vierecks (Inflationsrate, Arbeitslosenquote, Außenhandelssaldo, BIP-Wachstum) für Deutschland und beurteilt, wie gut die vier Ziele aktuell gleichzeitig erreicht werden.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.3_2.r">Schaubild (magisches Viereck/Sechseck) + Fishbowl-Diskussion + aktuelle Datenrecherche</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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PD8k/exr0NYe/LSw4ODAYfXSdwUIZQyyX1Kb1Pna/FRE0cNMcH0U3OC86p64iP9Lkz/f39s5v/kLWznC427vqr8QOTOdj8dIomQ68kWRG5rJv09Tj0vnjjjGvWofjodcT/OFV8FMc91A9fRf2vP6eqH0bjHuqvL+TgDKfTHurjCzk5ILaH+tGFnJz4uk/Vji/k5IzCPlU7uRT1kz5VO70Q9eP4uKrFezfiRlVQ/zbX48ENOssPFgGUL/AhALcg3bnzuiXv2LZReC+sfpY+Od75Prj9B1BLAwQKAAAAAAAsmildAAAAAAAAAAAAAAAABgAAAF9yZWxzL1BLAwQKAAAACAAsmildH6OSluYAAADOAgAACwAAAF9yZWxzLy5yZWxzrZLPSgMxEIdfJcy9O9tWRKRpL1LoTaQ+QEhmd4PNHyZTrW9vKIpW6tpDj5n85ss3QxarQ9ipV+LiU9QwbVpQFG1yPvYanrfryR2slosn2hmpiTL4XFRtiUXDIJLvEYsdKJjSpEyx3nSJg5F65B6zsS+mJ5y17S3yTwacMtXGaeCNm4Lavme6hJ26zlt6SHYfKMqZJ34lKtlwT6LhLbFD91luKhbwvM3scpu/J8VAYpwRgzYxTTLXbhZP5VuoujzWcjkmxoTm11wPHYSiIzeuZHIeM7q5ppHdF0nhnxUdM19KePIxlx9QSwMECgAAAAgALJopXaCOjqWaAQAAOAgAABMAAABbQ29udGVudF9UeXBlc10ueG1stVbLTsMwEPyVKFfUuHBACLXlwOMIHOADXHuTGmKvZW8K/D3r9CEFmlKguWU9MzsT70bK5Ord1tkSQjTopvlpMc4zcAq1cdU0f366G13kV7PJ04eHmDHVxWm+IPKXQkS1ACtjgR4cIyUGK4nLUAkv1ausQJyNx+dCoSNwNKLUI59NbqCUTU3Z9eo8tZ7mxia+d1We3b7z8SpOqsVexYuHrqQ9+LXmJ8nc+o4i1fsVlSk7ilTvV8RldcL32FHxWa9Kel8bJYmJYun0lzmM1jMoAtQtJy6Mj98MGI0HOXwVpvqPybAsjQKNqrEsKXBeNpHZoO+4SccENVF7bQ+8ocFo+I/PGwbtAyqIkZfb1sUWsdK41c08ykD30nJvkehiS1m/7iA5In3UEHcHWGH/st8sgsIAIzb2EMjs8OOAj4xGkYjHfGHVREJ7mHVLPaY5pG3SoA+y59aDTto1dg6Bn3cPewsPGqJEJIfUt3FbeNAQPJM9GTbosJ8dEPFT34e3RgeNoNAmoCfCBh14G7iRnNfQtw1reBNCtL8Cs09QSwMECgAAAAgALJopXVh52yKSAAAA5AAAABMAAABkb2NQcm9wcy9jdXN0b20ueG1snc5BCsIwEIXhq5TZ21QXIqVpN+LaRXUf0mkbaGZCJi329kYED+Dy8cPHa7qXX4oNozgmDceyggLJ8uBo0vDob4cLFJIMDWZhQg07CnRtc48cMCaHUmSARMOcUqiVEjujN1LmTLmMHL1JecZJ8Tg6i1e2q0dK6lRVZ2VXSewP4cfB16u39C85sP28k2e/h+yp9g1QSwMECgAAAAgALJopXeL8ndqTAAAA5gAAABAAAABkb2NQcm9wcy9hcHAueG1snc5BCsIwEIXhq4TsbaoLkdK0G3HtoroPybQNNDMhE0t7eyOCB3D5+OHjtf0WFrFCYk+o5bGqpQC05DxOWj6G2+EiBWeDziyEoOUOLPuuvSeKkLIHFgVA1nLOOTZKsZ0hGK5KxlJGSsHkMtOkaBy9hSvZVwDM6lTXZwVbBnTgDvEHyq/YrPlf1JH9/OPnsMfiqe4NUEsDBAoAAAAIACyaKV2cicmRzgEAAK0GAAASAAAAd29yZC9mb290bm90ZXMueG1s1ZTNTuMwEMdfJfK9dVIBWkVNOYBA3BDdfQDjOI2F7bFsJ6Fvv5PETbosqgo9cYm/Zn7zn5nY69t3rZJWOC/BFCRbpiQRhkMpza4gf34/LH6RxAdmSqbAiILshSe3m3WXVwDBQBA+QYLxeWd5QeoQbE6p57XQzC+15A48VGHJQVOoKskF7cCVdJVm6TCzDrjwHsPdMdMyTyJO/08DKwweVuA0C7h0O6qZe2vsAumWBfkqlQx7ZKc3BwwUpHEmj4jFJKh3yUdBcTh4uHPiji73wBstTBgiUicUagDja2nnNL5Lw8P6AGlPJdFqRaYWZFeX9eDesQ6HGXiO/HJ00mpUfpqYpWd0pEdMHudI+DfmQYlm0syBv1Wao+Jm118DrD4C7O6y5jw6aOxMk5fRnszbxOov9hdYscnHqfnLxGxrZvEGap4/7Qw49qpQEbYswaon/W9Njp+cpMvD3qKFF5Y5FsAR3JJlQRbZYGiHz7PrB28ZxwhowKog8HanvbGSfc6rq2nx0vQhWROA0M2aTu7jJ863Ya/66C1TBXmIal5EJRy+mSI6RuNqPo77E26SPR3QQTOdvT5Nl4MJ0jTDK7P9mHr6EzL/NINTVTha+M1fUEsDBAoAAAAIACyaKV3Sd/y3bQAAAHsAAAAdAAAAd29yZC9fcmVscy9mb290bm90ZXMueG1sLnJlbHNNjEEOAiEMRa9CuneKLowxw8xuDmD0AA1WIA6FUGI8vixd/rz3/rx+824+3DQVcXCcLBgWX55JgoPHfTtcYF3mG+/Uh6ExVTUjEXUQe69XRPWRM+lUKssgr9Iy9TFbwEr+TYHxZO0Z2/8H4PIDUEsDBAoAAAAIACyaKV0/So6NwQEAAJIGAAARAAAAd29yZC9lbmRub3Rlcy54bWzNlNtu4yAQhl/F4j7BjrrVyorTix5Wvaua3QegGMeowCDA9ubtd3wIzrZVlDY3vTGnmW/+mTGsb/5qlbTCeQmmINkyJYkwHEppdgX58/th8ZPcbNZdLkxpIAifoL3xeWd5QeoQbE6p57XQzC+15A48VGHJQVOoKskF7cCVdJVm6TCzDrjwHuG3zLTMkwmn39PACoOHFTjNAi7djmrmXhu7QLplQb5IJcMe2en1AQMFaZzJJ8QiCupd8lHQNBw83DlxR5c74I0WJgwRqRMKNYDxtbRzGl+l4WF9gLSnkmi1IrEF2dVlPbhzrMNhBp4jvxydtBqVnyZm6Rkd6RHR4xwJ/8c8KNFMmjnwl0pzVNzsx+cAq7cAu7usOb8cNHamyctoj+Y1soz4FGtq8nFq/jIx25pZvIGa5487A469KFSELUuw6kn/W5OjFyfp8rC3aOCFZY4FcAS3ZFmQRTbY2eHz5PrBW8YxABqwKgi83GlvrGSf8uoqLp6bPiJrAhC6WdPoPn6m+TbsVR+9Zaog96OYZ1EJh++jmPwmWxFPp+0Ii6LjAR0U0+j0UaocTJCmGR6Y7du00++f9Yf6T1RgnvvNP1BLAwQKAAAACAAsmild0nf8t20AAAB7AAAAHAAAAHdvcmQvX3JlbHMvZW5kbm90ZXMueG1sLnJlbHNNjEEOAiEMRa9CuneKLowxw8xuDmD0AA1WIA6FUGI8vixd/rz3/rx+824+3DQVcXCcLBgWX55JgoPHfTtcYF3mG+/Uh6ExVTUjEXUQe69XRPWRM+lUKssgr9Iy9TFbwEr+TYHxZO0Z2/8H4PIDUEsDBAoAAAAIACyaKV1Nn8rKoQEAAHMFAAARAAAAd29yZC9zZXR0aW5ncy54bWyllN1u2zAMhV/F0H0iu1iLwahbdCvW9WLYRbcHYCXZFiJRgiTby9uPjuO4P0CRNFeSQfE7R6TF69t/1mS9ClE7rFixzlmmUDipsanY3z8/Vl9ZFhOgBONQVWyrIru9uR7KqFKiQzEjAMZy8KJibUq+5DyKVlmIa6tFcNHVaS2c5a6utVB8cEHyi7zIdzsfnFAxEug7YA+R7XH2Pc15hRSsXbCQ6DM03ELYdH5FdA9JP2uj05bY+dWMcRXrApZ7xOpgaEwpJ0P7Zc4Ix+hOKfdOdFZh2inyoAx5cBhb7ZdrfJZGwXaG9B9doreGHVpQfDmvB/cBBloW4DH25ZRkzeT8Y2KRH9GREXHIOMbCa83ZiQWNi/CnSvOiuMXlaYCLtwDfnNech+A6v9D0ebRH3BxY47s+gbVv8surxfPMPLXg6QVaUT426AI8G3JELcuo6tn4W7Nx4kgdvYHtNxCbhmqBcpfGx5DqFd6h/C3lTwWSplk2lD2YitVgomK7M9OUWHZP0wCbTxaXjLYIlqRfDZRfTqox1IUTSj5K8kWTL/Py5j9QSwMECgAAAAgALJopXYuGOcTFAQAAxggAABEAAAB3b3JkL2NvbW1lbnRzLnhtbKXU3XLiIBgG4FtxOFeSWFM307Qnne30eNsLoIDCNPwMoNG7X1IlSZedToJH6iTfk5fXwMPTSTSLIzWWK1mDfJWBBZVYES73NXh/+73cgoV1SBLUKElrcKYWPD0+tBVWQlDp7MID0lb4VAPmnK4gtJhRgexKcGyUVTu38vdCtdtxTCExqPU2LLL8DmKGjKMn0Bv5bGQDf8FtDBUJUJ7BIo+p9WyqhF2qCLpLgnyqSNqkSf9ZXJkmFbF0nyatY2mbJkWvk8ARpDSV/uJOGYGc/2n2UCDzedBLD2vk+AdvuDt7MysDg7j8TEjkp3pBrMls4R4KRWizJkFRNTgYWV3nl/18F726zF8/woSZsv7LyLPCh247f60cGtr4LpS0jGvb15mq+YssIMefFnEUTbiv1fnE7dIqQ7q+sq9v2ihMrfUdPl+qHMAp8a/9i+aS/Gcxzyb8Ix3RT0yJ8P2ZIYnwb+Hw4KRqRuXmEw+QABQRUGI68cAPxvZqQDzs0M7hE7dGcMre4WTkpIUZAZY4wmYpRegVdrPIIYYsG4t0XqhNz53FqCO9v20jvBh10IPGb9Neh2OtlfMWmJX/tq7tbWH+MKQpgI9/AVBLAwQKAAAACAAsmild0nf8t20AAAB7AAAAHAAAAHdvcmQvX3JlbHMvY29tbWVudHMueG1sLnJlbHNNjEEOAiEMRa9CuneKLowxw8xuDmD0AA1WIA6FUGI8vixd/rz3/rx+824+3DQVcXCcLBgWX55JgoPHfTtcYF3mG+/Uh6ExVTUjEXUQe69XRPWRM+lUKssgr9Iy9TFbwEr+TYHxZO0Z2/8H4PIDUEsDBAoAAAAIACyaKV1j7V7WHQEAAEMDAAASAAAAd29yZC9mb250VGFibGUueG1sndHdbsIgFAfwVyHcK7WZjWms3ixLdr89AAK1RA6n4eDUtx+ttmvijd0VEPL/5Xxs91dw7McEsugrvlpmnBmvUFt/rPj318diwxlF6bV06E3Fb4b4fre9lDX6SCylPZWgKt7E2JZCkGoMSFpia3z6rDGAjOkZjgJkOJ3bhUJoZbQH62y8iTzLCv5gwisK1rVV5h3VGYyPfV4E45KInhrb0qBdXtEuGHQbUBmi1DG4uwfS+pFZvT1BYFVAwjouUzOPinoqxVdZfwP3B6znAfkTUChznWdsHoZIyalj9TynGB2rJ87/ipkApKNuZin5MFfRZWWUjaRmKpp5Ra1H7gbdjECVn0ePQR5cktLWWVoc62F2n1x3sPsy2NACF7tfUEsDBAoAAAAIACyaKV3Sd/y3bQAAAHsAAAAdAAAAd29yZC9fcmVscy9mb250VGFibGUueG1sLnJlbHNNjEEOAiEMRa9CuneKLowxw8xuDmD0AA1WIA6FUGI8vixd/rz3/rx+824+3DQVcXCcLBgWX55JgoPHfTtcYF3mG+/Uh6ExVTUjEXUQe69XRPWRM+lUKssgr9Iy9TFbwEr+TYHxZO0Z2/8H4PIDUEsBAhQACgAAAAAALJopXQAAAAAAAAAAAAAAAAUAAAAAAAAAAAAQAAAAAAAAAHdvcmQvUEsBAhQACgAAAAAALJopXQAAAAAAAAAAAAAAAAsAAAAAAAAAAAAQAAAAIwAAAHdvcmQvX3JlbHMvUEsBAhQACgAAAAgALJopXcaaT2X6AAAAIQQAABwAAAAAAAAAAAAAAAAATAAAAHdvcmQvX3JlbHMvZG9jdW1lbnQueG1sLnJlbHNQSwECFAAKAAAACAAsmildHQSwRxkGAABBVAAAEQAAAAAAAAAAAAAAAACAAQAAd29yZC9kb2N1bWVudC54bWxQSwECFAAKAAAACAAsmildX3uqoBUDAAA5EQAADwAAAAAAAAAAAAAAAADIBwAAd29yZC9zdHlsZXMueG1sUEsBAhQACgAAAAAALJopXQAAAAAAAAAAAAAAAAkAAAAAAAAAAAAQAAAACgsAAGRvY1Byb3BzL1BLAQIUAAoAAAAIACyaKV3jFIx7NwEAAIMCAAARAAAAAAAAAAAAAAAAADELAABkb2NQcm9wcy9jb3JlLnhtbFBLAQIUAAoAAAAIACyaKV0eKelacAIAAGQMAAASAAAAAAAAAAAAAAAAAJcMAAB3b3JkL251bWJlcmluZy54bWxQSwECFAAKAAAAAAAsmildAAAAAAAAAAAAAAAABgAAAAAAAAAAABAAAAA3DwAAX3JlbHMvUEsBAhQACgAAAAgALJopXR+jkpbmAAAAzgIAAAsAAAAAAAAAAAAAAAAAWw8AAF9yZWxzLy5yZWxzUEsBAhQACgAAAAgALJopXaCOjqWaAQAAOAgAABMAAAAAAAAAAAAAAAAAahAAAFtDb250ZW50X1R5cGVzXS54bWxQSwECFAAKAAAACAAsmildWHnbIpIAAADkAAAAEwAAAAAAAAAAAAAAAAA1EgAAZG9jUHJvcHMvY3VzdG9tLnhtbFBLAQIUAAoAAAAIACyaKV3i/J3akwAAAOYAAAAQAAAAAAAAAAAAAAAAAPgSAABkb2NQcm9wcy9hcHAueG1sUEsBAhQACgAAAAgALJopXZyJyZHOAQAArQYAABIAAAAAAAAAAAAAAAAAuRMAAHdvcmQvZm9vdG5vdGVzLnhtbFBLAQIUAAoAAAAIACyaKV3Sd/y3bQAAAHsAAAAdAAAAAAAAAAAAAAAAALcVAAB3b3JkL19yZWxzL2Zvb3Rub3Rlcy54bWwucmVsc1BLAQIUAAoAAAAIACyaKV0/So6NwQEAAJIGAAARAAAAAAAAAAAAAAAAAF8WAAB3b3JkL2VuZG5vdGVzLnhtbFBLAQIUAAoAAAAIACyaKV3Sd/y3bQAAAHsAAAAcAAAAAAAAAAAAAAAAAE8YAAB3b3JkL19yZWxzL2VuZG5vdGVzLnhtbC5yZWxzUEsBAhQACgAAAAgALJopXU2fysqhAQAAcwUAABEAAAAAAAAAAAAAAAAA9hgAAHdvcmQvc2V0dGluZ3MueG1sUEsBAhQACgAAAAgALJopXYuGOcTFAQAAxggAABEAAAAAAAAAAAAAAAAAxhoAAHdvcmQvY29tbWVudHMueG1sUEsBAhQACgAAAAgALJopXdJ3/LdtAAAAewAAABwAAAAAAAAAAAAAAAAAuhwAAHdvcmQvX3JlbHMvY29tbWVudHMueG1sLnJlbHNQSwECFAAKAAAACAAsmildY+1e1h0BAABDAwAAEgAAAAAAAAAAAAAAAABhHQAAd29yZC9mb250VGFibGUueG1sUEsBAhQACgAAAAgALJopXdJ3/LdtAAAAewAAAB0AAAAAAAAAAAAAAAAArh4AAHdvcmQvX3JlbHMvZm9udFRhYmxlLnhtbC5yZWxzUEsFBgAAAAAWABYAfAUAAFYfAAAAAA==" download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/20711/stabilitaetsgesetz/" target="_blank" rel="noopener">bpb.de – Stabilitätsgesetz / Magisches Viereck (Lexikon der Wirtschaft)</a></li><li><a href="https://www.destatis.de/DE/Themen/Wirtschaft/Volkswirtschaftliche-Gesamtrechnungen-Inlandsprodukt/_inhalt.html" target="_blank" rel="noopener">Statistisches Bundesamt – Volkswirtschaftliche Gesamtrechnungen</a></li><li><a href="https://statistik.arbeitsagentur.de" target="_blank" rel="noopener">Bundesagentur für Arbeit – Arbeitsmarktstatistik</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-3-2-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Das 'magische Viereck' wurde gesetzlich verankert im Jahr...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-0" value="0">
          <span>1948.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-0" value="1">
          <span>1967 im Stabilitäts- und Wachstumsgesetz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-0" value="2">
          <span>1999 mit der Euro-Einführung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-0" value="3">
          <span>2008 in der Finanzkrise.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Die vier Ziele des magischen Vierecks sind...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-1" value="0">
          <span>Preisniveaustabilität, hoher Beschäftigungsstand, außenwirtschaftliches Gleichgewicht, stetiges Wirtschaftswachstum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-1" value="1">
          <span>Inflation, Deflation, Rezession, Boom.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-1" value="2">
          <span>Import, Export, Sparen, Investieren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-1" value="3">
          <span>EZB, ESZB, Bundesbank, Eurosystem.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Das Viereck heißt 'magisch', weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-2" value="0">
          <span>es sich um Zauberei handelt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-2" value="1">
          <span>alle vier Ziele gleichzeitig nur schwer vollständig erreichbar sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-2" value="2">
          <span>es nur in Deutschland gilt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-2" value="3">
          <span>es keine Zielkonflikte gibt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Das 'magische Sechseck' erweitert das Viereck typischerweise um...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-3" value="0">
          <span>gerechte Einkommensverteilung und Umweltschutz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-3" value="1">
          <span>noch mehr Wirtschaftswachstum als einziges Ziel.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-3" value="2">
          <span>zwei zusätzliche Zentralbanken.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-3" value="3">
          <span>zwei weitere Leitzinsen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Quantitatives Wachstum misst man vor allem an...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-4" value="0">
          <span>der reinen Zunahme des BIP.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-4" value="1">
          <span>der Lebensqualität allein.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-4" value="2">
          <span>dem CO2-Ausstoß allein.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-4" value="3">
          <span>der Anzahl der Zentralbanken.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Qualitatives Wachstum berücksichtigt zusätzlich zum BIP auch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-5" value="0">
          <span>nichts Zusätzliches.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-5" value="1">
          <span>ökologische und soziale Aspekte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-5" value="2">
          <span>nur den Aktienkurs.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-5" value="3">
          <span>nur die Exportquote.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>'Grenzen des Wachstums' verweisen darauf, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-6" value="0">
          <span>quantitatives Wachstum an ökologische Grenzen stößt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-6" value="1">
          <span>Wirtschaftswachstum grundsätzlich unmöglich ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-6" value="2">
          <span>der Staat Wachstum verbieten sollte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-6" value="3">
          <span>es keine Ressourcenknappheit gibt.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-7" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Arten von Arbeitslosigkeit werden unterschieden? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-2-7" value="0">
          <span>Konjunkturelle Arbeitslosigkeit</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-2-7" value="1">
          <span>Strukturelle Arbeitslosigkeit</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-2-7" value="2">
          <span>Saisonale Arbeitslosigkeit</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-2-7" value="3">
          <span>Digitale Arbeitslosigkeit</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Ein Zielkonflikt im magischen Viereck liegt z. B. vor, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-8" value="0">
          <span>starkes Wirtschaftswachstum die Preisstabilität gefährdet.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-8" value="1">
          <span>alle vier Ziele automatisch gleichzeitig erreicht werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-8" value="2">
          <span>es keine Wechselwirkung zwischen den Zielen gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-8" value="3">
          <span>der Staat nur ein einziges Ziel verfolgen darf.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-2-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Ein starkes Exportwachstum von Polyphon könnte in Konflikt geraten mit dem Ziel...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-9" value="0">
          <span>außenwirtschaftliches Gleichgewicht.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-9" value="1">
          <span>hoher Schokoladenkonsum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-9" value="2">
          <span>niedrige Übernachtungspreise.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-2-9" value="3">
          <span>viele Feiertage.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <a href="#page-3-1" class="pager-link pager-prev" data-target="page-3-1"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">3.1 <span data-i18n="t.3_1.t">Konjunkturverlauf, Erklärungsansätze, Konjunkturindikatoren, aktuelle Werte</span></span></a>
      <a href="#page-3-3" class="pager-link pager-next" data-target="page-3-3"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">3.3 <span data-i18n="t.3_3.t">Instrumente und Grenzen staatlicher Wirtschaftspolitik: Konjunktur-, Fiskal- und Finanzpolitik</span></span></a>
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  </section>

  <section class="page" id="page-3-3" data-title="3.3 Instrumente und Grenzen staatlicher Wirtschaftspolitik: Konjunktur-, Fiskal- und Finanzpolitik">
    <p class="kicker" data-i18n="tb.3">3. Wirtschaftspolitik und Stabilisierungsziele</p>
    <h1 class="topic-title"><span class="topic-id">3.3</span><span data-i18n="t.3_3.t">Instrumente und Grenzen staatlicher Wirtschaftspolitik: Konjunktur-, Fiskal- und Finanzpolitik</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.3_3.e">In einer Rezession bricht auch bei Polyphon der Absatz spürbar ein. In den Nachrichten kündigt die Bundesregierung ein 'Konjunkturprogramm' an: Steuererleichterungen für Unternehmen und zusätzliche staatliche Investitionen in Infrastruktur. Die Geschäftsführung fragt sich, ob und wie ihr das tatsächlich helfen könnte - und ob der Staat mit solchen Maßnahmen nicht auch Risiken eingeht.</p>
    </div>

    

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.3_3.i.0">Fiskalpolitik bezeichnet den gezielten Einsatz staatlicher Einnahmen (v. a. Steuern) und Ausgaben, um gesamtwirtschaftliche Ziele zu erreichen. In einer Rezession kann der Staat antizyklisch handeln, indem er zusätzliche Ausgaben tätigt oder Steuern senkt, um die Nachfrage zu stützen (expansive Fiskalpolitik); in einer Boomphase kann er umgekehrt Ausgaben kürzen oder Steuern erhöhen, um eine Überhitzung zu bremsen (kontraktive Fiskalpolitik).</p><p class="justify" data-i18n="t.3_3.i.1">Finanzpolitik im engeren Sinne befasst sich mit der Gestaltung des Staatshaushalts (Einnahmen, Ausgaben, Verschuldung) und ist eng mit der Fiskalpolitik verzahnt. Wichtige Instrumente sind u. a. öffentliche Investitionsprogramme, Steuersätze und -freibeträge sowie Transferzahlungen (z. B. Kurzarbeitergeld, das Beschäftigung in der Krise sichern soll).</p><p class="justify" data-i18n="t.3_3.i.2">Der staatlichen Wirtschaftspolitik sind jedoch Grenzen gesetzt: Maßnahmen wirken oft zeitverzögert (Erkenntnis-, Entscheidungs- und Wirkungsverzögerung), können zu einer steigenden Staatsverschuldung führen, unterliegen europäischen Vorgaben (z. B. den Verschuldungsgrenzen im Rahmen des Stabilitäts- und Wachstumspakts der EU) und bergen das Risiko von Fehlsteuerungen, wenn die konjunkturelle Lage falsch eingeschätzt wird.</p><p class="justify" data-i18n="t.3_3.i.3">Konjunkturpolitik im engeren Sinne bezeichnet den gezielten Einsatz von Fiskal- und Geldpolitik zur Glättung von Konjunkturschwankungen - sie ergänzt damit die in den vorherigen Lerninhalten behandelte Geldpolitik des Eurosystems um die staatliche, insbesondere nationale Handlungsebene.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.3_3.a.0">Erklärt anhand der Einstiegssituation, welche fiskalpolitischen Instrumente die Bundesregierung einsetzt und ob es sich um eine expansive oder kontraktive Fiskalpolitik handelt.</li><li data-i18n="t.3_3.a.1">Bereitet eine Podiumsdiskussion vor: Sollte der Staat in einer Rezession stärker durch zusätzliche Ausgaben oder eher durch Steuersenkungen gegensteuern? Berücksichtigt dabei auch die Auswirkungen auf die Staatsverschuldung.</li><li data-i18n="t.3_3.a.2">Erläutert schriftlich mindestens zwei Grenzen staatlicher Wirtschaftspolitik und erklärt, warum eine zeitlich verzögerte Wirkung wirtschaftspolitischer Maßnahmen problematisch sein kann.</li><li data-i18n="t.3_3.a.3">Recherchiert ein aktuelles Beispiel für ein staatliches Konjunkturprogramm in Deutschland oder der EU und stellt dessen Inhalte sowie die öffentliche Diskussion darüber kurz vor.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.3_3.r">Schriftliche Analyse + Podiumsdiskussion/Fishbowl + aktuelle Recherche</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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PD8k/exr0NYe/LSw4ODAYfXSdwUIZQyyX1Kb1Pna/FRE0cNMcH0U3OC86p64iP9Lkz/f39s5v/kLWznC427vqr8QOTOdj8dIomQ68kWRG5rJv09Tj0vnjjjGvWofjodcT/OFV8FMc91A9fRf2vP6eqH0bjHuqvL+TgDKfTHurjCzk5ILaH+tGFnJz4uk/Vji/k5IzCPlU7uRT1kz5VO70Q9eP4uKrFezfiRlVQ/zbX48ENOssPFgGUL/AhALcg3bnzuiXv2LZReC+sfpY+Od75Prj9B1BLAwQKAAAAAAAsmildAAAAAAAAAAAAAAAABgAAAF9yZWxzL1BLAwQKAAAACAAsmildH6OSluYAAADOAgAACwAAAF9yZWxzLy5yZWxzrZLPSgMxEIdfJcy9O9tWRKRpL1LoTaQ+QEhmd4PNHyZTrW9vKIpW6tpDj5n85ss3QxarQ9ipV+LiU9QwbVpQFG1yPvYanrfryR2slosn2hmpiTL4XFRtiUXDIJLvEYsdKJjSpEyx3nSJg5F65B6zsS+mJ5y17S3yTwacMtXGaeCNm4Lavme6hJ26zlt6SHYfKMqZJ34lKtlwT6LhLbFD91luKhbwvM3scpu/J8VAYpwRgzYxTTLXbhZP5VuoujzWcjkmxoTm11wPHYSiIzeuZHIeM7q5ppHdF0nhnxUdM19KePIxlx9QSwMECgAAAAgALJopXaCOjqWaAQAAOAgAABMAAABbQ29udGVudF9UeXBlc10ueG1stVbLTsMwEPyVKFfUuHBACLXlwOMIHOADXHuTGmKvZW8K/D3r9CEFmlKguWU9MzsT70bK5Ord1tkSQjTopvlpMc4zcAq1cdU0f366G13kV7PJ04eHmDHVxWm+IPKXQkS1ACtjgR4cIyUGK4nLUAkv1ausQJyNx+dCoSNwNKLUI59NbqCUTU3Z9eo8tZ7mxia+d1We3b7z8SpOqsVexYuHrqQ9+LXmJ8nc+o4i1fsVlSk7ilTvV8RldcL32FHxWa9Kel8bJYmJYun0lzmM1jMoAtQtJy6Mj98MGI0HOXwVpvqPybAsjQKNqrEsKXBeNpHZoO+4SccENVF7bQ+8ocFo+I/PGwbtAyqIkZfb1sUWsdK41c08ykD30nJvkehiS1m/7iA5In3UEHcHWGH/st8sgsIAIzb2EMjs8OOAj4xGkYjHfGHVREJ7mHVLPaY5pG3SoA+y59aDTto1dg6Bn3cPewsPGqJEJIfUt3FbeNAQPJM9GTbosJ8dEPFT34e3RgeNoNAmoCfCBh14G7iRnNfQtw1reBNCtL8Cs09QSwMECgAAAAgALJopXVh52yKSAAAA5AAAABMAAABkb2NQcm9wcy9jdXN0b20ueG1snc5BCsIwEIXhq5TZ21QXIqVpN+LaRXUf0mkbaGZCJi329kYED+Dy8cPHa7qXX4oNozgmDceyggLJ8uBo0vDob4cLFJIMDWZhQg07CnRtc48cMCaHUmSARMOcUqiVEjujN1LmTLmMHL1JecZJ8Tg6i1e2q0dK6lRVZ2VXSewP4cfB16u39C85sP28k2e/h+yp9g1QSwMECgAAAAgALJopXeL8ndqTAAAA5gAAABAAAABkb2NQcm9wcy9hcHAueG1snc5BCsIwEIXhq4TsbaoLkdK0G3HtoroPybQNNDMhE0t7eyOCB3D5+OHjtf0WFrFCYk+o5bGqpQC05DxOWj6G2+EiBWeDziyEoOUOLPuuvSeKkLIHFgVA1nLOOTZKsZ0hGK5KxlJGSsHkMtOkaBy9hSvZVwDM6lTXZwVbBnTgDvEHyq/YrPlf1JH9/OPnsMfiqe4NUEsDBAoAAAAIACyaKV2cicmRzgEAAK0GAAASAAAAd29yZC9mb290bm90ZXMueG1s1ZTNTuMwEMdfJfK9dVIBWkVNOYBA3BDdfQDjOI2F7bFsJ6Fvv5PETbosqgo9cYm/Zn7zn5nY69t3rZJWOC/BFCRbpiQRhkMpza4gf34/LH6RxAdmSqbAiILshSe3m3WXVwDBQBA+QYLxeWd5QeoQbE6p57XQzC+15A48VGHJQVOoKskF7cCVdJVm6TCzDrjwHsPdMdMyTyJO/08DKwweVuA0C7h0O6qZe2vsAumWBfkqlQx7ZKc3BwwUpHEmj4jFJKh3yUdBcTh4uHPiji73wBstTBgiUicUagDja2nnNL5Lw8P6AGlPJdFqRaYWZFeX9eDesQ6HGXiO/HJ00mpUfpqYpWd0pEdMHudI+DfmQYlm0syBv1Wao+Jm118DrD4C7O6y5jw6aOxMk5fRnszbxOov9hdYscnHqfnLxGxrZvEGap4/7Qw49qpQEbYswaon/W9Njp+cpMvD3qKFF5Y5FsAR3JJlQRbZYGiHz7PrB28ZxwhowKog8HanvbGSfc6rq2nx0vQhWROA0M2aTu7jJ863Ya/66C1TBXmIal5EJRy+mSI6RuNqPo77E26SPR3QQTOdvT5Nl4MJ0jTDK7P9mHr6EzL/NINTVTha+M1fUEsDBAoAAAAIACyaKV3Sd/y3bQAAAHsAAAAdAAAAd29yZC9fcmVscy9mb290bm90ZXMueG1sLnJlbHNNjEEOAiEMRa9CuneKLowxw8xuDmD0AA1WIA6FUGI8vixd/rz3/rx+824+3DQVcXCcLBgWX55JgoPHfTtcYF3mG+/Uh6ExVTUjEXUQe69XRPWRM+lUKssgr9Iy9TFbwEr+TYHxZO0Z2/8H4PIDUEsDBAoAAAAIACyaKV0/So6NwQEAAJIGAAARAAAAd29yZC9lbmRub3Rlcy54bWzNlNtu4yAQhl/F4j7BjrrVyorTix5Wvaua3QegGMeowCDA9ubtd3wIzrZVlDY3vTGnmW/+mTGsb/5qlbTCeQmmINkyJYkwHEppdgX58/th8ZPcbNZdLkxpIAifoL3xeWd5QeoQbE6p57XQzC+15A48VGHJQVOoKskF7cCVdJVm6TCzDrjwHuG3zLTMkwmn39PACoOHFTjNAi7djmrmXhu7QLplQb5IJcMe2en1AQMFaZzJJ8QiCupd8lHQNBw83DlxR5c74I0WJgwRqRMKNYDxtbRzGl+l4WF9gLSnkmi1IrEF2dVlPbhzrMNhBp4jvxydtBqVnyZm6Rkd6RHR4xwJ/8c8KNFMmjnwl0pzVNzsx+cAq7cAu7usOb8cNHamyctoj+Y1soz4FGtq8nFq/jIx25pZvIGa5487A469KFSELUuw6kn/W5OjFyfp8rC3aOCFZY4FcAS3ZFmQRTbY2eHz5PrBW8YxABqwKgi83GlvrGSf8uoqLp6bPiJrAhC6WdPoPn6m+TbsVR+9Zaog96OYZ1EJh++jmPwmWxFPp+0Ii6LjAR0U0+j0UaocTJCmGR6Y7du00++f9Yf6T1RgnvvNP1BLAwQKAAAACAAsmild0nf8t20AAAB7AAAAHAAAAHdvcmQvX3JlbHMvZW5kbm90ZXMueG1sLnJlbHNNjEEOAiEMRa9CuneKLowxw8xuDmD0AA1WIA6FUGI8vixd/rz3/rx+824+3DQVcXCcLBgWX55JgoPHfTtcYF3mG+/Uh6ExVTUjEXUQe69XRPWRM+lUKssgr9Iy9TFbwEr+TYHxZO0Z2/8H4PIDUEsDBAoAAAAIACyaKV1Nn8rKoQEAAHMFAAARAAAAd29yZC9zZXR0aW5ncy54bWyllN1u2zAMhV/F0H0iu1iLwahbdCvW9WLYRbcHYCXZFiJRgiTby9uPjuO4P0CRNFeSQfE7R6TF69t/1mS9ClE7rFixzlmmUDipsanY3z8/Vl9ZFhOgBONQVWyrIru9uR7KqFKiQzEjAMZy8KJibUq+5DyKVlmIa6tFcNHVaS2c5a6utVB8cEHyi7zIdzsfnFAxEug7YA+R7XH2Pc15hRSsXbCQ6DM03ELYdH5FdA9JP2uj05bY+dWMcRXrApZ7xOpgaEwpJ0P7Zc4Ix+hOKfdOdFZh2inyoAx5cBhb7ZdrfJZGwXaG9B9doreGHVpQfDmvB/cBBloW4DH25ZRkzeT8Y2KRH9GREXHIOMbCa83ZiQWNi/CnSvOiuMXlaYCLtwDfnNech+A6v9D0ebRH3BxY47s+gbVv8surxfPMPLXg6QVaUT426AI8G3JELcuo6tn4W7Nx4kgdvYHtNxCbhmqBcpfGx5DqFd6h/C3lTwWSplk2lD2YitVgomK7M9OUWHZP0wCbTxaXjLYIlqRfDZRfTqox1IUTSj5K8kWTL/Py5j9QSwMECgAAAAgALJopXYuGOcTFAQAAxggAABEAAAB3b3JkL2NvbW1lbnRzLnhtbKXU3XLiIBgG4FtxOFeSWFM307Qnne30eNsLoIDCNPwMoNG7X1IlSZedToJH6iTfk5fXwMPTSTSLIzWWK1mDfJWBBZVYES73NXh/+73cgoV1SBLUKElrcKYWPD0+tBVWQlDp7MID0lb4VAPmnK4gtJhRgexKcGyUVTu38vdCtdtxTCExqPU2LLL8DmKGjKMn0Bv5bGQDf8FtDBUJUJ7BIo+p9WyqhF2qCLpLgnyqSNqkSf9ZXJkmFbF0nyatY2mbJkWvk8ARpDSV/uJOGYGc/2n2UCDzedBLD2vk+AdvuDt7MysDg7j8TEjkp3pBrMls4R4KRWizJkFRNTgYWV3nl/18F726zF8/woSZsv7LyLPCh247f60cGtr4LpS0jGvb15mq+YssIMefFnEUTbiv1fnE7dIqQ7q+sq9v2ihMrfUdPl+qHMAp8a/9i+aS/Gcxzyb8Ix3RT0yJ8P2ZIYnwb+Hw4KRqRuXmEw+QABQRUGI68cAPxvZqQDzs0M7hE7dGcMre4WTkpIUZAZY4wmYpRegVdrPIIYYsG4t0XqhNz53FqCO9v20jvBh10IPGb9Neh2OtlfMWmJX/tq7tbWH+MKQpgI9/AVBLAwQKAAAACAAsmild0nf8t20AAAB7AAAAHAAAAHdvcmQvX3JlbHMvY29tbWVudHMueG1sLnJlbHNNjEEOAiEMRa9CuneKLowxw8xuDmD0AA1WIA6FUGI8vixd/rz3/rx+824+3DQVcXCcLBgWX55JgoPHfTtcYF3mG+/Uh6ExVTUjEXUQe69XRPWRM+lUKssgr9Iy9TFbwEr+TYHxZO0Z2/8H4PIDUEsDBAoAAAAIACyaKV1j7V7WHQEAAEMDAAASAAAAd29yZC9mb250VGFibGUueG1sndHdbsIgFAfwVyHcK7WZjWms3ixLdr89AAK1RA6n4eDUtx+ttmvijd0VEPL/5Xxs91dw7McEsugrvlpmnBmvUFt/rPj318diwxlF6bV06E3Fb4b4fre9lDX6SCylPZWgKt7E2JZCkGoMSFpia3z6rDGAjOkZjgJkOJ3bhUJoZbQH62y8iTzLCv5gwisK1rVV5h3VGYyPfV4E45KInhrb0qBdXtEuGHQbUBmi1DG4uwfS+pFZvT1BYFVAwjouUzOPinoqxVdZfwP3B6znAfkTUChznWdsHoZIyalj9TynGB2rJ87/ipkApKNuZin5MFfRZWWUjaRmKpp5Ra1H7gbdjECVn0ePQR5cktLWWVoc62F2n1x3sPsy2NACF7tfUEsDBAoAAAAIACyaKV3Sd/y3bQAAAHsAAAAdAAAAd29yZC9fcmVscy9mb250VGFibGUueG1sLnJlbHNNjEEOAiEMRa9CuneKLowxw8xuDmD0AA1WIA6FUGI8vixd/rz3/rx+824+3DQVcXCcLBgWX55JgoPHfTtcYF3mG+/Uh6ExVTUjEXUQe69XRPWRM+lUKssgr9Iy9TFbwEr+TYHxZO0Z2/8H4PIDUEsBAhQACgAAAAAALJopXQAAAAAAAAAAAAAAAAUAAAAAAAAAAAAQAAAAAAAAAHdvcmQvUEsBAhQACgAAAAAALJopXQAAAAAAAAAAAAAAAAsAAAAAAAAAAAAQAAAAIwAAAHdvcmQvX3JlbHMvUEsBAhQACgAAAAgALJopXcaaT2X6AAAAIQQAABwAAAAAAAAAAAAAAAAATAAAAHdvcmQvX3JlbHMvZG9jdW1lbnQueG1sLnJlbHNQSwECFAAKAAAACAAsmildHQSwRxkGAABBVAAAEQAAAAAAAAAAAAAAAACAAQAAd29yZC9kb2N1bWVudC54bWxQSwECFAAKAAAACAAsmildX3uqoBUDAAA5EQAADwAAAAAAAAAAAAAAAADIBwAAd29yZC9zdHlsZXMueG1sUEsBAhQACgAAAAAALJopXQAAAAAAAAAAAAAAAAkAAAAAAAAAAAAQAAAACgsAAGRvY1Byb3BzL1BLAQIUAAoAAAAIACyaKV3jFIx7NwEAAIMCAAARAAAAAAAAAAAAAAAAADELAABkb2NQcm9wcy9jb3JlLnhtbFBLAQIUAAoAAAAIACyaKV0eKelacAIAAGQMAAASAAAAAAAAAAAAAAAAAJcMAAB3b3JkL251bWJlcmluZy54bWxQSwECFAAKAAAAAAAsmildAAAAAAAAAAAAAAAABgAAAAAAAAAAABAAAAA3DwAAX3JlbHMvUEsBAhQACgAAAAgALJopXR+jkpbmAAAAzgIAAAsAAAAAAAAAAAAAAAAAWw8AAF9yZWxzLy5yZWxzUEsBAhQACgAAAAgALJopXaCOjqWaAQAAOAgAABMAAAAAAAAAAAAAAAAAahAAAFtDb250ZW50X1R5cGVzXS54bWxQSwECFAAKAAAACAAsmildWHnbIpIAAADkAAAAEwAAAAAAAAAAAAAAAAA1EgAAZG9jUHJvcHMvY3VzdG9tLnhtbFBLAQIUAAoAAAAIACyaKV3i/J3akwAAAOYAAAAQAAAAAAAAAAAAAAAAAPgSAABkb2NQcm9wcy9hcHAueG1sUEsBAhQACgAAAAgALJopXZyJyZHOAQAArQYAABIAAAAAAAAAAAAAAAAAuRMAAHdvcmQvZm9vdG5vdGVzLnhtbFBLAQIUAAoAAAAIACyaKV3Sd/y3bQAAAHsAAAAdAAAAAAAAAAAAAAAAALcVAAB3b3JkL19yZWxzL2Zvb3Rub3Rlcy54bWwucmVsc1BLAQIUAAoAAAAIACyaKV0/So6NwQEAAJIGAAARAAAAAAAAAAAAAAAAAF8WAAB3b3JkL2VuZG5vdGVzLnhtbFBLAQIUAAoAAAAIACyaKV3Sd/y3bQAAAHsAAAAcAAAAAAAAAAAAAAAAAE8YAAB3b3JkL19yZWxzL2VuZG5vdGVzLnhtbC5yZWxzUEsBAhQACgAAAAgALJopXU2fysqhAQAAcwUAABEAAAAAAAAAAAAAAAAA9hgAAHdvcmQvc2V0dGluZ3MueG1sUEsBAhQACgAAAAgALJopXYuGOcTFAQAAxggAABEAAAAAAAAAAAAAAAAAxhoAAHdvcmQvY29tbWVudHMueG1sUEsBAhQACgAAAAgALJopXdJ3/LdtAAAAewAAABwAAAAAAAAAAAAAAAAAuhwAAHdvcmQvX3JlbHMvY29tbWVudHMueG1sLnJlbHNQSwECFAAKAAAACAAsmildY+1e1h0BAABDAwAAEgAAAAAAAAAAAAAAAABhHQAAd29yZC9mb250VGFibGUueG1sUEsBAhQACgAAAAgALJopXdJ3/LdtAAAAewAAAB0AAAAAAAAAAAAAAAAArh4AAHdvcmQvX3JlbHMvZm9udFRhYmxlLnhtbC5yZWxzUEsFBgAAAAAWABYAfAUAAFYfAAAAAA==" download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bundesfinanzministerium.de" target="_blank" rel="noopener">Bundesministerium der Finanzen – Fiskalpolitik</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/19346/fiskalpolitik/" target="_blank" rel="noopener">bpb.de – Fiskalpolitik (Lexikon der Wirtschaft)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 11 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-3-3-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Fiskalpolitik bezeichnet den gezielten Einsatz von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-0" value="0">
          <span>Leitzinsen und Mindestreserve.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-0" value="1">
          <span>staatlichen Einnahmen und Ausgaben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-0" value="2">
          <span>privaten Ersparnissen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-0" value="3">
          <span>Unternehmensgewinnen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-3-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Antizyklische Fiskalpolitik in einer Rezession bedeutet z. B....</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-1" value="0">
          <span>zusätzliche staatliche Ausgaben oder Steuersenkungen zur Stützung der Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-1" value="1">
          <span>Steuererhöhungen und Ausgabenkürzungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-1" value="2">
          <span>vollständige Abschaffung des Staatshaushalts.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-1" value="3">
          <span>eine Erhöhung der Leitzinsen durch den Staat.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-3-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Kontraktive Fiskalpolitik wird typischerweise eingesetzt, um...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-2" value="0">
          <span>eine Rezession zu verstärken.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-2" value="1">
          <span>eine konjunkturelle Überhitzung zu bremsen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-2" value="2">
          <span>die Inflation zu erhöhen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-2" value="3">
          <span>die Arbeitslosigkeit zu erhöhen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-3-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Kurzarbeitergeld ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-3" value="0">
          <span>ein geldpolitisches Instrument der EZB.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-3" value="1">
          <span>eine finanzpolitische Transferzahlung zur Beschäftigungssicherung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-3" value="2">
          <span>eine Steuer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-3" value="3">
          <span>ein Instrument der Mindestreservepolitik.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-3-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Der Stabilitäts- und Wachstumspakt der EU setzt u. a. Grenzen für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-4" value="0">
          <span>die Leitzinsen der EZB.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-4" value="1">
          <span>die Staatsverschuldung der Mitgliedstaaten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-4" value="2">
          <span>die Wechselkurse aller Weltwährungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-3-4" value="3">
          <span>die Bargeldmenge in Umlauf.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-3-5" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">6</span>Welche Verzögerungen erschweren eine wirksame staatliche Wirtschaftspolitik? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-3-5" value="0">
          <span>Erkenntnisverzögerung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-3-5" value="1">
          <span>Entscheidungsverzögerung</span>
        </label>
        <label class="quiz-option">
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          <span>Wirkungsverzögerung</span>
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          <span>Sofortige und verzögerungsfreie Wirkung</span>
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      <div class="quiz-item" id="quiz-3-3-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Konjunkturpolitik im engeren Sinne bezeichnet...</p>
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          <span>den gezielten Einsatz von Fiskal- und Geldpolitik zur Glättung von Konjunkturschwankungen.</span>
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          <span>ausschließlich die Geldpolitik der EZB.</span>
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          <span>nur die Steuerpolitik.</span>
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          <span>die private Vermögensplanung von Unternehmen.</span>
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      <div class="quiz-item" id="quiz-3-3-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Ein Risiko staatlicher Konjunkturprogramme besteht darin, dass sie...</p>
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          <span>die Staatsverschuldung erhöhen können.</span>
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          <span>niemals Wirkung zeigen.</span>
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          <span>ausschließlich der Zentralbank schaden.</span>
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          <span>automatisch verboten sind.</span>
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      <div class="quiz-item" id="quiz-3-3-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Investitionsprogramme des Staates sind ein Instrument der...</p>
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          <span>Geldpolitik.</span>
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          <span>Fiskalpolitik.</span>
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          <span>Währungspolitik der EZB.</span>
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          <span>Mindestreservepolitik.</span>
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        <p class="quiz-question"><span class="quiz-number">10</span>Die 'Finanzpolitik im engeren Sinne' befasst sich besonders mit...</p>
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          <span>der Gestaltung des Staatshaushalts (Einnahmen, Ausgaben, Verschuldung).</span>
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          <span>der Festlegung der Euro-Leitzinsen.</span>
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          <span>der Mindestreservepflicht der Banken.</span>
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          <span>der Bargeldherstellung.</span>
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      <div class="quiz-item" id="quiz-3-3-10" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">11</span>Eine falsche Einschätzung der konjunkturellen Lage durch die Politik kann zu ... führen.</p>
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          <span>einer optimalen Wirtschaftspolitik ohne Risiken.</span>
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          <span>wirtschaftspolitischen Fehlsteuerungen.</span>
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          <span>einer automatischen Preisstabilität.</span>
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          <span>der Abschaffung der Fiskalpolitik.</span>
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  <section class="page" id="page-3-4" data-title="3.4 Parallelpolitik, antizyklische Fiskalpolitik, Keynes und Friedman, Verstetigungspolitik">
    <p class="kicker" data-i18n="tb.3">3. Wirtschaftspolitik und Stabilisierungsziele</p>
    <h1 class="topic-title"><span class="topic-id">3.4</span><span data-i18n="t.3_4.t">Parallelpolitik, antizyklische Fiskalpolitik, Keynes und Friedman, Verstetigungspolitik</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.3_4.e">Im Wirtschaftsunterricht geraten zwei Gruppen in eine hitzige Debatte: Die eine Gruppe argumentiert, der Staat müsse in der Krise entschlossen mit zusätzlichen Ausgaben gegensteuern ('Der Staat muss handeln!'), die andere hält dagegen, der Staat solle sich möglichst heraushalten und stattdessen die Geldpolitik wirken lassen ('Der Markt regelt das langfristig selbst, der Staat sollte nur verlässliche Rahmenbedingungen setzen'). Beide berufen sich auf berühmte Ökonomen - offenbar auf sehr unterschiedliche.</p>
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      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.3_4.i.0">John Maynard Keynes (1883-1946) vertrat die Auffassung, dass Märkte sich nicht immer von selbst zu einem Gleichgewicht mit Vollbeschäftigung einpendeln und dass der Staat in Krisenzeiten aktiv durch zusätzliche Nachfrage (v. a. staatliche Ausgaben) gegensteuern sollte, um eine Rezession zu überwinden ('deficit spending'). Keynesianische Wirtschaftspolitik ist damit typischerweise antizyklisch und nachfrageorientiert.</p><p class="justify" data-i18n="t.3_4.i.1">Milton Friedman (1912-2006) und der Monetarismus vertraten dagegen die Auffassung, dass Märkte sich langfristig weitgehend selbst regulieren und dass eine zu aktive, diskretionäre staatliche Konjunktursteuerung eher schadet als nützt (u. a. wegen Zeitverzögerungen und der Gefahr von Fehlsteuerungen). Stattdessen plädierte Friedman für eine regelgebundene, verstetigte Geldmengenpolitik mit einem stabilen, moderaten Geldmengenwachstum statt kurzfristigem Gegensteuern.</p><p class="justify" data-i18n="t.3_4.i.2">Verstetigungspolitik bezeichnet allgemein den Versuch, konjunkturelle Schwankungen durch eine antizyklische Fiskal- und/oder Geldpolitik zu glätten, statt sie zu verstärken. Eine sogenannte Parallelpolitik läge hingegen vor, wenn der Staat prozyklisch handelt - also z. B. in einem Boom zusätzlich Geld ausgibt und damit die Konjunkturschwankung eher verstärkt statt dämpft (häufig kritisiert, da wirtschaftspolitisch kontraproduktiv).</p><p class="justify" data-i18n="t.3_4.i.3">Die Debatte zwischen keynesianischen und monetaristischen bzw. angebotsorientierten Ansätzen prägt bis heute wirtschaftspolitische Diskussionen - reale Wirtschaftspolitik kombiniert in der Praxis häufig Elemente beider Denkschulen, je nach konjunktureller Lage und politischer Grundüberzeugung.</p>
      
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    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.3_4.a.0">Stellt die Grundpositionen von Keynes und Friedman in einer Vergleichstabelle gegenüber (Rolle des Staates, bevorzugtes Instrument, Menschenbild/Marktverständnis).</li><li data-i18n="t.3_4.a.1">Erklärt den Unterschied zwischen antizyklischer Verstetigungspolitik und prozyklischer Parallelpolitik anhand je eines selbst konstruierten Beispiels.</li><li data-i18n="t.3_4.a.2">Bereitet in zwei Gruppen jeweils ein Statement aus Sicht von Keynes bzw. Friedman zur Frage vor, wie der Staat auf die Absatzkrise bei Polyphon aus der Einstiegssituation von Lerninhalt 3.3 reagieren sollte, und tragt eine kurze Debatte vor der Klasse aus.</li><li data-i18n="t.3_4.a.3">Erstellt in Gruppen einen Schülervortrag zu einer historischen wirtschaftspolitischen Situation (z. B. New Deal in den USA, deutsche Wirtschaftspolitik der 1970er-Jahre), in der keynesianische oder monetaristische Ansätze eine wichtige Rolle spielten.</li></ol>
      
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    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.3_4.r">Vergleichstabelle + Debatte (Rollenspiel) + Schülervortrag</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a>, <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/themen/wirtschaft/europa-wirtschaft/239945/die-inflationssteuerung-durch-die-geldpolitik/" target="_blank" rel="noopener">bpb.de – Die Inflationssteuerung durch die Geldpolitik (Keynes vs. Geldpolitik)</a></li><li><a href="https://www.bundesbank.de/de/service/schule-und-bildung/erklaerfilme/erklaerfilme-614042" target="_blank" rel="noopener">Deutsche Bundesbank – Erklärfilme zu Geld und Geldpolitik</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 11 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-3-4-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>John Maynard Keynes vertrat die Position, dass der Staat in Krisenzeiten...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-0" value="0">
          <span>sich vollständig heraushalten sollte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-0" value="1">
          <span>aktiv durch zusätzliche Nachfrage gegensteuern sollte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-0" value="2">
          <span>nur die Zinsen erhöhen sollte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-0" value="3">
          <span>die Geldmenge konstant halten sollte.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-4-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Milton Friedman und der Monetarismus vertraten die Position, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-1" value="0">
          <span>der Staat ständig aktiv in die Konjunktur eingreifen sollte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-1" value="1">
          <span>Märkte sich langfristig weitgehend selbst regulieren und eine regelgebundene Geldmengenpolitik sinnvoller ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-1" value="2">
          <span>es keinerlei Geldpolitik geben sollte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-1" value="3">
          <span>der Staat alle Unternehmen verstaatlichen sollte.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-4-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Keynesianische Wirtschaftspolitik ist typischerweise...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-2" value="0">
          <span>antizyklisch und nachfrageorientiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-2" value="1">
          <span>prozyklisch und angebotsorientiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-2" value="2">
          <span>ausschließlich geldpolitisch.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-2" value="3">
          <span>unabhängig von staatlichem Handeln.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-4-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>'Deficit spending' bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-3" value="0">
          <span>den bewussten Verzicht auf jegliche Staatsausgaben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-3" value="1">
          <span>staatliche Ausgaben, die über die Einnahmen hinausgehen, um die Nachfrage zu stützen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-3" value="2">
          <span>eine Form der Mindestreserve.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-3" value="3">
          <span>ein geldpolitisches Instrument der EZB.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-4-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Verstetigungspolitik bedeutet, konjunkturelle Schwankungen durch antizyklische Politik zu...</p>
        <div class="quiz-options">
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          <span>verstärken.</span>
        </label>
        <label class="quiz-option">
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          <span>glätten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-4" value="2">
          <span>ignorieren.</span>
        </label>
        <label class="quiz-option">
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          <span>ausschließlich der EZB zu überlassen.</span>
        </label></div>
        <div class="quiz-controls">
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        </div>
      </div>
      <div class="quiz-item" id="quiz-3-4-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Parallelpolitik liegt vor, wenn der Staat...</p>
        <div class="quiz-options">
        <label class="quiz-option">
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          <span>antizyklisch handelt.</span>
        </label>
        <label class="quiz-option">
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          <span>prozyklisch handelt und damit Konjunkturschwankungen eher verstärkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-5" value="2">
          <span>gar nicht handelt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-5" value="3">
          <span>nur geldpolitisch aktiv wird.</span>
        </label></div>
        <div class="quiz-controls">
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        </div>
      </div>
      <div class="quiz-item" id="quiz-3-4-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Ein Beispiel für Parallelpolitik wäre, wenn der Staat...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-6" value="0">
          <span>in einem Boom zusätzlich Geld ausgibt und die Konjunktur damit weiter anheizt.</span>
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        <label class="quiz-option">
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          <span>in einer Rezession Ausgaben kürzt.</span>
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        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-6" value="2">
          <span>in einem Boom die Steuern erhöht.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-6" value="3">
          <span>in einer Rezession zusätzliche Investitionen tätigt.</span>
        </label></div>
        <div class="quiz-controls">
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      <div class="quiz-item" id="quiz-3-4-7" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">8</span>Welche Aussagen zum Vergleich Keynes/Friedman sind korrekt? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
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          <span>Keynes betont die Rolle der Nachfrage.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-4-7" value="1">
          <span>Friedman betont eine regelgebundene, verstetigte Geldmengenpolitik.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-4-7" value="2">
          <span>Beide Ansätze prägen bis heute wirtschaftspolitische Debatten.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-4-7" value="3">
          <span>Beide fordern identische Instrumente.</span>
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      <div class="quiz-item" id="quiz-3-4-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Friedman kritisierte eine zu aktive, diskretionäre staatliche Konjunktursteuerung u. a. wegen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-8" value="0">
          <span>fehlender Zeitverzögerungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-8" value="1">
          <span>möglicher Zeitverzögerungen und der Gefahr von Fehlsteuerungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-8" value="2">
          <span>zu hoher Zentralbankunabhängigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-8" value="3">
          <span>zu niedriger Inflationserwartungen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-4-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Reale Wirtschaftspolitik kombiniert in der Praxis häufig...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-9" value="0">
          <span>ausschließlich rein keynesianische Elemente.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-9" value="1">
          <span>Elemente sowohl keynesianischer als auch monetaristischer Ansätze.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-9" value="2">
          <span>ausschließlich rein monetaristische Elemente.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-9" value="3">
          <span>gar keine wirtschaftstheoretischen Grundlagen.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-3-4-10" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">11</span>Der Monetarismus ist eng verbunden mit dem Namen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-10" value="0">
          <span>John Maynard Keynes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-4-10" value="1">
          <span>Milton Friedman.</span>
        </label>
        <label class="quiz-option">
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          <span>Ludwig Erhard ausschließlich.</span>
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          <span>Adam Smith ausschließlich.</span>
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  <section class="page" id="page-3-5" data-title="3.5 Bezug zur Wirtschaftspolitik und Vergleich der Möglichkeiten">
    <p class="kicker" data-i18n="tb.3">3. Wirtschaftspolitik und Stabilisierungsziele</p>
    <h1 class="topic-title"><span class="topic-id">3.5</span><span data-i18n="t.3_5.t">Bezug zur Wirtschaftspolitik und Vergleich der Möglichkeiten</span></h1>

    
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      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.3_5.e">Zum Abschluss des Schuljahres bittet die Geschäftsführung von Polyphon die Auszubildenden um eine kurze, verständliche Einschätzung: Welche wirtschaftspolitischen Instrumente - geldpolitische wie fiskalpolitische - könnten dem Unternehmen in einer künftigen Krise tatsächlich helfen, und welche Grenzen haben diese Instrumente jeweils? Die Auszubildenden sollen dazu alles zusammenfassen, was sie im Laufe des Jahres über Geld, Geldpolitik und Wirtschaftspolitik gelernt haben.</p>
    </div>

    

