﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.98.6179.21440"?>
<regions>
  <settings>
    <identity>
      <id>81e6207b-d00d-46b4-b9dd-07375023e7c2</id>
      <revision>11</revision>
    </identity>
    <calculation>
      <precision>3</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="true" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="1" orientation="Portrait" width="850" height="1100" />
      <margins left="39" right="39" top="39" bottom="39" />
      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
      <footer alignment="Center" color="#a9a9a9">&amp;[PAGENUM] / &amp;[COUNT]</footer>
      <backgrounds />
    </pageModel>
    <dependencies>
      <assembly name="SMath Studio Desktop" version="0.98.6179.21440" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="Math Region" version="0.98.6179.21440" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="Picture Region" version="1.10.6179.21444" guid="06b5df04-393e-4be7-9107-305196fcb861" />
      <assembly name="Special Functions" version="1.11.6179.21442" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="Text Region" version="1.10.6179.21446" guid="485d28c5-349a-48b6-93be-12a35a1c1e39" />
      <assembly name="Plot Region" version="1.9.6179.21450" guid="c451c2b5-798b-4f08-b9ec-b90963d1ddaa" />
      <assembly name="ODE Solvers" version="0.1.6102.10505" guid="ddc09821-49f1-4c21-a829-6499de0a8f06" />
    </dependencies>
    <mode debug="true" />
  </settings>
  <region id="0" left="36" top="18" width="137" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">VA</e>
        <e type="operand">5