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.3_5.i.0">Geldpolitik (Eurosystem) und Fiskalpolitik (nationale Regierungen) sind die beiden zentralen Ebenen staatlicher bzw. europäischer Wirtschaftspolitik zur Erreichung gesamtwirtschaftlicher Stabilisierungsziele. Beide Politikbereiche verfolgen teils gemeinsame, teils unterschiedliche Ziele und arbeiten mit unterschiedlichen Instrumenten, Entscheidungsträgern und Zeithorizonten.</p><p class="justify" data-i18n="t.3_5.i.1">Ein zentraler Unterschied liegt in der Zuständigkeit: Geldpolitik wird für den gesamten Euroraum einheitlich vom Eurosystem festgelegt, während Fiskalpolitik in der Verantwortung der einzelnen Mitgliedstaaten liegt (wenngleich europäische Regeln wie der Stabilitäts- und Wachstumspakt Grenzen setzen). Das kann zu Koordinationsproblemen führen, wenn geldpolitische und fiskalpolitische Maßnahmen nicht aufeinander abgestimmt sind.</p><p class="justify" data-i18n="t.3_5.i.2">In der Praxis wirken beide Politikbereiche zusammen: Eine expansive Geldpolitik (niedrige Zinsen) kann durch eine ebenfalls expansive Fiskalpolitik verstärkt werden - oder durch eine restriktive Fiskalpolitik teilweise neutralisiert werden. Für Unternehmen wie Polyphon ist relevant, dass sowohl Zinsentscheidungen der EZB als auch nationale steuer- und ausgabenpolitische Entscheidungen die eigene Geschäftstätigkeit unmittelbar beeinflussen können.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.3_5.a.0">Erstellt eine zusammenfassende Übersicht (Tabelle oder Mindmap), die Geldpolitik und Fiskalpolitik hinsichtlich Zuständigkeit, Zielen, wichtigsten Instrumenten und Grenzen vergleicht.</li><li data-i18n="t.3_5.a.1">Verfasst im Auftrag der Geschäftsführung eine kurze, für Nicht-Fachleute verständliche schriftliche Einschätzung: Welche wirtschaftspolitischen Maßnahmen könnten Polyphon in einer Krise am ehesten helfen, und wo liegen jeweils die Grenzen?</li><li data-i18n="t.3_5.a.2">Diskutiert abschließend im Plenum: Welches der beiden Politikfelder - Geldpolitik oder Fiskalpolitik - hielten ihr für wirksamer, um auf wirtschaftliche Krisen zu reagieren, und warum?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.3_5.r">Vergleichende Übersicht + schriftliche Einschätzung + Abschlussdiskussion</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://publikationen.bundesbank.de/publikationen-de/schule-bildung/geld-und-geldpolitik-921580?article=6-die-geldpolitik-des-eurosystems-922610" target="_blank" rel="noopener">Bundesbank – Digitales Lehrwerk: 6. Die Geldpolitik des Eurosystems</a></li><li><a href="https://www.bpb.de/themen/wirtschaft/wirtschaftspolitik/" target="_blank" rel="noopener">bpb.de – Wirtschaftspolitik im Überblick</a></li></ul>
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    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-3-5-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Geldpolitik wird für den Euroraum festgelegt von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-0" value="0">
          <span>jedem Mitgliedstaat einzeln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-0" value="1">
          <span>dem Eurosystem/EZB-Rat einheitlich für den gesamten Euroraum.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-0" value="2">
          <span>der Weltbank.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-0" value="3">
          <span>privaten Geschäftsbanken.</span>
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      </div>
      <div class="quiz-item" id="quiz-3-5-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Fiskalpolitik liegt in der Verantwortung...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-1" value="0">
          <span>ausschließlich der EZB.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-1" value="1">
          <span>der einzelnen Mitgliedstaaten (innerhalb europäischer Regeln).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-1" value="2">
          <span>privater Haushalte.</span>
        </label>
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          <input type="radio" name="quiz-3-5-1" value="3">
          <span>internationaler Sportverbände.</span>
        </label></div>
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      <div class="quiz-item" id="quiz-3-5-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Koordinationsprobleme zwischen Geld- und Fiskalpolitik können entstehen, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-2" value="0">
          <span>beide Politikbereiche perfekt aufeinander abgestimmt sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-2" value="1">
          <span>geldpolitische und fiskalpolitische Maßnahmen nicht aufeinander abgestimmt sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-2" value="2">
          <span>es nur einen Politikbereich gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-2" value="3">
          <span>alle Staaten identische Haushalte haben.</span>
        </label></div>
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      </div>
      <div class="quiz-item" id="quiz-3-5-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Eine expansive Geldpolitik (niedrige Zinsen) kann durch eine ebenfalls expansive Fiskalpolitik...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-3" value="0">
          <span>neutralisiert werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-3" value="1">
          <span>verstärkt werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-3" value="2">
          <span>komplett bedeutungslos gemacht werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-3" value="3">
          <span>automatisch verboten werden.</span>
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      <div class="quiz-item" id="quiz-3-5-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Für ein Unternehmen wie Polyphon sind sowohl EZB-Zinsentscheidungen als auch nationale Steuerpolitik relevant, weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-4" value="0">
          <span>beide die eigene Geschäftstätigkeit unmittelbar beeinflussen können.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-4" value="1">
          <span>nur eine der beiden Ebenen jemals wirkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-4" value="2">
          <span>Unternehmen von Wirtschaftspolitik generell nicht betroffen sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-4" value="3">
          <span>es keine Wechselwirkung zwischen beiden Ebenen gibt.</span>
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      </div>
      <div class="quiz-item" id="quiz-3-5-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Ein zentraler Unterschied zwischen Geld- und Fiskalpolitik liegt in...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-5" value="0">
          <span>der Zuständigkeit (europäisch vs. national).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-5" value="1">
          <span>der völligen Bedeutungslosigkeit beider Politikbereiche.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-5" value="2">
          <span>der Tatsache, dass es keine Unterschiede gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-5" value="3">
          <span>der Abschaffung der Fiskalpolitik durch den Euro.</span>
        </label></div>
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      <div class="quiz-item" id="quiz-3-5-6" data-correct="0,1,3" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">7</span>Welche Aussagen zum Zusammenspiel von Geld- und Fiskalpolitik sind korrekt? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-5-6" value="0">
          <span>Beide Politikbereiche können sich gegenseitig verstärken.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-5-6" value="1">
          <span>Beide Politikbereiche können sich gegenseitig teilweise neutralisieren.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-5-6" value="2">
          <span>Beide Politikbereiche haben völlig identische Entscheidungsträger.</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-3-5-6" value="3">
          <span>Eine gute Abstimmung beider Bereiche kann Wirtschaftspolitik wirksamer machen.</span>
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      <div class="quiz-item" id="quiz-3-5-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Der Stabilitäts- und Wachstumspakt der EU betrifft vor allem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-7" value="0">
          <span>die nationale Fiskalpolitik der Mitgliedstaaten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-7" value="1">
          <span>ausschließlich die Geldpolitik der EZB.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-7" value="2">
          <span>private Haushaltsbudgets.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-7" value="3">
          <span>die Zentralbank der USA.</span>
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      <div class="quiz-item" id="quiz-3-5-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Ein Vorteil einer guten Abstimmung von Geld- und Fiskalpolitik für ein Unternehmen wie Polyphon wäre...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-8" value="0">
          <span>planbarere Rahmenbedingungen für Investitionsentscheidungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-8" value="1">
          <span>eine automatische Gewinnverdopplung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-8" value="2">
          <span>der Wegfall aller Steuern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-8" value="3">
          <span>eine garantierte Nullinflation.</span>
        </label></div>
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      <div class="quiz-item" id="quiz-3-5-9" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Welche Aussage fasst den Jahresschwerpunkt der Jahrgangsstufe 12 am besten zusammen?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-9" value="0">
          <span>Es ging ausschließlich um Unternehmensgründungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-9" value="1">
          <span>Es ging um Geld, Geldwert, Geldpolitik und wirtschaftspolitische Stabilisierungsziele.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-9" value="2">
          <span>Es ging ausschließlich um internationale Handelsabkommen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-3-5-9" value="3">
          <span>Es ging ausschließlich um Marketingstrategien.</span>
        </label></div>
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window.I18N = {"uk":{"ui":{"menu":"Меню","close":"Закрити","home":"Головна","translate":"Перекласти:","back":"Назад","next":"Далі","einstiegLabel":"Вихідна ситуація","infoLabel":"Інформація","aufgabenLabel":"Завдання","ergebnisLabel":"Очікуваний результат","quellenLabel":"Джерела для дослідження","lernkontrolleLabel":"Самоперевірка","quizIntro":"Виберіть відповідь(і) та натисніть «Перевірити», щоб одразу отримати відгук.","quizGermanOnly":"Питання самоперевірки наразі доступні лише німецькою мовою.","quizResultLabel":"Результат","quizCorrectWord":"правильно","quizMultiHint":"(можливо кілька відповідей)","quizCheck":"Перевірити","quizChooseFirst":"Спочатку виберіть відповідь.","quizCorrect":"Правильно!","quizIncorrectPrefix":"Не зовсім. Правильна відповідь:","heroKicker":"Модельне підприємство · Гроші, грошово-кредитна та економічна політика","heroSub":"Виробник запатентованих рупорних гучномовців з Гамбурга – наскрізний приклад для курсу економіки 12 класу.","stat0":"Засновано в Гамбурзі-Альтоні","stat1":"Співробітників","stat2":"Єдиний постачальник у світі","stat3":"Патент подано","companyLabel":"Polyphon рік потому","gettingStartedLabel":"Починаємо","gettingStartedText":"Виберіть тему в меню зліва, щоб почати. Кожна тема починається з вихідної ситуації, а потім проведе вас через інформацію, завдання та джерела.","startButtonTemplate":"Почати з {id} {topic}","templatesLabel":"Шаблони для ваших робіт","templatesIntro":"Для завдань, у яких потрібно створити документ, презентацію або рольові картки для рольової гри чи симуляції, тут ви знайдете відповідні шаблони для завантаження. Біля кожної теми також вказано, який шаблон підходить.","passendZu":"Підходить до:","download":"Завантажити","templateNotePrefix":"Відповідний(і) шаблон(и) для цієї теми:","templateNoteHint":"(також доступно на головній сторінці в розділі «Шаблони»)","brandSub":"Навчальний портал – 12 клас"},"tb":{"1":"1. Гроші та їх вартість","2":"2. Грошово-кредитна політика","3":"3. Економічна політика та цілі стабілізації"},"company":{"0":"Ви вже знаєте компанію Polyphon GmbH з 11 класу: гамбурзьке підприємство виробляє запатентовані рупорні гучномовці для заможної приватної клієнтури і є завдяки цьому єдиним постачальником у світі гучномовців такого типу конструкції.","1":"Відтоді минуло трохи часу: подано заявку на кредит для другого виробничого цеху, тривають перші переговори щодо експорту з клієнтурою у США, Китаї та країнах Перської затоки, а ціни на сировину — тропічну деревину, мідний дріт і магніти — помітно зросли. Тому цього навчального року на перший план виходять теми, які раніше стосувалися Polyphon лише опосередковано: вартість грошей, роль Європейського центрального банку та питання, наскільки сильно державна й європейська економічна політика впливає на окреме підприємство, таке як Polyphon."},"tpl":{"ausarbeitung":{"label":"Шаблон: письмова робота","desc":"Структурований шаблон Word для письмового аналізу, таблиць і викладу позиції."},"praesentation":{"label":"Шаблон: презентація","desc":"Базова структура PowerPoint зі слайдами титулу, плану, змісту та висновку."},"rollenkarten":{"label":"Шаблон: рольові картки","desc":"Чотири рольові картки для рольових ігор, дискусій за круглим столом, дебатів у форматі «фішбоул» та симуляцій (наприклад, засідання Ради керуючих ЄЦБ)."}},"t":{"1_1":{"t":"Функції грошей, види грошей, створення грошей","e":"У навчальному відділі Polyphon двоє нових учнів обговорюють: один отримує свою першу учнівську зарплату у вигляді переказу на рахунок і дивується, що ніколи не тримає в руках ‘справжні гроші’, а бачить лише цифру на екрані свого банківського застосунку. Інша заперечує: ‘Яка різниця, головне, що ними можна розплатитися в магазині й знати, що наступного місяця вони коштуватимуть стільки ж.’ Інструктор слухає і запитує: ‘А ви взагалі знаєте, що робить гроші грошима і звідки взагалі беруться гроші на вашому рахунку?’","i":["Гроші полегшують обмін товарами в економіці з поділом праці, як-от у Polyphon: без грошей клієнт, який хоче купити гучномовець, мав би запропонувати саме те благо, яке хоче отримати натомість Polyphon (бартерна економіка) — це незручно й неефективно. Гроші виконують при цьому три ключові функції: як засіб обміну та платежу (блага обмінюються на гроші, а не на інші блага), як розрахункова одиниця (вартість найрізноманітніших благ, наприклад гучномовця та верстата, стає порівнянною через ціну) і як засіб заощадження вартості (гроші можна заощадити й використати пізніше, але для цього вони мають зберігати свою вартість).","Форми прояву грошей історично сильно змінювалися: від товарних грошей (наприклад, худоба, мушлі) через монети та паперові гроші до безготівкових грошей (депозитних грошей), які сьогодні кількісно домінують і існують лише як цифра на банківських рахунках. Крім того, розрізняють готівку та безготівкові гроші, з одного боку, і гроші центрального банку — з іншого: лише центральні банки мають право випускати готівку та надавати комерційним банкам гроші центрального банку (залишки на рахунках у центральному банку).","Створення грошей означає виникнення нових грошей. Під час створення безготівкових грошей комерційними банками нові безготівкові гроші виникають, коли банк надає клієнту кредит: сума кредиту зараховується на рахунок клієнта без того, щоб заздалегідь мали існувати відповідні депозити. Це створення грошей обмежується, серед іншого, банківсько-наглядовими приписами (вимогами до власного капіталу та ліквідності), а також грошово-кредитною політикою центрального банку. Гроші центрального банку виникають, коли центральний банк надає комерційним банкам кредити або купує в них активи в обмін на гроші центрального банку."],"a":["Створіть за допомогою цифрового підручника Бундесбанку портфоліо (наприклад, у OneNote) про три функції грошей і підкріпіть кожну функцію власним прикладом з повсякденного життя учнів Polyphon.","Віднесіть наступні платіжні операції в Polyphon до відповідного виду грошей і обґрунтуйте свою відповідність: готівкова оплата клієнта на виставці Hi-Fi, переказ учнівської зарплати, кредитна лінія банку для нового виробничого цеху.","Поясніть своїми словами, як банк створює нові безготівкові гроші шляхом надання кредиту, і назвіть два фактори, які обмежують це створення грошей.","Обговоріть: чому учень з вихідної ситуації має рацію, дивуючись, що він ‘ніколи не тримає в руках справжні гроші’, і чому це водночас не є проблемою?"],"r":"Цифрове портфоліо (OneNote) + письмова класифікація та пояснення"},"1_2":{"t":"Внутрішня вартість грошей, рівень цін і стабільність цін, купівельна спроможність, вимірювання, реальний і номінальний дохід","e":"Учениця в Polyphon отримує з початком нового навчального року на 3 % більшу зарплату і спочатку радіє цьому. За обідом колега з виробництва розповідає їй, що ціни на його щотижневі покупки за останній рік зросли на 4 %. Спантеличена, вона запитує себе: ‘Чи маю я тепер більше грошей, ніж торік, чи менше?’","i":["Внутрішня вартість грошей показує, скільки благ можна купити всередині країни за певну суму грошей — тобто це величина, обернена до рівня цін. Якщо загальний рівень цін (середнє значення цін усіх благ економіки) зростає, купівельна спроможність грошей знижується: за ту саму суму грошей можна отримати менше благ, ніж раніше.","Стабільність цін не означає, що окремі ціни залишаються незмінними, а означає, що загальний рівень цін зростає лише незначно. Євросистема прагне в середньостроковій перспективі рівня інфляції 2 %, а не 0 %, зокрема тому, що невеликий запас безпеки захищає від шкідливої дефляції.","Динаміка цін у Німеччині та ЄС вимірюється, серед іншого, за допомогою індексу споживчих цін (ІСЦ) або гармонізованого індексу споживчих цін (ГІСЦ): репрезентативний ‘споживчий кошик’ типових споживчих витрат порівнюється в часі.","Для оцінки динаміки доходів ключовим є розрізнення номінального й реального доходу: номінальний дохід — це сума, виплачена в євро, тоді як реальний дохід додатково враховує зміну купівельної спроможності через інфляцію. Якщо номінальний дохід зростає повільніше, ніж рівень цін, реальний дохід знижується, попри номінальне підвищення зарплати."],"a":["Розрахуйте для учениці з вихідної ситуації, чи зріс, чи знизився її реальний дохід, і поясніть хід розрахунку (наближення: зміна реального доходу ≈ номінальна зміна − рівень інфляції).","Дослідіть у Федеральному статистичному відомстві або Бундесбанку актуальний рівень інфляції в Німеччині та його динаміку за останні 12 місяців і представте графічно.","Поясніть за допомогою цифрового підручника Бундесбанку, як визначається індекс споживчих цін, і обговоріть, чому ‘споживчий кошик’ не однаково добре підходить для кожного домогосподарства (наприклад, домогосподарство учня порівняно з домогосподарством пенсіонера).","Знайдіть актуальну газетну статтю на тему вартості грошей/купівельної спроможності та письмово передайте своїми словами головну тезу (вкажіть джерело)."],"r":"Письмовий розрахунок + графічне зображення + аналіз газетної статті"},"1_3":{"t":"Поняття, причини, види та наслідки інфляції","e":"Відділ закупівель Polyphon повідомляє керівництву: ціни на мідний дріт зросли протягом року на 18 %, тропічна деревина коштує на 12 % більше, ніж дванадцять місяців тому. Водночас керівництво не хоче надто часто змінювати ціну продажу гучномовців, щоб не дратувати заможну постійну клієнтуру. Учень запитує: ‘Чи це вже інфляція, і звідки вона взагалі береться?’","i":["Інфляція означає тривале зростання загального рівня цін економіки, яке вимірюється темпом зміни цінового індексу (наприклад, ІСЦ). Одноразове підвищення ціни окремих благ (як у випадку з сировиною Polyphon) ще не є інфляцією в економічному сенсі — про неї говорять лише тоді, коли рівень цін загалом і тривало зростає. В економічному аналізі при цьому розрізняють чотири групи причин, які часто виникають разом і можуть підсилювати одна одну.","Інфляція попиту виникає, коли сукупний попит в економіці зростає швидше, ніж може розширюватися сукупна пропозиція (‘забагато грошей ганяється за занадто малою кількістю товарів’). Таке перевищення попиту зазвичай спричиняється дуже експансивною грошово-кредитною політикою з низькими відсотковими ставками (дешеві кредити стимулюють споживання та інвестиції), експансивною фіскальною політикою з високими державними витратами, споживчим бумом приватних домогосподарств (наприклад, після накопиченого попиту в кризу) або різким зростанням експортного попиту з-за кордону. Оскільки внутрішнє виробництво короткостроково навряд чи можна необмежено розширити, підприємства спочатку реагують на надмірний попит підвищенням цін, а не збільшенням обсягу.","Інфляція витрат, або пропозиції, натомість виникає з боку пропозиції: якщо зростають виробничі витрати підприємств — наприклад, через дорожчу сировину, вищі ціни на енергію чи зростання заробітної плати, — багато підприємств перекладають ці додаткові витрати через вищі ціни продажу на свою клієнтуру, щоб зберегти свою прибуткову маржу (як це також розглядає керівництво Polyphon у зв’язку зі зростанням цін на мідь і деревину). Особливо проблематичною при цьому може стати так звана спіраль ‘заробітна плата-ціни’: зростання цін знижує реальну купівельну спроможність працівників, через що профспілки вимагають вищої заробітної плати; якщо заробітна плата зростає сильніше за продуктивність, це знову підвищує виробничі витрати підприємств, які знову перекладають їх через вищі ціни — коло, яке саме себе підсилює і яке важко розірвати.","Імпортована інфляція виникає, коли підвищення цін з-за кордону передається на внутрішню економіку. Це відбувається, з одного боку, коли сировина чи проміжні продукти дорожчають на світовому ринку (наприклад, при нафтових чи енергетичних цінових шоках), з іншого боку — коли послаблюється курс власної валюти: слабший євро робить імпорт з країн поза зоною євро дорожчим, навіть якщо їхні ціни у відповідній національній валюті взагалі не змінилися. Для підприємства, такого як Polyphon, яке імпортує тропічну деревину та реалізує плани експорту в країни поза зоною євро, ця причина діє в обох напрямках.","Четверте, радше довгостроково-структурне пояснення дає орієнтована на грошову масу (монетаристська) точка зору: якщо загальна грошова маса, що перебуває в обігу в економіці, зростає стало швидше, ніж реальний обсяг виробництва, то заданій кількості товарів протистоїть дедалі більша кількість грошей — ціни мають тенденцію до зростання. З цієї точки зору надмірне розширення грошової маси, наприклад через дуже експансивну грошово-кредитну політику протягом тривалого періоду, є ключовою передумовою для тривалої високої інфляції.","За силою розрізняють повзучу інфляцію (помірне, здебільшого непроблематичне зростання цін на кілька відсотків), галопуючу інфляцію (виразно відчутне, двозначне зростання цін) та гіперінфляцію (ціни зростають неконтрольовано й дуже швидко, довіра до валюти втрачається — історичний приклад: Німеччина 1923 року).","Інфляція впливає на всіх учасників економіки неоднаково, а перерозподіляє майно та доходи. До груп, які радше виграють, належать боржники: той, хто взяв кредит із фіксованою сумою погашення, виграє від того, що ця сума реально — тобто за купівельною спроможністю — з часом знижується, тоді як заробітна плата й ціни зростають. З тієї самої причини часто вважають переможцем і державу, оскільки вона у багатьох країнах сильно заборгована. Також власники реальних активів (наприклад, нерухомості, акцій, часток у підприємствах) зазвичай виграють, оскільки реальні активи, на відміну від грошових активів, радше зберігають свою реальну вартість або навіть зростають у ціні. Підприємства з високою здатністю встановлювати ціни — такі як Polyphon у ролі монополіста — можуть також легше перекладати зрослі витрати, ніж підприємства на сильно конкурентних ринках.","До груп, які радше програють, належать кредитори, а також вкладники: той, хто позичає гроші або заощаджує на рахунку з низьким або нульовим відсотком, отримує погашення чи має залишок, реальна купівельна спроможність якого через інфляцію знижується. Особливо постраждалими є також отримувачі фіксованих доходів, не пов’язаних з динамікою цін, наприклад пенсіонери з неіндексованими виплатами або працівники, чия заробітна плата не зростає такими самими темпами, як ціни. Оскільки домогосподарства з нижчими доходами витрачають непропорційно високу частку свого бюджету на базові потреби, такі як продукти харчування та енергія — блага, ціни на які в періоди інфляції часто зростають особливо сильно, — інфляція, як правило, вражає їх сильніше, ніж домогосподарства з вищими доходами, які можуть заощаджувати більшу частку свого доходу або інвестувати її в реальні активи.","Крім того, виникають загальноекономічні побічні витрати: невизначені цінові очікування ускладнюють довгострокові інвестиційні та планові рішення підприємств (також для Polyphon, наприклад, при розрахунку нового виробничого цеху), висока внутрішня інфляція порівняно з важливими торговельними партнерами може послабити цінову конкурентоспроможність у зовнішній торгівлі, а в крайньому випадку при гіперінфляції повністю втрачається довіра до валюти як засобу заощадження вартості, що може паралізувати товарообмін і платіжний обіг цілої економіки."],"a":["Віднесіть зростання цін на сировину в Polyphon до причини інфляції та обґрунтуйте, чи йдеться радше про інфляцію попиту, витрат чи імпортовану інфляцію.","Створіть у малих групах цифрову дошку (наприклад, за допомогою Padlet або Taskcards) щодо чотирьох причин інфляції та підкріпіть кожну причину актуальним, самостійно дослідженим прикладом.","Візьміть участь у вікторині Kahoot на тему інфляції або створіть власні запитання для Kahoot щодо поняття, причин і видів інфляції.","Обговоріть: чи повинна Polyphon повністю, частково чи взагалі не перекладати зрослі витрати на сировину на клієнтуру? Врахуйте при цьому цільову групу (заможна приватна клієнтура) та можливі наслідки для збуту й іміджу."],"r":"Цифровий робочий аркуш (Padlet/Taskcards) + вікторина Kahoot + письмова дискусія"},"1_4":{"t":"Поняття, причини, види та наслідки дефляції","e":"В економічній кризі попит на предмети розкоші помітно падає. У Polyphon на складі з’являються перші непродані гучномовці, і керівництво розмірковує про зниження цін, щоб знову залучити клієнтуру. Однак контролер попереджає: ‘Обережно — якщо всі постачальники тепер постійно знижуватимуть ціни, це може стати небезпечнішим за високу інфляцію.’ Учні здивовані: хіба падіння цін не звучить добре для клієнтури?","i":["Дефляція означає — дзеркально до інфляції — тривале зниження загального рівня цін економіки. На відміну від одноразового зниження ціни (яке спочатку здається вигідним для споживача), справжня дефляція стосується рівня цін загалом і протягом тривалого періоду.","Причинами можуть бути, серед іншого, різке падіння попиту (наприклад, під час рецесії), надлишкова пропозиція товарів або обмежувальна грошово-кредитна політика. Особливо небезпечною є так звана дефляційна спіраль: споживачі відкладають покупки в очікуванні подальшого падіння цін, через що попит ще більше знижується, підприємства змушені й далі знижувати ціни, а інвестиції та зайнятість скорочуються.","До наслідків належить, зокрема, те, що реальний борговий тягар підприємств і приватних домогосподарств зростає: заробітна плата й ціни товарів знижуються, проте суми погашення за наявними кредитами номінально залишаються незмінними — тобто реальне навантаження зростає. Це може призвести до збільшення кількості банкрутств і проблемних кредитів у балансах банків і поставити під загрозу фінансову стабільність.","З дефляцією важче боротися засобами грошово-кредитної політики, ніж з інфляцією: центральний банк може необмежено підвищувати ключові процентні ставки, щоб стримати інфляцію, але не може довільно знижувати їх набагато нижче нуля, щоб боротися з дефляцією. Тому Євросистема свідомо прагне до дещо позитивного рівня інфляції 2 % замість справжньої стабільності цін на рівні 0 % — як ‘запасу безпеки’ щодо дефляції."],"a":["Поясніть різницю між одноразовим зниженням ціни в Polyphon (наприклад, через акцію знижок) і справжньою макроекономічною дефляцією.","Представте перебіг дефляційної спіралі у вигляді схеми та перенесіть його як приклад на можливий перебіг подій у Polyphon і в його постачальників.","Поясніть письмово, чому дефляція підвищує реальний борговий тягар підприємств, і поясніть на основі цього аргументу, чому Євросистема прагне рівня інфляції 2 %, а не 0 %.","Дослідіть історичний або актуальний реальний приклад дефляції (наприклад, Японія з 1990-х років) і коротко представте його класу."],"r":"Цифровий/письмовий робочий аркуш + схема + короткий виступ"},"2_1":{"t":"Структура та завдання ЄСЦБ і ЄЦБ, статус Бундесбанку Німеччини","e":"Керівництво Polyphon читає в економічних новинах, що ‘Рада керуючих ЄЦБ знову підвищила ключову ставку’ — а отже, і ставка за запланованим кредитом на фінансування другого виробничого цеху, ймовірно, зросте. Учень спантеличено запитує: ‘То хто це вирішує — ЄЦБ, Євросистема чи Бундесбанк, і яка тут взагалі різниця?’","i":["Європейська система центральних банків (ЄСЦБ) охоплює Європейський центральний банк (ЄЦБ) і національні центральні банки всіх держав-членів ЄС — включно з тими, що (ще) не запровадили євро. Євросистема, натомість, складається лише з ЄЦБ і національних центральних банків країн, які використовують євро як валюту; таким чином, вона є вирішальним у сфері грошово-кредитної політики об’єднанням у складі ЄСЦБ.","Найвищим органом ухвалення рішень Євросистеми є Рада керуючих ЄЦБ, яка зазвичай кожні шість тижнів обговорює грошово-кредитну політику та встановлює ключові процентні ставки. До її складу входять члени Виконавчої ради ЄЦБ, а також президенти національних центральних банків країн зони євро.","Бундесбанк Німеччини є національним центральним банком Німеччини і частиною Євросистеми. Він реалізує спільну грошово-кредитну політику Євросистеми в Німеччині, забезпечує готівковий обіг, наглядає за платіжними системами та бере участь у банківському нагляді. Рішення щодо грошово-кредитної політики як такі приймає вже не сам Бундесбанк, а Рада керуючих ЄЦБ для всієї зони євро.","Незалежність Євросистеми від політики та урядів має гарантувати, що рішення грошово-кредитної політики орієнтуються виключно на стабільність цін, а не на короткострокові політичні інтереси. Натомість Євросистема зобов’язана до прозорості та звітності, зокрема перед Європейським парламентом."],"a":["Створіть за допомогою цифрового підручника Бундесбанку схему, яка наочно представляє ЄСЦБ, Євросистему, ЄЦБ і Бундесбанк та їхнє співвідношення між собою.","Поясніть письмово, які завдання Бундесбанк Німеччини й досі виконує самостійно, а які рішення належать до компетенції Ради керуючих ЄЦБ для всієї зони євро.","Підготуйте в малих групах короткий виступ на одну з наступних тем: склад Ради керуючих ЄЦБ, завдання Євросистеми, значення незалежності центрального банку. Представте свій виступ класу за допомогою відповідних медіа.","Обговоріть: чому для Polyphon (та інших підприємств) може бути важливим, щоб рішення грошово-кредитної політики ухвалювалися незалежно від поточних політичних інтересів?"],"r":"Схема + письмове пояснення + виступ учня/учениці з використанням медіа"},"2_2":{"t":"Інструменти грошово-кредитної політики, механізми дії, трансмісія, межі грошово-кредитної політики","e":"Рада керуючих ЄЦБ вирішує знизити ключову ставку. В економічних новинах кажуть, що це має ‘стимулювати кредитування та підтримати економіку’. Керівництво Polyphon запитує себе: як саме рішення ЄЦБ щодо ключової ставки у Франкфурті впливає на кредит, який Polyphon хоче взяти у своєму гамбурзькому банку для нового виробничого цеху, і чому потрібен час, щоб цей ефект настав?","i":["Європейський центральний банк має у своєму розпорядженні кілька інструментів грошово-кредитної політики для досягнення своєї пріоритетної мети — стабільності цін. Центральне місце посідають ключові процентні ставки, за якими комерційні банки можуть рефінансуватися в центральному банку або розміщувати там кошти (зокрема, ставка основних операцій рефінансування та ставка за депозитами). За допомогою операцій на відкритому ринку (наприклад, тимчасові операції, а в кризові часи — також програми викупу облігацій) Євросистема додатково керує ліквідністю в банківській системі. Обов’язкові мінімальні резерви вимагають від банків тримати певну частку своїх депозитів у центральному банку.","Вплив цих інструментів на економіку в цілому відбувається через так званий трансмісійний механізм: зміна ключової ставки спочатку впливає на ставки грошового ринку, звідти — на кредитні ставки для підприємств і домогосподарств (процентний канал), на ціни активів (наприклад, акції, нерухомість), на валютний курс, а також на очікування учасників ринку. Лише через кілька проміжних кроків і з часовим лагом (часто кілька кварталів або років) рішення грошово-кредитної політики впливає на інвестиції, споживання, зайнятість і, зрештою, на рівень цін.","Для підприємства, такого як Polyphon, це означає конкретно: якщо ЄЦБ знижує ключову ставку, кредитні ставки банків також мають тенденцію до зниження — кредит на новий виробничий цех став би дешевшим. Однак точний час і масштаб цього перенесення залежать від конкретного банку, конкурентної ситуації та інших факторів.","Однак грошово-кредитна політика має межі: наприклад, вона не може вирішити структурні проблеми економіки (наприклад, брак кваліфікованих кадрів чи конкурентоспроможність окремих галузей), діє лише обмежено за дуже низьких процентних ставок (близько до нульової межі), а її дія значною мірою залежить від довіри учасників ринку до центрального банку. Регіональні відмінності всередині єврозони також ускладнюють єдину грошово-кредитну політику, яка б підходила для всіх країн-членів."],"a":["Створіть за допомогою цифрового підручника Бундесбанку огляд найважливіших інструментів грошово-кредитної політики (ключові процентні ставки, операції на відкритому ринку, мінімальні резерви) з коротким поясненням кожного інструменту.","Представте трансмісійний механізм у вигляді діаграми ланцюга впливу та застосуйте його конкретно до прикладу кредиту Polyphon на новий виробничий цех.","Змоделюйте в малих групах засідання Ради керуючих ЄЦБ: підготуйте по одній позиції (наприклад, ‘за зниження ставки’, ‘за підвищення ставки’, ‘за незмінні ставки’) з обґрунтуванням на основі актуальних економічних даних і обговоріть у рольовій грі.","Поясніть письмово щонайменше дві межі грошово-кредитної політики й обговоріть, чому ЄЦБ не може самостійно вирішити кожну економічну проблему."],"r":"Огляд + діаграма ланцюга впливу + симуляція засідання Ради керуючих ЄЦБ (рольова гра)"},"2_3":{"t":"Актуальні проблеми грошово-кредитної політики","e":"У економічному розділі великої газети коментатор гостро критикує поточну грошово-кредитну політику ЄЦБ — згідно з іншою статтею, економісти хвалять те саме рішення як ‘абсолютно правильне’. Учень Polyphon спантеличений: ‘Як може бути, що фахівці так по-різному оцінюють те саме рішення ЄЦБ?’","i":["Грошово-кредитна політика Євросистеми знову і знову стикається з новими, актуальними викликами, які контроверсійно обговорюються у фаховому середовищі та суспільстві. До них належать, серед іншого, правильний момент і масштаб зміни процентних ставок, поводження з кризовими надзвичайними заходами (наприклад, масштабні програми викупу облігацій під час фінансової кризи та кризи державного боргу чи пандемії covid-19), питання розподільчих ефектів грошово-кредитної політики (хто виграє, хто програє при низьких чи високих ставках), а також нові явища, такі як криптоактиви чи запланований цифровий євро.","Одна з проблем полягає в тому, що рішення грошово-кредитної політики мають ухвалюватися однаково для всієї, економічно по-різному розвиненої зони євро — рішення щодо ставки, яке видається доречним для однієї країни, може бути занадто низьким або занадто високим для іншої.","Крім того, обговорюється, наскільки сильно грошово-кредитна політика у своїй комунікації та цілях повинна займатися такими темами, як зміна клімату чи соціальна нерівність, не ставлячи під загрозу свій справжній мандат — забезпечення стабільності цін."],"a":["Дослідіть через ваш шкільний доступ до Handelsblatt (або іншої солідної економічної газети) актуальну статтю про дискусію щодо грошово-кредитної політики та письмово підсумуйте центральні позиції.","Знайдіть два коментарі/статті з різною оцінкою того самого рішення грошово-кредитної політики та з’ясуйте, на чому ґрунтується кожна відмінна оцінка (наприклад, різні базові економіко-політичні переконання, різні зачеплені групи інтересів).","Займіть обґрунтовану позицію: чи повинен ЄЦБ більше займатися такими темами, як захист клімату, чи має суворо обмежуватися стабільністю цін?"],"r":"Письмовий аналіз статей + обґрунтована позиція"},"3_1":{"t":"Перебіг економічного циклу, пояснювальні підходи, індикатори економічної кон’юнктури, актуальні значення","e":"Книги замовлень Polyphon у деякі роки заповнюються стрімко, в інші — замовлення не надходять, хоча в самому продукті нічого не змінилося. Розглядаючи показники збуту за останні десять років, керівництво запитує себе: ‘Чи є за цим коливанням повторювана закономірність, і за чим ми могли б заздалегідь розпізнати, чи наближається піднесення, чи спад?’","i":["Під кон’юнктурою розуміють хвилеподібне коливання загальноекономічної активності навколо її довгострокового тренду зростання. Повний економічний цикл зазвичай проходить фази піднесення (експансії), високої кон’юнктури (буму), спаду (рецесії, при двох послідовних кварталах скорочення) і найнижчої точки (депресії), перш ніж почнеться нове піднесення.","Для пояснення коливань кон’юнктури існують різні теоретичні підходи: орієнтовані на попит пояснення (наприклад, за Кейнсом) вбачають причину в коливаннях сукупного попиту (споживання, інвестиції); орієнтовані на пропозицію пояснення наголошують на змінах виробничих витрат, інноваціях або виробничих потужностях; монетарні пояснювальні підходи (наприклад, за Фрідманом) вбачають рушійну силу в коливаннях грошової маси та кредитних умов.","Для вимірювання та раннього виявлення кон’юнктури використовуються економічні індикатори: випереджальні індикатори (наприклад, надходження замовлень, індекс ділового клімату Інституту ifo) вказують на майбутній розвиток, індикатори поточного стану (наприклад, завантаження потужностей) описують актуальну ситуацію, а запізнілі індикатори (наприклад, рівень безробіття) реагують на кон’юнктурні зміни лише із затримкою. Валовий внутрішній продукт (ВВП) є найважливішим показником для ретроспективного вимірювання загальноекономічного розвитку."],"a":["Намалюйте ідеально-типовий економічний цикл з його чотирма фазами та віднесіть до кожної фази типову ознаку для стану замовлень, зайнятості та інвестиційної поведінки на підприємстві, такому як Polyphon.","Дослідіть актуальні значення щонайменше двох економічних індикаторів (наприклад, індекс ділового клімату ifo, зростання ВВП, рівень безробіття) і віднесіть поточну німецьку кон’юнктуру до однієї з чотирьох фаз. Обґрунтуйте свою оцінку.","Коротко порівняйте орієнтоване на попит та монетарне пояснення кон’юнктурних коливань і обговоріть, який підхід, на вашу думку, краще пояснює коливання збуту в Polyphon.","Перегляньте пояснювальне відео про економічний цикл і оцініть письмово наприкінці, наскільки корисним був цей формат для вашого власного прогресу в навчанні."],"r":"Схема (економічний цикл) + результат дослідження з актуальними даними + письмове порівняння"},"3_2":{"t":"Цілі економічної політики, магічний чотирикутник і шестикутник, конфлікти цілей, якісне і кількісне зростання, межі зростання, види безробіття","e":"На дискусії за круглим столом у школі чотири групи мають оцінити економічну політику федерального уряду: одна група вимагає передусім низького безробіття, інша — стабільних цін, третя — високого економічного зростання, а четверта — збалансованої зовнішньої торгівлі. Швидко стає зрозуміло: те, чого вимагає одна група, очевидно ускладнює досягнення мети іншої групи. Модераторка запитує: ‘Чи може держава взагалі досягти всіх цих цілей одночасно?’","i":["‘Магічний чотирикутник’, закріплений 1967 року в Законі про стабільність і зростання (StWG), називає чотири центральні загальноекономічні цілі економічної політики: стабільність рівня цін, високий рівень зайнятості, зовнішньоекономічну рівновагу та стале й адекватне економічне зростання. Він називається ‘магічним’, оскільки всі чотири цілі важко повністю досягти одночасно — між ними часто виникають конфлікти цілей (наприклад, сильне зростання може загрожувати стабільності цін).","У новіших дискусіях магічний чотирикутник часто розширюють додатковими цілями до ‘магічного шестикутника’, наприклад справедливим розподілом доходів і майна, а також захистом і поліпшенням довкілля. Це показує, що системи цілей економічної політики з часом адаптуються до нових суспільних викликів.","Щодо економічного зростання розрізняють кількісне зростання (чисте збільшення обсягу вироблених благ, виміряне за ВВП) і якісне зростання, яке додатково враховує екологічні та соціальні аспекти (наприклад, збереження ресурсів, якість життя). Дискусія про ‘межі зростання’ вказує на те, що суто кількісне зростання наштовхується на екологічні межі (обмежені ресурси, зміна клімату).","Щодо мети зайнятості розрізняють різні види безробіття (кон’юнктурне, структурне, сезонне, фрикційне безробіття — пор. 11 клас), кожен з яких потребує різних відповідей економічної політики."],"a":["Представте магічний чотирикутник графічно та поясніть на двох прикладах конкретний конфлікт цілей між двома з чотирьох цілей — використовуйте, де це доречно, приклад Polyphon (наприклад, зростання експорту проти зовнішньоекономічної рівноваги).","Обґрунтовано розширте магічний чотирикутник до магічного шестикутника й обговоріть, чи мають бути додані вами цілі сьогодні такими ж важливими, як чотири класичні цілі, і чому.","Підготуйте дискусію у форматі ‘фішбоул’ на тему ‘Чи повинно економічне зростання в Німеччині й надалі мати найвищий пріоритет?’ і проведіть її (внутрішнє коло обговорює, зовнішнє коло слухає й може мінятися місцями).","Дослідіть актуальні економічні дані щодо цілей магічного чотирикутника (рівень інфляції, рівень безробіття, сальдо зовнішньої торгівлі, зростання ВВП) для Німеччини та оцініть, наскільки добре наразі одночасно досягаються чотири цілі."],"r":"Схема (магічний чотирикутник/шестикутник) + дискусія «фішбоул» + дослідження актуальних даних"},"3_3":{"t":"Інструменти та межі державної економічної політики: кон’юнктурна, фіскальна та фінансова політика","e":"Під час рецесії збут у Polyphon також помітно падає. У новинах федеральний уряд оголошує про ‘програму економічного стимулювання’: податкові пільги для підприємств і додаткові державні інвестиції в інфраструктуру. Керівництво запитує себе, чи й як це справді могло б допомогти, і чи не бере держава на себе також ризики такими заходами.","i":["Фіскальна політика означає цілеспрямоване використання державних доходів (передусім податків) і видатків для досягнення загальноекономічних цілей. Під час рецесії держава може діяти антициклічно, здійснюючи додаткові видатки або знижуючи податки, щоб підтримати попит (експансивна фіскальна політика); у фазі буму вона, навпаки, може скорочувати видатки або підвищувати податки, щоб стримати перегрів (контрактивна фіскальна політика).","Фінансова політика у вузькому сенсі стосується формування державного бюджету (доходи, видатки, заборгованість) і тісно пов’юзана з фіскальною політикою. Важливими інструментами є, серед іншого, державні інвестиційні програми, податкові ставки й неоподатковувані мінімуми, а також трансфертні виплати (наприклад, допомога у зв’юзку зі скороченим робочим часом, яка має забезпечити зайнятість під час кризи).","Проте державна економічна політика має межі: заходи часто діють із затримкою (затримка пізнання, ухвалення рішення та дії), можуть призвести до зростання державного боргу, підпорядковуються європейським приписам (наприклад, межам заборгованості в рамках Пакту стабільності та зростання ЄС) і несуть ризик помилкового керування, якщо кон’юнктурна ситуація оцінена неправильно.","Кон’юнктурна політика у вузькому сенсі означає цілеспрямоване використання фіскальної та грошово-кредитної політики для згладжування кон’юнктурних коливань — вона доповнює таким чином грошово-кредитну політику Євросистеми, розглянуту в попередніх темах, державним, зокрема національним, рівнем дій."],"a":["Поясніть на основі вихідної ситуації, які фіскально-політичні інструменти використовує федеральний уряд і чи йдеться про експансивну, чи про контрактивну фіскальну політику.","Підготуйте дискусію за круглим столом: чи повинна держава протидіяти рецесії передусім за допомогою додаткових видатків, чи радше за допомогою зниження податків? Врахуйте при цьому також вплив на державний борг.","Поясніть письмово щонайменше дві межі державної економічної політики й поясніть, чому відкладена в часі дія заходів економічної політики може бути проблематичною.","Дослідіть актуальний приклад державної програми економічного стимулювання в Німеччині чи ЄС і коротко представте її зміст, а також суспільну дискусію навколо неї."],"r":"Письмовий аналіз + дискусія за круглим столом/«фішбоул» + актуальне дослідження"},"3_4":{"t":"Паралельна політика, антициклічна фіскальна політика, Кейнс і Фрідман, політика стабілізації","e":"На уроці економіки дві групи вступають у гарячу дискусію: одна група стверджує, що держава повинна рішуче протидіяти кризі додатковими видатками (‘Держава має діяти!’), інша, навпаки, вважає, що держава повинна максимально усунутися і натомість дати діяти грошово-кредитній політиці (‘Ринок довгостроково врегулює це сам, держава повинна лише встановити надійні рамкові умови’). Обидві групи посилаються на відомих економістів — очевидно, на дуже різних.","i":["Джон Мейнард Кейнс (1883-1946) дотримувався думки, що ринки не завжди самостійно приходять до рівноваги з повною зайнятістю, і що держава в кризові часи повинна активно протидіяти додатковим попитом (передусім державними видатками), щоб подолати рецесію (‘дефіцитні витрати’). Кейнсіанська економічна політика є, таким чином, типово антициклічною та орієнтованою на попит.","Мілтон Фрідман (1912-2006) і монетаризм, навпаки, дотримувалися думки, що ринки довгостроково значною мірою саморегулюються, і що надто активне, дискреційне державне регулювання кон’юнктури радше шкодить, ніж допомагає (зокрема через часові затримки та ризик помилкового керування). Натомість Фрідман виступав за засновану на правилах, стабільну політику грошової маси зі стабільним, помірним зростанням грошової маси замість короткострокової протидії.","Політика стабілізації означає загалом спробу згладити кон’юнктурні коливання за допомогою антициклічної фіскальної та/або грошово-кредитної політики, замість того, щоб їх підсилювати. Так звана паралельна політика, натомість, мала б місце, якби держава діяла проциклічно — тобто, наприклад, витрачала б додаткові кошти під час буму і тим самим радше підсилювала, ніж пом’якшувала кон’юнктурне коливання (часто критикується як економіко-політично контрпродуктивна).","Дискусія між кейнсіанськими та монетаристськими чи орієнтованими на пропозицію підходами й донині визначає економіко-політичні дискусії — реальна економічна політика на практиці часто поєднує елементи обох шкіл думки, залежно від кон’юнктурної ситуації та базового політичного переконання."],"a":["Зіставте основні позиції Кейнса та Фрідмана в порівняльній таблиці (роль держави, бажаний інструмент, уявлення про людину/ринок).","Поясніть різницю між антициклічною політикою стабілізації та проциклічною паралельною політикою на прикладі одного самостійно сконструйованого прикладу для кожної.","Підготуйте у двох групах по одній заяві з погляду Кейнса та Фрідмана щодо питання, як держава повинна реагувати на кризу збуту в Polyphon з вихідної ситуації теми 3.3, і проведіть коротку дебатну дискусію перед класом.","Створіть у групах виступ учнів на історичну економіко-політичну ситуацію (наприклад, Новий курс у США, економічна політика Німеччини 1970-х років), у якій важливу роль відігравали кейнсіанські чи монетаристські підходи."],"r":"Порівняльна таблиця + дебати (рольова гра) + виступ учнів"},"3_5":{"t":"Зв’юзок з економічною політикою та порівняння можливостей","e":"Наприкінці навчального року керівництво Polyphon просить учнів дати коротку, зрозумілу оцінку: які інструменти економічної політики — як грошово-кредитні, так і фіскальні — могли б справді допомогти підприємству в майбутній кризі, і які межі має кожен із цих інструментів? Учні повинні для цього узагальнити все, що вони дізналися протягом року про гроші, грошово-кредитну та економічну політику.","i":["Грошово-кредитна політика (Євросистема) та фіскальна політика (національні уряди) є двома центральними рівнями державної та європейської економічної політики для досягнення загальноекономічних цілей стабілізації. Обидві сфери політики переслідують частково спільні, частково різні цілі та працюють з різними інструментами, особами, що ухвалюють рішення, і часовими горизонтами.","Ключова відмінність полягає в компетенції: грошово-кредитна політика встановлюється Євросистемою єдино для всієї зони євро, тоді як фіскальна політика перебуває у відповідальності окремих держав-членів (хоча європейські правила, такі як Пакт стабільності та зростання, встановлюють межі). Це може призвести до проблем координації, якщо грошово-кредитні та фіскально-політичні заходи не узгоджені між собою.","На практиці обидві сфери політики діють разом: експансивна грошово-кредитна політика (низькі процентні ставки) може бути підсилена так само експансивною фіскальною політикою — або частково нейтралізована рестриктивною фіскальною політикою. Для підприємства, такого як Polyphon, важливо, що як рішення ЄЦБ щодо процентних ставок, так і національні рішення в податковій та видатковій політиці можуть безпосередньо впливати на власну господарську діяльність."],"a":["Створіть узагальнювальний огляд (таблицю чи інтелект-карту), який порівнює грошово-кредитну та фіскальну політику за компетенцією, цілями, найважливішими інструментами та межами.","Складіть за дорученням керівництва коротку, зрозумілу для нефахівців письмову оцінку: які заходи економічної політики могли б найкраще допомогти Polyphon у кризі, і де лежать їхні відповідні межі?","Наостанок обговоріть на пленарному засіданні: яка з двох сфер політики — грошово-кредитна чи фіскальна політика — видається вам ефективнішою для реагування на економічні кризи, і чому?"],"r":"Порівняльний огляд + письмова оцінка + підсумкова дискусія"}}},"es":{"ui":{"menu":"Menú","close":"Cerrar","home":"Inicio","translate":"Traducir:","back":"Atrás","next":"Siguiente","einstiegLabel":"Situación inicial","infoLabel":"Información","aufgabenLabel":"Tareas","ergebnisLabel":"Resultado esperado","quellenLabel":"Fuentes de consulta","lernkontrolleLabel":"Autoevaluación","quizIntro":"Elegid vuestra(s) respuesta(s) y pulsad «Comprobar» para recibir una respuesta inmediata.","quizGermanOnly":"Las preguntas de la autoevaluación solo están disponibles en alemán por el momento.","quizResultLabel":"Resultado","quizCorrectWord":"correctas","quizMultiHint":"(respuesta múltiple posible)","quizCheck":"Comprobar","quizChooseFirst":"Por favor, seleccionad primero una respuesta.","quizCorrect":"¡Correcto!","quizIncorrectPrefix":"No exactamente. La respuesta correcta es:","heroKicker":"Empresa modelo · Dinero, política monetaria y política económica","heroSub":"Fabricante de altavoces de bocina patentados de Hamburgo – ejemplo guía para el curso de Economía de 2.º de Bachillerato (Jgst. 12).","stat0":"Fundada en Hamburgo-Altona","stat1":"Empleados","stat2":"Único proveedor a nivel mundial","stat3":"Patente solicitada","companyLabel":"Polyphon un año después","gettingStartedLabel":"Empezar","gettingStartedText":"Elegid un tema en el menú de la izquierda para empezar. Cada tema comienza con una situación inicial y luego os guía a través de la información, las tareas y las fuentes.","startButtonTemplate":"Empezar con {id} {topic}","templatesLabel":"Plantillas para vuestros trabajos","templatesIntro":"Para las tareas en las que debáis elaborar un documento, una presentación o tarjetas de rol para un juego de rol o una simulación, aquí encontraréis plantillas adecuadas para descargar. En cada tema también se indica qué plantilla es la más adecuada.","passendZu":"Adecuada para:","download":"Descargar","templateNotePrefix":"Plantilla(s) adecuada(s) para este tema:","templateNoteHint":"(también disponible en la página de inicio, en la sección «Plantillas»)","brandSub":"Portal de aprendizaje – 2.º de Bachillerato"},"tb":{"1":"1. El dinero y su valor","2":"2. Política monetaria","3":"3. Política económica y objetivos de estabilización"},"company":{"0":"Ya conocéis Polyphon GmbH del curso de 1.º de Bachillerato (Jgst. 11): la empresa, con sede en Hamburgo, fabrica altavoces de bocina patentados para una clientela privada adinerada, siendo así la única proveedora a nivel mundial de este tipo de diseño.","1":"Desde entonces ha pasado algún tiempo: se ha solicitado el crédito para la segunda nave de producción, están en marcha las primeras conversaciones de exportación con clientela en EE. UU., China y los estados del Golfo, y los precios de las materias primas para la madera tropical, el hilo de cobre y los imanes han subido notablemente. Por ello, este curso escolar pasan a primer plano temas que hasta ahora solo afectaban a Polyphon de forma marginal: el valor del dinero, el papel del Banco Central Europeo y la cuestión de hasta qué punto la política económica estatal y europea repercute en una empresa concreta como Polyphon."},"tpl":{"ausarbeitung":{"label":"Plantilla: Trabajo escrito","desc":"Plantilla de Word estructurada para análisis escritos, tablas y toma de postura."},"praesentation":{"label":"Plantilla: Presentación","desc":"Estructura básica de PowerPoint con diapositivas de título, índice, contenido y conclusión."},"rollenkarten":{"label":"Plantilla: Tarjetas de rol","desc":"Cuatro tarjetas de rol para juegos de rol, mesas redondas, debates «fishbowl» y simulaciones (p. ej., de una reunión del Consejo de Gobierno del BCE)."}},"t":{"1_1":{"t":"Funciones del dinero, tipos de dinero, creación de dinero","e":"En el departamento de formación de Polyphon, dos nuevos aprendices están discutiendo: uno recibe su primer sueldo de formación como transferencia a su cuenta y le sorprende no tener nunca ‘dinero de verdad’ en la mano, sino solo una cifra en la pantalla de su aplicación bancaria. La otra responde: ‘Da igual, lo importante es que pueda pagar con él en la tienda y saber que el mes que viene seguirá valiendo lo mismo.’ El formador escucha y pregunta: ‘¿Sabéis en realidad qué es lo que hace que el dinero sea dinero, y de dónde viene el dinero de vuestra cuenta?’","i":["El dinero facilita el intercambio de bienes en una economía con división del trabajo como la de Polyphon: sin dinero, un cliente que quisiera comprar un altavoz tendría que ofrecer exactamente el bien que Polyphon desea a cambio (economía de trueque), algo engorroso e ineficiente. El dinero cumple así tres funciones centrales: como medio de cambio y de pago (los bienes se intercambian por dinero en lugar de por otros bienes), como unidad de cuenta (el valor de bienes muy distintos, por ejemplo un altavoz y una máquina, se vuelve comparable a través del precio) y como depósito de valor (el dinero puede ahorrarse y usarse más tarde, pero para ello debe mantener su valor).","Las formas en que se presenta el dinero han cambiado mucho a lo largo de la historia: desde el dinero mercancía (por ejemplo, ganado, conchas), pasando por monedas y billetes, hasta el dinero bancario (dinero escritural), que hoy domina en volumen y existe solo como una cifra en las cuentas bancarias. Además, se distingue entre efectivo y dinero bancario, por un lado, y dinero de banco central, por otro: solo los bancos centrales pueden emitir efectivo y proporcionar a los bancos comerciales dinero de banco central (saldos en el banco central).","La creación de dinero designa el surgimiento de dinero nuevo. En la creación de dinero bancario por parte de los bancos comerciales, surge nuevo dinero bancario cuando un banco concede un crédito a un cliente: el importe del crédito se abona en la cuenta del cliente sin que deban existir previamente depósitos equivalentes. Esta creación de dinero está limitada, entre otras cosas, por la normativa de supervisión bancaria (requisitos de capital propio y de liquidez) y por la política monetaria del banco central. El dinero de banco central se crea cuando el banco central concede créditos a los bancos comerciales o les compra activos a cambio de dinero de banco central."],"a":["Elaborad, con ayuda del libro de texto digital del Bundesbank, un portafolio (por ejemplo, en OneNote) sobre las tres funciones del dinero y respaldad cada función con un ejemplo propio de la vida cotidiana de los aprendices de Polyphon.","Clasificad las siguientes operaciones de pago en Polyphon según el tipo de dinero correspondiente y justificad vuestra clasificación: pago en efectivo de un cliente en la feria de HiFi, transferencia del sueldo de formación, línea de crédito del banco habitual para la nueva nave de producción.","Explicad con vuestras propias palabras cómo un banco crea nuevo dinero bancario mediante la concesión de un crédito, y nombrad dos factores que limitan esta creación de dinero.","Debatid: ¿por qué tiene razón el aprendiz de la situación inicial al sorprenderse de que ‘nunca tiene dinero de verdad en la mano’, y por qué esto no supone, sin embargo, ningún problema?"],"r":"Portafolio digital (OneNote) + clasificación y explicación por escrito"},"1_2":{"t":"Valor interno del dinero, nivel de precios y estabilidad de precios, poder adquisitivo, medición, renta real y nominal","e":"Una aprendiz de Polyphon recibe, con el nuevo año de formación, un 3 % más de sueldo y al principio se alegra. Durante el almuerzo, un compañero de producción le cuenta que los precios de su compra semanal han subido un 4 % en el último año. Confundida, se pregunta: ‘¿Tengo en realidad más dinero disponible que el año pasado, o menos?’","i":["El valor interno del dinero describe cuántos bienes se pueden comprar en el interior del país con una determinada cantidad de dinero; es, por tanto, el inverso del nivel de precios. Si el nivel general de precios (la media de los precios de todos los bienes de una economía) sube, el poder adquisitivo del dinero disminuye: por la misma cantidad de dinero se obtienen menos bienes que antes.","La estabilidad de precios no significa que los precios individuales permanezcan invariables, sino que el nivel general de precios suba solo ligeramente. El Eurosistema aspira a medio plazo a una tasa de inflación del 2 %, no del 0 %, entre otras razones porque un pequeño margen de seguridad protege frente a una deflación perjudicial.","La evolución de los precios en Alemania y en la UE se mide, entre otros métodos, mediante el Índice de Precios al Consumo (VPI, por sus siglas en alemán) o el Índice Armonizado de Precios al Consumo (HVPI): se compara a lo largo del tiempo una ‘cesta de la compra’ representativa del gasto de consumo típico.","Para valorar la evolución de los ingresos es clave la distinción entre renta nominal y renta real: la renta nominal es el importe pagado en euros, mientras que la renta real tiene en cuenta además la variación del poder adquisitivo causada por la inflación. Si la renta nominal crece más lentamente que el nivel de precios, la renta real disminuye a pesar de la subida salarial nominal."],"a":["Calculad para la aprendiz de la situación inicial si su renta real ha subido o bajado, y explicad vuestro procedimiento de cálculo (aproximación: variación de la renta real ≈ variación nominal − tasa de inflación).","Investigad en la Oficina Federal de Estadística o en el Bundesbank la tasa de inflación actual en Alemania, así como su evolución en los últimos 12 meses, y representadla gráficamente.","Explicad, con ayuda del libro de texto digital del Bundesbank, cómo se determina el Índice de Precios al Consumo, y debatid por qué una ‘cesta de la compra’ no se ajusta igual de bien a todos los hogares (por ejemplo, un hogar de aprendices frente a un hogar de jubilados).","Buscad un artículo de prensa actual sobre el valor del dinero/poder adquisitivo y resumid por escrito, con vuestras propias palabras, la idea central (indicando la fuente)."],"r":"Cálculo escrito + representación gráfica + análisis de prensa"},"1_3":{"t":"Concepto, causas, tipos y consecuencias de la inflación","e":"El departamento de compras de Polyphon informa a la dirección: el precio del hilo de cobre ha subido un 18 % en un año, la madera tropical cuesta un 12 % más que hace doce meses. Al mismo tiempo, la dirección no quiere ajustar el precio de venta de los altavoces con demasiada frecuencia, para no disgustar a la adinerada clientela habitual. Un aprendiz pregunta: ‘¿Es esto ya una inflación, y de dónde viene en realidad?’","i":["La inflación designa un aumento sostenido del nivel general de precios de una economía, medido por la tasa de variación de un índice de precios (por ejemplo, el VPI). Una subida puntual del precio de bienes concretos (como en el caso de las materias primas de Polyphon) todavía no es inflación en sentido macroeconómico: solo se habla de ella cuando el nivel de precios en su conjunto sube de forma duradera. En el análisis económico se distinguen para ello cuatro grupos de causas, que a menudo se dan también de forma conjunta y pueden reforzarse mutuamente.","La inflación de demanda surge cuando la demanda agregada de la economía crece más deprisa de lo que puede ampliarse la oferta agregada (‘demasiado dinero persigue muy pocos bienes’). Este exceso de demanda suele desencadenarse por una política monetaria muy expansiva con tipos de interés bajos (el crédito barato estimula el consumo y la inversión), por una política fiscal expansiva con un alto gasto público, por un boom de consumo de los hogares privados (por ejemplo, tras una demanda acumulada en una crisis) o por una fuerte subida de la demanda de exportación desde el extranjero. Como la producción nacional apenas puede ampliarse a voluntad a corto plazo, las empresas responden inicialmente al exceso de demanda con subidas de precios en lugar de con un aumento de la cantidad.","La inflación de costes o de oferta surge, en cambio, por el lado de la oferta: si suben los costes de producción de las empresas —por ejemplo, por materias primas más caras, precios de la energía más altos o salarios crecientes—, muchas empresas trasladan estos costes adicionales mediante precios de venta más altos para mantener sus márgenes de beneficio (como también se plantea la dirección de Polyphon ante la subida de los precios del cobre y la madera). En este contexto puede resultar especialmente problemática la llamada espiral salarios-precios: la subida de los precios reduce el poder adquisitivo real de la plantilla, por lo que los sindicatos exigen salarios más altos; si los salarios suben más que la productividad, ello vuelve a elevar los costes de producción de las empresas, que los trasladan de nuevo a través de precios más altos, un círculo que se autorrefuerza y resulta difícil de romper.","La inflación importada surge cuando las subidas de precios del extranjero repercuten en la economía nacional. Esto ocurre, por un lado, cuando las materias primas o los productos intermedios se encarecen en el mercado mundial (por ejemplo, en crisis de precios del petróleo o de la energía) y, por otro, cuando se debilita el tipo de cambio de la propia moneda: un euro más débil encarece las importaciones procedentes de países fuera de la zona euro, aunque sus precios en la respectiva moneda nacional no hayan variado en absoluto. Para una empresa como Polyphon, que importa madera tropical y persigue planes de exportación hacia países fuera de la zona euro, esta causa actúa en ambas direcciones.","Una cuarta explicación, de carácter más estructural y a largo plazo, la ofrece la perspectiva monetarista, orientada a la cantidad de dinero: si la cantidad de dinero en circulación en una economía crece de forma sostenida más deprisa que la producción real, una cantidad dada de bienes se enfrenta a una cantidad de dinero cada vez mayor, y los precios tienden a subir. Desde esta perspectiva, una expansión excesiva de la oferta monetaria, por ejemplo debido a una política monetaria muy expansiva mantenida durante un periodo prolongado, es una condición clave para una inflación elevada y persistente.","Según su intensidad, se distingue entre inflación reptante (subida de precios moderada, por lo general poco problemática, de pocos puntos porcentuales), inflación galopante (subida de precios claramente perceptible, de dos dígitos) e hiperinflación (los precios suben de forma incontrolada y muy rápida, y se pierde la confianza en la moneda; ejemplo histórico: Alemania en 1923).","La inflación no afecta por igual a todos los participantes de una economía, sino que redistribuye patrimonio y renta. Entre los grupos que tienden a resultar beneficiados se encuentran los deudores: quien ha contraído un crédito con una cantidad de devolución fijada se beneficia de que esa suma disminuye en términos reales —es decir, en poder adquisitivo— con el paso del tiempo, mientras que los salarios y los precios suben. Por la misma razón, a menudo también se considera al Estado como ganador, ya que en muchos países está muy endeudado. Asimismo, quienes poseen bienes reales (por ejemplo, inmuebles, acciones, participaciones empresariales) tienden a beneficiarse, porque, a diferencia del patrimonio en forma de dinero, los bienes reales suelen conservar su valor real o incluso subir de precio. Las empresas con un alto poder de fijación de precios —como Polyphon, en su posición de monopolista— pueden además trasladar más fácilmente los costes al alza que las empresas en mercados muy competitivos.","Entre los grupos que tienden a resultar perjudicados se encuentran los acreedores y también los ahorradores: quien presta dinero o ahorra en una cuenta con intereses bajos o nulos recibe una devolución, o dispone de un saldo, cuyo poder adquisitivo real se reduce por la inflación. Se ven especialmente afectadas también las personas con ingresos fijos no vinculados a la evolución de los precios, como pensionistas cuyas prestaciones no se actualizan, o trabajadores cuyos salarios no suben al mismo ritmo que los precios. Dado que los hogares con menores ingresos destinan una proporción de su presupuesto superior a la media a necesidades básicas como alimentación y energía —bienes cuyos precios en las fases inflacionarias suelen subir con especial fuerza—, la inflación tiende a afectarles más que a los hogares con ingresos más altos, que pueden ahorrar una mayor proporción de su renta o invertirla en bienes reales.","Además, surgen costes macroeconómicos adicionales: unas expectativas de precios inciertas dificultan las decisiones de inversión y planificación a largo plazo de las empresas (también para Polyphon, por ejemplo al calcular la nueva nave de producción); una inflación nacional elevada en comparación con los principales socios comerciales puede debilitar la competitividad en precios en el comercio exterior; y, en el caso extremo de una hiperinflación, se pierde por completo la confianza en la moneda como depósito de valor, lo que puede paralizar el intercambio de bienes y los pagos de toda una economía."],"a":["Clasificad la subida de los precios de las materias primas en Polyphon según una causa de inflación y justificad si se trata más bien de inflación de demanda, de costes o importada.","Elaborad en pequeños grupos un tablón digital (por ejemplo, con Padlet o Taskcards) sobre las cuatro causas de la inflación y respaldad cada causa con un ejemplo actual investigado por vosotros mismos.","Participad en un cuestionario Kahoot sobre la inflación, o elaborad vosotros mismos preguntas de Kahoot sobre el concepto, las causas y los tipos de inflación.","Debatid: ¿debería Polyphon trasladar los mayores costes de las materias primas a la clientela de forma total, parcial o no trasladarlos en absoluto? Tened en cuenta el grupo objetivo (clientela privada adinerada) y las posibles consecuencias para las ventas y la imagen."],"r":"Hoja de trabajo digital (Padlet/Taskcards) + cuestionario Kahoot + debate por escrito"},"1_4":{"t":"Concepto, causas, tipos y consecuencias de la deflación","e":"En una crisis económica, la demanda de bienes de lujo cae notablemente. En Polyphon empiezan a acumularse los primeros altavoces sin vender en el almacén, y la dirección se plantea bajar los precios para recuperar clientela. Sin embargo, un controller advierte: ‘Cuidado: si ahora todos los proveedores bajan los precios de forma permanente, eso puede llegar a ser más peligroso que una inflación elevada.’ Los aprendices se sorprenden: ¿no suenan bien, en realidad, los precios a la baja para la clientela?","i":["La deflación designa —como imagen especular de la inflación— un descenso sostenido del nivel general de precios de una economía. A diferencia de una bajada de precio puntual (que a primera vista parece ventajosa para el consumidor), una deflación real afecta al nivel de precios en su conjunto y durante un periodo prolongado.","Entre las causas pueden figurar una fuerte caída de la demanda (por ejemplo, en una recesión), un exceso de oferta de bienes o una política monetaria restrictiva. Resulta especialmente peligrosa la llamada espiral deflacionaria: los consumidores posponen sus compras a la espera de que los precios sigan bajando, lo que reduce aún más la demanda, obliga a las empresas a bajar aún más los precios y provoca un retroceso de la inversión y del empleo.","Entre las consecuencias destaca, en particular, que aumenta la carga real de la deuda de empresas y hogares privados: los salarios y los precios de los bienes bajan, pero los importes de devolución de los créditos existentes permanecen nominalmente invariables, por lo que la carga real aumenta. Esto puede provocar un incremento de las insolvencias y de los créditos morosos en los balances bancarios, y poner en peligro la estabilidad financiera.","Una deflación es más difícil de combatir con la política monetaria que una inflación: el banco central puede subir los tipos de interés oficiales sin límite para frenar la inflación, pero no puede bajarlos indefinidamente por debajo de cero para combatir una deflación. Por eso el Eurosistema aspira deliberadamente a una tasa de inflación ligeramente positiva del 2 %, en lugar de una estabilidad de precios real del 0 %, como ‘margen de seguridad’ frente a la deflación."],"a":["Explicad la diferencia entre una bajada de precio puntual en Polyphon (por ejemplo, por una promoción) y una deflación macroeconómica real.","Representad el desarrollo de una espiral deflacionaria en un esquema y trasladadlo, a modo de ejemplo, a un posible desarrollo en Polyphon y sus proveedores.","Explicad por escrito por qué una deflación aumenta la carga real de la deuda de las empresas, y utilizad este argumento para explicar por qué el Eurosistema aspira a una tasa de inflación del 2 % en lugar del 0 %.","Investigad un ejemplo real, histórico o actual, de deflación (por ejemplo, Japón desde la década de 1990) y presentadlo brevemente a la clase."],"r":"Hoja de trabajo digital/escrita + esquema + breve presentación"},"2_1":{"t":"Estructura y funciones del SEBC y del BCE, posición del Bundesbank alemán","e":"La dirección de Polyphon lee en las noticias económicas que ‘el Consejo de Gobierno del BCE ha vuelto a subir el tipo de interés oficial’, y que por ello el interés del crédito previsto para financiar la segunda nave de producción probablemente también suba. Un aprendiz pregunta, confundido: ‘¿Es el BCE, el Eurosistema o el Bundesbank quien decide esto, y cuál es en realidad la diferencia?’","i":["El Sistema Europeo de Bancos Centrales (SEBC) engloba al Banco Central Europeo (BCE) y a los bancos centrales nacionales de todos los Estados miembros de la UE, incluidos aquellos que (todavía) no han adoptado el euro. El Eurosistema, en cambio, está formado únicamente por el BCE y los bancos centrales nacionales de los países que utilizan el euro como moneda; es, por tanto, la agrupación decisiva en materia de política monetaria dentro del SEBC.","El órgano de decisión supremo del Eurosistema es el Consejo de Gobierno del BCE, que por lo general delibera sobre la política monetaria cada seis semanas y fija los tipos de interés oficiales. Está formado por los miembros del Comité Ejecutivo del BCE y por los presidentes de los bancos centrales nacionales de los países de la zona euro.","El Bundesbank alemán es el banco central nacional de Alemania y forma parte del Eurosistema. Aplica en Alemania la política monetaria común del Eurosistema, se encarga del abastecimiento de efectivo, supervisa los sistemas de pago y participa en la supervisión bancaria. Las decisiones de política monetaria en sí ya no las toma el Bundesbank en solitario, sino el Consejo de Gobierno del BCE para toda la zona euro.","La independencia del Eurosistema respecto a la política y los gobiernos pretende garantizar que las decisiones de política monetaria se guíen exclusivamente por la estabilidad de precios y no por intereses políticos a corto plazo. A cambio, el Eurosistema está obligado a la transparencia y a rendir cuentas, entre otros, ante el Parlamento Europeo."],"a":["Elaborad, con ayuda del libro de texto digital del Bundesbank, un esquema que represente de forma clara el SEBC, el Eurosistema, el BCE y el Bundesbank, así como la relación entre ellos.","Explicad por escrito qué funciones sigue desempeñando hoy de forma autónoma el Bundesbank alemán, y qué decisiones corresponden al Consejo de Gobierno del BCE para toda la zona euro.","Preparad en pequeños grupos una breve presentación sobre uno de los siguientes temas: la composición del Consejo de Gobierno del BCE, las funciones del Eurosistema, la importancia de la independencia del banco central. Presentad vuestra exposición ante la clase con medios adecuados.","Debatid: ¿por qué podría ser importante para Polyphon (y otras empresas) que las decisiones de política monetaria se tomen con independencia de los intereses políticos del momento?"],"r":"Esquema + explicación escrita + presentación del alumnado con medios"},"2_2":{"t":"Instrumentos de política monetaria, mecanismos de actuación, transmisión, límites de la política monetaria","e":"El Consejo de Gobierno del BCE decide bajar el tipo de interés oficial. En las noticias económicas se dice que esto debería ‘impulsar la concesión de crédito y apoyar la coyuntura’. La dirección de Polyphon se pregunta: ¿cómo repercute exactamente una decisión de tipos del BCE en Fráncfort en el crédito que Polyphon quiere solicitar a su banco habitual de Hamburgo para la nueva nave de producción, y por qué tarda tiempo en notarse ese efecto?","i":["El Banco Central Europeo dispone de varios instrumentos de política monetaria para alcanzar su objetivo prioritario de estabilidad de precios. Centrales son los tipos de interés oficiales, a los que los bancos comerciales pueden refinanciarse en el banco central o depositar dinero en él (entre ellos, el tipo de interés de las operaciones principales de financiación y el tipo de la facilidad de depósito). Mediante operaciones de mercado abierto (por ejemplo, operaciones temporales y, en épocas de crisis, también programas de compra de bonos), el Eurosistema controla además la liquidez del sistema bancario. La obligación de reservas mínimas exige a los bancos mantener una determinada proporción de sus depósitos en el banco central.","El efecto de estos instrumentos sobre el conjunto de la economía se produce a través del llamado mecanismo de transmisión: un cambio en el tipo de interés oficial afecta primero a los tipos de interés del mercado monetario, de ahí a los tipos de crédito para empresas y hogares (canal de tipos de interés), a los precios de los activos (por ejemplo, acciones e inmuebles), al tipo de cambio y a las expectativas de los participantes en el mercado. Solo a través de varios pasos intermedios y con un desfase temporal (a menudo de varios trimestres a años) una decisión de política monetaria repercute en la inversión, el consumo, el empleo y, finalmente, el nivel de precios.","Para una empresa como Polyphon, esto significa en concreto: si el BCE baja el tipo de interés oficial, los tipos de crédito de los bancos habituales también tienden a bajar, por lo que un crédito para la nueva nave de producción resultaría más barato. Sin embargo, el momento exacto y la magnitud de esta repercusión dependen del banco concreto, de la situación competitiva y de otros factores.","No obstante, la política monetaria tiene límites: por ejemplo, no puede resolver problemas estructurales de una economía (como la falta de personal cualificado o la competitividad de determinados sectores), tiene un efecto limitado con tipos de interés muy bajos (cerca del límite inferior de cero) y su efecto depende en gran medida de la confianza de los participantes del mercado en el banco central. Además, las diferencias regionales dentro de la eurozona dificultan una política monetaria única que se ajuste a todos los países miembros."],"a":["Elaborad, con ayuda del libro de texto digital del Bundesbank, un resumen de los principales instrumentos de política monetaria (tipos de interés oficiales, operaciones de mercado abierto, reservas mínimas) con una breve explicación de cada instrumento.","Representad el mecanismo de transmisión en un diagrama de cadena de efectos y aplicadlo de forma concreta al ejemplo del crédito de Polyphon para la nueva nave de producción.","Simulad en pequeños grupos una reunión del Consejo de Gobierno del BCE: preparad una postura cada uno (por ejemplo, ‘a favor de bajar los tipos’, ‘a favor de subir los tipos’, ‘a favor de mantener los tipos’) con argumentos basados en datos económicos actuales, y debatid en un juego de rol.","Explicad por escrito al menos dos límites de la política monetaria y debatid por qué el BCE no puede resolver por sí solo todos los problemas económicos."],"r":"Resumen + diagrama de cadena de efectos + simulación de una reunión del Consejo de Gobierno del BCE (juego de rol)"},"2_3":{"t":"Problemas actuales de la política monetaria","e":"En la sección de economía de un gran periódico, un comentarista critica duramente la política monetaria actual del BCE; según otro artículo, sin embargo, varios economistas elogian esa misma decisión calificándola de ‘totalmente acertada’. Un aprendiz de Polyphon está confundido: ‘¿Cómo es posible que los expertos valoren tan de forma tan distinta la misma decisión del BCE?’","i":["La política monetaria del Eurosistema se enfrenta una y otra vez a nuevos desafíos de actualidad, que se debaten de forma controvertida entre especialistas y en la opinión pública. Entre ellos se encuentran el momento y la magnitud adecuados de los cambios de tipos de interés, la gestión de medidas extraordinarias ligadas a crisis (por ejemplo, amplios programas de compra de bonos durante la crisis financiera y de deuda soberana o durante la pandemia de covid-19), la cuestión de los efectos distributivos de la política monetaria (quién sale ganando y quién perdiendo con tipos de interés bajos o altos), así como nuevos desarrollos como los criptoactivos o el euro digital previsto.","Uno de los desafíos radica en que las decisiones de política monetaria deben tomarse de forma uniforme para toda la zona euro, económicamente heterogénea: una decisión de tipos que parece adecuada para un país puede resultar demasiado baja o demasiado alta para otro.","También se debate hasta qué punto la política monetaria debería ocuparse, en su comunicación y en sus objetivos, de temas como el cambio climático o la desigualdad social, sin poner con ello en peligro su verdadero mandato: garantizar la estabilidad de precios."],"a":["Investigad, a través de vuestro acceso escolar al Handelsblatt (u otro periódico económico solvente), un artículo actual sobre un debate de política monetaria y resumid por escrito las posturas centrales.","Buscad dos comentarios o artículos con valoraciones distintas sobre la misma decisión de política monetaria y averiguad en qué se basa cada valoración distinta (por ejemplo, distintas convicciones básicas de política económica, distintos grupos de interés afectados).","Tomad una postura razonada: ¿debería el BCE ocuparse más de temas como la protección del clima, o debería limitarse estrictamente a la estabilidad de precios?"],"r":"Análisis escrito de artículos + toma de postura razonada"},"3_1":{"t":"Ciclo económico, enfoques explicativos, indicadores coyunturales, valores actuales","e":"Los libros de pedidos de Polyphon se llenan rápidamente algunos años, mientras que en otros apenas llegan encargos, aunque el producto en sí no haya cambiado. Al observar las cifras de ventas de los últimos diez años, la dirección se pregunta: ‘¿Existe detrás de este vaivén un patrón recurrente, y en qué podríamos fijarnos para reconocer a tiempo si se acerca un auge o una recesión?’","i":["Por coyuntura se entiende la oscilación ondulante de la actividad económica en torno a su tendencia de crecimiento a largo plazo. Un ciclo económico completo atraviesa típicamente las fases de expansión (recuperación), auge (boom), recesión (contracción, cuando se producen dos trimestres consecutivos de contracción) y depresión (punto más bajo), antes de que comience una nueva expansión.","Para explicar las fluctuaciones económicas existen diversos enfoques teóricos: las explicaciones orientadas a la demanda (por ejemplo, según Keynes) consideran las fluctuaciones de la demanda agregada (consumo, inversión) como la causa; las explicaciones orientadas a la oferta destacan los cambios en los costes de producción, las innovaciones o las capacidades productivas; los enfoques monetarios (por ejemplo, según Friedman) consideran las fluctuaciones de la oferta monetaria y de las condiciones crediticias como la fuerza motriz.","Para medir y detectar de forma temprana la coyuntura se utilizan indicadores económicos: los indicadores adelantados (por ejemplo, la entrada de pedidos, el índice de clima empresarial del Instituto ifo) apuntan a desarrollos futuros; los indicadores coincidentes (por ejemplo, el grado de utilización de la capacidad) describen la situación actual; y los indicadores rezagados (por ejemplo, la tasa de desempleo) reaccionan con retraso a los cambios coyunturales. El producto interior bruto (PIB) es el indicador más importante para medir retrospectivamente la evolución económica general."],"a":["Dibujad un ciclo económico ideal-típico con sus cuatro fases y asociad a cada fase una característica típica de la cartera de pedidos, el empleo y el comportamiento inversor de una empresa como Polyphon.","Investigad valores actuales de al menos dos indicadores coyunturales (por ejemplo, el índice de clima empresarial del ifo, el crecimiento del PIB, la tasa de desempleo) y situad la coyuntura alemana actual en una de las cuatro fases. Justificad vuestra valoración.","Comparad brevemente la explicación orientada a la demanda y la explicación monetaria de las fluctuaciones económicas, y debatid qué enfoque explica mejor, en vuestra opinión, las oscilaciones de ventas en Polyphon.","Ved un vídeo explicativo sobre el ciclo económico y valorad por escrito, al final, lo útil que os ha resultado este formato para vuestro propio progreso de aprendizaje."],"r":"Esquema (ciclo económico) + resultado de investigación con datos actuales + comparación escrita"},"3_2":{"t":"Objetivos de la política económica, el cuadrilátero y el hexágono mágicos, conflictos de objetivos, crecimiento cualitativo y cuantitativo, límites del crecimiento, tipos de desempleo","e":"En una mesa redonda en el instituto, cuatro grupos deben valorar la política económica del Gobierno federal: un grupo exige ante todo un bajo desempleo, otro precios estables, un tercero un alto crecimiento económico y un cuarto un comercio exterior equilibrado. Rápidamente queda claro que lo que exige un grupo dificulta aparentemente el objetivo de otro grupo. La moderadora pregunta: ‘¿Puede el Estado alcanzar en realidad todos estos objetivos al mismo tiempo?’","i":["El ‘cuadrilátero mágico’, consagrado en 1967 en la Ley de Estabilidad y Crecimiento (StWG), nombra cuatro objetivos macroeconómicos centrales de la política económica: estabilidad del nivel de precios, un alto nivel de empleo, el equilibrio en las relaciones económicas exteriores y un crecimiento económico constante y adecuado. Se llama ‘mágico’ porque los cuatro objetivos apenas pueden alcanzarse plenamente al mismo tiempo: entre ellos existen a menudo conflictos de objetivos (por ejemplo, un crecimiento fuerte puede poner en peligro la estabilidad de precios).","En debates más recientes, el cuadrilátero mágico se amplía a menudo con nuevos objetivos hasta formar un ‘hexágono mágico’, por ejemplo con una distribución justa de la renta y la riqueza, así como con la protección y mejora del medio ambiente. Esto muestra que los sistemas de objetivos de política económica se adaptan con el tiempo a nuevos retos sociales.","En cuanto al crecimiento económico, se distingue entre crecimiento cuantitativo (mero aumento de la cantidad de bienes producidos, medido por el PIB) y crecimiento cualitativo, que tiene en cuenta además aspectos ecológicos y sociales (por ejemplo, el ahorro de recursos, la calidad de vida). El debate sobre los ‘límites del crecimiento’ señala que un crecimiento puramente cuantitativo choca con límites ecológicos (recursos finitos, cambio climático).","En cuanto al objetivo de empleo, se distingue entre diferentes tipos de desempleo (coyuntural, estructural, estacional, friccional; cf. 1.º de Bachillerato), que requieren respuestas de política económica diferentes en cada caso."],"a":["Representad gráficamente el cuadrilátero mágico y explicad, con dos ejemplos, un conflicto de objetivos concreto entre dos de los cuatro objetivos; utilizad para ello, cuando sea pertinente, el ejemplo de Polyphon (por ejemplo, crecimiento de las exportaciones frente al equilibrio exterior).","Ampliad de forma razonada el cuadrilátero mágico hasta un hexágono mágico y debatid si los objetivos que habéis añadido deberían ser hoy tan importantes como los cuatro objetivos clásicos, y por qué.","Preparad un debate ‘fishbowl’ sobre la pregunta ‘¿Debería el crecimiento económico seguir teniendo máxima prioridad en Alemania?’ y llevadlo a cabo (el círculo interior debate, el círculo exterior escucha y puede intercambiar sitios).","Investigad datos económicos actuales relativos a los objetivos del cuadrilátero mágico (tasa de inflación, tasa de desempleo, saldo del comercio exterior, crecimiento del PIB) para Alemania y valorad hasta qué punto se están alcanzando actualmente los cuatro objetivos de forma simultánea."],"r":"Esquema (cuadrilátero/hexágono mágico) + debate ‘fishbowl’ + investigación de datos actuales"},"3_3":{"t":"Instrumentos y límites de la política económica estatal: política coyuntural, fiscal y financiera","e":"En una recesión, las ventas de Polyphon también caen notablemente. En las noticias, el Gobierno federal anuncia un ‘programa de estímulo económico’: desgravaciones fiscales para las empresas e inversiones públicas adicionales en infraestructuras. La dirección se pregunta si esto podría ayudarles realmente y cómo, y si el Estado no asume también riesgos con este tipo de medidas.","i":["La política fiscal designa el uso deliberado de los ingresos estatales (sobre todo, impuestos) y del gasto público para alcanzar objetivos macroeconómicos. En una recesión, el Estado puede actuar de forma anticíclica, realizando gastos adicionales o reduciendo impuestos para sostener la demanda (política fiscal expansiva); en una fase de auge, puede, a la inversa, recortar gastos o subir impuestos para frenar un sobrecalentamiento (política fiscal contractiva).","La política financiera en sentido estricto se ocupa de la configuración del presupuesto del Estado (ingresos, gastos, deuda) y está estrechamente ligada a la política fiscal. Entre los instrumentos importantes se encuentran los programas públicos de inversión, los tipos impositivos y las deducciones fiscales, así como los pagos de transferencias (por ejemplo, la prestación por reducción de jornada, destinada a proteger el empleo durante una crisis).","Sin embargo, la política económica estatal tiene límites: las medidas suelen surtir efecto con retraso (retraso en el reconocimiento, en la decisión y en el efecto), pueden provocar un aumento de la deuda pública, están sujetas a normas europeas (por ejemplo, los límites de endeudamiento del Pacto de Estabilidad y Crecimiento de la UE) y conllevan el riesgo de una gestión equivocada si se valora mal la situación coyuntural.","La política coyuntural en sentido estricto designa el uso deliberado de la política fiscal y monetaria para suavizar las fluctuaciones económicas; complementa así la política monetaria del Eurosistema, tratada en los contenidos anteriores, con el nivel de actuación estatal, en particular nacional."],"a":["Explicad, a partir de la situación inicial, qué instrumentos de política fiscal utiliza el Gobierno federal y si se trata de una política fiscal expansiva o contractiva.","Preparad una mesa redonda: ¿debería el Estado contrarrestar una recesión sobre todo mediante gastos adicionales o más bien mediante rebajas fiscales? Tened en cuenta también las repercusiones sobre la deuda pública.","Explicad por escrito al menos dos límites de la política económica estatal y explicad por qué un efecto retardado de las medidas de política económica puede resultar problemático.","Investigad un ejemplo actual de programa estatal de estímulo económico en Alemania o en la UE y presentad brevemente su contenido, así como el debate público en torno a él."],"r":"Análisis escrito + mesa redonda/‘fishbowl’ + investigación actual"},"3_4":{"t":"Política paralela, política fiscal anticíclica, Keynes y Friedman, política de estabilización","e":"En clase de Economía, dos grupos entran en un acalorado debate: un grupo argumenta que el Estado debe contrarrestar decididamente la crisis con gasto adicional (‘¡El Estado debe actuar!’), mientras que el otro sostiene que el Estado debería mantenerse al margen en la medida de lo posible y dejar que actúe la política monetaria (‘El mercado lo regula por sí solo a largo plazo, el Estado solo debería fijar unas condiciones marco fiables’). Ambos se remiten a economistas famosos, aunque a economistas muy distintos.","i":["John Maynard Keynes (1883-1946) sostenía que los mercados no siempre se ajustan por sí solos a un equilibrio de pleno empleo y que, en tiempos de crisis, el Estado debía contrarrestar activamente mediante una demanda adicional (sobre todo, gasto público) para superar una recesión (‘deficit spending’, gasto deficitario). La política económica keynesiana es, por tanto, típicamente anticíclica y orientada a la demanda.","Milton Friedman (1912-2006) y el monetarismo, en cambio, sostenían que los mercados se regulan en gran medida por sí mismos a largo plazo, y que una gestión coyuntural estatal demasiado activa y discrecional perjudica más de lo que ayuda (entre otras razones, por los retrasos temporales y el riesgo de una gestión equivocada). En su lugar, Friedman defendía una política monetaria sujeta a reglas y estable, con un crecimiento de la oferta monetaria moderado y constante, en lugar de un contrarresto a corto plazo.","La política de estabilización designa, en general, el intento de suavizar las fluctuaciones económicas mediante una política fiscal y/o monetaria anticíclica, en lugar de reforzarlas. Se hablaría, en cambio, de una llamada política paralela cuando el Estado actúa de forma procíclica, por ejemplo, gastando dinero adicional en un auge y reforzando así, en lugar de amortiguar, la fluctuación económica (a menudo criticada por ser contraproducente desde el punto de vista de la política económica).","El debate entre los enfoques keynesianos y monetaristas u orientados a la oferta sigue marcando hoy en día las discusiones de política económica: en la práctica, la política económica real combina a menudo elementos de ambas escuelas de pensamiento, según la situación coyuntural y la convicción política de fondo."],"a":["Contraponed las posturas básicas de Keynes y Friedman en una tabla comparativa (papel del Estado, instrumento preferido, concepción del ser humano/del mercado).","Explicad la diferencia entre la política de estabilización anticíclica y la política paralela procíclica mediante un ejemplo propio construido por vosotros para cada caso.","Preparad en dos grupos, respectivamente, una declaración desde el punto de vista de Keynes y de Friedman sobre cómo debería reaccionar el Estado ante la crisis de ventas de Polyphon de la situación inicial del contenido 3.3, y desarrollad un breve debate ante la clase.","Elaborad en grupos una exposición del alumnado sobre una situación histórica de política económica (por ejemplo, el New Deal en EE. UU., la política económica alemana de los años setenta) en la que los enfoques keynesianos o monetaristas desempeñaran un papel importante."],"r":"Tabla comparativa + debate (juego de rol) + exposición del alumnado"},"3_5":{"t":"Relación con la política económica y comparación de las posibilidades","e":"Al final del curso escolar, la dirección de Polyphon pide a los aprendices una valoración breve y comprensible: ¿qué instrumentos de política económica —tanto monetarios como fiscales— podrían ayudar realmente a la empresa en una futura crisis, y qué límites tiene cada uno de estos instrumentos? Los aprendices deben resumir para ello todo lo que han aprendido a lo largo del curso sobre el dinero, la política monetaria y la política económica.","i":["La política monetaria (Eurosistema) y la política fiscal (gobiernos nacionales) son los dos niveles centrales de la política económica estatal y europea para alcanzar los objetivos macroeconómicos de estabilización. Ambos ámbitos de política persiguen objetivos en parte comunes y en parte distintos, y trabajan con instrumentos, responsables de la toma de decisiones y horizontes temporales diferentes.","Una diferencia central radica en la competencia: la política monetaria la fija de forma uniforme el Eurosistema para toda la zona euro, mientras que la política fiscal es responsabilidad de cada Estado miembro (si bien normas europeas como el Pacto de Estabilidad y Crecimiento establecen límites). Esto puede provocar problemas de coordinación cuando las medidas de política monetaria y fiscal no están alineadas entre sí.","En la práctica, ambos ámbitos de política actúan conjuntamente: una política monetaria expansiva (tipos de interés bajos) puede verse reforzada por una política fiscal igualmente expansiva, o parcialmente neutralizada por una política fiscal restrictiva. Para una empresa como Polyphon es relevante que tanto las decisiones de tipos de interés del BCE como las decisiones nacionales en materia fiscal y de gasto puedan influir directamente en su propia actividad empresarial."],"a":["Elaborad un resumen comparativo (tabla o mapa mental) que compare la política monetaria y la política fiscal en cuanto a competencia, objetivos, principales instrumentos y límites.","Redactad, por encargo de la dirección, una breve valoración escrita comprensible para personas no expertas: ¿qué medidas de política económica podrían ayudar mejor a Polyphon en una crisis, y dónde están sus respectivos límites?","Debatid finalmente en el pleno: ¿cuál de los dos ámbitos de política —la política monetaria o la política fiscal— os parece más eficaz para reaccionar ante crisis económicas, y por qué?"],"r":"Resumen comparativo + valoración escrita + debate final"}}},"en":{"ui":{"menu":"Menu","close":"Close","home":"Home","translate":"Translate:","back":"Back","next":"Next","einstiegLabel":"Opening Scenario","infoLabel":"Information","aufgabenLabel":"Assignments","ergebnisLabel":"Expected Result","quellenLabel":"Sources for Research","lernkontrolleLabel":"Self-Check Quiz","quizIntro":"Select your answer(s) and tap “Check” to get instant feedback.","quizGermanOnly":"The self-check questions are currently only available in German.","quizResultLabel":"Result","quizCorrectWord":"correct","quizMultiHint":"(multiple answers possible)","quizCheck":"Check","quizChooseFirst":"Please select an answer first.","quizCorrect":"Correct!","quizIncorrectPrefix":"Not quite. The correct answer is:","heroKicker":"Model company · Money, Monetary Policy and Economic Policy","heroSub":"Manufacturer of patented horn loudspeakers from Hamburg – the lead example for the economics course in Year 12.","stat0":"Founded in Hamburg-Altona","stat1":"Employees","stat2":"Only supplier worldwide","stat3":"Filed with the German Patent Office","companyLabel":"Polyphon one year later","gettingStartedLabel":"Getting Started","gettingStartedText":"Choose a topic on the left to begin. Each topic starts with an opening scenario and then guides you through information, assignments and sources.","startButtonTemplate":"Start with {id} {topic}","templatesLabel":"Templates for Your Assignments","templatesIntro":"For assignments where you need to create a document, a presentation, or role cards for a role play or simulation, you will find matching templates to download here. Each topic also shows which template fits best.","passendZu":"Suitable for:","download":"Download","templateNotePrefix":"Matching template(s) for this topic:","templateNoteHint":"(also available on the homepage in the “Templates” section)","brandSub":"Learning Portal – Year 12"},"tb":{"1":"1. Money and the Value of Money","2":"2. Monetary Policy","3":"3. Economic Policy and Stabilisation Goals"},"company":{"0":"You already know Polyphon GmbH from Year 11: the Hamburg-based company manufactures patented horn loudspeakers for wealthy private customers and is thereby the only supplier worldwide of this type of design.","1":"Since then, some time has passed: the loan for the second production hall has been applied for, the first export talks with customers in the USA, China and the Gulf states are under way, and the raw-material prices for tropical wood, copper wire and magnets have risen noticeably. This school year therefore brings topics to the fore that previously only affected Polyphon at the margins: the value of money, the role of the European Central Bank, and the question of how strongly state and European economic policy feed through to an individual company like Polyphon."},"tpl":{"ausarbeitung":{"label":"Template: Written Assignment","desc":"Structured Word template for written analyses, tables and position papers."},"praesentation":{"label":"Template: Presentation","desc":"PowerPoint skeleton with title, agenda, content and conclusion slides."},"rollenkarten":{"label":"Template: Role Cards","desc":"Four role cards for role plays, panel discussions, fishbowl debates and simulations (e.g. of an ECB Governing Council meeting)."}},"t":{"1_1":{"t":"Functions of Money, Types of Money, Money Creation","e":"In Polyphon's training department, two new apprentices are discussing: one receives his first training salary as a transfer to his account and is puzzled that he never holds ‘real money’ in his hand, only a number on the screen of his banking app. The other replies: ‘Who cares, as long as I can pay with it in shops and know it will still be worth just as much next month.’ The trainer listens and asks: ‘Do you actually know what makes money money – and where the money in your account comes from in the first place?’","i":["Money makes the exchange of goods easier in a division-of-labour economy like Polyphon’s: without money, a customer wishing to buy a loudspeaker would have to offer exactly the good that Polyphon wants in return (a barter economy) – cumbersome and inefficient. Money thereby performs three central functions: as a medium of exchange and means of payment (goods are exchanged for money instead of other goods), as a unit of account (the values of very different goods, e.g. a loudspeaker and a machine, become comparable via their price) and as a store of value (money can be saved and used later, but for that it must hold its value).","The forms in which money appears have changed markedly over history: from commodity money (e.g. livestock, shells) via coins and paper money to the bank deposit money (giro money) that dominates by volume today and exists only as a figure in bank accounts. A further distinction is made between cash and bank deposit money on the one hand and central bank money on the other: only central banks may issue cash and provide commercial banks with central bank money (balances held at the central bank).","Money creation refers to the emergence of new money. In the creation of bank deposit money by commercial banks, new deposit money arises when a bank grants a customer a loan: the loan amount is credited to the customer’s account without corresponding deposits needing to exist beforehand. This money creation is limited, among other things, by banking-supervisory rules (capital and liquidity requirements) and by the central bank’s monetary policy. Central bank money is created when the central bank grants loans to commercial banks or buys assets from them in exchange for central bank money."],"a":["Using the Bundesbank’s digital textbook, create a portfolio (e.g. in OneNote) on the three functions of money and support each function with your own example from the everyday life of Polyphon’s apprentices.","Assign the following payment transactions at Polyphon to the appropriate type of money and justify your assignment: a customer’s cash payment at the hi-fi trade fair, the transfer of the training salary, the house bank’s credit line for the new production hall.","Explain in your own words how a bank creates new deposit money by granting a loan, and name two factors that limit this money creation.","Discuss: why is the apprentice from the opening scenario right to be puzzled that he ‘never holds real money in his hand’ – and why is this nevertheless unproblematic?"],"r":"Digital portfolio (OneNote) + written assignment and explanation"},"1_2":{"t":"Domestic Value of Money, Price Level and Price Stability, Purchasing Power, Measurement, Real and Nominal Income","e":"An apprentice at Polyphon receives a 3% pay rise for the new training year and is pleased at first. Over lunch, a colleague from production tells her that the prices for his weekly shop rose by 4% over the last year. Confused, she wonders: ‘Do I actually have more money available than last year – or less?’","i":["The domestic value of money describes how many goods can be bought domestically for a given sum of money – it is thus the reciprocal of the price level. If the general price level (the average of all goods prices in an economy) rises, the purchasing power of money falls: for the same amount of money, one receives fewer goods than before.","Price stability does not mean that individual prices remain unchanged, but that the general price level rises only slightly. The Eurosystem aims for an inflation rate of 2% over the medium term – not 0% – partly because a small safety margin protects against harmful deflation.","Price developments in Germany and the EU are measured, among other things, via the Consumer Price Index (CPI) and the Harmonised Index of Consumer Prices (HICP): a representative ‘basket of goods’ of typical consumer spending is compared over time.","For assessing income developments, the distinction between nominal and real income is central: nominal income is the amount paid out in euros, while real income additionally accounts for the change in purchasing power caused by inflation. If nominal income rises more slowly than the price level, real income falls despite a nominal pay rise."],"a":["Calculate for the apprentice from the opening scenario whether her real income has risen or fallen, and explain your method (approximation: change in real income ≈ nominal change − inflation rate).","Research the current inflation rate in Germany and its development over the last 12 months at the Federal Statistical Office or the Bundesbank, and present it graphically.","Using the Bundesbank’s digital textbook, explain how the Consumer Price Index is determined, and discuss why a ‘basket of goods’ does not fit every household equally well (e.g. an apprentice vs. a pensioner household).","Find a current newspaper article on the value of money/purchasing power and summarise its central message in writing in your own words (state the source)."],"r":"Written calculation + graphical representation + newspaper analysis"},"1_3":{"t":"Concept, Causes, Types and Consequences of Inflation","e":"Polyphon’s purchasing department reports to management: the price of copper wire has risen by 18% within a year, tropical wood costs 12% more than twelve months ago. At the same time, management does not want to adjust the loudspeakers’ sale price too often, so as not to annoy the wealthy regular customers. An apprentice asks: ‘Is that already inflation – and where does it actually come from?’","i":["Inflation refers to a sustained increase in the general price level of an economy, measured by the rate of change of a price index (e.g. the CPI). A one-off price increase for individual goods (as with Polyphon’s raw materials) is not yet inflation in the economic sense – only when the price level as a whole rises persistently does one speak of inflation. Economic analysis distinguishes four groups of causes, which often occur together and can reinforce one another.","Demand-pull inflation arises when aggregate demand in the economy grows faster than aggregate supply can be expanded (‘too much money chasing too few goods’). Such excess demand is typically triggered by a very expansionary monetary policy with low interest rates (cheap credit stimulates consumption and investment), by expansionary fiscal policy with high government spending, by a consumption boom among private households (e.g. after pent-up demand in a crisis), or by strongly rising export demand from abroad. Since domestic production can hardly be expanded at will in the short term, firms initially respond to excessive demand with price increases rather than expanding output.","Cost-push (or supply-side) inflation, by contrast, arises on the supply side: if firms’ production costs rise – for instance through more expensive raw materials, higher energy prices or rising wages – many firms pass these extra costs on through higher selling prices in order to preserve their profit margins (as Polyphon’s management is also considering in the face of rising copper and wood prices). A so-called wage-price spiral can be particularly problematic here: rising prices reduce employees’ real purchasing power, so trade unions demand higher wages; if wages rise faster than productivity, firms’ production costs rise again as a result, and firms pass these on once more through higher prices – a self-reinforcing cycle that is difficult to break.","Imported inflation arises when price increases from abroad feed through to the domestic economy. This happens, on the one hand, when raw materials or intermediate products become more expensive on world markets (e.g. in oil or energy price shocks), and on the other hand, when the exchange rate of one’s own currency weakens: a weaker euro makes imports from non-euro countries more expensive, even if their prices have not changed at all in the respective local currency. For a company like Polyphon, which imports tropical wood and is pursuing export plans in non-euro countries, this cause has an effect in both directions.","A fourth, more long-term structural explanation is offered by the money-supply-oriented (monetarist) perspective: if the total money supply circulating in an economy grows persistently faster than real economic output, an ever-growing amount of money faces a given quantity of goods – prices tend to rise. From this perspective, an excessive expansion of the money supply, for instance through a very expansionary monetary policy sustained over a longer period, is a key precondition for persistently high inflation.","By strength, one distinguishes creeping inflation (moderate, usually unproblematic price increases of a few percent), galloping inflation (clearly noticeable, double-digit price increases) and hyperinflation (prices rise in an uncontrolled and very rapid way, and confidence in the currency is lost – historical example: Germany in 1923).","Inflation does not affect all participants in an economy equally; rather, it redistributes wealth and income. Groups that tend to benefit include debtors: anyone who has taken out a loan with a fixed repayment amount benefits from the fact that this sum falls in real terms – i.e. in purchasing power – over time, while wages and prices rise. For the same reason, the state is also often seen as a winner, since it is heavily indebted in many countries. Owners of real assets (e.g. property, shares, business interests) also tend to benefit, because unlike monetary assets, real assets tend to retain their real value or even rise in price. Firms with strong pricing power – such as Polyphon as a monopolist – can also pass on increased costs more easily than firms in highly competitive markets.","Groups that tend to be disadvantaged include creditors as well as savers: anyone who lends money or saves in an account with low or no interest receives a repayment, or holds a balance, whose real purchasing power is reduced by inflation. Particularly affected are also recipients of fixed income not linked to price developments, such as pensioners with unadjusted pensions or employees whose wages do not rise at the same pace as prices. Because lower-income households spend an above-average share of their budget on basic needs such as food and energy – goods whose prices often rise particularly sharply during inflationary phases – inflation tends to hit them harder than higher-income households, who can save a larger share of their income or invest it in real assets.","Beyond this, economy-wide follow-on costs arise: uncertain price expectations make firms’ long-term investment and planning decisions more difficult (including for Polyphon, e.g. when costing the new production hall), high domestic inflation relative to important trading partners can weaken price competitiveness in foreign trade, and in extreme cases, during hyperinflation, confidence in the currency as a store of value is lost altogether, which can paralyse the exchange of goods and payments across an entire economy."],"a":["Assign the risen raw-material prices at Polyphon to a cause of inflation and justify whether it is more likely demand-pull, cost-push or imported inflation.","In small groups, create a digital pinboard (e.g. with Padlet or Taskcards) on the four causes of inflation and support each cause with a current, self-researched example.","Take part in a Kahoot quiz on inflation, or create your own Kahoot questions on the concept, causes and types of inflation.","Discuss: should Polyphon pass on the increased raw-material costs to customers fully, partially or not at all? Take into account the target group (wealthy private customers) and possible consequences for sales and image."],"r":"Digital worksheet (Padlet/Taskcards) + Kahoot quiz + written discussion"},"1_4":{"t":"Concept, Causes, Types and Consequences of Deflation","e":"In an economic crisis, demand for luxury goods falls noticeably. At Polyphon, the first unsold loudspeakers are sitting in the warehouse, and management is considering lowering prices to win back customers. A controller warns, however: ‘Careful – if all suppliers now permanently lower their prices, that can become more dangerous than high inflation.’ The apprentices are surprised: don’t falling prices actually sound good for customers?","i":["Deflation – the mirror image of inflation – refers to a sustained decline in the general price level of an economy. Unlike a single price cut (which initially seems advantageous to consumers), genuine deflation affects the price level as a whole and over a longer period.","Causes can include a sharp decline in demand (e.g. in a recession), an oversupply of goods, or a restrictive monetary policy. A so-called deflationary spiral is particularly dangerous: consumers postpone purchases in expectation of further falling prices, which further reduces demand, forcing firms to lower prices further, and causing investment and employment to decline.","The consequences include, in particular, that the real debt burden of firms and private households rises: wages and goods prices fall, but the repayment amounts on existing loans remain nominally unchanged – so the real burden increases. This can lead to more insolvencies and non-performing loans on banks’ balance sheets and endanger financial stability.","Deflation is harder to combat with monetary policy than inflation: the central bank can raise key interest rates without limit to curb inflation, but it cannot lower them arbitrarily far below zero to fight deflation. This is why the Eurosystem deliberately aims for a slightly positive inflation rate of 2% instead of genuine price stability of 0% – as a ‘safety margin’ against deflation."],"a":["Explain the difference between a single price cut at Polyphon (e.g. due to a promotional sale) and genuine economy-wide deflation.","Represent the course of a deflationary spiral in a diagram and transfer it, as an example, to a possible course of events at Polyphon and its suppliers.","Explain in writing why deflation increases the real debt burden of firms, and use this argument to explain why the Eurosystem aims for an inflation rate of 2% instead of 0%.","Research a historical or current real example of deflation (e.g. Japan since the 1990s) and present it briefly to the class."],"r":"Digital/written worksheet + diagram + short presentation"},"2_1":{"t":"Structure and Tasks of the ESCB and the ECB, the Position of the Deutsche Bundesbank","e":"Polyphon’s management reads in the business news that ‘the ECB Governing Council has raised the key interest rate again’ – and that the rate for the planned loan to finance the second production hall is therefore likely to rise too. An apprentice asks, confused: ‘Is that the ECB, the Eurosystem or the Bundesbank that decides this – and what’s actually the difference?’","i":["The European System of Central Banks (ESCB) comprises the European Central Bank (ECB) and the national central banks of all EU member states – including those that have not (yet) introduced the euro. The Eurosystem, by contrast, consists only of the ECB and the national central banks of the countries that use the euro as their currency; it is thus the monetarily decisive grouping within the ESCB.","The supreme decision-making body of the Eurosystem is the ECB Governing Council, which usually deliberates on monetary policy every six weeks and sets the key interest rates. It comprises the members of the ECB’s Executive Board as well as the presidents of the national central banks of the euro-area countries.","The Deutsche Bundesbank is Germany’s national central bank and part of the Eurosystem. It implements the Eurosystem’s common monetary policy in Germany, ensures the supply of cash, oversees payment systems, and participates in banking supervision. Monetary policy decisions themselves are no longer made by the Bundesbank alone, but by the ECB Governing Council for the entire euro area.","The independence of the Eurosystem from politics and governments is meant to ensure that monetary policy decisions are guided solely by price stability and do not follow short-term political interests. In return, the Eurosystem is obliged to maintain transparency and accountability, including towards the European Parliament."],"a":["Using the Bundesbank’s digital textbook, create a diagram that clearly presents the ESCB, the Eurosystem, the ECB and the Bundesbank and their relationship to one another.","Explain in writing which tasks the Deutsche Bundesbank still performs independently today, and which decisions lie with the ECB Governing Council for the entire euro area.","In small groups, prepare a short presentation on one of the following topics: the composition of the ECB Governing Council, the tasks of the Eurosystem, the importance of central bank independence. Present your talk to the class using suitable media.","Discuss: why might it be important for Polyphon (and other companies) that monetary policy decisions are made independently of day-to-day political interests?"],"r":"Diagram + written explanation + student presentation with media"},"2_2":{"t":"Monetary Policy Instruments, Modes of Action, Transmission, Limits of Monetary Policy","e":"The ECB Governing Council decides to lower the key interest rate. The business news say this is intended to ‘boost lending and support the economy’. Polyphon’s management wonders: how exactly does an ECB interest-rate decision in Frankfurt affect the loan that Polyphon wants to take out from its Hamburg house bank for the new production hall – and why does it take time for this effect to arrive?","i":["The European Central Bank has several monetary policy instruments at its disposal to achieve its primary goal of price stability. Central among these are the key interest rates, at which commercial banks can refinance themselves at, or deposit money with, the central bank (including the main refinancing rate and the deposit rate). Through open market operations (e.g. temporary transactions, and in times of crisis also bond-purchase programmes), the Eurosystem also steers liquidity in the banking system. The minimum reserve requirement obliges banks to hold a certain proportion of their deposits at the central bank.","The effect of these instruments on the overall economy occurs via the so-called transmission mechanism: a change in the key interest rate first affects money-market interest rates, from there the lending rates for firms and households (the interest-rate channel), asset prices (e.g. shares, property), the exchange rate, and market participants’ expectations. Only through several intermediate steps and with a time lag (often several quarters to years) does a monetary policy decision affect investment, consumption, employment and ultimately the price level.","For a company like Polyphon, this means concretely: if the ECB lowers the key interest rate, the house banks’ lending rates also tend to fall – a loan for the new production hall would become cheaper. However, the exact timing and extent of this pass-through depend on the particular bank, the competitive situation and other factors.","Monetary policy, however, reaches its limits: for example, it cannot solve an economy’s structural problems (such as a shortage of skilled workers or the competitiveness of particular industries), it has only limited effect at very low interest rates (close to the zero lower bound), and its effect depends heavily on market participants’ confidence in the central bank. Regional differences within the euro area also make it harder to conduct a single monetary policy that suits all member countries."],"a":["Using the Bundesbank’s digital textbook, create an overview of the most important monetary policy instruments (key interest rates, open market operations, minimum reserve) with a brief explanation of each instrument.","Represent the transmission mechanism in a chain-of-effects diagram and apply it concretely to the example of the Polyphon loan for the new production hall.","In small groups, simulate a meeting of the ECB Governing Council: prepare one position each (e.g. ‘for a rate cut’, ‘for a rate rise’, ‘for unchanged rates’) with reasoning based on current economic data, and discuss it in a role play.","Explain in writing at least two limits of monetary policy and discuss why the ECB cannot solve every economic problem on its own."],"r":"Overview + chain-of-effects diagram + simulation of an ECB Governing Council meeting (role play)"},"2_3":{"t":"Current Problems of Monetary Policy","e":"In the business section of a major newspaper, a commentator sharply criticises the ECB’s current monetary policy – while, according to another article, economists praise the very same decision as ‘exactly right’. An apprentice at Polyphon is confused: ‘How can experts assess the same ECB decision so differently?’","i":["The Eurosystem’s monetary policy repeatedly faces new, current challenges that are controversially discussed among experts and the public. These include, among other things, the right timing and extent of interest-rate changes, dealing with crisis-related special measures (e.g. large-scale bond-purchase programmes during the financial and sovereign debt crisis or the Covid-19 pandemic), the question of the distributional effects of monetary policy (who benefits and who loses from low or high interest rates), as well as new developments such as crypto-assets or the planned digital euro.","One challenge is that monetary policy decisions must be made uniformly for the entire, economically diverse euro area – an interest-rate decision that seems appropriate for one country may be too low or too high for another.","There is also debate about how far monetary policy should address, in its communication and objectives, issues such as climate change or social inequality, without thereby jeopardising its actual mandate – safeguarding price stability."],"a":["Using your school’s student access to the Handelsblatt (or another reputable business newspaper), research a current article on a monetary policy debate and summarise the central positions in writing.","Find two comments/articles with differing assessments of the same monetary policy decision, and work out what the differing assessments are each based on (e.g. differing basic economic-policy convictions, differing affected interest groups).","Take a reasoned position: should the ECB concern itself more with issues such as climate protection, or should it strictly limit itself to price stability?"],"r":"Written article analysis + reasoned position paper"},"3_1":{"t":"Business Cycle, Explanatory Approaches, Business Cycle Indicators, Current Figures","e":"Polyphon’s order books fill up rapidly in some years, while in others orders stay away, even though nothing has changed about the product itself. Looking at the sales figures of the last ten years, management wonders: ‘Is there a recurring pattern behind this up and down – and how could we recognise early on whether an upswing or a downswing is coming?’","i":["The business cycle refers to the wave-like fluctuation of overall economic activity around its long-term growth trend. A complete business cycle typically passes through the phases of upswing (expansion), boom (peak), downswing (recession, defined by two consecutive shrinking quarters) and trough (depression), before a new upswing begins.","Various theoretical approaches exist to explain business-cycle fluctuations: demand-side explanations (e.g. following Keynes) see fluctuations in aggregate demand (consumption, investment) as the cause; supply-side explanations emphasise changes in production costs, innovations or production capacities; monetary explanatory approaches (e.g. following Friedman) see fluctuations in the money supply and credit conditions as the driving force.","Business cycle indicators are used to measure and detect the business cycle early: leading indicators (e.g. new orders, the ifo Institute’s business climate index) suggest future developments, coincident indicators (e.g. capacity utilisation) describe the current situation, and lagging indicators (e.g. the unemployment rate) respond only with a delay to cyclical changes. Gross domestic product (GDP) is the most important figure for retrospectively measuring overall economic development."],"a":["Draw an ideal-typical business cycle with its four phases and assign each phase a typical feature for order levels, employment and investment behaviour at a company like Polyphon.","Research current figures for at least two business-cycle indicators (e.g. the ifo business climate index, GDP growth, the unemployment rate) and classify the current German business cycle into one of the four phases. Justify your assessment.","Briefly compare the demand-side and the monetary explanation of business-cycle fluctuations, and discuss which approach, in your view, better explains the fluctuations in sales at Polyphon.","Watch an explainer video on the business cycle and conclude with a written assessment of how helpful this format was for your own learning progress."],"r":"Diagram (business cycle) + research findings with current data + written comparison"},"3_2":{"t":"Goals of Economic Policy, the Magic Square and Hexagon, Conflicting Goals, Qualitative and Quantitative Growth, Limits to Growth, Types of Unemployment","e":"In a panel discussion at school, four groups are to assess the federal government’s economic policy: one group calls above all for low unemployment, another for stable prices, a third for high economic growth, and a fourth for a balanced foreign trade position. It quickly becomes clear that what one group demands apparently makes another group’s goal harder to achieve. The moderator asks: ‘Can the state actually achieve all these goals at the same time?’","i":["The ‘magic square’, enshrined in 1967 in the Stability and Growth Act (StWG), names four central macroeconomic goals of economic policy: price-level stability, a high level of employment, external economic equilibrium, and steady and appropriate economic growth. It is called ‘magic’ because all four goals are difficult to achieve fully at the same time – conflicts of goals frequently arise between them (e.g. strong growth can jeopardise price stability).","In more recent discussions, the magic square is often extended with further goals to a ‘magic hexagon’, for instance a fair distribution of income and wealth and the protection and improvement of the environment. This shows that economic-policy goal systems adapt over time to new social challenges.","Regarding economic growth, a distinction is made between quantitative growth (a pure increase in the quantity of goods produced, measured by GDP) and qualitative growth, which additionally takes ecological and social aspects into account (e.g. conserving resources, quality of life). The discussion of ‘limits to growth’ points out that purely quantitative growth runs up against ecological limits (finite resources, climate change).","Regarding the employment goal, a distinction is made between different types of unemployment (cyclical, structural, seasonal, frictional unemployment – cf. Year 11), each of which requires different economic-policy responses."],"a":["Represent the magic square graphically and explain, using two examples, a concrete conflict of goals between two of the four goals – use the Polyphon example where appropriate (e.g. export growth vs. external economic equilibrium).","Extend the magic square, with reasoning, to a magic hexagon, and discuss whether and why the goals you have added should be just as important today as the four classic goals.","Prepare a fishbowl discussion on the question ‘Should economic growth continue to have top priority in Germany?’ and carry it out (the inner circle discusses, the outer circle listens and can swap places).","Research current economic data on the goals of the magic square (inflation rate, unemployment rate, foreign trade balance, GDP growth) for Germany and assess how well the four goals are currently being achieved at the same time."],"r":"Diagram (magic square/hexagon) + fishbowl discussion + current data research"},"3_3":{"t":"Instruments and Limits of State Economic Policy: Business-Cycle, Fiscal and Financial Policy","e":"In a recession, sales at Polyphon also fall noticeably. In the news, the federal government announces an ‘economic stimulus programme’: tax relief for companies and additional state investment in infrastructure. Management wonders whether and how this could actually help – and whether the state is not also taking on risks with such measures.","i":["Fiscal policy refers to the targeted use of state revenue (mainly taxes) and expenditure to achieve macroeconomic goals. In a recession, the state can act countercyclically by making additional expenditures or cutting taxes to support demand (expansionary fiscal policy); in a boom phase, it can conversely cut expenditure or raise taxes to curb overheating (contractionary fiscal policy).","Financial policy in the narrower sense deals with the design of the state budget (revenue, expenditure, debt) and is closely intertwined with fiscal policy. Important instruments include public investment programmes, tax rates and allowances, and transfer payments (e.g. short-time work allowance, intended to safeguard employment during a crisis).","State economic policy, however, faces limits: measures often take effect with a time lag (recognition lag, decision lag and impact lag), can lead to rising government debt, are subject to European rules (e.g. the debt limits under the EU’s Stability and Growth Pact), and carry the risk of policy errors if the cyclical situation is misjudged.","Business-cycle policy in the narrower sense refers to the targeted use of fiscal and monetary policy to smooth business-cycle fluctuations – it thus complements the Eurosystem’s monetary policy, covered in previous topics, with the state, and in particular national, level of action."],"a":["Using the opening scenario, explain which fiscal-policy instruments the federal government is using and whether this is expansionary or contractionary fiscal policy.","Prepare a panel discussion: should the state counteract a recession more through additional spending or rather through tax cuts? Also take into account the effects on government debt.","Explain in writing at least two limits of state economic policy, and explain why a time-lagged effect of economic-policy measures can be problematic.","Research a current example of a state economic stimulus programme in Germany or the EU and briefly present its content as well as the public debate about it."],"r":"Written analysis + panel discussion/fishbowl + current research"},"3_4":{"t":"Pro-cyclical Policy, Countercyclical Fiscal Policy, Keynes and Friedman, Stabilisation Policy","e":"In economics class, two groups get into a heated debate: one group argues that the state must counteract the crisis decisively with additional spending (‘The state must act!’), the other argues that the state should stay out as much as possible and instead let monetary policy work (‘The market will sort this out on its own in the long run, the state should only set reliable framework conditions’). Both cite famous economists – apparently very different ones.","i":["John Maynard Keynes (1883-1946) held the view that markets do not always settle into an equilibrium with full employment on their own, and that the state should actively counteract crises through additional demand (mainly government spending) in order to overcome a recession (‘deficit spending’). Keynesian economic policy is thus typically countercyclical and demand-oriented.","Milton Friedman (1912-2006) and monetarism, by contrast, held the view that markets largely regulate themselves in the long run, and that overly active, discretionary state management of the business cycle does more harm than good (partly because of time lags and the risk of policy errors). Instead, Friedman advocated a rule-based, steady money-supply policy with stable, moderate money-supply growth rather than short-term countercyclical action.","Stabilisation policy generally refers to the attempt to smooth business-cycle fluctuations through a countercyclical fiscal and/or monetary policy, rather than amplifying them. So-called pro-cyclical policy, by contrast, would occur if the state acts pro-cyclically – for instance by spending additional money during a boom and thereby amplifying rather than dampening the business-cycle fluctuation (often criticised as economically counterproductive).","The debate between Keynesian and monetarist or supply-side approaches continues to shape economic-policy discussions today – in practice, real economic policy often combines elements of both schools of thought, depending on the cyclical situation and basic political conviction."],"a":["Contrast the basic positions of Keynes and Friedman in a comparison table (role of the state, preferred instrument, view of human behaviour/markets).","Explain the difference between countercyclical stabilisation policy and pro-cyclical policy using one self-constructed example each.","In two groups, each prepare a statement from the perspective of Keynes or Friedman on the question of how the state should respond to Polyphon’s sales crisis from the opening scenario of topic 3.3, and hold a short debate in front of the class.","In groups, create a student presentation on a historical economic-policy situation (e.g. the New Deal in the USA, German economic policy in the 1970s) in which Keynesian or monetarist approaches played an important role."],"r":"Comparison table + debate (role play) + student presentation"},"3_5":{"t":"Relating It to Economic Policy and Comparing the Options","e":"At the end of the school year, Polyphon’s management asks the apprentices for a brief, understandable assessment: which economic-policy instruments – monetary as well as fiscal – could actually help the company in a future crisis, and what limits does each of these instruments have? The apprentices are to summarise everything they have learned this year about money, monetary policy and economic policy.","i":["Monetary policy (Eurosystem) and fiscal policy (national governments) are the two central levels of state and European economic policy for achieving macroeconomic stabilisation goals. Both policy areas pursue partly shared, partly different goals and work with different instruments, decision-makers and time horizons.","A key difference lies in responsibility: monetary policy is set uniformly for the entire euro area by the Eurosystem, while fiscal policy is the responsibility of individual member states (albeit within limits set by European rules such as the Stability and Growth Pact). This can lead to coordination problems if monetary and fiscal policy measures are not aligned with one another.","In practice, both policy areas work together: an expansionary monetary policy (low interest rates) can be reinforced by an equally expansionary fiscal policy – or partly neutralised by a restrictive fiscal policy. For a company like Polyphon, it is relevant that both ECB interest-rate decisions and national tax and spending decisions can directly affect its own business activity."],"a":["Create a summary overview (table or mind map) comparing monetary policy and fiscal policy in terms of responsibility, goals, main instruments and limits.","On behalf of management, write a brief, written assessment understandable to non-experts: which economic-policy measures could most likely help Polyphon in a crisis, and what are their respective limits?","Conclude with a plenary discussion: which of the two policy areas – monetary policy or fiscal policy – do you consider more effective in responding to economic crises, and why?"],"r":"Comparative overview + written assessment + closing discussion"}}},"ar":{"ui":{"menu":"القائمة","close":"إغلاق","home":"الصفحة الرئيسية","translate":"الترجمة:","back":"السابق","next":"التالي","einstiegLabel":"سيناريو تمهيدي","infoLabel":"معلومات","aufgabenLabel":"المهام","ergebnisLabel":"النتيجة المتوقعة","quellenLabel":"مصادر للبحث","lernkontrolleLabel":"اختبار التقييم الذاتي","quizIntro":"اختاروا إجابتكم أو إجاباتكم واضغطوا على «تحقق» للحصول على ملاحظات فورية.","quizGermanOnly":"أسئلة اختبار التقييم الذاتي متاحة حاليًا باللغة الألمانية فقط.","quizResultLabel":"النتيجة","quizCorrectWord":"صحيحة","quizMultiHint":"(يمكن اختيار عدة إجابات)","quizCheck":"تحقق","quizChooseFirst":"يرجى اختيار إجابة أولاً.","quizCorrect":"إجابة صحيحة!","quizIncorrectPrefix":"ليس تمامًا. الإجابة الصحيحة هي:","heroKicker":"شركة نموذجية · النقود والسياسة النقدية والسياسة الاقتصادية","heroSub":"شركة مصنّعة لمكبرات الصوت البوقية المسجَّلة براءة اختراعها من هامبورغ – المثال الرئيسي لمقرر الاقتصاد للصف الثاني عشر.","stat0":"تأسست في هامبورغ-ألتونا","stat1":"عدد الموظفين","stat2":"المورّد الوحيد عالميًا","stat3":"تم تقديم طلب براءة الاختراع","companyLabel":"Polyphon بعد عام","gettingStartedLabel":"البدء","gettingStartedText":"اختاروا موضوعًا من القائمة على اليسار للبدء. يبدأ كل موضوع بسيناريو تمهيدي ثم يرشدكم عبر المعلومات والمهام والمصادر.","startButtonTemplate":"ابدأ مع {id} {topic}","templatesLabel":"نماذج لأعمالكم","templatesIntro":"بالنسبة للمهام التي يتعين عليكم فيها إعداد مستند أو عرض تقديمي أو بطاقات أدوار لتمثيل الأدوار أو محاكاة، ستجدون هنا نماذج مناسبة للتنزيل. كما يُوضَّح عند كل موضوع أي نموذج يناسبه.","passendZu":"مناسب لـ:","download":"تنزيل","templateNotePrefix":"النموذج/النماذج المناسبة لهذا الموضوع:","templateNoteHint":"(متوفرة أيضًا في الصفحة الرئيسية ضمن قسم «النماذج»)","brandSub":"بوابة التعلّم – الصف الثاني عشر"},"tb":{"1":"1. النقود وقيمتها","2":"2. السياسة النقدية","3":"3. السياسة الاقتصادية وأهداف الاستقرار"},"company":{"0":"تعرفتم بالفعل على شركة Polyphon GmbH في الصف الحادي عشر: الشركة، ومقرها هامبورغ، تصنّع مكبرات صوت بوقية مسجَّلة براءة اختراعها لفئة العملاء الأثرياء من القطاع الخاص، وهي بذلك المورّدة الوحيدة عالميًا لهذا النوع من التصميم.","1":"مرّ بعض الوقت منذ ذلك الحين: تم تقديم طلب القرض لقاعة الإنتاج الثانية، وتجري حاليًا أولى محادثات التصدير مع عملاء في الولايات المتحدة والصين ودول الخليج، كما ارتفعت أسعار المواد الخام بشكل ملحوظ، مثل الخشب الاستوائي والسلك النحاسي والمغناطيسات. لذلك تبرز في هذا العام الدراسي مواضيع لم تكن تؤثر على Polyphon من قبل إلا بشكل هامشي: قيمة النقود، ودور البنك المركزي الأوروبي، ومسألة مدى تأثير السياسة الاقتصادية الحكومية والأوروبية على شركة فردية مثل Polyphon."},"tpl":{"ausarbeitung":{"label":"نموذج: عمل كتابي","desc":"نموذج Word منظم لإعداد التحليلات الكتابية والجداول وأوراق المواقف."},"praesentation":{"label":"نموذج: عرض تقديمي","desc":"هيكل أساسي لعرض PowerPoint يتضمن شرائح العنوان وجدول الأعمال والمحتوى والخاتمة."},"rollenkarten":{"label":"نموذج: بطاقات الأدوار","desc":"أربع بطاقات أدوار لتمثيل الأدوار وحلقات النقاش ومناظرات «الحوض الزجاجي» ومحاكاة (مثل اجتماع مجلس إدارة البنك المركزي الأوروبي)."}},"t":{"1_1":{"t":"وظائف النقود وأنواعها وخلق النقود","e":"في قسم التدريب لدى Polyphon، يتناقش متدربان جديدان: يتلقى أحدهما أول راتب تدريبي له كتحويل إلى حسابه، ويستغرب أنه لا يمسك أبدًا ‘نقودًا حقيقية’ بيده، بل يرى فقط رقمًا على شاشة تطبيق البنك الخاص به. تردّ الأخرى: ‘لا يهم، المهم أن أستطيع الدفع به في المتجر وأعرف أنه سيظل بنفس القيمة الشهر المقبل.’ يستمع المدرّب ويسأل: ‘هل تعرفان أصلًا ما الذي يجعل النقود نقودًا، ومن أين تأتي النقود الموجودة في حسابكما أصلًا؟’","i":["تسهّل النقود تبادل السلع في اقتصاد قائم على تقسيم العمل مثل اقتصاد Polyphon: فبدون النقود، سيتعين على العميل الذي يريد شراء مكبر صوت أن يقدّم بالضبط السلعة التي تريدها Polyphon في المقابل (اقتصاد المقايضة) — وهو أمر معقّد وغير فعّال. تؤدي النقود في هذا السياق ثلاث وظائف رئيسية: كوسيلة تبادل ودفع (تُستبدل السلع بالنقود بدلًا من سلع أخرى)، وكوحدة حسابية (تصبح قيم السلع المختلفة جدًا، مثل مكبر الصوت والآلة، قابلة للمقارنة عبر السعر)، وكوسيلة لحفظ القيمة (يمكن ادخار النقود واستخدامها لاحقًا، لكن يجب أن تحافظ على قيمتها لذلك).","تغيّرت أشكال ظهور النقود تاريخيًا بشكل كبير: من النقود السلعية (مثل الماشية والأصداف) مرورًا بالعملات المعدنية والنقود الورقية، وصولًا إلى النقود المصرفية (نقود الحساب الجاري) التي تهيمن كميًا اليوم والتي لا توجد إلا كرقم في الحسابات المصرفية. كما يُميَّز بين النقد والنقود المصرفية من جهة، ونقود البنك المركزي من جهة أخرى: فقط البنوك المركزية يحق لها إصدار النقد وتزويد البنوك التجارية بنقود البنك المركزي (الأرصدة لدى البنك المركزي).","يشير خلق النقود إلى نشوء نقود جديدة. في خلق النقود المصرفية من قبل البنوك التجارية، تنشأ نقود مصرفية جديدة عندما يمنح بنك ما عميلًا قرضًا: يُقيَّد مبلغ القرض في حساب العميل دون الحاجة إلى وجود ودائع مقابلة مسبقًا. يُحدّ من خلق النقود هذا، من بين أمور أخرى، لوائح الرقابة المصرفية (متطلبات رأس المال والسيولة) والسياسة النقدية للبنك المركزي. تنشأ نقود البنك المركزي عندما يمنح البنك المركزي قروضًا للبنوك التجارية أو يشتري منها أصولًا مقابل نقود البنك المركزي."],"a":["أعدّوا باستخدام الكتاب المدرسي الرقمي للبنك المركزي الألماني (Bundesbank) ملفًا (مثلًا في OneNote) حول وظائف النقود الثلاث، ودعّموا كل وظيفة بمثال خاص بكم من الحياة اليومية لمتدربي Polyphon.","صنّفوا عمليات الدفع التالية في Polyphon وفقًا لنوع النقود المناسب وبرّروا تصنيفكم: دفع نقدي من عميل في معرض الأجهزة الصوتية، تحويل الراتب التدريبي، خط ائتمان من البنك المحلي لقاعة الإنتاج الجديدة.","اشرحوا بكلماتكم الخاصة كيف يخلق البنك نقودًا مصرفية جديدة من خلال منح القروض، واذكروا عاملين يحدّان من خلق النقود هذا.","ناقشوا: لماذا يحق للمتدرب في السيناريو التمهيدي أن يستغرب أنه ‘لا يمسك أبدًا نقودًا حقيقية بيده’، ولماذا لا يمثّل ذلك مع ذلك أي مشكلة؟"],"r":"ملف رقمي (OneNote) + تصنيف وشرح كتابي"},"1_2":{"t":"القيمة الداخلية للنقود، مستوى الأسعار واستقرارها، القوة الشرائية، القياس، الدخل الحقيقي والاسمي","e":"تحصل متدربة في Polyphon مع بداية العام التدريبي الجديد على زيادة راتب بنسبة 3٪ وتفرح لذلك في البداية. أثناء الغداء، يخبرها زميل من قسم الإنتاج أن أسعار تسوقه الأسبوعي ارتفعت بنسبة 4٪ خلال العام الماضي. تتساءل بحيرة: ‘هل لديّ الآن فعلًا مال أكثر مما كان لديّ العام الماضي، أم أقل؟’","i":["تصف القيمة الداخلية للنقود كمية السلع التي يمكن شراؤها محليًا مقابل مبلغ معين من المال — وهي بذلك مقلوب مستوى الأسعار. إذا ارتفع المستوى العام للأسعار (متوسط أسعار جميع السلع في اقتصاد ما)، تنخفض القوة الشرائية للنقود: إذ يحصل المرء على سلع أقل مقابل نفس المبلغ من المال.","لا يعني استقرار الأسعار أن تبقى الأسعار الفردية دون تغيير، بل أن يرتفع المستوى العام للأسعار بشكل طفيف فقط. يسعى الاتحاد النقدي الأوروبي إلى تحقيق معدل تضخم قدره 2٪ في الأجل المتوسط — وليس 0٪ — لأسباب منها أن هامش الأمان الصغير يحمي من الانكماش الضار.","يُقاس تطور الأسعار في ألمانيا والاتحاد الأوروبي، من بين أمور أخرى، من خلال مؤشر أسعار المستهلك أو المؤشر المنسّق لأسعار المستهلك: تتم مقارنة ‘سلة سلع’ تمثيلية لنفقات الاستهلاك النموذجية عبر الزمن.","لتقييم تطور الدخل، يُعد التمييز بين الدخل الاسمي والدخل الحقيقي أمرًا محوريًا: الدخل الاسمي هو المبلغ المدفوع باليورو، بينما يأخذ الدخل الحقيقي في الاعتبار أيضًا تغيّر القوة الشرائية الناتج عن التضخم. إذا ارتفع الدخل الاسمي بوتيرة أبطأ من مستوى الأسعار، ينخفض الدخل الحقيقي رغم الزيادة الاسمية في الراتب."],"a":["احسبوا للمتدربة في السيناريو التمهيدي ما إذا كان دخلها الحقيقي قد ارتفع أم انخفض، واشرحوا طريقة حسابكم (تقريب: التغير في الدخل الحقيقي ≈ التغير الاسمي − معدل التضخم).","ابحثوا لدى المكتب الفيدرالي للإحصاء أو البنك المركزي الألماني عن معدل التضخم الحالي في ألمانيا وتطوره خلال الأشهر الاثني عشر الماضية، ومثّلوه بيانيًا.","اشرحوا باستخدام الكتاب المدرسي الرقمي للبنك المركزي الألماني كيف يُحدَّد مؤشر أسعار المستهلك، وناقشوا لماذا لا تناسب ‘سلة السلع’ كل أسرة بنفس القدر (مثلًا أسرة متدرب مقارنة بأسرة متقاعد).","ابحثوا عن مقال صحفي حديث حول موضوع قيمة النقود/القوة الشرائية ولخّصوا الفكرة المركزية كتابيًا بكلماتكم الخاصة (مع ذكر المصدر)."],"r":"حساب كتابي + تمثيل بياني + تحليل مقال صحفي"},"1_3":{"t":"مفهوم التضخم وأسبابه وأنواعه وعواقبه","e":"يبلغ قسم المشتريات في Polyphon الإدارة: ارتفعت أسعار السلك النحاسي بنسبة 18٪ خلال عام واحد، وأصبح الخشب الاستوائي أغلى بنسبة 12٪ مما كان عليه قبل اثني عشر شهرًا. وفي الوقت نفسه، لا تريد الإدارة تعديل سعر بيع مكبرات الصوت بشكل متكرر حتى لا تزعج العملاء الأثرياء الدائمين. يسأل أحد المتدربين: ‘هل هذا تضخم بالفعل، ومن أين يأتي أصلًا؟’","i":["يشير التضخم إلى ارتفاع مستمر في المستوى العام للأسعار في اقتصاد ما، يُقاس بمعدل التغير في مؤشر الأسعار (مثل مؤشر أسعار المستهلك). ارتفاع سعر سلع فردية بشكل لمرة واحدة (كما هو الحال مع المواد الخام لدى Polyphon) لا يُعد بعد تضخمًا بالمعنى الاقتصادي — إذ لا يُطلق على هذا الاسم إلا عندما يرتفع المستوى العام للأسعار ككل وبشكل مستمر. يميّز التحليل الاقتصادي في هذا السياق بين أربع مجموعات من الأسباب، غالبًا ما تظهر معًا ويمكن أن تعزز بعضها البعض.","ينشأ تضخم الطلب عندما ينمو الطلب الكلي في الاقتصاد بشكل أسرع مما يمكن توسيع العرض الكلي (‘أموال كثيرة جدًا تطارد سلعًا قليلة جدًا’). عادة ما يُحفَّز هذا الفائض في الطلب من خلال سياسة نقدية توسعية للغاية مع أسعار فائدة منخفضة (تحفّز القروض الرخيصة الاستهلاك والاستثمار)، أو من خلال سياسة مالية توسعية مع إنفاق حكومي مرتفع، أو من خلال ازدهار استهلاكي للأسر الخاصة (مثلًا بعد طلب متراكم في أزمة ما)، أو من خلال ارتفاع كبير في الطلب على الصادرات من الخارج. وبما أن الإنتاج المحلي بالكاد يمكن توسيعه بشكل كبير في الأجل القصير، تستجيب الشركات في البداية للطلب المفرط برفع الأسعار بدلًا من زيادة الكمية.","أما تضخم التكاليف أو تضخم العرض فينشأ من جانب العرض: إذا ارتفعت تكاليف إنتاج الشركات — مثلًا بسبب ارتفاع أسعار المواد الخام أو أسعار الطاقة أو الأجور — فإن العديد من الشركات تنقل هذه التكاليف الإضافية من خلال أسعار بيع أعلى إلى عملائها، للحفاظ على هوامش أرباحها (كما تفكر إدارة Polyphon أيضًا في ضوء ارتفاع أسعار النحاس والخشب). ومما قد يكون إشكاليًا بشكل خاص في هذا السياق ما يُسمى بدوامة الأجور والأسعار: تقلّل الأسعار المرتفعة من القوة الشرائية الحقيقية للموظفين، مما يدفع النقابات إلى المطالبة بأجور أعلى؛ وإذا ارتفعت الأجور أكثر من الإنتاجية، ترتفع بذلك تكاليف إنتاج الشركات مرة أخرى، فتنقلها الشركات مجددًا عبر أسعار أعلى — دائرة تعزز نفسها ويصعب كسرها.","ينشأ التضخم المستورد عندما تنتقل الزيادات في الأسعار من الخارج إلى الاقتصاد المحلي. يحدث ذلك من جهة عندما تصبح المواد الخام أو المنتجات الوسيطة أغلى في السوق العالمية (مثلًا في صدمات أسعار النفط أو الطاقة)، ومن جهة أخرى عندما يضعف سعر صرف العملة المحلية: فاليورو الأضعف يجعل الواردات من الدول خارج منطقة اليورو أغلى، حتى لو لم تتغير أسعارها بعملتها المحلية على الإطلاق. بالنسبة لشركة مثل Polyphon، التي تستورد الخشب الاستوائي وتسعى لخطط تصدير إلى دول خارج منطقة اليورو، يؤثر هذا السبب في كلا الاتجاهين.","يقدم المنظور الرابع، وهو أكثر هيكلية وطويل الأمد، التفسير القائم على عرض النقود (المنظور النقدوي): إذا نمت كمية النقود المتداولة إجمالًا في اقتصاد ما بشكل مستمر أسرع من الناتج الاقتصادي الحقيقي، فإن كمية معينة من السلع تواجه كمية متزايدة باستمرار من النقود — وتميل الأسعار إلى الارتفاع. من هذا المنظور، يُعد التوسع المفرط في عرض النقود، مثلًا من خلال سياسة نقدية توسعية للغاية مستمرة لفترة طويلة، شرطًا أساسيًا لتضخم مرتفع ومستمر.","حسب الشدة، يُميَّز بين التضخم الزاحف (ارتفاع معتدل وغير إشكالي غالبًا في الأسعار بنسبة بضع نقاط مئوية)، والتضخم الجامح (ارتفاع ملحوظ بوضوح في الأسعار بنسبة مزدوجة الرقم)، والتضخم المفرط (ترتفع الأسعار بشكل غير منضبط وسريع جدًا، وتُفقَد الثقة في العملة — مثال تاريخي: ألمانيا عام 1923).","لا يؤثر التضخم على جميع المشاركين في الاقتصاد بالتساوي، بل يعيد توزيع الثروة والدخل. من بين الفئات التي تميل إلى الاستفادة المدينون: فمن حصل على قرض بمبلغ سداد ثابت يستفيد من انخفاض هذا المبلغ من الناحية الحقيقية — أي من حيث القوة الشرائية — مع مرور الوقت، بينما ترتفع الأجور والأسعار. لنفس السبب، غالبًا ما تُعتبر الدولة أيضًا رابحة، لأنها مدينة بشكل كبير في العديد من البلدان. كما يستفيد أصحاب الأصول العينية (مثل العقارات والأسهم وحصص الشركات) عادةً، لأن الأصول العينية، على عكس الأصول النقدية، تحافظ على قيمتها الحقيقية بشكل أفضل أو حتى ترتفع في السعر. كما يمكن للشركات ذات القدرة العالية على تحديد الأسعار — مثل Polyphon بصفتها محتكِرة — أن تنقل التكاليف المرتفعة بسهولة أكبر من الشركات في الأسواق شديدة التنافسية.","من بين الفئات التي تميل إلى التضرر الدائنون وكذلك المدخرون: فمن يقرض المال أو يدخر في حساب بفائدة منخفضة أو معدومة يحصل على سداد أو يمتلك رصيدًا تنخفض قوته الشرائية الحقيقية بسبب التضخم. كما يتضرر بشكل خاص أصحاب الدخول الثابتة غير المرتبطة بتطور الأسعار، مثل المتقاعدين ذوي المعاشات غير المعدَّلة أو الموظفين الذين لا ترتفع أجورهم بنفس وتيرة الأسعار. وبما أن الأسر ذات الدخل المنخفض تنفق حصة أكبر من المتوسط من ميزانيتها على الاحتياجات الأساسية مثل الغذاء والطاقة — وهي سلع غالبًا ما ترتفع أسعارها بشكل كبير خلال فترات التضخم — فإن التضخم يميل إلى التأثير عليها بشكل أكبر من الأسر ذات الدخل الأعلى، التي يمكنها ادخار حصة أكبر من دخلها أو استثمارها في أصول عينية.","بالإضافة إلى ذلك، تنشأ تكاليف تبعية على مستوى الاقتصاد ككل: تؤدي توقعات الأسعار غير المؤكدة إلى تعقيد قرارات الاستثمار والتخطيط طويلة الأجل للشركات (بما في ذلك Polyphon، مثلًا عند حساب تكلفة قاعة الإنتاج الجديدة)، ويمكن أن يضعف التضخم المحلي المرتفع مقارنة بالشركاء التجاريين المهمين القدرة التنافسية السعرية في التجارة الخارجية، وفي الحالات القصوى، عند التضخم المفرط، تُفقَد الثقة في العملة كوسيلة لحفظ القيمة تمامًا، مما قد يشلّ التبادل التجاري وحركة المدفوعات في اقتصاد بأكمله."],"a":["صنّفوا ارتفاع أسعار المواد الخام في Polyphon ضمن أحد أسباب التضخم وبرّروا ما إذا كان الأمر يتعلق بتضخم الطلب أو التكاليف أو التضخم المستورد بشكل أكبر.","أعدّوا في مجموعات صغيرة لوحة رقمية (مثلًا باستخدام Padlet أو Taskcards) حول أسباب التضخم الأربعة، ودعّموا كل سبب بمثال حديث بحثتم عنه بأنفسكم.","شاركوا في اختبار Kahoot حول موضوع التضخم، أو أعدّوا بأنفسكم أسئلة Kahoot حول مفهوم التضخم وأسبابه وأنواعه.","ناقشوا: هل ينبغي لشركة Polyphon أن تنقل ارتفاع تكاليف المواد الخام إلى العملاء بشكل كامل أم جزئي أم ألا تنقلها على الإطلاق؟ ضعوا في الاعتبار الفئة المستهدفة (عملاء من القطاع الخاص الأثرياء) والعواقب المحتملة على المبيعات والصورة الذهنية."],"r":"ورقة عمل رقمية (Padlet/Taskcards) + اختبار Kahoot + نقاش كتابي"},"1_4":{"t":"مفهوم الانكماش وأسبابه وأنواعه وعواقبه","e":"في أزمة اقتصادية، ينخفض الطلب على السلع الفاخرة بشكل ملحوظ. تتراكم لدى Polyphon أولى مكبرات الصوت غير المباعة في المستودع، وتفكر الإدارة في خفض الأسعار لاستعادة العملاء. لكن أحد المراقبين الماليين يحذّر: ‘احذروا — إذا خفّض جميع الموردين الآن أسعارهم بشكل دائم، فقد يصبح ذلك أخطر من التضخم المرتفع.’ يندهش المتدربون: أليس انخفاض الأسعار أمرًا جيدًا في الواقع للعملاء؟","i":["يشير الانكماش — كصورة معاكسة للتضخم — إلى انخفاض مستمر في المستوى العام للأسعار في اقتصاد ما. وعلى عكس انخفاض سعر واحد بشكل فردي (والذي يبدو في البداية مفيدًا للمستهلك)، يؤثر الانكماش الحقيقي على مستوى الأسعار ككل ولفترة طويلة.","يمكن أن تشمل الأسباب، من بين أمور أخرى، انخفاضًا حادًا في الطلب (مثلًا في فترة ركود)، أو فائضًا في عرض السلع، أو سياسة نقدية تقييدية. ومن الخطير بشكل خاص ما يُسمى بدوامة الانكماش: يؤجل المستهلكون مشترياتهم توقعًا لمزيد من انخفاض الأسعار، مما يقلل الطلب أكثر، ويضطر الشركات إلى خفض أسعارها أكثر، وينخفض الاستثمار والتوظيف.","من بين العواقب بشكل خاص أن العبء الحقيقي لديون الشركات والأسر الخاصة يرتفع: تنخفض الأجور وأسعار السلع، لكن مبالغ سداد القروض القائمة تبقى دون تغيير اسميًا — أي أن العبء الحقيقي يزداد. يمكن أن يؤدي ذلك إلى زيادة حالات الإفلاس والقروض المتعثرة في ميزانيات البنوك ويهدد الاستقرار المالي.","يصعب مكافحة الانكماش بأدوات السياسة النقدية أكثر من مكافحة التضخم: يمكن للبنك المركزي رفع أسعار الفائدة الرئيسية دون حدود لكبح التضخم، لكنه لا يستطيع خفضها بشكل عشوائي إلى ما دون الصفر بكثير لمكافحة الانكماش. لذلك يسعى الاتحاد النقدي الأوروبي عمدًا إلى معدل تضخم إيجابي طفيف بنسبة 2٪ بدلًا من استقرار حقيقي للأسعار بنسبة 0٪ — كـ‘هامش أمان’ ضد الانكماش."],"a":["اشرحوا الفرق بين انخفاض سعر واحد بشكل فردي في Polyphon (مثلًا بسبب عرض ترويجي) والانكماش الاقتصادي الكلي الحقيقي.","مثّلوا مسار دوامة الانكماش في مخطط ونقلوه كمثال على مسار محتمل في Polyphon وموردّيها.","اشرحوا كتابيًا لماذا يزيد الانكماش من العبء الحقيقي لديون الشركات، واشرحوا بناءً على هذه الحجة لماذا يسعى الاتحاد النقدي الأوروبي إلى معدل تضخم بنسبة 2٪ بدلًا من 0٪.","ابحثوا عن مثال حقيقي تاريخي أو حالي للانكماش (مثلًا اليابان منذ التسعينيات) واعرضوه بإيجاز على الصف."],"r":"ورقة عمل رقمية/كتابية + مخطط + عرض تقديمي قصير"},"2_1":{"t":"هيكل ومهام النظام الأوروبي للبنوك المركزية والبنك المركزي الأوروبي، ومكانة البنك المركزي الألماني","e":"تقرأ إدارة Polyphon في الأخبار الاقتصادية أن ‘مجلس إدارة البنك المركزي الأوروبي رفع سعر الفائدة الرئيسي مرة أخرى’ — وبالتالي من المرجح أن يرتفع أيضًا سعر الفائدة على القرض المخطط لتمويل قاعة الإنتاج الثانية. يسأل أحد المتدربين بحيرة: ‘هل هذا البنك المركزي الأوروبي، أم الاتحاد النقدي الأوروبي، أم البنك المركزي الألماني هو من يقرر ذلك، وما الفرق بينهم أصلًا؟’","i":["يشمل النظام الأوروبي للبنوك المركزية البنك المركزي الأوروبي والبنوك المركزية الوطنية لجميع دول الاتحاد الأوروبي الأعضاء — بما في ذلك تلك التي لم تعتمد اليورو بعد. أما الاتحاد النقدي الأوروبي فيتكون فقط من البنك المركزي الأوروبي والبنوك المركزية الوطنية للدول التي تستخدم اليورو كعملة؛ وهو بذلك التجمع الحاسم في مجال السياسة النقدية ضمن النظام الأوروبي للبنوك المركزية.","أعلى هيئة لاتخاذ القرار في الاتحاد النقدي الأوروبي هو مجلس إدارة البنك المركزي الأوروبي، الذي يتداول عادة كل ستة أسابيع حول السياسة النقدية ويحدد أسعار الفائدة الرئيسية. يتكون من أعضاء المجلس التنفيذي للبنك المركزي الأوروبي بالإضافة إلى رؤساء البنوك المركزية الوطنية لدول منطقة اليورو.","البنك المركزي الألماني هو البنك المركزي الوطني لألمانيا وجزء من الاتحاد النقدي الأوروبي. يطبّق السياسة النقدية المشتركة للاتحاد النقدي الأوروبي في ألمانيا، ويضمن توفير النقد، ويشرف على أنظمة الدفع، ويشارك في الرقابة المصرفية. لم يعد البنك المركزي الألماني وحده من يتخذ قرارات السياسة النقدية، بل مجلس إدارة البنك المركزي الأوروبي لمنطقة اليورو بأكملها.","من المفترض أن يضمن استقلال الاتحاد النقدي الأوروبي عن السياسة والحكومات أن تسترشد قرارات السياسة النقدية حصريًا باستقرار الأسعار وليس بمصالح سياسية قصيرة الأجل. وفي المقابل، يلتزم الاتحاد النقدي الأوروبي بالشفافية والمساءلة، بما في ذلك أمام البرلمان الأوروبي."],"a":["أعدّوا باستخدام الكتاب المدرسي الرقمي للبنك المركزي الألماني مخططًا يوضّح بشكل واضح النظام الأوروبي للبنوك المركزية والاتحاد النقدي الأوروبي والبنك المركزي الأوروبي والبنك المركزي الألماني والعلاقة بينهم.","اشرحوا كتابيًا المهام التي لا يزال البنك المركزي الألماني يؤديها بشكل مستقل اليوم، والقرارات التي تقع ضمن اختصاص مجلس إدارة البنك المركزي الأوروبي لمنطقة اليورو بأكملها.","أعدّوا في مجموعات صغيرة عرضًا تقديميًا قصيرًا حول أحد الموضوعات التالية: تكوين مجلس إدارة البنك المركزي الأوروبي، مهام الاتحاد النقدي الأوروبي، أهمية استقلالية البنك المركزي. قدّموا عرضكم أمام الصف باستخدام وسائط مناسبة.","ناقشوا: لماذا قد يكون من المهم لشركة Polyphon (وشركات أخرى) أن تُتَّخذ قرارات السياسة النقدية بشكل مستقل عن المصالح السياسية اليومية؟"],"r":"مخطط + شرح كتابي + عرض تقديمي للطلاب باستخدام وسائط"},"2_2":{"t":"أدوات السياسة النقدية وآليات عملها والانتقال وحدود السياسة النقدية","e":"يقرر مجلس إدارة البنك المركزي الأوروبي خفض سعر الفائدة الرئيسي. تقول الأخبار الاقتصادية إن هذا يهدف إلى ‘تحفيز الإقراض ودعم الاقتصاد’. تتساءل إدارة Polyphon: كيف يؤثر بالضبط قرار سعر الفائدة الصادر عن البنك المركزي الأوروبي في فرانكفورت على القرض الذي تريد Polyphon الحصول عليه من بنكها المحلي في هامبورغ لقاعة الإنتاج الجديدة، ولماذا يستغرق ظهور هذا التأثير وقتًا؟","i":["يمتلك البنك المركزي الأوروبي عدة أدوات للسياسة النقدية لتحقيق هدفه الأساسي المتمثل في استقرار الأسعار. من الأدوات المركزية أسعار الفائدة الرئيسية، التي يمكن للبنوك التجارية من خلالها إعادة التمويل لدى البنك المركزي أو إيداع الأموال هناك (بما في ذلك سعر إعادة التمويل الرئيسي وسعر فائدة الودائع). من خلال عمليات السوق المفتوحة (مثل المعاملات المؤقتة، وفي أوقات الأزمات أيضًا برامج شراء السندات)، يتحكم الاتحاد النقدي الأوروبي أيضًا في السيولة داخل النظام المصرفي. يُلزم الاحتياطي الإلزامي البنوك بالاحتفاظ بنسبة معينة من ودائعها لدى البنك المركزي.","يحدث تأثير هذه الأدوات على الاقتصاد ككل عبر ما يُسمى بآلية الانتقال: يؤثر تغيير سعر الفائدة الرئيسي أولًا على أسعار الفائدة في سوق النقد، ومن هناك على أسعار فائدة الإقراض للشركات والأسر (قناة سعر الفائدة)، وعلى أسعار الأصول (مثل الأسهم والعقارات)، وعلى سعر الصرف، وعلى توقعات المشاركين في السوق. لا يؤثر قرار السياسة النقدية على الاستثمار والاستهلاك والتوظيف ومستوى الأسعار في النهاية إلا عبر عدة خطوات وسيطة وبتأخير زمني (غالبًا عدة أرباع سنوية إلى سنوات).","بالنسبة لشركة مثل Polyphon، يعني هذا تحديدًا: إذا خفّض البنك المركزي الأوروبي سعر الفائدة الرئيسي، تميل أسعار فائدة الإقراض لدى البنوك المحلية أيضًا إلى الانخفاض — وسيصبح القرض الخاص بقاعة الإنتاج الجديدة أرخص. لكن التوقيت الدقيق ومدى هذا الانتقال يعتمدان على البنك المعني والوضع التنافسي وعوامل أخرى.","لكن السياسة النقدية تصطدم بحدود: فهي لا تستطيع، مثلًا، حل المشكلات الهيكلية لاقتصاد ما (مثل نقص العمالة الماهرة أو القدرة التنافسية لقطاعات معينة)، وتصبح فعاليتها محدودة عند أسعار الفائدة المنخفضة جدًا (بالقرب من الحد الأدنى الصفري)، ويعتمد تأثيرها بشكل كبير على ثقة المشاركين في السوق بالبنك المركزي. كما تجعل الاختلافات الإقليمية داخل منطقة اليورو من الصعب تطبيق سياسة نقدية موحدة تناسب جميع الدول الأعضاء."],"a":["أعدّوا باستخدام الكتاب المدرسي الرقمي للبنك المركزي الألماني نظرة عامة على أهم أدوات السياسة النقدية (أسعار الفائدة الرئيسية، عمليات السوق المفتوحة، الاحتياطي الإلزامي) مع شرح موجز لكل أداة.","مثّلوا آلية الانتقال في مخطط سلسلة التأثير وطبّقوها بشكل ملموس على مثال قرض Polyphon لقاعة الإنتاج الجديدة.","حاكوا في مجموعات صغيرة اجتماعًا لمجلس إدارة البنك المركزي الأوروبي: أعدّوا موقفًا واحدًا لكل مجموعة (مثل ‘مع خفض سعر الفائدة’، ‘مع رفع سعر الفائدة’، ‘مع إبقاء سعر الفائدة دون تغيير’) مع تبرير يستند إلى بيانات اقتصادية حالية، وناقشوا ذلك في تمثيل أدوار.","اشرحوا كتابيًا حدّين على الأقل من حدود السياسة النقدية وناقشوا لماذا لا يستطيع البنك المركزي الأوروبي حل كل مشكلة اقتصادية بمفرده."],"r":"نظرة عامة + مخطط سلسلة التأثير + محاكاة اجتماع لمجلس إدارة البنك المركزي الأوروبي (تمثيل أدوار)"},"2_3":{"t":"المشكلات الحالية للسياسة النقدية","e":"في القسم الاقتصادي لصحيفة كبرى، ينتقد أحد المعلّقين بشدة السياسة النقدية الحالية للبنك المركزي الأوروبي — بينما وفقًا لمقال آخر، يمتدح اقتصاديون القرار ذاته باعتباره ‘صائبًا تمامًا’. أحد المتدربين في Polyphon مرتبك: ‘كيف يمكن للخبراء أن يقيّموا القرار نفسه للبنك المركزي الأوروبي بشكل مختلف إلى هذا الحد؟’","i":["تواجه السياسة النقدية للاتحاد النقدي الأوروبي باستمرار تحديات جديدة وراهنة تُناقَش بشكل جدلي بين الخبراء وفي الرأي العام. ومن بينها التوقيت والمقدار الصحيحان لتغييرات أسعار الفائدة، والتعامل مع التدابير الاستثنائية المرتبطة بالأزمات (مثل برامج شراء السندات الواسعة النطاق خلال الأزمة المالية وأزمة الديون السيادية أو جائحة كوفيد-19)، ومسألة الآثار التوزيعية للسياسة النقدية (من يستفيد ومن يخسر عند أسعار الفائدة المنخفضة أو المرتفعة)، بالإضافة إلى تطورات جديدة مثل الأصول المشفّرة أو اليورو الرقمي المخطط له.","يكمن أحد التحديات في أن قرارات السياسة النقدية يجب أن تُتَّخذ بشكل موحّد لمنطقة اليورو بأكملها ذات التطور الاقتصادي المتفاوت — فقرار سعر فائدة يبدو مناسبًا لدولة ما قد يكون منخفضًا جدًا أو مرتفعًا جدًا لدولة أخرى.","كما يُناقَش إلى أي مدى ينبغي للسياسة النقدية أن تهتم، في تواصلها وأهدافها، بقضايا مثل تغير المناخ أو عدم المساواة الاجتماعية، دون تعريض مهمتها الأساسية — ضمان استقرار الأسعار — للخطر."],"a":["ابحثوا من خلال وصولكم المدرسي إلى صحيفة Handelsblatt (أو صحيفة اقتصادية موثوقة أخرى) عن مقال حديث حول نقاش متعلق بالسياسة النقدية ولخّصوا المواقف الرئيسية كتابيًا.","ابحثوا عن تعليقين/مقالين بتقييمين مختلفين لنفس قرار السياسة النقدية، وحدّدوا ما الذي يستند إليه كل تقييم مختلف (مثل القناعات الاقتصادية-السياسية الأساسية المختلفة، مجموعات المصالح المتأثرة المختلفة).","اتخذوا موقفًا مبرَّرًا: هل ينبغي للبنك المركزي الأوروبي أن يهتم أكثر بقضايا مثل حماية المناخ، أم ينبغي أن يقتصر بشكل صارم على استقرار الأسعار؟"],"r":"تحليل كتابي للمقالات + موقف مبرَّر"},"3_1":{"t":"الدورة الاقتصادية، النهج التفسيرية، مؤشرات الدورة الاقتصادية، القيم الحالية","e":"تمتلئ دفاتر الطلبات لدى Polyphon بسرعة في بعض السنوات، بينما تنقطع الطلبات في سنوات أخرى رغم عدم تغيّر أي شيء في المنتج نفسه. تتساءل الإدارة عند النظر إلى أرقام المبيعات خلال السنوات العشر الماضية: ‘هل يوجد وراء هذا الصعود والهبوط نمط متكرر، وكيف يمكننا التعرّف مبكرًا على اقتراب فترة ازدهار أو ركود؟’","i":["يُقصَد بالدورة الاقتصادية التذبذب الموجي للنشاط الاقتصادي الكلي حول اتجاهه العام للنمو على المدى الطويل. تمر الدورة الاقتصادية الكاملة عادة بمراحل الانتعاش (التوسع)، والازدهار (الذروة)، والانكماش (الركود، عند تسجيل انكماش في ربعين متتاليين)، والقاع (الكساد)، قبل أن يبدأ انتعاش جديد.","توجد نهج نظرية مختلفة لتفسير تقلبات الدورة الاقتصادية: التفسيرات القائمة على جانب الطلب (مثلًا وفقًا لكينز) تعتبر تقلبات الطلب الكلي (الاستهلاك، الاستثمار) هي السبب؛ بينما تركز التفسيرات القائمة على جانب العرض على التغيرات في تكاليف الإنتاج أو الابتكارات أو الطاقات الإنتاجية؛ أما النهج النقدية التفسيرية (مثلًا وفقًا لفريدمان) فترى أن القوة الدافعة تكمن في تقلبات عرض النقود وشروط الائتمان.","تُستخدم مؤشرات الدورة الاقتصادية لقياس الدورة الاقتصادية واكتشافها مبكرًا: تشير المؤشرات المتقدمة (مثل طلبات جديدة، مؤشر المناخ التجاري لمعهد ifo) إلى التطورات المستقبلية، وتصف المؤشرات الآنية (مثل معدل استغلال الطاقة الإنتاجية) الوضع الحالي، أما المؤشرات المتأخرة (مثل معدل البطالة) فتستجيب بتأخير للتغيرات الدورية. يُعد الناتج المحلي الإجمالي أهم مؤشر لقياس التطور الاقتصادي الكلي بأثر رجعي."],"a":["ارسموا دورة اقتصادية نموذجية بمراحلها الأربع، وأسندوا لكل مرحلة خاصية نموذجية لوضع الطلبات والتوظيف والسلوك الاستثماري في شركة مثل Polyphon.","ابحثوا عن قيم حالية لمؤشرين على الأقل من مؤشرات الدورة الاقتصادية (مثل مؤشر المناخ التجاري لمعهد ifo، نمو الناتج المحلي الإجمالي، معدل البطالة) وصنّفوا الدورة الاقتصادية الألمانية الحالية ضمن إحدى المراحل الأربع. برّروا تقييمكم.","قارنوا بإيجاز بين التفسير القائم على الطلب والتفسير النقدي لتقلبات الدورة الاقتصادية، وناقشوا أي النهجين يفسّر برأيكم بشكل أفضل تقلبات المبيعات في Polyphon.","شاهدوا فيديو توضيحيًا عن الدورة الاقتصادية وقيّموا في النهاية كتابيًا مدى فائدة هذا الشكل لتقدمكم الدراسي الخاص."],"r":"مخطط (الدورة الاقتصادية) + نتيجة بحث ببيانات حالية + مقارنة كتابية"},"3_2":{"t":"أهداف السياسة الاقتصادية، المربع والسداسي السحري، تعارض الأهداف، النمو الكمي والنوعي، حدود النمو، أنواع البطالة","e":"في حلقة نقاش في المدرسة، يتعين على أربع مجموعات تقييم السياسة الاقتصادية للحكومة الفيدرالية: تطالب إحدى المجموعات في المقام الأول بمعدل بطالة منخفض، وتطالب أخرى بأسعار مستقرة، وتطالب ثالثة بنمو اقتصادي مرتفع، ورابعة بتوازن في التجارة الخارجية. سرعان ما يتضح أن ما تطالب به إحدى المجموعات يعرقل على ما يبدو هدف مجموعة أخرى. تسأل المديرة: ‘هل يمكن للدولة أصلًا تحقيق كل هذه الأهداف في آنٍ واحد؟’","i":["يُسمّي ‘المربع السحري’، المكرّس عام 1967 في قانون تعزيز الاستقرار والنمو الاقتصادي، أربعة أهداف اقتصادية كلية مركزية للسياسة الاقتصادية: استقرار مستوى الأسعار، ارتفاع مستوى التوظيف، التوازن الاقتصادي الخارجي، والنمو الاقتصادي المستمر والمناسب. يُسمّى ‘سحريًا’ لأنه يصعب تحقيق جميع الأهداف الأربعة بشكل كامل في آنٍ واحد — إذ غالبًا ما توجد تعارضات بين الأهداف (فمثلًا، يمكن أن يهدد النمو القوي استقرار الأسعار).","في النقاشات الأحدث، غالبًا ما يُوسَّع المربع السحري بأهداف إضافية ليصبح ‘سداسيًا سحريًا’، مثل التوزيع العادل للدخل والثروة، وحماية البيئة وتحسينها. يُظهر هذا أن أنظمة أهداف السياسة الاقتصادية تتكيف بمرور الوقت مع التحديات المجتمعية الجديدة.","بخصوص النمو الاقتصادي، يُميَّز بين النمو الكمي (الزيادة الصرفة في كمية السلع المنتَجة، مقاسة بالناتج المحلي الإجمالي) والنمو النوعي، الذي يأخذ في الاعتبار أيضًا الجوانب البيئية والاجتماعية (مثل الحفاظ على الموارد، جودة الحياة). يشير النقاش حول ‘حدود النمو’ إلى أن النمو الكمي الصرف يصطدم بحدود بيئية (الموارد المحدودة، تغير المناخ).","بخصوص هدف التوظيف، يُميَّز بين أنواع مختلفة من البطالة (البطالة الدورية، والهيكلية، والموسمية، والاحتكاكية — قارنوا الصف الحادي عشر)، والتي تتطلب كل منها استجابات مختلفة من السياسة الاقتصادية."],"a":["مثّلوا المربع السحري بيانيًا واشرحوا بمثالين تعارضًا محددًا بين اثنين من الأهداف الأربعة — استخدموا حيثما كان ذلك مناسبًا مثال Polyphon (مثلًا نمو الصادرات مقابل التوازن الاقتصادي الخارجي).","وسّعوا المربع السحري بشكل مبرَّر إلى سداسي سحري وناقشوا ما إذا كان ينبغي أن تكون الأهداف التي أضفتموها مهمة اليوم بقدر أهمية الأهداف الأربعة الكلاسيكية، ولماذا.","أعدّوا مناظرة ‘الحوض الزجاجي’ حول سؤال ‘هل ينبغي أن يظل النمو الاقتصادي في ألمانيا الأولوية القصوى؟’ ونفّذوها (تناقش الدائرة الداخلية، وتستمع الدائرة الخارجية ويمكنها تبديل الأماكن).","ابحثوا عن بيانات اقتصادية حالية حول أهداف المربع السحري (معدل التضخم، معدل البطالة، ميزان التجارة الخارجية، نمو الناتج المحلي الإجمالي) لألمانيا، وقيّموا مدى تحقيق الأهداف الأربعة في آنٍ واحد حاليًا."],"r":"مخطط (المربع/السداسي السحري) + مناظرة ‘الحوض الزجاجي’ + بحث في البيانات الحالية"},"3_3":{"t":"أدوات وحدود السياسة الاقتصادية الحكومية: السياسة الدورية والمالية والضريبية","e":"خلال فترة ركود، تنخفض المبيعات في Polyphon أيضًا بشكل ملحوظ. تعلن الحكومة الفيدرالية في الأخبار عن ‘برنامج تحفيز اقتصادي’: تخفيضات ضريبية للشركات واستثمارات حكومية إضافية في البنية التحتية. تتساءل الإدارة عمّا إذا كان هذا سيساعدها فعلًا وكيف، وما إذا كانت الدولة لا تتحمل أيضًا مخاطر من خلال هذه الإجراءات.","i":["تشير السياسة الضريبية إلى الاستخدام الموجَّه للإيرادات الحكومية (خاصة الضرائب) والنفقات لتحقيق أهداف اقتصادية كلية. في فترة الركود، يمكن للدولة أن تتصرف بشكل معاكس للدورة الاقتصادية من خلال زيادة النفقات أو خفض الضرائب لدعم الطلب (سياسة ضريبية توسعية)؛ وفي فترة الازدهار، يمكنها على العكس خفض النفقات أو رفع الضرائب لكبح فرط النشاط (سياسة ضريبية انكماشية).","تُعنى السياسة المالية بمعناها الضيق بتصميم الميزانية الحكومية (الإيرادات، النفقات، الديون) وترتبط ارتباطًا وثيقًا بالسياسة الضريبية. من الأدوات المهمة برامج الاستثمار العامة، ومعدلات الضرائب والإعفاءات، بالإضافة إلى المدفوعات التحويلية (مثل بدل العمل بدوام جزئي، الذي يهدف إلى تأمين التوظيف خلال الأزمة).","لكن السياسة الاقتصادية الحكومية لها حدود: فالإجراءات غالبًا ما تؤثر بتأخير زمني (تأخير الإدراك، وتأخير القرار، وتأخير التأثير)، ويمكن أن تؤدي إلى زيادة الدين الحكومي، وتخضع لمتطلبات أوروبية (مثل حدود الديون في إطار ميثاق الاستقرار والنمو للاتحاد الأوروبي)، وتحمل خطر سوء التوجيه إذا أُسيء تقدير الوضع الدوري.","تشير السياسة الدورية بمعناها الضيق إلى الاستخدام الموجَّه للسياسة الضريبية والنقدية لتخفيف تقلبات الدورة الاقتصادية — وبذلك تكمّل السياسة النقدية للاتحاد النقدي الأوروبي، التي تناولتها المحتويات التعليمية السابقة، بمستوى العمل الحكومي، وخاصة الوطني."],"a":["اشرحوا بناءً على السيناريو التمهيدي الأدوات الضريبية التي تستخدمها الحكومة الفيدرالية وما إذا كان الأمر يتعلق بسياسة ضريبية توسعية أم انكماشية.","أعدّوا حلقة نقاش: هل ينبغي للدولة أن تتصدى للركود بشكل أساسي من خلال نفقات إضافية أم بالأحرى من خلال تخفيضات ضريبية؟ ضعوا في الاعتبار أيضًا الآثار على الدين الحكومي.","اشرحوا كتابيًا حدّين على الأقل من حدود السياسة الاقتصادية الحكومية واشرحوا لماذا يمكن أن يكون التأثير المتأخر زمنيًا لإجراءات السياسة الاقتصادية إشكاليًا.","ابحثوا عن مثال حالي لبرنامج تحفيز اقتصادي حكومي في ألمانيا أو الاتحاد الأوروبي واعرضوا بإيجاز محتواه بالإضافة إلى النقاش العام حوله."],"r":"تحليل كتابي + حلقة نقاش/‘الحوض الزجاجي’ + بحث حالي"},"3_4":{"t":"السياسة الموازية، السياسة الضريبية المعاكسة للدورة الاقتصادية، كينز وفريدمان، سياسة الاستقرار","e":"في حصة الاقتصاد، تدخل مجموعتان في نقاش حاد: تجادل إحدى المجموعتين بأن على الدولة أن تتصدى بحزم للأزمة من خلال نفقات إضافية (‘على الدولة أن تتصرف!’)، بينما ترى المجموعة الأخرى أن على الدولة أن تبتعد قدر الإمكان وأن تترك السياسة النقدية تعمل بدلًا من ذلك (‘السوق ينظم ذلك بنفسه على المدى الطويل، وعلى الدولة أن تضع فقط شروطًا إطارية موثوقة’). تستند كلتا المجموعتين إلى اقتصاديين مشهورين — لكن إلى اقتصاديين مختلفين تمامًا على ما يبدو.","i":["كان جون مينارد كينز (1883-1946) يرى أن الأسواق لا تستقر دائمًا من تلقاء نفسها في توازن مع تشغيل كامل، وأن على الدولة في أوقات الأزمات أن تتصدى بنشاط من خلال طلب إضافي (خاصة الإنفاق الحكومي) للتغلب على الركود (‘الإنفاق بالعجز’). لذلك تُعد السياسة الاقتصادية الكينزية عادة معاكسة للدورة الاقتصادية وموجَّهة نحو الطلب.","في المقابل، كان ميلتون فريدمان (1912-2006) والمدرسة النقدية يريان أن الأسواق تنظم نفسها إلى حد كبير على المدى الطويل، وأن الإدارة الحكومية النشطة والتقديرية المفرطة للدورة الاقتصادية تضر أكثر مما تنفع (لأسباب منها التأخيرات الزمنية وخطر سوء التوجيه). وبدلًا من ذلك، دعا فريدمان إلى سياسة نقدية قائمة على قواعد ومستقرة بنمو معتدل وثابت لعرض النقود بدلًا من التصدي القصير الأجل.","تشير سياسة الاستقرار بشكل عام إلى محاولة تخفيف تقلبات الدورة الاقتصادية من خلال سياسة ضريبية و/أو نقدية معاكسة للدورة الاقتصادية، بدلًا من تعزيزها. أما ما يُسمى بالسياسة الموازية فينشأ عندما تتصرف الدولة بشكل موافق للدورة الاقتصادية — أي على سبيل المثال، تنفق أموالًا إضافية خلال فترة ازدهار وبذلك تعزز بدلًا من أن تخفّف تقلب الدورة الاقتصادية (يُنتقَد غالبًا باعتباره معاكسًا للإنتاجية من الناحية الاقتصادية-السياسية).","لا يزال النقاش بين النهج الكينزية والنهج النقدية أو الموجَّهة نحو العرض يشكّل النقاشات الاقتصادية-السياسية حتى اليوم — تجمع السياسة الاقتصادية الحقيقية في الممارسة العملية غالبًا بين عناصر من كلتا المدرستين الفكريتين، حسب الوضع الدوري والقناعة السياسية الأساسية."],"a":["قارنوا بين المواقف الأساسية لكينز وفريدمان في جدول مقارنة (دور الدولة، الأداة المفضلة، تصور الإنسان/السوق).","اشرحوا الفرق بين سياسة الاستقرار المعاكسة للدورة الاقتصادية والسياسة الموازية الموافقة للدورة الاقتصادية باستخدام مثال ذاتي التصميم لكل منهما.","أعدّوا في مجموعتين بيانًا من وجهة نظر كينز وفريدمان على التوالي حول سؤال كيف ينبغي للدولة أن تستجيب لأزمة مبيعات Polyphon من السيناريو التمهيدي للموضوع 3.3، وقدّموا مناظرة قصيرة أمام الصف.","أعدّوا في مجموعات عرضًا تقديميًا للطلاب حول موقف تاريخي للسياسة الاقتصادية (مثل الصفقة الجديدة في الولايات المتحدة، السياسة الاقتصادية الألمانية في السبعينيات) لعبت فيه النهج الكينزية أو النقدية دورًا مهمًا."],"r":"جدول مقارنة + مناظرة (تمثيل أدوار) + عرض تقديمي للطلاب"},"3_5":{"t":"الربط بالسياسة الاقتصادية ومقارنة الخيارات","e":"في نهاية العام الدراسي، تطلب إدارة Polyphon من المتدربين تقييمًا موجزًا ومفهومًا: أي أدوات السياسة الاقتصادية — النقدية والضريبية على حد سواء — يمكن أن تساعد الشركة فعلًا في أزمة مستقبلية، وما هي حدود كل أداة من هذه الأدوات؟ على المتدربين أن يلخّصوا لهذا الغرض كل ما تعلموه خلال العام حول النقود والسياسة النقدية والسياسة الاقتصادية.","i":["تُعد السياسة النقدية (الاتحاد النقدي الأوروبي) والسياسة الضريبية (الحكومات الوطنية) المستويين المركزيين للسياسة الاقتصادية الحكومية والأوروبية لتحقيق أهداف الاستقرار الاقتصادي الكلي. يسعى كلا المجالين السياسيين إلى أهداف مشتركة جزئيًا ومختلفة جزئيًا، ويعملان بأدوات وصناع قرار وآفاق زمنية مختلفة.","يكمن اختلاف مركزي في الاختصاص: تُحدَّد السياسة النقدية بشكل موحّد لمنطقة اليورو بأكملها من قِبل الاتحاد النقدي الأوروبي، بينما تقع السياسة الضريبية ضمن مسؤولية كل دولة عضو على حدة (وإن كانت القواعد الأوروبية مثل ميثاق الاستقرار والنمو تضع حدودًا). يمكن أن يؤدي ذلك إلى مشكلات في التنسيق إذا لم تكن إجراءات السياسة النقدية والضريبية متوافقة مع بعضها البعض.","في الممارسة العملية، يعمل كلا المجالين السياسيين معًا: يمكن أن تتعزز سياسة نقدية توسعية (أسعار فائدة منخفضة) من خلال سياسة ضريبية توسعية بالمثل — أو أن تُحيَّد جزئيًا من خلال سياسة ضريبية تقييدية. بالنسبة لشركة مثل Polyphon، من المهم أن كلًا من قرارات سعر الفائدة للبنك المركزي الأوروبي والقرارات الوطنية في مجال الضرائب والإنفاق يمكن أن تؤثر بشكل مباشر على نشاطها التجاري الخاص."],"a":["أعدّوا نظرة عامة تلخيصية (جدول أو خريطة ذهنية) تقارن بين السياسة النقدية والسياسة الضريبية من حيث الاختصاص والأهداف وأهم الأدوات والحدود.","اكتبوا بتكليف من الإدارة تقييمًا كتابيًا موجزًا ومفهومًا لغير المتخصصين: أي إجراءات السياسة الاقتصادية يمكن أن تساعد Polyphon على الأرجح في أزمة ما، وأين تكمن حدود كل منها؟","ناقشوا في الختام في جلسة عامة: أي المجالين السياسيين — السياسة النقدية أم السياسة الضريبية — تعتبرونه أكثر فعالية للاستجابة للأزمات الاقتصادية، ولماذا؟"],"r":"نظرة عامة مقارنة + تقييم كتابي + نقاش ختامي"}}},"ur":{"ui":{"menu":"مینو","close":"بند کریں","home":"ہوم","translate":"ترجمہ کریں:","back":"پیچھے","next":"اگلا","einstiegLabel":"ابتدائی صورتحال","infoLabel":"معلومات","aufgabenLabel":"کام","ergebnisLabel":"متوقع نتیجہ","quellenLabel":"تحقیق کے لیے ذرائع","lernkontrolleLabel":"خود جانچ کوئز","quizIntro":"اپنا جواب یا جوابات منتخب کریں اور فوری رائے حاصل کرنے کے لیے “چیک کریں” پر ٹیپ کریں۔","quizGermanOnly":"خود جانچ کے سوالات فی الحال صرف جرمن زبان میں دستیاب ہیں۔","quizResultLabel":"نتیجہ","quizCorrectWord":"درست","quizMultiHint":"(متعدد جوابات ممکن ہیں)","quizCheck":"چیک کریں","quizChooseFirst":"براہ کرم پہلے ایک جواب منتخب کریں۔","quizCorrect":"درست!","quizIncorrectPrefix":"بالکل نہیں۔ درست جواب یہ ہے:","heroKicker":"نمونہ کمپنی · پیسہ، مالیاتی پالیسی اور معاشی پالیسی","heroSub":"ہیمبرگ کے پیٹنٹ شدہ ہارن لاؤڈ اسپیکرز کی تیار کنندہ – 12ویں جماعت کے اکنامکس کورس کے لیے رہنما مثال۔","stat0":"ہیمبرگ-آلٹونا میں قائم","stat1":"ملازمین","stat2":"دنیا بھر میں واحد فراہم کنندہ","stat3":"پیٹنٹ کی درخواست دی گئی","companyLabel":"ایک سال بعد Polyphon","gettingStartedLabel":"شروع کریں","gettingStartedText":"شروع کرنے کے لیے بائیں جانب مینو میں ایک موضوع منتخب کریں۔ ہر موضوع ایک ابتدائی صورتحال سے شروع ہوتا ہے اور پھر آپ کو معلومات، کاموں اور ذرائع کے ذریعے رہنمائی دیتا ہے۔","startButtonTemplate":"{id} {topic} کے ساتھ شروع کریں","templatesLabel":"آپ کے کاموں کے لیے ٹیمپلیٹس","templatesIntro":"ان کاموں کے لیے جن میں آپ کو کوئی دستاویز، پریزنٹیشن، یا رول پلے/سیمولیشن کے لیے رول کارڈز بنانے ہیں، یہاں آپ کو مناسب ٹیمپلیٹس ڈاؤن لوڈ کرنے کے لیے ملیں گے۔ ہر موضوع پر یہ بھی دکھایا گیا ہے کہ کون سا ٹیمپلیٹ موزوں ہے۔","passendZu":"مناسب ہے:","download":"ڈاؤن لوڈ کریں","templateNotePrefix":"اس موضوع کے لیے موزوں ٹیمپلیٹ(س):","templateNoteHint":"(یہ ہوم پیج پر “ٹیمپلیٹس” سیکشن میں بھی دستیاب ہے)","brandSub":"لرننگ پورٹل – 12ویں جماعت"},"tb":{"1":"1۔ پیسہ اور اس کی قدر","2":"2۔ مالیاتی پالیسی","3":"3۔ معاشی پالیسی اور استحکام کے اہداف"},"company":{"0":"آپ پہلے ہی 11ویں جماعت سے Polyphon GmbH کو جانتے ہیں: ہیمبرگ میں قائم یہ کمپنی امیر نجی گاہکوں کے لیے پیٹنٹ شدہ ہارن لاؤڈ اسپیکرز تیار کرتی ہے اور اس طرح اس قسم کے ڈیزائن کی دنیا بھر میں واحد فراہم کنندہ ہے۔","1":"اس کے بعد سے کچھ وقت گزر چکا ہے: دوسری پیداواری ہال کے لیے قرض کی درخواست دی جا چکی ہے، امریکہ، چین اور خلیجی ممالک میں گاہکوں کے ساتھ برآمدات کی پہلی بات چیت جاری ہے، اور اشنکٹبندیی لکڑی، تانبے کی تار اور مقناطیس کی خام مال کی قیمتوں میں نمایاں اضافہ ہوا ہے۔ اس لیے اس تعلیمی سال میں وہ موضوعات سامنے آتے ہیں جو پہلے Polyphon کو صرف حاشیے پر متاثر کرتے تھے: پیسے کی قدر، یورپی مرکزی بینک کا کردار، اور یہ سوال کہ ریاستی اور یورپی معاشی پالیسی Polyphon جیسی انفرادی کمپنی پر کس حد تک اثر انداز ہوتی ہے۔"},"tpl":{"ausarbeitung":{"label":"ٹیمپلیٹ: تحریری کام","desc":"تحریری تجزیوں، جدولوں اور موقف کے مضامین کے لیے منظم ورڈ ٹیمپلیٹ۔"},"praesentation":{"label":"ٹیمپلیٹ: پریزنٹیشن","desc":"عنوان، ایجنڈا، مواد اور اختتامی سلائیڈز کے ساتھ پاورپوائنٹ کا بنیادی ڈھانچہ۔"},"rollenkarten":{"label":"ٹیمپلیٹ: کردار کارڈز","desc":"رول پلے، پینل مباحثوں، فِش باؤل مباحثوں اور سیمولیشنز (مثلاً ECB گورننگ کونسل کے اجلاس) کے لیے چار کردار کارڈز۔"}},"t":{"1_1":{"t":"پیسے کے افعال، پیسے کی اقسام، پیسے کی تخلیق","e":"Polyphon کے تربیتی شعبے میں، دو نئے اپرینٹسز بحث کر رہے ہیں: ایک کو اپنی پہلی تربیتی تنخواہ اپنے اکاؤنٹ میں منتقلی کے طور پر ملتی ہے اور وہ حیران ہوتا ہے کہ اسے کبھی ‘اصل پیسہ’ ہاتھ میں نہیں ملتا، بلکہ صرف اپنی بینکنگ ایپ کی اسکرین پر ایک عدد نظر آتا ہے۔ دوسری جواب دیتی ہے: ‘کوئی فرق نہیں پڑتا، اہم بات یہ ہے کہ میں اس سے دکان میں ادائیگی کر سکوں اور جانوں کہ اگلے مہینے بھی اس کی اتنی ہی قیمت ہوگی۔’ استاد سنتا ہے اور پوچھتا ہے: ‘کیا تمہیں اصل میں پتہ ہے کہ پیسے کو پیسہ کیا بناتا ہے، اور تمہارے اکاؤنٹ میں پیسہ اصل میں کہاں سے آتا ہے؟’","i":["پیسہ Polyphon جیسی محنت کی تقسیم پر مبنی معیشت میں اشیاء کے تبادلے کو آسان بناتا ہے: پیسے کے بغیر، ایک گاہک جو لاؤڈ اسپیکر خریدنا چاہتا ہے اسے بالکل وہی چیز پیش کرنی ہوگی جو Polyphon بدلے میں چاہتی ہے (تبادلے کی معیشت) – یہ مشکل اور غیر مؤثر ہے۔ پیسہ اس دوران تین مرکزی افعال انجام دیتا ہے: تبادلے اور ادائیگی کے ذریعے کے طور پر (اشیاء کو دیگر اشیاء کے بجائے پیسے کے بدلے میں تبادلہ کیا جاتا ہے)، حساب کی اکائی کے طور پر (مختلف اشیاء کی قیمتیں، مثلاً ایک لاؤڈ اسپیکر اور ایک مشین، قیمت کے ذریعے موازنہ کے قابل بن جاتی ہیں) اور قدر کے ذخیرے کے طور پر (پیسہ بچایا جا سکتا ہے اور بعد میں استعمال کیا جا سکتا ہے، لیکن اس کے لیے اسے اپنی قدر برقرار رکھنی چاہیے)۔","پیسے کی شکلیں تاریخی طور پر بہت بدل چکی ہیں: اجناسی پیسے (مثلاً مویشی، سیپیاں) سے لے کر سکوں اور کاغذی پیسے تک، اور آج کل مقدار کے لحاظ سے غالب بینک پیسے (چیک پیسہ) تک، جو اب صرف بینک اکاؤنٹس میں ایک عدد کے طور پر موجود ہے۔ اس کے علاوہ، نقد اور بینک پیسے کو مرکزی بینک کے پیسے سے الگ کیا جاتا ہے: صرف مرکزی بینک نقد جاری کر سکتے ہیں اور کمرشل بینکوں کو مرکزی بینک کا پیسہ (مرکزی بینک میں بیلنس) فراہم کر سکتے ہیں۔","پیسے کی تخلیق نئے پیسے کے وجود میں آنے کو کہتے ہیں۔ کمرشل بینکوں کی جانب سے بینک پیسے کی تخلیق میں، نیا بینک پیسہ اس وقت وجود میں آتا ہے جب کوئی بینک کسی گاہک کو قرض دیتا ہے: قرض کی رقم گاہک کے اکاؤنٹ میں جمع کی جاتی ہے بغیر اس کے کہ پہلے سے متعلقہ ڈپازٹس موجود ہوں۔ یہ پیسے کی تخلیق دیگر چیزوں کے علاوہ بینکنگ نگرانی کے ضوابط (سرمائے اور لیکویڈیٹی کے تقاضوں) اور مرکزی بینک کی مالیاتی پالیسی سے محدود ہوتی ہے۔ مرکزی بینک کا پیسہ اس وقت پیدا ہوتا ہے جب مرکزی بینک کمرشل بینکوں کو قرض دیتا ہے یا ان سے مرکزی بینک کے پیسے کے بدلے اثاثے خریدتا ہے۔"],"a":["بنڈس بینک کی ڈیجیٹل درسی کتاب کی مدد سے تین پیسے کے افعال پر ایک پورٹ فولیو بنائیں (مثلاً OneNote میں) اور Polyphon کے اپرینٹسز کی روزمرہ زندگی سے ہر فنکشن کو اپنی مثال کے ساتھ ثابت کریں۔","Polyphon میں درج ذیل ادائیگی کے لین دین کو مناسب پیسے کی قسم کے مطابق تفویض کریں اور اپنی تفویض کا جواز دیں: ہائی فائی میلے میں گاہک کی نقد ادائیگی، تربیتی تنخواہ کی منتقلی، نئی پیداواری ہال کے لیے ہوم بینک کی کریڈٹ لائن۔","اپنے الفاظ میں وضاحت کریں کہ ایک بینک قرض دے کر نیا بینک پیسہ کیسے تخلیق کرتا ہے، اور دو عوامل بتائیں جو اس پیسے کی تخلیق کو محدود کرتے ہیں۔","بحث کریں: ابتدائی صورتحال میں اپرینٹس کیوں یہ سوچنے میں حق بجانب ہے کہ وہ ‘کبھی اصل پیسہ ہاتھ میں نہیں رکھتا’ – اور یہ اس کے باوجود کیوں کوئی مسئلہ نہیں ہے؟"],"r":"ڈیجیٹل پورٹ فولیو (OneNote) + تحریری تفویض اور وضاحت"},"1_2":{"t":"پیسے کی اندرونی قدر، قیمتوں کی سطح اور استحکام، قوت خرید، پیمائش، حقیقی اور برائے نام آمدنی","e":"Polyphon میں ایک اپرینٹس کو نئے تربیتی سال کے ساتھ 3٪ زیادہ تنخواہ ملتی ہے اور وہ پہلے خوش ہوتی ہے۔ دوپہر کے کھانے کے دوران، پیداوار کا ایک ساتھی اسے بتاتا ہے کہ اس کی ہفتہ وار خریداری کی قیمتیں گزشتہ سال میں 4٪ بڑھ گئی ہیں۔ الجھن میں، وہ خود سے پوچھتی ہے: ‘کیا اب میرے پاس واقعی گزشتہ سال سے زیادہ پیسہ دستیاب ہے – یا کم؟’","i":["پیسے کی اندرونی قدر یہ بیان کرتی ہے کہ ملک کے اندر ایک مخصوص رقم کے لیے کتنی اشیاء خریدی جا سکتی ہیں – یہ قیمتوں کی سطح کا الٹا ہے۔ اگر عمومی قیمتوں کی سطح (معیشت کی تمام اشیاء کی قیمتوں کا اوسط) بڑھتی ہے، تو پیسے کی قوت خرید کم ہو جاتی ہے: اسی رقم کے بدلے پہلے سے کم اشیاء ملتی ہیں۔","قیمتوں کے استحکام کا مطلب یہ نہیں کہ انفرادی قیمتیں غیر تبدیل رہیں، بلکہ یہ کہ عمومی قیمتوں کی سطح صرف معمولی حد تک بڑھے۔ یوروسسٹم درمیانی مدت میں 2٪ افراط زر کی شرح کا ہدف رکھتا ہے – 0٪ نہیں – جزوی طور پر اس لیے کہ ایک چھوٹا حفاظتی مارجن نقصان دہ ڈیفلیشن سے بچاتا ہے۔","جرمنی اور EU میں قیمتوں کی ترقی کو دیگر چیزوں کے علاوہ صارف قیمت اشاریہ (VPI) یا ہم آہنگ صارف قیمت اشاریہ (HVPI) کے ذریعے ماپا جاتا ہے: عام صارفی اخراجات کی ایک نمائندہ ‘ٹوکری’ کا وقت کے ساتھ موازنہ کیا جاتا ہے۔","آمدنی کی ترقی کا اندازہ لگانے کے لیے برائے نام اور حقیقی آمدنی کے درمیان فرق مرکزی اہمیت رکھتا ہے: برائے نام آمدنی یورو میں ادا کی گئی رقم ہے، جبکہ حقیقی آمدنی افراط زر کی وجہ سے قوت خرید میں تبدیلی کو بھی مدنظر رکھتی ہے۔ اگر برائے نام آمدنی قیمتوں کی سطح سے آہستہ بڑھے، تو برائے نام تنخواہ میں اضافے کے باوجود حقیقی آمدنی کم ہو جاتی ہے۔"],"a":["ابتدائی صورتحال کی اپرینٹس کے لیے حساب لگائیں کہ آیا اس کی حقیقی آمدنی بڑھی ہے یا کم ہوئی ہے، اور اپنا طریقہ کار بیان کریں (تخمینہ: حقیقی آمدنی میں تبدیلی ≈ برائے نام تبدیلی − افراط زر کی شرح)۔","وفاقی شماریاتی دفتر یا بنڈس بینک سے جرمنی میں موجودہ افراط زر کی شرح اور گزشتہ 12 مہینوں میں اس کی ترقی کی تحقیق کریں اور اسے گرافک طور پر پیش کریں۔","بنڈس بینک کی ڈیجیٹل درسی کتاب کا استعمال کرتے ہوئے وضاحت کریں کہ صارف قیمت اشاریہ کیسے متعین کیا جاتا ہے، اور بحث کریں کہ ایک ‘ٹوکری’ ہر گھرانے کے لیے یکساں طور پر موزوں کیوں نہیں ہوتی (مثلاً اپرینٹس بمقابلہ ریٹائرڈ افراد کا گھرانہ)۔","پیسے کی قدر/قوت خرید کے موضوع پر ایک تازہ اخباری مضمون تلاش کریں اور مرکزی بیان کا اپنے الفاظ میں تحریری خلاصہ کریں (ماخذ بتائیں)۔"],"r":"تحریری حساب + گرافک نمائندگی + اخباری تجزیہ"},"1_3":{"t":"افراط زر کا تصور، وجوہات، اقسام اور نتائج","e":"Polyphon کا خریداری کا شعبہ انتظامیہ کو رپورٹ کرتا ہے: تانبے کی تار کی قیمتیں ایک سال کے اندر 18٪ بڑھ گئی ہیں، اشنکٹبندیی لکڑی بارہ ماہ پہلے کے مقابلے میں 12٪ زیادہ مہنگی ہے۔ اسی دوران، انتظامیہ لاؤڈ اسپیکرز کی فروخت کی قیمت کو بہت زیادہ بار تبدیل نہیں کرنا چاہتی، تاکہ امیر مستقل گاہکوں کو ناراض نہ کیا جائے۔ ایک اپرینٹس پوچھتا ہے: ‘کیا یہ پہلے ہی افراط زر ہے – اور یہ اصل میں کہاں سے آتا ہے؟’","i":["افراط زر سے مراد معیشت کی عمومی قیمتوں کی سطح میں مسلسل اضافہ ہے، جسے قیمت اشاریے (مثلاً VPI) کی تبدیلی کی شرح سے ماپا جاتا ہے۔ انفرادی اشیاء کی ایک بار کی قیمت میں اضافہ (جیسا کہ Polyphon کے خام مال کے ساتھ) ابھی معاشی معنوں میں افراط زر نہیں ہے – صرف اس وقت جب قیمتوں کی سطح مجموعی طور پر اور مستقل طور پر بڑھے، تو اسے افراط زر کہا جاتا ہے۔ معاشی تجزیے میں اس دوران چار وجوہات کے گروپ الگ کیے جاتے ہیں، جو اکثر ایک ساتھ بھی ظاہر ہوتے ہیں اور ایک دوسرے کو تقویت دے سکتے ہیں۔","طلب کی وجہ سے افراط زر اس وقت پیدا ہوتا ہے جب معیشت میں مجموعی طلب اس رفتار سے بڑھتی ہے جس سے مجموعی رسد کو بڑھایا نہیں جا سکتا (‘بہت زیادہ پیسہ بہت کم اشیاء کا پیچھا کرتا ہے’)۔ ایسی زائد طلب عام طور پر کم شرح سود کے ساتھ ایک انتہائی توسیعی مالیاتی پالیسی (سستے قرضے کھپت اور سرمایہ کاری کو تحریک دیتے ہیں)، زیادہ سرکاری اخراجات کے ساتھ توسیعی مالیاتی پالیسی، نجی گھرانوں کی کھپت کی تیزی (مثلاً بحران کے بعد جمع شدہ طلب کی وجہ سے) یا بیرون ملک سے شدید بڑھتی ہوئی برآمدی طلب کی وجہ سے شروع ہوتی ہے۔ چونکہ مقامی پیداوار کو مختصر مدت میں من مانی طور پر بڑھایا نہیں جا سکتا، اس لیے کمپنیاں زائد طلب کا جواب پہلے مقدار بڑھانے کے بجائے قیمتوں میں اضافے سے دیتی ہیں۔","لاگت یا رسد کی وجہ سے افراط زر، اس کے برعکس، رسد کے پہلو پر پیدا ہوتا ہے: اگر کمپنیوں کی پیداواری لاگت بڑھتی ہے – مثلاً مہنگے خام مال، زیادہ توانائی کی قیمتوں یا بڑھتی ہوئی اجرتوں کی وجہ سے – تو بہت سی کمپنیاں اپنے منافع کے مارجن کو برقرار رکھنے کے لیے یہ اضافی لاگت زیادہ فروخت کی قیمتوں کے ذریعے اپنے گاہکوں تک منتقل کرتی ہیں (جیسا کہ Polyphon کی انتظامیہ تانبے اور لکڑی کی بڑھتی قیمتوں کے پیش نظر بھی سوچ رہی ہے)۔ اس میں خاص طور پر ایک نام نہاد اجرت-قیمت سرپل مسئلہ بن سکتا ہے: بڑھتی قیمتیں ملازمین کی حقیقی قوت خرید کم کرتی ہیں، جس کی وجہ سے یونینیں زیادہ اجرت کا مطالبہ کرتی ہیں؛ اگر اجرتیں پیداواریت سے زیادہ بڑھیں، تو اس کی وجہ سے کمپنیوں کی پیداواری لاگت دوبارہ بڑھ جاتی ہے، جسے وہ دوبارہ زیادہ قیمتوں کے ذریعے منتقل کرتی ہیں – ایک خود کو تقویت دینے والا چکر جسے توڑنا مشکل ہے۔","درآمد شدہ افراط زر اس وقت پیدا ہوتا ہے جب بیرون ملک سے قیمتوں میں اضافہ مقامی معیشت پر اثر انداز ہوتا ہے۔ یہ ایک طرف اس وقت ہوتا ہے جب خام مال یا درمیانی مصنوعات عالمی مارکیٹ میں مہنگی ہو جاتی ہیں (مثلاً تیل یا توانائی کی قیمت کے جھٹکوں میں)، دوسری طرف جب اپنی کرنسی کی شرح تبادلہ کمزور ہو جاتی ہے: ایک کمزور یورو غیر یورو ممالک سے درآمدات کو مہنگا بناتا ہے، چاہے ان کی قیمتیں متعلقہ مقامی کرنسی میں بالکل نہ بدلی ہوں۔ Polyphon جیسی کمپنی کے لیے، جو اشنکٹبندیی لکڑی درآمد کرتی ہے اور غیر یورو ممالک میں برآمدی منصوبے رکھتی ہے، یہ وجہ دونوں سمتوں میں اثر انداز ہوتی ہے۔","چوتھی، زیادہ طویل مدتی-ساختی وضاحت رقم کی فراہمی پر مبنی (مانیٹرسٹ) نقطہ نظر فراہم کرتی ہے: اگر معیشت میں گردش کرنے والی کل رقم مسلسل حقیقی معاشی پیداوار سے زیادہ تیزی سے بڑھتی ہے، تو اشیاء کی ایک مقررہ مقدار کے مقابلے میں ہمیشہ زیادہ پیسہ ہوتا ہے – قیمتیں بڑھنے کا رجحان رکھتی ہیں۔ اس نقطہ نظر سے، رقم کی فراہمی میں ضرورت سے زیادہ توسیع، مثلاً ایک طویل عرصے تک انتہائی توسیعی مالیاتی پالیسی کے ذریعے، مستقل زیادہ افراط زر کے لیے ایک اہم شرط ہے۔","شدت کے لحاظ سے، رینگتی ہوئی افراط زر (معتدل، عام طور پر چند فیصد کا غیر مسئلہ خیز قیمتوں میں اضافہ)، تیز رفتار افراط زر (واضح طور پر محسوس ہونے والا، دو ہندسوں کا قیمتوں میں اضافہ) اور ہائپر انفلیشن (قیمتیں بے قابو اور بہت تیزی سے بڑھتی ہیں، کرنسی پر اعتماد ختم ہو جاتا ہے – تاریخی مثال: جرمنی 1923) میں فرق کیا جاتا ہے۔","افراط زر معیشت کے تمام شرکاء کو یکساں طور پر متاثر نہیں کرتا، بلکہ دولت اور آمدنی کو دوبارہ تقسیم کرتا ہے۔ ان گروپوں میں جو زیادہ فائدہ اٹھاتے ہیں مقروض شامل ہیں: جس نے مقررہ ادائیگی کی رقم کے ساتھ قرض لیا ہے وہ اس سے فائدہ اٹھاتا ہے کہ یہ رقم حقیقی طور پر – یعنی قوت خرید میں – وقت کے ساتھ کم ہو جاتی ہے، جبکہ اجرتیں اور قیمتیں بڑھتی ہیں۔ اسی وجہ سے، ریاست کو بھی اکثر فاتح سمجھا جاتا ہے، کیونکہ یہ بہت سے ممالک میں بھاری قرضوں میں ڈوبی ہوئی ہے۔ حقیقی اثاثوں (مثلاً جائیداد، حصص، کاروباری حصص) کے مالکان بھی عام طور پر فائدہ اٹھاتے ہیں، کیونکہ حقیقی اثاثے، مالیاتی اثاثوں کے برعکس، اپنی حقیقی قدر برقرار رکھتے ہیں یا قیمت میں بھی بڑھتے ہیں۔ زیادہ قیمت مقرر کرنے کی طاقت رکھنے والی کمپنیاں – جیسے Polyphon بطور اجارہ دار – سخت مسابقتی مارکیٹوں میں کمپنیوں کے مقابلے میں بڑھی ہوئی لاگت کو زیادہ آسانی سے منتقل کر سکتی ہیں۔","زیادہ نقصان اٹھانے والے گروپوں میں قرض دہندگان کے ساتھ ساتھ بچت کرنے والے بھی شامل ہیں: جو کوئی پیسہ ادھار دیتا ہے یا کم یا بغیر سود والے اکاؤنٹ میں بچت کرتا ہے، اسے ایک ادائیگی ملتی ہے یا ایک بیلنس ہوتا ہے، جس کی حقیقی قوت خرید افراط زر کی وجہ سے کم ہو جاتی ہے۔ خاص طور پر متاثر ہونے والے وہ لوگ بھی ہیں جن کی آمدنی مقررہ ہے اور قیمتوں کی ترقی سے منسلک نہیں، مثلاً ریٹائرڈ افراد جن کی پنشن ایڈجسٹ نہیں کی جاتی یا ملازمین جن کی اجرتیں قیمتوں کی رفتار سے نہیں بڑھتیں۔ چونکہ کم آمدنی والے گھرانے اپنے بجٹ کا ایک اوسط سے زیادہ حصہ بنیادی ضروریات جیسے خوراک اور توانائی پر خرچ کرتے ہیں – ایسی اشیاء جن کی قیمتیں افراط زر کے مراحل میں اکثر خاص طور پر تیزی سے بڑھتی ہیں – افراط زر ان پر زیادہ آمدنی والے گھرانوں کے مقابلے میں زیادہ اثر انداز ہوتا ہے، جو اپنی آمدنی کا زیادہ حصہ بچا سکتے ہیں یا حقیقی اثاثوں میں سرمایہ کاری کر سکتے ہیں۔","اس کے علاوہ، مجموعی معاشی اضافی لاگت پیدا ہوتی ہے: غیر یقینی قیمتوں کی توقعات کمپنیوں کے طویل مدتی سرمایہ کاری اور منصوبہ بندی کے فیصلوں کو مشکل بناتی ہیں (بشمول Polyphon کے لیے، مثلاً نئی پیداواری ہال کی لاگت کا حساب لگاتے وقت)، اہم تجارتی شراکت داروں کے مقابلے میں زیادہ مقامی افراط زر بیرونی تجارت میں قیمتی مسابقت کو کمزور کر سکتی ہے، اور انتہائی صورت میں ہائپر انفلیشن کے دوران قدر کے ذخیرے کے طور پر کرنسی پر اعتماد مکمل طور پر ختم ہو جاتا ہے، جو پوری معیشت کے تبادلے اور ادائیگی کے نظام کو مفلوج کر سکتا ہے۔"],"a":["Polyphon میں بڑھی ہوئی خام مال کی قیمتوں کو افراط زر کی کسی وجہ سے منسوب کریں اور جواز پیش کریں کہ آیا یہ طلب، لاگت یا درآمد شدہ افراط زر ہے۔","چھوٹے گروپوں میں افراط زر کی چار وجوہات پر ایک ڈیجیٹل پن بورڈ بنائیں (مثلاً Padlet یا Taskcards کے ساتھ) اور ہر وجہ کو ایک تازہ، خود تحقیق شدہ مثال کے ساتھ ثابت کریں۔","افراط زر کے موضوع پر Kahoot کوئز میں حصہ لیں یا افراط زر کے تصور، وجوہات اور اقسام پر خود Kahoot سوالات بنائیں۔","بحث کریں: کیا Polyphon کو بڑھی ہوئی خام مال کی لاگت مکمل طور پر، جزوی طور پر یا بالکل بھی گاہکوں تک منتقل نہیں کرنی چاہیے؟ ہدف گروپ (امیر نجی گاہکوں) اور فروخت اور امیج پر ممکنہ نتائج کو مدنظر رکھیں۔"],"r":"ڈیجیٹل ورک شیٹ (Padlet/Taskcards) + Kahoot کوئز + تحریری بحث"},"1_4":{"t":"ڈیفلیشن کا تصور، وجوہات، اقسام اور نتائج","e":"ایک معاشی بحران میں، پرتعیش اشیاء کی طلب واضح طور پر گر جاتی ہے۔ Polyphon میں پہلے غیر فروخت شدہ لاؤڈ اسپیکرز گودام میں پڑے ہیں، اور انتظامیہ گاہکوں کو دوبارہ جیتنے کے لیے قیمتیں کم کرنے پر غور کر رہی ہے۔ تاہم ایک کنٹرولر خبردار کرتا ہے: ‘احتیاط – اگر تمام سپلائرز اب مستقل طور پر قیمتیں کم کریں، تو یہ زیادہ افراط زر سے بھی زیادہ خطرناک ہو سکتا ہے۔’ اپرینٹسز حیران ہیں: کم ہوتی قیمتیں تو اصل میں گاہکوں کے لیے اچھی لگتی ہیں؟","i":["ڈیفلیشن – افراط زر کے آئینہ دار طور پر – معیشت کی عمومی قیمتوں کی سطح میں مسلسل کمی کو کہتے ہیں۔ ایک واحد قیمت میں کمی (جو صارف کے لیے ابتدائی طور پر فائدہ مند نظر آتی ہے) کے برعکس، حقیقی ڈیفلیشن مجموعی طور پر اور طویل عرصے تک قیمتوں کی سطح کو متاثر کرتی ہے۔","وجوہات میں دیگر چیزوں کے علاوہ طلب میں شدید کمی (مثلاً کساد بازاری میں)، اشیاء کی زائد رسد یا ایک پابندی والی مالیاتی پالیسی شامل ہو سکتی ہے۔ خاص طور پر خطرناک ایک نام نہاد ڈیفلیشن سرپل ہے: صارفین مزید گرتی قیمتوں کی توقع میں خریداری موخر کرتے ہیں، جس سے طلب مزید کم ہو جاتی ہے، کمپنیوں کو اپنی قیمتیں مزید کم کرنی پڑتی ہیں اور سرمایہ کاری اور روزگار میں کمی آتی ہے۔","نتائج میں خاص طور پر یہ شامل ہے کہ کمپنیوں اور نجی گھرانوں کے حقیقی قرض کا بوجھ بڑھ جاتا ہے: اجرتیں اور اشیاء کی قیمتیں کم ہوتی ہیں، لیکن موجودہ قرضوں کی ادائیگی کی رقم برائے نام طور پر غیر تبدیل رہتی ہے – لہذا حقیقی بوجھ بڑھ جاتا ہے۔ یہ بینکوں کی بیلنس شیٹس میں زیادہ دیوالیہ پن اور خراب قرضوں کا باعث بن سکتا ہے اور مالی استحکام کو خطرے میں ڈال سکتا ہے۔","ڈیفلیشن سے مالیاتی پالیسی کے ذریعے مقابلہ کرنا افراط زر سے زیادہ مشکل ہے: مرکزی بینک افراط زر کو روکنے کے لیے کلیدی شرح سود کو بلا حد بڑھا سکتا ہے، لیکن یہ ڈیفلیشن سے مقابلہ کرنے کے لیے اسے صفر سے بہت نیچے من مانی طور پر کم نہیں کر سکتا۔ اسی لیے یوروسسٹم جان بوجھ کر 0٪ کی حقیقی قیمتوں کی استحکام کی بجائے 2٪ کی معمولی مثبت افراط زر کی شرح کا ہدف رکھتا ہے – ڈیفلیشن کے خلاف ‘حفاظتی مارجن’ کے طور پر۔"],"a":["Polyphon میں ایک واحد قیمت میں کمی (مثلاً پروموشنل سیل کی وجہ سے) اور حقیقی معاشی ڈیفلیشن کے درمیان فرق کی وضاحت کریں۔","ایک ڈایاگرام میں ڈیفلیشن سرپل کے عمل کو پیش کریں اور اسے مثال کے طور پر Polyphon اور اس کے سپلائرز میں ممکنہ عمل پر منتقل کریں۔","تحریری طور پر وضاحت کریں کہ ڈیفلیشن کمپنیوں کے حقیقی قرض کے بوجھ کو کیوں بڑھاتی ہے، اور اس دلیل کی بنیاد پر وضاحت کریں کہ یوروسسٹم 0٪ کی بجائے 2٪ کی افراط زر کی شرح کا ہدف کیوں رکھتا ہے۔","ڈیفلیشن کی ایک تاریخی یا موجودہ حقیقی مثال تلاش کریں (مثلاً جاپان 1990 کی دہائی سے) اور اسے مختصراً کلاس کے سامنے پیش کریں۔"],"r":"ڈیجیٹل/تحریری ورک شیٹ + ڈایاگرام + مختصر پریزنٹیشن"},"2_1":{"t":"ESZB اور ECB کا ڈھانچہ اور کام، جرمن بنڈس بینک کی حیثیت","e":"Polyphon کی انتظامیہ کاروباری خبروں میں پڑھتی ہے کہ ‘ECB گورننگ کونسل نے کلیدی شرح سود دوبارہ بڑھا دی ہے’ – اور اس طرح نئی پیداواری ہال کی مالی اعانت کے لیے منصوبہ بند قرض کی شرح سود بھی بڑھنے کا امکان ہے۔ ایک اپرینٹس الجھن میں پوچھتا ہے: ‘کیا یہ ECB ہے، یوروسسٹم ہے یا بنڈس بینک جو یہ فیصلہ کرتا ہے – اور اصل میں فرق کیا ہے؟’","i":["یورپی نظام برائے مرکزی بینک (ESZB) میں یورپی مرکزی بینک (ECB) اور تمام EU رکن ممالک کے قومی مرکزی بینک شامل ہیں – بشمول وہ جنہوں نے ابھی تک یورو نہیں اپنایا۔ اس کے برعکس یوروسسٹم صرف ECB اور یورو کو کرنسی کے طور پر استعمال کرنے والے ممالک کے قومی مرکزی بینکوں پر مشتمل ہے؛ یہ اس طرح ESZB کے اندر مالیاتی پالیسی کے لحاظ سے فیصلہ کن گروپ بندی ہے۔","یوروسسٹم کا اعلیٰ ترین فیصلہ ساز ادارہ ECB گورننگ کونسل ہے، جو عام طور پر ہر چھ ہفتوں میں مالیاتی پالیسی پر غور کرتی ہے اور کلیدی شرح سود مقرر کرتی ہے۔ یہ ECB کے ایگزیکٹو بورڈ کے اراکین اور یورو ممالک کے قومی مرکزی بینکوں کے صدور پر مشتمل ہے۔","جرمن بنڈس بینک جرمنی کا قومی مرکزی بینک ہے اور یوروسسٹم کا حصہ ہے۔ یہ جرمنی میں یوروسسٹم کی مشترکہ مالیاتی پالیسی نافذ کرتا ہے، نقدی کی فراہمی کو یقینی بناتا ہے، ادائیگی کے نظاموں کی نگرانی کرتا ہے اور بینکنگ نگرانی میں حصہ لیتا ہے۔ مالیاتی پالیسی کے فیصلے خود اب بنڈس بینک اکیلے نہیں کرتا، بلکہ پورے یورو ایریا کے لیے ECB گورننگ کونسل کرتی ہے۔","سیاست اور حکومتوں سے یوروسسٹم کی آزادی کو یقینی بنانا چاہیے کہ مالیاتی پالیسی کے فیصلے خصوصی طور پر قیمتوں کے استحکام کی بنیاد پر ہوں نہ کہ قلیل مدتی سیاسی مفادات کی۔ اس کے بدلے میں، یوروسسٹم شفافیت اور جوابدہی کا پابند ہے، بشمول یورپی پارلیمنٹ کے سامنے۔"],"a":["بنڈس بینک کی ڈیجیٹل درسی کتاب کی مدد سے ایک ڈایاگرام بنائیں جو ESZB، یوروسسٹم، ECB اور بنڈس بینک اور ان کے آپس کے تعلق کو واضح طور پر پیش کرے۔","تحریری طور پر وضاحت کریں کہ جرمن بنڈس بینک آج بھی کون سے کام خود مختار طور پر انجام دیتا ہے، اور کون سے فیصلے پورے یورو ایریا کے لیے ECB گورننگ کونسل کے پاس ہیں۔","چھوٹے گروپوں میں درج ذیل موضوعات میں سے ایک پر مختصر پریزنٹیشن تیار کریں: ECB گورننگ کونسل کی تشکیل، یوروسسٹم کے کام، مرکزی بینک کی آزادی کی اہمیت۔ اپنی پریزنٹیشن مناسب میڈیا کے ساتھ کلاس کے سامنے پیش کریں۔","بحث کریں: Polyphon (اور دیگر کمپنیوں) کے لیے یہ کیوں اہم ہو سکتا ہے کہ مالیاتی پالیسی کے فیصلے روزمرہ سیاسی مفادات سے آزاد ہو کر کیے جائیں؟"],"r":"ڈایاگرام + تحریری وضاحت + میڈیا کے ساتھ طالب علم کی پریزنٹیشن"},"2_2":{"t":"مالیاتی پالیسی کے آلات، عمل کے طریقے، ٹرانسمیشن، مالیاتی پالیسی کی حدود","e":"ECB گورننگ کونسل کلیدی شرح سود کم کرنے کا فیصلہ کرتی ہے۔ کاروباری خبروں میں کہا جاتا ہے کہ یہ ‘قرض دینے کو فروغ دینا اور معیشت کی مدد کرنا’ چاہیے۔ Polyphon کی انتظامیہ سوچتی ہے: فرینکفرٹ میں ECB کا شرح سود کا فیصلہ اصل میں اس قرض پر کیسے اثر انداز ہوتا ہے جو Polyphon نئی پیداواری ہال کے لیے اپنے ہیمبرگ کے ہوم بینک سے لینا چاہتی ہے – اور اس اثر کے پہنچنے میں وقت کیوں لگتا ہے؟","i":["یورپی مرکزی بینک کے پاس اپنے بنیادی مقصد قیمتوں کے استحکام کو حاصل کرنے کے لیے کئی مالیاتی پالیسی کے آلات موجود ہیں۔ مرکزی حیثیت کلیدی شرح سود کی ہے، جن پر کمرشل بینک مرکزی بینک سے دوبارہ مالی اعانت حاصل کر سکتے ہیں یا وہاں پیسہ جمع کر سکتے ہیں (بشمول مرکزی ریفنانسنگ ریٹ اور ڈپازٹ ریٹ)۔ اوپن مارکیٹ آپریشنز (مثلاً عارضی لین دین، بحران کے اوقات میں بانڈ خریداری کے پروگرام بھی) کے ذریعے، یوروسسٹم بینکنگ نظام میں لیکویڈیٹی کو بھی کنٹرول کرتا ہے۔ کم از کم ریزرو کی ذمہ داری بینکوں کو اپنے ڈپازٹس کا ایک مخصوص تناسب مرکزی بینک میں رکھنے کا پابند کرتی ہے۔","ان آلات کا مجموعی معیشت پر اثر نام نہاد ٹرانسمیشن میکانزم کے ذریعے ہوتا ہے: کلیدی شرح سود میں تبدیلی پہلے منی مارکیٹ کی شرح سود کو متاثر کرتی ہے، وہاں سے کمپنیوں اور گھرانوں کے لیے قرض کی شرح سود (شرح سود کا چینل)، اثاثوں کی قیمتوں (مثلاً حصص، جائیداد)، شرح تبادلہ اور مارکیٹ کے شرکاء کی توقعات کو۔ صرف کئی درمیانی مراحل اور وقتی تاخیر (اکثر کئی سہ ماہیوں سے سالوں تک) کے ذریعے مالیاتی پالیسی کا فیصلہ سرمایہ کاری، کھپت، روزگار اور آخر کار قیمتوں کی سطح پر اثر انداز ہوتا ہے۔","Polyphon جیسی کمپنی کے لیے، اس کا خاص مطلب یہ ہے: اگر ECB کلیدی شرح سود کم کرتا ہے، تو ہوم بینکوں کی قرض کی شرح سود بھی کم ہونے کا رجحان رکھتی ہے – نئی پیداواری ہال کے لیے قرض سستا ہو جائے گا۔ تاہم اس منتقلی کا صحیح وقت اور حد متعلقہ بینک، مسابقتی صورتحال اور دیگر عوامل پر منحصر ہے۔","تاہم، مالیاتی پالیسی کی حدود ہیں: مثال کے طور پر، یہ معیشت کے ساختی مسائل (جیسے ہنر مند کارکنان کی کمی یا مخصوص صنعتوں کی مسابقت) حل نہیں کر سکتی، بہت کم شرح سود پر (صفر کی حد کے قریب) محدود طور پر اثر انداز ہوتی ہے، اور اس کا اثر مارکیٹ کے شرکاء کے مرکزی بینک پر اعتماد پر بہت زیادہ منحصر ہے۔ یورو ایریا کے اندر علاقائی اختلافات بھی ایک یکساں مالیاتی پالیسی کو مشکل بناتے ہیں جو تمام رکن ممالک کے لیے موزوں ہو۔"],"a":["بنڈس بینک کی ڈیجیٹل درسی کتاب کی مدد سے اہم ترین مالیاتی پالیسی کے آلات (کلیدی شرح سود، اوپن مارکیٹ آپریشنز، کم از کم ریزرو) کا جائزہ بنائیں، ہر آلے کی مختصر وضاحت کے ساتھ۔","ٹرانسمیشن میکانزم کو ایک اثر کی زنجیر کے ڈایاگرام میں پیش کریں اور اسے نئی پیداواری ہال کے لیے Polyphon کے قرض کی مثال پر عملی طور پر لاگو کریں۔","چھوٹے گروپوں میں ECB گورننگ کونسل کے اجلاس کی سیمولیشن کریں: موجودہ اقتصادی ڈیٹا کی بنیاد پر جواز کے ساتھ ایک ایک موقف تیار کریں (مثلاً ‘شرح سود میں کمی کے حق میں’، ‘شرح سود میں اضافے کے حق میں’، ‘غیر تبدیل شدہ شرح سود کے حق میں’) اور رول پلے میں بحث کریں۔","تحریری طور پر مالیاتی پالیسی کی کم از کم دو حدود کی وضاحت کریں اور بحث کریں کہ ECB اکیلے ہر معاشی مسئلہ کیوں حل نہیں کر سکتا۔"],"r":"جائزہ + اثر کی زنجیر کا ڈایاگرام + ECB گورننگ کونسل کے اجلاس کی سیمولیشن (رول پلے)"},"2_3":{"t":"مالیاتی پالیسی کے موجودہ مسائل","e":"ایک بڑے اخبار کے کاروباری حصے میں، ایک تجزیہ نگار ECB کی موجودہ مالیاتی پالیسی پر سخت تنقید کرتا ہے – ایک اور مضمون کے مطابق، ماہرین اقتصادیات اسی فیصلے کی تعریف ‘بالکل درست’ کے طور پر کرتے ہیں۔ Polyphon کا ایک اپرینٹس الجھن میں ہے: ‘یہ کیسے ہو سکتا ہے کہ ماہرین ECB کے ایک ہی فیصلے کا اتنا مختلف اندازہ لگائیں؟’","i":["یوروسسٹم کی مالیاتی پالیسی کو بار بار نئے، موجودہ چیلنجوں کا سامنا کرنا پڑتا ہے، جن پر ماہرین اور عوام میں تنازعاتی بحث ہوتی ہے۔ ان میں دیگر چیزوں کے علاوہ شرح سود کی تبدیلیوں کا صحیح وقت اور حد، بحران سے متعلق خصوصی اقدامات سے نمٹنا (مثلاً مالیاتی اور خودمختار قرض کے بحران یا کووڈ-19 وبائی مرض کے دوران وسیع بانڈ خریداری کے پروگرام)، مالیاتی پالیسی کے تقسیمی اثرات کا سوال (کم یا زیادہ شرح سود پر کون فائدہ اٹھاتا ہے، کون نقصان اٹھاتا ہے) کے ساتھ ساتھ کرپٹو اثاثوں یا منصوبہ بند ڈیجیٹل یورو جیسی نئی پیش رفت شامل ہیں۔","ایک چیلنج یہ ہے کہ مالیاتی پالیسی کے فیصلے پورے، معاشی طور پر مختلف ترقی یافتہ یورو ایریا کے لیے یکساں طور پر کیے جانے چاہئیں – ایک شرح سود کا فیصلہ جو ایک ملک کے لیے مناسب لگتا ہے، دوسرے ملک کے لیے بہت کم یا بہت زیادہ ہو سکتا ہے۔","اس کے علاوہ یہ بھی زیر بحث ہے کہ مالیاتی پالیسی کو اپنی بات چیت اور اہداف میں آب و ہوا کی تبدیلی یا سماجی عدم مساوات جیسے موضوعات سے کتنا نمٹنا چاہیے، بغیر اس کے کہ اپنی اصل ذمہ داری – قیمتوں کے استحکام کو یقینی بنانا – خطرے میں ڈالے۔"],"a":["اپنے اسکول کی Handelsblatt تک رسائی (یا کسی دوسرے معتبر کاروباری اخبار) کے ذریعے مالیاتی پالیسی کی بحث پر ایک تازہ مضمون تلاش کریں اور مرکزی موقف کا تحریری خلاصہ کریں۔","اسی مالیاتی پالیسی کے فیصلے کے بارے میں مختلف تشخیص کے ساتھ دو تبصرے/مضامین تلاش کریں اور معلوم کریں کہ مختلف تشخیص کس چیز پر مبنی ہے (مثلاً مختلف بنیادی معاشی-سیاسی عقائد، مختلف متاثرہ مفاداتی گروہ)۔","ایک جواز کے ساتھ موقف اپنائیں: کیا ECB کو آب و ہوا کے تحفظ جیسے موضوعات میں زیادہ دلچسپی لینی چاہیے، یا اسے سختی سے قیمتوں کے استحکام تک محدود رہنا چاہیے؟"],"r":"مضامین کا تحریری تجزیہ + جواز کے ساتھ موقف"},"3_1":{"t":"کاروباری سائیکل، وضاحتی طریقے، کاروباری سائیکل کے اشارے، موجودہ اعداد و شمار","e":"Polyphon کی آرڈر بکس کچھ سالوں میں تیزی سے بھر جاتی ہیں، جبکہ دیگر سالوں میں آرڈرز نہیں آتے، حالانکہ پروڈکٹ میں خود کوئی تبدیلی نہیں آئی۔ گزشتہ دس سالوں کے فروخت کے اعداد و شمار دیکھتے ہوئے، انتظامیہ سوچتی ہے: ‘کیا اس اتار چڑھاؤ کے پیچھے کوئی بار بار آنے والا نمونہ ہے – اور ہم کس چیز سے جلد پتہ لگا سکتے ہیں کہ عروج یا زوال آنے والا ہے؟’","i":["کاروباری سائیکل سے مراد مجموعی معاشی سرگرمی کا اس کے طویل مدتی ترقی کے رجحان کے گرد لہر نما اتار چڑھاؤ ہے۔ ایک مکمل کاروباری سائیکل عام طور پر عروج (توسیع)، اعلیٰ کاروباری سرگرمی (بوم)، زوال (کساد بازاری، دو مسلسل سکڑتے سہ ماہیوں پر) اور نچلی سطح (ڈپریشن) کے مراحل سے گزرتا ہے، اس سے پہلے کہ ایک نیا عروج شروع ہو۔","کاروباری سائیکل کے اتار چڑھاؤ کی وضاحت کے لیے مختلف نظریاتی طریقے موجود ہیں: طلب پر مبنی وضاحتیں (مثلاً کینز کے مطابق) مجموعی طلب (کھپت، سرمایہ کاری) کے اتار چڑھاؤ کو وجہ کے طور پر دیکھتی ہیں؛ رسد پر مبنی وضاحتیں پیداواری لاگت، جدت طرازی یا پیداواری صلاحیتوں میں تبدیلیوں پر زور دیتی ہیں؛ مالیاتی وضاحتی طریقے (مثلاً فریڈمین کے مطابق) رقم کی فراہمی اور قرض کی شرائط کے اتار چڑھاؤ کو محرک قوت کے طور پر دیکھتے ہیں۔","کاروباری سائیکل کی پیمائش اور جلد شناخت کے لیے کاروباری سائیکل کے اشارے استعمال کیے جاتے ہیں: پیش رفتہ اشارے (مثلاً نئے آرڈرز، ifo انسٹی ٹیوٹ کا بزنس کلائمیٹ انڈیکس) مستقبل کی پیش رفت کی نشاندہی کرتے ہیں، موجودہ اشارے (مثلاً صلاحیت کا استعمال) موجودہ صورتحال بیان کرتے ہیں، اور تاخیری اشارے (مثلاً بے روزگاری کی شرح) کاروباری سائیکل کی تبدیلیوں پر صرف تاخیر سے ردعمل ظاہر کرتے ہیں۔ مجموعی گھریلو پیداوار (GDP) مجموعی معاشی ترقی کی پیمائش کے لیے پیچھے کی طرف دیکھنے والا سب سے اہم اشاریہ ہے۔"],"a":["ایک مثالی کاروباری سائیکل کو اس کے چار مراحل کے ساتھ بنائیں اور Polyphon جیسی کمپنی میں آرڈر کی صورتحال، روزگار اور سرمایہ کاری کے رویے کے لیے ہر مرحلے کو ایک عام خصوصیت تفویض کریں۔","کاروباری سائیکل کے کم از کم دو اشاروں (مثلاً ifo بزنس کلائمیٹ انڈیکس، GDP کی نمو، بے روزگاری کی شرح) کے موجودہ اعداد و شمار تلاش کریں اور موجودہ جرمن کاروباری سائیکل کو چار مراحل میں سے ایک میں رکھیں۔ اپنی تشخیص کا جواز دیں۔","کاروباری سائیکل کے اتار چڑھاؤ کی طلب پر مبنی اور مالیاتی وضاحت کا مختصر موازنہ کریں، اور بحث کریں کہ آپ کی رائے میں کون سا طریقہ Polyphon میں فروخت کے اتار چڑھاؤ کی بہتر وضاحت کرتا ہے۔","کاروباری سائیکل کے بارے میں ایک وضاحتی ویڈیو دیکھیں اور آخر میں تحریری طور پر جائزہ لیں کہ یہ فارمیٹ آپ کی اپنی سیکھنے کی پیشرفت کے لیے کتنا مددگار تھا۔"],"r":"ڈایاگرام (کاروباری سائیکل) + موجودہ ڈیٹا کے ساتھ تحقیقی نتیجہ + تحریری موازنہ"},"3_2":{"t":"معاشی پالیسی کے اہداف، جادوئی چوکور اور شش گوشہ، اہداف کا تصادم، معیاری اور مقداری نمو، نمو کی حدود، بے روزگاری کی اقسام","e":"اسکول میں ایک پینل مباحثے میں، چار گروپوں کو وفاقی حکومت کی معاشی پالیسی کا جائزہ لینا ہے: ایک گروپ سب سے زیادہ کم بے روزگاری کا مطالبہ کرتا ہے، دوسرا مستحکم قیمتوں کا، تیسرا زیادہ اقتصادی ترقی کا اور چوتھا متوازن بیرونی تجارت کا۔ جلد ہی واضح ہو جاتا ہے: جو ایک گروپ مانگتا ہے وہ بظاہر دوسرے گروپ کے ہدف کو مشکل بناتا ہے۔ مذاکرہ کار پوچھتی ہے: ‘کیا ریاست اصل میں یہ سب اہداف بیک وقت حاصل کر سکتی ہے؟’","i":["1967 میں استحکام اور ترقی کے قانون (StWG) میں شامل ‘جادوئی چوکور’ معاشی پالیسی کے چار مرکزی مجموعی معاشی اہداف بیان کرتا ہے: قیمتوں کی سطح کا استحکام، اعلیٰ روزگار کی سطح، بیرونی اقتصادی توازن اور مستحکم اور مناسب اقتصادی نمو۔ اسے ‘جادوئی’ اس لیے کہا جاتا ہے کیونکہ چاروں اہداف کو بیک وقت مکمل طور پر حاصل کرنا مشکل ہے – ان کے درمیان اکثر اہداف کا تصادم ہوتا ہے (مثلاً مضبوط نمو قیمتوں کے استحکام کو خطرے میں ڈال سکتی ہے)۔","حالیہ بحثوں میں، جادوئی چوکور کو اکثر مزید اہداف کے ساتھ ‘جادوئی شش گوشہ’ تک بڑھایا جاتا ہے، مثلاً آمدنی اور دولت کی منصفانہ تقسیم اور ماحول کے تحفظ اور بہتری کے ساتھ۔ یہ ظاہر کرتا ہے کہ معاشی پالیسی کے مقصدی نظام وقت کے ساتھ نئے سماجی چیلنجوں کے مطابق ڈھل جاتے ہیں۔","اقتصادی نمو کے حوالے سے، مقداری نمو (پیدا شدہ اشیاء کی مقدار میں خالص اضافہ، GDP کے ذریعے ماپا جاتا ہے) اور معیاری نمو کے درمیان فرق کیا جاتا ہے، جو اضافی طور پر ماحولیاتی اور سماجی پہلوؤں کو بھی مدنظر رکھتی ہے (مثلاً وسائل کا تحفظ، معیار زندگی)۔ ‘نمو کی حدود’ کی بحث اس بات کی نشاندہی کرتی ہے کہ خالص مقداری نمو ماحولیاتی حدود (محدود وسائل، آب و ہوا کی تبدیلی) سے ٹکراتی ہے۔","روزگار کے ہدف کے حوالے سے، بے روزگاری کی مختلف اقسام (کاروباری، ساختی، موسمی، رگڑی بے روزگاری – 11ویں جماعت سے موازنہ کریں) کے درمیان فرق کیا جاتا ہے، جن میں سے ہر ایک کو مختلف معاشی پالیسی کے جوابات کی ضرورت ہوتی ہے۔"],"a":["جادوئی چوکور کو گرافک طور پر پیش کریں اور دو مثالوں کے ساتھ چار اہداف میں سے دو کے درمیان ایک ٹھوس تصادم کی وضاحت کریں – جہاں مناسب ہو، Polyphon کی مثال استعمال کریں (مثلاً برآمداتی نمو بمقابلہ بیرونی اقتصادی توازن)۔","جادوئی چوکور کو جواز کے ساتھ جادوئی شش گوشہ تک بڑھائیں اور بحث کریں کہ کیا اور کیوں آپ کے شامل کردہ اہداف آج بھی چار کلاسیکی اہداف کی طرح اہم ہونے چاہئیں۔","سوال ‘کیا جرمنی میں اقتصادی نمو کو اب بھی سب سے زیادہ ترجیح ملنی چاہیے؟’ پر ایک فِش باؤل بحث تیار کریں اور اسے انجام دیں (اندرونی حلقہ بحث کرتا ہے، بیرونی حلقہ سنتا ہے اور جگہیں بدل سکتا ہے)۔","جادوئی چوکور کے اہداف (افراط زر کی شرح، بے روزگاری کی شرح، بیرونی تجارت کا توازن، GDP کی نمو) کے بارے میں جرمنی کے موجودہ اقتصادی اعداد و شمار تلاش کریں اور جائزہ لیں کہ چاروں اہداف موجودہ وقت میں بیک وقت کتنے اچھے طریقے سے حاصل کیے جا رہے ہیں۔"],"r":"ڈایاگرام (جادوئی چوکور/شش گوشہ) + فِش باؤل بحث + موجودہ ڈیٹا کی تحقیق"},"3_3":{"t":"ریاستی معاشی پالیسی کے آلات اور حدود: کاروباری، مالی اور فنانس پالیسی","e":"کساد بازاری میں، Polyphon میں فروخت بھی واضح طور پر گر جاتی ہے۔ خبروں میں، وفاقی حکومت ایک ‘اقتصادی محرک پروگرام’ کا اعلان کرتی ہے: کمپنیوں کے لیے ٹیکس میں چھوٹ اور انفراسٹرکچر میں اضافی سرکاری سرمایہ کاری۔ انتظامیہ سوچتی ہے کہ کیا اور کیسے یہ واقعی مدد کر سکتا ہے – اور کیا ریاست ایسے اقدامات کے ساتھ خطرات بھی مول نہیں لے رہی۔","i":["مالی پالیسی مجموعی معاشی اہداف حاصل کرنے کے لیے سرکاری آمدنی (بنیادی طور پر ٹیکس) اور اخراجات کے ہدفی استعمال کو کہتے ہیں۔ کساد بازاری میں، ریاست اضافی اخراجات کر کے یا ٹیکس کم کر کے طلب کی حمایت کے لیے مخالف سائیکلی طور پر عمل کر سکتی ہے (توسیعی مالی پالیسی)؛ بوم کے مرحلے میں، وہ اس کے برعکس، زیادہ گرمی کو روکنے کے لیے اخراجات کم کر سکتی ہے یا ٹیکس بڑھا سکتی ہے (سکڑاؤ والی مالی پالیسی)۔","تنگ معنوں میں فنانس پالیسی ریاستی بجٹ (آمدنی، اخراجات، قرض) کی تشکیل سے متعلق ہے اور مالی پالیسی سے قریب سے جڑی ہوئی ہے۔ اہم آلات میں، دیگر چیزوں کے علاوہ، عوامی سرمایہ کاری کے پروگرام، ٹیکس کی شرحیں اور استثنیٰ کے ساتھ ساتھ منتقلی کی ادائیگیاں (مثلاً مختصر وقت کے کام کا الاؤنس، جس کا مقصد بحران میں روزگار کو محفوظ رکھنا ہے) شامل ہیں۔","تاہم، ریاستی معاشی پالیسی کی حدود ہیں: اقدامات اکثر وقتی تاخیر کے ساتھ اثر انداز ہوتے ہیں (شناخت، فیصلہ اور اثر کی تاخیر)، سرکاری قرض میں اضافے کا باعث بن سکتے ہیں، یورپی تقاضوں کے تابع ہیں (مثلاً EU کے استحکام اور ترقی کے معاہدے کے تحت قرض کی حدود) اور اگر کاروباری صورتحال کا غلط اندازہ لگایا جائے تو غلط رہنمائی کا خطرہ رکھتے ہیں۔","تنگ معنوں میں کاروباری پالیسی کاروباری سائیکل کے اتار چڑھاؤ کو ہموار کرنے کے لیے مالی اور مالیاتی پالیسی کے ہدفی استعمال کو کہتی ہے – یہ اس طرح پچھلے تعلیمی مواد میں زیر بحث یوروسسٹم کی مالیاتی پالیسی کو ریاستی، خاص طور پر قومی سطح کی کارروائی کے ساتھ مکمل کرتی ہے۔"],"a":["ابتدائی صورتحال کی بنیاد پر وضاحت کریں کہ وفاقی حکومت کون سے مالی پالیسی کے آلات استعمال کرتی ہے اور آیا یہ توسیعی یا سکڑاؤ والی مالی پالیسی ہے۔","ایک پینل مباحثہ تیار کریں: کیا ریاست کو کساد بازاری کا مقابلہ زیادہ اضافی اخراجات کے ذریعے کرنا چاہیے یا ٹیکس میں کمی کے ذریعے؟ سرکاری قرض پر اثرات کو بھی مدنظر رکھیں۔","تحریری طور پر ریاستی معاشی پالیسی کی کم از کم دو حدود کی وضاحت کریں اور وضاحت کریں کہ معاشی پالیسی کے اقدامات کا وقتی تاخیر والا اثر کیوں مسئلہ خیز ہو سکتا ہے۔","جرمنی یا EU میں ریاستی اقتصادی محرک پروگرام کی ایک موجودہ مثال تلاش کریں اور اس کے مواد کے ساتھ ساتھ اس کے بارے میں عوامی بحث کو مختصراً پیش کریں۔"],"r":"تحریری تجزیہ + پینل مباحثہ/فِش باؤل + موجودہ تحقیق"},"3_4":{"t":"متوازی پالیسی، مخالف سائیکلی مالی پالیسی، کینز اور فریڈمین، استحکام پالیسی","e":"اکنامکس کی کلاس میں، دو گروپ گرما گرم بحث میں پڑ جاتے ہیں: ایک گروپ دلیل دیتا ہے کہ ریاست کو بحران میں اضافی اخراجات کے ساتھ فیصلہ کن طور پر مقابلہ کرنا چاہیے (‘ریاست کو کارروائی کرنی چاہیے!’)، دوسرا اس کے برعکس، ریاست کو ممکنہ حد تک باہر رہنا چاہیے اور اس کے بجائے مالیاتی پالیسی کو کام کرنے دینا چاہیے (‘مارکیٹ طویل مدت میں خود اسے حل کر لیتا ہے، ریاست کو صرف قابل اعتماد فریم ورک کی شرائط طے کرنی چاہئیں’)۔ دونوں مشہور ماہرین اقتصادیات کا حوالہ دیتے ہیں – بظاہر بہت مختلف ماہرین کا۔","i":["جان مینارڈ کینز (1883-1946) کا خیال تھا کہ مارکیٹیں ہمیشہ خود سے مکمل روزگار کے توازن پر نہیں پہنچتیں، اور یہ کہ بحرانی اوقات میں ریاست کو کساد بازاری پر قابو پانے کے لیے اضافی طلب (خاص طور پر سرکاری اخراجات) کے ذریعے فعال طور پر مقابلہ کرنا چاہیے (‘خسارے کا خرچ’)۔ کینزین معاشی پالیسی اس طرح عام طور پر مخالف سائیکلی اور طلب پر مبنی ہوتی ہے۔","اس کے برعکس، ملٹن فریڈمین (1912-2006) اور مانیٹرزم کا خیال تھا کہ مارکیٹیں طویل مدت میں بڑی حد تک خود کو منظم کرتی ہیں، اور یہ کہ ریاست کا بہت زیادہ فعال، صوابدیدی کاروباری کنٹرول نقصان پہنچاتا ہے نہ کہ فائدہ (دیگر چیزوں کے علاوہ وقتی تاخیر اور غلط رہنمائی کے خطرے کی وجہ سے)۔ اس کے بجائے، فریڈمین نے قلیل مدتی مقابلے کے بجائے مستحکم، معتدل رقم کی فراہمی کی نمو کے ساتھ قواعد پر مبنی، مستحکم رقم کی فراہمی کی پالیسی کی وکالت کی۔","استحکام پالیسی عام طور پر کاروباری سائیکل کے اتار چڑھاؤ کو مخالف سائیکلی مالی اور/یا مالیاتی پالیسی کے ذریعے ہموار کرنے کی کوشش کو کہتی ہے، انہیں تقویت دینے کے بجائے۔ نام نہاد متوازی پالیسی، اس کے برعکس، اس وقت ہوگی جب ریاست موافق سائیکلی طور پر عمل کرے – یعنی مثلاً بوم میں اضافی پیسہ خرچ کرے اور اس طرح کاروباری اتار چڑھاؤ کو کم کرنے کے بجائے بڑھا دے (اکثر معاشی پالیسی کے لحاظ سے غیر پیداواری قرار دے کر تنقید کی جاتی ہے)۔","کینزین اور مانیٹرسٹ یا رسد پر مبنی طریقوں کے درمیان بحث آج بھی معاشی پالیسی کی بحثوں کو تشکیل دیتی ہے – حقیقی معاشی پالیسی عملی طور پر اکثر کاروباری صورتحال اور بنیادی سیاسی عقیدے کے مطابق دونوں مکاتب فکر کے عناصر کو یکجا کرتی ہے۔"],"a":["ایک موازنہ جدول میں کینز اور فریڈمین کے بنیادی موقف کا موازنہ کریں (ریاست کا کردار، ترجیحی آلہ، انسان/مارکیٹ کا تصور)۔","مخالف سائیکلی استحکام پالیسی اور موافق سائیکلی متوازی پالیسی کے درمیان فرق کو ایک خود ساختہ مثال کے ساتھ ہر ایک کے لیے وضاحت کریں۔","دو گروپوں میں، کینز اور فریڈمین کے نقطہ نظر سے اس سوال پر ایک بیان تیار کریں کہ لرننگ مواد 3.3 کی ابتدائی صورتحال سے Polyphon کے فروخت کے بحران پر ریاست کو کیسے ردعمل دینا چاہیے، اور کلاس کے سامنے ایک مختصر بحث کریں۔","گروپوں میں کسی تاریخی معاشی پالیسی کی صورتحال (مثلاً امریکہ میں نیو ڈیل، 1970 کی دہائی کی جرمن معاشی پالیسی) پر طالب علم کی پریزنٹیشن تیار کریں، جس میں کینزین یا مانیٹرسٹ طریقوں نے اہم کردار ادا کیا۔"],"r":"موازنہ جدول + بحث (رول پلے) + طالب علم کی پریزنٹیشن"},"3_5":{"t":"معاشی پالیسی سے تعلق اور امکانات کا موازنہ","e":"تعلیمی سال کے اختتام پر، Polyphon کی انتظامیہ اپرینٹسز سے ایک مختصر، قابل فہم تشخیص کی درخواست کرتی ہے: کون سے معاشی پالیسی کے آلات – مالیاتی اور مالی دونوں – مستقبل کے بحران میں کمپنی کی واقعی مدد کر سکتے ہیں، اور ان آلات میں سے ہر ایک کی کیا حدود ہیں؟ اپرینٹسز کو اس کے لیے وہ سب کچھ خلاصہ کرنا ہے جو انہوں نے سال کے دوران پیسے، مالیاتی پالیسی اور معاشی پالیسی کے بارے میں سیکھا ہے۔","i":["مالیاتی پالیسی (یوروسسٹم) اور مالی پالیسی (قومی حکومتیں) مجموعی معاشی استحکام کے اہداف حاصل کرنے کے لیے ریاستی اور یورپی معاشی پالیسی کی دو مرکزی سطحیں ہیں۔ دونوں پالیسی کے شعبے جزوی طور پر مشترکہ، جزوی طور پر مختلف اہداف کا تعاقب کرتے ہیں اور مختلف آلات، فیصلہ سازوں اور وقتی افق کے ساتھ کام کرتے ہیں۔","ایک مرکزی فرق ذمہ داری میں ہے: مالیاتی پالیسی یوروسسٹم کے ذریعے پورے یورو ایریا کے لیے یکساں طور پر طے کی جاتی ہے، جبکہ مالی پالیسی انفرادی رکن ممالک کی ذمہ داری ہے (اگرچہ یورپی قواعد جیسے استحکام اور ترقی کا معاہدہ حدود مقرر کرتے ہیں)۔ اگر مالیاتی اور مالی پالیسی کے اقدامات ایک دوسرے کے ساتھ ہم آہنگ نہ ہوں تو یہ ہم آہنگی کے مسائل کا باعث بن سکتا ہے۔","عملی طور پر، دونوں پالیسی کے شعبے مل کر کام کرتے ہیں: ایک توسیعی مالیاتی پالیسی (کم شرح سود) کو اسی طرح کی توسیعی مالی پالیسی کے ذریعے تقویت دی جا سکتی ہے – یا ایک پابندی والی مالی پالیسی کے ذریعے جزوی طور پر بے اثر کیا جا سکتا ہے۔ Polyphon جیسی کمپنی کے لیے، یہ متعلقہ ہے کہ ECB کے شرح سود کے فیصلے اور قومی ٹیکس اور اخراجات کے فیصلے دونوں اس کی اپنی کاروباری سرگرمی پر براہ راست اثر انداز ہو سکتے ہیں۔"],"a":["ایک خلاصہ جائزہ (جدول یا مائنڈ میپ) بنائیں جو مالیاتی پالیسی اور مالی پالیسی کا ذمہ داری، اہداف، اہم ترین آلات اور حدود کے لحاظ سے موازنہ کرے۔","انتظامیہ کی طرف سے، غیر ماہرین کے لیے قابل فہم ایک مختصر تحریری تشخیص لکھیں: کون سے معاشی پالیسی کے اقدامات بحران میں Polyphon کی سب سے زیادہ مدد کر سکتے ہیں، اور ان کی متعلقہ حدود کہاں ہیں؟","آخر میں مکمل اجلاس میں بحث کریں: دونوں پالیسی کے شعبوں میں سے – مالیاتی پالیسی یا مالی پالیسی – آپ کس کو معاشی بحرانوں کا جواب دینے کے لیے زیادہ مؤثر سمجھتے ہیں، اور کیوں؟"],"r":"تقابلی جائزہ + تحریری تشخیص + اختتامی بحث"}}}};
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}

/* ---------- Tables (datasheet) ---------- */
.datasheet{margin:18px 0 6px; max-width:82ch;}
.datasheet figcaption{
  font-weight:600; font-size:14.5px; margin-bottom:8px; color:var(--ink);
}
.datasheet-scroll{overflow-x:auto; border:1px solid var(--line);}
table{border-collapse:collapse; width:100%; background:var(--card); font-size:14px;}
th, td{
  padding:10px 14px; text-align:left; border-bottom:1px solid var(--line);
  font-family:'IBM Plex Mono', monospace; white-space:nowrap;
}
th{background:var(--walnut); color:#EFE6D8; font-weight:500; font-family:'IBM Plex Sans', sans-serif;}
tr:last-child td{border-bottom:none;}
td:first-child, th:first-child{white-space:normal;}

/* ---------- Links & Videos ---------- */
.link-list{list-style:none; margin:0; padding:0;}
.link-list li{margin-bottom:9px;}
.link-list a{text-decoration:underline; text-underline-offset:2px;}

.video-grid{display:flex; flex-wrap:wrap; gap:18px; margin-bottom:18px;}
.video-card{width:220px;}
.video-thumb{
  position:relative; display:block; width:220px; height:124px;
  padding:0; border:1px solid var(--line); background:var(--ink); cursor:pointer; overflow:hidden;
}
.video-thumb img{width:100%; height:100%; object-fit:cover; display:block; opacity:.85;}
.video-thumb iframe{width:100%; height:100%; border:0; display:block;}
.play-badge{
  position:absolute; top:50%; left:50%; transform:translate(-50%,-50%);
  width:44px; height:44px; border-radius:50%;
  background:rgba(36,24,18,0.72);
}
.play-badge::after{
  content:""; position:absolute; top:50%; left:54%; transform:translate(-50%,-50%);
  border-style:solid; border-width:8px 0 8px 13px;
  border-color:transparent transparent transparent #F1EADC;
}
.video-caption{font-size:13.5px; color:var(--ink-soft); margin:8px 0 0;}

/* ---------- Home ---------- */
.hero{max-width:70ch; margin-bottom:30px;}
.hero-mark{width:52px; height:52px; color:var(--brass); margin-bottom:16px;}
.hero-title{font-size:46px; font-weight:600; margin-bottom:10px; letter-spacing:-0.5px;}
.hero-sub{font-size:17.5px; color:var(--ink-soft); margin:0; max-width:56ch;}

.stat-strip{
  display:flex; flex-wrap:wrap; gap:0;
  border-top:1px solid var(--line); border-bottom:1px solid var(--line);
  margin:30px 0 40px;
}
.stat{
  flex:1 1 150px; padding:18px 22px 18px 0;
  border-right:1px solid var(--line);
}
.stat:last-child{border-right:none;}
.stat-value{
  display:block; font-family:'Fraunces', serif; font-weight:600;
  font-size:26px; color:var(--brass-dark);
}
.stat-label{display:block; font-size:13.5px; color:var(--ink-soft); margin-top:3px;}

.start-block{
  background:var(--card); border:1px solid var(--line); padding:22px 26px;
}
.start-button{
  display:inline-block; margin-top:6px; background:var(--brass-dark); color:#FBF5EA;
  padding:11px 20px; border-radius:3px; text-decoration:none; font-weight:500; font-size:14.5px;
}
.start-button:hover{background:var(--brass); color:#FBF5EA;}

/* ---------- Quiz / Lernkontrolle ---------- */
.quiz-block{max-width:78ch;}
.quiz-intro{color:var(--ink-soft); margin:0 0 4px;}
.quiz-score{
  display:inline-block; font-family:'IBM Plex Mono', monospace; font-size:14px;
  background:var(--card); border:1px solid var(--line); padding:6px 14px; border-radius:3px;
  margin:10px 0 24px;
}
.quiz-score-value{font-weight:600; color:var(--brass-dark);}
.quiz-list{display:flex; flex-direction:column; gap:22px;}
.quiz-item{
  border:1px solid var(--line); background:var(--card);
  padding:18px 22px 20px; border-radius:3px;
  transition:border-color .15s ease;
}
.quiz-item.quiz-correct{border-color:var(--petrol);}
.quiz-item.quiz-incorrect{border-color:#9C4A3B;}
.quiz-question{
  font-weight:500; margin:0 0 14px; display:flex; gap:10px; align-items:baseline;
}
.quiz-number{
  font-family:'IBM Plex Mono', monospace; color:var(--brass-dark); font-size:14px;
  flex-shrink:0;
}
.quiz-hint{font-weight:400; font-size:13px; color:var(--ink-soft); font-style:italic;}
.quiz-options{display:flex; flex-direction:column; gap:8px; margin-bottom:14px;}
.quiz-option{
  display:flex; align-items:flex-start; gap:10px;
  padding:10px 12px; border:1px solid var(--line); border-radius:3px;
  background:#fff; cursor:pointer; font-size:15px;
}
.quiz-option:hover{border-color:var(--brass);}
.quiz-option input{margin-top:3px; accent-color:var(--brass-dark); width:17px; height:17px; flex-shrink:0;}
.quiz-option.opt-correct{border-color:var(--petrol); background:#EAF0EC;}
.quiz-option.opt-incorrect{border-color:#9C4A3B; background:#F6E9E6;}
.quiz-controls{display:flex; align-items:center; gap:16px; flex-wrap:wrap;}
.quiz-check{
  background:var(--walnut); color:#F1EADC; border:none; padding:9px 18px;
  border-radius:3px; font-size:14px; font-weight:500; cursor:pointer; font-family:'IBM Plex Sans', sans-serif;
}
.quiz-check:hover{background:var(--walnut-2);}
.quiz-feedback{margin:0; font-size:14.5px; font-weight:500;}
.quiz-feedback-correct{color:var(--petrol);}
.quiz-feedback-incorrect{color:#9C4A3B;}
.quiz-feedback-hint{color:var(--ink-soft); font-weight:400; font-style:italic;}

/* ---------- Templates (Vorlagen) ---------- */
.template-note{
  margin-top:14px; font-size:14px; color:var(--ink-soft); max-width:70ch;
}
.template-note a{color:var(--brass-dark); text-decoration:underline;}
.template-note-hint{font-style:italic; font-size:12.5px;}

.templates-block{max-width:none;}
.template-grid{
  display:grid; grid-template-columns:repeat(auto-fill, minmax(230px, 1fr));
  gap:16px; margin-top:22px;
}
.template-card{
  border:1px solid var(--line); background:var(--card);
  padding:16px 18px 18px; display:flex; flex-direction:column;
}
.template-card-ext{
  font-family:'IBM Plex Mono', monospace; font-size:11px; font-weight:600;
  color:#fff; background:var(--brass-dark); display:inline-block;
  padding:2px 8px; border-radius:2px; align-self:flex-start; margin-bottom:10px;
}
.template-card-title{font-weight:600; font-size:15px; margin:0 0 6px; color:var(--ink);}
.template-card-desc{font-size:13px; color:var(--ink-soft); margin:0 0 10px; flex-grow:1;}
.template-card-used{font-size:12px; color:var(--ink-soft); margin:0 0 12px; font-style:italic;}
.template-card-download{
  align-self:flex-start; font-size:13.5px; font-weight:500; color:#fff;
  background:var(--walnut); padding:8px 14px; border-radius:3px; text-decoration:none;
}
.template-card-download:hover{background:var(--walnut-2); color:#fff;}

/* ---------- Pager ---------- */
.topic-pager{
  display:flex; justify-content:space-between; gap:20px;
  border-top:1px solid var(--line); margin-top:50px; padding-top:24px;
}
.pager-link{text-decoration:none; max-width:45%;}
.pager-next{text-align:right; margin-left:auto;}
.pager-dir{display:block; font-size:12.5px; color:var(--ink-soft); margin-bottom:3px;}
.pager-title{display:block; font-size:14.5px; font-weight:500; color:var(--brass-dark);}

/* ---------- Language flag bar / i18n ---------- */
.lang-bar{
  display:flex; align-items:center; gap:8px; flex-wrap:wrap;
  margin:22px 0 14px;
}
.lang-bar-label{font-size:13px; color:var(--ink-soft); margin-right:2px;}
.lang-flag{
  font-size:22px; line-height:1; background:var(--card); border:1px solid var(--line);
  border-radius:4px; padding:6px 9px; cursor:pointer;
}
.lang-flag:hover{border-color:var(--brass);}
.lang-flag.active{border-color:var(--brass-dark); box-shadow:0 0 0 2px rgba(169,112,47,0.35);}
.lang-flag-reset{margin-left:8px; opacity:0.75;}
.quiz-german-note{font-size:13px; color:var(--ink-soft); font-style:italic; margin:0 0 14px;}

/* RTL support for Arabic / Urdu */
html[dir="rtl"] .app{flex-direction:row-reverse;}
html[dir="rtl"] .sidebar{left:auto; right:0;}
html[dir="rtl"] .main{margin-left:0; margin-right:280px;}
html[dir="rtl"] .nav-list li a{border-left:none; border-right:3px solid transparent; padding-left:22px; padding-right:22px;}
html[dir="rtl"] .nav-list li a.active{border-left-color:transparent; border-right-color:var(--brass);}
html[dir="rtl"] .nav-id{margin-left:9px; margin-right:0;}
html[dir="rtl"] .einstieg{border-left:none; border-right:4px solid var(--brass);}
html[dir="rtl"] .topic-id{margin-right:0; margin-left:12px;}
html[dir="rtl"] .topic-pager{direction:rtl;}
html[dir="rtl"] .pager-next{text-align:left; margin-left:0; margin-right:auto;}
html[dir="rtl"] .justify{text-align:justify;}
html[dir="rtl"] .nav-toggle{left:auto; right:14px;}
@media (max-width: 880px){
  html[dir="rtl"] .sidebar{transform:translateX(100%);}
  html[dir="rtl"] .sidebar.open{transform:translateX(0);}
}

/* ---------- Responsive ---------- */
@media (max-width: 880px){
  .sidebar{
    transform:translateX(-100%); transition:transform .2s ease;
    z-index:15; width:82%; max-width:320px;
    padding-top:76px;
  }
  .sidebar.open{transform:translateX(0); box-shadow:2px 0 24px rgba(0,0,0,0.35);}
  .main{margin-left:0; padding:80px 22px 80px;}
  .nav-toggle{display:block;}
  .hero-title{font-size:34px;}
}
</style>
</head>
<body>
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      <span class="brand-word">Polyphon<span class="brand-sub" data-i18n="ui.brandSub">Lernportal – Jgst. 13</span></span>
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    <a href="#page-home" class="nav-home" data-target="page-home" data-i18n="ui.home">Startseite</a><p class="nav-group" data-i18n="tb.1">1. Außenwirtschaft und Außenwirtschaftspolitik</p><ul class="nav-list"><li><a href="#page-1-1" data-target="page-1-1"><span class="nav-id">1.1</span><span data-i18n="t.1_1.t">Internationale Verflechtung und Träger der Außenwirtschaftspolitik Deutschlands, Leitbilder</span></a></li><li><a href="#page-1-2" data-target="page-1-2"><span class="nav-id">1.2</span><span data-i18n="t.1_2.t">Internationale Arbeitsteilung und Außenhandelstheorien: absolute und komparative Kostenvorteile, Terms of Trade, Heckscher-Ohlin, Produktlebenszyklustheorie, intraindustrieller Handel</span></a></li><li><a href="#page-1-3" data-target="page-1-3"><span class="nav-id">1.3</span><span data-i18n="t.1_3.t">Wechselkurse und Wechselkurssysteme, Auf- und Abwertung, währungspolitische Maßnahmen</span></a></li><li><a href="#page-1-4" data-target="page-1-4"><span class="nav-id">1.4</span><span data-i18n="t.1_4.t">Die Zahlungsbilanz als Informationsinstrument</span></a></li><li><a href="#page-1-5" data-target="page-1-5"><span class="nav-id">1.5</span><span data-i18n="t.1_5.t">Handelshemmnisse: Arten, Gründe und aktuelle Bedeutung</span></a></li><li><a href="#page-1-6" data-target="page-1-6"><span class="nav-id">1.6</span><span data-i18n="t.1_6.t">Internationale Zusammenschlüsse: IWF, WTO, GATT</span></a></li><li><a href="#page-1-7" data-target="page-1-7"><span class="nav-id">1.7</span><span data-i18n="t.1_7.t">Aktuelle Probleme: Embargos, Währungskrieg, Freihandelsabkommen</span></a></li></ul><p class="nav-group" data-i18n="tb.2">2. Möglichkeiten und Grenzen volkswirtschaftlicher Theorien</p><ul class="nav-list"><li><a href="#page-2-1" data-target="page-2-1"><span class="nav-id">2.1</span><span data-i18n="t.2_1.t">Anwendung volkswirtschaftlicher Theorien auf aktuelle Probleme, Grenzen der Theorien</span></a></li><li><a href="#page-2-2" data-target="page-2-2"><span class="nav-id">2.2</span><span data-i18n="t.2_2.t">Verbindung von Theorien unterschiedlicher Lernfelder</span></a></li><li><a href="#page-2-3" data-target="page-2-3"><span class="nav-id">2.3</span><span data-i18n="t.2_3.t">Arbeit mit Artikeln aus Zeitungen, Internet und Fachzeitschriften</span></a></li></ul>
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      <p class="kicker" data-i18n="ui.heroKicker">Modellunternehmen · Außenwirtschaft und internationale Wirtschaftspolitik</p>
      <h1 class="hero-title">Polyphon GmbH</h1>
      <p class="hero-sub" data-i18n="ui.heroSub">Hersteller patentierter Horn-Lautsprecher aus Hamburg – Leitbeispiel für den Grundkurs Volkswirtschaftslehre der Jahrgangsstufe 13.</p>
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    <div class="stat-strip">
      <div class="stat"><span class="stat-value">2016</span><span class="stat-label" data-i18n="ui.stat0">Gründung in Hamburg-Altona</span></div>
      <div class="stat"><span class="stat-value">42</span><span class="stat-label" data-i18n="ui.stat1">Mitarbeiter</span></div>
      <div class="stat"><span class="stat-value">1</span><span class="stat-label" data-i18n="ui.stat2">Weltweit einziger Anbieter</span></div>
      <div class="stat"><span class="stat-value">Patent</span><span class="stat-label" data-i18n="ui.stat3">beim DPMA angemeldet</span></div>
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    <div class="block">
      <p class="block-label" data-i18n="ui.companyLabel">Polyphon geht international</p>
      <p class="justify" data-i18n="company.0">Ihr kennt die Polyphon GmbH bereits aus den Jahrgangsstufen 11 und 12: Das Hamburger Unternehmen stellt patentierte Horn-Lautsprecher für vermögende Privatkundschaft her, ist damit weltweit einzige Anbieterin dieser Bauart und hat sich zuletzt intensiv mit Geldwert, Geldpolitik und Wirtschaftspolitik auseinandergesetzt.</p>
<p class="justify" data-i18n="company.1">Jetzt wird es konkret: Der Kredit für die zweite Fertigungshalle wurde bewilligt, und die ersten Exportverträge mit Kundschaft in den USA, China und den Golfstaaten sind unterschrieben. Damit ist Polyphon nun tatsächlich international tätig – und muss sich mit allem auseinandersetzen, was das mit sich bringt: Wechselkursrisiken, Zahlungsbilanzstatistiken, Handelshemmnisse, internationale Organisationen und die Frage, warum ausgerechnet Polyphon aus Deutschland heraus im weltweiten Wettbewerb bestehen kann.</p>
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    <div class="block start-block">
      <p class="block-label" data-i18n="ui.gettingStartedLabel">Loslegen</p>
      <p data-i18n="ui.gettingStartedText">Wählt links im Menü ein Thema aus, um zu starten. Jedes Thema beginnt mit einer Einstiegssituation und führt euch dann durch Informationen, Arbeitsaufträge und Quellen.</p>
      <a class="start-button" href="#page-1-1" data-target="page-1-1" data-i18n-template="ui.startButtonTemplate" data-topic-id="1.1" data-topic-key="t.1_1.t">Mit 1.1 Internationale Verflechtung und Träger der Außenwirtschaftspolitik Deutschlands, Leitbilder beginnen</a>
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  <div class="block templates-block">
    <p class="block-label" data-i18n="ui.templatesLabel">Vorlagen für eure Ausarbeitungen</p>
    <p data-i18n="ui.templatesIntro">Für die Aufgaben, bei denen ihr ein Dokument, eine Präsentation oder Rollenkarten für ein Rollenspiel bzw. eine Simulation erstellen sollt, findet ihr hier passende Vorlagen zum Herunterladen. Bei jedem Thema wird zusätzlich angezeigt, welche Vorlage dort passt.</p>
    <div class="template-grid">
      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.ausarbeitung.label">Vorlage: Schriftliche Ausarbeitung</p>
        <p class="template-card-desc" data-i18n="tpl.ausarbeitung.desc">Strukturierte Word-Vorlage für schriftliche Analysen, Tabellen und Stellungnahmen.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.1, 1.2, 1.3, 1.6, 2.3</p>
        <a class="template-card-download" 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u5FPWTPlU7vRD14/i4qsV7N+JGVVD/NtfjwQ06yw8WAZQv8CEAtyDdufO6Je/YtlF4L6x+lj453vk+uP0HUEsDBAoAAAAAABSaKV0AAAAAAAAAAAAAAAAGAAAAX3JlbHMvUEsDBAoAAAAIABSaKV0fo5KW5gAAAM4CAAALAAAAX3JlbHMvLnJlbHOtks9KAzEQh18lzL0721ZEpGkvUuhNpD5ASGZ3g80fJlOtb28oilbq2kOPmfzmyzdDFqtD2KlX4uJT1DBtWlAUbXI+9hqet+vJHayWiyfaGamJMvhcVG2JRcMgku8Rix0omNKkTLHedImDkXrkHrOxL6YnnLXtLfJPBpwy1cZp4I2bgtq+Z7qEnbrOW3pIdh8oypknfiUq2XBPouEtsUP3WW4qFvC8zexym78nxUBinBGDNjFNMtduFk/lW6i6PNZyOSbGhObXXA8dhKIjN65kch4zurmmkd0XSeGfFR0zX0p48jGXH1BLAwQKAAAACAAUmildoI6OpZoBAAA4CAAAEwAAAFtDb250ZW50X1R5cGVzXS54bWy1VstOwzAQ/JUoV9S4cEAIteXA4wgc4ANce5MaYq9lbwr8Pev0IQWaUqC5ZT0zOxPvRsrk6t3W2RJCNOim+WkxzjNwCrVx1TR/frobXeRXs8nTh4eYMdXFab4g8pdCRLUAK2OBHhwjJQYrictQCS/Vq6xAnI3H50KhI3A0otQjn01uoJRNTdn16jy1nubGJr53VZ7dvvPxKk6qxV7Fi4eupD34teYnydz6jiLV+xWVKTuKVO9XxGV1wvfYUfFZr0p6XxsliYli6fSXOYzWMygC1C0nLoyP3wwYjQc5fBWm+o/JsCyNAo2qsSwpcF42kdmg77hJxwQ1UXttD7yhwWj4j88bBu0DKoiRl9vWxRax0rjVzTzKQPfScm+R6GJLWb/uIDkifdQQdwdYYf+y3yyCwgAjNvYQyOzw44CPjEaRiMd8YdVEQnuYdUs9pjmkbdKgD7Ln1oNO2jV2DoGfdw97Cw8aokQkh9S3cVt40BA8kz0ZNuiwnx0Q8VPfh7dGB42g0CagJ8IGHXgbuJGc19C3DWt4E0K0vwKzT1BLAwQKAAAACAAUmildWHnbIpIAAADkAAAAEwAAAGRvY1Byb3BzL2N1c3RvbS54bWydzkEKwjAQheGrlNnbVBcipWk34tpFdR/SaRtoZkImLfb2RgQP4PLxw8drupdfig2jOCYNx7KCAsny4GjS8OhvhwsUkgwNZmFCDTsKdG1zjxwwJodSZIBEw5xSqJUSO6M3UuZMuYwcvUl5xknxODqLV7arR0rqVFVnZVdJ7A/hx8HXq7f0Lzmw/byTZ7+H7Kn2DVBLAwQKAAAACAAUmild4vyd2pMAAADmAAAAEAAAAGRvY1Byb3BzL2FwcC54bWydzkEKwjAQheGrhOxtqguR0rQbce2iug/JtA00MyETS3t7I4IHcPn44eO1/RYWsUJiT6jlsaqlALTkPE5aPobb4SIFZ4POLISg5Q4s+669J4qQsgcWBUDWcs45NkqxnSEYrkrGUkZKweQy06RoHL2FK9lXAMzqVNdnBVsGdOAO8QfKr9is+V/Ukf384+ewx+Kp7g1QSwMECgAAAAgAFJopXZyJyZHOAQAArQYAABIAAAB3b3JkL2Zvb3Rub3Rlcy54bWzVlM1O4zAQx18l8r11UgFaRU05gEDcEN19AOM4jYXtsWwnoW+/k8RNuiyqCj1xib9mfvOfmdjr23etklY4L8EUJFumJBGGQynNriB/fj8sfpHEB2ZKpsCIguyFJ7ebdZdXAMFAED5BgvF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAew90x0zJPIk7/TwMrDB5W4DQLuHQ7qpl7a+wC6ZYF+SqVDHtkpzcHDBSkcSaPiMUkqHfJR0FxOHi4c+KOLvfAGy1MGCJSJxRqAONraec0vkvDw/oAaU8l0WpFphZkV5f14N6xDocZeI78cnTSalR+mpilZ3SkR0we50j4N+ZBiWbSzIG/VZqj4mbXXwOsPgLs7rLmPDpo7EyTl9GezNvE6i/2F1ixycep+cvEbGtm8QZqnj/tDDj2qlARtizBqif9b02On5yky8PeooUXljkWwBHckmVBFtlgaIfPs+sHbxnHCGjAqiDwdqe9sZJ9zqurafHS9CFZE4DQzZpO7uMnzrdhr/roLVMFeYhqXkQlHL6ZIjpG42o+jvsTbpI9HdBBM529Pk2XgwnSNMMrs/2YevoTMv80g1NVOFr4zV9QSwMECgAAAAgAFJopXdJ3/LdtAAAAewAAAB0AAAB3b3JkL19yZWxzL2Zvb3Rub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXT9Kjo3BAQAAkgYAABEAAAB3b3JkL2VuZG5vdGVzLnhtbM2U227jIBCGX8XiPsGOutXKitOLHla9q5rdB6AYx6jAIMD25u13fAjOtlWUNje9MaeZb/6ZMaxv/mqVtMJ5CaYg2TIliTAcSml2Bfnz+2Hxk9xs1l0uTGkgCJ+gvfF5Z3lB6hBsTqnntdDML7XkDjxUYclBU6gqyQXtwJV0lWbpMLMOuPAe4bfMtMyTCaff08AKg4cVOM0CLt2OauZeG7tAumVBvkglwx7Z6fUBAwVpnMknxCIK6l3yUdA0HDzcOXFHlzvgjRYmDBGpEwo1gPG1tHMaX6XhYX2AtKeSaLUisQXZ1WU9uHOsw2EGniO/HJ20GpWfJmbpGR3pEdHjHAn/xzwo0UyaOfCXSnNU3OzH5wCrtwC7u6w5vxw0dqbJy2iP5jWyjPgUa2rycWr+MjHbmlm8gZrnjzsDjr0oVIQtS7DqSf9bk6MXJ+nysLdo4IVljgVwBLdkWZBFNtjZ4fPk+sFbxjEAGrAqCLzcaW+sZJ/y6iounps+ImsCELpZ0+g+fqb5NuxVH71lqiD3o5hnUQmH76OY/CZbEU+n7QiLouMBHRTT6PRRqhxMkKYZHpjt27TT75/1h/pPVGCe+80/UEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9lbmRub3Rlcy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXU2fysqhAQAAcwUAABEAAAB3b3JkL3NldHRpbmdzLnhtbKWU3W7bMAyFX8XQfSK7WIvBqFt0K9b1YthFtwdgJdkWIlGCJNvL24+O47g/QJE0V5JB8TtHpMXr23/WZL0KUTusWLHOWaZQOKmxqdjfPz9WX1kWE6AE41BVbKsiu725HsqoUqJDMSMAxnLwomJtSr7kPIpWWYhrq0Vw0dVpLZzlrq61UHxwQfKLvMh3Ox+cUDES6DtgD5HtcfY9zXmFFKxdsJDoMzTcQth0fkV0D0k/a6PTltj51YxxFesClnvE6mBoTCknQ/tlzgjH6E4p9050VmHaKfKgDHlwGFvtl2t8lkbBdob0H12it4YdWlB8Oa8H9wEGWhbgMfbllGTN5PxjYpEf0ZERccg4xsJrzdmJBY2L8KdK86K4xeVpgIu3AN+c15yH4Dq/0PR5tEfcHFjjuz6BtW/yy6vF88w8teDpBVpRPjboAjwbckQty6jq2fhbs3HiSB29ge03EJuGaoFyl8bHkOoV3qH8LeVPBZKmWTaUPZiK1WCiYrsz05RYdk/TAJtPFpeMtgiWpF8NlF9OqjHUhRNKPkryRZMv8/LmP1BLAwQKAAAACAAUmildi4Y5xMUBAADGCAAAEQAAAHdvcmQvY29tbWVudHMueG1spdTdcuIgGAbgW3E4V5JYUzfTtCed7fR42wuggMI0/Ayg0btfUiVJl51OgkfqJN+Tl9fAw9NJNIsjNZYrWYN8lYEFlVgRLvc1eH/7vdyChXVIEtQoSWtwphY8PT60FVZCUOnswgPSVvhUA+acriC0mFGB7EpwbJRVO7fy90K123FMITGo9TYssvwOYoaMoyfQG/lsZAN/wW0MFQlQnsEij6n1bKqEXaoIukuCfKpI2qRJ/1lcmSYVsXSfJq1jaZsmRa+TwBGkNJX+4k4ZgZz/afZQIPN50EsPa+T4B2+4O3szKwODuPxMSOSnekGsyWzhHgpFaLMmQVE1OBhZXeeX/XwXvbrMXz/ChJmy/svIs8KHbjt/rRwa2vgulLSMa9vXmar5iywgx58WcRRNuK/V+cTt0ipDur6yr2/aKEyt9R0+X6ocwCnxr/2L5pL8ZzHPJvwjHdFPTInw/ZkhifBv4fDgpGpG5eYTD5AAFBFQYjrxwA/G9mpAPOzQzuETt0Zwyt7hZOSkhRkBljjCZilF6BV2s8ghhiwbi3ReqE3PncWoI72/bSO8GHXQg8Zv016HY62V8xaYlf+2ru1tYf4wpCmAj38BUEsDBAoAAAAIABSaKV3Sd/y3bQAAAHsAAAAcAAAAd29yZC9fcmVscy9jb21tZW50cy54bWwucmVsc02MQQ4CIQxFr0K6d4oujDHDzG4OYPQADVYgDoVQYjy+LF3+vPf+vH7zbj7cNBVxcJwsGBZfnkmCg8d9O1xgXeYb79SHoTFVNSMRdRB7r1dE9ZEz6VQqyyCv0jL1MVvASv5NgfFk7Rnb/wfg8gNQSwMECgAAAAgAFJopXWPtXtYdAQAAQwMAABIAAAB3b3JkL2ZvbnRUYWJsZS54bWyd0d1uwiAUB/BXIdwrtZ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download="Vorlage_Ausarbeitung.docx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">PPTX</p>
        <p class="template-card-title" data-i18n="tpl.praesentation.label">Vorlage: Präsentation</p>
        <p class="template-card-desc" data-i18n="tpl.praesentation.desc">PowerPoint-Grundgerüst mit Titel-, Gliederungs-, Inhalts- und Fazitfolie.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.2, 1.5, 2.1, 2.2</p>
        <a class="template-card-download" 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download="Vorlage_Praesentation.pptx" data-i18n="ui.download">Herunterladen</a>
      </div>
      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.rollenkarten.label">Vorlage: Rollenkarten</p>
        <p class="template-card-desc" data-i18n="tpl.rollenkarten.desc">Vier Rollenkarten für Rollenspiele, Podiumsdiskussionen, Fishbowl- und Pro-Contra-Debatten.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.6, 1.7</p>
        <a class="template-card-download" 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download="Vorlage_Rollenkarten.docx" data-i18n="ui.download">Herunterladen</a>
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      <div class="template-card">
        <p class="template-card-ext">DOCX</p>
        <p class="template-card-title" data-i18n="tpl.podcast.label">Vorlage: Podcast-Skript</p>
        <p class="template-card-desc" data-i18n="tpl.podcast.desc">Word-Vorlage zur Planung von Gliederung, Sprechzetteln und Timing eures Podcasts.</p>
        <p class="template-card-used"><span data-i18n="ui.passendZu">Passend zu:</span> 1.4</p>
        <a class="template-card-download" 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  <section class="page" id="page-1-1" data-title="1.1 Internationale Verflechtung und Träger der Außenwirtschaftspolitik Deutschlands, Leitbilder">
    <p class="kicker" data-i18n="tb.1">1. Außenwirtschaft und Außenwirtschaftspolitik</p>
    <h1 class="topic-title"><span class="topic-id">1.1</span><span data-i18n="t.1_1.t">Internationale Verflechtung und Träger der Außenwirtschaftspolitik Deutschlands, Leitbilder</span></h1>

    
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      <span class="lang-bar-label" data-i18n="ui.translate">Übersetzen:</span>
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_1.e">Auf ihrer ersten internationalen Fachmesse in Dubai wird die Polyphon-Geschäftsführung gefragt, welche deutschen bzw. europäischen Regeln eigentlich für den Export ihrer Lautsprecher in die Golfstaaten gelten - und wer diese Regeln überhaupt festlegt. Zurück im Hotel diskutieren die Auszubildenden, die die Reise begleiten dürfen: 'Ist das jetzt Sache der Bundesregierung, der EU oder von irgendeiner Welthandelsorganisation?'</p>
    </div>

    
    <figure class="topic-image">
      <img 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" alt="Illustration einer vernetzten Weltkugel mit Containerschiffen, Datenströmen und einem Diagramm zum Wachstum des Welthandels 1950-2024." loading="lazy">
      <figcaption>Deutschland zählt zu den am stärksten mit der Weltwirtschaft verflochtenen Volkswirtschaften der Welt.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_1.i.0">Außenwirtschaft umfasst alle wirtschaftlichen Beziehungen einer Volkswirtschaft zum Ausland: den Außenhandel (Export und Import von Gütern und Dienstleistungen), den internationalen Kapitalverkehr sowie grenzüberschreitende Zahlungsströme. Deutschland zählt zu den am stärksten weltwirtschaftlich verflochtenen Volkswirtschaften: Die Exportquote (Warenexporte im Verhältnis zum Bruttoinlandsprodukt) liegt seit Jahren bei rund 40-50 %, deutlich höher als etwa in den USA oder Japan.</p><p class="justify" data-i18n="t.1_1.i.1">Träger der deutschen Außenwirtschaftspolitik sind heute mehrere Ebenen zugleich. Die Europäische Union besitzt seit dem Vertrag von Lissabon die ausschließliche Zuständigkeit für die gemeinsame Handelspolitik: Zölle, Handelsabkommen und handelspolitische Schutzmaßnahmen werden für alle EU-Mitgliedstaaten einheitlich von der EU-Kommission ausgehandelt und vom Rat der EU beschlossen - einzelne Mitgliedstaaten wie Deutschland können nicht mehr eigenständig Handelsabkommen mit Drittstaaten abschließen. Die Bundesregierung wirkt über den Rat der EU an dieser Politik mit, betreibt zudem eigene Außenwirtschaftsförderung (z. B. Exportkreditgarantien, Auslandshandelskammern) und vertritt deutsche Interessen in internationalen Organisationen. Die Deutsche Bundesbank und die EZB beeinflussen über die Geldpolitik den Euro-Wechselkurs und damit indirekt die Außenwirtschaft.</p><p class="justify" data-i18n="t.1_1.i.2">Als wirtschaftspolitische Leitbilder stehen sich in der Außenwirtschaftspolitik traditionell Freihandel und Protektionismus gegenüber. Freihandel bedeutet den weitgehenden Verzicht auf staatliche Handelshemmnisse, um die Vorteile internationaler Arbeitsteilung (vgl. Lerninhalt 1.2) möglichst vollständig zu nutzen. Protektionismus bezeichnet demgegenüber die gezielte Abschottung der heimischen Wirtschaft durch Zölle, Kontingente oder andere Handelshemmnisse, um heimische Produzentinnen und Produzenten vor ausländischer Konkurrenz zu schützen. In der Praxis verfolgen die meisten Staaten - auch Deutschland und die EU - eine Mischung aus beiden Leitbildern, mit unterschiedlicher Gewichtung je nach Branche und weltpolitischer Lage.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_1.a.0">Recherchiert die aktuelle deutsche Exportquote sowie die drei wichtigsten Exportgüter und die drei wichtigsten Handelspartner Deutschlands und stellt die Ergebnisse übersichtlich dar.</li><li data-i18n="t.1_1.a.1">Erstellt eine Übersicht, welche Akteurin bzw. welcher Akteur (EU, Bundesregierung, Bundesbank/EZB) für welchen Teilbereich der Außenwirtschaftspolitik zuständig ist, und ordnet dabei begründet zu, wer über einen möglichen Einfuhrzoll auf Polyphon-Lautsprecher in einem Drittstaat mitentscheiden könnte.</li><li data-i18n="t.1_1.a.2">Diskutiert kontrovers: Sollte Deutschland/die EU angesichts der aktuellen weltpolitischen Lage stärker auf Freihandel oder stärker auf Protektionismus setzen? Sammelt Argumente für beide Positionen.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_1.r">Rechercheergebnis + schriftliche Zuordnung + Diskussion mit Pro-Contra-Sammlung</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.destatis.de/DE/Themen/Wirtschaft/Aussenhandel/_inhalt.html" target="_blank" rel="noopener">Statistisches Bundesamt – Außenhandel</a></li><li><a href="https://policy.trade.ec.europa.eu/index_de" target="_blank" rel="noopener">Europäische Kommission – Gemeinsame Handelspolitik</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/" target="_blank" rel="noopener">bpb.de – Freihandel und Protektionismus</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 8 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-1-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Die Exportquote Deutschlands beschreibt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="0">
          <span>die Anzahl der Exportländer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="1">
          <span>die Warenexporte im Verhältnis zum Bruttoinlandsprodukt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="2">
          <span>den Wechselkurs des Euro.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-0" value="3">
          <span>die Anzahl der Zölle.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Seit dem Vertrag von Lissabon liegt die Zuständigkeit für die gemeinsame Handelspolitik der EU-Staaten bei...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="0">
          <span>jedem Mitgliedstaat einzeln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="1">
          <span>der Europäischen Union.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="2">
          <span>ausschließlich der WTO.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-1" value="3">
          <span>den nationalen Zentralbanken.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Freihandel bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="0">
          <span>die gezielte Abschottung der heimischen Wirtschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="1">
          <span>den weitgehenden Verzicht auf staatliche Handelshemmnisse.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="2">
          <span>ein Verbot von Importen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-2" value="3">
          <span>eine feste Wechselkursbindung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-3" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Protektionismus bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="0">
          <span>den Abbau von Zöllen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="1">
          <span>den Schutz heimischer Produzenten durch Zölle oder andere Handelshemmnisse.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="2">
          <span>die Gründung der WTO.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-3" value="3">
          <span>eine Währungsunion.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-4" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">5</span>Welche Akteure sind an der deutschen Außenwirtschaftspolitik beteiligt? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-4" value="0">
          <span>Die Europäische Union</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-4" value="1">
          <span>Die Bundesregierung</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-4" value="2">
          <span>Die Deutsche Bundesbank/EZB (über die Geldpolitik)</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-1-4" value="3">
          <span>Ausschließlich einzelne Bundesländer</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-1-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Warum kann Deutschland heute keine eigenständigen Handelsabkommen mit Drittstaaten mehr abschließen?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-5" value="0">
          <span>Weil dies seit dem Vertrag von Lissabon ausschließliche EU-Zuständigkeit ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-5" value="1">
          <span>Weil Deutschland kein WTO-Mitglied ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-5" value="2">
          <span>Weil es in Deutschland keine Exportwirtschaft gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-5" value="3">
          <span>Weil der IWF das verbietet.</span>
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        <p class="quiz-question"><span class="quiz-number">7</span>Die meisten Staaten verfolgen in der Praxis...</p>
        <div class="quiz-options">
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          <span>reinen Freihandel ohne jede Ausnahme.</span>
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          <input type="radio" name="quiz-1-1-6" value="1">
          <span>reinen Protektionismus ohne jede Ausnahme.</span>
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        <label class="quiz-option">
          <input type="radio" name="quiz-1-1-6" value="2">
          <span>eine Mischung aus Freihandel und Protektionismus.</span>
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          <input type="radio" name="quiz-1-1-6" value="3">
          <span>weder Freihandel noch Protektionismus.</span>
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        <p class="quiz-question"><span class="quiz-number">8</span>Auslandshandelskammern sind ein Instrument...</p>
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          <span>der Bundesregierung zur Außenwirtschaftsförderung.</span>
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          <span>der WTO zur Streitschlichtung.</span>
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          <span>der EZB zur Geldpolitik.</span>
        </label>
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          <span>des IWF zur Kreditvergabe.</span>
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  <section class="page" id="page-1-2" data-title="1.2 Internationale Arbeitsteilung und Außenhandelstheorien: absolute und komparative Kostenvorteile, Terms of Trade, Heckscher-Ohlin, Produktlebenszyklustheorie, intraindustrieller Handel">
    <p class="kicker" data-i18n="tb.1">1. Außenwirtschaft und Außenwirtschaftspolitik</p>
    <h1 class="topic-title"><span class="topic-id">1.2</span><span data-i18n="t.1_2.t">Internationale Arbeitsteilung und Außenhandelstheorien: absolute und komparative Kostenvorteile, Terms of Trade, Heckscher-Ohlin, Produktlebenszyklustheorie, intraindustrieller Handel</span></h1>

    
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      <p class="einstieg-text justify" data-i18n="t.1_2.e">Ein Investor fragt die Polyphon-Geschäftsführung provokant: 'Warum produziert ihr eigentlich in Hamburg und nicht dort, wo Arbeit viel billiger ist? Und wie erklärt ihr, dass Deutschland gleichzeitig Lautsprecher exportiert und im selben Marktsegment auch ausländische Lautsprecher importiert werden - ist das nicht widersprüchlich?' Die Auszubildenden merken: Eine einzige Antwort reicht hier offenbar nicht aus.</p>
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      <img 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" alt="Historische Darstellung des Welthandels um 1750 mit Handelsschiffen, einem alten Globus und Handelsgütern wie Gewürzen, Tee, Zucker und Baumwolle." loading="lazy">
      <figcaption>Internationale Arbeitsteilung ist kein neues Phänomen – schon im 18. Jahrhundert prägten globale Handelsrouten den Warenaustausch.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_2.i.0">Internationale Arbeitsteilung (vgl. Jahrgangsstufe 11) beschreibt die länderübergreifende Verteilung von Produktionsschritten. Die klassische Außenhandelstheorie fragt, warum Länder überhaupt Handel treiben und wovon sich das jeweilige Handelsmuster ableiten lässt. Bereits Adam Smith erklärte Außenhandel mit absoluten Kostenvorteilen: Ein Land sollte sich auf die Güter spezialisieren, die es günstiger (mit weniger Ressourceneinsatz) herstellen kann als andere Länder, und die übrigen Güter importieren - beide Handelspartner gewinnen dabei.</p><p class="justify" data-i18n="t.1_2.i.1">David Ricardo erweiterte dieses Modell 1817 um die Theorie der komparativen Kostenvorteile: Handel lohnt sich für beide Länder selbst dann, wenn ein Land bei der Herstellung aller Güter absolut effizienter ist als das andere Land - entscheidend ist nicht der absolute, sondern der relative (komparative) Kostenvorteil, also die Opportunitätskosten. Jedes Land spezialisiert sich auf das Gut, bei dem sein relativer Effizienzvorsprung am größten (bzw. sein Nachteil am geringsten) ist. Das Tauschverhältnis, zu dem die gehandelten Güter international ausgetauscht werden, wird als Terms of Trade bezeichnet; es liegt zwischen den innerstaatlichen Austauschverhältnissen beider Länder vor Handelsaufnahme und bestimmt, wie sich der gemeinsame Wohlstandsgewinn aus dem Handel auf beide Länder verteilt.</p><p class="justify" data-i18n="t.1_2.i.2">Das Heckscher-Ohlin-Theorem (nach Eli Heckscher und Bertil Ohlin, 1920er/1930er-Jahre) erklärt Handelsmuster nicht über unterschiedliche Arbeitsproduktivität, sondern über die unterschiedliche Ausstattung der Länder mit Produktionsfaktoren (Faktorproportionentheorem): Ein Land exportiert tendenziell die Güter, deren Produktion den Faktor intensiv nutzt, mit dem das Land reichlich ausgestattet ist (z. B. Arbeit, Kapital, Boden/Rohstoffe), und importiert Güter, die den bei ihm knappen Faktor intensiv benötigen. Ein kapitalreiches, hochqualifiziertes Land wie Deutschland exportiert demnach tendenziell kapital- und wissensintensive Güter (z. B. Präzisionstechnik, Spezialmaschinen) und importiert arbeitsintensiv gefertigte Massenware.</p><p class="justify" data-i18n="t.1_2.i.3">Die Produktlebenszyklustheorie des Außenhandels (Raymond Vernon, 1966) erklärt Handelsmuster dynamisch über die Phasen, die ein Produkt im Zeitverlauf durchläuft: In der Einführungsphase wird ein neues, oft technologisch anspruchsvolles Produkt oder ein handwerkliches Nischenprodukt typischerweise in einem hochentwickelten Industrieland entwickelt und dort produziert, da Nähe zu Forschung, Fachkräften und kaufkräftiger Kundschaft nötig ist; das Land exportiert das Produkt zunächst. Mit zunehmender Reife und Standardisierung des Produkts sinkt die Bedeutung von Innovation, während Produktionskosten wichtiger werden - die Fertigung verlagert sich zunehmend in Länder mit günstigeren Produktionsbedingungen, bis das ursprüngliche Innovationsland das Produkt am Ende möglicherweise sogar selbst importiert.</p><p class="justify" data-i18n="t.1_2.i.4">Die Theorie des intraindustriellen Handels (u. a. Paul Krugman, ab den 1970er-Jahren, sogenannte 'Neue Außenhandelstheorie') erklärt ein Phänomen, das die klassischen Theorien nicht gut abbilden können: den gleichzeitigen Export und Import ähnlicher Güter innerhalb derselben Branche zwischen ähnlich entwickelten Ländern (z. B. Deutschland exportiert Autos in andere EU-Länder und importiert gleichzeitig Autos von dort). Erklärt wird dies durch Skaleneffekte (economies of scale: Massenproduktion senkt Stückkosten, weshalb sich Unternehmen auf wenige Modellvarianten konzentrieren und diese international vermarkten) sowie durch Produktdifferenzierung (Konsumentinnen und Konsumenten schätzen Vielfalt und Wahlmöglichkeiten zwischen leicht unterschiedlichen Varianten desselben Produkttyps, auch wenn diese aus verschiedenen Ländern stammen).</p><p class="justify" data-i18n="t.1_2.i.5">Für Polyphon lassen sich mehrere dieser Theorien gleichzeitig anwenden: Nach Heckscher-Ohlin passt der Export kapital- und wissensintensiver Präzisionsprodukte aus dem kapitalreichen Deutschland gut ins Bild. Nach der Produktlebenszyklustheorie befindet sich Polyphon mit seinem patentierten Nischenprodukt noch in einer frühen Phase, in der Produktion und Innovation eng am Entwicklungsstandort Hamburg gebunden sind - erst nach Ablauf des Patentschutzes und bei zunehmender Standardisierung wäre eine Verlagerung der Fertigung denkbar. Keine der Theorien liefert dabei eine vollständige Erklärung für sich allein; jede beleuchtet unterschiedliche Aspekte realer Außenhandelsmuster und hat auch ihre Grenzen (z. B. vereinfachende Annahmen, begrenzte empirische Vorhersagekraft).</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_2.a.0">Berechnet anhand eines selbst gewählten Zahlenbeispiels mit zwei Ländern und zwei Gütern (Arbeitsstunden pro Einheit) den komparativen Kostenvorteil beider Länder, bestimmt das sinnvolle Spezialisierungsmuster und zeigt anhand der Terms of Trade, dass beide Länder vom Handel profitieren können.</li><li data-i18n="t.1_2.a.1">Erklärt anhand des Heckscher-Ohlin-Theorems, warum Deutschland (und speziell Polyphon) eher kapital- und wissensintensive Güter exportiert als arbeitsintensive Massenware, und nennt ein Gegenbeispiel eines Landes mit anderer Faktorausstattung.</li><li data-i18n="t.1_2.a.2">Wendet die Produktlebenszyklustheorie auf den Polyphon-Lautsprecher an: In welcher Phase befindet sich das Produkt aktuell, und wie könnte sich die Produktion in 15-20 Jahren (nach Ablauf des Patentschutzes) verändern? Sucht zusätzlich ein reales Beispiel eines Produkts, das den vollständigen Lebenszyklus bereits durchlaufen hat (z. B. aus der Unterhaltungselektronik).</li><li data-i18n="t.1_2.a.3">Erklärt mithilfe der Theorie des intraindustriellen Handels, warum Deutschland gleichzeitig Autos exportiert und importiert, und diskutiert, ob dieses Konzept auch auf den Markt für hochwertige Lautsprecher übertragbar ist.</li><li data-i18n="t.1_2.a.4">Erstellt eine Vergleichstabelle aller vier vorgestellten Außenhandelstheorien (komparative Kostenvorteile, Heckscher-Ohlin, Produktlebenszyklustheorie, intraindustrieller Handel) mit den Kriterien: zentrale Erklärungsidee, welches Handelsmuster erklärt wird, ein Beispiel, eine Grenze der Theorie.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_2.r">Schriftliche Berechnung + Anwendungsbeispiele + Vergleichstabelle</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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PSJodHRwOi8vcHVybC5vcmcvZGMvZWxlbWVudHMvMS4xLyIgeG1sbnM6ZGN0ZXJtcz0iaHR0cDovL3B1cmwub3JnL2RjL3Rlcm1zLyIgeG1sbnM6ZGNtaXR5cGU9Imh0dHA6Ly9wdXJsLm9yZy9kYy9kY21pdHlwZS8iIHhtbG5zOnhzaT0iaHR0cDovL3d3dy53My5vcmcvMjAwMS9YTUxTY2hlbWEtaW5zdGFuY2UiPgoJCTxkYzp0aXRsZT5QcHR4R2VuSlMgUHJlc2VudGF0aW9uPC9kYzp0aXRsZT4KCQk8ZGM6c3ViamVjdD5QcHR4R2VuSlMgUHJlc2VudGF0aW9uPC9kYzpzdWJqZWN0PgoJCTxkYzpjcmVhdG9yPlBwdHhHZW5KUzwvZGM6Y3JlYXRvcj4KCQk8Y3A6bGFzdE1vZGlmaWVkQnk+UHB0eEdlbkpTPC9jcDpsYXN0TW9kaWZpZWRCeT4KCQk8Y3A6cmV2aXNpb24+MTwvY3A6cmV2aXNpb24+CgkJPGRjdGVybXM6Y3JlYXRlZCB4c2k6dHlwZT0iZGN0ZXJtczpXM0NEVEYiPjIwMjYtMDktMDlUMTk6MTg6NDVaPC9kY3Rlcm1zOmNyZWF0ZWQ+CgkJPGRjdGVybXM6bW9kaWZpZWQgeHNpOnR5cGU9ImRjdGVybXM6VzNDRFRGIj4yMDI2LTA5LTA5VDE5OjE4OjQ1WjwvZGN0ZXJtczptb2RpZmllZD4KCTwvY3A6Y29yZVByb3BlcnRpZXM+UEsDBAoAAAAAAFaaKV25CWKxfQYAAH0GAAAfAAAAcHB0L19yZWxzL3ByZXNlbnRhdGlvbi54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDEiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGVNYXN0ZXIiIFRhcmdldD0ic2xpZGVNYXN0ZXJzL3NsaWRlTWFzdGVyMS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlIiBUYXJnZXQ9InNsaWRlcy9zbGlkZTEueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkMyIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZSIgVGFyZ2V0PSJzbGlkZXMvc2xpZGUyLnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDQiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGUiIFRhcmdldD0ic2xpZGVzL3NsaWRlMy54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQ1IiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlIiBUYXJnZXQ9InNsaWRlcy9zbGlkZTQueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkNiIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZSIgVGFyZ2V0PSJzbGlkZXMvc2xpZGU1LnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDciIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvbm90ZXNNYXN0ZXIiIFRhcmdldD0ibm90ZXNNYXN0ZXJzL25vdGVzTWFzdGVyMS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQ4IiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3ByZXNQcm9wcyIgVGFyZ2V0PSJwcmVzUHJvcHMueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkOSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy92aWV3UHJvcHMiIFRhcmdldD0idmlld1Byb3BzLnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDEwIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3RoZW1lIiBUYXJnZXQ9InRoZW1lL3RoZW1lMS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQxMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy90YWJsZVN0eWxlcyIgVGFyZ2V0PSJ0YWJsZVN0eWxlcy54bWwiLz48L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV1PAt2ozSAAAM0gAAAUAAAAcHB0L3RoZW1lL3RoZW1lMS54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+PGE6dGhlbWUgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIG5hbWU9Ik9mZmljZSBUaGVtZSI+PGE6dGhlbWVFbGVtZW50cz48YTpjbHJTY2hlbWUgbmFtZT0iT2ZmaWNlIj48YTpkazE+PGE6c3lzQ2xyIHZhbD0id2luZG93VGV4dCIgbGFzdENscj0iMDAwMDAwIi8+PC9hOmRrMT48YTpsdDE+PGE6c3lzQ2xyIHZhbD0id2luZG93IiBsYXN0Q2xyPSJGRkZGRkYiLz48L2E6bHQxPjxhOmRrMj48YTpzcmdiQ2xyIHZhbD0iNDQ1NDZBIi8+PC9hOmRrMj48YTpsdDI+PGE6c3JnYkNsciB2YWw9IkU3RTZFNiIvPjwvYTpsdDI+PGE6YWNjZW50MT48YTpzcmdiQ2xyIHZhbD0iNDQ3MkM0Ii8+PC9hOmFjY2VudDE+PGE6YWNjZW50Mj48YTpzcmdiQ2xyIHZhbD0iRUQ3RDMxIi8+PC9hOmFjY2VudDI+PGE6YWNjZW50Mz48YTpzcmdiQ2xyIHZhbD0iQTVBNUE1Ii8+PC9hOmFjY2VudDM+PGE6YWNjZW50ND48YTpzcmdiQ2xyIHZhbD0iRkZDMDAwIi8+PC9hOmFjY2VudDQ+PGE6YWNjZW50NT48YTpzcmdiQ2xyIHZhbD0iNUI5QkQ1Ii8+PC9hOmFjY2VudDU+PGE6YWNjZW50Nj48YTpzcmdiQ2xyIHZhbD0iNzBBRDQ3Ii8+PC9hOmFjY2VudDY+PGE6aGxpbms+PGE6c3JnYkNsciB2YWw9IjA1NjNDMSIvPjwvYTpobGluaz48YTpmb2xIbGluaz48YTpzcmdiQ2xyIHZhbD0iOTU0RjcyIi8+PC9hOmZvbEhsaW5rPjwvYTpjbHJTY2hlbWU+PGE6Zm9udFNjaGVtZSBuYW1lPSJPZmZpY2UiPjxhOm1ham9yRm9udD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSBMaWdodCIgcGFub3NlPSIwMjBGMDMwMjAyMDIwNDAzMDIwNCIvPjxhOmVhIHR5cGVmYWNlPSIiLz48YTpjcyB0eXBlZmFjZT0iIi8+PGE6Zm9udCBzY3JpcHQ9IkpwYW4iIHR5cGVmYWNlPSLmuLjjgrTjgrfjg4Pjgq8gTGlnaHQiLz48YTpmb250IHNjcmlwdD0iSGFuZyIgdHlwZWZhY2U9IuunkeydgCDqs6DrlJUiLz48YTpmb250IHNjcmlwdD0iSGFucyIgdHlwZWZhY2U9Iuetiee6vyBMaWdodCIvPjxhOmZvbnQgc2NyaXB0PSJIYW50IiB0eXBlZmFjZT0i5paw57Sw5piO6auUIi8+PGE6Zm9udCBzY3JpcHQ9IkFyYWIiIHR5cGVmYWNlPSJUaW1lcyBOZXcgUm9tYW4iLz48YTpmb250IHNjcmlwdD0iSGViciIgdHlwZWZhY2U9IlRpbWVzIE5ldyBSb21hbiIvPjxhOmZvbnQgc2NyaXB0PSJUaGFpIiB0eXBlZmFjZT0iQW5nc2FuYSBOZXciLz48YTpmb250IHNjcmlwdD0iRXRoaSIgdHlwZWZhY2U9Ik55YWxhIi8+PGE6Zm9udCBzY3JpcHQ9IkJlbmciIHR5cGVmYWNlPSJWcmluZGEiLz48YTpmb250IHNjcmlwdD0iR3VqciIgdHlwZWZhY2U9IlNocnV0aSIvPjxhOmZvbnQgc2NyaXB0PSJLaG1yIiB0eXBlZmFjZT0iTW9vbEJvcmFuIi8+PGE6Zm9udCBzY3JpcHQ9IktuZGEiIHR5cGVmYWNlPSJUdW5nYSIvPjxhOmZvbnQgc2NyaXB0PSJHdXJ1IiB0eXBlZmFjZT0iUmFhdmkiLz48YTpmb250IHNjcmlwdD0iQ2FucyIgdHlwZWZhY2U9IkV1cGhlbWlhIi8+PGE6Zm9udCBzY3JpcHQ9IkNoZXIiIHR5cGVmYWNlPSJQbGFudGFnZW5ldCBDaGVyb2tlZSIvPjxhOmZvbnQgc2NyaXB0PSJZaWlpIiB0eXBlZmFjZT0iTWljcm9zb2Z0IFlpIEJhaXRpIi8+PGE6Zm9udCBzY3JpcHQ9IlRpYnQiIHR5cGVmYWNlPSJNaWNyb3NvZnQgSGltYWxheWEiLz48YTpmb250IHNjcmlwdD0iVGhhYSIgdHlwZWZhY2U9Ik1WIEJvbGkiLz48YTpmb250IHNjcmlwdD0iRGV2YSIgdHlwZWZhY2U9Ik1hbmdhbCIvPjxhOmZvbnQgc2NyaXB0PSJUZWx1IiB0eXBlZmFjZT0iR2F1dGFtaSIvPjxhOmZvbnQgc2NyaXB0PSJUYW1sIiB0eXBlZmFjZT0iTGF0aGEiLz48YTpmb250IHNjcmlwdD0iU3lyYyIgdHlwZWZhY2U9IkVzdHJhbmdlbG8gRWRlc3NhIi8+PGE6Zm9udCBzY3JpcHQ9Ik9yeWEiIHR5cGVmYWNlPSJLYWxpbmdhIi8+PGE6Zm9udCBzY3JpcHQ9Ik1seW0iIHR5cGVmYWNlPSJLYXJ0aWthIi8+PGE6Zm9udCBzY3JpcHQ9Ikxhb28iIHR5cGVmYWNlPSJEb2tDaGFtcGEiLz48YTpmb250IHNjcmlwdD0iU2luaCIgdHlwZWZhY2U9Iklza29vbGEgUG90YSIvPjxhOmZvbnQgc2NyaXB0PSJNb25nIiB0eXBlZmFjZT0iTW9uZ29saWFuIEJhaXRpIi8+PGE6Zm9udCBzY3JpcHQ9IlZpZXQiIHR5cGVmYWNlPSJUaW1lcyBOZXcgUm9tYW4iLz48YTpmb250IHNjcmlwdD0iVWlnaCIgdHlwZWZhY2U9Ik1pY3Jvc29mdCBVaWdodXIiLz48YTpmb250IHNjcmlwdD0iR2VvciIgdHlwZWZhY2U9IlN5bGZhZW4iLz48YTpmb250IHNjcmlwdD0iQXJtbiIgdHlwZWZhY2U9IkFyaWFsIi8+PGE6Zm9udCBzY3JpcHQ9IkJ1Z2kiIHR5cGVmYWNlPSJMZWVsYXdhZGVlIFVJIi8+PGE6Zm9udCBzY3JpcHQ9IkJvcG8iIHR5cGVmYWNlPSJNaWNyb3NvZnQgSmhlbmdIZWkiLz48YTpmb250IHNjcmlwdD0iSmF2YSIgdHlwZWZhY2U9IkphdmFuZXNlIFRleHQiLz48YTpmb250IHNjcmlwdD0iTGlzdSIgdHlwZWZhY2U9IlNlZ29lIFVJIi8+PGE6Zm9udCBzY3JpcHQ9Ik15bXIiIHR5cGVmYWNlPSJNeWFubWFyIFRleHQiLz48YTpmb250IHNjcmlwdD0iTmtvbyIgdHlwZWZhY2U9IkVicmltYSIvPjxhOmZvbnQgc2NyaXB0PSJPbGNrIiB0eXBlZmFjZT0iTmlybWFsYSBVSSIvPjxhOmZvbnQgc2NyaXB0PSJPc21hIiB0eXBlZmFjZT0iRWJyaW1hIi8+PGE6Zm9udCBzY3JpcHQ9IlBoYWciIHR5cGVmYWNlPSJQaGFnc3BhIi8+PGE6Zm9udCBzY3JpcHQ9IlN5cm4iIHR5cGVmYWNlPSJFc3RyYW5nZWxvIEVkZXNzYSIvPjxhOmZvbnQgc2NyaXB0PSJTeXJqIiB0eXBlZmFjZT0iRXN0cmFuZ2VsbyBFZGVzc2EiLz48YTpmb250IHNjcmlwdD0iU3lyZSIgdHlwZWZhY2U9IkVzdHJhbmdlbG8gRWRlc3NhIi8+PGE6Zm9udCBzY3JpcHQ9IlNvcmEiIHR5cGVmYWNlPSJOaXJtYWxhIFVJIi8+PGE6Zm9udCBzY3JpcHQ9IlRhbGUiIHR5cGVmYWNlPSJNaWNyb3NvZnQgVGFpIExlIi8+PGE6Zm9udCBzY3JpcHQ9IlRhbHUiIHR5cGVmYWNlPSJNaWNyb3NvZnQgTmV3IFRhaSBMdWUiLz48YTpmb250IHNjcmlwdD0iVGZuZyIgdHlwZWZhY2U9IkVicmltYSIvPjwvYTptYWpvckZvbnQ+PGE6bWlub3JGb250PjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwYW5vc2U9IjAyMEYwNTAyMDIwMjA0MDMwMjA0Ii8+PGE6ZWEgdHlwZWZhY2U9IiIvPjxhOmNzIHR5cGVmYWNlPSIiLz48YTpmb250IHNjcmlwdD0iSnBhbiIgdHlwZWZhY2U9Iua4uOOCtOOCt+ODg+OCryIvPjxhOmZvbnQgc2NyaXB0PSJIYW5nIiB0eXBlZmFjZT0i66eR7J2AIOqzoOuUlSIvPjxhOmZvbnQgc2NyaXB0PSJIYW5zIiB0eXBlZmFjZT0i562J57q/Ii8+PGE6Zm9udCBzY3JpcHQ9IkhhbnQiIHR5cGVmYWNlPSLmlrDntLDmmI7pq5QiLz48YTpmb250IHNjcmlwdD0iQXJhYiIgdHlwZWZhY2U9IkFyaWFsIi8+PGE6Zm9udCBzY3JpcHQ9IkhlYnIiIHR5cGVmYWNlPSJBcmlhbCIvPjxhOmZvbnQgc2NyaXB0PSJUaGFpIiB0eXBlZmFjZT0iQ29yZGlhIE5ldyIvPjxhOmZvbnQgc2NyaXB0PSJFdGhpIiB0eXBlZmFjZT0iTnlhbGEiLz48YTpmb250IHNjcmlwdD0iQmVuZyIgdHlwZWZhY2U9IlZyaW5kYSIvPjxhOmZvbnQgc2NyaXB0PSJHdWpyIiB0eXBlZmFjZT0iU2hydXRpIi8+PGE6Zm9udCBzY3JpcHQ9IktobXIiIHR5cGVmYWNlPSJEYXVuUGVuaCIvPjxhOmZvbnQgc2NyaXB0PSJLbmRhIiB0eXBlZmFjZT0iVHVuZ2EiLz48YTpmb250IHNjcmlwdD0iR3VydSIgdHlwZWZhY2U9IlJhYXZpIi8+PGE6Zm9udCBzY3JpcHQ9IkNhbnMiIHR5cGVmYWNlPSJFdXBoZW1pYSIvPjxhOmZvbnQgc2NyaXB0PSJDaGVyIiB0eXBlZmFjZT0iUGxhbnRhZ2VuZXQgQ2hlcm9rZWUiLz48YTpmb250IHNjcmlwdD0iWWlpaSIgdHlwZWZhY2U9Ik1pY3Jvc29mdCBZaSBCYWl0aSIvPjxhOmZvbnQgc2NyaXB0PSJUaWJ0IiB0eXBlZmFjZT0iTWljcm9zb2Z0IEhpbWFsYXlhIi8+PGE6Zm9udCBzY3JpcHQ9IlRoYWEiIHR5cGVmYWNlPSJNViBCb2xpIi8+PGE6Zm9udCBzY3JpcHQ9IkRldmEiIHR5cGVmYWNlPSJNYW5nYWwiLz48YTpmb250IHNjcmlwdD0iVGVsdSIgdHlwZWZhY2U9IkdhdXRhbWkiLz48YTpmb250IHNjcmlwdD0iVGFtbCIgdHlwZWZhY2U9IkxhdGhhIi8+PGE6Zm9udCBzY3JpcHQ9IlN5cmMiIHR5cGVmYWNlPSJFc3RyYW5nZWxvIEVkZXNzYSIvPjxhOmZvbnQgc2NyaXB0PSJPcnlhIiB0eXBlZmFjZT0iS2FsaW5nYSIvPjxhOmZvbnQgc2NyaXB0PSJNbHltIiB0eXBlZmFjZT0iS2FydGlrYSIvPjxhOmZvbnQgc2NyaXB0PSJMYW9vIiB0eXBlZmFjZT0iRG9rQ2hhbXBhIi8+PGE6Zm9udCBzY3JpcHQ9IlNpbmgiIHR5cGVmYWNlPSJJc2tvb2xhIFBvdGEiLz48YTpmb250IHNjcmlwdD0iTW9uZyIgdHlwZWZhY2U9Ik1vbmdvbGlhbiBCYWl0aSIvPjxhOmZvbnQgc2NyaXB0PSJWaWV0IiB0eXBlZmFjZT0iQXJpYWwiLz48YTpmb250IHNjcmlwdD0iVWlnaCIgdHlwZWZhY2U9Ik1pY3Jvc29mdCBVaWdodXIiLz48YTpmb250IHNjcmlwdD0iR2VvciIgdHlwZWZhY2U9IlN5bGZhZW4iLz48YTpmb250IHNjcmlwdD0iQXJtbiIgdHlwZWZhY2U9IkFyaWFsIi8+PGE6Zm9udCBzY3JpcHQ9IkJ1Z2kiIHR5cGVmYWNlPSJMZWVsYXdhZGVlIFVJIi8+PGE6Zm9udCBzY3JpcHQ9IkJvcG8iIHR5cGVmYWNlPSJNaWNyb3NvZnQgSmhlbmdIZWkiLz48YTpmb250IHNjcmlwdD0iSmF2YSIgdHlwZWZhY2U9IkphdmFuZXNlIFRleHQiLz48YTpmb250IHNjcmlwdD0iTGlzdSIgdHlwZWZhY2U9IlNlZ29lIFVJIi8+PGE6Zm9udCBzY3JpcHQ9Ik15bXIiIHR5cGVmYWNlPSJNeWFubWFyIFRleHQiLz48YTpmb250IHNjcmlwdD0iTmtvbyIgdHlwZWZhY2U9IkVicmltYSIvPjxhOmZvbnQgc2NyaXB0PSJPbGNrIiB0eXBlZmFjZT0iTmlybWFsYSBVSSIvPjxhOmZvbnQgc2NyaXB0PSJPc21hIiB0eXBlZmFjZT0iRWJyaW1hIi8+PGE6Zm9udCBzY3JpcHQ9IlBoYWciIHR5cGVmYWNlPSJQaGFnc3BhIi8+PGE6Zm9udCBzY3JpcHQ9IlN5cm4iIHR5cGVmYWNlPSJFc3RyYW5nZWxvIEVkZXNzYSIvPjxhOmZvbnQgc2NyaXB0PSJTeXJqIiB0eXBlZmFjZT0iRXN0cmFuZ2VsbyBFZGVzc2EiLz48YTpmb250IHNjcmlwdD0iU3lyZSIgdHlwZWZhY2U9IkVzdHJhbmdlbG8gRWRlc3NhIi8+PGE6Zm9udCBzY3JpcHQ9IlNvcmEiIHR5cGVmYWNlPSJOaXJtYWxhIFVJIi8+PGE6Zm9udCBzY3JpcHQ9IlRhbGUiIHR5cGVmYWNlPSJNaWNyb3NvZnQgVGFpIExlIi8+PGE6Zm9udCBzY3JpcHQ9IlRhbHUiIHR5cGVmYWNlPSJNaWNyb3NvZnQgTmV3IFRhaSBMdWUiLz48YTpmb250IHNjcmlwdD0iVGZuZyIgdHlwZWZhY2U9IkVicmltYSIvPjwvYTptaW5vckZvbnQ+PC9hOmZvbnRTY2hlbWU+PGE6Zm10U2NoZW1lIG5hbWU9Ik9mZmljZSI+PGE6ZmlsbFN0eWxlTHN0PjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJwaENsciIvPjwvYTpzb2xpZEZpbGw+PGE6Z3JhZEZpbGwgcm90V2l0aFNoYXBlPSIxIj48YTpnc0xzdD48YTpncyBwb3M9IjAiPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIj48YTpsdW1Nb2QgdmFsPSIxMTAwMDAiLz48YTpzYXRNb2QgdmFsPSIxMDUwMDAiLz48YTp0aW50IHZhbD0iNjcwMDAiLz48L2E6c2NoZW1lQ2xyPjwvYTpncz48YTpncyBwb3M9IjUwMDAwIj48YTpzY2hlbWVDbHIgdmFsPSJwaENsciI+PGE6bHVtTW9kIHZhbD0iMTA1MDAwIi8+PGE6c2F0TW9kIHZhbD0iMTAzMDAwIi8+PGE6dGludCB2YWw9IjczMDAwIi8+PC9hOnNjaGVtZUNscj48L2E6Z3M+PGE6Z3MgcG9zPSIxMDAwMDAiPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIj48YTpsdW1Nb2QgdmFsPSIxMDUwMDAiLz48YTpzYXRNb2QgdmFsPSIxMDkwMDAiLz48YTp0aW50IHZhbD0iODEwMDAiLz48L2E6c2NoZW1lQ2xyPjwvYTpncz48L2E6Z3NMc3Q+PGE6bGluIGFuZz0iNTQwMDAwMCIgc2NhbGVkPSIwIi8+PC9hOmdyYWRGaWxsPjxhOmdyYWRGaWxsIHJvdFdpdGhTaGFwZT0iMSI+PGE6Z3NMc3Q+PGE6Z3MgcG9zPSIwIj48YTpzY2hlbWVDbHIgdmFsPSJwaENsciI+PGE6c2F0TW9kIHZhbD0iMTAzMDAwIi8+PGE6bHVtTW9kIHZhbD0iMTAyMDAwIi8+PGE6dGludCB2YWw9Ijk0MDAwIi8+PC9hOnNjaGVtZUNscj48L2E6Z3M+PGE6Z3MgcG9zPSI1MDAwMCI+PGE6c2NoZW1lQ2xyIHZhbD0icGhDbHIiPjxhOnNhdE1vZCB2YWw9IjExMDAwMCIvPjxhOmx1bU1vZCB2YWw9IjEwMDAwMCIvPjxhOnNoYWRlIHZhbD0iMTAwMDAwIi8+PC9hOnNjaGVtZUNscj48L2E6Z3M+PGE6Z3MgcG9zPSIxMDAwMDAiPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIj48YTpsdW1Nb2QgdmFsPSI5OTAwMCIvPjxhOnNhdE1vZCB2YWw9IjEyMDAwMCIvPjxhOnNoYWRlIHZhbD0iNzgwMDAiLz48L2E6c2NoZW1lQ2xyPjwvYTpncz48L2E6Z3NMc3Q+PGE6bGluIGFuZz0iNTQwMDAwMCIgc2NhbGVkPSIwIi8+PC9hOmdyYWRGaWxsPjwvYTpmaWxsU3R5bGVMc3Q+PGE6bG5TdHlsZUxzdD48YTpsbiB3PSI2MzUwIiBjYXA9ImZsYXQiIGNtcGQ9InNuZyIgYWxnbj0iY3RyIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0icGhDbHIiLz48L2E6c29saWRGaWxsPjxhOnByc3REYXNoIHZhbD0ic29saWQiLz48YTptaXRlciBsaW09IjgwMDAwMCIvPjwvYTpsbj48YTpsbiB3PSIxMjcwMCIgY2FwPSJmbGF0IiBjbXBkPSJzbmciIGFsZ249ImN0ciI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIi8+PC9hOnNvbGlkRmlsbD48YTpwcnN0RGFzaCB2YWw9InNvbGlkIi8+PGE6bWl0ZXIgbGltPSI4MDAwMDAiLz48L2E6bG4+PGE6bG4gdz0iMTkwNTAiIGNhcD0iZmxhdCIgY21wZD0ic25nIiBhbGduPSJjdHIiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJwaENsciIvPjwvYTpzb2xpZEZpbGw+PGE6cHJzdERhc2ggdmFsPSJzb2xpZCIvPjxhOm1pdGVyIGxpbT0iODAwMDAwIi8+PC9hOmxuPjwvYTpsblN0eWxlTHN0PjxhOmVmZmVjdFN0eWxlTHN0PjxhOmVmZmVjdFN0eWxlPjxhOmVmZmVjdExzdC8+PC9hOmVmZmVjdFN0eWxlPjxhOmVmZmVjdFN0eWxlPjxhOmVmZmVjdExzdC8+PC9hOmVmZmVjdFN0eWxlPjxhOmVmZmVjdFN0eWxlPjxhOmVmZmVjdExzdD48YTpvdXRlclNoZHcgYmx1clJhZD0iNTcxNTAiIGRpc3Q9IjE5MDUwIiBkaXI9IjU0MDAwMDAiIGFsZ249ImN0ciIgcm90V2l0aFNoYXBlPSIwIj48YTpzcmdiQ2xyIHZhbD0iMDAwMDAwIj48YTphbHBoYSB2YWw9IjYzMDAwIi8+PC9hOnNyZ2JDbHI+PC9hOm91dGVyU2hkdz48L2E6ZWZmZWN0THN0PjwvYTplZmZlY3RTdHlsZT48L2E6ZWZmZWN0U3R5bGVMc3Q+PGE6YmdGaWxsU3R5bGVMc3Q+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InBoQ2xyIi8+PC9hOnNvbGlkRmlsbD48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0icGhDbHIiPjxhOnRpbnQgdmFsPSI5NTAwMCIvPjxhOnNhdE1vZCB2YWw9IjE3MDAwMCIvPjwvYTpzY2hlbWVDbHI+PC9hOnNvbGlkRmlsbD48YTpncmFkRmlsbCByb3RXaXRoU2hhcGU9IjEiPjxhOmdzTHN0PjxhOmdzIHBvcz0iMCI+PGE6c2NoZW1lQ2xyIHZhbD0icGhDbHIiPjxhOnRpbnQgdmFsPSI5MzAwMCIvPjxhOnNhdE1vZCB2YWw9IjE1MDAwMCIvPjxhOnNoYWRlIHZhbD0iOTgwMDAiLz48YTpsdW1Nb2QgdmFsPSIxMDIwMDAiLz48L2E6c2NoZW1lQ2xyPjwvYTpncz48YTpncyBwb3M9IjUwMDAwIj48YTpzY2hlbWVDbHIgdmFsPSJwaENsciI+PGE6dGludCB2YWw9Ijk4MDAwIi8+PGE6c2F0TW9kIHZhbD0iMTMwMDAwIi8+PGE6c2hhZGUgdmFsPSI5MDAwMCIvPjxhOmx1bU1vZCB2YWw9IjEwMzAwMCIvPjwvYTpzY2hlbWVDbHI+PC9hOmdzPjxhOmdzIHBvcz0iMTAwMDAwIj48YTpzY2hlbWVDbHIgdmFsPSJwaENsciI+PGE6c2hhZGUgdmFsPSI2MzAwMCIvPjxhOnNhdE1vZCB2YWw9IjEyMDAwMCIvPjwvYTpzY2hlbWVDbHI+PC9hOmdzPjwvYTpnc0xzdD48YTpsaW4gYW5nPSI1NDAwMDAwIiBzY2FsZWQ9IjAiLz48L2E6Z3JhZEZpbGw+PC9hOmJnRmlsbFN0eWxlTHN0PjwvYTpmbXRTY2hlbWU+PC9hOnRoZW1lRWxlbWVudHM+PGE6b2JqZWN0RGVmYXVsdHMvPjxhOmV4dHJhQ2xyU2NoZW1lTHN0Lz48YTpleHRMc3Q+PGE6ZXh0IHVyaT0iezA1QTRDMjVDLTA4NUUtNDM0MC04NUEzLUE1NTMxRTUxMERCMn0iPjx0aG0xNTp0aGVtZUZhbWlseSB4bWxuczp0aG0xNT0iaHR0cDovL3NjaGVtYXMubWljcm9zb2Z0LmNvbS9vZmZpY2UvdGhlbWVtbC8yMDEyL21haW4iIG5hbWU9Ik9mZmljZSBUaGVtZSIgaWQ9Ins2MkY5MzlCNi05M0FGLTREQjgtOUM2Qi1ENkM3REZEQzU4OUZ9IiB2aWQ9Ins0QTNDNDZFOC02MUNDLTQ2MDMtQTU4OS03NDIyQTQ3QThFNEF9Ii8+PC9hOmV4dD48L2E6ZXh0THN0PjwvYTp0aGVtZT5QSwMECgAAAAAAVpopXbIchak9DQAAPQ0AABQAAABwcHQvcHJlc2VudGF0aW9uLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOnByZXNlbnRhdGlvbiB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiIgIHNhdmVTdWJzZXRGb250cz0iMSIgYXV0b0NvbXByZXNzUGljdHVyZXM9IjAiPjxwOnNsZE1hc3RlcklkTHN0PjxwOnNsZE1hc3RlcklkIGlkPSIyMTQ3NDgzNjQ4IiByOmlkPSJySWQxIi8+PC9wOnNsZE1hc3RlcklkTHN0PjxwOnNsZElkTHN0PjxwOnNsZElkIGlkPSIyNTYiIHI6aWQ9InJJZDIiLz48cDpzbGRJZCBpZD0iMjU3IiByOmlkPSJySWQzIi8+PHA6c2xkSWQgaWQ9IjI1OCIgcjppZD0icklkNCIvPjxwOnNsZElkIGlkPSIyNTkiIHI6aWQ9InJJZDUiLz48cDpzbGRJZCBpZD0iMjYwIiByOmlkPSJySWQ2Ii8+PC9wOnNsZElkTHN0PjxwOm5vdGVzTWFzdGVySWRMc3Q+PHA6bm90ZXNNYXN0ZXJJZCByOmlkPSJySWQ3Ii8+PC9wOm5vdGVzTWFzdGVySWRMc3Q+PHA6c2xkU3ogY3g9IjEyMTkyMDAwIiBjeT0iNjg1ODAwMCIvPjxwOm5vdGVzU3ogY3g9IjY4NTgwMDAiIGN5PSIxMjE5MjAwMCIvPjxwOmRlZmF1bHRUZXh0U3R5bGU+PGE6bHZsMXBQciBtYXJMPSIwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwxcFByPjxhOmx2bDJwUHIgbWFyTD0iNDU3MjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwycFByPjxhOmx2bDNwUHIgbWFyTD0iOTE0NDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwzcFByPjxhOmx2bDRwUHIgbWFyTD0iMTM3MTYwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOmRlZlJQciBzej0iMTgwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsNHBQcj48YTpsdmw1cFByIG1hckw9IjE4Mjg4MDAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpkZWZSUHIgc3o9IjE4MDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDVwUHI+PGE6bHZsNnBQciBtYXJMPSIyMjg2MDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw2cFByPjxhOmx2bDdwUHIgbWFyTD0iMjc0MzIwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOmRlZlJQciBzej0iMTgwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsN3BQcj48YTpsdmw4cFByIG1hckw9IjMyMDA0MDAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpkZWZSUHIgc3o9IjE4MDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDhwUHI+PGE6bHZsOXBQciBtYXJMPSIzNjU3NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw5cFByPjwvcDpkZWZhdWx0VGV4dFN0eWxlPjwvcDpwcmVzZW50YXRpb24+UEsDBAoAAAAAAFaaKV1Ym5DCHwEAAB8BAAARAAAAcHB0L3ByZXNQcm9wcy54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8cDpwcmVzZW50YXRpb25QciB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiIvPlBLAwQKAAAAAABWmild2P2Nj7YAAAC2AAAAEwAAAHBwdC90YWJsZVN0eWxlcy54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8YTp0YmxTdHlsZUxzdCB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgZGVmPSJ7NUMyMjU0NEEtN0VFNi00MzQyLUIwNDgtODVCREM5RkQxQzNBfSIvPlBLAwQKAAAAAABWmildRBAKPjADAAAwAwAAEQAAAHBwdC92aWV3UHJvcHMueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6dmlld1ByIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpub3JtYWxWaWV3UHIgaG9yekJhclN0YXRlPSJtYXhpbWl6ZWQiPjxwOnJlc3RvcmVkTGVmdCBzej0iMTU2MTEiLz48cDpyZXN0b3JlZFRvcCBzej0iOTQ2MTAiLz48L3A6bm9ybWFsVmlld1ByPjxwOnNsaWRlVmlld1ByPjxwOmNTbGRWaWV3UHIgc25hcFRvR3JpZD0iMCIgc25hcFRvT2JqZWN0cz0iMSI+PHA6Y1ZpZXdQciB2YXJTY2FsZT0iMSI+PHA6c2NhbGU+PGE6c3ggbj0iMTM2IiBkPSIxMDAiLz48YTpzeSBuPSIxMzYiIGQ9IjEwMCIvPjwvcDpzY2FsZT48cDpvcmlnaW4geD0iMjE2IiB5PSIzMTIiLz48L3A6Y1ZpZXdQcj48cDpndWlkZUxzdC8+PC9wOmNTbGRWaWV3UHI+PC9wOnNsaWRlVmlld1ByPjxwOm5vdGVzVGV4dFZpZXdQcj48cDpjVmlld1ByPjxwOnNjYWxlPjxhOnN4IG49IjEiIGQ9IjEiLz48YTpzeSBuPSIxIiBkPSIxIi8+PC9wOnNjYWxlPjxwOm9yaWdpbiB4PSIwIiB5PSIwIi8+PC9wOmNWaWV3UHI+PC9wOm5vdGVzVGV4dFZpZXdQcj48cDpncmlkU3BhY2luZyBjeD0iNzYyMDAiIGN5PSI3NjIwMCIvPjwvcDp2aWV3UHI+UEsDBAoAAAAAAFaaKV1IN/t0rwIAAK8CAAAhAAAAcHB0L3NsaWRlTGF5b3V0cy9zbGlkZUxheW91dDEueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/PgoJCTxwOnNsZExheW91dCB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiIgcHJlc2VydmU9IjEiPgoJCTxwOmNTbGQgbmFtZT0iREVGQVVMVCI+PHA6Ymc+PHA6YmdSZWYgaWR4PSIxMDAxIj48YTpzY2hlbWVDbHIgdmFsPSJiZzEiLz48L3A6YmdSZWY+PC9wOmJnPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48L3A6c3BUcmVlPjwvcDpjU2xkPgoJCTxwOmNsck1hcE92cj48YTptYXN0ZXJDbHJNYXBwaW5nLz48L3A6Y2xyTWFwT3ZyPjwvcDpzbGRMYXlvdXQ+UEsDBAoAAAAAAFaaKV3V0ZLxNwEAADcBAAAsAAAAcHB0L3NsaWRlTGF5b3V0cy9fcmVscy9zbGlkZUxheW91dDEueG1sLnJlbHM8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj48UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlTWFzdGVyIiBUYXJnZXQ9Ii4uL3NsaWRlTWFzdGVycy9zbGlkZU1hc3RlcjEueG1sIi8+PC9SZWxhdGlvbnNoaXBzPlBLAwQKAAAAAABWmildO5ALT0kRAABJEQAAFQAAAHBwdC9zbGlkZXMvc2xpZGUxLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOnNsZCB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiI+PHA6Y1NsZCBuYW1lPSJTbGlkZSAxIj48cDpiZz48cDpiZ1ByPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iMjQxODEyIi8+PC9hOnNvbGlkRmlsbD48L3A6YmdQcj48L3A6Ymc+PHA6c3BUcmVlPjxwOm52R3JwU3BQcj48cDpjTnZQciBpZD0iMSIgbmFtZT0iIi8+PHA6Y052R3JwU3BQci8+PHA6bnZQci8+PC9wOm52R3JwU3BQcj48cDpncnBTcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjAiIGN5PSIwIi8+PGE6Y2hPZmYgeD0iMCIgeT0iMCIvPjxhOmNoRXh0IGN4PSIwIiBjeT0iMCIvPjwvYTp4ZnJtPjwvcDpncnBTcFByPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMiIgbmFtZT0iU2hhcGUgMCI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjQxNjA1MjAiLz48YTpleHQgY3g9IjEyMTg4OTUyIiBjeT0iMzY1NzYiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iQTk3MDJGIi8+PC9hOnNvbGlkRmlsbD48YTpsbj48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iVGV4dCAxIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iMjI4NjAwMCIvPjxhOmV4dCBjeD0iMTA1MTU2MDAiIGN5PSI0MTE0ODAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjE1MDAiIGI9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkM5QkJBMyIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlBvbHlwaG9uIEdtYkggwrcgVldMIEphaHJnYW5nc3N0dWZlIDExPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjE1MDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI0IiBuYW1lPSJUZXh0IDIiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSIyNjk3NDgwIi8+PGE6ZXh0IGN4PSIxMDUxNTYwMCIgY3k9IjEwMDU4NDAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjM4MDAiIGI9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZGRkZGRiIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbWJyaWEiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYW1icmlhIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FtYnJpYSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlsgVGl0ZWwgZXVyZXIgUHLDpHNlbnRhdGlvbiBdPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjM4MDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI1IiBuYW1lPSJUZXh0IDMiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSI0Mjk3NjgwIi8+PGE6ZXh0IGN4PSIxMDUxNTYwMCIgY3k9IjQ1NzIwMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTYwMCIgaT0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iQzlCQkEzIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+WyBMZXJuaW5oYWx0IE5yLiB1bmQgVGhlbWEgXTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxNjAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNiIgbmFtZT0iVGV4dCA0Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iNTc2MDcyMCIvPjxhOmV4dCBjeD0iMTA1MTU2MDAiIGN5PSIzNjU3NjAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjlDOEE3MiIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0Pk5hbWVuIGRlciBHcnVwcGUgwrcgS2xhc3NlIMK3IERhdHVtPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48L3A6Y1NsZD48cDpjbHJNYXBPdnI+PGE6bWFzdGVyQ2xyTWFwcGluZy8+PC9wOmNsck1hcE92cj48L3A6c2xkPlBLAwQKAAAAAABWmildr5sz9s4BAADOAQAAIAAAAHBwdC9zbGlkZXMvX3JlbHMvc2xpZGUxLnhtbC5yZWxzPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPFJlbGF0aW9uc2hpcHMgeG1sbnM9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wYWNrYWdlLzIwMDYvcmVsYXRpb25zaGlwcyI+PFJlbGF0aW9uc2hpcCBJZD0icklkMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZUxheW91dCIgVGFyZ2V0PSIuLi9zbGlkZUxheW91dHMvc2xpZGVMYXlvdXQxLnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDIiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvbm90ZXNTbGlkZSIgVGFyZ2V0PSIuLi9ub3Rlc1NsaWRlcy9ub3Rlc1NsaWRlMS54bWwiLz48L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV0umpqRkAYAAJAGAAAfAAAAcHB0L25vdGVzU2xpZGVzL25vdGVzU2xpZGUxLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOm5vdGVzIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpjU2xkPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjIiIG5hbWU9IlNsaWRlIEltYWdlIFBsYWNlaG9sZGVyIDEiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiIG5vUm90PSIxIiBub0NoYW5nZUFzcGVjdD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0ic2xkSW1nIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIzIiBuYW1lPSJOb3RlcyBQbGFjZWhvbGRlciAyIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJib2R5IiBpZHg9IjEiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjxwOnR4Qm9keT48YTpib2R5UHIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBkaXJ0eT0iMCIvPjxhOnQ+PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjQiIG5hbWU9IlNsaWRlIE51bWJlciBQbGFjZWhvbGRlciAzIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGROdW0iIHN6PSJxdWFydGVyIiBpZHg9IjEwIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48cDp0eEJvZHk+PGE6Ym9keVByLz48YTpsc3RTdHlsZS8+PGE6cD48YTpmbGQgaWQ9IntGNzAyMTQ1MS0xMzg3LTRDQTYtODE2Ri0zODc5Rjk3QjVDQkN9IiB0eXBlPSJzbGlkZW51bSI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD4xPC9hOnQ+PC9hOmZsZD48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48cDpleHRMc3Q+PHA6ZXh0IHVyaT0ie0JCOTYyQzhCLUIxNEYtNEQ5Ny1BRjY1LUY1MzQ0Q0I4QUMzRX0iPjxwMTQ6Y3JlYXRpb25JZCB4bWxuczpwMTQ9Imh0dHA6Ly9zY2hlbWFzLm1pY3Jvc29mdC5jb20vb2ZmaWNlL3Bvd2VycG9pbnQvMjAxMC9tYWluIiB2YWw9IjEwMjQwODY5OTEiLz48L3A6ZXh0PjwvcDpleHRMc3Q+PC9wOmNTbGQ+PHA6Y2xyTWFwT3ZyPjxhOm1hc3RlckNsck1hcHBpbmcvPjwvcDpjbHJNYXBPdnI+PC9wOm5vdGVzPlBLAwQKAAAAAABWmilduzpBBMsBAADLAQAAKgAAAHBwdC9ub3Rlc1NsaWRlcy9fcmVscy9ub3Rlc1NsaWRlMS54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4KCQk8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj4KCQkJPFJlbGF0aW9uc2hpcCBJZD0icklkMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9ub3Rlc01hc3RlciIgVGFyZ2V0PSIuLi9ub3Rlc01hc3RlcnMvbm90ZXNNYXN0ZXIxLnhtbCIvPgoJCQk8UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlIiBUYXJnZXQ9Ii4uL3NsaWRlcy9zbGlkZTEueG1sIi8+CgkJPC9SZWxhdGlvbnNoaXBzPlBLAwQKAAAAAABWmildAybX0+kaAADpGgAAFQAAAHBwdC9zbGlkZXMvc2xpZGUyLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOnNsZCB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiI+PHA6Y1NsZCBuYW1lPSJTbGlkZSAyIj48cDpiZz48cDpiZ1ByPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iRjFFQURDIi8+PC9hOnNvbGlkRmlsbD48L3A6YmdQcj48L3A6Ymc+PHA6c3BUcmVlPjxwOm52R3JwU3BQcj48cDpjTnZQciBpZD0iMSIgbmFtZT0iIi8+PHA6Y052R3JwU3BQci8+PHA6bnZQci8+PC9wOm52R3JwU3BQcj48cDpncnBTcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjAiIGN5PSIwIi8+PGE6Y2hPZmYgeD0iMCIgeT0iMCIvPjxhOmNoRXh0IGN4PSIwIiBjeT0iMCIvPjwvYTp4ZnJtPjwvcDpncnBTcFByPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMiIgbmFtZT0iU2hhcGUgMCI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjEyMTg4OTUyIiBjeT0iOTE0NDAwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjI0MTgxMiIvPjwvYTpzb2xpZEZpbGw+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjMiIG5hbWU9IlRleHQgMSI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI1NDg2NDAiIHk9IjE2NDU5MiIvPjxhOmV4dCBjeD0iOTE0NDAwMCIgY3k9IjU0ODY0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjQwMCIgYj0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iRkZGRkZGIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+R2xpZWRlcnVuZzwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyNDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iVGV4dCAyIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iMTQ2MzA0MCIvPjxhOmV4dCBjeD0iNzMxNTIwMCIgY3k9IjU0ODY0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iMjQxODEyIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+MS4gRWlubGVpdHVuZyAvIEF1c2dhbmdzc2l0dWF0aW9uPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjIwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI1IiBuYW1lPSJUZXh0IDMiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSIyMzMxNzIwIi8+PGE6ZXh0IGN4PSI3MzE1MjAwIiBjeT0iNTQ4NjQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIyMDAwIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSIyNDE4MTIiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD4yLiBbSGF1cHRwdW5rdCAxXTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyMDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNiIgbmFtZT0iVGV4dCA0Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iMzIwMDQwMCIvPjxhOmV4dCBjeD0iNzMxNTIwMCIgY3k9IjU0ODY0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iMjQxODEyIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+My4gW0hhdXB0cHVua3QgMl08L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMjAwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjciIG5hbWU9IlRleHQgNSI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI4MjI5NjAiIHk9IjQwNjkwODAiLz48YTpleHQgY3g9IjczMTUyMDAiIGN5PSI1NDg2NDAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjIwMDAiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjI0MTgxMiIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PjQuIEZheml0PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjIwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI4IiBuYW1lPSJUZXh0IDYiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNDU3MjAwIiB5PSI2NTEwNTI4Ii8+PGE6ZXh0IGN4PSI3MzE1MjAwIiBjeT0iMjc0MzIwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSI2QjVBNDgiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD5Wb3JsYWdlIMK3IEZvbGllIDI6IEdsaWVkZXJ1bmc8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjkiIG5hbWU9IlRleHQgNyI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI4Njg2ODAwIiB5PSI2NTEwNTI4Ii8+PGE6ZXh0IGN4PSIzMDQ0OTUyIiBjeT0iMjc0MzIwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgYWxnbj0iciIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSI2QjVBNDgiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD5Qb2x5cGhvbiBHbWJIIMK3IFZXTCBKZ3N0LiAxMTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjwvcDpzcFRyZWU+PC9wOmNTbGQ+PHA6Y2xyTWFwT3ZyPjxhOm1hc3RlckNsck1hcHBpbmcvPjwvcDpjbHJNYXBPdnI+PC9wOnNsZD5QSwMECgAAAAAAVpopXYcyLa7OAQAAzgEAACAAAABwcHQvc2xpZGVzL19yZWxzL3NsaWRlMi54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDEiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGVMYXlvdXQiIFRhcmdldD0iLi4vc2xpZGVMYXlvdXRzL3NsaWRlTGF5b3V0MS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL25vdGVzU2xpZGUiIFRhcmdldD0iLi4vbm90ZXNTbGlkZXMvbm90ZXNTbGlkZTIueG1sIi8+PC9SZWxhdGlvbnNoaXBzPlBLAwQKAAAAAABWmild2cC3ApAGAACQBgAAHwAAAHBwdC9ub3Rlc1NsaWRlcy9ub3Rlc1NsaWRlMi54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8cDpub3RlcyB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiI+PHA6Y1NsZD48cDpzcFRyZWU+PHA6bnZHcnBTcFByPjxwOmNOdlByIGlkPSIxIiBuYW1lPSIiLz48cDpjTnZHcnBTcFByLz48cDpudlByLz48L3A6bnZHcnBTcFByPjxwOmdycFNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMCIgY3k9IjAiLz48YTpjaE9mZiB4PSIwIiB5PSIwIi8+PGE6Y2hFeHQgY3g9IjAiIGN5PSIwIi8+PC9hOnhmcm0+PC9wOmdycFNwUHI+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIyIiBuYW1lPSJTbGlkZSBJbWFnZSBQbGFjZWhvbGRlciAxIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIiBub1JvdD0iMSIgbm9DaGFuZ2VBc3BlY3Q9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9InNsZEltZyIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQci8+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iTm90ZXMgUGxhY2Vob2xkZXIgMiIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0iYm9keSIgaWR4PSIxIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48cDp0eEJvZHk+PGE6Ym9keVByLz48YTpsc3RTdHlsZS8+PGE6cD48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgZGlydHk9IjAiLz48YTp0PjwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI0IiBuYW1lPSJTbGlkZSBOdW1iZXIgUGxhY2Vob2xkZXIgMyIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0ic2xkTnVtIiBzej0icXVhcnRlciIgaWR4PSIxMCIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQci8+PHA6dHhCb2R5PjxhOmJvZHlQci8+PGE6bHN0U3R5bGUvPjxhOnA+PGE6ZmxkIGlkPSJ7RjcwMjE0NTEtMTM4Ny00Q0E2LTgxNkYtMzg3OUY5N0I1Q0JDfSIgdHlwZT0ic2xpZGVudW0iPjxhOnJQciBsYW5nPSJlbi1VUyIvPjxhOnQ+MjwvYTp0PjwvYTpmbGQ+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjwvcDpzcFRyZWU+PHA6ZXh0THN0PjxwOmV4dCB1cmk9IntCQjk2MkM4Qi1CMTRGLTREOTctQUY2NS1GNTM0NENCOEFDM0V9Ij48cDE0OmNyZWF0aW9uSWQgeG1sbnM6cDE0PSJodHRwOi8vc2NoZW1hcy5taWNyb3NvZnQuY29tL29mZmljZS9wb3dlcnBvaW50LzIwMTAvbWFpbiIgdmFsPSIxMDI0MDg2OTkxIi8+PC9wOmV4dD48L3A6ZXh0THN0PjwvcDpjU2xkPjxwOmNsck1hcE92cj48YTptYXN0ZXJDbHJNYXBwaW5nLz48L3A6Y2xyTWFwT3ZyPjwvcDpub3Rlcz5QSwMECgAAAAAAVpopXXgX1bfLAQAAywEAACoAAABwcHQvbm90ZXNTbGlkZXMvX3JlbHMvbm90ZXNTbGlkZTIueG1sLnJlbHM8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+CgkJPFJlbGF0aW9uc2hpcHMgeG1sbnM9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wYWNrYWdlLzIwMDYvcmVsYXRpb25zaGlwcyI+CgkJCTxSZWxhdGlvbnNoaXAgSWQ9InJJZDEiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvbm90ZXNNYXN0ZXIiIFRhcmdldD0iLi4vbm90ZXNNYXN0ZXJzL25vdGVzTWFzdGVyMS54bWwiLz4KCQkJPFJlbGF0aW9uc2hpcCBJZD0icklkMiIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZSIgVGFyZ2V0PSIuLi9zbGlkZXMvc2xpZGUyLnhtbCIvPgoJCTwvUmVsYXRpb25zaGlwcz5QSwMECgAAAAAAVpopXdUHFYvZHgAA2R4AABUAAABwcHQvc2xpZGVzL3NsaWRlMy54bWw8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8cDpzbGQgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIHhtbG5zOnI9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMiIHhtbG5zOnA9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wcmVzZW50YXRpb25tbC8yMDA2L21haW4iPjxwOmNTbGQgbmFtZT0iU2xpZGUgMyI+PHA6Ymc+PHA6YmdQcj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkYxRUFEQyIvPjwvYTpzb2xpZEZpbGw+PC9wOmJnUHI+PC9wOmJnPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjIiIG5hbWU9IlNoYXBlIDAiPjwvcDpjTnZQcj48cDpjTnZTcFByLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIxMjE4ODk1MiIgY3k9IjkxNDQwMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSIyNDE4MTIiLz48L2E6c29saWRGaWxsPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIzIiBuYW1lPSJUZXh0IDEiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNTQ4NjQwIiB5PSIxNjQ1OTIiLz48YTpleHQgY3g9IjkxNDQwMDAiIGN5PSI1NDg2NDAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjI0MDAiIGI9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZGRkZGRiIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlsgS2VybmF1c3NhZ2UgMSBdPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjI0MDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI0IiBuYW1lPSJTaGFwZSAyIj48L3A6Y052UHI+PHA6Y052U3BQci8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNTQ4NjQwIiB5PSIxMjgwMTYwIi8+PGE6ZXh0IGN4PSI2OTQ5NDQwIiBjeT0iNDQ4MDU2MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSJGQUY2RUUiLz48L2E6c29saWRGaWxsPjxhOmxuIHc9IjEyNzAwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkRFRDBCNCIvPjwvYTpzb2xpZEZpbGw+PGE6cHJzdERhc2ggdmFsPSJkYXNoIi8+PC9hOmxuPjwvcDpzcFByPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjUiIG5hbWU9IlRleHQgMyI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI3MzE1MjAiIHk9IjE0MTczMjAiLz48YTpleHQgY3g9IjY1ODM2ODAiIGN5PSI0MjA2MjQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9InQiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgaT0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+UGxhdHogZsO8ciBldXJlIEtlcm5hdXNzYWdlLCBTdGljaHB1bmt0ZSBvZGVyIGVpbmUgVGFiZWxsZS48L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PuKAoiBTdGljaHB1bmt0IDE8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PuKAoiBTdGljaHB1bmt0IDI8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PuKAoiBTdGljaHB1bmt0IDM8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjYiIG5hbWU9IlNoYXBlIDQiPjwvcDpjTnZQcj48cDpjTnZTcFByLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI3NjgwOTYwIiB5PSIxMjgwMTYwIi8+PGE6ZXh0IGN4PSIzOTMxOTIwIiBjeT0iNDQ4MDU2MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSJGQUY2RUUiLz48L2E6c29saWRGaWxsPjxhOmxuIHc9IjEyNzAwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkRFRDBCNCIvPjwvYTpzb2xpZEZpbGw+PGE6cHJzdERhc2ggdmFsPSJkYXNoIi8+PC9hOmxuPjwvcDpzcFByPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjciIG5hbWU9IlRleHQgNSI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI3ODYzODQwIiB5PSIxNDE3MzIwIi8+PGE6ZXh0IGN4PSIzNTY2MTYwIiBjeT0iNDIwNjI0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJ0Ij48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlBsYXR6IGbDvHIgZWluIEJpbGQsIGVpbiBEaWFncmFtbTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxMzAwIiBkaXJ0eT0iMCIvPjwvYTpwPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgaT0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+b2RlciBlaW5lIEdyYWZpay48L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjgiIG5hbWU9IlRleHQgNiI+PC9wOmNOdlByPjxwOmNOdlNwUHIgdHhCb3g9IjEiLz48cDpudlByPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI0NTcyMDAiIHk9IjY1MTA1MjgiLz48YTpleHQgY3g9IjczMTUyMDAiIGN5PSIyNzQzMjAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlZvcmxhZ2UgwrcgRm9saWUgMzogSW5oYWx0PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI5IiBuYW1lPSJUZXh0IDciPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODY4NjgwMCIgeT0iNjUxMDUyOCIvPjxhOmV4dCBjeD0iMzA0NDk1MiIgY3k9IjI3NDMyMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGFsZ249InIiIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+UG9seXBob24gR21iSCDCtyBWV0wgSmdzdC4gMTE8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48L3A6c3BUcmVlPjwvcDpjU2xkPjxwOmNsck1hcE92cj48YTptYXN0ZXJDbHJNYXBwaW5nLz48L3A6Y2xyTWFwT3ZyPjwvcDpzbGQ+UEsDBAoAAAAAAFaaKV2gVwgvzgEAAM4BAAAgAAAAcHB0L3NsaWRlcy9fcmVscy9zbGlkZTMueG1sLnJlbHM8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj48UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlTGF5b3V0IiBUYXJnZXQ9Ii4uL3NsaWRlTGF5b3V0cy9zbGlkZUxheW91dDEueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkMiIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9ub3Rlc1NsaWRlIiBUYXJnZXQ9Ii4uL25vdGVzU2xpZGVzL25vdGVzU2xpZGUzLnhtbCIvPjwvUmVsYXRpb25zaGlwcz5QSwMECgAAAAAAVpopXUsLfMWQBgAAkAYAAB8AAABwcHQvbm90ZXNTbGlkZXMvbm90ZXNTbGlkZTMueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6bm90ZXMgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIHhtbG5zOnI9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMiIHhtbG5zOnA9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wcmVzZW50YXRpb25tbC8yMDA2L21haW4iPjxwOmNTbGQ+PHA6c3BUcmVlPjxwOm52R3JwU3BQcj48cDpjTnZQciBpZD0iMSIgbmFtZT0iIi8+PHA6Y052R3JwU3BQci8+PHA6bnZQci8+PC9wOm52R3JwU3BQcj48cDpncnBTcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjAiIGN5PSIwIi8+PGE6Y2hPZmYgeD0iMCIgeT0iMCIvPjxhOmNoRXh0IGN4PSIwIiBjeT0iMCIvPjwvYTp4ZnJtPjwvcDpncnBTcFByPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMiIgbmFtZT0iU2xpZGUgSW1hZ2UgUGxhY2Vob2xkZXIgMSIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIgbm9Sb3Q9IjEiIG5vQ2hhbmdlQXNwZWN0PSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGRJbWciLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjMiIG5hbWU9Ik5vdGVzIFBsYWNlaG9sZGVyIDIiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9ImJvZHkiIGlkeD0iMSIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQci8+PHA6dHhCb2R5PjxhOmJvZHlQci8+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIGRpcnR5PSIwIi8+PGE6dD48L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iU2xpZGUgTnVtYmVyIFBsYWNlaG9sZGVyIDMiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9InNsZE51bSIgc3o9InF1YXJ0ZXIiIGlkeD0iMTAiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjxwOnR4Qm9keT48YTpib2R5UHIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOmZsZCBpZD0ie0Y3MDIxNDUxLTEzODctNENBNi04MTZGLTM4NzlGOTdCNUNCQ30iIHR5cGU9InNsaWRlbnVtIj48YTpyUHIgbGFuZz0iZW4tVVMiLz48YTp0PjM8L2E6dD48L2E6ZmxkPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48L3A6c3BUcmVlPjxwOmV4dExzdD48cDpleHQgdXJpPSJ7QkI5NjJDOEItQjE0Ri00RDk3LUFGNjUtRjUzNDRDQjhBQzNFfSI+PHAxNDpjcmVhdGlvbklkIHhtbG5zOnAxND0iaHR0cDovL3NjaGVtYXMubWljcm9zb2Z0LmNvbS9vZmZpY2UvcG93ZXJwb2ludC8yMDEwL21haW4iIHZhbD0iMTAyNDA4Njk5MSIvPjwvcDpleHQ+PC9wOmV4dExzdD48L3A6Y1NsZD48cDpjbHJNYXBPdnI+PGE6bWFzdGVyQ2xyTWFwcGluZy8+PC9wOmNsck1hcE92cj48L3A6bm90ZXM+UEsDBAoAAAAAAFaaKV05DFnZywEAAMsBAAAqAAAAcHB0L25vdGVzU2xpZGVzL19yZWxzL25vdGVzU2xpZGUzLnhtbC5yZWxzPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/PgoJCTxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPgoJCQk8UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL25vdGVzTWFzdGVyIiBUYXJnZXQ9Ii4uL25vdGVzTWFzdGVycy9ub3Rlc01hc3RlcjEueG1sIi8+CgkJCTxSZWxhdGlvbnNoaXAgSWQ9InJJZDIiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGUiIFRhcmdldD0iLi4vc2xpZGVzL3NsaWRlMy54bWwiLz4KCQk8L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV2ZqCZ6MhMAADITAAAVAAAAcHB0L3NsaWRlcy9zbGlkZTQueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6c2xkIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpjU2xkIG5hbWU9IlNsaWRlIDQiPjxwOmJnPjxwOmJnUHI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSJGMUVBREMiLz48L2E6c29saWRGaWxsPjwvcDpiZ1ByPjwvcDpiZz48cDpzcFRyZWU+PHA6bnZHcnBTcFByPjxwOmNOdlByIGlkPSIxIiBuYW1lPSIiLz48cDpjTnZHcnBTcFByLz48cDpudlByLz48L3A6bnZHcnBTcFByPjxwOmdycFNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMCIgY3k9IjAiLz48YTpjaE9mZiB4PSIwIiB5PSIwIi8+PGE6Y2hFeHQgY3g9IjAiIGN5PSIwIi8+PC9hOnhmcm0+PC9wOmdycFNwUHI+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIyIiBuYW1lPSJTaGFwZSAwIj48L3A6Y052UHI+PHA6Y052U3BQci8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMTIxODg5NTIiIGN5PSI5MTQ0MDAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iMjQxODEyIi8+PC9hOnNvbGlkRmlsbD48YTpsbj48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iVGV4dCAxIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjU0ODY0MCIgeT0iMTY0NTkyIi8+PGE6ZXh0IGN4PSIxMDA1ODQwMCIgY3k9IjU0ODY0MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjQwMCIgYj0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iRkZGRkZGIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+WyBLZXJuYXVzc2FnZSAyIC8gQmVpc3BpZWwgUG9seXBob24gXTwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyNDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iU2hhcGUgMiI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjU0ODY0MCIgeT0iMTI4MDE2MCIvPjxhOmV4dCBjeD0iMTEwNjQyNDAiIGN5PSI0NDgwNTYwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZBRjZFRSIvPjwvYTpzb2xpZEZpbGw+PGE6bG4gdz0iMTI3MDAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iREVEMEI0Ii8+PC9hOnNvbGlkRmlsbD48YTpwcnN0RGFzaCB2YWw9ImRhc2giLz48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNSIgbmFtZT0iVGV4dCAzIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjczMTUyMCIgeT0iMTQxNzMyMCIvPjxhOmV4dCBjeD0iMTA2OTg0ODAiIGN5PSI0MjA2MjQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9InQiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTMwMCIgaT0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+U3RlbGx0IGhpZXIgZWluZW4ga29ua3JldGVuIEJlenVnIHp1ciBQb2x5cGhvbiBHbWJIIGhlcjogV2llIHplaWd0IHNpY2ggZGFzIFRoZW1hIGFtIEJlaXNwaWVsIGRlcyBVbnRlcm5laG1lbnM/PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI2IiBuYW1lPSJUZXh0IDQiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNDU3MjAwIiB5PSI2NTEwNTI4Ii8+PGE6ZXh0IGN4PSI3MzE1MjAwIiBjeT0iMjc0MzIwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSI2QjVBNDgiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD5Wb3JsYWdlIMK3IEZvbGllIDQ6IEluaGFsdCAvIEJlaXNwaWVsPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI3IiBuYW1lPSJUZXh0IDUiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODY4NjgwMCIgeT0iNjUxMDUyOCIvPjxhOmV4dCBjeD0iMzA0NDk1MiIgY3k9IjI3NDMyMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGFsZ249InIiIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+UG9seXBob24gR21iSCDCtyBWV0wgSmdzdC4gMTE8L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48L3A6c3BUcmVlPjwvcDpjU2xkPjxwOmNsck1hcE92cj48YTptYXN0ZXJDbHJNYXBwaW5nLz48L3A6Y2xyTWFwT3ZyPjwvcDpzbGQ+UEsDBAoAAAAAAFaaKV3XYBAezgEAAM4BAAAgAAAAcHB0L3NsaWRlcy9fcmVscy9zbGlkZTQueG1sLnJlbHM8P3htbCB2ZXJzaW9uPSIxLjAiIGVuY29kaW5nPSJVVEYtOCIgc3RhbmRhbG9uZT0ieWVzIj8+DQo8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj48UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlTGF5b3V0IiBUYXJnZXQ9Ii4uL3NsaWRlTGF5b3V0cy9zbGlkZUxheW91dDEueG1sIi8+PFJlbGF0aW9uc2hpcCBJZD0icklkMiIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9ub3Rlc1NsaWRlIiBUYXJnZXQ9Ii4uL25vdGVzU2xpZGVzL25vdGVzU2xpZGU0LnhtbCIvPjwvUmVsYXRpb25zaGlwcz5QSwMECgAAAAAAVpopXXZznP+QBgAAkAYAAB8AAABwcHQvbm90ZXNTbGlkZXMvbm90ZXNTbGlkZTQueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6bm90ZXMgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIHhtbG5zOnI9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMiIHhtbG5zOnA9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wcmVzZW50YXRpb25tbC8yMDA2L21haW4iPjxwOmNTbGQ+PHA6c3BUcmVlPjxwOm52R3JwU3BQcj48cDpjTnZQciBpZD0iMSIgbmFtZT0iIi8+PHA6Y052R3JwU3BQci8+PHA6bnZQci8+PC9wOm52R3JwU3BQcj48cDpncnBTcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjAiIGN5PSIwIi8+PGE6Y2hPZmYgeD0iMCIgeT0iMCIvPjxhOmNoRXh0IGN4PSIwIiBjeT0iMCIvPjwvYTp4ZnJtPjwvcDpncnBTcFByPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMiIgbmFtZT0iU2xpZGUgSW1hZ2UgUGxhY2Vob2xkZXIgMSIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIgbm9Sb3Q9IjEiIG5vQ2hhbmdlQXNwZWN0PSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGRJbWciLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjMiIG5hbWU9Ik5vdGVzIFBsYWNlaG9sZGVyIDIiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9ImJvZHkiIGlkeD0iMSIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQci8+PHA6dHhCb2R5PjxhOmJvZHlQci8+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIGRpcnR5PSIwIi8+PGE6dD48L2E6dD48L2E6cj48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iU2xpZGUgTnVtYmVyIFBsYWNlaG9sZGVyIDMiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9InNsZE51bSIgc3o9InF1YXJ0ZXIiIGlkeD0iMTAiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjxwOnR4Qm9keT48YTpib2R5UHIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOmZsZCBpZD0ie0Y3MDIxNDUxLTEzODctNENBNi04MTZGLTM4NzlGOTdCNUNCQ30iIHR5cGU9InNsaWRlbnVtIj48YTpyUHIgbGFuZz0iZW4tVVMiLz48YTp0PjQ8L2E6dD48L2E6ZmxkPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48L3A6c3BUcmVlPjxwOmV4dExzdD48cDpleHQgdXJpPSJ7QkI5NjJDOEItQjE0Ri00RDk3LUFGNjUtRjUzNDRDQjhBQzNFfSI+PHAxNDpjcmVhdGlvbklkIHhtbG5zOnAxND0iaHR0cDovL3NjaGVtYXMubWljcm9zb2Z0LmNvbS9vZmZpY2UvcG93ZXJwb2ludC8yMDEwL21haW4iIHZhbD0iMTAyNDA4Njk5MSIvPjwvcDpleHQ+PC9wOmV4dExzdD48L3A6Y1NsZD48cDpjbHJNYXBPdnI+PGE6bWFzdGVyQ2xyTWFwcGluZy8+PC9wOmNsck1hcE92cj48L3A6bm90ZXM+UEsDBAoAAAAAAFaaKV2/SowLywEAAMsBAAAqAAAAcHB0L25vdGVzU2xpZGVzL19yZWxzL25vdGVzU2xpZGU0LnhtbC5yZWxzPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/PgoJCTxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPgoJCQk8UmVsYXRpb25zaGlwIElkPSJySWQxIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL25vdGVzTWFzdGVyIiBUYXJnZXQ9Ii4uL25vdGVzTWFzdGVycy9ub3Rlc01hc3RlcjEueG1sIi8+CgkJCTxSZWxhdGlvbnNoaXAgSWQ9InJJZDIiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGUiIFRhcmdldD0iLi4vc2xpZGVzL3NsaWRlNC54bWwiLz4KCQk8L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV0IpG1F5BkAAOQZAAAVAAAAcHB0L3NsaWRlcy9zbGlkZTUueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6c2xkIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpjU2xkIG5hbWU9IlNsaWRlIDUiPjxwOmJnPjxwOmJnUHI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSIyNDE4MTIiLz48L2E6c29saWRGaWxsPjwvcDpiZ1ByPjwvcDpiZz48cDpzcFRyZWU+PHA6bnZHcnBTcFByPjxwOmNOdlByIGlkPSIxIiBuYW1lPSIiLz48cDpjTnZHcnBTcFByLz48cDpudlByLz48L3A6bnZHcnBTcFByPjxwOmdycFNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMCIgY3k9IjAiLz48YTpjaE9mZiB4PSIwIiB5PSIwIi8+PGE6Y2hFeHQgY3g9IjAiIGN5PSIwIi8+PC9hOnhmcm0+PC9wOmdycFNwUHI+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIyIiBuYW1lPSJUZXh0IDAiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSI2NDAwODAiLz48YTpleHQgY3g9IjEwMDU4NDAwIiBjeT0iNTQ4NjQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuPjwvYTpsbj48L3A6c3BQcj48cDp0eEJvZHk+PGE6Ym9keVByIHdyYXA9InNxdWFyZSIgbElucz0iMCIgdElucz0iMCIgcklucz0iMCIgYklucz0iMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciI+PC9hOmJvZHlQcj48YTpsc3RTdHlsZS8+PGE6cD48YTpwUHIgaW5kZW50PSIwIiBtYXJMPSIwIj48YTpidU5vbmUvPjwvYTpwUHI+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiIHN6PSIyNjAwIiBiPSIxIiBkaXJ0eT0iMCI+PGE6c29saWRGaWxsPjxhOnNyZ2JDbHIgdmFsPSJGRkZGRkYiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSJDYW1icmlhIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTplYSB0eXBlZmFjZT0iQ2FtYnJpYSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIyIi8+PGE6Y3MgdHlwZWZhY2U9IkNhbWJyaWEiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMCIvPjwvYTpyUHI+PGE6dD5GYXppdDwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyNjAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iU2hhcGUgMSI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iMTM3MTYwMCIvPjxhOmV4dCBjeD0iMTA1MTU2MDAiIGN5PSIyMzc3NDQwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZBRjZFRSIvPjwvYTpzb2xpZEZpbGw+PGE6bG4gdz0iMTI3MDAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iREVEMEI0Ii8+PC9hOnNvbGlkRmlsbD48YTpwcnN0RGFzaCB2YWw9ImRhc2giLz48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iVGV4dCAyIj48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjEwMDU4NDAiIHk9IjE1MDg3NjAiLz48YTpleHQgY3g9IjEwMTQ5ODQwIiBjeT0iMjEwMzEyMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJ0Ij48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PkZhc3N0IGV1ZXIgd2ljaHRpZ3N0ZXMgRXJnZWJuaXMgaW4gMi0zIFPDpHR6ZW4genVzYW1tZW4uPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI1IiBuYW1lPSJUZXh0IDMiPjwvcDpjTnZQcj48cDpjTnZTcFByIHR4Qm94PSIxIi8+PHA6bnZQcj48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iODIyOTYwIiB5PSI0MDIzMzYwIi8+PGE6ZXh0IGN4PSIxMDA1ODQwMCIgY3k9IjQ1NzIwMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMjAwMCIgYj0iMSIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iQzlCQkEzIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+UXVlbGxlbjwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIyMDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNiIgbmFtZT0iU2hhcGUgNCI+PC9wOmNOdlByPjxwOmNOdlNwUHIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjgyMjk2MCIgeT0iNDUyNjI4MCIvPjxhOmV4dCBjeD0iMTA1MTU2MDAiIGN5PSIxNTU0NDgwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3Q+PC9hOmF2THN0PjwvYTpwcnN0R2VvbT48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IkZBRjZFRSIvPjwvYTpzb2xpZEZpbGw+PGE6bG4gdz0iMTI3MDAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iREVEMEI0Ii8+PC9hOnNvbGlkRmlsbD48YTpwcnN0RGFzaCB2YWw9ImRhc2giLz48L2E6bG4+PC9wOnNwUHI+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNyIgbmFtZT0iVGV4dCA1Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjEwMDU4NDAiIHk9IjQ2NjM0NDAiLz48YTpleHQgY3g9IjEwMTQ5ODQwIiBjeT0iMTI4MDE2MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJ0Ij48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEzMDAiIGk9IjEiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0Pkxpc3RldCBoaWVyIGFsbGUgZ2VudXR6dGVuIFF1ZWxsZW4gYXVmLjwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxMzAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iOCIgbmFtZT0iVGV4dCA2Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjQ1NzIwMCIgeT0iNjUxMDUyOCIvPjxhOmV4dCBjeD0iNzMxNTIwMCIgY3k9IjI3NDMyMCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0PjwvYTphdkxzdD48L2E6cHJzdEdlb20+PGE6bm9GaWxsLz48YTpsbj48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB3cmFwPSJzcXVhcmUiIGxJbnM9IjAiIHRJbnM9IjAiIHJJbnM9IjAiIGJJbnM9IjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJjdHIiPjwvYTpib2R5UHI+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGluZGVudD0iMCIgbWFyTD0iMCI+PGE6YnVOb25lLz48L2E6cFByPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBzej0iMTAwMCIgZGlydHk9IjAiPjxhOnNvbGlkRmlsbD48YTpzcmdiQ2xyIHZhbD0iNkI1QTQ4Ii8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6ZWEgdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iLTEyMiIvPjxhOmNzIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjAiLz48L2E6clByPjxhOnQ+Vm9ybGFnZSDCtyBGb2xpZSA1OiBGYXppdCB1bmQgUXVlbGxlbjwvYTp0PjwvYTpyPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiIHN6PSIxMDAwIiBkaXJ0eT0iMCIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iOSIgbmFtZT0iVGV4dCA3Ij48L3A6Y052UHI+PHA6Y052U3BQciB0eEJveD0iMSIvPjxwOm52UHI+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9Ijg2ODY4MDAiIHk9IjY1MTA1MjgiLz48YTpleHQgY3g9IjMwNDQ5NTIiIGN5PSIyNzQzMjAiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdD48L2E6YXZMc3Q+PC9hOnByc3RHZW9tPjxhOm5vRmlsbC8+PGE6bG4+PC9hOmxuPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgd3JhcD0ic3F1YXJlIiBsSW5zPSIwIiB0SW5zPSIwIiBySW5zPSIwIiBiSW5zPSIwIiBydGxDb2w9IjAiIGFuY2hvcj0iY3RyIj48L2E6Ym9keVByPjxhOmxzdFN0eWxlLz48YTpwPjxhOnBQciBhbGduPSJyIiBpbmRlbnQ9IjAiIG1hckw9IjAiPjxhOmJ1Tm9uZS8+PC9hOnBQcj48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIj48YTpzb2xpZEZpbGw+PGE6c3JnYkNsciB2YWw9IjZCNUE0OCIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9IkNhbGlicmkiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmVhIHR5cGVmYWNlPSJDYWxpYnJpIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9Ii0xMjIiLz48YTpjcyB0eXBlZmFjZT0iQ2FsaWJyaSIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSItMTIwIi8+PC9hOnJQcj48YTp0PlBvbHlwaG9uIEdtYkggwrcgVldMIEpnc3QuIDExPC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgc3o9IjEwMDAiIGRpcnR5PSIwIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48L3A6Y1NsZD48cDpjbHJNYXBPdnI+PGE6bWFzdGVyQ2xyTWFwcGluZy8+PC9wOmNsck1hcE92cj48L3A6c2xkPlBLAwQKAAAAAABWmild8AU1n84BAADOAQAAIAAAAHBwdC9zbGlkZXMvX3JlbHMvc2xpZGU1LnhtbC5yZWxzPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPFJlbGF0aW9uc2hpcHMgeG1sbnM9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wYWNrYWdlLzIwMDYvcmVsYXRpb25zaGlwcyI+PFJlbGF0aW9uc2hpcCBJZD0icklkMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9zbGlkZUxheW91dCIgVGFyZ2V0PSIuLi9zbGlkZUxheW91dHMvc2xpZGVMYXlvdXQxLnhtbCIvPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDIiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvbm90ZXNTbGlkZSIgVGFyZ2V0PSIuLi9ub3Rlc1NsaWRlcy9ub3Rlc1NsaWRlNS54bWwiLz48L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV3kuFc4kAYAAJAGAAAfAAAAcHB0L25vdGVzU2xpZGVzL25vdGVzU2xpZGU1LnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOm5vdGVzIHhtbG5zOmE9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9kcmF3aW5nbWwvMjAwNi9tYWluIiB4bWxuczpyPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzIiB4bWxuczpwPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcHJlc2VudGF0aW9ubWwvMjAwNi9tYWluIj48cDpjU2xkPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjIiIG5hbWU9IlNsaWRlIEltYWdlIFBsYWNlaG9sZGVyIDEiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiIG5vUm90PSIxIiBub0NoYW5nZUFzcGVjdD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0ic2xkSW1nIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSIzIiBuYW1lPSJOb3RlcyBQbGFjZWhvbGRlciAyIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJib2R5IiBpZHg9IjEiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHIvPjxwOnR4Qm9keT48YTpib2R5UHIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIiBkaXJ0eT0iMCIvPjxhOnQ+PC9hOnQ+PC9hOnI+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIgZGlydHk9IjAiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjQiIG5hbWU9IlNsaWRlIE51bWJlciBQbGFjZWhvbGRlciAzIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGROdW0iIHN6PSJxdWFydGVyIiBpZHg9IjEwIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByLz48cDp0eEJvZHk+PGE6Ym9keVByLz48YTpsc3RTdHlsZS8+PGE6cD48YTpmbGQgaWQ9IntGNzAyMTQ1MS0xMzg3LTRDQTYtODE2Ri0zODc5Rjk3QjVDQkN9IiB0eXBlPSJzbGlkZW51bSI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD41PC9hOnQ+PC9hOmZsZD48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48cDpleHRMc3Q+PHA6ZXh0IHVyaT0ie0JCOTYyQzhCLUIxNEYtNEQ5Ny1BRjY1LUY1MzQ0Q0I4QUMzRX0iPjxwMTQ6Y3JlYXRpb25JZCB4bWxuczpwMTQ9Imh0dHA6Ly9zY2hlbWFzLm1pY3Jvc29mdC5jb20vb2ZmaWNlL3Bvd2VycG9pbnQvMjAxMC9tYWluIiB2YWw9IjEwMjQwODY5OTEiLz48L3A6ZXh0PjwvcDpleHRMc3Q+PC9wOmNTbGQ+PHA6Y2xyTWFwT3ZyPjxhOm1hc3RlckNsck1hcHBpbmcvPjwvcDpjbHJNYXBPdnI+PC9wOm5vdGVzPlBLAwQKAAAAAABWmild/lEAZcsBAADLAQAAKgAAAHBwdC9ub3Rlc1NsaWRlcy9fcmVscy9ub3Rlc1NsaWRlNS54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4KCQk8UmVsYXRpb25zaGlwcyB4bWxucz0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3BhY2thZ2UvMjAwNi9yZWxhdGlvbnNoaXBzIj4KCQkJPFJlbGF0aW9uc2hpcCBJZD0icklkMSIgVHlwZT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcy9ub3Rlc01hc3RlciIgVGFyZ2V0PSIuLi9ub3Rlc01hc3RlcnMvbm90ZXNNYXN0ZXIxLnhtbCIvPgoJCQk8UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3NsaWRlIiBUYXJnZXQ9Ii4uL3NsaWRlcy9zbGlkZTUueG1sIi8+CgkJPC9SZWxhdGlvbnNoaXBzPlBLAwQKAAAAAABWmildBUvgDJceAACXHgAAIQAAAHBwdC9zbGlkZU1hc3RlcnMvc2xpZGVNYXN0ZXIxLnhtbDw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxwOnNsZE1hc3RlciB4bWxuczphPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvZHJhd2luZ21sLzIwMDYvbWFpbiIgeG1sbnM6cj0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL29mZmljZURvY3VtZW50LzIwMDYvcmVsYXRpb25zaGlwcyIgeG1sbnM6cD0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL3ByZXNlbnRhdGlvbm1sLzIwMDYvbWFpbiI+PHA6Y1NsZD48cDpzcFRyZWU+PHA6bnZHcnBTcFByPjxwOmNOdlByIGlkPSIxIiBuYW1lPSIiLz48cDpjTnZHcnBTcFByLz48cDpudlByLz48L3A6bnZHcnBTcFByPjxwOmdycFNwUHI+PGE6eGZybT48YTpvZmYgeD0iMCIgeT0iMCIvPjxhOmV4dCBjeD0iMCIgY3k9IjAiLz48YTpjaE9mZiB4PSIwIiB5PSIwIi8+PGE6Y2hFeHQgY3g9IjAiIGN5PSIwIi8+PC9hOnhmcm0+PC9wOmdycFNwUHI+PC9wOnNwVHJlZT48L3A6Y1NsZD48cDpjbHJNYXAgYmcxPSJsdDEiIHR4MT0iZGsxIiBiZzI9Imx0MiIgdHgyPSJkazIiIGFjY2VudDE9ImFjY2VudDEiIGFjY2VudDI9ImFjY2VudDIiIGFjY2VudDM9ImFjY2VudDMiIGFjY2VudDQ9ImFjY2VudDQiIGFjY2VudDU9ImFjY2VudDUiIGFjY2VudDY9ImFjY2VudDYiIGhsaW5rPSJobGluayIgZm9sSGxpbms9ImZvbEhsaW5rIi8+PHA6c2xkTGF5b3V0SWRMc3Q+PHA6c2xkTGF5b3V0SWQgaWQ9IjIxNDc0ODM2NDkiIHI6aWQ9InJJZDEiLz48L3A6c2xkTGF5b3V0SWRMc3Q+PHA6aGYgc2xkTnVtPSIwIiBoZHI9IjAiIGZ0cj0iMCIgZHQ9IjAiLz48cDp0eFN0eWxlcz4gPHA6dGl0bGVTdHlsZT4gIDxhOmx2bDFwUHIgYWxnbj0iY3RyIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6c3BjQmVmPjxhOnNwY1BjdCB2YWw9IjAiLz48L2E6c3BjQmVmPjxhOmJ1Tm9uZS8+PGE6ZGVmUlByIHN6PSI0NDAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21qLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittai1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbWotY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwxcFByPiA8L3A6dGl0bGVTdHlsZT4gPHA6Ym9keVN0eWxlPiAgPGE6bHZsMXBQciBtYXJMPSIzNDI5MDAiIGluZGVudD0iLTM0MjkwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOnNwY0JlZj48YTpzcGNQY3QgdmFsPSIyMDAwMCIvPjwvYTpzcGNCZWY+PGE6YnVGb250IHR5cGVmYWNlPSJBcmlhbCIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6YnVDaGFyIGNoYXI9IuKAoiIvPjxhOmRlZlJQciBzej0iMzIwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsMXBQcj4gIDxhOmx2bDJwUHIgbWFyTD0iNzQyOTUwIiBpbmRlbnQ9Ii0yODU3NTAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpzcGNCZWY+PGE6c3BjUGN0IHZhbD0iMjAwMDAiLz48L2E6c3BjQmVmPjxhOmJ1Rm9udCB0eXBlZmFjZT0iQXJpYWwiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmJ1Q2hhciBjaGFyPSLigJMiLz48YTpkZWZSUHIgc3o9IjI4MDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDJwUHI+ICA8YTpsdmwzcFByIG1hckw9IjExNDMwMDAiIGluZGVudD0iLTIyODYwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOnNwY0JlZj48YTpzcGNQY3QgdmFsPSIyMDAwMCIvPjwvYTpzcGNCZWY+PGE6YnVGb250IHR5cGVmYWNlPSJBcmlhbCIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6YnVDaGFyIGNoYXI9IuKAoiIvPjxhOmRlZlJQciBzej0iMjQwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsM3BQcj4gIDxhOmx2bDRwUHIgbWFyTD0iMTYwMDIwMCIgaW5kZW50PSItMjI4NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6c3BjQmVmPjxhOnNwY1BjdCB2YWw9IjIwMDAwIi8+PC9hOnNwY0JlZj48YTpidUZvbnQgdHlwZWZhY2U9IkFyaWFsIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTpidUNoYXIgY2hhcj0i4oCTIi8+PGE6ZGVmUlByIHN6PSIyMDAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw0cFByPiAgPGE6bHZsNXBQciBtYXJMPSIyMDU3NDAwIiBpbmRlbnQ9Ii0yMjg2MDAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpzcGNCZWY+PGE6c3BjUGN0IHZhbD0iMjAwMDAiLz48L2E6c3BjQmVmPjxhOmJ1Rm9udCB0eXBlZmFjZT0iQXJpYWwiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmJ1Q2hhciBjaGFyPSLCuyIvPjxhOmRlZlJQciBzej0iMjAwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsNXBQcj4gIDxhOmx2bDZwUHIgbWFyTD0iMjUxNDYwMCIgaW5kZW50PSItMjI4NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6c3BjQmVmPjxhOnNwY1BjdCB2YWw9IjIwMDAwIi8+PC9hOnNwY0JlZj48YTpidUZvbnQgdHlwZWZhY2U9IkFyaWFsIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTpidUNoYXIgY2hhcj0i4oCiIi8+PGE6ZGVmUlByIHN6PSIyMDAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw2cFByPiAgPGE6bHZsN3BQciBtYXJMPSIyOTcxODAwIiBpbmRlbnQ9Ii0yMjg2MDAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpzcGNCZWY+PGE6c3BjUGN0IHZhbD0iMjAwMDAiLz48L2E6c3BjQmVmPjxhOmJ1Rm9udCB0eXBlZmFjZT0iQXJpYWwiIHBpdGNoRmFtaWx5PSIzNCIgY2hhcnNldD0iMCIvPjxhOmJ1Q2hhciBjaGFyPSLigKIiLz48YTpkZWZSUHIgc3o9IjIwMDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDdwUHI+ICA8YTpsdmw4cFByIG1hckw9IjM0MjkwMDAiIGluZGVudD0iLTIyODYwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOnNwY0JlZj48YTpzcGNQY3QgdmFsPSIyMDAwMCIvPjwvYTpzcGNCZWY+PGE6YnVGb250IHR5cGVmYWNlPSJBcmlhbCIgcGl0Y2hGYW1pbHk9IjM0IiBjaGFyc2V0PSIwIi8+PGE6YnVDaGFyIGNoYXI9IuKAoiIvPjxhOmRlZlJQciBzej0iMjAwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsOHBQcj4gIDxhOmx2bDlwUHIgbWFyTD0iMzg4NjIwMCIgaW5kZW50PSItMjI4NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6c3BjQmVmPjxhOnNwY1BjdCB2YWw9IjIwMDAwIi8+PC9hOnNwY0JlZj48YTpidUZvbnQgdHlwZWZhY2U9IkFyaWFsIiBwaXRjaEZhbWlseT0iMzQiIGNoYXJzZXQ9IjAiLz48YTpidUNoYXIgY2hhcj0i4oCiIi8+PGE6ZGVmUlByIHN6PSIyMDAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw5cFByPiA8L3A6Ym9keVN0eWxlPiA8cDpvdGhlclN0eWxlPiAgPGE6ZGVmUFByPjxhOmRlZlJQciBsYW5nPSJlbi1VUyIvPjwvYTpkZWZQUHI+ICA8YTpsdmwxcFByIG1hckw9IjAiIGFsZ249ImwiIGRlZlRhYlN6PSI5MTQ0MDAiIHJ0bD0iMCIgZWFMbkJyaz0iMSIgbGF0aW5MbkJyaz0iMCIgaGFuZ2luZ1B1bmN0PSIxIj48YTpkZWZSUHIgc3o9IjE4MDAiIGtlcm49IjEyMDAiPjxhOnNvbGlkRmlsbD48YTpzY2hlbWVDbHIgdmFsPSJ0eDEiLz48L2E6c29saWRGaWxsPjxhOmxhdGluIHR5cGVmYWNlPSIrbW4tbHQiLz48YTplYSB0eXBlZmFjZT0iK21uLWVhIi8+PGE6Y3MgdHlwZWZhY2U9Iittbi1jcyIvPjwvYTpkZWZSUHI+PC9hOmx2bDFwUHI+ICA8YTpsdmwycFByIG1hckw9IjQ1NzIwMCIgYWxnbj0ibCIgZGVmVGFiU3o9IjkxNDQwMCIgcnRsPSIwIiBlYUxuQnJrPSIxIiBsYXRpbkxuQnJrPSIwIiBoYW5naW5nUHVuY3Q9IjEiPjxhOmRlZlJQciBzej0iMTgwMCIga2Vybj0iMTIwMCI+PGE6c29saWRGaWxsPjxhOnNjaGVtZUNsciB2YWw9InR4MSIvPjwvYTpzb2xpZEZpbGw+PGE6bGF0aW4gdHlwZWZhY2U9Iittbi1sdCIvPjxhOmVhIHR5cGVmYWNlPSIrbW4tZWEiLz48YTpjcyB0eXBlZmFjZT0iK21uLWNzIi8+PC9hOmRlZlJQcj48L2E6bHZsMnBQcj4gIDxhOmx2bDNwUHIgbWFyTD0iOTE0NDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmwzcFByPiAgPGE6bHZsNHBQciBtYXJMPSIxMzcxNjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw0cFByPiAgPGE6bHZsNXBQciBtYXJMPSIxODI4ODAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw1cFByPiAgPGE6bHZsNnBQciBtYXJMPSIyMjg2MDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw2cFByPiAgPGE6bHZsN3BQciBtYXJMPSIyNzQzMjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw3cFByPiAgPGE6bHZsOHBQciBtYXJMPSIzMjAwNDAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw4cFByPiAgPGE6bHZsOXBQciBtYXJMPSIzNjU3NjAwIiBhbGduPSJsIiBkZWZUYWJTej0iOTE0NDAwIiBydGw9IjAiIGVhTG5Ccms9IjEiIGxhdGluTG5Ccms9IjAiIGhhbmdpbmdQdW5jdD0iMSI+PGE6ZGVmUlByIHN6PSIxODAwIiBrZXJuPSIxMjAwIj48YTpzb2xpZEZpbGw+PGE6c2NoZW1lQ2xyIHZhbD0idHgxIi8+PC9hOnNvbGlkRmlsbD48YTpsYXRpbiB0eXBlZmFjZT0iK21uLWx0Ii8+PGE6ZWEgdHlwZWZhY2U9Iittbi1lYSIvPjxhOmNzIHR5cGVmYWNlPSIrbW4tY3MiLz48L2E6ZGVmUlByPjwvYTpsdmw5cFByPiA8L3A6b3RoZXJTdHlsZT48L3A6dHhTdHlsZXM+PC9wOnNsZE1hc3Rlcj5QSwMECgAAAAAAVpopXU7HKY6+AQAAvgEAACwAAABwcHQvc2xpZGVNYXN0ZXJzL19yZWxzL3NsaWRlTWFzdGVyMS54bWwucmVsczw/eG1sIHZlcnNpb249IjEuMCIgZW5jb2Rpbmc9IlVURi04IiBzdGFuZGFsb25lPSJ5ZXMiPz4NCjxSZWxhdGlvbnNoaXBzIHhtbG5zPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvcGFja2FnZS8yMDA2L3JlbGF0aW9uc2hpcHMiPjxSZWxhdGlvbnNoaXAgSWQ9InJJZDEiIFR5cGU9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMvc2xpZGVMYXlvdXQiIFRhcmdldD0iLi4vc2xpZGVMYXlvdXRzL3NsaWRlTGF5b3V0MS54bWwiLz48UmVsYXRpb25zaGlwIElkPSJySWQyIiBUeXBlPSJodHRwOi8vc2NoZW1hcy5vcGVueG1sZm9ybWF0cy5vcmcvb2ZmaWNlRG9jdW1lbnQvMjAwNi9yZWxhdGlvbnNoaXBzL3RoZW1lIiBUYXJnZXQ9Ii4uL3RoZW1lL3RoZW1lMS54bWwiLz48L1JlbGF0aW9uc2hpcHM+UEsDBAoAAAAAAFaaKV02F+G9VB0AAFQdAAAhAAAAcHB0L25vdGVzTWFzdGVycy9ub3Rlc01hc3RlcjEueG1sPD94bWwgdmVyc2lvbj0iMS4wIiBlbmNvZGluZz0iVVRGLTgiIHN0YW5kYWxvbmU9InllcyI/Pg0KPHA6bm90ZXNNYXN0ZXIgeG1sbnM6YT0iaHR0cDovL3NjaGVtYXMub3BlbnhtbGZvcm1hdHMub3JnL2RyYXdpbmdtbC8yMDA2L21haW4iIHhtbG5zOnI9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9vZmZpY2VEb2N1bWVudC8yMDA2L3JlbGF0aW9uc2hpcHMiIHhtbG5zOnA9Imh0dHA6Ly9zY2hlbWFzLm9wZW54bWxmb3JtYXRzLm9yZy9wcmVzZW50YXRpb25tbC8yMDA2L21haW4iPjxwOmNTbGQ+PHA6Ymc+PHA6YmdSZWYgaWR4PSIxMDAxIj48YTpzY2hlbWVDbHIgdmFsPSJiZzEiLz48L3A6YmdSZWY+PC9wOmJnPjxwOnNwVHJlZT48cDpudkdycFNwUHI+PHA6Y052UHIgaWQ9IjEiIG5hbWU9IiIvPjxwOmNOdkdycFNwUHIvPjxwOm52UHIvPjwvcDpudkdycFNwUHI+PHA6Z3JwU3BQcj48YTp4ZnJtPjxhOm9mZiB4PSIwIiB5PSIwIi8+PGE6ZXh0IGN4PSIwIiBjeT0iMCIvPjxhOmNoT2ZmIHg9IjAiIHk9IjAiLz48YTpjaEV4dCBjeD0iMCIgY3k9IjAiLz48L2E6eGZybT48L3A6Z3JwU3BQcj48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjIiIG5hbWU9IkhlYWRlciBQbGFjZWhvbGRlciAxIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJoZHIiIHN6PSJxdWFydGVyIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9IjAiLz48YTpleHQgY3g9IjI5NzE4MDAiIGN5PSI0NTg3ODgiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdC8+PC9hOnByc3RHZW9tPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgdmVydD0iaG9yeiIgbElucz0iOTE0NDAiIHRJbnM9IjQ1NzIwIiBySW5zPSI5MTQ0MCIgYklucz0iNDU3MjAiIHJ0bENvbD0iMCIvPjxhOmxzdFN0eWxlPjxhOmx2bDFwUHIgYWxnbj0ibCI+PGE6ZGVmUlByIHN6PSIxMjAwIi8+PC9hOmx2bDFwUHI+PC9hOmxzdFN0eWxlPjxhOnA+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iMyIgbmFtZT0iRGF0ZSBQbGFjZWhvbGRlciAyIi8+PHA6Y052U3BQcj48YTpzcExvY2tzIG5vR3JwPSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJkdCIgaWR4PSIxIi8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjM4ODQ2MTMiIHk9IjAiLz48YTpleHQgY3g9IjI5NzE4MDAiIGN5PSI0NTg3ODgiLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdC8+PC9hOnByc3RHZW9tPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgdmVydD0iaG9yeiIgbElucz0iOTE0NDAiIHRJbnM9IjQ1NzIwIiBySW5zPSI5MTQ0MCIgYklucz0iNDU3MjAiIHJ0bENvbD0iMCIvPjxhOmxzdFN0eWxlPjxhOmx2bDFwUHIgYWxnbj0iciI+PGE6ZGVmUlByIHN6PSIxMjAwIi8+PC9hOmx2bDFwUHI+PC9hOmxzdFN0eWxlPjxhOnA+PGE6ZmxkIGlkPSJ7NTI4MkYxNTMtM0YzNy0wRjQ1LTlFOTctNzNBQ0ZBMTMyMzBDfSIgdHlwZT0iZGF0ZXRpbWVGaWd1cmVPdXQiPjxhOnJQciBsYW5nPSJlbi1VUyIvPjxhOnQ+Ny8yMy8xOTwvYTp0PjwvYTpmbGQ+PGE6ZW5kUGFyYVJQciBsYW5nPSJlbi1VUyIvPjwvYTpwPjwvcDp0eEJvZHk+PC9wOnNwPjxwOnNwPjxwOm52U3BQcj48cDpjTnZQciBpZD0iNCIgbmFtZT0iU2xpZGUgSW1hZ2UgUGxhY2Vob2xkZXIgMyIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIgbm9Sb3Q9IjEiIG5vQ2hhbmdlQXNwZWN0PSIxIi8+PC9wOmNOdlNwUHI+PHA6bnZQcj48cDpwaCB0eXBlPSJzbGRJbWciIGlkeD0iMiIvPjwvcDpudlByPjwvcDpudlNwUHI+PHA6c3BQcj48YTp4ZnJtPjxhOm9mZiB4PSI2ODU4MDAiIHk9IjExNDMwMDAiLz48YTpleHQgY3g9IjU0ODY0MDAiIGN5PSIzMDg2MTAwIi8+PC9hOnhmcm0+PGE6cHJzdEdlb20gcHJzdD0icmVjdCI+PGE6YXZMc3QvPjwvYTpwcnN0R2VvbT48YTpub0ZpbGwvPjxhOmxuIHc9IjEyNzAwIj48YTpzb2xpZEZpbGw+PGE6cHJzdENsciB2YWw9ImJsYWNrIi8+PC9hOnNvbGlkRmlsbD48L2E6bG4+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB2ZXJ0PSJob3J6IiBsSW5zPSI5MTQ0MCIgdElucz0iNDU3MjAiIHJJbnM9IjkxNDQwIiBiSW5zPSI0NTcyMCIgcnRsQ29sPSIwIiBhbmNob3I9ImN0ciIvPjxhOmxzdFN0eWxlLz48YTpwPjxhOmVuZFBhcmFSUHIgbGFuZz0iZW4tVVMiLz48L2E6cD48L3A6dHhCb2R5PjwvcDpzcD48cDpzcD48cDpudlNwUHI+PHA6Y052UHIgaWQ9IjUiIG5hbWU9Ik5vdGVzIFBsYWNlaG9sZGVyIDQiLz48cDpjTnZTcFByPjxhOnNwTG9ja3Mgbm9HcnA9IjEiLz48L3A6Y052U3BQcj48cDpudlByPjxwOnBoIHR5cGU9ImJvZHkiIHN6PSJxdWFydGVyIiBpZHg9IjMiLz48L3A6bnZQcj48L3A6bnZTcFByPjxwOnNwUHI+PGE6eGZybT48YTpvZmYgeD0iNjg1ODAwIiB5PSI0NDAwNTUwIi8+PGE6ZXh0IGN4PSI1NDg2NDAwIiBjeT0iMzYwMDQ1MCIvPjwvYTp4ZnJtPjxhOnByc3RHZW9tIHByc3Q9InJlY3QiPjxhOmF2THN0Lz48L2E6cHJzdEdlb20+PC9wOnNwUHI+PHA6dHhCb2R5PjxhOmJvZHlQciB2ZXJ0PSJob3J6IiBsSW5zPSI5MTQ0MCIgdElucz0iNDU3MjAiIHJJbnM9IjkxNDQwIiBiSW5zPSI0NTcyMCIgcnRsQ29sPSIwIi8+PGE6bHN0U3R5bGUvPjxhOnA+PGE6cFByIGx2bD0iMCIvPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD5DbGljayB0byBlZGl0IE1hc3RlciB0ZXh0IHN0eWxlczwvYTp0PjwvYTpyPjwvYTpwPjxhOnA+PGE6cFByIGx2bD0iMSIvPjxhOnI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD5TZWNvbmQgbGV2ZWw8L2E6dD48L2E6cj48L2E6cD48YTpwPjxhOnBQciBsdmw9IjIiLz48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIvPjxhOnQ+VGhpcmQgbGV2ZWw8L2E6dD48L2E6cj48L2E6cD48YTpwPjxhOnBQciBsdmw9IjMiLz48YTpyPjxhOnJQciBsYW5nPSJlbi1VUyIvPjxhOnQ+Rm91cnRoIGxldmVsPC9hOnQ+PC9hOnI+PC9hOnA+PGE6cD48YTpwUHIgbHZsPSI0Ii8+PGE6cj48YTpyUHIgbGFuZz0iZW4tVVMiLz48YTp0PkZpZnRoIGxldmVsPC9hOnQ+PC9hOnI+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI2IiBuYW1lPSJGb290ZXIgUGxhY2Vob2xkZXIgNSIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0iZnRyIiBzej0icXVhcnRlciIgaWR4PSI0Ii8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjAiIHk9Ijg2ODUyMTMiLz48YTpleHQgY3g9IjI5NzE4MDAiIGN5PSI0NTg3ODciLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdC8+PC9hOnByc3RHZW9tPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgdmVydD0iaG9yeiIgbElucz0iOTE0NDAiIHRJbnM9IjQ1NzIwIiBySW5zPSI5MTQ0MCIgYklucz0iNDU3MjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJiIi8+PGE6bHN0U3R5bGU+PGE6bHZsMXBQciBhbGduPSJsIj48YTpkZWZSUHIgc3o9IjEyMDAiLz48L2E6bHZsMXBQcj48L2E6bHN0U3R5bGU+PGE6cD48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PHA6c3A+PHA6bnZTcFByPjxwOmNOdlByIGlkPSI3IiBuYW1lPSJTbGlkZSBOdW1iZXIgUGxhY2Vob2xkZXIgNiIvPjxwOmNOdlNwUHI+PGE6c3BMb2NrcyBub0dycD0iMSIvPjwvcDpjTnZTcFByPjxwOm52UHI+PHA6cGggdHlwZT0ic2xkTnVtIiBzej0icXVhcnRlciIgaWR4PSI1Ii8+PC9wOm52UHI+PC9wOm52U3BQcj48cDpzcFByPjxhOnhmcm0+PGE6b2ZmIHg9IjM4ODQ2MTMiIHk9Ijg2ODUyMTMiLz48YTpleHQgY3g9IjI5NzE4MDAiIGN5PSI0NTg3ODciLz48L2E6eGZybT48YTpwcnN0R2VvbSBwcnN0PSJyZWN0Ij48YTphdkxzdC8+PC9hOnByc3RHZW9tPjwvcDpzcFByPjxwOnR4Qm9keT48YTpib2R5UHIgdmVydD0iaG9yeiIgbElucz0iOTE0NDAiIHRJbnM9IjQ1NzIwIiBySW5zPSI5MTQ0MCIgYklucz0iNDU3MjAiIHJ0bENvbD0iMCIgYW5jaG9yPSJiIi8+PGE6bHN0U3R5bGU+PGE6bHZsMXBQciBhbGduPSJyIj48YTpkZWZSUHIgc3o9IjEyMDAiLz48L2E6bHZsMXBQcj48L2E6bHN0U3R5bGU+PGE6cD48YTpmbGQgaWQ9IntDRTVFOUNDMS1DNzA2LTBGNDktOTJENi1FNTcxQ0M1RUVBOEZ9IiB0eXBlPSJzbGlkZW51bSI+PGE6clByIGxhbmc9ImVuLVVTIi8+PGE6dD7igLkj4oC6PC9hOnQ+PC9hOmZsZD48YTplbmRQYXJhUlByIGxhbmc9ImVuLVVTIi8+PC9hOnA+PC9wOnR4Qm9keT48L3A6c3A+PC9wOnNwVHJlZT48cDpleHRMc3Q+PHA6ZXh0IHVyaT0ie0JCOTYyQzhCLUIxNEYtNEQ5Ny1BRjY1LUY1MzQ0Q0I4QUMzRX0iPjxwMTQ6Y3JlYXRpb25JZCB4bWxuczpwMTQ9Imh0dHA6Ly9zY2hlbWFzLm1pY3Jvc29mdC5jb20vb2ZmaWNlL3Bvd2VycG9pbnQvMjAxMC9tYWluIiB2YWw9IjEwMjQwODY5OTEiLz48L3A6ZXh0PjwvcDpleHRMc3Q+PC9wOmNTbGQ+PHA6Y2xyTWFwIGJnMT0ibHQxIiB0eDE9ImRrMSIgYmcyPSJsdDIiIHR4Mj0iZGsyIiBhY2NlbnQxPSJhY2NlbnQxIiBhY2NlbnQyPSJhY2NlbnQyIiBhY2NlbnQzPSJhY2NlbnQz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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/18827/aussenhandelstheorie/" target="_blank" rel="noopener">bpb.de – Komparativer Kostenvorteil (Lexikon der Wirtschaft)</a></li><li><a href="https://www.ifw-kiel.de" target="_blank" rel="noopener">IfW Kiel – Außenhandelstheorien</a></li><li><a href="https://www.bpb.de/themen/wirtschaft/" target="_blank" rel="noopener">bpb.de – Globalisierung und internationale Arbeitsteilung</a></li></ul>
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    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 11 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-2-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Absolute Kostenvorteile wurden von wem beschrieben?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="0">
          <span>Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="1">
          <span>David Ricardo.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="2">
          <span>Eli Heckscher.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-0" value="3">
          <span>Raymond Vernon.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Die Theorie der komparativen Kostenvorteile stammt von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="0">
          <span>Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="1">
          <span>David Ricardo.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="2">
          <span>Paul Krugman.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-1" value="3">
          <span>Bertil Ohlin.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Komparative Kostenvorteile beruhen auf...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="0">
          <span>absoluten Produktionskosten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="1">
          <span>Opportunitätskosten (relativen Kosten).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="2">
          <span>dem Wechselkurs.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-2" value="3">
          <span>der Bevölkerungszahl eines Landes.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Die Terms of Trade beschreiben...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="0">
          <span>das internationale Tauschverhältnis der gehandelten Güter.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="1">
          <span>den Leitzins der EZB.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="2">
          <span>die Anzahl der Handelspartner eines Landes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-3" value="3">
          <span>ein Freihandelsabkommen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Das Heckscher-Ohlin-Theorem erklärt Handelsmuster über...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="0">
          <span>die unterschiedliche Ausstattung der Länder mit Produktionsfaktoren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="1">
          <span>den Lebenszyklus eines Produkts.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="2">
          <span>Skaleneffekte in der Produktion.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-4" value="3">
          <span>politische Bündnisse.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Nach Heckscher-Ohlin exportiert ein kapitalreiches, hochqualifiziertes Land wie Deutschland tendenziell...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="0">
          <span>arbeitsintensive Massenware.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="1">
          <span>kapital- und wissensintensive Güter.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="2">
          <span>ausschließlich Rohstoffe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-5" value="3">
          <span>gar keine Güter.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Die Produktlebenszyklustheorie des Außenhandels stammt von...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="0">
          <span>Raymond Vernon.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="1">
          <span>Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="2">
          <span>John Maynard Keynes.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-6" value="3">
          <span>Milton Friedman.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Laut Produktlebenszyklustheorie verlagert sich die Produktion eines Gutes im Zeitverlauf tendenziell...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="0">
          <span>in Länder mit günstigeren Produktionsbedingungen, sobald das Produkt reif und standardisiert ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="1">
          <span>sofort ins Ausland, noch bevor das Produkt entwickelt wurde.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="2">
          <span>nie in ein anderes Land.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-7" value="3">
          <span>nur in das Ursprungsland zurück.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Die Theorie des intraindustriellen Handels erklärt vor allem...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-8" value="0">
          <span>warum ein Land nur exportiert und nie importiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-8" value="1">
          <span>den gleichzeitigen Export und Import ähnlicher Güter derselben Branche zwischen ähnlichen Ländern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-8" value="2">
          <span>die Entstehung von Zöllen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-8" value="3">
          <span>die Funktionsweise des IWF.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-9" data-correct="0,1" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">10</span>Welche Faktoren erklären laut der Theorie des intraindustriellen Handels den gleichzeitigen Export und Import ähnlicher Güter? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-9" value="0">
          <span>Skaleneffekte (economies of scale)</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-9" value="1">
          <span>Produktdifferenzierung und Konsumentenvorliebe für Vielfalt</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-9" value="2">
          <span>Komparative Kostenvorteile bei Rohstoffen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-2-9" value="3">
          <span>Ausschließlich unterschiedliche Lohnniveaus</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-2-10" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">11</span>Mit welchem Namen wird die 'Neue Außenhandelstheorie' (intraindustrieller Handel) besonders verbunden?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-10" value="0">
          <span>Paul Krugman.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-10" value="1">
          <span>David Ricardo.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-10" value="2">
          <span>Adam Smith.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-2-10" value="3">
          <span>Eli Heckscher.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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  <section class="page" id="page-1-3" data-title="1.3 Wechselkurse und Wechselkurssysteme, Auf- und Abwertung, währungspolitische Maßnahmen">
    <p class="kicker" data-i18n="tb.1">1. Außenwirtschaft und Außenwirtschaftspolitik</p>
    <h1 class="topic-title"><span class="topic-id">1.3</span><span data-i18n="t.1_3.t">Wechselkurse und Wechselkurssysteme, Auf- und Abwertung, währungspolitische Maßnahmen</span></h1>

    
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      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_3.e">Polyphon hat gerade einen Großauftrag aus den USA im Wert von 500.000 US-Dollar abgeschlossen. Zwischen Vertragsabschluss und Zahlungseingang schwächt sich der Euro gegenüber dem Dollar ab. Der Controller ruft aufgeregt die Geschäftsführung an: 'Gute Nachrichten - wir bekommen für denselben Dollar-Betrag jetzt mehr Euro als ursprünglich kalkuliert!' Ein Auszubildender fragt sich: Hätte es auch andersherum laufen können?</p>
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      <img 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" alt="Eine Wechselstube am Flughafen mit einer Anzeigetafel aktueller Wechselkurse verschiedener Währungen." loading="lazy">
      <figcaption>Wechselkurse bestimmen, wie viel fremde Währung man für den Euro erhält – und schwanken je nach Angebot und Nachfrage am Devisenmarkt.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_3.i.0">Der Wechselkurs gibt an, zu welchem Verhältnis eine Währung gegen eine andere getauscht wird. Er bildet sich - bei einem flexiblen (freien) Wechselkurssystem - durch Angebot und Nachfrage auf dem Devisenmarkt: Steigt z. B. die Nachfrage nach Euro (etwa weil europäische Exportgüter gefragt sind oder Anlegerinnen und Anleger in Euro investieren wollen), wertet der Euro gegenüber anderen Währungen auf; sinkt die Nachfrage oder steigt das Angebot an Euro, wertet er ab.</p><p class="justify" data-i18n="t.1_3.i.1">Bei festen Wechselkurssystemen legt eine Zentralbank den Wechselkurs zu einer Leitwährung oder einem Währungskorb verbindlich fest und verteidigt diesen Kurs notfalls durch Devisenmarktinterventionen (Kauf/Verkauf der eigenen Währung). Feste Wechselkurse bieten Planungssicherheit für den Außenhandel, schränken aber die geldpolitische Handlungsfreiheit des jeweiligen Landes stark ein. Flexible Wechselkurse passen sich hingegen automatisch an wirtschaftliche Veränderungen an, sind für Unternehmen jedoch mit Wechselkursrisiken verbunden. Der Euro ist gegenüber den meisten wichtigen Währungen (z. B. US-Dollar) ein frei schwankender (flexibler) Wechselkurs.</p><p class="justify" data-i18n="t.1_3.i.2">Eine Aufwertung einer Währung bedeutet, dass man für eine Einheit dieser Währung mehr fremde Währung erhält als zuvor; eine Abwertung bedeutet das Gegenteil. Eine Euro-Aufwertung verteuert deutsche Exportgüter für ausländische Kundschaft (schlecht für Exporteure wie Polyphon) und verbilligt gleichzeitig Importe (gut für Unternehmen, die z. B. Tropenholz oder Kupfer aus dem Ausland beziehen); eine Euro-Abwertung wirkt genau umgekehrt.</p><p class="justify" data-i18n="t.1_3.i.3">Währungspolitische Maßnahmen zur Beeinflussung des Wechselkurses umfassen u. a. Devisenmarktinterventionen der Zentralbank, Leitzinsänderungen (höhere Zinsen locken tendenziell ausländisches Kapital an und stützen damit die eigene Währung) sowie - in Ausnahmefällen - Kapitalverkehrskontrollen. Da der Euro-Wechselkurs vom Eurosystem nicht gezielt gesteuert, sondern primär durch die auf Preisstabilität ausgerichtete Geldpolitik (vgl. Jahrgangsstufe 12) indirekt beeinflusst wird, ist eine aktive 'Wechselkurspolitik' im eigentlichen Sinne für den Euroraum nur eingeschränkt möglich.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_3.a.0">Berechnet, wie sich der Euro-Erlös des Polyphon-Großauftrags aus der Einstiegssituation verändert, wenn der Wechselkurs von 1 EUR = 1,10 USD auf 1 EUR = 1,05 USD sinkt (Euro-Abwertung), und erklärt, warum eine Abwertung des Euro für Polyphon als Exporteurin vorteilhaft ist.</li><li data-i18n="t.1_3.a.1">Erstellt eine Vergleichstabelle von festen und flexiblen Wechselkurssystemen mit Vor- und Nachteilen für Unternehmen wie Polyphon.</li><li data-i18n="t.1_3.a.2">Recherchiert den aktuellen Wechselkurs EUR/USD sowie seine Entwicklung der letzten 12 Monate und schätzt ein, ob sich die Rahmenbedingungen für Polyphons US-Exportgeschäft eher verbessert oder verschlechtert haben.</li><li data-i18n="t.1_3.a.3">Erklärt, warum eine Leitzinserhöhung der EZB tendenziell zu einer Aufwertung des Euro führen kann, und stellt den Zusammenhang zur Geldpolitik aus Jahrgangsstufe 12 her.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_3.r">Schriftliche Berechnung + Vergleichstabelle + aktuelle Kursrecherche</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bundesbank.de/de/statistiken/aussenwirtschaft/devisenkurse" target="_blank" rel="noopener">Deutsche Bundesbank – Wechselkurse</a></li><li><a href="https://www.ecb.europa.eu/stats/policy_and_exchange_rates/euro_reference_exchange_rates/html/index.de.html" target="_blank" rel="noopener">EZB – Euro-Referenzkurse</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 9 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-3-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Der Wechselkurs gibt an...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="0">
          <span>zu welchem Verhältnis eine Währung gegen eine andere getauscht wird.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="1">
          <span>wie hoch die Inflation ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="2">
          <span>wie viele Zölle erhoben werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-0" value="3">
          <span>wie hoch der Leitzins ist.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-1" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Bei einem flexiblen Wechselkurssystem bildet sich der Kurs durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="0">
          <span>staatliche Festlegung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="1">
          <span>Angebot und Nachfrage am Devisenmarkt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="2">
          <span>den IWF.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-1" value="3">
          <span>die WTO.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Eine Aufwertung des Euro bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="0">
          <span>man erhält für einen Euro mehr fremde Währung als zuvor.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="1">
          <span>man erhält für einen Euro weniger fremde Währung als zuvor.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="2">
          <span>der Euro wird abgeschafft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-2" value="3">
          <span>der Leitzins sinkt automatisch.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Eine Euro-Aufwertung wirkt sich auf deutsche Exporteure wie Polyphon tendenziell wie aus?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="0">
          <span>Exporte werden für das Ausland teurer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="1">
          <span>Exporte werden für das Ausland automatisch billiger.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="2">
          <span>Es gibt keinen Effekt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-3" value="3">
          <span>Nur Importe sind betroffen, nie Exporte.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-4" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Eine Euro-Abwertung wirkt sich auf den Import von Rohstoffen wie Tropenholz oder Kupfer aus wie folgt:</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="0">
          <span>Importe werden günstiger.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="1">
          <span>Importe werden teurer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="2">
          <span>Der Wechselkurs hat keinen Einfluss auf Importpreise.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-4" value="3">
          <span>Importe werden verboten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Bei festen Wechselkurssystemen verteidigt die Zentralbank den Kurs u. a. durch...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="0">
          <span>Devisenmarktinterventionen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="1">
          <span>Erhöhung der Mehrwertsteuer.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="2">
          <span>Abschaffung des Euro.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-5" value="3">
          <span>Handelsembargos.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Ein Vorteil fester Wechselkurssysteme ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="0">
          <span>Planungssicherheit für den Außenhandel.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="1">
          <span>automatische Anpassung an wirtschaftliche Veränderungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="2">
          <span>vollständige geldpolitische Unabhängigkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-6" value="3">
          <span>keine Notwendigkeit für Devisenreserven.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-3-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Eine Leitzinserhöhung der EZB kann tendenziell zu einer...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-7" value="0">
          <span>Abwertung des Euro führen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-7" value="1">
          <span>Aufwertung des Euro führen, da ausländisches Kapital angelockt wird.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-7" value="2">
          <span>Auflösung des Euro führen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-7" value="3">
          <span>Deflation im Ausland führen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      </div>
      <div class="quiz-item" id="quiz-1-3-8" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Der Euro gegenüber dem US-Dollar ist ein Beispiel für...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="0">
          <span>ein festes Wechselkurssystem.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="1">
          <span>ein flexibles (frei schwankendes) Wechselkurssystem.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="2">
          <span>ein Embargo.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-3-8" value="3">
          <span>einen Zoll.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      </div></div>
    </div>

    
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      <a href="#page-1-2" class="pager-link pager-prev" data-target="page-1-2"><span class="pager-dir" data-i18n="ui.back">Zurück</span><span class="pager-title">1.2 <span data-i18n="t.1_2.t">Internationale Arbeitsteilung und Außenhandelstheorien: absolute und komparative Kostenvorteile, Terms of Trade, Heckscher-Ohlin, Produktlebenszyklustheorie, intraindustrieller Handel</span></span></a>
      <a href="#page-1-4" class="pager-link pager-next" data-target="page-1-4"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">1.4 <span data-i18n="t.1_4.t">Die Zahlungsbilanz als Informationsinstrument</span></span></a>
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  </section>

  <section class="page" id="page-1-4" data-title="1.4 Die Zahlungsbilanz als Informationsinstrument">
    <p class="kicker" data-i18n="tb.1">1. Außenwirtschaft und Außenwirtschaftspolitik</p>
    <h1 class="topic-title"><span class="topic-id">1.4</span><span data-i18n="t.1_4.t">Die Zahlungsbilanz als Informationsinstrument</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_4.e">Polyphons Exportgeschäft wächst spürbar. In den Wirtschaftsnachrichten hört ein Auszubildender, Deutschland habe 'einen der höchsten Leistungsbilanzüberschüsse der Welt' - und wird prompt gefragt, was das eigentlich mit Unternehmen wie Polyphon zu tun hat. Die Geschäftsführung bittet die Auszubildenden, das Thema für die Belegschaft verständlich in einem Podcast aufzubereiten.</p>
    </div>

    
    <figure class="topic-image">
      <img src="data:image/jpeg;base64,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" alt="Infografik der Deutschen Bundesbank zur Zahlungsbilanz Deutschlands im Jahr 2023 mit Leistungsbilanz, Kapitalbilanz und Warenhandelszahlen." loading="lazy">
      <figcaption>Die Zahlungsbilanz der Deutschen Bundesbank fasst alle wirtschaftlichen Transaktionen zwischen Deutschland und dem Ausland zusammen.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_4.i.0">Die Zahlungsbilanz ist eine systematische Zusammenstellung aller wirtschaftlichen Transaktionen zwischen Inländerinnen/Inländern und dem Ausland innerhalb einer bestimmten Periode (meist ein Jahr). Sie wird für Deutschland von der Deutschen Bundesbank erstellt und dient als zentrales Informationsinstrument, um die außenwirtschaftliche Position einer Volkswirtschaft zu beurteilen.</p><p class="justify" data-i18n="t.1_4.i.1">Die Zahlungsbilanz gliedert sich hauptsächlich in die Leistungsbilanz und die Kapitalbilanz. Die Leistungsbilanz erfasst grenzüberschreitende Güter- und Dienstleistungsströme sowie Einkommen: Die Handelsbilanz bildet den Außenhandel mit Waren ab (Polyphons Lautsprecherexporte fließen hier ein), die Dienstleistungsbilanz erfasst z. B. Tourismus, Transport- und Lizenzeinnahmen, die Bilanz der Primäreinkommen umfasst grenzüberschreitende Erwerbs- und Vermögenseinkommen (z. B. Zinsen, Dividenden, Löhne von Grenzgängern), und die Bilanz der Sekundäreinkommen erfasst laufende Übertragungen ohne Gegenleistung (z. B. Überweisungen von Arbeitsmigrantinnen und -migranten, EU-Beiträge).</p><p class="justify" data-i18n="t.1_4.i.2">Ein Leistungsbilanzüberschuss bedeutet, dass ein Land mehr Güter, Dienstleistungen und Einkommen exportiert bzw. aus dem Ausland empfängt, als es importiert bzw. ins Ausland zahlt - es exportiert im Saldo mehr Werte, als es importiert, und baut dadurch spiegelbildlich Forderungen gegenüber dem Ausland auf (dies erfasst die Kapitalbilanz). Deutschland weist seit vielen Jahren einen hohen Leistungsbilanzüberschuss auf, was zum einen als Ausdruck hoher internationaler Wettbewerbsfähigkeit deutscher Unternehmen (wie Polyphon) gilt, zum anderen aber auch kritisch diskutiert wird: Ein dauerhaft sehr hoher Überschuss kann auf eine im internationalen Vergleich schwache Binnennachfrage hindeuten und wird von Handelspartnern (z. B. den USA) mitunter als Ungleichgewicht kritisiert, da einem Überschussland zwangsläufig Defizitländer gegenüberstehen müssen.</p><p class="justify" data-i18n="t.1_4.i.3">Da die Zahlungsbilanz buchhalterisch stets ausgeglichen ist (jeder Leistungsbilanzsaldo hat ein spiegelbildliches Gegenstück in der Kapitalbilanz), liefert sie keine Aussage darüber, ob ein Ungleichgewicht 'gut' oder 'schlecht' ist - dies muss wirtschaftspolitisch bewertet werden. Für Unternehmen wie Polyphon ist die Zahlungsbilanzstatistik dennoch nützlich, um z. B. die Entwicklung einzelner Exportmärkte, Wechselkurstrends oder die allgemeine außenwirtschaftliche Stimmungslage einzuschätzen.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_4.a.0">Analysiert eine aktuelle Zahlungsbilanzstatistik der Deutschen Bundesbank und stellt die wichtigsten Teilbilanzen (Handelsbilanz, Dienstleistungsbilanz, Primäreinkommen, Sekundäreinkommen) mit ihren aktuellen Salden dar.</li><li data-i18n="t.1_4.a.1">Erklärt schriftlich, warum Polyphons Exportgeschäft in der Handelsbilanz, nicht aber in der Dienstleistungsbilanz erfasst wird, und findet ein Beispiel für einen Posten, der bei Polyphon in der Dienstleistungsbilanz auftauchen könnte (z. B. Lizenzeinnahmen).</li><li data-i18n="t.1_4.a.2">Diskutiert schriftlich, warum der hohe deutsche Leistungsbilanzüberschuss sowohl positiv als auch kritisch bewertet werden kann.</li><li data-i18n="t.1_4.a.3">Plant mithilfe der Podcast-Vorlage Gliederung, Sprechzettel und Timing eines Podcasts (5-8 Minuten) zum Thema 'Was sagt uns die Zahlungsbilanz über Polyphon und Deutschland?' und produziert den Podcast anschließend als Audiodatei.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_4.r">Podcast (5-8 Minuten) + schriftliche Statistikanalyse als Vorarbeit</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Podcast_Skript.docx">Vorlage: Podcast-Skript</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bundesbank.de/de/statistiken/aussenwirtschaft/zahlungsbilanz" target="_blank" rel="noopener">Deutsche Bundesbank – Zahlungsbilanz</a></li><li><a href="https://www.destatis.de/DE/Themen/Wirtschaft/Aussenhandel/_inhalt.html" target="_blank" rel="noopener">Statistisches Bundesamt – Außenhandel und Leistungsbilanz</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/" target="_blank" rel="noopener">bpb.de – Leistungsbilanzüberschuss (Lexikon der Wirtschaft)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 10 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-4-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Die Zahlungsbilanz erfasst...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="0">
          <span>nur den Warenexport.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="1">
          <span>alle wirtschaftlichen Transaktionen zwischen Inländern und dem Ausland in einer Periode.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="2">
          <span>nur den Leitzins.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-0" value="3">
          <span>nur Zölle.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Wer erstellt die deutsche Zahlungsbilanz?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="0">
          <span>Die Deutsche Bundesbank.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="1">
          <span>Die WTO.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="2">
          <span>Der IWF.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-1" value="3">
          <span>Das Bundeskanzleramt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Die Zahlungsbilanz gliedert sich hauptsächlich in...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="0">
          <span>Leistungsbilanz und Kapitalbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="1">
          <span>Handelsbilanz und Zollbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="2">
          <span>Inflationsbilanz und Deflationsbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-2" value="3">
          <span>EZB-Bilanz und Bundesbank-Bilanz.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Polyphons Lautsprecherexporte fließen in welche Teilbilanz ein?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="0">
          <span>Handelsbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="1">
          <span>Bilanz der Sekundäreinkommen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="2">
          <span>Kapitalbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-3" value="3">
          <span>Keine der Teilbilanzen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-4" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">5</span>Welche Teilbilanzen gehören zur Leistungsbilanz? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-4" value="0">
          <span>Handelsbilanz</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-4" value="1">
          <span>Dienstleistungsbilanz</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-4" value="2">
          <span>Bilanz der Primäreinkommen</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-4-4" value="3">
          <span>Leitzinsbilanz</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-5" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Ein Leistungsbilanzüberschuss bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="0">
          <span>ein Land importiert mehr als es exportiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="1">
          <span>ein Land exportiert im Saldo mehr Werte, als es importiert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="2">
          <span>der Euro wird abgeschafft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-5" value="3">
          <span>es gibt keine Handelsbilanz.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Ein dauerhaft sehr hoher Leistungsbilanzüberschuss kann u. a. kritisiert werden, weil er...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="0">
          <span>auf eine im internationalen Vergleich schwache Binnennachfrage hindeuten kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="1">
          <span>automatisch zu Hyperinflation führt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="2">
          <span>gesetzlich verboten ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-6" value="3">
          <span>keine Auswirkungen auf andere Länder hat.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Warum ist die Zahlungsbilanz buchhalterisch stets ausgeglichen?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-7" value="0">
          <span>Weil jeder Leistungsbilanzsaldo ein spiegelbildliches Gegenstück in der Kapitalbilanz hat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-7" value="1">
          <span>Weil der Staat das per Gesetz vorschreibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-7" value="2">
          <span>Weil es keine Importe gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-7" value="3">
          <span>Weil die EZB das garantiert.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Lizenzeinnahmen eines Unternehmens würden typischerweise erfasst in der...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-8" value="0">
          <span>Dienstleistungsbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-8" value="1">
          <span>Handelsbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-8" value="2">
          <span>Kontingentbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-8" value="3">
          <span>Zollbilanz.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-4-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Welche Aussage zur deutschen Leistungsbilanz trifft zu?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="0">
          <span>Deutschland weist seit vielen Jahren einen hohen Leistungsbilanzüberschuss auf.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="1">
          <span>Deutschland hat seit vielen Jahren ein hohes Leistungsbilanzdefizit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="2">
          <span>Deutschland hat keine Leistungsbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-4-9" value="3">
          <span>Die Leistungsbilanz betrifft nur die USA.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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      <a href="#page-1-5" class="pager-link pager-next" data-target="page-1-5"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">1.5 <span data-i18n="t.1_5.t">Handelshemmnisse: Arten, Gründe und aktuelle Bedeutung</span></span></a>
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  </section>

  <section class="page" id="page-1-5" data-title="1.5 Handelshemmnisse: Arten, Gründe und aktuelle Bedeutung">
    <p class="kicker" data-i18n="tb.1">1. Außenwirtschaft und Außenwirtschaftspolitik</p>
    <h1 class="topic-title"><span class="topic-id">1.5</span><span data-i18n="t.1_5.t">Handelshemmnisse: Arten, Gründe und aktuelle Bedeutung</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_5.e">Kurz vor der geplanten Auslieferung einer größeren Charge Lautsprecher in ein Land außerhalb der EU erreicht die Polyphon-Geschäftsführung die Nachricht, dass dieses Land kurzfristig einen zusätzlichen Einfuhrzoll von 20 % auf Luxusgüter aus der EU verhängt hat - als Reaktion auf eine andere handelspolitische Maßnahme der EU. Gleichzeitig erfährt die Exportabteilung, dass ein weiteres Zielland strenge technische Zertifizierungsvorschriften für elektronische Geräte verlangt, die Polyphon bisher nicht erfüllt. Die Geschäftsführung seufzt: 'Handelshemmnisse gab es doch früher fast nicht mehr - was ist da los?'</p>
    </div>

    
    <figure class="topic-image">
      <img 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" alt="Ein besorgter Geschäftsmann bei der Zollkalkulation vor einer Hafenszene mit LKW-Zollkontrolle, Protestschildern und einem historischen Rückblick auf den Smoot-Hawley Tariff Act von 1930." loading="lazy">
      <figcaption>Zölle verändern die Kalkulation von Exportunternehmen unmittelbar – ein Blick in die Geschichte zeigt, dass Schutzzölle wirtschaftliche Krisen verschärfen können.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_5.i.0">Handelshemmnisse sind staatliche Maßnahmen, die den grenzüberschreitenden Handel mit Gütern und Dienstleistungen einschränken, verteuern oder erschweren. Sie werden grundlegend in tarifäre und nicht-tarifäre Handelshemmnisse unterschieden. Tarifäre Handelshemmnisse sind Zölle, also staatlich erhobene Abgaben auf importierte (seltener exportierte) Güter. Man unterscheidet u. a. Finanzzölle (primär zur Erzielung von Staatseinnahmen), Schutzzölle (zum Schutz heimischer Produzentinnen und Produzenten vor günstigerer ausländischer Konkurrenz), Erziehungszölle (zeitlich befristeter Schutz junger, noch nicht wettbewerbsfähiger Industriezweige, sogenanntes 'Infant-Industry'-Argument) sowie Antidumpingzölle (als Reaktion auf Dumping, also den Verkauf von Exportgütern im Ausland unter dem Herstellungspreis bzw. unter dem Inlandspreis).</p><p class="justify" data-i18n="t.1_5.i.1">Nicht-tarifäre Handelshemmnisse sind vielfältiger und in den letzten Jahren wirtschaftspolitisch immer bedeutsamer geworden: Mengenmäßige Kontingente begrenzen die importierbare Menge eines Gutes direkt; Local-Content-Vorschriften verlangen einen Mindestanteil heimischer Wertschöpfung, um ein Produkt im Inland verkaufen zu dürfen; technische Normen, Zulassungs- und Zertifizierungsvorschriften (wie im Fall von Polyphons Exportland) können - auch wenn sie offiziell dem Verbraucher- oder Umweltschutz dienen - faktisch als Marktzugangsbarriere für ausländische Anbieter wirken; staatliche Subventionen für heimische Unternehmen verzerren den internationalen Wettbewerb, ohne direkt an der Grenze anzusetzen; und administrative Handelshemmnisse (aufwendige Zollformalitäten, bürokratische Genehmigungsverfahren, häufig wechselnde Vorschriften) verteuern und verzögern den Handel, ohne dass es sich um eine offizielle Handelsschranke im engeren Sinne handelt.</p><p class="justify" data-i18n="t.1_5.i.2">Für die Einführung von Handelshemmnissen werden unterschiedliche Gründe angeführt. Wirtschaftliche Gründe umfassen den Schutz heimischer Arbeitsplätze und Branchen vor ausländischer Konkurrenz, das bereits erwähnte Infant-Industry-Argument sowie die Abwehr von unfairem Dumping. Politisch-strategische Gründe umfassen den Schutz als sicherheitsrelevant eingestufter Industrien (z. B. Halbleiter, Rüstung, kritische Rohstoffe), die Nutzung von Zöllen als Verhandlungsmasse oder Vergeltungsmaßnahme in handelspolitischen Konflikten sowie innenpolitischen Druck von betroffenen Interessengruppen. Verbraucher- und umweltschutzbezogene Gründe umfassen technische Sicherheits-, Gesundheits- und Umweltstandards, die - selbst wenn sie ehrlich gemeint sind - faktisch handelshemmend wirken können.</p><p class="justify" data-i18n="t.1_5.i.3">Handelshemmnisse haben aus wohlfahrtsökonomischer Sicht in der Regel Kosten: Sie verringern die Vorteile der internationalen Arbeitsteilung (vgl. Lerninhalt 1.2), verteuern Güter für Konsumentinnen und Konsumenten im einführenden Land, schützen ineffiziente heimische Anbieter auf Kosten der Allgemeinheit und können - wie im Fall von Zöllen - einen Wohlfahrtsverlust analog zum Monopolfall (vgl. Jahrgangsstufe 11) erzeugen. Besonders gefährlich sind Eskalationsspiralen: Verhängt ein Land Zölle, reagieren betroffene Handelspartner häufig mit Gegenzöllen (Vergeltungszöllen), was zu einem sich verschärfenden Handelskonflikt (Handelskrieg, vgl. Lerninhalt 1.7) führen kann, der am Ende alle beteiligten Volkswirtschaften schädigt.</p><p class="justify" data-i18n="t.1_5.i.4">Handelshemmnisse besitzen aktuell eine hohe wirtschaftspolitische Bedeutung: Nach Jahrzehnten fortschreitender Handelsliberalisierung im Rahmen von GATT/WTO (vgl. Lerninhalt 1.6) ist seit den 2010er- und insbesondere den 2020er-Jahren wieder eine deutliche Zunahme protektionistischer Maßnahmen weltweit zu beobachten - von neuen Zöllen über Exportbeschränkungen bei strategisch wichtigen Gütern (z. B. Halbleitern, seltenen Erden) bis hin zu verstärkter Industriepolitik und Subventionswettläufen zwischen Großmächten. Für exportorientierte Volkswirtschaften wie Deutschland und für internationalisierte Unternehmen wie Polyphon ist diese Entwicklung von unmittelbarer wirtschaftlicher Relevanz, da neue Handelshemmnisse Absatzmärkte erschweren, Lieferketten stören und Planungssicherheit verringern können.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_5.a.0">Ordnet die beiden Handelshemmnisse aus der Einstiegssituation (Einfuhrzoll, technische Zertifizierungsvorschrift) jeweils der passenden Kategorie zu (tarifär/nicht-tarifär, konkrete Unterart) und begründet eure Zuordnung.</li><li data-i18n="t.1_5.a.1">Erstellt eine strukturierte Übersicht aller vorgestellten Arten von Handelshemmnissen (tarifär und nicht-tarifär) mit je einer kurzen Definition und einem eigenen, recherchierten Realbeispiel aus den letzten Jahren.</li><li data-i18n="t.1_5.a.2">Stellt grafisch dar (analog zum Monopol-Wohlfahrtsverlust aus Jahrgangsstufe 11), wie ein Einfuhrzoll den Preis und die gehandelte Menge in einem Importland verändert, und erklärt den entstehenden Wohlfahrtsverlust in eigenen Worten.</li><li data-i18n="t.1_5.a.3">Recherchiert ein aktuelles reales Beispiel für eine Zoll- oder Handelsstreitigkeit (z. B. zwischen den USA, der EU und/oder China) der letzten zwölf Monate, stellt den Ablauf und die beteiligten Positionen dar und bewertet mögliche Folgen für exportorientierte Unternehmen wie Polyphon.</li><li data-i18n="t.1_5.a.4">Diskutiert kontrovers in einer Pro-Contra-Debatte: 'Handelshemmnisse zum Schutz heimischer Arbeitsplätze sind gerechtfertigt.' Bereitet dazu mithilfe der Rollenkarten-Vorlage begründete Positionen vor und führt die Debatte durch.</li><li data-i18n="t.1_5.a.5">Verfasst abschließend eine ausführliche schriftliche Stellungnahme (mindestens eine Seite), in der ihr die wirtschaftlichen Chancen und Risiken zunehmender Handelshemmnisse für ein exportorientiertes Unternehmen wie Polyphon sowie für die deutsche Volkswirtschaft insgesamt abwägt.</li></ol>
      
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    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_5.r">Zuordnung + strukturierte Übersicht + grafische Wohlfahrtsanalyse + aktuelle Recherche + Pro-Contra-Debatte + ausführliche schriftliche Stellungnahme</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/20418/protektionismus/" target="_blank" rel="noopener">bpb.de – Protektionismus (Lexikon der Wirtschaft)</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/21426/zoll/" target="_blank" rel="noopener">bpb.de – Zoll (Lexikon der Wirtschaft)</a></li><li><a href="https://www.gtai.de/de/trade/zoll" target="_blank" rel="noopener">Germany Trade & Invest – Zoll- und Außenwirtschaftsrecht</a></li><li><a href="https://www.handelsblatt.com/politik/international/" target="_blank" rel="noopener">Handelsblatt – Handelspolitik</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 11 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-5-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Handelshemmnisse werden grundlegend unterschieden in...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-0" value="0">
          <span>tarifäre und nicht-tarifäre Handelshemmnisse.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-0" value="1">
          <span>nationale und internationale Handelshemmnisse.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-0" value="2">
          <span>temporäre und permanente Handelshemmnisse.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-0" value="3">
          <span>legale und illegale Handelshemmnisse.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Ein Zoll, der primär der Erzielung von Staatseinnahmen dient, heißt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-1" value="0">
          <span>Finanzzoll.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-1" value="1">
          <span>Schutzzoll.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-1" value="2">
          <span>Erziehungszoll.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-1" value="3">
          <span>Antidumpingzoll.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Ein Zoll zum zeitlich befristeten Schutz junger, noch nicht wettbewerbsfähiger Industriezweige heißt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-2" value="0">
          <span>Erziehungszoll (Infant-Industry-Argument).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-2" value="1">
          <span>Finanzzoll.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-2" value="2">
          <span>Antidumpingzoll.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-2" value="3">
          <span>Exportzoll.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Ein Antidumpingzoll reagiert auf...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-3" value="0">
          <span>den Verkauf von Exportgütern im Ausland unter dem Herstellungs- bzw. Inlandspreis.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-3" value="1">
          <span>zu hohe inländische Preise.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-3" value="2">
          <span>fehlende Exportlizenzen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-3" value="3">
          <span>Währungskriege.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-4" data-correct="0,1,2" data-multi="1">
        <p class="quiz-question"><span class="quiz-number">5</span>Welche der folgenden sind nicht-tarifäre Handelshemmnisse? <span class="quiz-hint" data-i18n="ui.quizMultiHint">(Mehrfachauswahl möglich)</span></p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-5-4" value="0">
          <span>Mengenmäßige Kontingente</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-5-4" value="1">
          <span>Local-Content-Vorschriften</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-5-4" value="2">
          <span>Technische Normen und Zertifizierungsvorschriften</span>
        </label>
        <label class="quiz-option">
          <input type="checkbox" name="quiz-1-5-4" value="3">
          <span>Ein Einfuhrzoll</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Local-Content-Vorschriften verlangen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-5" value="0">
          <span>einen Mindestanteil heimischer Wertschöpfung für den Verkauf im Inland.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-5" value="1">
          <span>den vollständigen Verzicht auf Importe.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-5" value="2">
          <span>die Zahlung eines Zolls in bar.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-5" value="3">
          <span>ein Verbot ausländischer Investitionen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Das 'Infant-Industry'-Argument bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-6" value="0">
          <span>den zeitlich befristeten Schutz junger Industriezweige vor ausländischer Konkurrenz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-6" value="1">
          <span>ein Verbot von Kinderarbeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-6" value="2">
          <span>eine Steuer auf importiertes Spielzeug.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-6" value="3">
          <span>ein WTO-Gremium.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-7" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Handelshemmnisse verursachen aus wohlfahrtsökonomischer Sicht in der Regel...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-7" value="0">
          <span>einen Wohlfahrtsgewinn für alle Beteiligten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-7" value="1">
          <span>einen Wohlfahrtsverlust, da sie die Vorteile internationaler Arbeitsteilung verringern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-7" value="2">
          <span>keinerlei wirtschaftliche Effekte.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-7" value="3">
          <span>nur Vorteile für Konsumentinnen und Konsumenten im Einfuhrland.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Eine Eskalationsspirale bei Handelshemmnissen entsteht, wenn...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-8" value="0">
          <span>ein Land Zölle verhängt und betroffene Handelspartner mit Gegenzöllen reagieren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-8" value="1">
          <span>alle Länder gleichzeitig Freihandel einführen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-8" value="2">
          <span>der IWF eingreift.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-8" value="3">
          <span>ein Unternehmen insolvent wird.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-9" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">10</span>Seit den 2010er- und insbesondere den 2020er-Jahren ist weltweit zu beobachten, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-9" value="0">
          <span>protektionistische Maßnahmen deutlich zugenommen haben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-9" value="1">
          <span>Zölle weltweit vollständig abgeschafft wurden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-9" value="2">
          <span>es keine Exportbeschränkungen mehr gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-9" value="3">
          <span>alle Staaten der WTO ausgetreten sind.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-5-10" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">11</span>Strategisch wichtige Güter, bei denen aktuell verstärkt Exportbeschränkungen zu beobachten sind, sind z. B.</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-10" value="0">
          <span>Halbleiter und seltene Erden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-10" value="1">
          <span>Bücher.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-10" value="2">
          <span>Luftballons.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-5-10" value="3">
          <span>Briefmarken.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div></div>
    </div>

    
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  </section>

  <section class="page" id="page-1-6" data-title="1.6 Internationale Zusammenschlüsse: IWF, WTO, GATT">
    <p class="kicker" data-i18n="tb.1">1. Außenwirtschaft und Außenwirtschaftspolitik</p>
    <h1 class="topic-title"><span class="topic-id">1.6</span><span data-i18n="t.1_6.t">Internationale Zusammenschlüsse: IWF, WTO, GATT</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_6.e">Bei der Vorbereitung eines Exportvertrags mit einem Land außerhalb der EU stößt die Polyphon-Rechtsabteilung auf Regelungen, die auf ein internationales Abkommen namens GATT zurückgehen, sowie auf Verfahren der Welthandelsorganisation WTO. Eine Auszubildende fragt: 'Was genau machen eigentlich all diese internationalen Organisationen - und warum betrifft uns das als kleines Hamburger Unternehmen überhaupt?'</p>
    </div>

    
    <figure class="topic-image">
      <img 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" alt="Der Eingangsbereich der Welthandelsorganisation (WTO) in Genf mit Gebäude und Logo-Fahne." loading="lazy">
      <figcaption>Der Sitz der Welthandelsorganisation (WTO) in Genf – hier laufen die multilateralen Regeln des Welthandels zusammen.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_6.i.0">Der Internationale Währungsfonds (IWF), 1944 im Rahmen des Bretton-Woods-Systems gegründet, hat die Aufgabe, die internationale Währungskooperation zu fördern, die Stabilität des Weltwährungssystems zu sichern und Mitgliedsländern bei Zahlungsbilanzkrisen (vgl. Lerninhalt 1.4) kurzfristig Kredite zu gewähren - meist verbunden mit wirtschaftspolitischen Auflagen (Konditionalität), die das betroffene Land zu Reformen verpflichten.</p><p class="justify" data-i18n="t.1_6.i.1">Das Allgemeine Zoll- und Handelsabkommen (GATT) wurde 1947 geschlossen, um durch multilaterale Verhandlungsrunden Zölle und andere Handelshemmnisse schrittweise abzubauen und den Welthandel zu liberalisieren. Zentrale Prinzipien des GATT sind das Meistbegünstigungsprinzip (jede Handelserleichterung, die einem Land gewährt wird, muss grundsätzlich allen anderen Mitgliedern ebenfalls gewährt werden) und das Prinzip der Inländerbehandlung (importierte Waren dürfen nach Grenzübertritt nicht schlechter behandelt werden als heimische Waren).</p><p class="justify" data-i18n="t.1_6.i.2">1995 ging aus dem GATT die Welthandelsorganisation (WTO) hervor, die heute als zentrale internationale Organisation für den Welthandel fungiert. Sie verwaltet die multilateralen Handelsabkommen (u. a. das weitergeltende GATT für den Warenhandel sowie eigene Abkommen für Dienstleistungen und geistiges Eigentum), bietet ein Forum für weitere Verhandlungsrunden und verfügt über ein Streitschlichtungsverfahren, mit dem Mitgliedsländer gegen vermeintliche Verstöße anderer Mitglieder gegen die WTO-Regeln vorgehen können - etwa gegen unfair subventionierte Importe oder unrechtmäßige Zölle. Auch die EU (und damit indirekt Deutschland und Unternehmen wie Polyphon) ist WTO-Mitglied und an deren Regeln gebunden.</p><p class="justify" data-i18n="t.1_6.i.3">In den letzten Jahren gerät das multilaterale Handelssystem zunehmend unter Druck: Neue Verhandlungsrunden der WTO kommen nur schleppend voran, einzelne Staaten setzen verstärkt auf bilaterale Freihandelsabkommen oder einseitige protektionistische Maßnahmen (vgl. Lerninhalte 1.5 und 1.7), und das WTO-Streitschlichtungsverfahren ist durch die Blockade der Berufungsinstanz phasenweise eingeschränkt funktionsfähig gewesen.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_6.a.0">Bereitet in Kleingruppen einen Schülervortrag zu jeweils einer der drei Institutionen (IWF, GATT/WTO als historische Entwicklung, WTO heute) vor und präsentiert ihn mit passenden Medien vor der Klasse.</li><li data-i18n="t.1_6.a.1">Erklärt das Meistbegünstigungsprinzip und das Prinzip der Inländerbehandlung des GATT anhand je eines selbst konstruierten Beispiels mit Bezug zu Polyphon.</li><li data-i18n="t.1_6.a.2">Recherchiert ein aktuelles WTO-Streitschlichtungsverfahren und stellt kurz dar, worum es dabei geht und welche Länder beteiligt sind.</li><li data-i18n="t.1_6.a.3">Diskutiert: Welche Bedeutung haben IWF und WTO noch, wenn immer mehr Länder auf bilaterale Abkommen oder einseitige Maßnahmen statt auf multilaterale Regeln setzen?</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_6.r">Schülervorträge mit Medien + schriftliche Beispiele + aktuelle Recherche</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a>, <a 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" download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.imf.org/de/About" target="_blank" rel="noopener">Internationaler Währungsfonds – Über den IWF</a></li><li><a href="https://www.wto.org" target="_blank" rel="noopener">Welthandelsorganisation (WTO) – offizielle Website</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/21316/welthandelsorganisation-wto/" target="_blank" rel="noopener">bpb.de – Welthandelsorganisation WTO (Lexikon der Wirtschaft)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 9 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-6-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Der IWF wurde gegründet im Rahmen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-0" value="0">
          <span>des Bretton-Woods-Systems 1944.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-0" value="1">
          <span>der WTO-Gründung 1995.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-0" value="2">
          <span>des Vertrags von Lissabon.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-0" value="3">
          <span>des Euro-Starts 1999.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-6-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Eine zentrale Aufgabe des IWF ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-1" value="0">
          <span>Ländern bei Zahlungsbilanzkrisen kurzfristig Kredite zu gewähren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-1" value="1">
          <span>Zölle weltweit festzulegen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-1" value="2">
          <span>die Geldpolitik der Eurozone zu bestimmen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-1" value="3">
          <span>Freihandelsabkommen zu unterschreiben.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-6-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>IWF-Kredite sind häufig verbunden mit...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-2" value="0">
          <span>keinerlei Bedingungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-2" value="1">
          <span>wirtschaftspolitischen Auflagen (Konditionalität).</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-2" value="2">
          <span>automatischer EU-Mitgliedschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-2" value="3">
          <span>der Abschaffung der Landeswährung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-6-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Das GATT wurde geschlossen im Jahr...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-3" value="0">
          <span>1947.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-3" value="1">
          <span>1995.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-3" value="2">
          <span>1944.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-3" value="3">
          <span>2001.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-6-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Das Meistbegünstigungsprinzip des GATT besagt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-4" value="0">
          <span>jede Handelserleichterung für ein Land muss grundsätzlich allen anderen Mitgliedern ebenfalls gewährt werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-4" value="1">
          <span>nur das mächtigste Land wird begünstigt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-4" value="2">
          <span>importierte Waren werden immer bevorzugt behandelt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-4" value="3">
          <span>es gibt keine gemeinsamen Regeln.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-6-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Das Prinzip der Inländerbehandlung besagt...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-5" value="0">
          <span>importierte Waren dürfen nach Grenzübertritt nicht schlechter behandelt werden als heimische Waren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-5" value="1">
          <span>nur inländische Waren dürfen verkauft werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-5" value="2">
          <span>importierte Waren werden immer höher besteuert.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-5" value="3">
          <span>es gilt nur für Dienstleistungen.</span>
        </label></div>
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-6-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Die WTO ging hervor aus...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-6" value="0">
          <span>dem GATT im Jahr 1995.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-6" value="1">
          <span>dem IWF im Jahr 1944.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-6" value="2">
          <span>der EU im Jahr 1993.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-6" value="3">
          <span>den Vereinten Nationen im Jahr 1945.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-6-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Die WTO verfügt über...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-7" value="0">
          <span>ein Streitschlichtungsverfahren zwischen Mitgliedsländern.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-7" value="1">
          <span>eine eigene Weltwährung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-7" value="2">
          <span>die Zuständigkeit für nationale Geldpolitik.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-7" value="3">
          <span>keinerlei Verwaltungsstruktur.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-6-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>In den letzten Jahren gerät das multilaterale Handelssystem unter Druck, u. a. weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-8" value="0">
          <span>neue WTO-Verhandlungsrunden nur schleppend vorankommen und Staaten verstärkt bilaterale Abkommen bevorzugen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-8" value="1">
          <span>der IWF aufgelöst wurde.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-8" value="2">
          <span>alle Staaten der WTO beigetreten sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-6-8" value="3">
          <span>es keine Handelskonflikte mehr gibt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
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      </div></div>
    </div>

    
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  </section>

  <section class="page" id="page-1-7" data-title="1.7 Aktuelle Probleme: Embargos, Währungskrieg, Freihandelsabkommen">
    <p class="kicker" data-i18n="tb.1">1. Außenwirtschaft und Außenwirtschaftspolitik</p>
    <h1 class="topic-title"><span class="topic-id">1.7</span><span data-i18n="t.1_7.t">Aktuelle Probleme: Embargos, Währungskrieg, Freihandelsabkommen</span></h1>

    
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      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.1_7.e">In einer Redaktionskonferenz für die Schülerzeitung sollen drei Gruppen je einen kurzen Erklärartikel zu aktuellen außenwirtschaftlichen Streitthemen schreiben: Die erste Gruppe soll erklären, was es mit Wirtschaftssanktionen und Embargos gegen einzelne Staaten auf sich hat, die zweite, was unter einem 'Währungskrieg' zu verstehen ist, und die dritte, wie moderne Freihandelsabkommen funktionieren. Alle drei Gruppen stellen fest: Ihre Themen hängen enger zusammen, als zunächst gedacht.</p>
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      <img src="data:image/jpeg;base64,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" alt="Symbolische Darstellung eines Handelskriegs zwischen den USA und China: zwei aufeinanderprallende Schiffscontainer mit den jeweiligen Flaggen, umgeben von Kisten mit Aufschriften wie „Zölle 25%" und „Gegenzölle 25%"." loading="lazy">
      <figcaption>Zölle und Gegenzölle können sich zu einem Handelskrieg aufschaukeln, der Aktienmärkte verunsichert und Unternehmen weltweit belastet.</figcaption>
    </figure>

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.1_7.i.0">Ein Embargo ist ein staatlich angeordnetes, meist politisch motiviertes Verbot bestimmter Wirtschaftsbeziehungen (z. B. Export- oder Importverbote, Finanzsanktionen) gegenüber einem bestimmten Staat, häufig als Reaktion auf völkerrechtswidriges Verhalten, Menschenrechtsverletzungen oder militärische Aggression. Embargos werden entweder von einzelnen Staaten, von Staatengruppen (z. B. der EU) oder von den Vereinten Nationen beschlossen. Sie sollen wirtschaftlichen und politischen Druck auf die Regierung des sanktionierten Landes ausüben, treffen in der Praxis aber häufig auch die Zivilbevölkerung sowie Unternehmen in den sanktionierenden Ländern, die zuvor mit dem betroffenen Land Handel getrieben haben.</p><p class="justify" data-i18n="t.1_7.i.1">Als Währungskrieg (auch: kompetitive Abwertung) bezeichnet man eine Situation, in der mehrere Länder gezielt versuchen, den Wechselkurs der eigenen Währung durch geld- oder währungspolitische Maßnahmen abzuwerten, um die preisliche Wettbewerbsfähigkeit der eigenen Exportwirtschaft zu verbessern. Da eine Abwertung stets relativ zu anderen Währungen erfolgt, kann ein solches Vorgehen einzelner Länder Gegenreaktionen anderer Länder provozieren, die ihrerseits abwerten - mit dem Risiko, dass sich am Ende kein Land einen dauerhaften Vorteil verschafft, während internationale Finanzmärkte destabilisiert werden.</p><p class="justify" data-i18n="t.1_7.i.2">Freihandelsabkommen sind völkerrechtliche Verträge zwischen zwei (bilateral) oder mehreren (multilateral bzw. plurilateral) Staaten, die den gegenseitigen Handel durch den Abbau von Zöllen und anderen Handelshemmnissen erleichtern sollen, ohne dass die beteiligten Länder - anders als in einer Zollunion - einen gemeinsamen Außenzoll gegenüber Drittstaaten einführen. Da multilaterale Verhandlungen im Rahmen der WTO (vgl. Lerninhalt 1.6) seit Jahren kaum vorankommen, hat die Bedeutung solcher bilateraler bzw. plurilateraler Freihandelsabkommen erheblich zugenommen (z. B. CETA zwischen der EU und Kanada, das EU-Mercosur-Abkommen mit südamerikanischen Staaten). Solche Abkommen sind politisch oft umstritten, u. a. wegen möglicher Auswirkungen auf Umwelt-, Sozial- und Verbraucherschutzstandards sowie wegen der Sorge vor verschärfter Konkurrenz für bestimmte heimische Branchen (z. B. Landwirtschaft).</p><p class="justify" data-i18n="t.1_7.i.3">Embargos, Währungskrieg und Freihandelsabkommen sind letztlich unterschiedliche außenwirtschaftspolitische Reaktionen auf dieselbe grundlegende Spannung zwischen weltwirtschaftlicher Verflechtung und nationalen bzw. geopolitischen Interessen, die auch die Lerninhalte 1.5 und 1.6 durchzieht: Während Freihandelsabkommen tendenziell auf mehr wirtschaftliche Verflechtung setzen, stellen Embargos und Währungskriege eher konfliktbezogene Instrumente dar, mit denen Staaten wirtschaftliche Verflechtung gezielt als politisches Druckmittel einsetzen oder eigene Wettbewerbsvorteile auf Kosten anderer Länder suchen.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.1_7.a.0">Recherchiert ein aktuelles Embargo bzw. Sanktionsregime (z. B. gegen Russland) und stellt dar, welche Wirtschaftsbereiche konkret betroffen sind und welche Auswirkungen auf deutsche/europäische Unternehmen bekannt sind.</li><li data-i18n="t.1_7.a.1">Erklärt in eigenen Worten den Mechanismus eines Währungskriegs und diskutiert, warum eine einseitige Abwertungsstrategie langfristig selten von Dauer ist.</li><li data-i18n="t.1_7.a.2">Vergleicht ein aktuelles Freihandelsabkommen der EU (z. B. CETA oder das EU-Mercosur-Abkommen) hinsichtlich seiner wichtigsten Inhalte sowie der öffentlich diskutierten Kritikpunkte.</li><li data-i18n="t.1_7.a.3">Bereitet eine Podiumsdiskussion zur Fragestellung vor: 'Sollte die EU angesichts globaler Handelskonflikte mehr Freihandelsabkommen abschließen oder stärker auf wirtschaftliche Eigenständigkeit (Resilienz) setzen?' und führt sie durch.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.1_7.r">Rechercheergebnisse + schriftlicher Vergleich + Podiumsdiskussion</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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" download="Vorlage_Rollenkarten.docx">Vorlage: Rollenkarten</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bmwk.de/Redaktion/DE/Textsammlungen/Aussenwirtschaft/embargos-sanktionen.html" target="_blank" rel="noopener">Bundesministerium für Wirtschaft – Außenwirtschaftsrecht und Sanktionen</a></li><li><a href="https://policy.trade.ec.europa.eu/eu-trade-relationships-country-and-region/negotiations-and-agreements_de" target="_blank" rel="noopener">Europäische Kommission – Handelsabkommen der EU</a></li><li><a href="https://www.bpb.de/kurz-knapp/lexika/lexikon-der-wirtschaft/" target="_blank" rel="noopener">bpb.de – Freihandelsabkommen (Lexikon der Wirtschaft)</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 9 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-1-7-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Ein Embargo ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-0" value="0">
          <span>ein staatlich angeordnetes, meist politisch motiviertes Verbot bestimmter Wirtschaftsbeziehungen mit einem Staat.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-0" value="1">
          <span>ein Freihandelsabkommen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-0" value="2">
          <span>eine Form der Geldpolitik.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-0" value="3">
          <span>ein Zoll auf Luxusgüter.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-7-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Embargos werden häufig verhängt als Reaktion auf...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-1" value="0">
          <span>völkerrechtswidriges Verhalten oder militärische Aggression.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-1" value="1">
          <span>niedrige Exportquoten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-1" value="2">
          <span>hohe Leitzinsen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-1" value="3">
          <span>Wechselkursschwankungen.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-7-2" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Ein Nachteil von Embargos ist, dass sie...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-2" value="0">
          <span>ausschließlich die sanktionierte Regierung treffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-2" value="1">
          <span>in der Praxis oft auch die Zivilbevölkerung sowie Unternehmen im sanktionierenden Land treffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-2" value="2">
          <span>niemals wirtschaftliche Auswirkungen haben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-2" value="3">
          <span>automatisch zu Freihandel führen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-7-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Ein Währungskrieg bezeichnet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-3" value="0">
          <span>mehrere Länder versuchen gezielt, ihre eigene Währung abzuwerten, um Exportvorteile zu erzielen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-3" value="1">
          <span>einen militärischen Konflikt um Goldreserven.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-3" value="2">
          <span>die Abschaffung aller Wechselkurse.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-3" value="3">
          <span>ein WTO-Streitschlichtungsverfahren.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-7-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Ein Risiko von Währungskriegen ist, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-4" value="0">
          <span>sich am Ende kein Land einen dauerhaften Vorteil verschafft, während Finanzmärkte destabilisiert werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-4" value="1">
          <span>alle Länder automatisch profitieren.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-4" value="2">
          <span>der Goldstandard wieder eingeführt wird.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-4" value="3">
          <span>es keine Auswirkungen auf den Außenhandel gibt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-1-7-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Freihandelsabkommen unterscheiden sich von einer Zollunion dadurch, dass...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-5" value="0">
          <span>kein gemeinsamer Außenzoll gegenüber Drittstaaten eingeführt wird.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-5" value="1">
          <span>sie immer multilateral im Rahmen der WTO geschlossen werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-5" value="2">
          <span>sie nur für Dienstleistungen gelten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-5" value="3">
          <span>sie automatisch zu einer gemeinsamen Währung führen.</span>
        </label></div>
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      <div class="quiz-item" id="quiz-1-7-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>CETA ist ein Freihandelsabkommen zwischen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-6" value="0">
          <span>der EU und Kanada.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-6" value="1">
          <span>den USA und China.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-6" value="2">
          <span>Deutschland und Russland.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-6" value="3">
          <span>der EU und Japan ausschließlich.</span>
        </label></div>
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      </div>
      <div class="quiz-item" id="quiz-1-7-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Freihandelsabkommen sind politisch oft umstritten, u. a. wegen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-7" value="0">
          <span>möglicher Auswirkungen auf Umwelt-, Sozial- und Verbraucherschutzstandards.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-7" value="1">
          <span>zu hoher Zollsätze.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-7" value="2">
          <span>fehlender WTO-Mitgliedschaft.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-7" value="3">
          <span>des Goldstandards.</span>
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      </div>
      <div class="quiz-item" id="quiz-1-7-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Embargos, Währungskrieg und Freihandelsabkommen sind letztlich..</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-8" value="0">
          <span>unterschiedliche außenwirtschaftspolitische Reaktionen auf die Spannung zwischen wirtschaftlicher Verflechtung und nationalen Interessen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-8" value="1">
          <span>völlig unabhängige, unzusammenhängende Themen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-8" value="2">
          <span>identische wirtschaftspolitische Instrumente.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-1-7-8" value="3">
          <span>nur in der Theorie relevant, nie in der Praxis.</span>
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  <section class="page" id="page-2-1" data-title="2.1 Anwendung volkswirtschaftlicher Theorien auf aktuelle Probleme, Grenzen der Theorien">
    <p class="kicker" data-i18n="tb.2">2. Möglichkeiten und Grenzen volkswirtschaftlicher Theorien</p>
    <h1 class="topic-title"><span class="topic-id">2.1</span><span data-i18n="t.2_1.t">Anwendung volkswirtschaftlicher Theorien auf aktuelle Probleme, Grenzen der Theorien</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_1.e">Zum Abschluss ihrer VWL-Ausbildung bittet die Polyphon-Geschäftsführung die Auszubildenden um eine besondere Aufgabe: Sie sollen ein aktuelles wirtschaftspolitisches Ereignis ihrer Wahl mithilfe einer im Unterricht behandelten volkswirtschaftlichen Theorie erklären - und dabei auch offenlegen, wo diese Theorie an ihre Grenzen stößt. 'Theorien sind nützliche Werkzeuge', sagt die Geschäftsführerin, 'aber sie sind nicht die Wirklichkeit selbst.'</p>
    </div>

    

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_1.i.0">Volkswirtschaftliche Theorien sind vereinfachte, modellhafte Abbildungen der Wirklichkeit. Sie beruhen typischerweise auf einschränkenden Annahmen (z. B. 'ceteris paribus', also 'unter sonst gleichen Bedingungen') und blenden bewusst zahlreiche Einflussfaktoren aus, um zentrale Zusammenhänge klarer sichtbar zu machen. Diese Vereinfachung ist zugleich Stärke und Schwäche ökonomischer Theorien: Sie ermöglicht es, komplexe Zusammenhänge verständlich zu erklären und Prognosen abzuleiten, kann aber dazu führen, dass wichtige reale Einflussfaktoren unberücksichtigt bleiben.</p><p class="justify" data-i18n="t.2_1.i.1">Die Anwendung einer Theorie auf ein aktuelles Ereignis erfordert daher immer eine kritische Prüfung, ob die Modellannahmen im konkreten Fall näherungsweise zutreffen. So erklärt etwa das Modell der komparativen Kostenvorteile (vgl. Lerninhalt 1.2), warum Freihandel grundsätzlich wohlstandssteigernd wirkt, blendet aber z. B. Verteilungswirkungen innerhalb eines Landes (wer konkret gewinnt oder verliert), Übergangskosten bei Strukturwandel oder ökologische Folgekosten aus.</p><p class="justify" data-i18n="t.2_1.i.2">Zu den typischen Grenzen volkswirtschaftlicher Theorien zählen: die Annahme rationalen Verhaltens (vgl. homo oeconomicus, Jahrgangsstufe 11), die in der Realität durch die Erkenntnisse der Verhaltensökonomie relativiert wird; die Schwierigkeit, komplexe Wechselwirkungen mehrerer gleichzeitig wirkender Faktoren realistisch abzubilden; die begrenzte empirische Überprüfbarkeit vieler makroökonomischer Aussagen, da sich Volkswirtschaften - anders als in Laborexperimenten - nicht kontrolliert wiederholen lassen; sowie die Tatsache, dass wirtschaftspolitische Entscheidungen nie rein ökonomisch, sondern immer auch politisch, gesellschaftlich und machtbezogen geprägt sind.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_1.a.0">Wählt ein aktuelles wirtschaftspolitisches Ereignis (z. B. eine Zollmaßnahme, eine Zinsentscheidung, eine Debatte über Mindestlohn oder Wirtschaftswachstum) und erklärt es mithilfe mindestens einer im Unterricht behandelten Theorie.</li><li data-i18n="t.2_1.a.1">Legt für dasselbe Ereignis offen, welche Annahmen der gewählten Theorie im konkreten Fall möglicherweise nicht (vollständig) zutreffen, und begründet, welche Aspekte der Realität die Theorie nicht erfasst.</li><li data-i18n="t.2_1.a.2">Bereitet eine Präsentation vor, die sowohl die Erklärungskraft als auch die Grenzen der gewählten Theorie für euer Beispiel nachvollziehbar darstellt, und präsentiert sie der Klasse.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_1.r">Internetrecherche + Präsentation (mit kritischer Reflexion der Theoriegrenzen)</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/themen/wirtschaft/" target="_blank" rel="noopener">bpb.de – Wirtschaftstheorien im Überblick</a></li><li><a href="https://www.handelsblatt.com/politik/konjunktur/oekonomie/" target="_blank" rel="noopener">Handelsblatt – Ökonomie</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 9 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-1-0" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Volkswirtschaftliche Theorien sind...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="0">
          <span>exakte Abbilder der Wirklichkeit ohne jede Vereinfachung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="1">
          <span>vereinfachte, modellhafte Abbildungen der Wirklichkeit.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="2">
          <span>ausschließlich mathematische Formeln ohne inhaltliche Aussage.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-0" value="3">
          <span>niemals nützlich für die Praxis.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Die Annahme 'ceteris paribus' bedeutet...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="0">
          <span>'unter sonst gleichen Bedingungen'.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="1">
          <span>'alles verändert sich gleichzeitig'.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="2">
          <span>'ohne jede Annahme'.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-1" value="3">
          <span>'nur in der Vergangenheit gültig'.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Eine Grenze des Modells der komparativen Kostenvorteile ist, dass es...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="0">
          <span>Verteilungswirkungen innerhalb eines Landes meist ausblendet.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="1">
          <span>niemals auf reale Fälle anwendbar ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="2">
          <span>nur für Deutschland gilt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-2" value="3">
          <span>keine Aussage zum Freihandel trifft.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Die Verhaltensökonomie relativiert welche klassische Annahme?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="0">
          <span>Die Annahme des vollständig rationalen homo oeconomicus.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="1">
          <span>Die Existenz von Zöllen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="2">
          <span>Die Existenz von Wechselkursen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-3" value="3">
          <span>Die Zuständigkeit der WTO.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Eine typische Grenze volkswirtschaftlicher Theorien ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="0">
          <span>die begrenzte empirische Überprüfbarkeit vieler makroökonomischer Aussagen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="1">
          <span>dass sie niemals angewendet werden können.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="2">
          <span>dass sie ausschließlich für Deutschland gelten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-4" value="3">
          <span>dass sie keine Annahmen treffen.</span>
        </label></div>
        <div class="quiz-controls">
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          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Warum lassen sich Volkswirtschaften nicht wie in einem Laborexperiment kontrolliert wiederholen?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="0">
          <span>Weil reale wirtschaftliche Ereignisse einmalig und von vielen gleichzeitig wirkenden Faktoren geprägt sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="1">
          <span>Weil es keine Statistiken gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="2">
          <span>Weil Ökonomen das nicht dürfen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-5" value="3">
          <span>Weil es keine Zeit dafür gibt.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-6" data-correct="1" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Wirtschaftspolitische Entscheidungen sind laut Informationstext...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-6" value="0">
          <span>rein ökonomisch und niemals politisch geprägt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-6" value="1">
          <span>nie rein ökonomisch, sondern immer auch politisch und gesellschaftlich geprägt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-6" value="2">
          <span>ausschließlich Aufgabe der Zentralbanken.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-6" value="3">
          <span>irrelevant für reale Ereignisse.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Warum ist die kritische Prüfung von Modellannahmen bei der Anwendung einer Theorie wichtig?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="0">
          <span>Weil geprüft werden muss, ob die Annahmen im konkreten Fall näherungsweise zutreffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="1">
          <span>Weil Modellannahmen grundsätzlich immer falsch sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="2">
          <span>Weil nur so eine Theorie überhaupt existieren kann.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-7" value="3">
          <span>Weil das gesetzlich vorgeschrieben ist.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-1-8" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">9</span>Vereinfachung ist bei ökonomischen Theorien gleichzeitig...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="0">
          <span>Stärke und Schwäche.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="1">
          <span>nur Stärke, niemals Schwäche.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="2">
          <span>nur Schwäche, niemals Stärke.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-1-8" value="3">
          <span>ohne jede Bedeutung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      </div></div>
    </div>

    
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  </section>

  <section class="page" id="page-2-2" data-title="2.2 Verbindung von Theorien unterschiedlicher Lernfelder">
    <p class="kicker" data-i18n="tb.2">2. Möglichkeiten und Grenzen volkswirtschaftlicher Theorien</p>
    <h1 class="topic-title"><span class="topic-id">2.2</span><span data-i18n="t.2_2.t">Verbindung von Theorien unterschiedlicher Lernfelder</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_2.e">Bei der Vorbereitung ihrer Abschlussprüfung bemerken zwei Polyphon-Auszubildende, dass sich viele Themen der letzten drei Jahre eigentlich gegenseitig erklären: Die Wechselkursentwicklung (Jahrgangsstufe 13) hängt mit der Geldpolitik der EZB zusammen (Jahrgangsstufe 12), die wiederum die Inflationsrate beeinflusst (ebenfalls Jgst. 12), die sich wiederum auf die internationale Wettbewerbsfähigkeit und damit auf die Außenhandelstheorien (Jgst. 13) auswirkt. 'Das ist ja eigentlich alles ein großes Netz', stellen sie fest.</p>
    </div>

    

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_2.i.0">Volkswirtschaftliche Theorien und Themenfelder stehen selten isoliert nebeneinander, sondern sind vielfach miteinander verknüpft. Ein Beispiel: Eine expansive Geldpolitik der EZB (Jgst. 12) senkt tendenziell die Zinsen, was einerseits die Inlandsnachfrage stützen kann (Konjunkturpolitik, Jgst. 12), andererseits aber auch zu einer Abwertung des Euro führen kann (Wechselkurstheorie, Jgst. 13), was wiederum deutsche Exporte wie die von Polyphon verbilligt und damit die komparativen Kostenvorteile (Jgst. 13) beeinflusst.</p><p class="justify" data-i18n="t.2_2.i.1">Auch die in Jahrgangsstufe 11 behandelten Marktformen (Polypol, Oligopol, Monopol) lassen sich mit der Außenwirtschaftslehre verknüpfen: Ein Zoll (Jgst. 13) wirkt auf einem vorher wettbewerblich geprägten Importmarkt ähnlich wie eine künstliche Verknappung und erzeugt einen Wohlfahrtsverlust, der sich mit denselben Werkzeugen (Konsumenten- und Produzentenrente) analysieren lässt wie der Wohlfahrtsverlust im Monopol.</p><p class="justify" data-i18n="t.2_2.i.2">Für die Abschlussprüfung und für das Verständnis realer wirtschaftspolitischer Debatten ist es besonders wertvoll, solche Verknüpfungen aktiv herzustellen: Reale wirtschaftspolitische Ereignisse (z. B. eine Zinsentscheidung, ein neuer Zoll, eine Konjunkturkrise) lassen sich in aller Regel nicht mit nur einer einzelnen Theorie aus einem einzelnen Lernfeld vollständig erklären, sondern erfordern den Blick auf mehrere zusammenwirkende Themenfelder gleichzeitig.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_2.a.0">Erstellt eine Mindmap oder ein Schaubild, das mindestens vier Theorien bzw. Konzepte aus mindestens zwei verschiedenen Jahrgangsstufen (11, 12, 13) inhaltlich miteinander verknüpft, und erläutert die Verbindungen in Stichpunkten.</li><li data-i18n="t.2_2.a.1">Wählt ein konkretes aktuelles wirtschaftspolitisches Ereignis und erklärt es, indem ihr bewusst mindestens zwei Theorien aus unterschiedlichen Lernfeldern kombiniert (z. B. Geldpolitik und Wechselkurstheorie, oder Marktform und Zollwirkung).</li><li data-i18n="t.2_2.a.2">Bereitet eine kurze Präsentation vor, die diese Verknüpfung nachvollziehbar visualisiert und begründet, und präsentiert sie der Klasse.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_2.r">Mindmap/Schaubild + Internetrecherche + Präsentation</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Praesentation.pptx">Vorlage: Präsentation</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.bpb.de/themen/wirtschaft/wirtschaftspolitik/" target="_blank" rel="noopener">bpb.de – Wirtschaftspolitik im Überblick</a></li><li><a href="https://www.bundesbank.de/de/service/schule-und-bildung/erklaerfilme/erklaerfilme-614042" target="_blank" rel="noopener">Deutsche Bundesbank – Erklärfilme zu Geld und Geldpolitik</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 8 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-2-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Eine expansive Geldpolitik der EZB kann über mehrere Wirkungsketten u. a. zu einer...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="0">
          <span>Abwertung des Euro und dadurch zu günstigeren deutschen Exporten führen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="1">
          <span>sofortigen Abschaffung aller Zölle führen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="2">
          <span>automatischen WTO-Mitgliedschaft führen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-0" value="3">
          <span>Deflation der Weltwirtschaft führen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      </div>
      <div class="quiz-item" id="quiz-2-2-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Ein Zoll auf einem vorher wettbewerblichen Importmarkt wirkt ähnlich wie...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="0">
          <span>eine künstliche Verknappung, die einen Wohlfahrtsverlust erzeugt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="1">
          <span>eine Subvention für Verbraucher.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="2">
          <span>eine Steuererleichterung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-1" value="3">
          <span>eine Zinssenkung.</span>
        </label></div>
        <div class="quiz-controls">
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        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Warum ist es wertvoll, Theorien aus verschiedenen Lernfeldern zu verknüpfen?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="0">
          <span>Weil reale wirtschaftspolitische Ereignisse selten durch nur eine einzelne Theorie vollständig erklärt werden können.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="1">
          <span>Weil das gesetzlich vorgeschrieben ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="2">
          <span>Weil jede Theorie für sich allein immer ausreicht.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-2" value="3">
          <span>Weil es keine Verbindungen zwischen Themenfeldern gibt.</span>
        </label></div>
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        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Welche Werkzeuge lassen sich sowohl bei der Analyse des Monopols als auch bei der Zollwirkung anwenden?</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="0">
          <span>Konsumenten- und Produzentenrente.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="1">
          <span>Ausschließlich der Leitzins.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="2">
          <span>Die Zahlungsbilanz.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-3" value="3">
          <span>Das GATT-Abkommen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
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        </div>
      </div>
      <div class="quiz-item" id="quiz-2-2-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Ein Beispiel für die Verknüpfung von Geldpolitik und Außenhandelstheorie ist...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="0">
          <span>der Zusammenhang zwischen Leitzinsänderung, Wechselkurs und Exportpreisen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="1">
          <span>die Gründung der WTO.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="2">
          <span>der Vertrag von Lissabon.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-4" value="3">
          <span>das Heckscher-Ohlin-Theorem allein.</span>
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      <div class="quiz-item" id="quiz-2-2-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Reale wirtschaftspolitische Ereignisse lassen sich in aller Regel...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="0">
          <span>nicht mit nur einer einzelnen Theorie aus einem einzelnen Lernfeld vollständig erklären.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="1">
          <span>immer mit genau einer Theorie vollständig erklären.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="2">
          <span>nur mit mathematischen Formeln erklären.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-5" value="3">
          <span>gar nicht erklären.</span>
        </label></div>
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      </div>
      <div class="quiz-item" id="quiz-2-2-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Die in Jahrgangsstufe 11 behandelten Marktformen lassen sich mit der Außenwirtschaftslehre verknüpfen, z. B. weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-6" value="0">
          <span>ein Zoll ähnlich wie eine künstliche Verknappung auf einem Importmarkt wirkt.</span>
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        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-6" value="1">
          <span>Marktformen nichts mit Außenhandel zu tun haben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-6" value="2">
          <span>es in der Außenwirtschaft keine Märkte gibt.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-6" value="3">
          <span>Zölle nur im Inland wirken.</span>
        </label></div>
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      <div class="quiz-item" id="quiz-2-2-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Für die Abschlussprüfung ist es laut Informationstext besonders wertvoll,...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="0">
          <span>aktiv Verknüpfungen zwischen verschiedenen Themenfeldern herzustellen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="1">
          <span>jedes Lernfeld strikt isoliert zu betrachten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="2">
          <span>nur ein einziges Jahr zu wiederholen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-2-7" value="3">
          <span>Theorien auswendig zu lernen, ohne sie anzuwenden.</span>
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    </div>

    
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      <a href="#page-2-3" class="pager-link pager-next" data-target="page-2-3"><span class="pager-dir" data-i18n="ui.next">Weiter</span><span class="pager-title">2.3 <span data-i18n="t.2_3.t">Arbeit mit Artikeln aus Zeitungen, Internet und Fachzeitschriften</span></span></a>
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  <section class="page" id="page-2-3" data-title="2.3 Arbeit mit Artikeln aus Zeitungen, Internet und Fachzeitschriften">
    <p class="kicker" data-i18n="tb.2">2. Möglichkeiten und Grenzen volkswirtschaftlicher Theorien</p>
    <h1 class="topic-title"><span class="topic-id">2.3</span><span data-i18n="t.2_3.t">Arbeit mit Artikeln aus Zeitungen, Internet und Fachzeitschriften</span></h1>

    
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    <div class="block einstieg">
      <p class="block-label" data-i18n="ui.einstiegLabel">Einstiegssituation</p>
      <p class="einstieg-text justify" data-i18n="t.2_3.e">Zum Ende ihrer VWL-Ausbildung soll jede und jeder Auszubildende der Geschäftsführung einen kurzen 'Wirtschaftsbriefing' zu einem selbst gewählten aktuellen Thema liefern - so, wie es echte Referentinnen und Referenten in Unternehmen für ihre Vorgesetzten tun. Die Geschäftsführung betont: 'Mir ist wichtig, dass ihr eure Quellen kritisch einordnen könnt - nicht jeder Artikel, der im Internet steht, ist gleich verlässlich.'</p>
    </div>

    

    <div class="block">
      <p class="block-label" data-i18n="ui.infoLabel">Informationen</p>
      <p class="justify" data-i18n="t.2_3.i.0">Der kompetente Umgang mit wirtschaftsjournalistischen Quellen ist eine zentrale Fähigkeit für das Verständnis aktueller wirtschaftspolitischer Debatten. Bei der Bewertung eines Artikels sollten u. a. folgende Fragen gestellt werden: Wer ist die Autorin bzw. der Autor, und für welches Medium schreibt sie/er? Werden Quellen und Daten transparent benannt und belegt? Lässt sich eine erkennbare politische oder wirtschaftliche Interessenlage der Quelle vermuten (z. B. Wirtschaftsverband, Gewerkschaft, politische Stiftung)? Wird zwischen Fakten, Prognosen und Meinung unterschieden?</p><p class="justify" data-i18n="t.2_3.i.1">Seriöse Wirtschaftsmedien (z. B. Handelsblatt, Wirtschaftswoche, Financial Times) unterliegen journalistischen Sorgfaltspflichten, können aber dennoch unterschiedliche Schwerpunktsetzungen und teils unterschiedliche wirtschaftspolitische Grundhaltungen aufweisen. Fachzeitschriften und Publikationen wissenschaftlicher Institute (z. B. ifo Institut, IfW Kiel, DIW Berlin, Sachverständigenrat) bieten oft eine stärker methodisch fundierte, aber auch komplexere Perspektive. Bei Internetquellen abseits etablierter Medien ist besondere Vorsicht geboten, u. a. wegen möglicher Falschinformationen oder einseitig interessengeleiteter Darstellungen.</p><p class="justify" data-i18n="t.2_3.i.2">Für eine fundierte eigene Einschätzung eines wirtschaftspolitischen Themas empfiehlt es sich, mehrere Quellen unterschiedlicher Herkunft zu vergleichen, explizit nach Gegenpositionen zu suchen und eigene Recherche (z. B. amtliche Statistiken) zur Überprüfung zentraler Zahlenangaben heranzuziehen.</p>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.aufgabenLabel">Arbeitsaufträge</p>
      <ol class="tasks"><li data-i18n="t.2_3.a.0">Wählt über euren Schülerzugang zum Handelsblatt (oder eine andere seriöse Quelle) einen aktuellen Artikel zu einem selbst gewählten wirtschaftspolitischen Thema und bewertet ihn anhand der im Informationstext genannten Kriterien (Autorenschaft, Quellenangaben, erkennbare Interessenlage, Fakten vs. Meinung).</li><li data-i18n="t.2_3.a.1">Vergleicht zum selben Thema einen zweiten Artikel aus einer anderen Quelle (z. B. einem wissenschaftlichen Institut oder einem Medium mit anderer Ausrichtung) und arbeitet Gemeinsamkeiten und Unterschiede in der Darstellung heraus.</li><li data-i18n="t.2_3.a.2">Verfasst auf dieser Grundlage ein kurzes, adressatengerechtes schriftliches 'Wirtschaftsbriefing' (ca. eine halbe Seite) für die (fiktive) Polyphon-Geschäftsführung, das die wichtigsten Fakten, unterschiedliche Einschätzungen sowie eine begründete eigene Bewertung enthält.</li></ol>
      
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.ergebnisLabel">Erwartetes Arbeitsergebnis</p>
      <p class="result-tag" data-i18n="t.2_3.r">Schriftliche Quellenbewertung + Quellenvergleich + Wirtschaftsbriefing</p>
      <p class="template-note"><span data-i18n="ui.templateNotePrefix">Passende Vorlage(n) für dieses Thema:</span> <a 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download="Vorlage_Ausarbeitung.docx">Vorlage: Schriftliche Ausarbeitung</a> <span class="template-note-hint" data-i18n="ui.templateNoteHint">(auch auf der Startseite im Bereich „Vorlagen" zu finden)</span></p>
    </div>

    <div class="block">
      <p class="block-label" data-i18n="ui.quellenLabel">Quellen zur Recherche</p>
      <ul class="link-list"><li><a href="https://www.handelsblatt.com" target="_blank" rel="noopener">Handelsblatt</a></li><li><a href="https://www.ifo.de/publikationen" target="_blank" rel="noopener">ifo Institut – Publikationen</a></li><li><a href="https://www.bpb.de/themen/medien-journalismus/" target="_blank" rel="noopener">bpb.de – Nachrichtenkompetenz und Quellenbewertung</a></li></ul>
    </div>

    
    <div class="block quiz-block">
      <p class="block-label" data-i18n="ui.lernkontrolleLabel">Lernkontrolle</p>
      <p class="quiz-intro" data-i18n="ui.quizIntro">Wählt eure Antwort(en) aus und tippt auf „Prüfen“, um direkt eine Rückmeldung zu erhalten.</p>
      <p class="quiz-german-note" data-i18n="ui.quizGermanOnly">Die Fragen der Lernkontrolle stehen aktuell nur auf Deutsch zur Verfügung.</p>
      <p class="quiz-score"><span data-i18n="ui.quizResultLabel">Ergebnis</span>: <span class="quiz-score-value">0</span> / 8 <span data-i18n="ui.quizCorrectWord">richtig</span></p>
      <div class="quiz-list">
      <div class="quiz-item" id="quiz-2-3-0" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">1</span>Bei der Bewertung eines Wirtschaftsartikels sollte man u. a. fragen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="0">
          <span>ob Quellen und Daten transparent benannt und belegt werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="1">
          <span>nur, wie lang der Artikel ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="2">
          <span>nur, wann er veröffentlicht wurde.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-0" value="3">
          <span>ob er auf Deutsch verfasst ist.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-1" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">2</span>Eine erkennbare Interessenlage einer Quelle (z. B. Wirtschaftsverband, Gewerkschaft) sollte...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="0">
          <span>bei der Bewertung eines Artikels berücksichtigt werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="1">
          <span>komplett ignoriert werden.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="2">
          <span>automatisch zur Ablehnung des Artikels führen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-1" value="3">
          <span>niemals eine Rolle spielen.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-2" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">3</span>Fachzeitschriften und Publikationen wissenschaftlicher Institute (z. B. ifo Institut) bieten typischerweise...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="0">
          <span>eine stärker methodisch fundierte, aber teils komplexere Perspektive.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="1">
          <span>ausschließlich reine Meinungsartikel ohne Daten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="2">
          <span>keine verlässlichen Informationen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-2" value="3">
          <span>nur Werbung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-3" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">4</span>Bei Internetquellen abseits etablierter Medien ist besondere Vorsicht geboten wegen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="0">
          <span>möglicher Falschinformationen oder einseitig interessengeleiteter Darstellungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="1">
          <span>zu hoher journalistischer Sorgfaltspflichten.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="2">
          <span>zu häufiger Quellenangaben.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-3" value="3">
          <span>zu vieler Fakten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-4" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">5</span>Für eine fundierte eigene Einschätzung empfiehlt sich...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="0">
          <span>der Vergleich mehrerer Quellen unterschiedlicher Herkunft sowie die Suche nach Gegenpositionen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="1">
          <span>sich auf einen einzigen Artikel zu verlassen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="2">
          <span>nur Meinungsartikel zu lesen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-4" value="3">
          <span>auf jede Quellenprüfung zu verzichten.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
        </div>
      </div>
      <div class="quiz-item" id="quiz-2-3-5" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">6</span>Der Unterschied zwischen Fakten, Prognosen und Meinung ist wichtig, weil...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="0">
          <span>nur so eine sachliche Einschätzung eines Themas möglich ist.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="1">
          <span>Prognosen immer exakt eintreffen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="2">
          <span>Meinungen grundsätzlich falsch sind.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-5" value="3">
          <span>Fakten sich täglich ändern.</span>
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      <div class="quiz-item" id="quiz-2-3-6" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">7</span>Seriöse Wirtschaftsmedien wie das Handelsblatt unterliegen...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-6" value="0">
          <span>journalistischen Sorgfaltspflichten, können aber unterschiedliche Schwerpunkte setzen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-6" value="1">
          <span>keinerlei Regeln.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-6" value="2">
          <span>ausschließlich staatlicher Kontrolle.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-6" value="3">
          <span>keiner redaktionellen Verantwortung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
          <p class="quiz-feedback" aria-live="polite"></p>
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      <div class="quiz-item" id="quiz-2-3-7" data-correct="0" data-multi="0">
        <p class="quiz-question"><span class="quiz-number">8</span>Ein 'Wirtschaftsbriefing' für eine Geschäftsführung sollte laut Aufgabenstellung enthalten...</p>
        <div class="quiz-options">
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-7" value="0">
          <span>wichtigste Fakten, unterschiedliche Einschätzungen sowie eine begründete eigene Bewertung.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-7" value="1">
          <span>ausschließlich unbelegte Meinungen.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-7" value="2">
          <span>nur eine einzige Quelle ohne Vergleich.</span>
        </label>
        <label class="quiz-option">
          <input type="radio" name="quiz-2-3-7" value="3">
          <span>keine eigene Bewertung.</span>
        </label></div>
        <div class="quiz-controls">
          <button class="quiz-check" type="button" data-i18n="ui.quizCheck">Prüfen</button>
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window.I18N = {"uk":{"ui":{"menu":"Меню","close":"Закрити","home":"Головна","translate":"Перекласти:","back":"Назад","next":"Далі","einstiegLabel":"Вихідна ситуація","infoLabel":"Інформація","aufgabenLabel":"Завдання","ergebnisLabel":"Очікуваний результат","quellenLabel":"Джерела для дослідження","lernkontrolleLabel":"Самоперевірка","quizIntro":"Виберіть відповідь(і) та натисніть «Перевірити», щоб одразу отримати відгук.","quizGermanOnly":"Питання самоперевірки наразі доступні лише німецькою мовою.","quizResultLabel":"Результат","quizCorrectWord":"правильно","quizMultiHint":"(можливо кілька відповідей)","quizCheck":"Перевірити","quizChooseFirst":"Спочатку виберіть відповідь.","quizCorrect":"Правильно!","quizIncorrectPrefix":"Не зовсім. Правильна відповідь:","heroKicker":"Модельне підприємство · Зовнішня торгівля та міжнародна економічна політика","heroSub":"Виробник запатентованих рупорних гучномовців з Гамбурга – наскрізний приклад для курсу економіки 13 класу.","stat0":"Засновано в Гамбурзі-Альтоні","stat1":"Співробітників","stat2":"Єдиний постачальник у світі","stat3":"Патент подано","companyLabel":"Polyphon виходить на міжнародний рівень","gettingStartedLabel":"Починаємо","gettingStartedText":"Виберіть тему в меню зліва, щоб почати. Кожна тема починається з вихідної ситуації, а потім проведе вас через інформацію, завдання та джерела.","startButtonTemplate":"Почати з {id} {topic}","templatesLabel":"Шаблони для ваших робіт","templatesIntro":"Для завдань, у яких потрібно створити документ, презентацію, рольові картки або подкаст, тут ви знайдете відповідні шаблони для завантаження. Біля кожної теми також вказано, який шаблон підходить.","passendZu":"Підходить до:","download":"Завантажити","templateNotePrefix":"Відповідний(і) шаблон(и) для цієї теми:","templateNoteHint":"(також доступно на головній сторінці в розділі «Шаблони»)","brandSub":"Навчальний портал – 13 клас"},"tb":{"1":"1. Зовнішньоекономічна діяльність і зовнішньоторговельна політика","2":"2. Можливості та межі економічних теорій"},"company":{"0":"Ви вже знаєте компанію Polyphon GmbH з 11 та 12 класів: гамбурзьке підприємство виробляє запатентовані рупорні гучномовці для заможної приватної клієнтури, є завдяки цьому єдиним постачальником у світі гучномовців такого типу конструкції та останнім часом інтенсивно займалося вартістю грошей, грошово-кредитною та економічною політикою.","1":"Тепер справи набувають конкретики: кредит на другий виробничий цех схвалено, а перші експортні контракти з клієнтурою у США, Китаї та країнах Перської затоки підписано. Таким чином Polyphon тепер справді працює на міжнародному рівні — і має розбиратися з усім, що це за собою тягне: валютними ризиками, статистикою платіжного балансу, торговельними бар’єрами, міжнародними організаціями та питанням, чому саме Polyphon з Німеччини може витримати світову конкуренцію."},"tpl":{"ausarbeitung":{"label":"Шаблон: письмова робота","desc":"Структурований шаблон Word для письмового аналізу, таблиць і викладу позиції."},"praesentation":{"label":"Шаблон: презентація","desc":"Базова структура PowerPoint зі слайдами титулу, плану, змісту та висновку."},"rollenkarten":{"label":"Шаблон: рольові картки","desc":"Чотири рольові картки для рольових ігор, дискусій за круглим столом, дебатів у форматі «фішбоул» та дебатів за/проти."},"podcast":{"label":"Шаблон: сценарій подкасту","desc":"Шаблон Word для планування структури, тез і хронометражу вашого подкасту."}},"t":{"1_1":{"t":"Міжнародна взаємопов’язаність та суб’єкти зовнішньоторговельної політики Німеччини, орієнтовні моделі","e":"На своїй першій міжнародній фаховій виставці в Дубаї керівництво Polyphon запитують, які німецькі чи європейські правила взагалі діють для експорту їхніх гучномовців до країн Перської затоки — і хто взагалі встановлює ці правила. Повернувшись до готелю, учні, яким дозволили супроводжувати поїздку, обговорюють: ‘Це справа федерального уряду, ЄС чи якоїсь організації світової торгівлі?’","i":["Зовнішньоекономічна діяльність охоплює всі економічні відносини економіки із закордоном: зовнішню торгівлю (експорт та імпорт товарів і послуг), міжнародний рух капіталу, а також транскордонні платіжні потоки. Німеччина належить до найбільш пов’язаних зі світовою економікою країн: частка експорту (товарний експорт у співвідношенні з валовим внутрішнім продуктом) роками становить приблизно 40-50 %, що значно вище, ніж, наприклад, у США чи Японії.","Сьогодні суб’єктами німецької зовнішньоторговельної політики є одразу кілька рівнів. Європейський Союз, згідно з Лісабонським договором, має виключну компетенцію щодо спільної торговельної політики: мита, торговельні угоди та захисні торговельно-політичні заходи узгоджуються Європейською комісією та ухвалюються Радою ЄС єдино для всіх держав-членів ЄС — окремі держави-члени, такі як Німеччина, більше не можуть самостійно укладати торговельні угоди з третіми країнами. Федеральний уряд бере участь у цій політиці через Раду ЄС, а також здійснює власне сприяння зовнішньоекономічній діяльності (наприклад, гарантії експортних кредитів, торгові палати за кордоном) і представляє німецькі інтереси в міжнародних організаціях. Бундесбанк Німеччини та ЄЦБ через грошово-кредитну політику впливають на курс євро і тим самим опосередковано на зовнішньоекономічну діяльність.","Як орієнтовні моделі економічної політики, у зовнішньоторговельній політиці традиційно протистоять одна одній вільна торгівля та протекціонізм. Вільна торгівля означає значну відмову від державних торговельних бар’єрів, щоб якомога повніше використати переваги міжнародного поділу праці (пор. тема 1.2). Протекціонізм, натомість, означає цілеспрямоване відгородження внутрішньої економіки за допомогою мит, квот чи інших торговельних бар’єрів, щоб захистити вітчизняних виробників від іноземної конкуренції. На практиці більшість держав — включно з Німеччиною та ЄС — дотримуються поєднання обох орієнтовних моделей, з різною вагою залежно від галузі та світової політичної ситуації."],"a":["Дослідіть актуальну німецьку частку експорту, а також три найважливіші експортні товари та трьох найважливіших торговельних партнерів Німеччини, і представте результати наочно.","Складіть огляд того, який суб’єкт (ЄС, федеральний уряд, Бундесбанк/ЄЦБ) відповідає за яку частину зовнішньоторговельної політики, і на цій основі обґрунтовано визначте, хто міг би брати участь у рішенні щодо можливого ввізного мита на гучномовці Polyphon у третій країні.","Обговоріть дискусійно: чи повинна Німеччина/ЄС, з огляду на поточну світову політичну ситуацію, більше покладатися на вільну торгівлю чи більше на протекціонізм? Зберіть аргументи для обох позицій."],"r":"Результат дослідження + письмове розподілення компетенцій + дискусія зі збором аргументів за і проти"},"1_2":{"t":"Міжнародний поділ праці та теорії зовнішньої торгівлі: абсолютні та порівняльні переваги у витратах, умови торгівлі, Хекшер-Улін, теорія життєвого циклу продукту, внутрішньогалузева торгівля","e":"Інвестор провокативно запитує керівництво Polyphon: ‘Чому ви взагалі виробляєте в Гамбурзі, а не там, де праця набагато дешевша? І як ви пояснюєте, що Німеччина одночасно експортує гучномовці, а в тому ж сегменті ринку імпортуються й іноземні гучномовці — хіба це не суперечність?’ Учні помічають: очевидно, тут однієї відповіді недостатньо.","i":["Міжнародний поділ праці (пор. 11 клас) описує міждержавний розподіл виробничих етапів. Класична теорія зовнішньої торгівлі запитує, чому країни взагалі торгують і від чого залежить відповідна модель торгівлі. Адам Сміт уже пояснював зовнішню торгівлю абсолютними перевагами у витратах: країна повинна спеціалізуватися на благах, які вона може виробляти дешевше (з меншими витратами ресурсів), ніж інші країни, та імпортувати решту благ — обидва торговельні партнери від цього виграють.","Девід Рікардо розширив цю модель у 1817 році теорією порівняльних переваг у витратах: торгівля вигідна для обох країн навіть тоді, коли одна країна абсолютно ефективніша за іншу у виробництві всіх благ — вирішальним є не абсолютна, а відносна (порівняльна) перевага у витратах, тобто альтернативні витрати. Кожна країна спеціалізується на благі, у якому її відносна перевага в ефективності найбільша (або її недолік найменший). Співвідношення обміну, за яким товари обмінюються на міжнародному рівні, називають умовами торгівлі (terms of trade); воно лежить між внутрішніми співвідношеннями обміну обох країн до початку торгівлі та визначає, як спільний виграш у добробуті від торгівлі розподіляється між обома країнами.","Теорема Хекшера-Уліна (за іменами Елі Хекшера та Бертіля Уліна, 1920-1930-ті роки) пояснює моделі торгівлі не через різну продуктивність праці, а через різну забезпеченість країн факторами виробництва (теорема співвідношення факторів): країна схильна експортувати блага, виробництво яких інтенсивно використовує фактор, яким країна забезпечена в надлишку (наприклад, праця, капітал, земля/сировина), та імпортувати блага, які інтенсивно потребують дефіцитного для неї фактора. Багата на капітал, високваліфікована країна, така як Німеччина, відповідно, схильна експортувати капітало- та наукомісткі блага (наприклад, точну техніку, спеціальні верстати) та імпортувати трудомісткі масові товари.","Теорія життєвого циклу продукту в зовнішній торгівлі (Реймонд Вернон, 1966) пояснює моделі торгівлі динамічно, через фази, які продукт проходить з часом: на етапі впровадження новий, часто технологічно складний продукт або ремісничий нішевий продукт зазвичай розробляється та виробляється у високорозвиненій промисловій країні, оскільки потрібна близькість до досліджень, кваліфікованих кадрів та платоспроможної клієнтури; країна спочатку експортує продукт. З підвищенням зрілості та стандартизації продукту значення інновацій знижується, тоді як важливішими стають виробничі витрати — виробництво все більше переміщується в країни з вигіднішими умовами виробництва, поки країна-початкова новаторка врешті-решт, можливо, навіть сама не почне імпортувати цей продукт.","Теорія внутрішньогалузевої торгівлі (зокрема, Пол Кругман, з 1970-х років, так звана ‘нова теорія зовнішньої торгівлі’) пояснює явище, яке класичні теорії не можуть добре відобразити: одночасний експорт та імпорт подібних благ у межах однієї галузі між подібно розвиненими країнами (наприклад, Німеччина експортує автомобілі до інших країн ЄС і водночас імпортує автомобілі звідти). Це пояснюється ефектом масштабу (масове виробництво знижує собівартість одиниці продукції, тому підприємства концентруються на кількох варіантах моделей і продають їх на міжнародному рівні), а також диференціацією продукту (споживачі цінують різноманітність і можливість вибору між дещо різними варіантами того самого типу продукту, навіть якщо вони походять з різних країн).","Для Polyphon можна одночасно застосувати кілька з цих теорій: за Хекшером-Уліном, експорт капітало- та наукомістких прецизійних виробів з багатої на капітал Німеччини добре вписується в картину. За теорією життєвого циклу продукту, Polyphon зі своїм запатентованим нішевим продуктом досі перебуває на ранній стадії, коли виробництво та інновації тісно пов’язані з місцем розробки в Гамбурзі — лише після закінчення патентного захисту та зростання стандартизації можна було б уявити перенесення виробництва. Жодна з теорій не дає повного пояснення сама по собі; кожна висвітлює різні аспекти реальних моделей зовнішньої торгівлі та має свої межі (наприклад, спрощені припущення, обмежена емпірична прогнозна сила)."],"a":["Розрахуйте на основі самостійно обраного числового прикладу з двома країнами та двома благами (години праці на одиницю) порівняльну перевагу у витратах обох країн, визначте доцільну модель спеціалізації та покажіть за допомогою умов торгівлі, що обидві країни можуть виграти від торгівлі.","Поясніть за допомогою теореми Хекшера-Уліна, чому Німеччина (і зокрема Polyphon) швидше експортує капітало- та наукомісткі блага, ніж трудомісткі масові товари, і назвіть контрприклад країни з іншою забезпеченістю факторами.","Застосуйте теорію життєвого циклу продукту до гучномовця Polyphon: на якій стадії наразі перебуває продукт, і як могло б змінитися виробництво через 15-20 років (після закінчення патентного захисту)? Додатково знайдіть реальний приклад продукту, який уже пройшов повний життєвий цикл (наприклад, з галузі побутової електроніки).","Поясніть за допомогою теорії внутрішньогалузевої торгівлі, чому Німеччина одночасно експортує та імпортує автомобілі, та обговоріть, чи можна перенести цю концепцію на ринок високоякісних гучномовців.","Складіть порівняльну таблицю всіх чотирьох представлених теорій зовнішньої торгівлі (порівняльні переваги у витратах, Хекшер-Улін, теорія життєвого циклу продукту, внутрішньогалузева торгівля) за критеріями: центральна пояснювальна ідея, яку модель торгівлі пояснює, приклад, межа теорії."],"r":"Письмовий розрахунок + приклади застосування + порівняльна таблиця"},"1_3":{"t":"Валютні курси та системи валютних курсів, ревальвація та девальвація, валютно-політичні заходи","e":"Polyphon щойно уклала великий контракт зі США на суму 500 000 доларів США. Між підписанням контракту та отриманням платежу євро послаблюється відносно долара. Контролер схвильовано телефонує керівництву: ‘Гарні новини — тепер ми отримуємо за ту саму суму в доларах більше євро, ніж спочатку розраховували!’ Учень запитує себе: чи могло б статися й навпаки?","i":["Валютний курс вказує, у якому співвідношенні одна валюта обмінюється на іншу. Він формується — за гнучкої (вільної) системи валютного курсу — через попит і пропозицію на валютному ринку: якщо, наприклад, зростає попит на євро (наприклад, тому що європейські експортні товари користуються попитом або інвестори хочуть вкладати кошти в євро), євро ревальвується відносно інших валют; якщо попит знижується або зростає пропозиція євро, він девальвується.","За фіксованих систем валютного курсу центральний банк обов’язково фіксує валютний курс до базової валюти або кошика валют і, за необхідності, захищає цей курс через валютні інтервенції (купівлю/продаж власної валюти). Фіксовані валютні курси забезпечують стабільність планування для зовнішньої торгівлі, але значно обмежують свободу грошово-кредитної політики відповідної країни. Натомість гнучкі валютні курси автоматично адаптуються до економічних змін, але пов’язані для підприємств з валютними ризиками. Євро відносно більшості важливих валют (наприклад, долара США) є вільно плаваючим (гнучким) валютним курсом.","Ревальвація валюти означає, що за одиницю цієї валюти отримують більше іноземної валюти, ніж раніше; девальвація означає протилежне. Ревальвація євро подорожчує німецькі експортні товари для іноземної клієнтури (погано для експортерів, таких як Polyphon) і водночас здешевлює імпорт (добре для підприємств, які, наприклад, отримують тропічну деревину чи мідь з-за кордону); девальвація євро діє точно навпаки.","Валютно-політичні заходи для впливу на валютний курс включають, серед іншого, валютні інтервенції центрального банку, зміни ключової процентної ставки (вищі ставки, як правило, приваблюють іноземний капітал і тим самим підтримують власну валюту), а також, у виняткових випадках, контроль за рухом капіталу. Оскільки курс євро цілеспрямовано не керується Євросистемою, а переважно опосередковано формується через грошово-кредитну політику, орієнтовану на стабільність цін (пор. 12 клас), активна ‘валютна політика’ у власному сенсі можлива для зони євро лише обмежено."],"a":["Розрахуйте, як зміниться виторг у євро від великого контракту Polyphon з вихідної ситуації, якщо валютний курс знизиться з 1 EUR = 1,10 USD до 1 EUR = 1,05 USD (девальвація євро), і поясніть, чому девальвація євро вигідна для Polyphon як експортера.","Складіть порівняльну таблицю фіксованих і гнучких систем валютного курсу з перевагами та недоліками для таких підприємств, як Polyphon.","Дослідіть актуальний валютний курс EUR/USD та його динаміку за останні 12 місяців і оцініть, чи покращилися, чи погіршилися умови для експортного бізнесу Polyphon у США.","Поясніть, чому підвищення ключової процентної ставки ЄЦБ може тенденційно призвести до ревальвації євро, і встановіть зв’язок з грошово-кредитною політикою з 12 класу."],"r":"Письмовий розрахунок + порівняльна таблиця + дослідження актуального курсу"},"1_4":{"t":"Платіжний баланс як інструмент інформації","e":"Експортний бізнес Polyphon помітно зростає. У економічних новинах учень чує, що Німеччина має ‘один з найвищих профіцитів поточного рахунку у світі’ — і йому одразу ставлять запитання, що це взагалі має спільного з такими підприємствами, як Polyphon. Керівництво просить учнів підготувати цю тему для колективу зрозуміло, у форматі подкасту.","i":["Платіжний баланс — це систематичне зведення всіх економічних операцій між резидентами та закордоном протягом певного періоду (зазвичай одного року). Для Німеччини його складає Бундесбанк Німеччини, і він слугує центральним інструментом інформації для оцінки зовнішньоекономічної позиції економіки.","Платіжний баланс поділяється переважно на поточний рахунок і рахунок капіталу/фінансовий рахунок. Поточний рахунок фіксує транскордонні потоки товарів і послуг, а також доходи: торговельний баланс відображає зовнішню торгівлю товарами (сюди входить експорт гучномовців Polyphon), баланс послуг фіксує, наприклад, туризм, транспорт і ліцензійні надходження, баланс первинних доходів охоплює транскордонні трудові та майнові доходи (наприклад, відсотки, дивіденди, заробітну плату прикордонних працівників), а баланс вторинних доходів фіксує поточні трансферти без зустрічної послуги (наприклад, перекази трудових мігрантів, внески до ЄС).","Профіцит поточного рахунку означає, що країна експортує чи отримує із-за кордону більше товарів, послуг і доходів, ніж імпортує чи сплачує за кордон — вона в сальдо експортує більше вартості, ніж імпортує, і тим самим, як дзеркальне відображення, накопичує вимоги до закордону (це фіксує рахунок капіталу/фінансовий рахунок). Німеччина протягом багатьох років демонструє високий профіцит поточного рахунку, що, з одного боку, вважається виразом високої міжнародної конкурентоспроможності німецьких підприємств (таких як Polyphon), але, з іншого боку, також критично обговорюється: постійно дуже високий профіцит може вказувати на порівняно слабкий внутрішній попит і іноді критикується торговельними партнерами (наприклад, США) як дисбаланс, оскільки країні з профіцитом обов’язково повинні протистояти країни з дефіцитом.","Оскільки платіжний баланс з бухгалтерської точки зору завжди збалансований (кожне сальдо поточного рахунку має дзеркальний відповідник у рахунку капіталу/фінансовому рахунку), він не дає жодної відповіді на питання, чи є дисбаланс ‘добрим’ чи ‘поганим’ — це потрібно оцінювати з точки зору економічної політики. Для таких підприємств, як Polyphon, статистика платіжного балансу все ж корисна, наприклад, для оцінки розвитку окремих експортних ринків, тенденцій валютного курсу чи загального зовнішньоекономічного настрою."],"a":["Проаналізуйте актуальну статистику платіжного балансу Бундесбанку Німеччини та представте найважливіші часткові баланси (торговельний баланс, баланс послуг, первинні доходи, вторинні доходи) з їхніми актуальними сальдо.","Поясніть письмово, чому експортний бізнес Polyphon фіксується в торговельному балансі, а не в балансі послуг, і знайдіть приклад статті, яка могла б з’явитися у Polyphon у балансі послуг (наприклад, ліцензійні надходження).","Обговоріть письмово, чому високий німецький профіцит поточного рахунку можна оцінювати як позитивно, так і критично.","Сплануйте за допомогою шаблону подкасту структуру, тези та хронометраж подкасту (5-8 хвилин) на тему ‘Що говорить нам платіжний баланс про Polyphon і Німеччину?’ і потім створіть подкаст як аудіофайл."],"r":"Подкаст (5-8 хвилин) + письмовий статистичний аналіз як попередня робота"},"1_5":{"t":"Торговельні бар’єри: види, причини та актуальне значення","e":"Незадовго до запланованої поставки великої партії гучномовців до країни за межами ЄС керівництво Polyphon отримує звістку, що ця країна в короткий термін ввела додаткове ввізне мито у розмірі 20 % на предмети розкоші з ЄС — як реакцію на інший торговельно-політичний захід ЄС. Водночас експортний відділ дізнається, що інша цільова країна вимагає суворих технічних сертифікаційних приписів для електронних пристроїв, яким Polyphon поки що не відповідає. Керівництво зітхає: ‘Торговельних бар’єрів же раніше майже не залишилося — що відбувається?’","i":["Торговельні бар’єри — це державні заходи, які обмежують, здорожчують або ускладнюють транскордонну торгівлю товарами та послугами. Їх принципово поділяють на тарифні та нетарифні торговельні бар’єри. Тарифні торговельні бар’єри — це мита, тобто державні збори на імпортовані (рідше експортовані) товари. Розрізняють, зокрема, фіскальні мита (насамперед для отримання державних доходів), захисні мита (для захисту вітчизняних виробників від дешевшої іноземної конкуренції), виховні мита (тимчасовий захист молодих, ще неконкурентоспроможних галузей промисловості, так званий аргумент ‘молодої галузі’), а також антидемпінгові мита (як реакція на демпінг, тобто продаж експортних товарів за кордоном нижче собівартості чи внутрішньої ціни).","Нетарифні торговельні бар’єри є різноманітнішими і в останні роки стали дедалі важливішими в економічній політиці: кількісні квоти безпосередньо обмежують кількість імпортованого блага; приписи щодо місцевого вмісту вимагають мінімальної частки вітчизняної доданої вартості, щоб продукт можна було продавати всередині країни; технічні норми, дозвільні та сертифікаційні приписи (як у випадку з країною експорту Polyphon) можуть — навіть якщо офіційно слугують захисту споживачів чи довкілля — фактично діяти як бар’єр доступу до ринку для іноземних постачальників; державні субсидії для вітчизняних підприємств спотворюють міжнародну конкуренцію, не діючи безпосередньо на кордоні; а адміністративні торговельні бар’єри (складні митні формальності, бюрократичні процедури затвердження, часто змінювані приписи) здорожчують і затримують торгівлю, не будучи офіційною торговельною перешкодою у вузькому сенсі.","Для запровадження торговельних бар’єрів наводять різні причини. Економічні причини охоплюють захист вітчизняних робочих місць і галузей від іноземної конкуренції, вже згаданий аргумент ‘молодої галузі’, а також протидію нечесному демпінгу. Політико-стратегічні причини охоплюють захист галузей, класифікованих як важливих для безпеки (наприклад, напівпровідники, озброєння, критична сировина), використання мит як предмета переговорів чи заходу відплати в торговельно-політичних конфліктах, а також внутрішньополітичний тиск з боку зачеплених груп інтересів. Причини, пов’язані із захистом споживачів і довкілля, охоплюють технічні стандарти безпеки, охорони здоров’я та довкілля, які — навіть якщо вони щирі за задумом — фактично можуть діяти як торговельний бар’єр.","З точки зору економіки добробуту торговельні бар’єри, як правило, мають витрати: вони зменшують переваги міжнародного поділу праці (пор. тема 1.2), здорожчують товари для споживачів у країні-імпортері, захищають неефективних вітчизняних постачальників за рахунок суспільства загалом і можуть — як у випадку з митами — створювати втрату добробуту, аналогічну випадку монополії (пор. 11 клас). Особливо небезпечними є спіралі ескалації: якщо країна вводить мита, зачеплені торговельні партнери часто реагують зустрічними митами (митами-відплатою), що може призвести до загострюваного торговельного конфлікту (торговельної війни, пор. тема 1.7), який врешті-решт шкодить усім задіяним економікам.","Торговельні бар’єри наразі мають велике економіко-політичне значення: після десятиліть прогресуючої лібералізації торгівлі в рамках ГАТТ/СОТ (пор. тема 1.6) з 2010-х і особливо з 2020-х років знову спостерігається чітке зростання протекціоністських заходів у всьому світі — від нових мит через обмеження експорту стратегічно важливих товарів (наприклад, напівпровідників, рідкісноземельних металів) до посиленої промислової політики та гонки субсидій між великими державами. Для орієнтованих на експорт економік, таких як Німеччина, і для інтернаціоналізованих підприємств, таких як Polyphon, цей розвиток має безпосереднє економічне значення, оскільки нові торговельні бар’єри можуть ускладнювати ринки збуту, порушувати ланцюги постачання та знижувати визначеність планування."],"a":["Віднесіть обидва торговельні бар’єри з вихідної ситуації (ввізне мито, технічний сертифікаційний припис) до відповідної категорії (тарифний/нетарифний, конкретний підвид) і обґрунтуйте свою відповідність.","Створіть структурований огляд усіх представлених видів торговельних бар’єрів (тарифних і нетарифних) з коротким визначенням кожного та власним, дослідженим реальним прикладом з останніх років.","Представте графічно (аналогічно до втрати добробуту в монополії з 11 класу), як ввізне мито змінює ціну та обсяг торгівлі в країні-імпортері, і поясніть виникаючу втрату добробуту своїми словами.","Дослідіть актуальний реальний приклад митного чи торговельного спору (наприклад, між США, ЄС та/або Китаєм) за останні дванадцять місяців, представте перебіг подій та позиції учасників і оцініть можливі наслідки для орієнтованих на експорт підприємств, таких як Polyphon.","Обговоріть дискусійно в дебатах за/проти: ‘Торговельні бар’єри для захисту вітчизняних робочих місць виправдані.’ Підготуйте для цього за допомогою шаблону рольових карток обґрунтовані позиції та проведіть дебати.","Напишіть насамкінець детальну письмову позицію (щонайменше одна сторінка), у якій ви зважите економічні шанси та ризики зростання торговельних бар’єрів для орієнтованого на експорт підприємства, такого як Polyphon, а також для німецької економіки загалом."],"r":"Класифікація + структурований огляд + графічний аналіз добробуту + актуальне дослідження + дебати за/проти + детальна письмова позиція"},"1_6":{"t":"Міжнародні об’єднання: МВФ, СОТ, ГАТТ","e":"Готуючи експортний контракт з країною за межами ЄС, юридичний відділ Polyphon натрапляє на положення, що походять з міжнародної угоди під назвою ГАТТ, а також на процедури Світової організації торгівлі (СОТ). Учениця запитує: ‘Що саме роблять усі ці міжнародні організації — і чому це взагалі стосується нас як маленького гамбурзького підприємства?’","i":["Міжнародний валютний фонд (МВФ), заснований у 1944 році в рамках Бреттон-Вудської системи, має завдання сприяти міжнародному валютному співробітництву, забезпечувати стабільність світової валютної системи та надавати країнам-членам короткострокові кредити у разі криз платіжного балансу (пор. тема 1.4) — зазвичай пов’язані з економіко-політичними умовами (обумовленість), які зобов’язують відповідну країну до реформ.","Генеральну угоду з тарифів і торгівлі (ГАТТ) було укладено в 1947 році, щоб через багатосторонні раунди переговорів поступово скасовувати мита та інші торговельні бар’єри та лібералізувати світову торгівлю. Центральними принципами ГАТТ є принцип найбільшого сприяння (будь-яка торговельна пільга, надана одній країні, в принципі має надаватися також усім іншим членам) та принцип національного режиму (імпортовані товари після перетину кордону не можуть отримувати гірше ставлення, ніж вітчизняні товари).","У 1995 році з ГАТТ виникла Світова організація торгівлі (СОТ), яка сьогодні функціонує як центральна міжнародна організація світової торгівлі. Вона управляє багатосторонніми торговельними угодами (зокрема, чинним ГАТТ для торгівлі товарами, а також власними угодами щодо послуг та інтелектуальної власності), пропонує форум для подальших раундів переговорів і має процедуру вирішення спорів, за допомогою якої країни-члени можуть діяти проти ймовірних порушень правил СОТ іншими членами — наприклад, проти нечесно субсидованого імпорту чи незаконних мит. ЄС (а отже, опосередковано Німеччина та такі підприємства, як Polyphon) також є членом СОТ і зобов’язаний дотримуватися її правил.","В останні роки багатостороння торговельна система зазнає дедалі більшого тиску: нові раунди переговорів СОТ просуваються лише повільно, окремі держави дедалі більше покладаються на двосторонні угоди про вільну торгівлю чи односторонні протекціоністські заходи (пор. теми 1.5 та 1.7), а процедура вирішення спорів СОТ через блокування апеляційної інстанції періодично мала обмежену функціональність."],"a":["Підготуйте в малих групах виступ учнів з кожної з трьох інституцій (МВФ, ГАТТ/СОТ як історичний розвиток, СОТ сьогодні) і представте його класу з відповідними медіа.","Поясніть принцип найбільшого сприяння та принцип національного режиму ГАТТ на прикладі самостійно сконструйованих прикладів з посиланням на Polyphon.","Дослідіть актуальну процедуру вирішення спорів СОТ і коротко представте, про що йдеться і які країни задіяні.","Обговоріть: яке значення досі мають МВФ і СОТ, якщо дедалі більше країн покладаються на двосторонні угоди чи односторонні заходи замість багатосторонніх правил?"],"r":"Виступи учнів з медіа + письмові приклади + актуальне дослідження"},"1_7":{"t":"Актуальні проблеми: ембарго, валютна війна, угоди про вільну торгівлю","e":"На редакційній нараді шкільної газети три групи мають написати по одній короткій пояснювальній статті на актуальні дискусійні теми зовнішньої торгівлі: перша група має пояснити, що таке економічні санкції та ембарго проти окремих держав, друга — що розуміють під ‘валютною війною’, а третя — як функціонують сучасні угоди про вільну торгівлю. Усі три групи констатують: їхні теми пов’язані тісніше, ніж спочатку здавалося.","i":["Ембарго — це державно встановлена, здебільшого політично мотивована заборона певних економічних відносин (наприклад, заборони на експорт чи імпорт, фінансові санкції) щодо певної держави, часто як реакція на поведінку, що суперечить міжнародному праву, порушення прав людини чи військову агресію. Ембарго ухвалюють або окремі держави, або групи держав (наприклад, ЄС), або Організація Об’єднаних Націй. Вони мають чинити економічний і політичний тиск на уряд санкціонованої країни, але на практиці часто зачіпають і цивільне населення, а також підприємства в країнах-санкціонерах, які раніше торгували з постраждалою країною.","Валютною війною (також: конкурентна девальвація) називають ситуацію, коли кілька країн цілеспрямовано намагаються девальвувати курс власної валюти за допомогою грошово-кредитних чи валютно-політичних заходів, щоб покращити цінову конкурентоспроможність власної експортної економіки. Оскільки девальвація завжди відбувається відносно інших валют, такі дії окремих країн можуть спровокувати зустрічні реакції інших країн, які, своєю чергою, девальвують — з ризиком того, що врешті-решт жодна країна не отримає стійкої переваги, тоді як міжнародні фінансові ринки дестабілізуються.","Угоди про вільну торгівлю — це міжнародно-правові договори між двома (двосторонні) чи кількома (багатосторонні чи плюрилатеральні) державами, які мають полегшити взаємну торгівлю шляхом скасування мит та інших торговельних бар’єрів, без того, щоб задіяні країни — на відміну від митного союзу — запроваджували спільне зовнішнє мито щодо третіх країн. Оскільки багатосторонні переговори в рамках СОТ (пор. тема 1.6) роками майже не просуваються, значення таких двосторонніх чи плюрилатеральних угод про вільну торгівлю значно зросло (наприклад, CETA між ЄС і Канадою, угода ЄС-Меркосур з південноамериканськими державами). Такі угоди часто політично суперечливі, зокрема через можливий вплив на екологічні, соціальні стандарти та стандарти захисту споживачів, а також через побоювання загострення конкуренції для певних вітчизняних галузей (наприклад, сільського господарства).","Ембарго, валютна війна та угоди про вільну торгівлю — це, врешті-решт, різні зовнішньоторговельно-політичні реакції на ту саму базову напругу між світовою економічною взаємопов’язаністю та національними чи геополітичними інтересами, яка також пронизує теми 1.5 та 1.6: у той час як угоди про вільну торгівлю схильні робити ставку на більшу економічну взаємопов’язаність, ембарго та валютні війни радше є конфліктно орієнтованими інструментами, за допомогою яких держави цілеспрямовано використовують економічну взаємопов’язаність як політичний важіль тиску або шукають власні конкурентні переваги за рахунок інших країн."],"a":["Дослідіть актуальне ембарго чи режим санкцій (наприклад, проти Росії) і представте, які саме сфери економіки зачеплені та які наслідки для німецьких/європейських підприємств відомі.","Поясніть своїми словами механізм валютної війни та обговоріть, чому односторонньою стратегією девальвації рідко можна користуватися довго.","Порівняйте актуальну угоду ЄС про вільну торгівлю (наприклад, CETA чи угоду ЄС-Меркосур) з погляду її найважливішого змісту та публічно обговорюваних критичних зауважень.","Підготуйте дискусію за круглим столом на тему: ‘Чи повинен ЄС, з огляду на глобальні торговельні конфлікти, укладати більше угод про вільну торгівлю чи більше покладатися на економічну самостійність (стійкість)?’ і проведіть її."],"r":"Результати дослідження + письмове порівняння + дискусія за круглим столом"},"2_1":{"t":"Застосування економічних теорій до актуальних проблем, межі теорій","e":"Наприкінці свого навчання з економіки керівництво Polyphon просить учнів виконати особливе завдання: вони мають пояснити актуальну економіко-політичну подію на власний вибір за допомогою економічної теорії, розглянутої на уроках, і при цьому також розкрити, де ця теорія досягає своїх меж. ‘Теорії — це корисні інструменти’, каже директорка, ‘але вони не є самою реальністю’.","i":["Економічні теорії — це спрощені, модельні відображення реальності. Вони, як правило, ґрунтуються на обмежувальних припущеннях (наприклад, ‘за інших рівних умов’) і свідомо не враховують численні фактори впливу, щоб чіткіше показати центральні взаємозв’язки. Це спрощення є водночас силою і слабкістю економічних теорій: воно дозволяє зрозуміло пояснювати складні взаємозв’язки та виводити прогнози, але може призводити до того, що важливі реальні фактори впливу залишаються неврахованими.","Застосування теорії до актуальної події тому завжди вимагає критичної перевірки, чи відповідають припущення моделі приблизно конкретному випадку. Так, наприклад, модель порівняльних переваг у витратах (пор. тема 1.2) пояснює, чому вільна торгівля в принципі підвищує добробут, але не враховує, наприклад, розподільчі ефекти всередині країни (хто конкретно виграє чи програє), витрати переходу під час структурних змін чи екологічні побічні витрати.","До типових меж економічних теорій належать: припущення про раціональну поведінку (пор. homo oeconomicus, 11 клас), яке в реальності відносно послаблюється завдяки висновкам поведінкової економіки; складність реалістичного відображення комплексних взаємодій кількох одночасно діючих факторів; обмежена емпірична перевірюваність багатьох макроекономічних тверджень, оскільки економіки — на відміну від лабораторних експериментів — не можуть контрольовано повторюватися; а також той факт, що економіко-політичні рішення ніколи не є суто економічними, а завжди також формуються політично, суспільно та владно."],"a":["Виберіть актуальну економіко-політичну подію (наприклад, митний захід, рішення щодо процентної ставки, дискусію про мінімальну заробітну плату чи економічне зростання) і поясніть її за допомогою щонайменше однієї теорії, розглянутої на уроках.","Для тієї ж події розкрийте, які припущення обраної теорії, можливо, не (повністю) відповідають конкретному випадку, і обґрунтуйте, які аспекти реальності теорія не враховує.","Підготуйте презентацію, яка наочно представляє як пояснювальну силу, так і межі обраної теорії для вашого прикладу, і презентуйте її класу."],"r":"Дослідження в інтернеті + презентація (з критичною рефлексією меж теорії)"},"2_2":{"t":"Зв’язок теорій різних навчальних областей","e":"Готуючись до випускного іспиту, двоє учнів Polyphon помічають, що багато тем останніх трьох років насправді пояснюють одна одну: динаміка валютного курсу (13 клас) пов’язана з грошово-кредитною політикою ЄЦБ (12 клас), яка, своєю чергою, впливає на рівень інфляції (також 12 клас), що, своєю чергою, впливає на міжнародну конкурентоспроможність і тим самим на теорії зовнішньої торгівлі (13 клас). ‘Це насправді велика мережа’, констатують вони.","i":["Економічні теорії та тематичні області рідко стоять ізольовано одна від одної, а здебільшого пов’язані між собою. Приклад: експансивна грошово-кредитна політика ЄЦБ (12 клас) має тенденцію знижувати процентні ставки, що, з одного боку, може підтримати внутрішній попит (кон’юнктурна політика, 12 клас), а з іншого боку, може також призвести до девальвації євро (теорія валютного курсу, 13 клас), що, своєю чергою, здешевлює німецький експорт, такий як експорт Polyphon, і тим самим впливає на порівняльні переваги у витратах (13 клас).","Також розглянуті в 11 класі форми ринку (поліполія, олігополія, монополія) можна пов’язати з теорією зовнішньої торгівлі: мито (13 клас) діє на раніше конкурентному імпортному ринку подібно до штучного дефіциту і створює втрату добробуту, яку можна аналізувати тими самими інструментами (надлишок споживача та виробника), що й втрату добробуту в монополії.","Для випускного іспиту та для розуміння реальних економіко-політичних дебатів особливо цінно активно встановлювати такі зв’язки: реальні економіко-політичні події (наприклад, рішення щодо процентної ставки, нове мито, економічна криза), як правило, не можна повністю пояснити лише однією теорією з однієї навчальної області, а потрібен погляд на кілька взаємодіючих тематичних областей одночасно."],"a":["Створіть інтелект-карту або схему, яка змістовно пов’язує щонайменше чотири теорії чи концепції з щонайменше двох різних класів (11, 12, 13), і поясніть зв’язки в тезах.","Виберіть конкретну актуальну економіко-політичну подію та поясніть її, свідомо поєднуючи щонайменше дві теорії з різних навчальних областей (наприклад, грошово-кредитну політику та теорію валютного курсу, або форму ринку та вплив мита).","Підготуйте короткий виступ, який наочно візуалізує та обґрунтовує цей зв’язок, і презентуйте його класу."],"r":"Інтелект-карта/схема + дослідження в інтернеті + презентація"},"2_3":{"t":"Робота зі статтями з газет, інтернету та фахових журналів","e":"Наприкінці свого навчання з економіки кожен учень має надати керівництву короткий ‘економічний брифінг’ на актуальну тему на власний вибір — так, як це роблять справжні референти в компаніях для своїх керівників. Керівництво наголошує: ‘Мені важливо, щоб ви вміли критично оцінювати свої джерела — не кожна стаття в інтернеті однаково надійна’.","i":["Компетентне поводження з джерелами економічної журналістики є ключовою навичкою для розуміння актуальних економіко-політичних дискусій. При оцінці статті слід, серед іншого, ставити такі запитання: хто автор чи авторка і для якого медіа він/вона пише? Чи прозоро названі та підтверджені джерела й дані? Чи можна припустити помітну політичну чи економічну зацікавленість джерела (наприклад, господарське об’єднання, профспілка, політичний фонд)? Чи розрізняють факти, прогнози та думку?","Солідні економічні медіа (наприклад, Handelsblatt, WirtschaftsWoche, Financial Times) підпорядковані журналістським обов’язкам сумлінності, але можуть, тим не менш, мати різні акценти та частково різні базові економіко-політичні позиції. Фахові журнали та публікації наукових інститутів (наприклад, Інститут ifo, IfW Kiel, DIW Berlin, Рада економічних експертів) часто пропонують більш методично обґрунтовану, але й складнішу перспективу. З інтернет-джерелами поза усталеними медіа потрібна особлива обережність, зокрема через можливу дезінформацію чи односторонньо зацікавлені викладення.","Для обґрунтованої власної оцінки економіко-політичної теми рекомендується порівнювати кілька джерел різного походження, явно шукати протилежні позиції та залучати власне дослідження (наприклад, офіційну статистику) для перевірки центральних числових даних."],"a":["Виберіть через ваш шкільний доступ до Handelsblatt (або іншого солідного джерела) актуальну статтю на економіко-політичну тему на власний вибір і оцініть її за критеріями, названими в інформаційному тексті (авторство, вказівки на джерела, помітна зацікавленість, факти проти думки).","Порівняйте на ту саму тему другу статтю з іншого джерела (наприклад, наукового інституту чи медіа з іншою спрямованістю) і виявіть спільні риси та відмінності в поданні.","На цій основі складіть короткий, адресований відповідно ‘економічний брифінг’ (близько половини сторінки) для (фіктивного) керівництва Polyphon, який містить найважливіші факти, різні оцінки, а також обґрунтовану власну оцінку."],"r":"Письмова оцінка джерел + порівняння джерел + економічний брифінг"}}},"es":{"ui":{"menu":"Menú","close":"Cerrar","home":"Inicio","translate":"Traducir:","back":"Atrás","next":"Siguiente","einstiegLabel":"Situación inicial","infoLabel":"Información","aufgabenLabel":"Tareas","ergebnisLabel":"Resultado esperado","quellenLabel":"Fuentes de consulta","lernkontrolleLabel":"Autoevaluación","quizIntro":"Elegid vuestra(s) respuesta(s) y pulsad «Comprobar» para recibir una respuesta inmediata.","quizGermanOnly":"Las preguntas de la autoevaluación solo están disponibles en alemán por el momento.","quizResultLabel":"Resultado","quizCorrectWord":"correctas","quizMultiHint":"(respuesta múltiple posible)","quizCheck":"Comprobar","quizChooseFirst":"Por favor, seleccionad primero una respuesta.","quizCorrect":"¡Correcto!","quizIncorrectPrefix":"No exactamente. La respuesta correcta es:","heroKicker":"Empresa modelo · Comercio exterior y política económica internacional","heroSub":"Fabricante de altavoces de bocina patentados de Hamburgo – ejemplo guía para el curso de Economía de 3.º de Bachillerato (Jgst. 13).","stat0":"Fundada en Hamburgo-Altona","stat1":"Empleados","stat2":"Único proveedor a nivel mundial","stat3":"Patente solicitada","companyLabel":"Polyphon se internacionaliza","gettingStartedLabel":"Empezar","gettingStartedText":"Elegid un tema en el menú de la izquierda para empezar. Cada tema comienza con una situación inicial y luego os guía a través de la información, las tareas y las fuentes.","startButtonTemplate":"Empezar con {id} {topic}","templatesLabel":"Plantillas para vuestros trabajos","templatesIntro":"Para las tareas en las que debáis elaborar un documento, una presentación, tarjetas de rol o un pódcast, aquí encontraréis plantillas adecuadas para descargar. En cada tema también se indica qué plantilla es la más adecuada.","passendZu":"Adecuada para:","download":"Descargar","templateNotePrefix":"Plantilla(s) adecuada(s) para este tema:","templateNoteHint":"(también disponible en la página de inicio, en la sección «Plantillas»)","brandSub":"Portal de aprendizaje – 3.º de Bachillerato"},"tb":{"1":"1. Comercio exterior y política de comercio exterior","2":"2. Posibilidades y límites de las teorías económicas"},"company":{"0":"Ya conocéis Polyphon GmbH de 1.º y 2.º de Bachillerato (Jgst. 11 y 12): la empresa, con sede en Hamburgo, fabrica altavoces de bocina patentados para una clientela privada adinerada, siendo así la única proveedora a nivel mundial de este tipo de diseño, y últimamente se ha ocupado intensamente del valor del dinero, la política monetaria y la política económica.","1":"Ahora la cosa se concreta: se ha aprobado el crédito para la segunda nave de producción, y se han firmado los primeros contratos de exportación con clientela en EE. UU., China y los estados del Golfo. Polyphon opera así ahora realmente a nivel internacional, y tiene que enfrentarse a todo lo que ello conlleva: riesgos de tipo de cambio, estadísticas de balanza de pagos, obstáculos comerciales, organizaciones internacionales, y la pregunta de por qué precisamente una empresa como Polyphon, desde Alemania, puede mantenerse en la competencia mundial."},"tpl":{"ausarbeitung":{"label":"Plantilla: Trabajo escrito","desc":"Plantilla de Word estructurada para análisis escritos, tablas y toma de postura."},"praesentation":{"label":"Plantilla: Presentación","desc":"Estructura básica de PowerPoint con diapositivas de título, índice, contenido y conclusión."},"rollenkarten":{"label":"Plantilla: Tarjetas de rol","desc":"Cuatro tarjetas de rol para juegos de rol, mesas redondas, debates «fishbowl» y debates a favor/en contra."},"podcast":{"label":"Plantilla: Guion de pódcast","desc":"Plantilla de Word para planificar la estructura, los puntos a tratar y el tiempo de vuestro pódcast."}},"t":{"1_1":{"t":"Interdependencia internacional y agentes de la política de comercio exterior de Alemania, modelos orientativos","e":"En su primera feria comercial internacional en Dubái, le preguntan a la dirección de Polyphon qué normas alemanas o europeas rigen en realidad la exportación de sus altavoces a los estados del Golfo, y quién establece en realidad esas normas. De vuelta en el hotel, los aprendices que han podido acompañar el viaje debaten: ‘¿Es esto competencia del Gobierno federal, de la UE, o de alguna organización mundial de comercio?’","i":["El comercio exterior (Außenwirtschaft) engloba todas las relaciones económicas de una economía con el extranjero: el comercio exterior en sentido estricto (exportación e importación de bienes y servicios), el movimiento internacional de capitales y los flujos de pago transfronterizos. Alemania se encuentra entre las economías más fuertemente integradas en la economía mundial: la cuota de exportación (exportaciones de mercancías en relación con el PIB) se sitúa desde hace años en torno al 40-50 %, claramente más alta que, por ejemplo, en EE. UU. o Japón.","Hoy en día, varios niveles actúan simultáneamente como agentes de la política de comercio exterior alemana. Desde el Tratado de Lisboa, la Unión Europea tiene competencia exclusiva sobre la política comercial común: los aranceles, los acuerdos comerciales y las medidas de protección comercial se negocian de manera uniforme para todos los Estados miembros de la UE por parte de la Comisión Europea y se aprueban en el Consejo de la UE; los Estados miembros individuales, como Alemania, ya no pueden concluir por sí solos acuerdos comerciales con terceros países. El Gobierno federal participa en esta política a través del Consejo de la UE, gestiona además su propia promoción del comercio exterior (por ejemplo, garantías de crédito a la exportación, cámaras de comercio exterior) y representa los intereses alemanes en organizaciones internacionales. El Bundesbank alemán y el BCE influyen, a través de la política monetaria, en el tipo de cambio del euro y, con ello, indirectamente en el comercio exterior.","Como modelos orientativos de política económica, en la política de comercio exterior se han enfrentado tradicionalmente el libre comercio y el proteccionismo. El libre comercio significa renunciar en gran medida a las trabas comerciales estatales para aprovechar lo más plenamente posible las ventajas de la división internacional del trabajo (cf. contenido 1.2). El proteccionismo, en cambio, designa el aislamiento deliberado de la economía nacional mediante aranceles, contingentes u otros obstáculos comerciales, con el fin de proteger a los productores nacionales de la competencia extranjera. En la práctica, la mayoría de los Estados —también Alemania y la UE— siguen una combinación de ambos modelos, con distinta ponderación según el sector y la situación política mundial."],"a":["Investigad la cuota de exportación alemana actual, así como los tres bienes de exportación más importantes y los tres principales socios comerciales de Alemania, y presentad los resultados de forma clara.","Elaborad un resumen de qué agente (UE, Gobierno federal, Bundesbank/BCE) es competente para cada ámbito parcial de la política de comercio exterior, y estableced de forma razonada quién podría intervenir en la decisión sobre un posible arancel de importación a los altavoces Polyphon en un tercer país.","Debatid de forma controvertida: ante la situación política mundial actual, ¿debería Alemania/la UE apostar más por el libre comercio o más por el proteccionismo? Recopilad argumentos para ambas posturas."],"r":"Resultado de la investigación + asignación escrita de competencias + debate con recopilación de argumentos a favor y en contra"},"1_2":{"t":"División internacional del trabajo y teorías del comercio exterior: ventajas absolutas y comparativas de costes, relación real de intercambio, Heckscher-Ohlin, teoría del ciclo de vida del producto, comercio intraindustrial","e":"Un inversor pregunta de forma provocadora a la dirección de Polyphon: ‘¿Por qué producís en realidad en Hamburgo y no allí donde la mano de obra es mucho más barata? ¿Y cómo explicáis que Alemania exporte altavoces al mismo tiempo que se importan altavoces extranjeros en el mismo segmento de mercado? ¿No es eso contradictorio?’ Los aprendices se dan cuenta: aquí, evidentemente, una única respuesta no basta.","i":["La división internacional del trabajo (cf. 1.º de Bachillerato) describe el reparto de las etapas de producción entre países. La teoría clásica del comercio exterior se pregunta por qué los países comercian entre sí y de qué depende el patrón de comercio resultante. Adam Smith ya explicó el comercio exterior mediante las ventajas absolutas de costes: un país debería especializarse en los bienes que puede producir de forma más barata (con menos uso de recursos) que otros países, e importar los bienes restantes; ambos socios comerciales ganan con ello.","David Ricardo amplió este modelo en 1817 con la teoría de las ventajas comparativas de costes: el comercio resulta beneficioso para ambos países incluso cuando un país es absolutamente más eficiente que el otro en la producción de todos los bienes; lo decisivo no es la ventaja absoluta, sino la relativa (comparativa) de costes, es decir, el coste de oportunidad. Cada país se especializa en el bien en el que su ventaja relativa de eficiencia es mayor (o su desventaja menor). La relación de intercambio a la que se intercambian internacionalmente los bienes comerciados se denomina relación real de intercambio (terms of trade); se sitúa entre las relaciones de intercambio internas de ambos países antes del comercio y determina cómo se reparte entre ambos países la ganancia de bienestar conjunta derivada del comercio.","El teorema de Heckscher-Ohlin (según Eli Heckscher y Bertil Ohlin, años 1920/1930) explica los patrones de comercio no a través de la distinta productividad del trabajo, sino a través de la distinta dotación de los países en factores de producción (teorema de las proporciones factoriales): un país tiende a exportar los bienes cuya producción utiliza intensivamente el factor del que el país dispone en abundancia (por ejemplo, trabajo, capital, tierra/materias primas), e importa bienes que requieren intensivamente el factor que le resulta escaso. Un país rico en capital y altamente cualificado como Alemania exporta, por tanto, tendencialmente bienes intensivos en capital y conocimiento (por ejemplo, tecnología de precisión, maquinaria especializada) e importa mercancías de producción en masa intensivas en mano de obra.","La teoría del ciclo de vida del producto en el comercio exterior (Raymond Vernon, 1966) explica los patrones de comercio de forma dinámica, a través de las fases por las que pasa un producto a lo largo del tiempo: en la fase de introducción, un producto nuevo, a menudo tecnológicamente exigente, o un producto artesanal de nicho, se desarrolla y produce típicamente en un país industrializado muy desarrollado, ya que se necesita cercanía a la investigación, a personal cualificado y a una clientela con poder adquisitivo; el país exporta inicialmente el producto. A medida que el producto madura y se estandariza, disminuye la importancia de la innovación mientras que los costes de producción se vuelven más relevantes; la fabricación se traslada cada vez más a países con condiciones de producción más favorables, hasta que el país de innovación original acaba, posiblemente, importando él mismo el producto.","La teoría del comercio intraindustrial (entre otros, Paul Krugman, desde los años setenta, la llamada ‘nueva teoría del comercio’) explica un fenómeno que las teorías clásicas no logran reflejar bien: la exportación e importación simultáneas de bienes similares dentro de la misma rama entre países con un desarrollo similar (por ejemplo, Alemania exporta coches a otros países de la UE e importa al mismo tiempo coches desde allí). Esto se explica por las economías de escala (la producción en masa reduce los costes unitarios, por lo que las empresas se concentran en pocas variantes de modelo y las comercializan internacionalmente) y por la diferenciación de producto (los consumidores valoran la variedad y la posibilidad de elegir entre variantes ligeramente distintas del mismo tipo de producto, aunque procedan de países diferentes).","Para Polyphon pueden aplicarse simultáneamente varias de estas teorías: según Heckscher-Ohlin, la exportación de productos de precisión intensivos en capital y conocimiento desde la Alemania rica en capital encaja bien en el cuadro. Según la teoría del ciclo de vida del producto, Polyphon, con su producto de nicho patentado, se encuentra todavía en una fase temprana, en la que la producción y la innovación están estrechamente vinculadas al emplazamiento de desarrollo en Hamburgo; solo tras la expiración de la protección de la patente y con una creciente estandarización sería concebible un traslado de la fabricación. Ninguna de las teorías ofrece por sí sola una explicación completa; cada una ilumina distintos aspectos de los patrones reales de comercio exterior y tiene también sus límites (por ejemplo, supuestos simplificadores, capacidad predictiva empírica limitada)."],"a":["Calculad, mediante un ejemplo numérico de elaboración propia con dos países y dos bienes (horas de trabajo por unidad), la ventaja comparativa de costes de ambos países, determinad el patrón de especialización razonable y mostrad, mediante la relación real de intercambio, que ambos países pueden beneficiarse del comercio.","Explicad, mediante el teorema de Heckscher-Ohlin, por qué Alemania (y en concreto Polyphon) exporta más bien bienes intensivos en capital y conocimiento que mercancías de producción en masa intensivas en mano de obra, y nombrad un contraejemplo de un país con una dotación de factores distinta.","Aplicad la teoría del ciclo de vida del producto al altavoz Polyphon: ¿en qué fase se encuentra actualmente el producto, y cómo podría cambiar la producción dentro de 15-20 años (tras la expiración de la protección de la patente)? Buscad además un ejemplo real de un producto que ya haya completado todo el ciclo de vida (por ejemplo, del ámbito de la electrónica de consumo).","Explicad, con ayuda de la teoría del comercio intraindustrial, por qué Alemania exporta e importa coches simultáneamente, y debatid si este concepto es también trasladable al mercado de altavoces de alta gama.","Elaborad una tabla comparativa de las cuatro teorías del comercio exterior presentadas (ventajas comparativas de costes, Heckscher-Ohlin, teoría del ciclo de vida del producto, comercio intraindustrial) con los criterios: idea explicativa central, qué patrón de comercio explica, un ejemplo, un límite de la teoría."],"r":"Cálculo escrito + ejemplos de aplicación + tabla comparativa"},"1_3":{"t":"Tipos de cambio y sistemas cambiarios, apreciación y depreciación, medidas de política cambiaria","e":"Polyphon acaba de cerrar un gran pedido procedente de EE. UU. por valor de 500.000 dólares estadounidenses. Entre la firma del contrato y la recepción del pago, el euro se debilita frente al dólar. El controller llama emocionado a la dirección: ‘¡Buenas noticias: ahora obtenemos más euros por el mismo importe en dólares de lo calculado inicialmente!’ Un aprendiz se pregunta: ¿podría haber ocurrido también al revés?","i":["El tipo de cambio indica la relación a la que se intercambia una moneda por otra. Se forma, en un sistema de tipo de cambio flexible (libre), mediante la oferta y la demanda en el mercado de divisas: si, por ejemplo, aumenta la demanda de euros (por ejemplo, porque los bienes de exportación europeos son solicitados o porque los inversores quieren invertir en euros), el euro se aprecia frente a otras monedas; si la demanda disminuye o aumenta la oferta de euros, se deprecia.","En los sistemas de tipo de cambio fijo, un banco central fija de forma vinculante el tipo de cambio respecto a una moneda de referencia o a una cesta de monedas, y defiende este tipo, si es necesario, mediante intervenciones en el mercado de divisas (compra/venta de su propia moneda). Los tipos de cambio fijos ofrecen seguridad de planificación para el comercio exterior, pero restringen considerablemente el margen de maniobra de política monetaria del país en cuestión. Los tipos de cambio flexibles, en cambio, se adaptan automáticamente a los cambios económicos, pero conllevan riesgos cambiarios para las empresas. El euro es, frente a la mayoría de las monedas importantes (por ejemplo, el dólar estadounidense), un tipo de cambio de libre flotación (flexible).","Una apreciación de una moneda significa que por una unidad de esa moneda se obtiene más moneda extranjera que antes; una depreciación significa lo contrario. Una apreciación del euro encarece los bienes de exportación alemanes para la clientela extranjera (algo negativo para exportadoras como Polyphon) y, al mismo tiempo, abarata las importaciones (algo positivo para las empresas que, por ejemplo, obtienen madera tropical o cobre del extranjero); una depreciación del euro actúa exactamente al revés.","Las medidas de política cambiaria para influir en el tipo de cambio incluyen, entre otras, las intervenciones del banco central en el mercado de divisas, los cambios en los tipos de interés oficiales (unos tipos más altos tienden a atraer capital extranjero y, con ello, a sostener la propia moneda) y, en casos excepcionales, los controles de capital. Dado que el tipo de cambio del euro no es dirigido de forma deliberada por el Eurosistema, sino que se ve influido principalmente de forma indirecta por la política monetaria orientada a la estabilidad de precios (cf. 2.º de Bachillerato), una ‘política cambiaria’ activa en sentido propio solo es posible de forma limitada para la zona euro."],"a":["Calculad cómo cambian los ingresos en euros del gran pedido de Polyphon de la situación inicial si el tipo de cambio baja de 1 EUR = 1,10 USD a 1 EUR = 1,05 USD (depreciación del euro), y explicad por qué una depreciación del euro resulta ventajosa para Polyphon como exportadora.","Elaborad una tabla comparativa de los sistemas de tipo de cambio fijo y flexible con ventajas e inconvenientes para empresas como Polyphon.","Investigad el tipo de cambio actual EUR/USD, así como su evolución en los últimos 12 meses, y valorad si las condiciones para el negocio de exportación de Polyphon a EE. UU. han tendido a mejorar o a empeorar.","Explicad por qué una subida del tipo de interés oficial del BCE puede tender a provocar una apreciación del euro, y estableced la relación con la política monetaria de 2.º de Bachillerato."],"r":"Cálculo escrito + tabla comparativa + investigación del tipo de cambio actual"},"1_4":{"t":"La balanza de pagos como instrumento de información","e":"El negocio de exportación de Polyphon crece de forma notable. En las noticias económicas, un aprendiz oye que Alemania tiene ‘uno de los mayores superávits por cuenta corriente del mundo’, y enseguida le preguntan qué tiene eso que ver, en realidad, con una empresa como Polyphon. La dirección pide a los aprendices que preparen el tema de forma comprensible para la plantilla en un pódcast.","i":["La balanza de pagos es una recopilación sistemática de todas las transacciones económicas entre residentes y el extranjero dentro de un período determinado (normalmente un año). Para Alemania la elabora el Bundesbank alemán, y sirve como instrumento central de información para valorar la posición exterior de una economía.","La balanza de pagos se divide principalmente en la balanza por cuenta corriente y la balanza de capital/financiera. La balanza por cuenta corriente registra los flujos transfronterizos de bienes y servicios, así como la renta: la balanza comercial recoge el comercio exterior de mercancías (aquí se incluyen las exportaciones de altavoces de Polyphon), la balanza de servicios recoge, por ejemplo, el turismo, el transporte y los ingresos por licencias, la balanza de rentas primarias comprende las rentas del trabajo y del patrimonio transfronterizas (por ejemplo, intereses, dividendos, salarios de trabajadores fronterizos), y la balanza de rentas secundarias recoge las transferencias corrientes sin contrapartida (por ejemplo, remesas de trabajadores migrantes, contribuciones a la UE).","Un superávit por cuenta corriente significa que un país exporta, o recibe del extranjero, más bienes, servicios y rentas de los que importa o paga al extranjero; en el saldo exporta más valor del que importa, y con ello acumula, como reflejo especular, derechos de cobro frente al extranjero (esto lo recoge la balanza de capital/financiera). Alemania presenta desde hace muchos años un elevado superávit por cuenta corriente, lo cual se considera, por un lado, expresión de la alta competitividad internacional de las empresas alemanas (como Polyphon), pero, por otro lado, también se debate de forma crítica: un superávit muy elevado y persistente puede indicar una demanda interna comparativamente débil, y a veces es criticado por los socios comerciales (por ejemplo, EE. UU.) como un desequilibrio, ya que a un país con superávit le corresponden necesariamente países con déficit.","Dado que la balanza de pagos está, por construcción contable, siempre equilibrada (cada saldo de la balanza por cuenta corriente tiene su reflejo especular en la balanza de capital/financiera), no ofrece ninguna indicación sobre si un desequilibrio es ‘bueno’ o ‘malo’; esto debe valorarse desde la política económica. Para empresas como Polyphon, la estadística de la balanza de pagos resulta, no obstante, útil para valorar, por ejemplo, la evolución de determinados mercados de exportación, las tendencias del tipo de cambio o el clima general del comercio exterior."],"a":["Analizad una estadística actual de la balanza de pagos del Bundesbank alemán y presentad las balanzas parciales más importantes (balanza comercial, balanza de servicios, rentas primarias, rentas secundarias) con sus saldos actuales.","Explicad por escrito por qué el negocio de exportación de Polyphon se registra en la balanza comercial y no en la balanza de servicios, y encontrad un ejemplo de una partida que podría aparecer en la balanza de servicios de Polyphon (por ejemplo, ingresos por licencias).","Debatid por escrito por qué el elevado superávit por cuenta corriente alemán puede valorarse tanto de forma positiva como crítica.","Planificad, con ayuda de la plantilla de pódcast, la estructura, los puntos a tratar y el tiempo de un pódcast (5-8 minutos) sobre el tema ‘¿Qué nos dice la balanza de pagos sobre Polyphon y Alemania?’, y producid a continuación el pódcast como archivo de audio."],"r":"Pódcast (5-8 minutos) + análisis estadístico escrito como trabajo previo"},"1_5":{"t":"Obstáculos comerciales: tipos, motivos e importancia actual","e":"Poco antes de la entrega prevista de un lote grande de altavoces a un país fuera de la UE, la dirección de Polyphon recibe la noticia de que ese país ha impuesto, a corto plazo, un arancel de importación adicional del 20 % sobre los bienes de lujo procedentes de la UE, como reacción a otra medida de política comercial de la UE. Al mismo tiempo, el departamento de exportación se entera de que otro país de destino exige estrictas normas técnicas de certificación para dispositivos electrónicos que Polyphon todavía no cumple. La dirección suspira: ‘Pensábamos que los obstáculos comerciales ya casi no existían, ¿qué está pasando?’","i":["Los obstáculos comerciales son medidas estatales que restringen, encarecen o dificultan el comercio transfronterizo de bienes y servicios. Se distinguen fundamentalmente entre obstáculos comerciales arancelarios y no arancelarios. Los obstáculos arancelarios son los aranceles, es decir, gravámenes impuestos por el Estado sobre bienes importados (más raramente exportados). Se distingue, entre otros, entre aranceles fiscales (destinados principalmente a generar ingresos estatales), aranceles proteccionistas (para proteger a los productores nacionales de una competencia extranjera más barata), aranceles educativos (protección temporal de industrias jóvenes aún no competitivas, el llamado argumento de la ‘industria naciente’) y aranceles antidumping (como reacción al dumping, es decir, la venta de bienes de exportación en el extranjero por debajo del coste de producción o del precio nacional).","Los obstáculos comerciales no arancelarios son más variados y, en los últimos años, han cobrado cada vez más importancia en la política económica: los contingentes cuantitativos limitan directamente la cantidad importable de un bien; los requisitos de contenido local exigen una proporción mínima de valor añadido nacional para poder vender un producto en el país; las normas técnicas y los requisitos de homologación y certificación (como en el caso del país de exportación de Polyphon) pueden actuar de facto, aunque sirvan oficialmente a la protección del consumidor o del medio ambiente, como una barrera de acceso al mercado para los proveedores extranjeros; las subvenciones estatales a empresas nacionales distorsionan la competencia internacional sin actuar directamente en la frontera; y los obstáculos comerciales administrativos (trámites aduaneros complejos, procedimientos de autorización burocráticos, normativas que cambian con frecuencia) encarecen y retrasan el comercio, sin constituir una barrera comercial oficial en sentido estricto.","Para la introducción de obstáculos comerciales se aducen distintos motivos. Los motivos económicos incluyen la protección de puestos de trabajo y sectores nacionales frente a la competencia extranjera, el ya mencionado argumento de la industria naciente, así como la defensa frente al dumping desleal. Los motivos político-estratégicos incluyen la protección de industrias consideradas relevantes para la seguridad (por ejemplo, semiconductores, defensa, materias primas críticas), el uso de los aranceles como moneda de cambio o medida de represalia en conflictos de política comercial, así como la presión política interna de los grupos de interés afectados. Los motivos relacionados con la protección del consumidor y del medio ambiente incluyen normas técnicas de seguridad, sanitarias y medioambientales que, incluso siendo sinceras en su intención, pueden actuar de facto como obstáculo comercial.","Desde el punto de vista de la economía del bienestar, los obstáculos comerciales suelen tener costes: reducen las ventajas de la división internacional del trabajo (cf. contenido 1.2), encarecen los bienes para los consumidores del país importador, protegen a proveedores nacionales ineficientes a costa de la colectividad y pueden generar, como en el caso de los aranceles, una pérdida de bienestar análoga al caso del monopolio (cf. 1.º de Bachillerato). Son especialmente peligrosas las espirales de escalada: si un país impone aranceles, los socios comerciales afectados suelen reaccionar con aranceles de represalia, lo que puede desembocar en un conflicto comercial cada vez más agudo (guerra comercial, cf. contenido 1.7) que, al final, perjudica a todas las economías implicadas.","Los obstáculos comerciales tienen actualmente una gran importancia en política económica: tras décadas de progresiva liberalización comercial en el marco del GATT/OMC (cf. contenido 1.6), desde la década de 2010, y especialmente desde la de 2020, se observa de nuevo un claro aumento de las medidas proteccionistas a nivel mundial, desde nuevos aranceles, pasando por restricciones a la exportación de bienes estratégicamente importantes (por ejemplo, semiconductores, tierras raras), hasta una política industrial reforzada y carreras de subvenciones entre las grandes potencias. Para economías orientadas a la exportación como Alemania, y para empresas internacionalizadas como Polyphon, esta evolución tiene una relevancia económica inmediata, ya que los nuevos obstáculos comerciales pueden dificultar los mercados de venta, perturbar las cadenas de suministro y reducir la seguridad de planificación."],"a":["Clasificad los dos obstáculos comerciales de la situación inicial (arancel de importación, requisito técnico de certificación) en la categoría correspondiente (arancelario/no arancelario, subtipo concreto) y justificad vuestra clasificación.","Elaborad un resumen estructurado de todos los tipos de obstáculos comerciales presentados (arancelarios y no arancelarios), con una breve definición cada uno y un ejemplo real propio investigado de los últimos años.","Representad gráficamente (de forma análoga a la pérdida de bienestar del monopolio de 1.º de Bachillerato) cómo un arancel de importación modifica el precio y la cantidad comerciada en un país importador, y explicad con vuestras propias palabras la pérdida de bienestar resultante.","Investigad un ejemplo real actual de disputa arancelaria o comercial (por ejemplo, entre EE. UU., la UE y/o China) de los últimos doce meses, presentad su desarrollo y las posturas de los implicados, y valorad las posibles consecuencias para empresas orientadas a la exportación como Polyphon.","Debatid de forma controvertida en un debate a favor/en contra: ‘Los obstáculos comerciales para proteger los puestos de trabajo nacionales están justificados.’ Preparad para ello, con ayuda de la plantilla de tarjetas de rol, posturas razonadas y llevad a cabo el debate.","Redactad finalmente una toma de postura escrita detallada (de al menos una página) en la que sopeséis las oportunidades y riesgos económicos del aumento de los obstáculos comerciales para una empresa orientada a la exportación como Polyphon, así como para la economía alemana en su conjunto."],"r":"Clasificación + resumen estructurado + análisis gráfico del bienestar + investigación actual + debate a favor/en contra + toma de postura escrita detallada"},"1_6":{"t":"Asociaciones internacionales: FMI, OMC, GATT","e":"Al preparar un contrato de exportación con un país fuera de la UE, el departamento jurídico de Polyphon se topa con disposiciones que se remontan a un acuerdo internacional llamado GATT, así como con procedimientos de la Organización Mundial del Comercio (OMC). Una aprendiz pregunta: ‘¿Qué hacen en realidad todas estas organizaciones internacionales, y por qué nos afecta esto siquiera a nosotros como pequeña empresa de Hamburgo?’","i":["El Fondo Monetario Internacional (FMI), fundado en 1944 en el marco del sistema de Bretton Woods, tiene la tarea de fomentar la cooperación monetaria internacional, garantizar la estabilidad del sistema monetario mundial y conceder créditos a corto plazo a los países miembros en caso de crisis de balanza de pagos (cf. contenido 1.4), habitualmente vinculados a condiciones de política económica (condicionalidad) que obligan al país afectado a llevar a cabo reformas.","El Acuerdo General sobre Aranceles Aduaneros y Comercio (GATT) se firmó en 1947 para reducir gradualmente, mediante rondas de negociación multilaterales, los aranceles y otros obstáculos comerciales, y liberalizar el comercio mundial. Los principios centrales del GATT son el principio de nación más favorecida (toda facilidad comercial concedida a un país debe concederse, en principio, también a todos los demás miembros) y el principio de trato nacional (las mercancías importadas no pueden recibir, tras cruzar la frontera, un trato peor que las mercancías nacionales).","En 1995 surgió del GATT la Organización Mundial del Comercio (OMC), que hoy funciona como la organización internacional central para el comercio mundial. Administra los acuerdos comerciales multilaterales (entre otros, el GATT, que sigue vigente para el comercio de mercancías, así como sus propios acuerdos sobre servicios y propiedad intelectual), ofrece un foro para nuevas rondas de negociación y dispone de un procedimiento de solución de diferencias con el que los países miembros pueden actuar contra presuntas infracciones de las normas de la OMC por parte de otros miembros, por ejemplo contra importaciones subvencionadas de forma desleal o aranceles ilegales. La UE (y con ello, indirectamente, Alemania y empresas como Polyphon) es también miembro de la OMC y está sujeta a sus normas.","En los últimos años, el sistema comercial multilateral está sometido a una presión creciente: las nuevas rondas de negociación de la OMC avanzan solo lentamente, algunos Estados apuestan cada vez más por acuerdos comerciales bilaterales o por medidas proteccionistas unilaterales (cf. contenidos 1.5 y 1.7), y el procedimiento de solución de diferencias de la OMC ha tenido, en fases determinadas, una capacidad de funcionamiento limitada debido al bloqueo del órgano de apelación."],"a":["Preparad en pequeños grupos una exposición del alumnado sobre una de las tres instituciones (FMI, GATT/OMC como desarrollo histórico, OMC en la actualidad) y presentadla ante la clase con medios adecuados.","Explicad el principio de nación más favorecida y el principio de trato nacional del GATT mediante un ejemplo propio construido por vosotros, con referencia a Polyphon.","Investigad un procedimiento actual de solución de diferencias de la OMC y presentad brevemente de qué trata y qué países están implicados.","Debatid: ¿qué importancia tienen todavía el FMI y la OMC, cuando cada vez más países apuestan por acuerdos bilaterales o medidas unilaterales en lugar de por normas multilaterales?"],"r":"Exposiciones del alumnado con medios + ejemplos escritos + investigación actual"},"1_7":{"t":"Problemas actuales: embargos, guerra de divisas, acuerdos de libre comercio","e":"En una reunión de redacción para el periódico escolar, tres grupos deben escribir cada uno un breve artículo explicativo sobre temas de actualidad controvertidos en el comercio exterior: el primer grupo debe explicar en qué consisten las sanciones económicas y los embargos contra determinados Estados, el segundo qué se entiende por ‘guerra de divisas’, y el tercero cómo funcionan los acuerdos de libre comercio modernos. Los tres grupos constatan: sus temas están más estrechamente relacionados de lo que pensaban al principio.","i":["Un embargo es una prohibición, decretada por el Estado y normalmente motivada políticamente, de determinadas relaciones económicas (por ejemplo, prohibiciones de exportación o importación, sanciones financieras) frente a un determinado Estado, a menudo como reacción a una conducta contraria al derecho internacional, a violaciones de los derechos humanos o a una agresión militar. Los embargos son decididos por Estados individuales, por grupos de Estados (por ejemplo, la UE) o por las Naciones Unidas. Su objetivo es ejercer presión económica y política sobre el gobierno del país sancionado, pero en la práctica también afectan a menudo a la población civil, así como a las empresas de los países sancionadores que anteriormente comerciaban con el país afectado.","Se denomina guerra de divisas (también: devaluación competitiva) a una situación en la que varios países intentan deliberadamente depreciar el tipo de cambio de su propia moneda mediante medidas de política monetaria o cambiaria, con el fin de mejorar la competitividad de precios de su propia economía exportadora. Dado que una depreciación siempre se produce en relación con otras monedas, este tipo de actuación de países individuales puede provocar reacciones de otros países, que a su vez devalúan, con el riesgo de que, al final, ningún país obtenga una ventaja duradera mientras se desestabilizan los mercados financieros internacionales.","Los acuerdos de libre comercio son tratados de derecho internacional entre dos (bilaterales) o varios (multilaterales o plurilaterales) Estados, destinados a facilitar el comercio mutuo mediante la reducción de aranceles y otros obstáculos comerciales, sin que los países participantes —a diferencia de una unión aduanera— introduzcan un arancel exterior común frente a terceros países. Dado que las negociaciones multilaterales en el marco de la OMC (cf. contenido 1.6) apenas avanzan desde hace años, la importancia de estos acuerdos de libre comercio bilaterales o plurilaterales ha aumentado considerablemente (por ejemplo, el CETA entre la UE y Canadá, el acuerdo UE-Mercosur con Estados sudamericanos). Estos acuerdos suelen ser polémicos políticamente, entre otras razones por sus posibles efectos sobre los estándares medioambientales, sociales y de protección del consumidor, así como por el temor a una mayor competencia para determinados sectores nacionales (por ejemplo, la agricultura).","Embargos, guerra de divisas y acuerdos de libre comercio son, en definitiva, reacciones de política de comercio exterior distintas ante la misma tensión fundamental entre la interdependencia económica mundial y los intereses nacionales o geopolíticos, tensión que también atraviesa los contenidos 1.5 y 1.6: mientras que los acuerdos de libre comercio tienden a apostar por una mayor interdependencia económica, los embargos y las guerras de divisas constituyen más bien instrumentos vinculados al conflicto, con los que los Estados utilizan deliberadamente la interdependencia económica como medio de presión política o buscan ventajas competitivas propias a costa de otros países."],"a":["Investigad un embargo o régimen de sanciones actual (por ejemplo, contra Rusia) y presentad qué ámbitos económicos se ven concretamente afectados y qué efectos conocidos hay sobre empresas alemanas/europeas.","Explicad con vuestras propias palabras el mecanismo de una guerra de divisas y debatid por qué una estrategia unilateral de depreciación raramente es duradera a largo plazo.","Comparad un acuerdo de libre comercio actual de la UE (por ejemplo, el CETA o el acuerdo UE-Mercosur) en cuanto a su contenido más importante y a los puntos de crítica debatidos públicamente.","Preparad una mesa redonda sobre la pregunta: ‘Ante los conflictos comerciales globales, ¿debería la UE concluir más acuerdos de libre comercio o apostar más por la autonomía económica (resiliencia)?’, y llevadla a cabo."],"r":"Resultados de investigación + comparación escrita + mesa redonda"},"2_1":{"t":"Aplicación de teorías económicas a problemas actuales, límites de las teorías","e":"Al final de su formación en Economía, la dirección de Polyphon pide a los aprendices una tarea especial: deben explicar un acontecimiento de política económica actual de su elección con ayuda de una teoría económica vista en clase, y, al hacerlo, poner también de manifiesto dónde alcanza esa teoría sus límites. ‘Las teorías son herramientas útiles’, dice la directora general, ‘pero no son la realidad misma’.","i":["Las teorías económicas son representaciones simplificadas, en forma de modelo, de la realidad. Suelen basarse en supuestos restrictivos (por ejemplo, ‘ceteris paribus’, es decir, ‘manteniendo todo lo demás constante’) y dejan fuera deliberadamente numerosos factores de influencia para hacer más visibles las relaciones centrales. Esta simplificación es, al mismo tiempo, la fortaleza y la debilidad de las teorías económicas: permite explicar de forma comprensible relaciones complejas y derivar pronósticos, pero puede llevar a que importantes factores reales de influencia queden sin considerar.","La aplicación de una teoría a un acontecimiento actual exige, por tanto, siempre un examen crítico de si los supuestos del modelo se cumplen aproximadamente en el caso concreto. Así, el modelo de las ventajas comparativas de costes (cf. contenido 1.2) explica por qué el libre comercio, en principio, aumenta el bienestar, pero deja fuera, por ejemplo, los efectos distributivos dentro de un país (quién gana o pierde concretamente), los costes de transición en el cambio estructural o los costes ecológicos derivados.","Entre los límites típicos de las teorías económicas se encuentran: el supuesto del comportamiento racional (cf. homo oeconomicus, 1.º de Bachillerato), que la realidad relativiza a la luz de los hallazgos de la economía del comportamiento; la dificultad de reflejar de forma realista las complejas interacciones de varios factores que actúan simultáneamente; la limitada verificabilidad empírica de muchas afirmaciones macroeconómicas, ya que las economías, a diferencia de los experimentos de laboratorio, no pueden repetirse de forma controlada; y el hecho de que las decisiones de política económica nunca son puramente económicas, sino que siempre están marcadas también por lo político, lo social y las relaciones de poder."],"a":["Elegid un acontecimiento de política económica actual (por ejemplo, una medida arancelaria, una decisión de tipos de interés, un debate sobre el salario mínimo o el crecimiento económico) y explicadlo con ayuda de al menos una teoría vista en clase.","Para ese mismo acontecimiento, poned de manifiesto qué supuestos de la teoría elegida posiblemente no se cumplen (del todo) en el caso concreto, y justificad qué aspectos de la realidad no capta la teoría.","Preparad una presentación que muestre de forma comprensible tanto la capacidad explicativa como los límites de la teoría elegida para vuestro ejemplo, y presentadla a la clase."],"r":"Investigación en internet + presentación (con reflexión crítica sobre los límites de la teoría)"},"2_2":{"t":"Conexión de teorías de distintos ámbitos de aprendizaje","e":"Al preparar su examen final, dos aprendices de Polyphon se dan cuenta de que muchos temas de los últimos tres años en realidad se explican mutuamente: la evolución del tipo de cambio (3.º de Bachillerato) está relacionada con la política monetaria del BCE (2.º de Bachillerato), que a su vez influye en la tasa de inflación (también 2.º de Bachillerato), que a su vez repercute en la competitividad internacional y, con ello, en las teorías del comercio exterior (3.º de Bachillerato). ‘En realidad, todo esto es una gran red’, constatan.","i":["Las teorías y los ámbitos temáticos económicos rara vez están aislados unos de otros, sino que están conectados de múltiples maneras. Un ejemplo: una política monetaria expansiva del BCE (2.º de Bachillerato) tiende a bajar los tipos de interés, lo que, por un lado, puede sostener la demanda interna (política coyuntural, 2.º de Bachillerato) y, por otro lado, puede provocar también una depreciación del euro (teoría del tipo de cambio, 3.º de Bachillerato), lo que a su vez abarata las exportaciones alemanas, como las de Polyphon, e influye así en las ventajas comparativas de costes (3.º de Bachillerato).","También las formas de mercado tratadas en 1.º de Bachillerato (polipolio, oligopolio, monopolio) pueden conectarse con la teoría del comercio exterior: un arancel (3.º de Bachillerato) actúa en un mercado de importación previamente competitivo de forma similar a una escasez artificial y genera una pérdida de bienestar que puede analizarse con las mismas herramientas (excedente del consumidor y del productor) que la pérdida de bienestar en el monopolio.","Para el examen final, y para comprender los debates reales de política económica, resulta especialmente valioso establecer activamente este tipo de conexiones: los acontecimientos reales de política económica (por ejemplo, una decisión sobre tipos de interés, un nuevo arancel, una crisis económica) por lo general no pueden explicarse por completo con una única teoría de un único ámbito de aprendizaje, sino que requieren observar simultáneamente varios ámbitos temáticos que interactúan entre sí."],"a":["Elaborad un mapa mental o un esquema que conecte de forma sustantiva al menos cuatro teorías o conceptos de al menos dos cursos distintos (1.º, 2.º y 3.º de Bachillerato), y explicad las conexiones en forma de puntos.","Elegid un acontecimiento de política económica actual concreto y explicadlo combinando de forma deliberada al menos dos teorías de ámbitos de aprendizaje distintos (por ejemplo, política monetaria y teoría del tipo de cambio, o forma de mercado y efecto arancelario).","Preparad una breve presentación que visualice y fundamente esta conexión de forma comprensible, y presentadla a la clase."],"r":"Mapa mental/esquema + investigación en internet + presentación"},"2_3":{"t":"Trabajo con artículos de periódicos, internet y revistas especializadas","e":"Al final de su formación en Economía, cada aprendiz debe entregar a la dirección un breve ‘informe económico’ sobre un tema actual de su elección, tal como hacen los analistas reales en las empresas para sus superiores. La dirección subraya: ‘Me importa que sepáis valorar críticamente vuestras fuentes; no todo artículo que aparece en internet es igual de fiable’.","i":["El manejo competente de fuentes de periodismo económico es una capacidad clave para comprender los debates actuales de política económica. Al valorar un artículo deberían plantearse, entre otras, las siguientes preguntas: ¿quién es la autora o el autor, y para qué medio escribe? ¿Se indican y justifican de forma transparente las fuentes y los datos? ¿Se puede suponer un interés político o económico reconocible por parte de la fuente (por ejemplo, una asociación empresarial, un sindicato, una fundación política)? ¿Se distingue entre hechos, previsiones y opinión?","Los medios económicos solventes (por ejemplo, Handelsblatt, WirtschaftsWoche, Financial Times) están sujetos a deberes de diligencia periodística, pero pueden, no obstante, presentar distintos enfoques y, en parte, distintas posturas básicas de política económica. Las revistas especializadas y las publicaciones de institutos científicos (por ejemplo, el Instituto ifo, el IfW de Kiel, el DIW de Berlín, el Consejo de Expertos Económicos) suelen ofrecer una perspectiva más fundamentada metodológicamente, pero también más compleja. Con las fuentes de internet al margen de los medios establecidos se requiere especial precaución, entre otras razones por la posible desinformación o por presentaciones sesgadas por intereses particulares.","Para una valoración propia bien fundamentada de un tema de política económica, es recomendable comparar varias fuentes de distinto origen, buscar explícitamente posturas contrarias y recurrir a investigación propia (por ejemplo, estadísticas oficiales) para verificar los datos numéricos centrales."],"a":["Elegid, a través de vuestro acceso escolar al Handelsblatt (u otra fuente solvente), un artículo actual sobre un tema de política económica de vuestra elección y valoradlo según los criterios mencionados en el texto informativo (autoría, indicación de fuentes, interés reconocible, hechos frente a opinión).","Comparad, sobre el mismo tema, un segundo artículo procedente de otra fuente (por ejemplo, un instituto científico o un medio con otra orientación) y extraed las similitudes y diferencias en la forma de presentarlo.","Redactad, sobre esta base, un breve ‘informe económico’ escrito y adecuado a su destinatario (aproximadamente media página) para la dirección (ficticia) de Polyphon, que incluya los hechos más importantes, las distintas valoraciones existentes y una valoración propia razonada."],"r":"Valoración escrita de fuentes + comparación de fuentes + informe económico"}}},"en":{"ui":{"menu":"Menu","close":"Close","home":"Home","translate":"Translate:","back":"Back","next":"Next","einstiegLabel":"Opening Scenario","infoLabel":"Information","aufgabenLabel":"Assignments","ergebnisLabel":"Expected Result","quellenLabel":"Sources for Research","lernkontrolleLabel":"Self-Check Quiz","quizIntro":"Select your answer(s) and tap “Check” to get instant feedback.","quizGermanOnly":"The self-check questions are currently only available in German.","quizResultLabel":"Result","quizCorrectWord":"correct","quizMultiHint":"(multiple answers possible)","quizCheck":"Check","quizChooseFirst":"Please select an answer first.","quizCorrect":"Correct!","quizIncorrectPrefix":"Not quite. The correct answer is:","heroKicker":"Model company · Foreign trade and international economic policy","heroSub":"Manufacturer of patented horn loudspeakers from Hamburg – the lead example for the economics course in Year 13.","stat0":"Founded in Hamburg-Altona","stat1":"Employees","stat2":"Only supplier worldwide","stat3":"Filed with the German Patent Office","companyLabel":"Polyphon goes international","gettingStartedLabel":"Getting Started","gettingStartedText":"Choose a topic on the left to begin. Each topic starts with an opening scenario and then guides you through information, assignments and sources.","startButtonTemplate":"Start with {id} {topic}","templatesLabel":"Templates for Your Assignments","templatesIntro":"For assignments where you need to create a document, a presentation, role cards, or a podcast, you will find matching templates to download here. Each topic also shows which template fits best.","passendZu":"Suitable for:","download":"Download","templateNotePrefix":"Matching template(s) for this topic:","templateNoteHint":"(also available on the homepage in the “Templates” section)","brandSub":"Learning Portal – Year 13"},"tb":{"1":"1. Foreign Trade and Foreign Trade Policy","2":"2. Possibilities and Limits of Economic Theories"},"company":{"0":"You already know Polyphon GmbH from Years 11 and 12: the Hamburg-based company manufactures patented horn loudspeakers for wealthy private customers, is thereby the only supplier worldwide of this type of design, and has most recently engaged intensively with the value of money, monetary policy and economic policy.","1":"Now things get concrete: the loan for the second production hall has been approved, and the first export contracts with customers in the USA, China and the Gulf states have been signed. Polyphon is thus now genuinely operating internationally – and has to deal with everything that entails: exchange-rate risks, balance-of-payments statistics, trade barriers, international organisations, and the question of why a company like Polyphon, based in Germany, can hold its own in global competition."},"tpl":{"ausarbeitung":{"label":"Template: Written Assignment","desc":"Structured Word template for written analyses, tables and position papers."},"praesentation":{"label":"Template: Presentation","desc":"PowerPoint skeleton with title, agenda, content and conclusion slides."},"rollenkarten":{"label":"Template: Role Cards","desc":"Four role cards for role plays, panel discussions, fishbowl and pro-con debates."},"podcast":{"label":"Template: Podcast Script","desc":"Word template for planning the outline, talking points and timing of your podcast."}},"t":{"1_1":{"t":"International Interdependence and Actors in Germany's Foreign Trade Policy, Guiding Principles","e":"At their first international trade fair in Dubai, Polyphon's management is asked which German or European rules actually apply to the export of their loudspeakers to the Gulf states – and who sets these rules in the first place. Back at the hotel, the apprentices accompanying the trip discuss: ‘Is that a matter for the federal government, the EU, or some world trade organisation?’","i":["Foreign trade (Außenwirtschaft) comprises all economic relations of an economy with other countries: foreign trade in the narrower sense (export and import of goods and services), international capital movements, and cross-border payment flows. Germany is among the economies most strongly integrated into the world economy: the export ratio (goods exports relative to GDP) has stood at around 40–50% for years, considerably higher than in the USA or Japan, for example.","Today, several levels act simultaneously as actors in German foreign trade policy. Since the Treaty of Lisbon, the European Union has exclusive competence for the common commercial policy: tariffs, trade agreements and trade-policy protective measures are negotiated uniformly for all EU member states by the European Commission and adopted by the Council of the EU – individual member states such as Germany can no longer conclude trade agreements with third countries on their own. The federal government contributes to this policy via the Council of the EU, also runs its own foreign-trade promotion (e.g. export credit guarantees, chambers of foreign trade) and represents German interests in international organisations. The Deutsche Bundesbank and the ECB influence the euro exchange rate through monetary policy and thereby indirectly influence foreign trade.","As guiding principles of economic policy, free trade and protectionism have traditionally stood opposed to one another in foreign trade policy. Free trade means largely dispensing with state trade barriers in order to make the fullest possible use of the benefits of the international division of labour (cf. topic 1.2). Protectionism, by contrast, refers to the deliberate shielding of the domestic economy through tariffs, quotas or other trade barriers in order to protect domestic producers from foreign competition. In practice, most states – including Germany and the EU – pursue a mixture of both guiding principles, with different weighting depending on the sector and the global political situation."],"a":["Research the current German export ratio as well as Germany's three most important export goods and three most important trading partners, and present the results clearly.","Create an overview of which actor (EU, federal government, Bundesbank/ECB) is responsible for which sub-area of foreign trade policy, and use it to work out, with reasons, who might have a say in a possible import tariff on Polyphon loudspeakers in a third country.","Discuss controversially: given the current global political situation, should Germany/the EU rely more on free trade or more on protectionism? Collect arguments for both positions."],"r":"Research findings + written mapping of responsibilities + discussion with a collection of pro/con arguments"},"1_2":{"t":"International Division of Labour and Foreign Trade Theories: Absolute and Comparative Cost Advantages, Terms of Trade, Heckscher-Ohlin, Product Life Cycle Theory, Intra-Industry Trade","e":"An investor provocatively asks Polyphon's management: ‘Why do you actually produce in Hamburg and not somewhere where labour is far cheaper? And how do you explain that Germany simultaneously exports loudspeakers while foreign loudspeakers are also imported in the same market segment – isn't that contradictory?’ The apprentices notice: a single answer clearly isn't enough here.","i":["International division of labour (cf. Year 11) describes the cross-country distribution of production steps. Classical foreign trade theory asks why countries trade at all, and what determines the resulting pattern of trade. Adam Smith already explained foreign trade through absolute cost advantages: a country should specialise in the goods it can produce more cheaply (with less resource input) than other countries, and import the remaining goods – both trading partners gain from this.","David Ricardo extended this model in 1817 with the theory of comparative cost advantages: trade is worthwhile for both countries even when one country is absolutely more efficient than the other at producing all goods – what matters is not the absolute but the relative (comparative) cost advantage, i.e. opportunity costs. Each country specialises in the good in which its relative efficiency advantage is greatest (or its disadvantage smallest). The exchange ratio at which the traded goods are exchanged internationally is called the terms of trade; it lies between the two countries' domestic exchange ratios prior to trade and determines how the joint welfare gain from trade is distributed between the two countries.","The Heckscher-Ohlin theorem (after Eli Heckscher and Bertil Ohlin, 1920s/1930s) explains trade patterns not through differing labour productivity, but through countries' differing endowments with factors of production (factor proportions theorem): a country tends to export the goods whose production uses intensively the factor with which the country is abundantly endowed (e.g. labour, capital, land/raw materials), and imports goods that intensively require the factor that is scarce for it. A capital-rich, highly skilled country like Germany accordingly tends to export capital- and knowledge-intensive goods (e.g. precision technology, specialised machinery) and import labour-intensively manufactured mass-produced goods.","The product life cycle theory of foreign trade (Raymond Vernon, 1966) explains trade patterns dynamically, through the phases a product passes through over time: in the introduction phase, a new, often technologically demanding product, or a niche handcrafted product, is typically developed and produced in a highly developed industrial country, since proximity to research, skilled workers and affluent customers is needed; the country initially exports the product. As the product matures and becomes standardised, the importance of innovation declines while production costs become more important – production increasingly shifts to countries with more favourable production conditions, until the originally innovating country may eventually even import the product itself.","The theory of intra-industry trade (among others, Paul Krugman, from the 1970s onward, the so-called 'New Trade Theory') explains a phenomenon that the classical theories cannot capture well: the simultaneous export and import of similar goods within the same industry between similarly developed countries (e.g. Germany exports cars to other EU countries and simultaneously imports cars from there). This is explained by economies of scale (mass production lowers unit costs, which is why firms concentrate on a few model variants and market these internationally) as well as by product differentiation (consumers value variety and the choice between slightly different variants of the same product type, even if these come from different countries).","For Polyphon, several of these theories can be applied simultaneously: according to Heckscher-Ohlin, the export of capital- and knowledge-intensive precision products from capital-rich Germany fits the picture well. According to the product life cycle theory, Polyphon, with its patented niche product, is still in an early phase, in which production and innovation are closely tied to the Hamburg development site – only once patent protection expires and standardisation increases would a relocation of production be conceivable. None of the theories provides a complete explanation on its own; each sheds light on different aspects of real foreign trade patterns and also has its own limits (e.g. simplifying assumptions, limited empirical predictive power)."],"a":["Using a numerical example of your own choice with two countries and two goods (labour hours per unit), calculate the comparative cost advantage of both countries, determine the sensible pattern of specialisation, and use the terms of trade to show that both countries can benefit from trade.","Using the Heckscher-Ohlin theorem, explain why Germany (and Polyphon in particular) tends to export capital- and knowledge-intensive goods rather than labour-intensive mass-produced goods, and name a counter-example of a country with a different factor endowment.","Apply the product life cycle theory to the Polyphon loudspeaker: which phase is the product currently in, and how might production change in 15–20 years (after patent protection expires)? Also find a real example of a product that has already gone through the complete life cycle (e.g. from consumer electronics).","Using the theory of intra-industry trade, explain why Germany simultaneously exports and imports cars, and discuss whether this concept is also transferable to the market for high-end loudspeakers.","Create a comparison table of all four foreign trade theories presented (comparative cost advantages, Heckscher-Ohlin, product life cycle theory, intra-industry trade) using the criteria: central explanatory idea, which trade pattern is explained, an example, a limitation of the theory."],"r":"Written calculation + application examples + comparison table"},"1_3":{"t":"Exchange Rates and Exchange Rate Systems, Appreciation and Depreciation, Currency Policy Measures","e":"Polyphon has just concluded a major order from the USA worth 500,000 US dollars. Between signing the contract and receiving payment, the euro weakens against the dollar. The controller excitedly calls management: ‘Good news – we're now getting more euros for the same dollar amount than originally calculated!’ An apprentice wonders: could it have gone the other way round, too?","i":["The exchange rate indicates the ratio at which one currency is exchanged for another. Under a flexible (free) exchange rate system, it forms through supply and demand on the foreign exchange market: if, for example, demand for euros rises (perhaps because European export goods are in demand, or investors want to invest in euros), the euro appreciates against other currencies; if demand falls or the supply of euros rises, it depreciates.","Under fixed exchange rate systems, a central bank bindingly fixes the exchange rate to a key currency or a currency basket and defends this rate, if necessary, through foreign exchange market interventions (buying/selling its own currency). Fixed exchange rates offer planning certainty for foreign trade but severely restrict the monetary policy freedom of action of the country concerned. Flexible exchange rates, by contrast, adjust automatically to economic changes but expose firms to exchange-rate risk. The euro is a freely floating (flexible) exchange rate against most major currencies (e.g. the US dollar).","An appreciation of a currency means that one unit of that currency now buys more foreign currency than before; a depreciation means the opposite. A euro appreciation makes German export goods more expensive for foreign customers (bad for exporters like Polyphon) while simultaneously making imports cheaper (good for firms that, for example, source tropical wood or copper from abroad); a euro depreciation has exactly the opposite effect.","Currency policy measures to influence the exchange rate include, among others, central bank foreign exchange market interventions, changes in key interest rates (higher rates tend to attract foreign capital and thereby support the domestic currency), and – in exceptional cases – capital controls. Since the euro exchange rate is not deliberately steered by the Eurosystem but is primarily influenced indirectly through monetary policy aimed at price stability (cf. Year 12), an active 'exchange rate policy' in the proper sense is only possible to a limited extent for the euro area."],"a":["Calculate how the euro proceeds of Polyphon's major order from the opening scenario change if the exchange rate falls from 1 EUR = 1.10 USD to 1 EUR = 1.05 USD (euro depreciation), and explain why a depreciation of the euro is advantageous for Polyphon as an exporter.","Create a comparison table of fixed and flexible exchange rate systems with advantages and disadvantages for companies like Polyphon.","Research the current EUR/USD exchange rate and its development over the last 12 months, and assess whether the conditions for Polyphon's US export business have tended to improve or worsen.","Explain why an ECB key interest rate increase can tend to lead to an appreciation of the euro, and establish the connection to the monetary policy covered in Year 12."],"r":"Written calculation + comparison table + current exchange-rate research"},"1_4":{"t":"The Balance of Payments as an Information Tool","e":"Polyphon's export business is growing noticeably. In the business news, an apprentice hears that Germany has ‘one of the highest current account surpluses in the world’ – and is promptly asked what that actually has to do with a company like Polyphon. Management asks the apprentices to prepare the topic for the workforce in an understandable way, in a podcast.","i":["The balance of payments is a systematic compilation of all economic transactions between residents and the rest of the world within a given period (usually a year). For Germany it is compiled by the Deutsche Bundesbank and serves as a central information tool for assessing an economy's external position.","The balance of payments is mainly divided into the current account and the capital/financial account. The current account records cross-border flows of goods and services as well as income: the trade balance covers foreign trade in goods (Polyphon's loudspeaker exports flow in here), the services balance covers, for example, tourism, transport and licence income, the primary income balance covers cross-border employee compensation and property income (e.g. interest, dividends, wages of cross-border commuters), and the secondary income balance covers current transfers without a counter-service (e.g. remittances from migrant workers, EU contributions).","A current account surplus means that a country exports, or receives from abroad, more goods, services and income than it imports or pays abroad – on balance it exports more value than it imports, and thereby, as a mirror image, builds up claims on the rest of the world (this is recorded in the capital/financial account). Germany has shown a high current account surplus for many years, which is regarded, on the one hand, as an expression of the high international competitiveness of German companies (such as Polyphon), but is, on the other hand, also discussed critically: a permanently very high surplus can indicate comparatively weak domestic demand and is sometimes criticised by trading partners (e.g. the USA) as an imbalance, since a surplus country must necessarily be matched by deficit countries.","Because the balance of payments is, by accounting construction, always balanced (every current account balance has a mirror-image counterpart in the capital/financial account), it provides no statement as to whether an imbalance is 'good' or 'bad' – this has to be assessed in economic-policy terms. For companies like Polyphon, the balance-of-payments statistics are nonetheless useful, for example, for assessing the development of individual export markets, exchange-rate trends, or the general external economic mood."],"a":["Analyse a current balance-of-payments statistic from the Deutsche Bundesbank and present the most important sub-balances (trade balance, services balance, primary income, secondary income) with their current balances.","Explain in writing why Polyphon's export business is recorded in the trade balance but not in the services balance, and find an example of an item that could appear for Polyphon in the services balance (e.g. licence income).","Discuss in writing why Germany's high current account surplus can be assessed both positively and critically.","Using the podcast template, plan the outline, talking points and timing of a podcast (5–8 minutes) on the topic 'What does the balance of payments tell us about Polyphon and Germany?', and then produce the podcast as an audio file."],"r":"Podcast (5–8 minutes) + written statistical analysis as preparatory work"},"1_5":{"t":"Trade Barriers: Types, Reasons and Current Significance","e":"Shortly before a larger batch of loudspeakers is due to be delivered to a country outside the EU, Polyphon's management receives news that this country has, at short notice, imposed an additional import tariff of 20% on luxury goods from the EU – in response to another trade-policy measure by the EU. At the same time, the export department learns that another target country requires strict technical certification rules for electronic devices that Polyphon does not yet meet. Management sighs: ‘Trade barriers had almost disappeared in the past – what's going on?’","i":["Trade barriers are state measures that restrict, make more expensive, or otherwise hinder cross-border trade in goods and services. They are fundamentally divided into tariff and non-tariff trade barriers. Tariff trade barriers are tariffs, i.e. state-levied duties on imported (more rarely exported) goods. A distinction is made, among others, between revenue tariffs (primarily to generate state revenue), protective tariffs (to protect domestic producers from cheaper foreign competition), infant-industry tariffs (time-limited protection for young industries not yet competitive, the so-called 'infant industry' argument), and anti-dumping tariffs (as a reaction to dumping, i.e. selling export goods abroad below the production cost or below the domestic price).","Non-tariff trade barriers are more varied and have become increasingly significant in economic policy in recent years: quantitative quotas directly limit the importable quantity of a good; local-content requirements demand a minimum share of domestic value added in order for a product to be allowed to be sold domestically; technical standards, approval and certification requirements (as in the case of Polyphon's export country) – even if officially serving consumer or environmental protection – can effectively act as a market-access barrier for foreign suppliers; state subsidies for domestic firms distort international competition without directly applying at the border; and administrative trade barriers (elaborate customs formalities, bureaucratic approval procedures, frequently changing regulations) make trade more expensive and slower, without constituting an official trade barrier in the narrower sense.","Various reasons are given for introducing trade barriers. Economic reasons include protecting domestic jobs and industries from foreign competition, the already-mentioned infant-industry argument, and warding off unfair dumping. Politico-strategic reasons include protecting industries classified as security-relevant (e.g. semiconductors, defence, critical raw materials), using tariffs as bargaining chips or retaliatory measures in trade-policy conflicts, and domestic political pressure from affected interest groups. Consumer- and environmental-protection-related reasons include technical safety, health and environmental standards which – even if genuinely intended – can effectively act as trade barriers.","From a welfare-economics perspective, trade barriers generally have costs: they reduce the benefits of the international division of labour (cf. topic 1.2), make goods more expensive for consumers in the importing country, protect inefficient domestic suppliers at the expense of the general public, and can – as in the case of tariffs – generate a welfare loss analogous to the monopoly case (cf. Year 11). Escalation spirals are particularly dangerous: if a country imposes tariffs, affected trading partners often react with retaliatory tariffs, which can lead to an escalating trade conflict (trade war, cf. topic 1.7) that ultimately harms all economies involved.","Trade barriers currently have great economic-policy significance: after decades of advancing trade liberalisation under GATT/WTO (cf. topic 1.6), a marked worldwide increase in protectionist measures has again been observed since the 2010s and especially the 2020s – ranging from new tariffs, to export restrictions on strategically important goods (e.g. semiconductors, rare earths), to intensified industrial policy and subsidy races between major powers. For export-oriented economies like Germany, and for internationalised companies like Polyphon, this development is of immediate economic relevance, since new trade barriers can complicate sales markets, disrupt supply chains, and reduce planning certainty."],"a":["Assign the two trade barriers from the opening scenario (import tariff, technical certification requirement) each to the appropriate category (tariff/non-tariff, specific subtype) and justify your assignment.","Create a structured overview of all the types of trade barriers presented (tariff and non-tariff), with a brief definition each and your own researched real-world example from recent years.","Represent graphically (analogous to the monopoly welfare loss from Year 11) how an import tariff changes the price and the quantity traded in an importing country, and explain the resulting welfare loss in your own words.","Research a current real example of a tariff or trade dispute (e.g. between the USA, the EU and/or China) from the last twelve months, present the course of events and the positions of those involved, and assess possible consequences for export-oriented companies like Polyphon.","Discuss controversially in a pro-con debate: 'Trade barriers to protect domestic jobs are justified.' Use the role-cards template to prepare reasoned positions and carry out the debate.","Finally, write a detailed position paper (at least one page) in which you weigh up the economic opportunities and risks of increasing trade barriers for an export-oriented company like Polyphon as well as for the German economy as a whole."],"r":"Assignment + structured overview + graphical welfare analysis + current research + pro-con debate + detailed written position paper"},"1_6":{"t":"International Organisations: IMF, WTO, GATT","e":"While preparing an export contract with a country outside the EU, Polyphon's legal department comes across regulations that trace back to an international agreement called GATT, as well as procedures of the World Trade Organization (WTO). An apprentice asks: ‘What exactly do all these international organisations do – and why does that even affect us as a small Hamburg company?’","i":["The International Monetary Fund (IMF), founded in 1944 as part of the Bretton Woods system, has the task of promoting international monetary cooperation, safeguarding the stability of the world monetary system, and granting short-term loans to member countries facing balance-of-payments crises (cf. topic 1.4) – usually linked to economic-policy conditions (conditionality) that require the affected country to carry out reforms.","The General Agreement on Tariffs and Trade (GATT) was concluded in 1947 in order to gradually reduce tariffs and other trade barriers, and liberalise world trade, through multilateral negotiating rounds. Central principles of the GATT are the most-favoured-nation principle (any trade facilitation granted to one country must in principle be granted to all other members as well) and the principle of national treatment (imported goods must not be treated worse than domestic goods after crossing the border).","In 1995, the World Trade Organization (WTO) emerged from the GATT and today functions as the central international organisation for world trade. It administers the multilateral trade agreements (including the still-applicable GATT for trade in goods, as well as its own agreements on services and intellectual property), provides a forum for further negotiating rounds, and has a dispute settlement procedure with which member countries can take action against other members' alleged violations of WTO rules – for example against unfairly subsidised imports or unlawful tariffs. The EU (and thereby, indirectly, Germany and companies like Polyphon) is also a WTO member and bound by its rules.","In recent years the multilateral trading system has come under increasing pressure: new WTO negotiating rounds are progressing only sluggishly, individual states are increasingly relying on bilateral free trade agreements or unilateral protectionist measures (cf. topics 1.5 and 1.7), and the WTO dispute settlement procedure has, at times, had only limited functionality due to the blockage of the appellate body."],"a":["In small groups, prepare a student presentation on one of the three institutions each (IMF, GATT/WTO as a historical development, WTO today) and present it to the class with suitable media.","Explain the most-favoured-nation principle and the principle of national treatment of the GATT using one self-constructed example each with reference to Polyphon.","Research a current WTO dispute settlement case and briefly present what it is about and which countries are involved.","Discuss: what significance do the IMF and WTO still have, given that more and more countries are relying on bilateral agreements or unilateral measures instead of multilateral rules?"],"r":"Student presentations with media + written examples + current research"},"1_7":{"t":"Current Problems: Embargoes, Currency Wars, Free Trade Agreements","e":"At an editorial meeting for the school newspaper, three groups are to each write a short explainer article on current foreign-trade controversies: the first group is to explain what economic sanctions and embargoes against individual states are about, the second what is meant by a 'currency war', and the third how modern free trade agreements work. All three groups discover: their topics are more closely connected than they initially thought.","i":["An embargo is a state-ordered, usually politically motivated prohibition of certain economic relations (e.g. export or import bans, financial sanctions) against a particular state, often as a reaction to conduct in breach of international law, human rights violations, or military aggression. Embargoes are decided either by individual states, by groups of states (e.g. the EU), or by the United Nations. They are intended to exert economic and political pressure on the government of the sanctioned country, but in practice they often also hit the civilian population as well as companies in the sanctioning countries that previously traded with the affected country.","A currency war (also: competitive devaluation) refers to a situation in which several countries deliberately try to devalue their own currency's exchange rate through monetary or currency-policy measures, in order to improve the price competitiveness of their own export economy. Since a devaluation is always relative to other currencies, such action by individual countries can provoke countermeasures by other countries, which in turn devalue – with the risk that, in the end, no country gains a lasting advantage while international financial markets are destabilised.","Free trade agreements are treaties under international law between two (bilateral) or several (multilateral or plurilateral) states, intended to facilitate mutual trade by reducing tariffs and other trade barriers, without the participating countries – unlike in a customs union – introducing a common external tariff towards third countries. Since multilateral negotiations under the WTO (cf. topic 1.6) have made little progress for years, the significance of such bilateral or plurilateral free trade agreements has increased considerably (e.g. CETA between the EU and Canada, the EU-Mercosur agreement with South American states). Such agreements are often politically controversial, partly because of possible effects on environmental, social and consumer-protection standards, and partly because of concerns about intensified competition for certain domestic industries (e.g. agriculture).","Embargoes, currency wars and free trade agreements are, ultimately, different foreign-trade-policy reactions to the same underlying tension between global economic interdependence and national or geopolitical interests, a tension that also runs through topics 1.5 and 1.6: while free trade agreements tend to aim for greater economic interdependence, embargoes and currency wars represent more conflict-related instruments, with which states deliberately use economic interdependence as a political lever or seek their own competitive advantages at the expense of other countries."],"a":["Research a current embargo or sanctions regime (e.g. against Russia) and present which areas of the economy are specifically affected and what effects on German/European companies are known.","Explain in your own words the mechanism of a currency war, and discuss why a one-sided devaluation strategy is rarely sustainable in the long run.","Compare a current EU free trade agreement (e.g. CETA or the EU-Mercosur agreement) in terms of its most important content and the publicly discussed points of criticism.","Prepare and carry out a panel discussion on the question: 'Given global trade conflicts, should the EU conclude more free trade agreements, or rely more on economic self-sufficiency (resilience)?'"],"r":"Research findings + written comparison + panel discussion"},"2_1":{"t":"Applying Economic Theories to Current Problems, Limits of the Theories","e":"At the end of their economics training, Polyphon's management asks the apprentices to complete a special task: they are to explain a current economic-policy event of their choice using an economic theory covered in class – and, in doing so, also reveal where this theory reaches its limits. ‘Theories are useful tools,’ says the managing director, ‘but they are not reality itself.’","i":["Economic theories are simplified, model-like representations of reality. They typically rest on restrictive assumptions (e.g. 'ceteris paribus', i.e. 'all other things being equal') and deliberately leave out numerous influencing factors in order to make central relationships more clearly visible. This simplification is at once the strength and the weakness of economic theories: it makes it possible to explain complex relationships in an understandable way and to derive forecasts, but it can also mean that important real-world influencing factors are disregarded.","Applying a theory to a current event therefore always requires a critical examination of whether the model's assumptions approximately hold in the specific case. For instance, the model of comparative cost advantages (cf. topic 1.2) explains why free trade generally increases prosperity, but it leaves out, for example, distributional effects within a country (who specifically gains or loses), transition costs during structural change, or ecological follow-on costs.","Typical limits of economic theories include: the assumption of rational behaviour (cf. homo oeconomicus, Year 11), which is qualified in reality by the findings of behavioural economics; the difficulty of realistically capturing the complex interactions of several simultaneously operating factors; the limited empirical testability of many macroeconomic statements, since economies – unlike in laboratory experiments – cannot be repeated under controlled conditions; and the fact that economic-policy decisions are never purely economic, but are always also shaped by politics, society and power relations."],"a":["Choose a current economic-policy event (e.g. a tariff measure, an interest-rate decision, a debate about the minimum wage or economic growth) and explain it using at least one theory covered in class.","For the same event, reveal which assumptions of the chosen theory possibly do not (fully) hold in the specific case, and explain which aspects of reality the theory fails to capture.","Prepare a presentation that comprehensibly presents both the explanatory power and the limits of the chosen theory for your example, and present it to the class."],"r":"Internet research + presentation (with critical reflection on the theory's limits)"},"2_2":{"t":"Connecting Theories from Different Learning Areas","e":"While preparing for their final exam, two Polyphon apprentices notice that many topics from the past three years actually explain each other: exchange-rate developments (Year 13) are connected to ECB monetary policy (Year 12), which in turn influences the inflation rate (also Year 12), which in turn affects international competitiveness and thereby the foreign trade theories (Year 13). ‘This is actually all one big network,’ they conclude.","i":["Economic theories and topic areas rarely stand in isolation from one another; rather, they are connected in many ways. One example: an expansionary ECB monetary policy (Year 12) tends to lower interest rates, which can, on the one hand, support domestic demand (business-cycle policy, Year 12) but, on the other hand, can also lead to a depreciation of the euro (exchange-rate theory, Year 13), which in turn makes German exports such as Polyphon's cheaper and thereby affects comparative cost advantages (Year 13).","The market forms covered in Year 11 (polypoly, oligopoly, monopoly) can also be connected to foreign trade theory: a tariff (Year 13) acts on a previously competitive import market similarly to an artificial scarcity and generates a welfare loss that can be analysed with the same tools (consumer and producer surplus) as the welfare loss under monopoly.","For the final exam, and for understanding real economic-policy debates, it is especially valuable to actively make such connections: real economic-policy events (e.g. an interest-rate decision, a new tariff, an economic crisis) generally cannot be fully explained by a single theory from a single learning area, but require looking at several interacting topic areas simultaneously."],"a":["Create a mind map or diagram that connects at least four theories or concepts from at least two different school years (11, 12, 13), and explain the connections in bullet points.","Choose a specific current economic-policy event and explain it by deliberately combining at least two theories from different learning areas (e.g. monetary policy and exchange-rate theory, or market form and tariff effects).","Prepare a short presentation that comprehensibly visualises and justifies this connection, and present it to the class."],"r":"Mind map/diagram + internet research + presentation"},"2_3":{"t":"Working with Articles from Newspapers, the Internet and Trade Journals","e":"At the end of their economics training, each apprentice is to deliver a short 'economic briefing' to management on a current topic of their choice – just as real analysts do for their superiors in companies. Management emphasises: ‘It matters to me that you can critically assess your sources – not every article on the internet is equally reliable.’","i":["Competent handling of business-journalism sources is a key skill for understanding current economic-policy debates. When assessing an article, the following questions, among others, should be asked: who is the author, and for which outlet do they write? Are sources and data transparently named and substantiated? Can a recognisable political or economic interest on the part of the source be suspected (e.g. a business association, a trade union, a political foundation)? Is a distinction made between facts, forecasts and opinion?","Reputable business media (e.g. Handelsblatt, WirtschaftsWoche, the Financial Times) are subject to journalistic duties of care, but can nonetheless show different emphases and, in some cases, different underlying economic-policy stances. Trade journals and publications from research institutes (e.g. the ifo Institute, IfW Kiel, DIW Berlin, the German Council of Economic Experts) often offer a more methodologically grounded but also more complex perspective. With internet sources outside established media, particular caution is warranted, partly because of possible misinformation or one-sidedly interest-driven presentations.","For a well-founded assessment of an economic-policy topic, it is advisable to compare several sources of different origin, to explicitly look for opposing positions, and to draw on your own research (e.g. official statistics) to verify key figures."],"a":["Using your school access to the Handelsblatt (or another reputable source), choose a current article on an economic-policy topic of your choice and assess it using the criteria named in the information text (authorship, source citations, recognisable interests, facts vs. opinion).","Compare a second article on the same topic from a different source (e.g. a research institute or a medium with a different orientation) and work out the similarities and differences in how it is presented.","On this basis, write a short, audience-appropriate written 'economic briefing' (about half a page) for the (fictional) Polyphon management, containing the most important facts, differing assessments, and a reasoned assessment of your own."],"r":"Written source assessment + source comparison + economic briefing"}}},"ar":{"ui":{"menu":"القائمة","close":"إغلاق","home":"الصفحة الرئيسية","translate":"الترجمة:","back":"السابق","next":"التالي","einstiegLabel":"سيناريو تمهيدي","infoLabel":"معلومات","aufgabenLabel":"المهام","ergebnisLabel":"النتيجة المتوقعة","quellenLabel":"مصادر للبحث","lernkontrolleLabel":"اختبار التقييم الذاتي","quizIntro":"اختاروا إجابتكم أو إجاباتكم واضغطوا على «تحقق» للحصول على ملاحظات فورية.","quizGermanOnly":"أسئلة اختبار التقييم الذاتي متاحة حاليًا باللغة الألمانية فقط.","quizResultLabel":"النتيجة","quizCorrectWord":"صحيحة","quizMultiHint":"(يمكن اختيار عدة إجابات)","quizCheck":"تحقق","quizChooseFirst":"يرجى اختيار إجابة أولاً.","quizCorrect":"إجابة صحيحة!","quizIncorrectPrefix":"ليس تمامًا. الإجابة الصحيحة هي:","heroKicker":"شركة نموذجية · التجارة الخارجية والسياسة الاقتصادية الدولية","heroSub":"شركة مصنّعة لمكبرات الصوت البوقية المسجَّلة براءة اختراعها من هامبورغ – المثال الرئيسي لمقرر الاقتصاد للصف الثالث عشر.","stat0":"تأسست في هامبورغ-ألتونا","stat1":"عدد الموظفين","stat2":"المورّد الوحيد عالميًا","stat3":"تم تقديم طلب براءة الاختراع","companyLabel":"Polyphon تتجه نحو العالمية","gettingStartedLabel":"البدء","gettingStartedText":"اختاروا موضوعًا من القائمة على اليسار للبدء. يبدأ كل موضوع بسيناريو تمهيدي ثم يرشدكم عبر المعلومات والمهام والمصادر.","startButtonTemplate":"ابدأ مع {id} {topic}","templatesLabel":"نماذج لأعمالكم","templatesIntro":"بالنسبة للمهام التي يتعين عليكم فيها إعداد مستند أو عرض تقديمي أو بطاقات أدوار أو بودكاست، ستجدون هنا نماذج مناسبة للتنزيل. كما يُوضَّح عند كل موضوع أي نموذج يناسبه.","passendZu":"مناسب لـ:","download":"تنزيل","templateNotePrefix":"النموذج/النماذج المناسبة لهذا الموضوع:","templateNoteHint":"(متوفرة أيضًا في الصفحة الرئيسية ضمن قسم «النماذج»)","brandSub":"بوابة التعلّم – الصف الثالث عشر"},"tb":{"1":"1. التجارة الخارجية وسياسة التجارة الخارجية","2":"2. إمكانيات وحدود النظريات الاقتصادية"},"company":{"0":"تعرفتم بالفعل على شركة Polyphon GmbH في الصفين الحادي عشر والثاني عشر: الشركة، ومقرها هامبورغ، تصنّع مكبرات صوت بوقية مسجَّلة براءة اختراعها لفئة العملاء الأثرياء من القطاع الخاص، وهي بذلك المورّدة الوحيدة عالميًا لهذا النوع من التصميم، وقد تعمّقت مؤخرًا في قيمة النقود والسياسة النقدية والسياسة الاقتصادية.","1":"الآن أصبح الأمر ملموسًا: تمت الموافقة على القرض الخاص بقاعة الإنتاج الثانية، وتم توقيع أولى عقود التصدير مع عملاء في الولايات المتحدة والصين ودول الخليج. وبذلك أصبحت Polyphon الآن تعمل بالفعل على المستوى الدولي، ويتعين عليها التعامل مع كل ما يترتب على ذلك: مخاطر أسعار الصرف، وإحصاءات ميزان المدفوعات، والحواجز التجارية، والمنظمات الدولية، وسؤال لماذا تستطيع شركة مثل Polyphon، انطلاقًا من ألمانيا، الصمود في المنافسة العالمية."},"tpl":{"ausarbeitung":{"label":"نموذج: عمل كتابي","desc":"نموذج Word منظم لإعداد التحليلات الكتابية والجداول وأوراق المواقف."},"praesentation":{"label":"نموذج: عرض تقديمي","desc":"هيكل أساسي لعرض PowerPoint يتضمن شرائح العنوان وجدول الأعمال والمحتوى والخاتمة."},"rollenkarten":{"label":"نموذج: بطاقات الأدوار","desc":"أربع بطاقات أدوار لتمثيل الأدوار وحلقات النقاش ومناظرات «الحوض الزجاجي» ومناظرات التأييد والمعارضة."},"podcast":{"label":"نموذج: نص بودكاست","desc":"نموذج Word لتخطيط الهيكل والنقاط الرئيسية والتوقيت الزمني لبودكاست خاص بكم."}},"t":{"1_1":{"t":"الترابط الدولي والجهات الفاعلة في سياسة التجارة الخارجية الألمانية، النماذج التوجيهية","e":"في أول معرض تجاري دولي لها في دبي، تُسأل إدارة Polyphon عن القواعد الألمانية أو الأوروبية التي تنطبق فعليًا على تصدير مكبرات الصوت الخاصة بها إلى دول الخليج، ومن يضع هذه القواعد أصلًا. وعند العودة إلى الفندق، يناقش المتدربون الذين سُمح لهم بمرافقة الرحلة: ‘هل هذا شأن الحكومة الفيدرالية، أم الاتحاد الأوروبي، أم منظمة تجارة عالمية ما؟’","i":["تشمل التجارة الخارجية جميع العلاقات الاقتصادية لاقتصاد ما مع الخارج: التجارة الخارجية بمعناها الضيق (تصدير واستيراد السلع والخدمات)، وحركة رأس المال الدولية، والتدفقات المالية العابرة للحدود. تُعد ألمانيا من بين الاقتصادات الأكثر ارتباطًا بالاقتصاد العالمي: تبلغ حصة الصادرات (صادرات السلع بالنسبة إلى الناتج المحلي الإجمالي) منذ سنوات نحو 40-50٪، وهي أعلى بكثير مما هي عليه في الولايات المتحدة أو اليابان مثلًا.","تتكون الجهات الفاعلة في سياسة التجارة الخارجية الألمانية اليوم من عدة مستويات في آن واحد. يتمتع الاتحاد الأوروبي، منذ معاهدة لشبونة، بالاختصاص الحصري في السياسة التجارية المشتركة: يتم التفاوض على التعريفات الجمركية واتفاقيات التجارة وتدابير الحماية التجارية بشكل موحد لجميع الدول الأعضاء في الاتحاد الأوروبي من قبل المفوضية الأوروبية، ويقرها مجلس الاتحاد الأوروبي؛ ولم يعد بإمكان الدول الأعضاء الفردية مثل ألمانيا إبرام اتفاقيات تجارية مستقلة مع دول ثالثة. تشارك الحكومة الفيدرالية في هذه السياسة من خلال مجلس الاتحاد الأوروبي، كما تدير برامج خاصة بها لتعزيز التجارة الخارجية (مثل ضمانات ائتمان التصدير، والغرف التجارية الخارجية) وتمثل المصالح الألمانية في المنظمات الدولية. ويؤثر البنك المركزي الألماني والبنك المركزي الأوروبي، من خلال السياسة النقدية، على سعر صرف اليورو وبالتالي بشكل غير مباشر على التجارة الخارجية.","تقليديًا، يتقابل في سياسة التجارة الخارجية نموذجان توجيهيان للسياسة الاقتصادية: التجارة الحرة والحمائية. تعني التجارة الحرة التخلي إلى حد كبير عن الحواجز التجارية الحكومية من أجل الاستفادة الكاملة قدر الإمكان من مزايا تقسيم العمل الدولي (راجع الموضوع 1.2). أما الحمائية فتشير، في المقابل، إلى العزل المتعمد للاقتصاد المحلي من خلال التعريفات الجمركية أو الحصص أو غيرها من الحواجز التجارية، من أجل حماية المنتجين المحليين من المنافسة الأجنبية. عمليًا، تتبع معظم الدول - بما فيها ألمانيا والاتحاد الأوروبي - مزيجًا من النموذجين، بأوزان مختلفة حسب القطاع والوضع السياسي العالمي."],"a":["ابحثوا عن حصة الصادرات الألمانية الحالية، بالإضافة إلى أهم ثلاث سلع تصديرية وأهم ثلاثة شركاء تجاريين لألمانيا، وقدّموا النتائج بشكل واضح.","أعدّوا نظرة عامة توضّح أي جهة فاعلة (الاتحاد الأوروبي، الحكومة الفيدرالية، البنك المركزي الألماني/البنك المركزي الأوروبي) مسؤولة عن أي جزء من سياسة التجارة الخارجية، وحدّدوا بشكل مبرَّر من قد يشارك في القرار بشأن تعريفة جمركية محتملة على استيراد مكبرات صوت Polyphon في دولة ثالثة.","ناقشوا بشكل جدلي: هل ينبغي لألمانيا/الاتحاد الأوروبي، في ضوء الوضع السياسي العالمي الحالي، الاعتماد بشكل أكبر على التجارة الحرة أم على الحمائية؟ اجمعوا الحجج لكلا الموقفين."],"r":"نتيجة البحث + تحديد كتابي للاختصاصات + نقاش مع تجميع حجج التأييد والمعارضة"},"1_2":{"t":"تقسيم العمل الدولي ونظريات التجارة الخارجية: المزايا المطلقة والنسبية في التكاليف، معدلات التبادل التجاري، نظرية هكشر-أولين، نظرية دورة حياة المنتج، التجارة داخل الصناعة الواحدة","e":"يسأل أحد المستثمرين إدارة Polyphon بشكل استفزازي: ‘لماذا تنتجون في هامبورغ فعليًا وليس في مكان تكون فيه العمالة أرخص بكثير؟ وكيف تفسّرون أن ألمانيا تصدّر مكبرات الصوت في الوقت نفسه الذي يتم فيه استيراد مكبرات صوت أجنبية في نفس شريحة السوق - أليس هذا تناقضًا؟’ يلاحظ المتدربون: من الواضح أن إجابة واحدة لا تكفي هنا.","i":["يصف تقسيم العمل الدولي (راجع الصف الحادي عشر) توزيع خطوات الإنتاج عبر البلدان. تتساءل نظرية التجارة الخارجية الكلاسيكية عن سبب قيام الدول بالتجارة أصلًا وما الذي يحدد نمط التجارة الناتج. فسّر آدم سميث بالفعل التجارة الخارجية بالمزايا المطلقة في التكاليف: ينبغي لدولة ما أن تتخصص في السلع التي يمكنها إنتاجها بتكلفة أقل (باستخدام موارد أقل) من دول أخرى، وأن تستورد السلع المتبقية - وكلا الشريكين التجاريين يستفيدان من ذلك.","وسّع ديفيد ريكاردو هذا النموذج عام 1817 بنظرية المزايا النسبية في التكاليف: تستحق التجارة العناء لكلا البلدين حتى عندما يكون أحد البلدين أكثر كفاءة بشكل مطلق من الآخر في إنتاج جميع السلع - فالعامل الحاسم ليس الميزة المطلقة بل النسبية (المقارنة) في التكاليف، أي تكلفة الفرصة البديلة. يتخصص كل بلد في السلعة التي تكون فيها ميزته النسبية في الكفاءة الأكبر (أو عيبه الأصغر). تُسمى نسبة التبادل التي تُتبادل بها السلع المتاجَر بها دوليًا بمعدلات التبادل التجاري (terms of trade)؛ وتقع بين نسب التبادل الداخلية لكلا البلدين قبل بدء التجارة، وتحدد كيفية توزيع مكسب الرفاهية المشترك الناتج عن التجارة بين البلدين.","تفسّر نظرية هكشر-أولين (نسبة إلى إيلي هكشر وبرتيل أولين، عشرينيات وثلاثينيات القرن العشرين) أنماط التجارة ليس من خلال اختلاف إنتاجية العمل، بل من خلال اختلاف تزويد الدول بعوامل الإنتاج (نظرية نسب العوامل): تميل الدولة إلى تصدير السلع التي يستخدم إنتاجها بكثافة العامل الذي تتوفر لديها منه وفرة (مثل العمل، رأس المال، الأرض/المواد الخام)، وتستورد السلع التي تحتاج بكثافة إلى العامل النادر لديها. وبذلك تميل دولة غنية برأس المال وعالية المهارة مثل ألمانيا إلى تصدير سلع كثيفة رأس المال والمعرفة (مثل التقنيات الدقيقة والآلات المتخصصة) واستيراد سلع الإنتاج الضخم كثيفة العمالة.","تفسّر نظرية دورة حياة المنتج في التجارة الخارجية (ريموند فيرنون، 1966) أنماط التجارة بشكل ديناميكي عبر المراحل التي يمر بها المنتج بمرور الوقت: في مرحلة التقديم، يتم عادةً تطوير منتج جديد، غالبًا ما يكون متطورًا تقنيًا، أو منتج حرفي متخصص، وإنتاجه في بلد صناعي متقدم للغاية، نظرًا للحاجة إلى القرب من البحث والعمالة الماهرة والعملاء ذوي القدرة الشرائية؛ ويصدّر البلد المنتج في البداية. ومع تزايد نضج المنتج وتوحيد مواصفاته، تتراجع أهمية الابتكار بينما تصبح تكاليف الإنتاج أكثر أهمية - وينتقل التصنيع تدريجيًا إلى بلدان ذات ظروف إنتاج أكثر ملاءمة، إلى أن ينتهي الأمر ببلد الابتكار الأصلي، ربما، باستيراد المنتج بنفسه.","تفسّر نظرية التجارة داخل الصناعة الواحدة (من بين آخرين، بول كروغمان، ابتداءً من سبعينيات القرن العشرين، فيما يُسمى ‘نظرية التجارة الخارجية الجديدة’) ظاهرة لا تستطيع النظريات الكلاسيكية تفسيرها جيدًا: التصدير والاستيراد المتزامنان لسلع متشابهة ضمن نفس القطاع بين دول ذات مستوى تنمية متشابه (مثلًا، تصدّر ألمانيا السيارات إلى دول أخرى في الاتحاد الأوروبي وتستورد في الوقت نفسه سيارات منها). ويُفسَّر ذلك من خلال وفورات الحجم (الإنتاج الضخم يخفض تكلفة الوحدة، لذلك تركّز الشركات على عدد قليل من طرازات النماذج وتسوّقها دوليًا) وكذلك من خلال تمايز المنتج (يقدّر المستهلكون التنوع وإمكانية الاختيار بين أصناف مختلفة قليلًا من نفس نوع المنتج، حتى لو كانت من بلدان مختلفة).","بالنسبة لشركة Polyphon، يمكن تطبيق عدة من هذه النظريات في آن واحد: وفقًا لنظرية هكشر-أولين، يتناسب تصدير المنتجات الدقيقة كثيفة رأس المال والمعرفة من ألمانيا الغنية برأس المال جيدًا مع الصورة. ووفقًا لنظرية دورة حياة المنتج، لا تزال Polyphon، بمنتجها المتخصص المسجَّل براءة اختراع، في مرحلة مبكرة يرتبط فيها الإنتاج والابتكار ارتباطًا وثيقًا بموقع التطوير في هامبورغ - ولن يكون نقل التصنيع واردًا إلا بعد انتهاء حماية براءة الاختراع وتزايد التوحيد القياسي. لا تقدم أي من هذه النظريات تفسيرًا كاملًا بمفردها؛ فكل واحدة تسلّط الضوء على جوانب مختلفة من أنماط التجارة الخارجية الحقيقية ولها أيضًا حدودها الخاصة (مثل الافتراضات المبسّطة، والقدرة التنبؤية التجريبية المحدودة)."],"a":["احسبوا، بناءً على مثال رقمي من اختياركم يتضمن بلدين وسلعتين (ساعات العمل لكل وحدة)، الميزة النسبية في التكاليف لكلا البلدين، وحدّدوا نمط التخصص المناسب، وأظهروا من خلال معدلات التبادل التجاري أن كلا البلدين يمكن أن يستفيدا من التجارة.","اشرحوا، بالاستعانة بنظرية هكشر-أولين، لماذا تميل ألمانيا (وخاصة Polyphon) إلى تصدير سلع كثيفة رأس المال والمعرفة أكثر من سلع الإنتاج الضخم كثيفة العمالة، واذكروا مثالًا مضادًا لبلد ذي تزويد مختلف بعوامل الإنتاج.","طبّقوا نظرية دورة حياة المنتج على مكبر صوت Polyphon: في أي مرحلة يوجد المنتج حاليًا، وكيف يمكن أن يتغير الإنتاج خلال 15-20 عامًا (بعد انتهاء حماية براءة الاختراع)؟ ابحثوا أيضًا عن مثال حقيقي لمنتج مرّ بالفعل بدورة الحياة الكاملة (مثلًا من مجال الإلكترونيات الاستهلاكية).","اشرحوا، بالاستعانة بنظرية التجارة داخل الصناعة الواحدة، لماذا تصدّر ألمانيا وتستورد السيارات في آن واحد، وناقشوا ما إذا كان بالإمكان تطبيق هذا المفهوم أيضًا على سوق مكبرات الصوت عالية الجودة.","أعدّوا جدولًا مقارنًا لجميع نظريات التجارة الخارجية الأربع المقدَّمة (المزايا النسبية في التكاليف، هكشر-أولين، نظرية دورة حياة المنتج، التجارة داخل الصناعة الواحدة) وفقًا للمعايير التالية: الفكرة التفسيرية المركزية، نمط التجارة الذي يتم تفسيره، مثال، حد من حدود النظرية."],"r":"حساب كتابي + أمثلة تطبيقية + جدول مقارن"},"1_3":{"t":"أسعار الصرف وأنظمة أسعار الصرف، الارتفاع والانخفاض في القيمة، التدابير المتعلقة بسياسة العملة","e":"أبرمت Polyphon للتو صفقة كبيرة من الولايات المتحدة بقيمة 500,000 دولار أمريكي. بين توقيع العقد واستلام الدفعة، يضعف اليورو أمام الدولار. يتصل المراقب المالي بحماس بالإدارة: ‘أخبار سارة - نحصل الآن على يورو أكثر مقابل نفس مبلغ الدولار مما كان محسوبًا في الأصل!’ يتساءل أحد المتدربين: هل كان يمكن أن يحدث العكس أيضًا؟","i":["يشير سعر الصرف إلى النسبة التي يتم بها استبدال عملة بأخرى. يتشكل، في ظل نظام سعر صرف مرن (حر)، من خلال العرض والطلب في سوق الصرف الأجنبي: فإذا ارتفع الطلب على اليورو مثلًا (لأن السلع التصديرية الأوروبية مطلوبة أو لأن المستثمرين يريدون الاستثمار باليورو)، يرتفع سعر اليورو أمام العملات الأخرى؛ وإذا انخفض الطلب أو ازداد عرض اليورو، ينخفض سعره.","في أنظمة أسعار الصرف الثابتة، يحدد البنك المركزي سعر الصرف بشكل ملزم مقابل عملة رئيسية أو سلة عملات، ويدافع عن هذا السعر عند الحاجة من خلال التدخل في سوق الصرف الأجنبي (شراء/بيع عملته الخاصة). توفر أسعار الصرف الثابتة استقرارًا للتخطيط في التجارة الخارجية، لكنها تقيّد بشدة حرية العمل في السياسة النقدية للبلد المعني. أما أسعار الصرف المرنة فتتكيف تلقائيًا مع التغيرات الاقتصادية، لكنها ترتبط بمخاطر أسعار الصرف بالنسبة للشركات. يُعد اليورو، مقابل معظم العملات الرئيسية (مثل الدولار الأمريكي)، سعر صرف عائم بحرية (مرن).","يعني ارتفاع قيمة عملة ما أن وحدة واحدة من هذه العملة تحصل الآن على عملة أجنبية أكثر مما كانت عليه سابقًا؛ ويعني الانخفاض العكس. يؤدي ارتفاع قيمة اليورو إلى رفع أسعار السلع التصديرية الألمانية بالنسبة للعملاء الأجانب (وهو أمر سيء للمصدّرين مثل Polyphon) وفي الوقت نفسه يخفض أسعار الواردات (وهو أمر جيد للشركات التي تحصل، مثلًا، على الخشب الاستوائي أو النحاس من الخارج)؛ بينما يعمل انخفاض قيمة اليورو بالعكس تمامًا.","تشمل التدابير المتعلقة بسياسة العملة للتأثير على سعر الصرف، من بين أمور أخرى، تدخلات البنك المركزي في سوق الصرف الأجنبي، وتغييرات سعر الفائدة الرئيسي (تميل الأسعار المرتفعة إلى جذب رأس المال الأجنبي وبالتالي دعم العملة المحلية)، وكذلك، في حالات استثنائية، ضوابط حركة رأس المال. وبما أن سعر صرف اليورو لا يُدار بشكل مباشر من قبل الاتحاد النقدي الأوروبي، بل يتأثر بشكل غير مباشر بشكل أساسي من خلال السياسة النقدية الموجَّهة نحو استقرار الأسعار (راجع الصف الثاني عشر)، فإن ‘سياسة سعر الصرف’ النشطة بالمعنى الحقيقي ممكنة بشكل محدود فقط بالنسبة لمنطقة اليورو."],"a":["احسبوا كيف تتغير عائدات اليورو من الصفقة الكبيرة لشركة Polyphon من السيناريو التمهيدي إذا انخفض سعر الصرف من 1 يورو = 1.10 دولار إلى 1 يورو = 1.05 دولار (انخفاض قيمة اليورو)، واشرحوا لماذا يكون انخفاض قيمة اليورو مفيدًا لشركة Polyphon كمصدّرة.","أعدّوا جدولًا مقارنًا لأنظمة أسعار الصرف الثابتة والمرنة مع مزايا وعيوب لشركات مثل Polyphon.","ابحثوا عن سعر الصرف الحالي لليورو مقابل الدولار الأمريكي وتطوره خلال الأشهر الاثني عشر الماضية، وقيّموا ما إذا كانت الظروف بالنسبة لأعمال Polyphon التصديرية في الولايات المتحدة قد تحسنت أم ساءت.","اشرحوا لماذا يمكن أن تؤدي زيادة سعر الفائدة الرئيسي للبنك المركزي الأوروبي إلى ارتفاع قيمة اليورو، واربطوا ذلك بالسياسة النقدية من الصف الثاني عشر."],"r":"حساب كتابي + جدول مقارن + بحث حول سعر الصرف الحالي"},"1_4":{"t":"ميزان المدفوعات كأداة للمعلومات","e":"ينمو نشاط Polyphon التصديري بشكل ملحوظ. يسمع أحد المتدربين في الأخبار الاقتصادية أن ألمانيا لديها ‘أحد أعلى فوائض الحساب الجاري في العالم’ - ويُسأل على الفور عن علاقة ذلك بشركات مثل Polyphon. تطلب الإدارة من المتدربين إعداد الموضوع بشكل مفهوم للموظفين في صورة بودكاست.","i":["ميزان المدفوعات هو تجميع منهجي لجميع المعاملات الاقتصادية بين المقيمين والخارج خلال فترة معينة (عادة سنة واحدة). يُعدّه البنك المركزي الألماني بالنسبة لألمانيا، ويُستخدم كأداة معلومات مركزية لتقييم الوضع الاقتصادي الخارجي لاقتصاد ما.","ينقسم ميزان المدفوعات بشكل رئيسي إلى الحساب الجاري وحساب رأس المال/الحساب المالي. يسجل الحساب الجاري تدفقات السلع والخدمات العابرة للحدود بالإضافة إلى الدخل: يعكس الميزان التجاري التجارة الخارجية بالسلع (تدخل هنا صادرات مكبرات الصوت من Polyphon)، ويسجل ميزان الخدمات مثلًا السياحة والنقل وعائدات التراخيص، ويشمل ميزان الدخل الأولي دخول العمل والممتلكات العابرة للحدود (مثل الفوائد وأرباح الأسهم وأجور العمال العابرين للحدود)، ويسجل ميزان الدخل الثانوي التحويلات الجارية دون مقابل (مثل تحويلات العمال المهاجرين، ومساهمات الاتحاد الأوروبي).","يعني فائض الحساب الجاري أن دولة ما تصدّر، أو تتلقى من الخارج، سلعًا وخدمات ودخلًا أكثر مما تستورده أو تدفعه للخارج - أي أنها تصدّر في الصافي قيمة أكبر مما تستورد، وبذلك تبني، كصورة معاكسة، مطالبات تجاه الخارج (يسجل ذلك حساب رأس المال/الحساب المالي). تُظهر ألمانيا منذ سنوات عديدة فائضًا مرتفعًا في الحساب الجاري، وهو ما يُعتبر من جهة تعبيرًا عن القدرة التنافسية الدولية العالية للشركات الألمانية (مثل Polyphon)، لكنه من جهة أخرى يُناقَش أيضًا بشكل نقدي: فالفائض المرتفع جدًا والمستمر قد يشير إلى ضعف نسبي في الطلب المحلي مقارنة بالمستوى الدولي، وينتقده أحيانًا الشركاء التجاريون (مثل الولايات المتحدة) باعتباره خللًا، إذ إن الدولة ذات الفائض تقابلها بالضرورة دول ذات عجز.","بما أن ميزان المدفوعات متوازن دائمًا من الناحية المحاسبية (لكل رصيد في الحساب الجاري نظير معاكس في حساب رأس المال/الحساب المالي)، فإنه لا يقدم أي بيان حول ما إذا كان الخلل ‘جيدًا’ أم ‘سيئًا’ - يجب تقييم ذلك من منظور السياسة الاقتصادية. ومع ذلك، فإن إحصاءات ميزان المدفوعات مفيدة لشركات مثل Polyphon، مثلًا لتقييم تطور أسواق تصدير معينة، أو اتجاهات سعر الصرف، أو المزاج الاقتصادي الخارجي العام."],"a":["حلّلوا إحصائية حالية لميزان المدفوعات صادرة عن البنك المركزي الألماني وقدّموا أهم الموازين الجزئية (الميزان التجاري، ميزان الخدمات، الدخل الأولي، الدخل الثانوي) مع أرصدتها الحالية.","اشرحوا كتابيًا لماذا يُسجَّل نشاط Polyphon التصديري في الميزان التجاري وليس في ميزان الخدمات، وابحثوا عن مثال لبند قد يظهر لدى Polyphon في ميزان الخدمات (مثل عائدات التراخيص).","ناقشوا كتابيًا لماذا يمكن تقييم فائض الحساب الجاري الألماني المرتفع بشكل إيجابي وبشكل نقدي في آن واحد.","خطّطوا، بالاستعانة بنموذج البودكاست، لهيكل ونقاط حديث وتوقيت بودكاست (5-8 دقائق) حول موضوع ‘ماذا يخبرنا ميزان المدفوعات عن Polyphon وألمانيا؟’، ثم أنتجوا البودكاست كملف صوتي."],"r":"بودكاست (5-8 دقائق) + تحليل إحصائي كتابي كعمل تحضيري"},"1_5":{"t":"الحواجز التجارية: الأنواع والأسباب والأهمية الحالية","e":"قبل وقت قصير من التسليم المخطط لشحنة كبيرة من مكبرات الصوت إلى دولة خارج الاتحاد الأوروبي، تصل إلى إدارة Polyphon أخبار بأن هذه الدولة فرضت، بشكل مفاجئ، تعريفة جمركية إضافية على الواردات بنسبة 20٪ على السلع الفاخرة القادمة من الاتحاد الأوروبي - كرد فعل على إجراء آخر في السياسة التجارية للاتحاد الأوروبي. وفي الوقت نفسه، يعلم قسم التصدير أن دولة مستهدفة أخرى تطلب لوائح تصديق فنية صارمة للأجهزة الإلكترونية لا تستوفيها Polyphon حتى الآن. تتنهد الإدارة: ‘كنا نظن أن الحواجز التجارية اختفت تقريبًا - ماذا يحدث؟’","i":["الحواجز التجارية هي تدابير حكومية تقيّد التجارة العابرة للحدود بالسلع والخدمات أو ترفع تكلفتها أو تعيقها. تُقسَّم أساسًا إلى حواجز تجارية جمركية وغير جمركية. الحواجز التجارية الجمركية هي التعريفات الجمركية، أي الرسوم التي تفرضها الدولة على السلع المستوردة (ونادرًا ما تُفرض على الصادرات). يُميَّز، من بين أمور أخرى، بين التعريفات المالية (تهدف أساسًا إلى تحقيق إيرادات حكومية)، والتعريفات الحمائية (لحماية المنتجين المحليين من منافسة أجنبية أرخص)، والتعريفات التربوية (حماية مؤقتة للصناعات الناشئة غير القادرة بعد على المنافسة، ما يُسمى بحجة ‘الصناعة الناشئة’)، والتعريفات المضادة للإغراق (كرد فعل على الإغراق، أي بيع السلع التصديرية في الخارج بأقل من تكلفة الإنتاج أو السعر المحلي).","الحواجز التجارية غير الجمركية أكثر تنوعًا وأصبحت في السنوات الأخيرة أكثر أهمية من الناحية الاقتصادية-السياسية: تحدّ الحصص الكمية مباشرة من كمية السلعة القابلة للاستيراد؛ وتتطلب متطلبات المحتوى المحلي حدًا أدنى من القيمة المضافة المحلية للسماح ببيع منتج ما محليًا؛ ويمكن للمعايير الفنية ومتطلبات الترخيص والتصديق (كما في حالة دولة تصدير Polyphon) أن تعمل فعليًا كحاجز أمام وصول الموردين الأجانب إلى السوق - حتى لو كانت تخدم رسميًا حماية المستهلك أو البيئة؛ وتشوّه الإعانات الحكومية للشركات المحلية المنافسة الدولية دون أن تُطبَّق مباشرة عند الحدود؛ وتؤدي الحواجز التجارية الإدارية (إجراءات جمركية معقدة، وإجراءات ترخيص بيروقراطية، ولوائح متغيرة باستمرار) إلى رفع تكلفة التجارة وتأخيرها، دون أن تشكّل حاجزًا تجاريًا رسميًا بالمعنى الضيق.","تُقدَّم أسباب مختلفة لفرض الحواجز التجارية. تشمل الأسباب الاقتصادية حماية الوظائف والصناعات المحلية من المنافسة الأجنبية، وحجة ‘الصناعة الناشئة’ المذكورة سابقًا، بالإضافة إلى مواجهة الإغراق غير العادل. تشمل الأسباب السياسية-الاستراتيجية حماية الصناعات المصنَّفة على أنها ذات أهمية أمنية (مثل أشباه الموصلات، الدفاع، المواد الخام الحرجة)، واستخدام التعريفات الجمركية كورقة تفاوضية أو إجراء انتقامي في النزاعات التجارية-السياسية، بالإضافة إلى الضغط السياسي الداخلي من جماعات المصالح المتأثرة. تشمل الأسباب المتعلقة بحماية المستهلك والبيئة معايير السلامة الفنية والصحية والبيئية، التي يمكن أن تعمل فعليًا كحاجز تجاري - حتى لو كانت صادقة النية.","من منظور اقتصاد الرفاهية، تترتب على الحواجز التجارية عادة تكاليف: فهي تقلل من مزايا تقسيم العمل الدولي (راجع الموضوع 1.2)، وترفع أسعار السلع بالنسبة للمستهلكين في الدولة المستوردة، وتحمي الموردين المحليين غير الفعّالين على حساب الجميع، ويمكن أن تولّد - كما في حالة التعريفات الجمركية - خسارة في الرفاهية مماثلة لحالة الاحتكار (راجع الصف الحادي عشر). ومن الخطير بشكل خاص دوامات التصعيد: فإذا فرضت دولة ما تعريفات جمركية، غالبًا ما يرد الشركاء التجاريون المتأثرون بتعريفات جمركية مضادة (تعريفات انتقامية)، مما قد يؤدي إلى نزاع تجاري متصاعد (حرب تجارية، راجع الموضوع 1.7) يضر في النهاية بجميع الاقتصادات المعنية.","تتمتع الحواجز التجارية حاليًا بأهمية اقتصادية-سياسية كبيرة: فبعد عقود من التحرير التجاري المتقدم في إطار الغات/منظمة التجارة العالمية (راجع الموضوع 1.6)، يُلاحَظ منذ عقد 2010 وخاصة عقد 2020 تزايد ملحوظ في التدابير الحمائية على مستوى العالم - من تعريفات جمركية جديدة، مرورًا بقيود التصدير على السلع ذات الأهمية الاستراتيجية (مثل أشباه الموصلات، والعناصر الأرضية النادرة)، وصولًا إلى سياسة صناعية معززة وسباقات دعم بين القوى الكبرى. بالنسبة للاقتصادات الموجَّهة نحو التصدير مثل ألمانيا، والشركات المدوّلة مثل Polyphon، فإن هذا التطور له أهمية اقتصادية مباشرة، إذ يمكن أن تعقّد الحواجز التجارية الجديدة أسواق البيع، وتعطّل سلاسل التوريد، وتقلل من اليقين في التخطيط."],"a":["صنّفوا الحاجزين التجاريين من السيناريو التمهيدي (التعريفة الجمركية على الاستيراد، متطلب التصديق الفني) وفقًا للفئة المناسبة (جمركي/غير جمركي، النوع الفرعي المحدد) وبرّروا تصنيفكم.","أعدّوا نظرة عامة منظمة لجميع أنواع الحواجز التجارية المقدَّمة (الجمركية وغير الجمركية) مع تعريف موجز لكل منها ومثال حقيقي خاص بكم بحثتم عنه من السنوات الأخيرة.","مثّلوا بيانيًا (بالتناظر مع خسارة الرفاهية في الاحتكار من الصف الحادي عشر) كيف تغيّر التعريفة الجمركية على الاستيراد السعر والكمية المتداولة في دولة مستوردة، واشرحوا خسارة الرفاهية الناتجة بكلماتكم الخاصة.","ابحثوا عن مثال حقيقي حالي لنزاع جمركي أو تجاري (مثلًا بين الولايات المتحدة والاتحاد الأوروبي و/أو الصين) خلال الأشهر الاثني عشر الماضية، وقدّموا مسار الأحداث والمواقف المعنية، وقيّموا العواقب المحتملة على الشركات الموجَّهة نحو التصدير مثل Polyphon.","ناقشوا بشكل جدلي في مناظرة تأييد/معارضة: ‘الحواجز التجارية لحماية الوظائف المحلية مبرَّرة.’ أعدّوا لذلك، بالاستعانة بنموذج بطاقات الأدوار، مواقف مبرَّرة وأجروا المناظرة.","اكتبوا في الختام موقفًا كتابيًا مفصلًا (صفحة واحدة على الأقل) توازنون فيه بين الفرص والمخاطر الاقتصادية لتزايد الحواجز التجارية بالنسبة لشركة موجَّهة نحو التصدير مثل Polyphon، وكذلك بالنسبة للاقتصاد الألماني ككل."],"r":"تصنيف + نظرة عامة منظمة + تحليل بياني للرفاهية + بحث حالي + مناظرة تأييد/معارضة + موقف كتابي مفصل"},"1_6":{"t":"التكتلات الدولية: صندوق النقد الدولي، منظمة التجارة العالمية، الغات","e":"أثناء إعداد عقد تصدير مع دولة خارج الاتحاد الأوروبي، يصادف القسم القانوني في Polyphon لوائح تعود إلى اتفاقية دولية تُسمى الغات (GATT)، بالإضافة إلى إجراءات منظمة التجارة العالمية. تسأل إحدى المتدربات: ‘ماذا تفعل بالضبط كل هذه المنظمات الدولية - ولماذا يهمنا ذلك أصلًا كشركة صغيرة في هامبورغ؟’","i":["يتمثل هدف صندوق النقد الدولي، الذي تأسس عام 1944 في إطار نظام بريتون وودز، في تعزيز التعاون النقدي الدولي، وضمان استقرار النظام النقدي العالمي، ومنح قروض قصيرة الأجل للدول الأعضاء في حالة أزمات ميزان المدفوعات (راجع الموضوع 1.4) - وعادة ما تكون هذه القروض مرتبطة بشروط سياسية اقتصادية (المشروطية) تُلزم الدولة المتضررة بإجراء إصلاحات.","أُبرمت الاتفاقية العامة للتعريفات الجمركية والتجارة (الغات) عام 1947 من أجل تقليل التعريفات الجمركية والحواجز التجارية الأخرى تدريجيًا وتحرير التجارة العالمية من خلال جولات تفاوض متعددة الأطراف. المبادئ المركزية للغات هي مبدأ الدولة الأولى بالرعاية (أي تسهيل تجاري يُمنح لدولة ما يجب أن يُمنح من حيث المبدأ لجميع الأعضاء الآخرين أيضًا) ومبدأ المعاملة الوطنية (لا يجوز معاملة السلع المستوردة بعد عبور الحدود بشكل أسوأ من السلع المحلية).","في عام 1995، انبثقت عن الغات منظمة التجارة العالمية، التي تعمل اليوم كمنظمة دولية مركزية للتجارة العالمية. تدير المنظمة الاتفاقيات التجارية متعددة الأطراف (بما في ذلك اتفاقية الغات التي لا تزال سارية بالنسبة للتجارة بالسلع، بالإضافة إلى اتفاقياتها الخاصة بالخدمات والملكية الفكرية)، وتوفر منتدى لمزيد من جولات التفاوض، ولديها إجراء لتسوية المنازعات يمكن للدول الأعضاء من خلاله اتخاذ إجراءات ضد الانتهاكات المزعومة لقواعد منظمة التجارة العالمية من قبل أعضاء آخرين - مثلًا ضد الواردات المدعومة بشكل غير عادل أو التعريفات الجمركية غير المشروعة. الاتحاد الأوروبي (وبالتالي، بشكل غير مباشر، ألمانيا وشركات مثل Polyphon) هو أيضًا عضو في منظمة التجارة العالمية وملزم بقواعدها.","في السنوات الأخيرة، يتعرض النظام التجاري متعدد الأطراف لضغط متزايد: تتقدم جولات التفاوض الجديدة لمنظمة التجارة العالمية ببطء فقط، وتعتمد بعض الدول بشكل متزايد على اتفاقيات تجارة حرة ثنائية أو تدابير حمائية أحادية الجانب (راجع الموضوعين 1.5 و1.7)، وكانت قدرة إجراء تسوية المنازعات في منظمة التجارة العالمية على العمل محدودة في بعض الفترات بسبب تعطّل هيئة الاستئناف."],"a":["أعدّوا في مجموعات صغيرة عرضًا تقديميًا للطلاب حول إحدى المؤسسات الثلاث (صندوق النقد الدولي، الغات/منظمة التجارة العالمية كتطور تاريخي، منظمة التجارة العالمية اليوم) وقدّموه أمام الصف باستخدام وسائط مناسبة.","اشرحوا مبدأ الدولة الأولى بالرعاية ومبدأ المعاملة الوطنية في اتفاقية الغات من خلال مثال خاص بكم لكل منهما، مع الإشارة إلى Polyphon.","ابحثوا عن إجراء حالي لتسوية المنازعات في منظمة التجارة العالمية وقدّموا بإيجاز موضوعه والدول المعنية به.","ناقشوا: ما الأهمية التي لا يزال يتمتع بها صندوق النقد الدولي ومنظمة التجارة العالمية إذا كان عدد متزايد من الدول يعتمد على اتفاقيات ثنائية أو تدابير أحادية الجانب بدلًا من القواعد متعددة الأطراف؟"],"r":"عروض تقديمية للطلاب باستخدام وسائط + أمثلة كتابية + بحث حالي"},"1_7":{"t":"مشكلات حالية: الحظر الاقتصادي، حرب العملات، اتفاقيات التجارة الحرة","e":"في اجتماع تحريري لصحيفة المدرسة، يتعين على ثلاث مجموعات كتابة مقال توضيحي قصير لكل منها حول موضوعات جدلية حالية في التجارة الخارجية: يجب على المجموعة الأولى شرح ماهية العقوبات الاقتصادية والحظر ضد دول معينة، والثانية ماذا يُقصَد بـ‘حرب العملات’، والثالثة كيف تعمل اتفاقيات التجارة الحرة الحديثة. تكتشف المجموعات الثلاث جميعًا: مواضيعها مرتبطة ببعضها البعض أكثر مما كان متوقعًا في البداية.","i":["الحظر هو منع مفروض من قبل الدولة، وغالبًا ما يكون بدافع سياسي، لعلاقات اقتصادية معينة (مثل حظر التصدير أو الاستيراد، العقوبات المالية) تجاه دولة معينة، وغالبًا ما يكون ذلك كرد فعل على سلوك مخالف للقانون الدولي، أو انتهاكات لحقوق الإنسان، أو عدوان عسكري. يُقرَّر الحظر إما من قبل دول فردية، أو مجموعات من الدول (مثل الاتحاد الأوروبي)، أو الأمم المتحدة. ويهدف إلى ممارسة ضغط اقتصادي وسياسي على حكومة الدولة المعاقَبة، لكنه في الممارسة العملية غالبًا ما يؤثر أيضًا على السكان المدنيين وكذلك على الشركات في الدول المعاقِبة التي كانت تتاجر سابقًا مع الدولة المتضررة.","يُقصَد بحرب العملات (وتُسمى أيضًا: خفض القيمة التنافسي) وضع تحاول فيه عدة دول عمدًا خفض قيمة عملتها من خلال تدابير نقدية أو متعلقة بسياسة العملة، من أجل تحسين القدرة التنافسية السعرية لاقتصادها التصديري. وبما أن خفض القيمة يحدث دائمًا بالنسبة إلى عملات أخرى، فإن مثل هذا الإجراء من جانب دول فردية يمكن أن يستفز ردود فعل مضادة من دول أخرى، تخفض بدورها قيمة عملتها - مع خطر ألا تحصل أي دولة في النهاية على ميزة دائمة، بينما تتزعزع استقرار الأسواق المالية الدولية.","اتفاقيات التجارة الحرة هي معاهدات بموجب القانون الدولي بين دولتين (ثنائية) أو عدة دول (متعددة الأطراف أو ثلاثية)، تهدف إلى تسهيل التجارة المتبادلة من خلال خفض التعريفات الجمركية والحواجز التجارية الأخرى، دون أن تقوم الدول المشاركة - على عكس الاتحاد الجمركي - بفرض تعريفة جمركية خارجية مشتركة تجاه دول ثالثة. وبما أن المفاوضات متعددة الأطراف في إطار منظمة التجارة العالمية (راجع الموضوع 1.6) بالكاد تتقدم منذ سنوات، فقد ازدادت أهمية اتفاقيات التجارة الحرة الثنائية أو الثلاثية بشكل كبير (مثل اتفاقية CETA بين الاتحاد الأوروبي وكندا، واتفاقية الاتحاد الأوروبي-ميركوسور مع دول أمريكا الجنوبية). وغالبًا ما تكون هذه الاتفاقيات مثيرة للجدل سياسيًا، لأسباب منها الآثار المحتملة على المعايير البيئية والاجتماعية ومعايير حماية المستهلك، بالإضافة إلى المخاوف من تكثيف المنافسة لبعض الصناعات المحلية (مثل الزراعة).","الحظر وحرب العملات واتفاقيات التجارة الحرة هي، في نهاية المطاف، ردود فعل مختلفة في مجال سياسة التجارة الخارجية على نفس التوتر الأساسي بين الترابط الاقتصادي العالمي والمصالح الوطنية أو الجيوسياسية، وهو توتر يمتد أيضًا عبر الموضوعين 1.5 و1.6: في حين تميل اتفاقيات التجارة الحرة إلى السعي لمزيد من الترابط الاقتصادي، فإن الحظر وحروب العملات تمثل أدوات مرتبطة بالنزاع بشكل أكبر، تستخدم من خلالها الدول الترابط الاقتصادي عمدًا كأداة ضغط سياسي أو تسعى للحصول على مزايا تنافسية خاصة بها على حساب دول أخرى."],"a":["ابحثوا عن حظر أو نظام عقوبات حالي (مثل ضد روسيا) وقدّموا أي مجالات اقتصادية تتأثر بشكل محدد وما هي التأثيرات المعروفة على الشركات الألمانية/الأوروبية.","اشرحوا بكلماتكم الخاصة آلية حرب العملات وناقشوا لماذا نادرًا ما تدوم استراتيجية خفض القيمة الأحادية الجانب على المدى الطويل.","قارنوا اتفاقية تجارة حرة حالية للاتحاد الأوروبي (مثل CETA أو اتفاقية الاتحاد الأوروبي-ميركوسور) من حيث أهم محتوياتها ونقاط النقد التي تُناقَش علنًا.","أعدّوا مناقشة في حلقة نقاش حول السؤال: ‘هل ينبغي للاتحاد الأوروبي، في ضوء النزاعات التجارية العالمية، إبرام مزيد من اتفاقيات التجارة الحرة، أم الاعتماد أكثر على الاستقلالية الاقتصادية (المرونة)؟’ وأجروا المناقشة."],"r":"نتائج البحث + مقارنة كتابية + حلقة نقاش"},"2_1":{"t":"تطبيق النظريات الاقتصادية على المشكلات الحالية، حدود النظريات","e":"في نهاية تدريبهم في الاقتصاد، تطلب إدارة Polyphon من المتدربين مهمة خاصة: عليهم شرح حدث اقتصادي-سياسي حالي من اختيارهم باستخدام نظرية اقتصادية تمت دراستها في الحصص - وفي الوقت نفسه الكشف عن الحدود التي تصل إليها هذه النظرية. تقول المديرة العامة: ‘النظريات أدوات مفيدة، لكنها ليست الواقع بحد ذاته’.","i":["النظريات الاقتصادية هي تمثيلات مبسطة، على شكل نماذج، للواقع. وهي عادة تستند إلى افتراضات تقييدية (مثل ‘جميع الأمور الأخرى ثابتة’) وتتجاهل عمدًا العديد من عوامل التأثير لجعل العلاقات المركزية أكثر وضوحًا. هذا التبسيط هو في آن واحد نقطة قوة ونقطة ضعف للنظريات الاقتصادية: فهو يتيح شرح العلاقات المعقدة بطريقة مفهومة واستخلاص التوقعات، لكنه قد يؤدي إلى إغفال عوامل تأثير حقيقية مهمة.","لذلك يتطلب تطبيق نظرية ما على حدث حالي دائمًا فحصًا نقديًا لما إذا كانت افتراضات النموذج تنطبق تقريبًا على الحالة المحددة. فمثلًا، يفسّر نموذج المزايا النسبية في التكاليف (راجع الموضوع 1.2) لماذا تؤدي التجارة الحرة من حيث المبدأ إلى زيادة الرفاهية، لكنه يتجاهل، مثلًا، الآثار التوزيعية داخل الدولة (من يربح ومن يخسر تحديدًا)، وتكاليف الانتقال أثناء التغيير الهيكلي، أو التكاليف البيئية التبعية.","من بين الحدود النموذجية للنظريات الاقتصادية: افتراض السلوك الرشيد (راجع الإنسان الاقتصادي، الصف الحادي عشر)، الذي يُنسبَّى في الواقع من خلال نتائج الاقتصاد السلوكي؛ وصعوبة تمثيل التفاعلات المعقدة لعدة عوامل تعمل في آن واحد بشكل واقعي؛ والقابلية التجريبية المحدودة للتحقق من العديد من التصريحات الاقتصادية الكلية، إذ لا يمكن للاقتصادات - على عكس التجارب المخبرية - أن تتكرر بشكل مضبوط؛ وكذلك حقيقة أن قرارات السياسة الاقتصادية ليست أبدًا اقتصادية بحتة، بل تتشكل دائمًا أيضًا سياسيًا واجتماعيًا وبعلاقات القوة."],"a":["اختاروا حدثًا اقتصاديًا-سياسيًا حاليًا (مثل إجراء جمركي، قرار بشأن سعر الفائدة، نقاش حول الحد الأدنى للأجور أو النمو الاقتصادي) واشرحوه باستخدام نظرية واحدة على الأقل تمت دراستها في الحصص.","بالنسبة لنفس الحدث، اكشفوا عن الافتراضات في النظرية المختارة التي قد لا تنطبق (بالكامل) على الحالة المحددة، وبرّروا الجوانب من الواقع التي لا تلتقطها النظرية.","أعدّوا عرضًا تقديميًا يقدّم بشكل مفهوم كلًا من القوة التفسيرية وحدود النظرية المختارة بالنسبة لمثالكم، وقدّموه للصف."],"r":"بحث على الإنترنت + عرض تقديمي (مع تأمل نقدي حول حدود النظرية)"},"2_2":{"t":"ربط النظريات من مجالات تعلم مختلفة","e":"أثناء التحضير للامتحان النهائي، يلاحظ اثنان من متدربي Polyphon أن العديد من الموضوعات على مدى السنوات الثلاث الماضية تفسّر بعضها البعض في الواقع: يرتبط تطور سعر الصرف (الصف الثالث عشر) بالسياسة النقدية للبنك المركزي الأوروبي (الصف الثاني عشر)، التي تؤثر بدورها على معدل التضخم (أيضًا الصف الثاني عشر)، والذي يؤثر بدوره على القدرة التنافسية الدولية وبالتالي على نظريات التجارة الخارجية (الصف الثالث عشر). ‘هذه في الواقع شبكة كبيرة واحدة’، يستنتجان.","i":["نادرًا ما تقف النظريات والمجالات الموضوعية الاقتصادية معزولة عن بعضها البعض، بل هي مترابطة بطرق عديدة. مثال على ذلك: تميل سياسة نقدية توسعية للبنك المركزي الأوروبي (الصف الثاني عشر) إلى خفض أسعار الفائدة، مما قد يدعم من جهة الطلب المحلي (سياسة الدورة الاقتصادية، الصف الثاني عشر)، ولكن من جهة أخرى قد يؤدي أيضًا إلى انخفاض قيمة اليورو (نظرية سعر الصرف، الصف الثالث عشر)، مما يؤدي بدوره إلى خفض تكلفة الصادرات الألمانية مثل صادرات Polyphon، وبالتالي يؤثر على المزايا النسبية في التكاليف (الصف الثالث عشر).","يمكن أيضًا ربط أشكال السوق التي تمت دراستها في الصف الحادي عشر (احتكار القلة الكامل، احتكار القلة، الاحتكار) بعلم التجارة الخارجية: تعمل التعريفة الجمركية (الصف الثالث عشر) على سوق استيراد كان تنافسيًا سابقًا بشكل مشابه لندرة مصطنعة، وتولّد خسارة في الرفاهية يمكن تحليلها بنفس الأدوات (فائض المستهلك والمنتج) مثل خسارة الرفاهية في الاحتكار.","بالنسبة للامتحان النهائي، ولفهم النقاشات الاقتصادية-السياسية الحقيقية، من المفيد بشكل خاص إقامة مثل هذه الروابط بنشاط: فالأحداث الاقتصادية-السياسية الحقيقية (مثل قرار بشأن سعر الفائدة، تعريفة جمركية جديدة، أزمة اقتصادية) لا يمكن عادةً تفسيرها بالكامل بنظرية واحدة فقط من مجال تعلم واحد، بل تتطلب النظر إلى عدة مجالات موضوعية متفاعلة في آن واحد."],"a":["أعدّوا خريطة ذهنية أو مخططًا يربط موضوعيًا بين أربع نظريات أو مفاهيم على الأقل من صفين مختلفين على الأقل (الحادي عشر، الثاني عشر، الثالث عشر)، واشرحوا الروابط في نقاط.","اختاروا حدثًا اقتصاديًا-سياسيًا حاليًا محددًا واشرحوه من خلال الجمع عمدًا بين نظريتين على الأقل من مجالات تعلم مختلفة (مثل السياسة النقدية ونظرية سعر الصرف، أو شكل السوق وتأثير التعريفة الجمركية).","أعدّوا عرضًا تقديميًا قصيرًا يُصوِّر ويبرّر هذا الرابط بشكل مفهوم، وقدّموه للصف."],"r":"خريطة ذهنية/مخطط + بحث على الإنترنت + عرض تقديمي"},"2_3":{"t":"العمل مع مقالات من الصحف والإنترنت والمجلات المتخصصة","e":"في نهاية تدريبهم في الاقتصاد، على كل متدرب أن يقدّم للإدارة ‘موجزًا اقتصاديًا’ قصيرًا حول موضوع حالي من اختياره - تمامًا كما يفعل المحللون الحقيقيون في الشركات لرؤسائهم. تؤكد الإدارة: ‘يهمني أن تتمكنوا من تقييم مصادركم بشكل نقدي - ليس كل مقال على الإنترنت موثوقًا بنفس القدر’.","i":["التعامل الكفء مع المصادر الصحفية الاقتصادية مهارة أساسية لفهم النقاشات الاقتصادية-السياسية الحالية. عند تقييم مقال ما، ينبغي طرح أسئلة منها: من هو الكاتب أو الكاتبة، ولأي وسيلة إعلامية يكتب؟ هل تُذكر المصادر والبيانات وتُوثَّق بشفافية؟ هل يمكن افتراض وجود مصلحة سياسية أو اقتصادية واضحة للمصدر (مثل اتحاد تجاري، نقابة عمالية، مؤسسة سياسية)؟ هل يُميَّز بين الحقائق والتوقعات والرأي؟","تخضع وسائل الإعلام الاقتصادية الموثوقة (مثل Handelsblatt وWirtschaftsWoche وFinancial Times) لواجبات العناية الصحفية، لكنها قد تُظهر مع ذلك تركيزات مختلفة ومواقف اقتصادية-سياسية أساسية مختلفة جزئيًا. غالبًا ما تقدّم المجلات المتخصصة ومنشورات المعاهد العلمية (مثل معهد ifo، وIfW Kiel، وDIW Berlin، ومجلس الخبراء الاقتصاديين) منظورًا أكثر رسوخًا من الناحية المنهجية، لكنه أيضًا أكثر تعقيدًا. مع مصادر الإنترنت خارج وسائل الإعلام الراسخة، يجب توخي حذر خاص، لأسباب منها احتمال وجود معلومات خاطئة أو عروض ذات توجه أحادي الجانب لمصلحة معينة.","للحصول على تقييم خاص مبني على أسس متينة لموضوع اقتصادي-سياسي، يُنصح بمقارنة عدة مصادر من أصول مختلفة، والبحث صراحةً عن مواقف مضادة، والاستعانة ببحث خاص (مثل الإحصاءات الرسمية) للتحقق من الأرقام المركزية."],"a":["اختاروا، من خلال وصولكم المدرسي إلى Handelsblatt (أو مصدر موثوق آخر)، مقالًا حاليًا حول موضوع اقتصادي-سياسي من اختياركم وقيّموه وفقًا للمعايير المذكورة في النص المعلوماتي (تأليف المقال، ذكر المصادر، المصلحة الواضحة، الحقائق مقابل الرأي).","قارنوا حول نفس الموضوع مقالًا ثانيًا من مصدر آخر (مثل معهد علمي أو وسيلة إعلامية ذات توجه مختلف) واستخرجوا أوجه التشابه والاختلاف في طريقة العرض.","بناءً على ذلك، اكتبوا ‘موجزًا اقتصاديًا’ كتابيًا قصيرًا ومناسبًا للجمهور المستهدف (حوالي نصف صفحة) لإدارة Polyphon (الافتراضية)، يتضمن أهم الحقائق والتقييمات المختلفة وتقييمًا خاصًا مبرَّرًا."],"r":"تقييم كتابي للمصادر + مقارنة المصادر + موجز اقتصادي"}}},"ur":{"ui":{"menu":"مینو","close":"بند کریں","home":"ہوم","translate":"ترجمہ کریں:","back":"پیچھے","next":"اگلا","einstiegLabel":"ابتدائی صورتحال","infoLabel":"معلومات","aufgabenLabel":"کام","ergebnisLabel":"متوقع نتیجہ","quellenLabel":"تحقیق کے لیے ذرائع","lernkontrolleLabel":"خود جانچ کوئز","quizIntro":"اپنا جواب یا جوابات منتخب کریں اور فوری رائے حاصل کرنے کے لیے “چیک کریں” پر ٹیپ کریں۔","quizGermanOnly":"خود جانچ کے سوالات فی الحال صرف جرمن زبان میں دستیاب ہیں۔","quizResultLabel":"نتیجہ","quizCorrectWord":"درست","quizMultiHint":"(متعدد جوابات ممکن ہیں)","quizCheck":"چیک کریں","quizChooseFirst":"براہ کرم پہلے ایک جواب منتخب کریں۔","quizCorrect":"درست!","quizIncorrectPrefix":"بالکل نہیں۔ درست جواب یہ ہے:","heroKicker":"نمونہ کمپنی · بیرونی تجارت اور بین الاقوامی معاشی پالیسی","heroSub":"ہیمبرگ کے پیٹنٹ شدہ ہارن لاؤڈ اسپیکرز کی تیار کنندہ – 13ویں جماعت کے اکنامکس کورس کے لیے رہنما مثال۔","stat0":"ہیمبرگ-آلٹونا میں قائم","stat1":"ملازمین","stat2":"دنیا بھر میں واحد فراہم کنندہ","stat3":"پیٹنٹ کی درخواست دی گئی","companyLabel":"Polyphon بین الاقوامی سطح پر جا رہی ہے","gettingStartedLabel":"شروع کریں","gettingStartedText":"شروع کرنے کے لیے بائیں جانب مینو میں ایک موضوع منتخب کریں۔ ہر موضوع ایک ابتدائی صورتحال سے شروع ہوتا ہے اور پھر آپ کو معلومات، کاموں اور ذرائع کے ذریعے رہنمائی دیتا ہے۔","startButtonTemplate":"{id} {topic} کے ساتھ شروع کریں","templatesLabel":"آپ کے کاموں کے لیے ٹیمپلیٹس","templatesIntro":"ان کاموں کے لیے جن میں آپ کو کوئی دستاویز، پریزنٹیشن، رول کارڈز یا پوڈکاسٹ بنانے ہیں، یہاں آپ کو مناسب ٹیمپلیٹس ڈاؤن لوڈ کرنے کے لیے ملیں گے۔ ہر موضوع پر یہ بھی دکھایا گیا ہے کہ کون سا ٹیمپلیٹ موزوں ہے۔","passendZu":"مناسب ہے:","download":"ڈاؤن لوڈ کریں","templateNotePrefix":"اس موضوع کے لیے موزوں ٹیمپلیٹ(س):","templateNoteHint":"(یہ ہوم پیج پر “ٹیمپلیٹس” سیکشن میں بھی دستیاب ہے)","brandSub":"لرننگ پورٹل – 13ویں جماعت"},"tb":{"1":"1۔ بیرونی تجارت اور بیرونی تجارتی پالیسی","2":"2۔ معاشی نظریات کے امکانات اور حدود"},"company":{"0":"آپ پہلے ہی 11ویں اور 12ویں جماعت سے Polyphon GmbH کو جانتے ہیں: ہیمبرگ میں قائم یہ کمپنی امیر نجی گاہکوں کے لیے پیٹنٹ شدہ ہارن لاؤڈ اسپیکرز تیار کرتی ہے اور اس طرح اس قسم کے ڈیزائن کی دنیا بھر میں واحد فراہم کنندہ ہے، اور حال ہی میں پیسے کی قدر، مالیاتی پالیسی اور معاشی پالیسی پر گہرائی سے توجہ دی ہے۔","1":"اب معاملہ ٹھوس شکل اختیار کر رہا ہے: دوسری پیداواری ہال کے لیے قرض منظور ہو چکا ہے، اور امریکہ، چین اور خلیجی ممالک میں گاہکوں کے ساتھ پہلے برآمدی معاہدوں پر دستخط ہو چکے ہیں۔ اس طرح Polyphon اب حقیقتاً بین الاقوامی سطح پر سرگرم ہے - اور اسے ہر اس چیز سے نمٹنا ہے جو اس کے ساتھ آتی ہے: زر مبادلہ کی شرح کے خطرات، ادائیگیوں کے توازن کے اعداد و شمار، تجارتی رکاوٹیں، بین الاقوامی تنظیمیں، اور یہ سوال کہ آخر Polyphon جرمنی سے عالمی مسابقت میں کیوں کھڑی رہ سکتی ہے۔"},"tpl":{"ausarbeitung":{"label":"ٹیمپلیٹ: تحریری کام","desc":"تحریری تجزیوں، جدولوں اور موقف کے مضامین کے لیے منظم ورڈ ٹیمپلیٹ۔"},"praesentation":{"label":"ٹیمپلیٹ: پریزنٹیشن","desc":"عنوان، ایجنڈا، مواد اور اختتامی سلائیڈز کے ساتھ پاورپوائنٹ کا بنیادی ڈھانچہ۔"},"rollenkarten":{"label":"ٹیمپلیٹ: کردار کارڈز","desc":"رول پلے، پینل مباحثوں، فِش باؤل مباحثوں اور تائید/مخالفت مباحثوں کے لیے چار کردار کارڈز۔"},"podcast":{"label":"ٹیمپلیٹ: پوڈکاسٹ اسکرپٹ","desc":"آپ کے پوڈکاسٹ کی ساخت، نکات اور وقت کی منصوبہ بندی کے لیے ورڈ ٹیمپلیٹ۔"}},"t":{"1_1":{"t":"بین الاقوامی باہمی ربط اور جرمنی کی بیرونی تجارتی پالیسی کے کردار، رہنما اصول","e":"دبئی میں اپنی پہلی بین الاقوامی تجارتی نمائش میں، Polyphon کی انتظامیہ سے پوچھا جاتا ہے کہ خلیجی ممالک کو ان کے لاؤڈ اسپیکرز کی برآمد کے لیے اصل میں کون سے جرمن یا یورپی قوانین لاگو ہوتے ہیں - اور یہ قوانین اصل میں کون طے کرتا ہے۔ ہوٹل واپس آ کر، وہ اپرینٹسز جنہیں سفر ساتھ جانے کی اجازت ملی، بحث کرتے ہیں: ‘کیا یہ وفاقی حکومت کا معاملہ ہے، یورپی یونین کا، یا کسی عالمی تجارتی تنظیم کا؟’","i":["بیرونی تجارت میں معیشت کے تمام بیرون ملک کے ساتھ معاشی تعلقات شامل ہیں: تنگ معنوں میں بیرونی تجارت (اشیاء اور خدمات کی برآمد اور درآمد)، بین الاقوامی سرمائے کی نقل و حرکت، اور سرحد پار ادائیگی کے بہاؤ۔ جرمنی عالمی معیشت کے ساتھ سب سے زیادہ جڑی ہوئی معیشتوں میں سے ایک ہے: برآمدی شرح (مجموعی گھریلو پیداوار کے تناسب میں سامان کی برآمدات) کئی سالوں سے تقریباً 40-50٪ پر ہے، جو مثلاً امریکہ یا جاپان سے کہیں زیادہ ہے۔","آج جرمن بیرونی تجارتی پالیسی کے کردار بیک وقت کئی سطحوں پر ہیں۔ لزبن معاہدے کے بعد سے، یورپی یونین کو مشترکہ تجارتی پالیسی پر خصوصی اختیار حاصل ہے: ٹیرف، تجارتی معاہدے اور تجارتی-پالیسی تحفظاتی اقدامات تمام EU رکن ممالک کے لیے یکساں طور پر یورپی کمیشن کے ذریعے طے کیے جاتے ہیں اور EU کونسل کے ذریعے منظور کیے جاتے ہیں - انفرادی رکن ممالک جیسے جرمنی اب تیسرے ممالک کے ساتھ آزادانہ طور پر تجارتی معاہدے نہیں کر سکتے۔ وفاقی حکومت EU کونسل کے ذریعے اس پالیسی میں حصہ لیتی ہے، اپنی بیرونی تجارتی فروغ کی سرگرمیاں بھی چلاتی ہے (مثلاً برآمدی کریڈٹ گارنٹیز، بیرون ملک تجارتی چیمبرز) اور بین الاقوامی تنظیموں میں جرمن مفادات کی نمائندگی کرتی ہے۔ جرمن بنڈس بینک اور یورپی مرکزی بینک مالیاتی پالیسی کے ذریعے یورو کی شرح تبادلہ پر اثر انداز ہوتے ہیں اور اس طرح بالواسطہ طور پر بیرونی تجارت پر۔","معاشی پالیسی کے رہنما اصولوں کے طور پر، بیرونی تجارتی پالیسی میں روایتی طور پر آزاد تجارت اور تحفظ پسندی ایک دوسرے کے مقابل کھڑی ہیں۔ آزاد تجارت کا مطلب ہے بین الاقوامی محنت کی تقسیم کے فوائد سے ممکنہ حد تک مکمل فائدہ اٹھانے کے لیے ریاستی تجارتی رکاوٹوں سے بڑی حد تک دستبرداری (موضوع 1.2 سے موازنہ کریں)۔ تحفظ پسندی، اس کے برعکس، غیر ملکی مقابلے سے مقامی پیداواروں کی حفاظت کے لیے ٹیرف، کوٹے یا دیگر تجارتی رکاوٹوں کے ذریعے مقامی معیشت کو جان بوجھ کر محفوظ کرنے کی طرف اشارہ کرتی ہے۔ عملی طور پر، زیادہ تر ریاستیں - بشمول جرمنی اور یورپی یونین - دونوں رہنما اصولوں کا مرکب اپناتی ہیں، شعبے اور عالمی سیاسی صورتحال کے مطابق مختلف وزن کے ساتھ۔"],"a":["موجودہ جرمن برآمدی شرح کے ساتھ ساتھ جرمنی کی تین اہم ترین برآمدی اشیاء اور تین اہم ترین تجارتی شراکت داروں کی تحقیق کریں اور نتائج کو واضح طور پر پیش کریں۔","ایک جائزہ بنائیں کہ کون سا فریق (EU، وفاقی حکومت، بنڈس بینک/ECB) بیرونی تجارتی پالیسی کے کس ذیلی شعبے کے لیے ذمہ دار ہے، اور اس بنیاد پر یہ طے کریں کہ کسی تیسرے ملک میں Polyphon لاؤڈ اسپیکرز پر ممکنہ درآمدی ٹیرف کے فیصلے میں کون شامل ہو سکتا ہے۔","متنازعہ انداز میں بحث کریں: کیا موجودہ عالمی سیاسی صورتحال کے پیش نظر جرمنی/EU کو آزاد تجارت پر زیادہ انحصار کرنا چاہیے یا تحفظ پسندی پر؟ دونوں موقف کے لیے دلائل جمع کریں۔"],"r":"تحقیقی نتیجہ + ذمہ داریوں کی تحریری تفویض + حق اور مخالفت کے دلائل کے ساتھ بحث"},"1_2":{"t":"بین الاقوامی محنت کی تقسیم اور بیرونی تجارتی نظریات: مطلق اور نسبتی لاگت کے فوائد، تجارتی شرائط، ہیکشر-اولن، پروڈکٹ لائف سائیکل تھیوری، صنعت کے اندر تجارت","e":"ایک سرمایہ کار اشتعال انگیز انداز میں Polyphon کی انتظامیہ سے پوچھتا ہے: ‘تم اصل میں ہیمبرگ میں کیوں پیدا کرتے ہو، نہ کہ وہاں جہاں محنت بہت سستی ہے؟ اور تم یہ کیسے سمجھاتے ہو کہ جرمنی بیک وقت لاؤڈ اسپیکرز برآمد کرتا ہے اور اسی مارکیٹ سیگمنٹ میں غیر ملکی لاؤڈ اسپیکرز بھی درآمد کیے جاتے ہیں - کیا یہ متضاد نہیں ہے؟’ اپرینٹسز محسوس کرتے ہیں: یہاں واضح طور پر ایک ہی جواب کافی نہیں ہے۔","i":["بین الاقوامی محنت کی تقسیم (11ویں جماعت سے موازنہ کریں) ممالک کے درمیان پیداواری مراحل کی تقسیم بیان کرتی ہے۔ کلاسیکی بیرونی تجارتی نظریہ سوال کرتا ہے کہ ممالک اصل میں تجارت کیوں کرتے ہیں، اور نتیجے میں پیدا ہونے والا تجارتی نمونہ کس چیز پر منحصر ہے۔ ایڈم اسمتھ نے پہلے ہی مطلق لاگت کے فوائد کے ذریعے بیرونی تجارت کی وضاحت کی: ایک ملک کو ان اشیاء میں مہارت حاصل کرنی چاہیے جو وہ دوسرے ممالک سے سستی (کم وسائل کے استعمال سے) پیدا کر سکتا ہے، اور باقی اشیاء درآمد کرنی چاہئیں - دونوں تجارتی شراکت دار اس سے فائدہ اٹھاتے ہیں۔","ڈیوڈ ریکارڈو نے 1817 میں اس ماڈل کو نسبتی لاگت کے فوائد کے نظریے سے وسعت دی: تجارت دونوں ممالک کے لیے فائدہ مند ہے یہاں تک کہ جب ایک ملک تمام اشیاء کی پیداوار میں دوسرے ملک سے مطلق طور پر زیادہ موثر ہو - فیصلہ کن چیز مطلق نہیں بلکہ نسبتی (تقابلی) لاگت کا فائدہ ہے، یعنی موقع کی لاگت۔ ہر ملک اس شے میں مہارت حاصل کرتا ہے جس میں اس کی نسبتی کارکردگی کی برتری سب سے زیادہ ہو (یا اس کا نقصان سب سے کم ہو)۔ وہ تبادلے کا تناسب جس پر تجارت شدہ اشیاء بین الاقوامی سطح پر تبادلہ کی جاتی ہیں اسے تجارتی شرائط (terms of trade) کہا جاتا ہے؛ یہ تجارت شروع ہونے سے پہلے دونوں ممالک کے اندرونی تبادلے کے تناسب کے درمیان واقع ہوتا ہے اور طے کرتا ہے کہ تجارت سے حاصل ہونے والا مشترکہ فلاحی فائدہ دونوں ممالک کے درمیان کیسے تقسیم ہوتا ہے۔","ہیکشر-اولن تھیورم (ایلی ہیکشر اور برتل اولن کے نام پر، 1920/1930 کی دہائی) تجارتی نمونوں کی وضاحت محنت کی مختلف پیداواریت کے ذریعے نہیں بلکہ ممالک کی پیداواری عوامل کی مختلف فراہمی کے ذریعے کرتا ہے (عوامل کے تناسب کا نظریہ): ایک ملک ان اشیاء کو برآمد کرنے کا رجحان رکھتا ہے جن کی پیداوار اس عامل کو شدت سے استعمال کرتی ہے جس سے ملک کو کثرت سے نوازا گیا ہے (مثلاً محنت، سرمایہ، زمین/خام مال)، اور ایسی اشیاء درآمد کرتا ہے جنہیں اس نایاب عامل کی شدت سے ضرورت ہوتی ہے۔ جرمنی جیسا سرمایہ دار، اعلیٰ تعلیم یافتہ ملک اس طرح سرمایہ اور علم پر مبنی اشیاء (مثلاً درست ٹیکنالوجی، خصوصی مشینری) برآمد کرنے کا رجحان رکھتا ہے اور محنت پر مبنی بڑے پیمانے پر تیار کردہ سامان درآمد کرتا ہے۔","بیرونی تجارت میں پروڈکٹ لائف سائیکل تھیوری (ریمنڈ ورنن، 1966) وقت کے ساتھ ساتھ کسی پروڈکٹ کے گزرنے والے مراحل کے ذریعے تجارتی نمونوں کی متحرک وضاحت کرتی ہے: تعارفی مرحلے میں، ایک نیا، اکثر تکنیکی طور پر مشکل پروڈکٹ، یا ایک دستکاری نچ پروڈکٹ عام طور پر ایک اعلیٰ ترقی یافتہ صنعتی ملک میں تیار اور پیدا کیا جاتا ہے، کیونکہ تحقیق، ہنر مند کارکنان اور قوت خرید رکھنے والے گاہکوں سے قربت ضروری ہے؛ ملک ابتدا میں پروڈکٹ برآمد کرتا ہے۔ پروڈکٹ کی بڑھتی ہوئی پختگی اور معیاری کاری کے ساتھ، جدت کی اہمیت کم ہوتی جاتی ہے جبکہ پیداواری لاگت زیادہ اہم ہو جاتی ہے - تیاری تیزی سے سازگار پیداواری حالات والے ممالک میں منتقل ہو جاتی ہے، یہاں تک کہ اصل جدت طراز ملک آخرکار خود بھی اس پروڈکٹ کو درآمد کر سکتا ہے۔","صنعت کے اندر تجارت کا نظریہ (دیگر کے علاوہ، پال کروگمین، 1970 کی دہائی سے، نام نہاد ‘نیا بیرونی تجارتی نظریہ’) ایک ایسا رجحان بیان کرتا ہے جسے کلاسیکی نظریات اچھی طرح ظاہر نہیں کر سکتے: ملتی جلتی ترقی یافتہ ممالک کے درمیان اسی صنعت کے اندر ملتی جلتی اشیاء کی بیک وقت برآمد اور درآمد (مثلاً، جرمنی دوسرے EU ممالک کو گاڑیاں برآمد کرتا ہے اور بیک وقت وہاں سے گاڑیاں درآمد کرتا ہے)۔ اس کی وضاحت پیمانے کے اثرات سے کی جاتی ہے (بڑے پیمانے پر پیداوار فی یونٹ لاگت کم کرتی ہے، اسی لیے کمپنیاں چند ماڈل ورژنز پر توجہ مرکوز کرتی ہیں اور انہیں بین الاقوامی سطح پر مارکیٹ کرتی ہیں) اور پروڈکٹ کی تفریق سے بھی (صارفین اسی پروڈکٹ کی قسم کے قدرے مختلف ورژنز کے درمیان تنوع اور انتخاب کی قدر کرتے ہیں، چاہے یہ مختلف ممالک سے آئیں)۔","Polyphon کے لیے، ان میں سے کئی نظریات بیک وقت لاگو ہو سکتے ہیں: ہیکشر-اولن کے مطابق، سرمایہ دار جرمنی سے سرمایہ اور علم پر مبنی درست مصنوعات کی برآمد تصویر میں اچھی طرح فٹ ہوتی ہے۔ پروڈکٹ لائف سائیکل تھیوری کے مطابق، Polyphon اپنے پیٹنٹ شدہ نچ پروڈکٹ کے ساتھ ابھی بھی ابتدائی مرحلے میں ہے، جہاں پیداوار اور جدت ہیمبرگ کی ترقیاتی جگہ سے قریبی طور پر منسلک ہیں - صرف پیٹنٹ تحفظ کے خاتمے اور بڑھتی ہوئی معیاری کاری کے بعد ہی پیداوار کی منتقلی قابل تصور ہوگی۔ ان میں سے کوئی بھی نظریہ اکیلے مکمل وضاحت فراہم نہیں کرتا؛ ہر ایک اصل بیرونی تجارتی نمونوں کے مختلف پہلوؤں کو روشن کرتا ہے اور اس کی اپنی حدود بھی ہیں (مثلاً سادہ مفروضات، محدود تجرباتی پیش گوئی کی طاقت)۔"],"a":["دو ممالک اور دو اشیاء (فی یونٹ کام کے گھنٹے) کے ساتھ اپنی مرضی کی ایک عددی مثال کی بنیاد پر، دونوں ممالک کے نسبتی لاگت کے فائدے کا حساب لگائیں، مناسب مہارت کا نمونہ طے کریں، اور تجارتی شرائط کے ذریعے دکھائیں کہ دونوں ممالک تجارت سے فائدہ اٹھا سکتے ہیں۔","ہیکشر-اولن تھیورم کی مدد سے وضاحت کریں کہ جرمنی (اور خاص طور پر Polyphon) محنت پر مبنی بڑے پیمانے پر تیار کردہ سامان کی بجائے سرمایہ اور علم پر مبنی اشیاء کیوں برآمد کرنے کا رجحان رکھتا ہے، اور مختلف عوامل کی فراہمی والے ملک کی ایک مثال دیں۔","پروڈکٹ لائف سائیکل تھیوری کو Polyphon لاؤڈ اسپیکر پر لاگو کریں: پروڈکٹ فی الحال کس مرحلے میں ہے، اور 15-20 سالوں میں (پیٹنٹ تحفظ کے خاتمے کے بعد) پیداوار کیسے بدل سکتی ہے؟ اس کے علاوہ ایک ایسی پروڈکٹ کی حقیقی مثال تلاش کریں جو پہلے ہی مکمل لائف سائیکل سے گزر چکی ہو (مثلاً کنزیومر الیکٹرانکس سے)۔","صنعت کے اندر تجارت کے نظریے کی مدد سے وضاحت کریں کہ جرمنی بیک وقت گاڑیاں کیوں برآمد اور درآمد کرتا ہے، اور بحث کریں کہ آیا یہ تصور اعلیٰ معیار کے لاؤڈ اسپیکرز کی مارکیٹ پر بھی لاگو ہو سکتا ہے۔","پیش کردہ چاروں بیرونی تجارتی نظریات (نسبتی لاگت کے فوائد، ہیکشر-اولن، پروڈکٹ لائف سائیکل تھیوری، صنعت کے اندر تجارت) کا موازنہ جدول تیار کریں جن معیارات کے ساتھ: مرکزی وضاحتی خیال، کون سا تجارتی نمونہ واضح ہوتا ہے، ایک مثال، نظریے کی ایک حد۔"],"r":"تحریری حساب + اطلاقی مثالیں + موازنہ جدول"},"1_3":{"t":"شرح تبادلہ اور شرح تبادلہ کے نظام، قدر میں اضافہ اور کمی، کرنسی پالیسی کے اقدامات","e":"Polyphon نے ابھی امریکہ سے 500,000 امریکی ڈالر کا ایک بڑا آرڈر مکمل کیا ہے۔ معاہدے پر دستخط اور ادائیگی کی وصولی کے درمیان، یورو ڈالر کے مقابلے میں کمزور ہو جاتا ہے۔ کنٹرولر پرجوش ہو کر انتظامیہ کو فون کرتا ہے: ‘اچھی خبر - اب ہمیں اسی ڈالر کی رقم کے بدلے اصل میں حساب کیے گئے سے زیادہ یورو مل رہے ہیں!’ ایک اپرینٹس سوچتا ہے: کیا یہ الٹ بھی ہو سکتا تھا؟","i":["شرح تبادلہ اس تناسب کو ظاہر کرتی ہے جس پر ایک کرنسی دوسری کے بدلے تبادلہ کی جاتی ہے۔ یہ، ایک لچکدار (آزاد) شرح تبادلہ نظام میں، زرمبادلہ مارکیٹ میں رسد اور طلب کے ذریعے بنتی ہے: اگر مثلاً یورو کی طلب بڑھتی ہے (مثلاً کیونکہ یورپی برآمدی سامان کی مانگ ہے یا سرمایہ کار یورو میں سرمایہ کاری کرنا چاہتے ہیں)، تو یورو دیگر کرنسیوں کے مقابلے میں مضبوط ہوتا ہے؛ اگر طلب کم ہو جائے یا یورو کی رسد بڑھ جائے، تو یہ کمزور ہو جاتا ہے۔","مقررہ شرح تبادلہ کے نظاموں میں، مرکزی بینک کسی کلیدی کرنسی یا کرنسیوں کی ٹوکری کے ساتھ شرح تبادلہ کو پابند طور پر طے کرتا ہے اور ضرورت پڑنے پر زرمبادلہ مارکیٹ میں مداخلت (اپنی کرنسی کی خرید/فروخت) کے ذریعے اس شرح کا دفاع کرتا ہے۔ مقررہ شرح تبادلہ بیرونی تجارت کے لیے منصوبہ بندی کا تحفظ فراہم کرتی ہے، لیکن متعلقہ ملک کی مالیاتی پالیسی کی آزادی کو سختی سے محدود کرتی ہے۔ لچکدار شرح تبادلہ، اس کے برعکس، خود بخود معاشی تبدیلیوں کے مطابق ڈھل جاتی ہے، لیکن کمپنیوں کے لیے شرح تبادلہ کے خطرات سے وابستہ ہوتی ہے۔ یورو زیادہ تر اہم کرنسیوں (مثلاً امریکی ڈالر) کے مقابلے میں ایک آزادانہ طور پر تیرتی ہوئی (لچکدار) شرح تبادلہ ہے۔","کسی کرنسی کی قدر میں اضافے کا مطلب یہ ہے کہ اس کرنسی کی ایک یونٹ کے بدلے اب پہلے سے زیادہ غیر ملکی کرنسی ملتی ہے؛ قدر میں کمی کا مطلب اس کے برعکس ہے۔ یورو کی قدر میں اضافہ غیر ملکی گاہکوں کے لیے جرمن برآمدی سامان کو مہنگا بناتا ہے (Polyphon جیسے برآمد کنندگان کے لیے برا) اور بیک وقت درآمدات کو سستا بناتا ہے (ان کمپنیوں کے لیے اچھا جو مثلاً بیرون ملک سے اشنکٹبندیی لکڑی یا تانبا حاصل کرتی ہیں)؛ یورو کی قدر میں کمی بالکل الٹ کام کرتی ہے۔","شرح تبادلہ پر اثر انداز ہونے کے لیے کرنسی پالیسی کے اقدامات میں، دیگر چیزوں کے علاوہ، مرکزی بینک کی زرمبادلہ مارکیٹ مداخلتیں، کلیدی شرح سود میں تبدیلیاں (زیادہ شرح سود عام طور پر غیر ملکی سرمائے کو راغب کرتی ہے اور اس طرح اپنی کرنسی کی حمایت کرتی ہے)، اور، غیر معمولی حالات میں، سرمائے کی نقل و حرکت کے کنٹرول شامل ہیں۔ چونکہ یورو کی شرح تبادلہ یوروسسٹم کے ذریعے جان بوجھ کر کنٹرول نہیں کی جاتی بلکہ بنیادی طور پر قیمتوں کے استحکام پر مرکوز مالیاتی پالیسی کے ذریعے بالواسطہ طور پر متاثر ہوتی ہے (12ویں جماعت سے موازنہ کریں)، اس لیے یورو زون کے لیے حقیقی معنوں میں فعال ‘شرح تبادلہ پالیسی’ صرف محدود حد تک ممکن ہے۔"],"a":["حساب لگائیں کہ ابتدائی صورتحال کے Polyphon کے بڑے آرڈر کی یورو آمدنی کیسے بدلتی ہے اگر شرح تبادلہ 1 EUR = 1.10 USD سے 1 EUR = 1.05 USD تک گر جائے (یورو کی قدر میں کمی)، اور وضاحت کریں کہ یورو کی قدر میں کمی Polyphon کے لیے بطور برآمد کنندہ کیوں فائدہ مند ہے۔","Polyphon جیسی کمپنیوں کے لیے فوائد اور نقصانات کے ساتھ مقررہ اور لچکدار شرح تبادلہ کے نظاموں کا موازنہ جدول بنائیں۔","موجودہ EUR/USD شرح تبادلہ اور گزشتہ 12 مہینوں میں اس کی ترقی کی تحقیق کریں اور اندازہ لگائیں کہ آیا Polyphon کے امریکی برآمدی کاروبار کے لیے حالات بہتر ہوئے ہیں یا خراب۔","وضاحت کریں کہ ECB کی کلیدی شرح سود میں اضافہ یورو کی قدر میں اضافے کا باعث کیوں بن سکتا ہے، اور 12ویں جماعت کی مالیاتی پالیسی سے تعلق قائم کریں۔"],"r":"تحریری حساب + موازنہ جدول + موجودہ شرح تبادلہ کی تحقیق"},"1_4":{"t":"ادائیگیوں کے توازن بطور معلوماتی آلہ","e":"Polyphon کا برآمدی کاروبار نمایاں طور پر بڑھ رہا ہے۔ کاروباری خبروں میں، ایک اپرینٹس سنتا ہے کہ جرمنی کے پاس ‘دنیا کے سب سے زیادہ کرنٹ اکاؤنٹ سرپلسز میں سے ایک’ ہے - اور اس سے فوراً پوچھا جاتا ہے کہ اس کا Polyphon جیسی کمپنیوں سے کیا تعلق ہے۔ انتظامیہ اپرینٹسز سے درخواست کرتی ہے کہ وہ اس موضوع کو عملے کے لیے سمجھ میں آنے والے انداز میں ایک پوڈکاسٹ میں تیار کریں۔","i":["ادائیگیوں کا توازن ایک مخصوص مدت (عام طور پر ایک سال) کے اندر رہائشیوں اور بیرون ملک کے درمیان تمام معاشی لین دین کا منظم مجموعہ ہے۔ یہ جرمنی کے لیے جرمن بنڈس بینک تیار کرتا ہے، اور یہ کسی معیشت کی بیرونی اقتصادی پوزیشن کا اندازہ لگانے کے لیے ایک مرکزی معلوماتی آلے کے طور پر کام کرتا ہے۔","ادائیگیوں کا توازن بنیادی طور پر کرنٹ اکاؤنٹ اور کیپیٹل/فنانشل اکاؤنٹ میں تقسیم ہوتا ہے۔ کرنٹ اکاؤنٹ سرحد پار اشیاء اور خدمات کے بہاؤ کے ساتھ ساتھ آمدنی کو ریکارڈ کرتا ہے: تجارتی توازن سامان میں بیرونی تجارت کی عکاسی کرتا ہے (یہاں Polyphon کی لاؤڈ اسپیکر برآمدات شامل ہوتی ہیں)، خدمات کا توازن مثلاً سیاحت، نقل و حمل اور لائسنس آمدنی کو ریکارڈ کرتا ہے، بنیادی آمدنی کا توازن سرحد پار روزگار اور اثاثوں کی آمدنی کو شامل کرتا ہے (مثلاً سود، منافع، سرحد پار کارکنان کی اجرت)، اور ثانوی آمدنی کا توازن بغیر کسی مقابل خدمت کے جاری منتقلیوں کو ریکارڈ کرتا ہے (مثلاً تارکین وطن کارکنان کی ترسیلات، EU کی شراکتیں)۔","کرنٹ اکاؤنٹ سرپلس کا مطلب ہے کہ کوئی ملک اتنی زیادہ اشیاء، خدمات اور آمدنی برآمد کرتا ہے یا بیرون ملک سے وصول کرتا ہے جتنا وہ درآمد کرتا ہے یا بیرون ملک ادا کرتا ہے - یہ خالص طور پر اس سے زیادہ قیمت برآمد کرتا ہے جتنا وہ درآمد کرتا ہے، اور اس طرح آئینہ دار طور پر بیرون ملک کے خلاف دعوے بناتا ہے (یہ کیپیٹل/فنانشل اکاؤنٹ میں ریکارڈ ہوتا ہے)۔ جرمنی کئی سالوں سے ایک اعلیٰ کرنٹ اکاؤنٹ سرپلس دکھا رہا ہے، جسے ایک طرف جرمن کمپنیوں (جیسے Polyphon) کی اعلیٰ بین الاقوامی مسابقت کے اظہار کے طور پر دیکھا جاتا ہے، لیکن دوسری طرف اس پر تنقیدی بحث بھی ہوتی ہے: مستقل طور پر بہت زیادہ سرپلس بین الاقوامی موازنے میں کمزور اندرونی طلب کی نشاندہی کر سکتا ہے اور بعض اوقات تجارتی شراکت داروں (مثلاً امریکہ) کی طرف سے عدم توازن کے طور پر تنقید کی جاتی ہے، کیونکہ سرپلس والے ملک کے مقابلے میں ضروری طور پر خسارے والے ممالک ہونے چاہئیں۔","چونکہ ادائیگیوں کا توازن اکاؤنٹنگ کے لحاظ سے ہمیشہ متوازن ہوتا ہے (ہر کرنٹ اکاؤنٹ بیلنس کا کیپیٹل/فنانشل اکاؤنٹ میں ایک آئینہ دار ہم منصب ہوتا ہے)، یہ کوئی بیان فراہم نہیں کرتا کہ آیا عدم توازن ‘اچھا’ ہے یا ‘برا’ - اس کا اندازہ معاشی پالیسی کے لحاظ سے لگانا ہوگا۔ Polyphon جیسی کمپنیوں کے لیے، ادائیگیوں کے توازن کے اعداد و شمار پھر بھی مفید ہیں، مثلاً انفرادی برآمدی مارکیٹوں کی ترقی، شرح تبادلہ کے رجحانات، یا عمومی بیرونی اقتصادی موڈ کا اندازہ لگانے کے لیے۔"],"a":["جرمن بنڈس بینک کی موجودہ ادائیگیوں کے توازن کی شماریات کا تجزیہ کریں اور اہم ترین ذیلی بیلنسز (تجارتی توازن، خدمات کا توازن، بنیادی آمدنی، ثانوی آمدنی) کو ان کے موجودہ بیلنسز کے ساتھ پیش کریں۔","تحریری طور پر وضاحت کریں کہ Polyphon کا برآمدی کاروبار تجارتی توازن میں کیوں ریکارڈ ہوتا ہے، خدمات کے توازن میں نہیں، اور ایک ایسی آئٹم کی مثال تلاش کریں جو Polyphon کے خدمات کے توازن میں ظاہر ہو سکتی ہے (مثلاً لائسنس آمدنی)۔","تحریری طور پر بحث کریں کہ جرمنی کے اعلیٰ کرنٹ اکاؤنٹ سرپلس کا مثبت اور تنقیدی دونوں طرح سے جائزہ کیوں لیا جا سکتا ہے۔","پوڈکاسٹ ٹیمپلیٹ کی مدد سے، ‘ادائیگیوں کا توازن ہمیں Polyphon اور جرمنی کے بارے میں کیا بتاتا ہے؟’ کے موضوع پر ایک پوڈکاسٹ (5-8 منٹ) کی ساخت، نکات اور وقت کی منصوبہ بندی کریں، اور پھر پوڈکاسٹ کو آڈیو فائل کے طور پر تیار کریں۔"],"r":"پوڈکاسٹ (5-8 منٹ) + تیاری کے کام کے طور پر تحریری شماریاتی تجزیہ"},"1_5":{"t":"تجارتی رکاوٹیں: اقسام، وجوہات اور موجودہ اہمیت","e":"لاؤڈ اسپیکرز کی ایک بڑی کھیپ کی EU سے باہر کسی ملک کو منصوبہ بند ترسیل سے کچھ دیر پہلے، Polyphon کی انتظامیہ کو خبر ملتی ہے کہ اس ملک نے مختصر نوٹس پر EU سے پرتعیش سامان پر 20٪ کا اضافی درآمدی ٹیرف نافذ کر دیا ہے - EU کے ایک اور تجارتی-پالیسی اقدام کے ردعمل میں۔ اسی دوران، برآمدی شعبے کو معلوم ہوتا ہے کہ ایک اور ہدف ملک الیکٹرانک آلات کے لیے سخت تکنیکی سرٹیفیکیشن ضوابط کا مطالبہ کرتا ہے جن پر Polyphon ابھی پورا نہیں اترتی۔ انتظامیہ آہ بھرتی ہے: ‘ہمیں لگتا تھا کہ تجارتی رکاوٹیں تقریباً ختم ہو چکی ہیں - کیا ہو رہا ہے؟’","i":["تجارتی رکاوٹیں ریاستی اقدامات ہیں جو اشیاء اور خدمات کی سرحد پار تجارت کو محدود، مہنگا، یا مشکل بناتی ہیں۔ ان کو بنیادی طور پر ٹیرف اور غیر ٹیرف تجارتی رکاوٹوں میں تقسیم کیا جاتا ہے۔ ٹیرف تجارتی رکاوٹیں ٹیرف ہیں، یعنی درآمد شدہ (شاذ و نادر ہی برآمد شدہ) اشیاء پر ریاست کی طرف سے عائد کردہ محصولات۔ ان میں، دیگر چیزوں کے علاوہ، مالیاتی ٹیرف (بنیادی طور پر ریاستی آمدنی حاصل کرنے کے لیے)، تحفظاتی ٹیرف (سستے غیر ملکی مقابلے سے مقامی پیداواروں کی حفاظت کے لیے)، تعلیمی ٹیرف (نوجوان، ابھی تک مسابقتی نہ ہونے والی صنعتوں کے لیے وقتی طور پر محدود تحفظ، نام نہاد ‘انفینٹ انڈسٹری’ دلیل) اور اینٹی ڈمپنگ ٹیرف (ڈمپنگ کے ردعمل میں، یعنی پیداواری قیمت یا اندرونی قیمت سے کم پر بیرون ملک برآمدی سامان کی فروخت) شامل ہیں۔","غیر ٹیرف تجارتی رکاوٹیں زیادہ متنوع ہیں اور حالیہ برسوں میں معاشی پالیسی کے لحاظ سے زیادہ اہم ہو گئی ہیں: مقداری کوٹے کسی چیز کی درآمد کے قابل مقدار کو براہ راست محدود کرتے ہیں؛ لوکل کنٹینٹ کے ضوابط کسی پروڈکٹ کو ملک کے اندر فروخت کرنے کی اجازت کے لیے مقامی ویلیو ایڈیشن کا کم از کم حصہ مطالبہ کرتے ہیں؛ تکنیکی معیارات، منظوری اور سرٹیفیکیشن کے ضوابط (جیسے Polyphon کے برآمدی ملک کے معاملے میں) - چاہے وہ سرکاری طور پر صارفین یا ماحول کے تحفظ کے لیے ہوں - غیر ملکی سپلائرز کے لیے حقیقتاً مارکیٹ تک رسائی کی رکاوٹ کے طور پر کام کر سکتے ہیں؛ ریاستی سبسڈیز مقامی کمپنیوں کے لیے سرحد پر براہ راست اثر انداز ہوئے بغیر بین الاقوامی مقابلے کو مسخ کرتی ہیں؛ اور انتظامی تجارتی رکاوٹیں (پیچیدہ کسٹم رسمیات، بیوروکریٹک منظوری کے طریقہ کار، بار بار بدلتے ضوابط) تجارت کو مہنگا اور سست کرتی ہیں، بغیر اس کے کہ وہ تنگ معنوں میں ایک سرکاری تجارتی رکاوٹ ہوں۔","تجارتی رکاوٹوں کے نفاذ کے لیے مختلف وجوہات بتائی جاتی ہیں۔ معاشی وجوہات میں غیر ملکی مقابلے سے مقامی ملازمتوں اور صنعتوں کا تحفظ، پہلے سے ذکر کردہ انفینٹ انڈسٹری دلیل، اور غیر منصفانہ ڈمپنگ کا مقابلہ شامل ہے۔ سیاسی-اسٹریٹجک وجوہات میں سلامتی سے متعلق درجہ بندی کی گئی صنعتوں کا تحفظ (مثلاً سیمی کنڈکٹرز، دفاع، اہم خام مال)، تجارتی-پالیسی تنازعات میں سودے بازی یا انتقامی اقدام کے طور پر ٹیرف کا استعمال، اور متاثرہ مفاداتی گروہوں کا اندرونی سیاسی دباؤ شامل ہے۔ صارفین اور ماحولیاتی تحفظ سے متعلق وجوہات میں تکنیکی حفاظتی، صحت اور ماحولیاتی معیارات شامل ہیں جو - حتیٰ کہ اگر مخلصانہ نیت سے ہوں - حقیقتاً تجارتی رکاوٹ کے طور پر کام کر سکتے ہیں۔","فلاحی اقتصادیات کے نقطہ نظر سے، تجارتی رکاوٹوں کے عام طور پر اخراجات ہوتے ہیں: وہ بین الاقوامی محنت کی تقسیم کے فوائد کو کم کرتی ہیں (موضوع 1.2 سے موازنہ کریں)، درآمد کنندہ ملک میں صارفین کے لیے اشیاء کو مہنگا بناتی ہیں، عوام کی قیمت پر غیر موثر مقامی سپلائرز کی حفاظت کرتی ہیں، اور - جیسا کہ ٹیرف کے معاملے میں ہوتا ہے - اجارہ داری کے کیس کی طرح فلاحی نقصان پیدا کر سکتی ہیں (11ویں جماعت سے موازنہ کریں)۔ خاص طور پر خطرناک ہیں کشیدگی کی سرپل: اگر کوئی ملک ٹیرف نافذ کرتا ہے، تو متاثرہ تجارتی شراکت دار اکثر جوابی ٹیرف (انتقامی ٹیرف) کے ساتھ ردعمل دیتے ہیں، جو ایک بڑھتے ہوئے تجارتی تنازع (تجارتی جنگ، موضوع 1.7 سے موازنہ کریں) کا باعث بن سکتا ہے جو آخرکار تمام شامل معیشتوں کو نقصان پہنچاتا ہے۔","تجارتی رکاوٹیں فی الحال بڑی معاشی-سیاسی اہمیت رکھتی ہیں: GATT/WTO (موضوع 1.6 سے موازنہ کریں) کے تحت دہائیوں کی پیشرفتہ تجارتی آزادی کے بعد، 2010 کی دہائی سے اور خاص طور پر 2020 کی دہائی سے دنیا بھر میں تحفظاتی اقدامات میں دوبارہ نمایاں اضافہ دیکھا جا رہا ہے - نئے ٹیرف سے لے کر اسٹریٹجک طور پر اہم اشیاء (مثلاً سیمی کنڈکٹرز، نایاب زمینی عناصر) پر برآمدی پابندیوں تک، اور بڑی طاقتوں کے درمیان مضبوط صنعتی پالیسی اور سبسڈی کی دوڑ تک۔ جرمنی جیسی برآمد پر مبنی معیشتوں اور Polyphon جیسی بین الاقوامی کمپنیوں کے لیے، یہ پیش رفت فوری معاشی اہمیت رکھتی ہے، کیونکہ نئی تجارتی رکاوٹیں فروخت کی منڈیوں کو مشکل بنا سکتی ہیں، سپلائی چینز میں خلل ڈال سکتی ہیں، اور منصوبہ بندی کی یقین دہانی کو کم کر سکتی ہیں۔"],"a":["ابتدائی صورتحال کی دونوں تجارتی رکاوٹوں (درآمدی ٹیرف، تکنیکی سرٹیفیکیشن ضابطہ) کو مناسب زمرے میں تفویض کریں (ٹیرف/غیر ٹیرف، مخصوص ذیلی قسم) اور اپنی تفویض کا جواز دیں۔","پیش کردہ تمام تجارتی رکاوٹوں کی اقسام (ٹیرف اور غیر ٹیرف) کا ایک منظم جائزہ تیار کریں، ہر ایک کی مختصر تعریف اور حالیہ برسوں سے اپنی تحقیق شدہ حقیقی مثال کے ساتھ۔","گرافک طور پر پیش کریں (11ویں جماعت سے اجارہ داری کے فلاحی نقصان کے مشابہ) کہ کس طرح ایک درآمدی ٹیرف کسی درآمد کنندہ ملک میں قیمت اور تجارت شدہ مقدار کو تبدیل کرتا ہے، اور نتیجے میں پیدا ہونے والے فلاحی نقصان کی اپنے الفاظ میں وضاحت کریں۔","گزشتہ بارہ مہینوں میں کسی موجودہ حقیقی ٹیرف یا تجارتی تنازعے کی مثال تلاش کریں (مثلاً امریکہ، EU اور/یا چین کے درمیان)، واقعات کا سلسلہ اور شامل فریقوں کے موقف پیش کریں، اور Polyphon جیسی برآمد پر مبنی کمپنیوں کے لیے ممکنہ نتائج کا جائزہ لیں۔","ایک حق/مخالفت مباحثے میں متنازعہ انداز میں بحث کریں: ‘مقامی ملازمتوں کے تحفظ کے لیے تجارتی رکاوٹیں جائز ہیں۔’ رول کارڈز ٹیمپلیٹ کی مدد سے اس کے لیے مبنی بر جواز مواقف تیار کریں اور مباحثہ کریں۔","آخر میں ایک تفصیلی تحریری موقف (کم از کم ایک صفحہ) لکھیں جس میں آپ Polyphon جیسی برآمد پر مبنی کمپنی کے ساتھ ساتھ مجموعی طور پر جرمن معیشت کے لیے بڑھتی ہوئی تجارتی رکاوٹوں کے معاشی مواقع اور خطرات کا موازنہ کریں۔"],"r":"تفویض + منظم جائزہ + گرافک فلاحی تجزیہ + موجودہ تحقیق + حق/مخالفت مباحثہ + تفصیلی تحریری موقف"},"1_6":{"t":"بین الاقوامی اتحاد: IMF، WTO، GATT","e":"EU کے باہر کسی ملک کے ساتھ برآمدی معاہدے کی تیاری کرتے ہوئے، Polyphon کا قانونی شعبہ ایسے ضوابط سے دوچار ہوتا ہے جو GATT نامی ایک بین الاقوامی معاہدے سے تعلق رکھتے ہیں، نیز عالمی تجارتی تنظیم (WTO) کے طریقہ کار سے۔ ایک اپرینٹس پوچھتی ہے: ‘یہ تمام بین الاقوامی تنظیمیں اصل میں کیا کرتی ہیں - اور ہیمبرگ کی ایک چھوٹی سی کمپنی کے طور پر ہمیں اس سے کیا سروکار ہے؟’","i":["بین الاقوامی مالیاتی فنڈ (IMF)، جو 1944 میں بریٹن ووڈز نظام کے تحت قائم ہوا، کا کام بین الاقوامی مالیاتی تعاون کو فروغ دینا، عالمی مالیاتی نظام کے استحکام کو یقینی بنانا، اور رکن ممالک کو ادائیگیوں کے توازن کے بحرانوں (موضوع 1.4 سے موازنہ کریں) کی صورت میں مختصر مدتی قرضے دینا ہے - عام طور پر معاشی پالیسی کی شرائط (کنڈیشنالٹی) کے ساتھ جو متاثرہ ملک کو اصلاحات کرنے کا پابند کرتی ہیں۔","جنرل ایگریمنٹ آن ٹیرف اینڈ ٹریڈ (GATT) 1947 میں اس لیے طے پایا کہ کثیر جہتی مذاکراتی دوروں کے ذریعے ٹیرف اور دیگر تجارتی رکاوٹوں کو بتدریج کم کیا جائے اور عالمی تجارت کو آزاد کیا جائے۔ GATT کے مرکزی اصول ترجیحی ملک کا اصول (کسی ملک کو دی گئی کوئی بھی تجارتی سہولت اصولی طور پر تمام دیگر ارکان کو بھی دی جانی چاہیے) اور قومی سلوک کا اصول (درآمد شدہ سامان کو سرحد عبور کرنے کے بعد مقامی سامان سے بدتر سلوک نہیں دیا جا سکتا) ہیں۔","1995 میں GATT سے عالمی تجارتی تنظیم (WTO) وجود میں آئی، جو آج عالمی تجارت کے لیے مرکزی بین الاقوامی تنظیم کے طور پر کام کرتی ہے۔ یہ کثیر جہتی تجارتی معاہدوں کا انتظام کرتی ہے (بشمول سامان کی تجارت کے لیے اب بھی نافذ العمل GATT، نیز خدمات اور دانشورانہ املاک کے لیے اپنے معاہدے)، مزید مذاکراتی دوروں کے لیے ایک فورم فراہم کرتی ہے، اور اس کے پاس تنازعات کے حل کا ایک طریقہ کار ہے جس کے ذریعے رکن ممالک دوسرے ارکان کی طرف سے WTO کے قوانین کی مبینہ خلاف ورزیوں کے خلاف کارروائی کر سکتے ہیں - مثلاً غیر منصفانہ طور پر سبسڈی یافتہ درآمدات یا غیر قانونی ٹیرف کے خلاف۔ EU (اور اس طرح بالواسطہ طور پر جرمنی اور Polyphon جیسی کمپنیاں) بھی WTO کا رکن ہے اور اس کے قوانین کا پابند ہے۔","حالیہ برسوں میں، کثیر جہتی تجارتی نظام پر بڑھتا ہوا دباؤ ہے: WTO کے نئے مذاکراتی دور سست روی سے آگے بڑھ رہے ہیں، انفرادی ریاستیں کثیر جہتی قوانین کی بجائے دوطرفہ آزاد تجارتی معاہدوں یا یکطرفہ تحفظاتی اقدامات پر زیادہ انحصار کر رہی ہیں (موضوعات 1.5 اور 1.7 سے موازنہ کریں)، اور WTO کا تنازعات کے حل کا طریقہ کار اپیل کی سطح کی رکاوٹ کی وجہ سے بعض اوقات محدود طور پر فعال رہا ہے۔"],"a":["چھوٹے گروپوں میں تین اداروں میں سے ہر ایک (IMF، GATT/WTO بطور تاریخی ترقی، آج کا WTO) پر ایک طالب علم پریزنٹیشن تیار کریں اور اسے مناسب میڈیا کے ساتھ کلاس کے سامنے پیش کریں۔","GATT کے ترجیحی ملک کے اصول اور قومی سلوک کے اصول کی وضاحت Polyphon کے حوالے سے اپنی خود ساختہ مثال کے ساتھ کریں۔","WTO کے موجودہ تنازعے کے حل کے کیس کی تحقیق کریں اور مختصراً پیش کریں کہ یہ کس بارے میں ہے اور کون سے ممالک شامل ہیں۔","بحث کریں: IMF اور WTO کی اب بھی کیا اہمیت ہے، جب کہ زیادہ سے زیادہ ممالک کثیر جہتی قوانین کی بجائے دوطرفہ معاہدوں یا یکطرفہ اقدامات پر انحصار کر رہے ہیں؟"],"r":"میڈیا کے ساتھ طالب علم پریزنٹیشنز + تحریری مثالیں + موجودہ تحقیق"},"1_7":{"t":"موجودہ مسائل: پابندیاں، کرنسی جنگ، آزاد تجارتی معاہدے","e":"اسکول کے اخبار کے لیے ایک ادارتی اجلاس میں، تین گروپوں کو بیرونی تجارت کے موجودہ متنازعہ موضوعات پر ہر ایک مختصر وضاحتی مضمون لکھنا ہے: پہلے گروپ کو یہ وضاحت کرنی ہے کہ انفرادی ریاستوں کے خلاف معاشی پابندیوں اور امبارگو کا کیا مطلب ہے، دوسرے کو کہ ‘کرنسی جنگ’ سے کیا مراد ہے، اور تیسرے کو کہ جدید آزاد تجارتی معاہدے کیسے کام کرتے ہیں۔ تینوں گروپس محسوس کرتے ہیں: ان کے موضوعات ایک دوسرے سے پہلے سے زیادہ قریبی طور پر جڑے ہوئے ہیں۔","i":["امبارگو ریاست کی طرف سے حکم دی گئی، عام طور پر سیاسی طور پر محرک، کسی مخصوص ریاست کے خلاف مخصوص معاشی تعلقات کی ممانعت ہے (مثلاً برآمدی یا درآمدی پابندیاں، مالی پابندیاں)، اکثر بین الاقوامی قانون کی خلاف ورزی، انسانی حقوق کی خلاف ورزیوں، یا فوجی جارحیت کے ردعمل میں۔ امبارگو یا تو انفرادی ریاستیں، ریاستوں کے گروپ (مثلاً EU)، یا اقوام متحدہ طے کرتے ہیں۔ ان کا مقصد پابندی زدہ ملک کی حکومت پر معاشی اور سیاسی دباؤ ڈالنا ہے، لیکن عملی طور پر یہ اکثر عام شہریوں کے ساتھ ساتھ پابندی لگانے والے ممالک کی کمپنیوں کو بھی متاثر کرتی ہیں جو پہلے متاثرہ ملک کے ساتھ تجارت کرتی تھیں۔","کرنسی جنگ (جسے مسابقتی قدر میں کمی بھی کہا جاتا ہے) ایک ایسی صورتحال ہے جس میں کئی ممالک اپنی برآمدی معیشت کی قیمتی مسابقت کو بہتر بنانے کے لیے مالیاتی یا کرنسی پالیسی کے اقدامات کے ذریعے جان بوجھ کر اپنی کرنسی کی شرح تبادلہ کو کم کرنے کی کوشش کرتے ہیں۔ چونکہ قدر میں کمی ہمیشہ دیگر کرنسیوں کے نسبت ہوتی ہے، اس لیے انفرادی ممالک کا ایسا اقدام دیگر ممالک کے جوابی ردعمل کو اکسا سکتا ہے، جو بدلے میں اپنی قدر کم کرتے ہیں - اس خطرے کے ساتھ کہ آخر میں کسی بھی ملک کو دیرپا فائدہ نہ ملے جبکہ بین الاقوامی مالیاتی منڈیاں غیر مستحکم ہو جائیں۔","آزاد تجارتی معاہدے دو (دوطرفہ) یا کئی (کثیر جہتی یا سہ فریقی) ریاستوں کے درمیان بین الاقوامی قانون کے تحت معاہدے ہیں، جن کا مقصد ٹیرف اور دیگر تجارتی رکاوٹوں کو کم کر کے باہمی تجارت کو آسان بنانا ہے، بغیر اس کے کہ شامل ممالک - کسٹم یونین کے برعکس - تیسرے ممالک کے خلاف مشترکہ بیرونی ٹیرف متعارف کرائیں۔ چونکہ WTO (موضوع 1.6 سے موازنہ کریں) کے تحت کثیر جہتی مذاکرات سالوں سے بمشکل آگے بڑھ رہے ہیں، ایسے دوطرفہ یا سہ فریقی آزاد تجارتی معاہدوں کی اہمیت کافی حد تک بڑھ گئی ہے (مثلاً EU اور کینیڈا کے درمیان CETA، جنوبی امریکی ریاستوں کے ساتھ EU-Mercosur معاہدہ)۔ ایسے معاہدے اکثر سیاسی طور پر متنازعہ ہوتے ہیں، جن کی وجوہات میں ماحولیاتی، سماجی اور صارفین کے تحفظ کے معیارات پر ممکنہ اثرات، اور بعض مقامی صنعتوں (مثلاً زراعت) کے لیے شدید مقابلے کے خدشات شامل ہیں۔","امبارگو، کرنسی جنگ اور آزاد تجارتی معاہدے، آخرکار، عالمی معاشی باہمی ربط اور قومی یا جیوپولیٹیکل مفادات کے درمیان اسی بنیادی کشیدگی کے مختلف بیرونی تجارتی-پالیسی ردعمل ہیں، جو موضوعات 1.5 اور 1.6 میں بھی موجود ہے: جبکہ آزاد تجارتی معاہدے زیادہ معاشی باہمی ربط پر توجہ دینے کا رجحان رکھتے ہیں، امبارگو اور کرنسی جنگیں تنازعے سے متعلق آلات ہیں، جن کے ذریعے ریاستیں معاشی باہمی ربط کو جان بوجھ کر سیاسی دباؤ کے آلے کے طور پر استعمال کرتی ہیں یا دیگر ممالک کی قیمت پر اپنے مسابقتی فوائد تلاش کرتی ہیں۔"],"a":["کسی موجودہ امبارگو یا پابندیوں کے نظام کی تحقیق کریں (مثلاً روس کے خلاف) اور پیش کریں کہ کون سے مخصوص معاشی شعبے متاثر ہیں اور جرمن/یورپی کمپنیوں پر کون سے اثرات معلوم ہیں۔","اپنے الفاظ میں کرنسی جنگ کا طریقہ کار بیان کریں اور بحث کریں کہ یکطرفہ قدر میں کمی کی حکمت عملی طویل مدت میں شاذ و نادر ہی کیوں برقرار رہتی ہے۔","کسی موجودہ EU آزاد تجارتی معاہدے (مثلاً CETA یا EU-Mercosur معاہدہ) کا اس کے اہم ترین مواد اور عوامی طور پر زیر بحث تنقیدی نکات کے لحاظ سے موازنہ کریں۔","اس سوال پر پینل مباحثہ تیار کریں: ‘کیا عالمی تجارتی تنازعات کے پیش نظر EU کو زیادہ آزاد تجارتی معاہدے کرنے چاہئیں یا معاشی خودمختاری (لچک) پر زیادہ انحصار کرنا چاہیے؟’ اور اسے انجام دیں۔"],"r":"تحقیقی نتائج + تحریری موازنہ + پینل مباحثہ"},"2_1":{"t":"معاشی نظریات کا موجودہ مسائل پر اطلاق، نظریات کی حدود","e":"اپنی اکنامکس کی تربیت کے اختتام پر، Polyphon کی انتظامیہ اپرینٹسز سے ایک خاص کام مانگتی ہے: انہیں کلاس میں پڑھائی گئی کسی معاشی نظریے کی مدد سے اپنی پسند کا کوئی موجودہ معاشی-سیاسی واقعہ بیان کرنا ہے - اور ساتھ ہی یہ بھی ظاہر کرنا ہے کہ یہ نظریہ کہاں اپنی حدود تک پہنچتا ہے۔ منیجنگ ڈائریکٹر کہتی ہیں: ‘نظریات مفید اوزار ہیں، لیکن وہ خود حقیقت نہیں ہیں۔’","i":["معاشی نظریات حقیقت کی سادہ، ماڈل کی شکل میں نمائندگی ہیں۔ وہ عام طور پر پابند کن مفروضوں پر مبنی ہوتے ہیں (مثلاً ‘باقی سب کچھ ایک جیسا رہے تو’) اور مرکزی تعلقات کو واضح طور پر ظاہر کرنے کے لیے جان بوجھ کر متعدد اثر انداز عوامل کو نظرانداز کرتے ہیں۔ یہ سادگی معاشی نظریات کی طاقت اور کمزوری دونوں ہے: یہ پیچیدہ تعلقات کو سمجھ میں آنے والے انداز میں بیان کرنے اور پیش گوئیاں اخذ کرنے کے قابل بناتی ہے، لیکن یہ اہم حقیقی اثر انداز عوامل کو نظرانداز کرنے کا سبب بھی بن سکتی ہے۔","کسی موجودہ واقعے پر نظریے کے اطلاق کے لیے، اس لیے، ہمیشہ ایک تنقیدی جانچ کی ضرورت ہوتی ہے کہ آیا ماڈل کے مفروضات مخصوص کیس میں تقریباً درست ہیں۔ مثال کے طور پر، نسبتی لاگت کے فوائد کا ماڈل (موضوع 1.2 سے موازنہ کریں) بیان کرتا ہے کہ آزاد تجارت اصولی طور پر خوشحالی کیوں بڑھاتی ہے، لیکن، مثلاً، کسی ملک کے اندر تقسیمی اثرات (کون خاص طور پر فائدہ اٹھاتا ہے یا نقصان اٹھاتا ہے)، ساختی تبدیلی کے دوران منتقلی کی لاگت، یا ماحولیاتی ضمنی لاگتوں کو نظرانداز کرتا ہے۔","معاشی نظریات کی عام حدود میں شامل ہیں: عقلی رویے کا مفروضہ (ہومو اکنامیکس، 11ویں جماعت سے موازنہ کریں)، جسے حقیقت میں رویاتی معاشیات کے نتائج نسبتاً کمزور کرتے ہیں؛ بیک وقت عمل کرنے والے کئی عوامل کے پیچیدہ باہمی تعامل کو حقیقت پسندانہ طور پر ظاہر کرنے میں مشکل؛ بہت سے میکرو اکنامک بیانات کی محدود تجرباتی قابل تصدیقیت، چونکہ معیشتیں - لیبارٹری تجربات کے برعکس - کنٹرول شدہ طریقے سے دہرائی نہیں جا سکتیں؛ اور یہ حقیقت کہ معاشی-پالیسی کے فیصلے کبھی بھی خالصتاً معاشی نہیں ہوتے، بلکہ ہمیشہ سیاسی، سماجی اور طاقت سے متعلق عوامل سے بھی تشکیل پاتے ہیں۔"],"a":["ایک موجودہ معاشی-سیاسی واقعہ منتخب کریں (مثلاً کوئی ٹیرف اقدام، شرح سود کا فیصلہ، کم از کم اجرت یا معاشی ترقی پر بحث) اور اسے کلاس میں پڑھائی گئی کم از کم ایک نظریے کی مدد سے بیان کریں۔","اسی واقعے کے لیے، ظاہر کریں کہ منتخب نظریے کے کون سے مفروضات ممکنہ طور پر مخصوص کیس میں (مکمل طور پر) درست نہیں ہیں، اور جواز دیں کہ نظریہ حقیقت کے کون سے پہلوؤں کو نہیں پکڑتا۔","ایک پریزنٹیشن تیار کریں جو آپ کی مثال کے لیے منتخب نظریے کی وضاحتی طاقت اور حدود دونوں کو سمجھ میں آنے والے انداز میں پیش کرے، اور اسے کلاس کے سامنے پیش کریں۔"],"r":"انٹرنیٹ ریسرچ + پریزنٹیشن (نظریے کی حدود پر تنقیدی غور کے ساتھ)"},"2_2":{"t":"مختلف تعلیمی شعبوں کے نظریات کو جوڑنا","e":"اپنے فائنل امتحان کی تیاری کرتے ہوئے، Polyphon کے دو اپرینٹسز محسوس کرتے ہیں کہ گزشتہ تین سالوں کے بہت سے موضوعات اصل میں ایک دوسرے کی وضاحت کرتے ہیں: شرح تبادلہ کی ترقی (13ویں جماعت) ECB کی مالیاتی پالیسی (12ویں جماعت) سے جڑی ہوئی ہے، جو بدلے میں افراط زر کی شرح کو متاثر کرتی ہے (بھی 12ویں جماعت)، جو بدلے میں بین الاقوامی مسابقت اور اس طرح بیرونی تجارتی نظریات (13ویں جماعت) پر اثر انداز ہوتی ہے۔ ‘یہ اصل میں ایک بڑا نیٹ ورک ہے’، وہ محسوس کرتے ہیں۔","i":["معاشی نظریات اور موضوعاتی شعبے شاذ و نادر ہی ایک دوسرے سے الگ تھلگ کھڑے ہوتے ہیں، بلکہ کئی طریقوں سے آپس میں جڑے ہوتے ہیں۔ ایک مثال: ECB کی ایک توسیعی مالیاتی پالیسی (12ویں جماعت) شرح سود کو کم کرنے کا رجحان رکھتی ہے، جو ایک طرف اندرونی طلب کو سہارا دے سکتی ہے (کاروباری سائیکل پالیسی، 12ویں جماعت)، دوسری طرف یورو کی قدر میں کمی کا باعث بھی بن سکتی ہے (شرح تبادلہ کا نظریہ، 13ویں جماعت)، جو بدلے میں Polyphon جیسی جرمن برآمدات کو سستا بناتی ہے اور اس طرح نسبتی لاگت کے فوائد (13ویں جماعت) کو متاثر کرتی ہے۔","11ویں جماعت میں پڑھائی گئی مارکیٹ کی شکلیں (پولی پولی، اولیگوپولی، اجارہ داری) بھی بیرونی تجارت کے نظریے سے جڑی جا سکتی ہیں: ایک ٹیرف (13ویں جماعت) پہلے سے مسابقتی درآمدی مارکیٹ پر مصنوعی قلت کی طرح کام کرتا ہے اور ایک فلاحی نقصان پیدا کرتا ہے جس کا تجزیہ اجارہ داری میں فلاحی نقصان کی طرح انہی آلات (صارف اور پروڈیوسر کا فاضل) سے کیا جا سکتا ہے۔","فائنل امتحان کے لیے، اور حقیقی معاشی-سیاسی بحثوں کو سمجھنے کے لیے، اس طرح کے تعلقات کو فعال طور پر قائم کرنا خاص طور پر قیمتی ہے: حقیقی معاشی-سیاسی واقعات (مثلاً شرح سود کا فیصلہ، نیا ٹیرف، معاشی بحران) کو عام طور پر صرف ایک تعلیمی شعبے کے صرف ایک نظریے سے مکمل طور پر بیان نہیں کیا جا سکتا، بلکہ بیک وقت متعدد باہمی تعامل کرنے والے موضوعاتی شعبوں پر نظر ڈالنے کی ضرورت ہوتی ہے۔"],"a":["ایک مائنڈ میپ یا ڈایاگرام بنائیں جو کم از کم دو مختلف جماعتوں (11، 12، 13) سے کم از کم چار نظریات یا تصورات کو موضوعی طور پر جوڑتا ہے، اور روابط کو نکات میں بیان کریں۔","ایک ٹھوس موجودہ معاشی-سیاسی واقعہ منتخب کریں اور مختلف تعلیمی شعبوں سے کم از کم دو نظریات کو جان بوجھ کر ملا کر اس کی وضاحت کریں (مثلاً مالیاتی پالیسی اور شرح تبادلہ کا نظریہ، یا مارکیٹ کی شکل اور ٹیرف کا اثر)۔","ایک مختصر پریزنٹیشن تیار کریں جو اس تعلق کو سمجھ میں آنے والے انداز میں دکھائے اور جواز دے، اور اسے کلاس کے سامنے پیش کریں۔"],"r":"مائنڈ میپ/ڈایاگرام + انٹرنیٹ ریسرچ + پریزنٹیشن"},"2_3":{"t":"اخبارات، انٹرنیٹ اور فنی جرائد کے مضامین کے ساتھ کام","e":"اپنی اکنامکس کی تربیت کے اختتام پر، ہر اپرینٹس کو انتظامیہ کو اپنی پسند کے کسی موجودہ موضوع پر ایک مختصر ‘اقتصادی بریفنگ’ فراہم کرنی ہے - بالکل اسی طرح جیسے کمپنیوں میں حقیقی تجزیہ کار اپنے اعلیٰ افسران کے لیے کرتے ہیں۔ انتظامیہ زور دیتی ہے: ‘میرے لیے یہ اہم ہے کہ آپ اپنے ذرائع کا تنقیدی جائزہ لے سکیں - انٹرنیٹ پر موجود ہر مضمون یکساں طور پر قابل اعتماد نہیں ہے۔’","i":["کاروباری صحافتی ذرائع کے ساتھ قابل انداز میں کام کرنا موجودہ معاشی-سیاسی بحثوں کو سمجھنے کے لیے ایک اہم مہارت ہے۔ کسی مضمون کا جائزہ لیتے وقت، دیگر چیزوں کے علاوہ، یہ سوالات پوچھے جانے چاہئیں: مصنف کون ہے، اور وہ کس میڈیا کے لیے لکھتا ہے؟ کیا ذرائع اور ڈیٹا کو شفاف طریقے سے نامزد اور ثابت کیا گیا ہے؟ کیا ذریعے کی کوئی واضح سیاسی یا معاشی دلچسپی محسوس ہو سکتی ہے (مثلاً کاروباری ایسوسی ایشن، ٹریڈ یونین، سیاسی فاؤنڈیشن)؟ کیا حقائق، پیش گوئیوں اور رائے کے درمیان فرق کیا جاتا ہے؟","معتبر کاروباری میڈیا (مثلاً Handelsblatt، WirtschaftsWoche، Financial Times) صحافتی احتیاط کے فرائض کے تابع ہیں، لیکن اس کے باوجود مختلف زور اور جزوی طور پر مختلف بنیادی معاشی-سیاسی رویے دکھا سکتے ہیں۔ فنی جرائد اور تحقیقی اداروں کی اشاعتیں (مثلاً ifo Institut، IfW Kiel، DIW Berlin، ماہرین اقتصادیات کی کونسل) اکثر زیادہ طریقہ کار کے لحاظ سے مضبوط، لیکن زیادہ پیچیدہ نقطہ نظر پیش کرتی ہیں۔ قائم شدہ میڈیا سے ہٹ کر انٹرنیٹ ذرائع کے ساتھ خاص احتیاط برتنی چاہیے، دیگر وجوہات کے علاوہ ممکنہ غلط معلومات یا یکطرفہ دلچسپی پر مبنی پیشکشوں کی وجہ سے۔","کسی معاشی-سیاسی موضوع کے مضبوط بنیاد والے اپنے تجزیے کے لیے، مختلف اصل کے کئی ذرائع کا موازنہ کرنا، واضح طور پر مخالف موقف تلاش کرنا، اور مرکزی اعداد و شمار کی تصدیق کے لیے اپنی تحقیق (مثلاً سرکاری اعداد و شمار) کا استعمال کرنا تجویز کیا جاتا ہے۔"],"a":["اپنے اسکول کی Handelsblatt تک رسائی (یا کسی اور معتبر ذریعے) کے ذریعے، اپنی پسند کے کسی معاشی-سیاسی موضوع پر ایک موجودہ مضمون منتخب کریں اور اسے معلوماتی متن میں بیان کردہ معیارات (تصنیف، ماخذ کی وضاحت، واضح دلچسپی، حقائق بمقابلہ رائے) کے مطابق جانچیں۔","اسی موضوع پر کسی دوسرے ذریعے (مثلاً کسی تحقیقی ادارے یا مختلف رجحان والے میڈیا) سے دوسرا مضمون 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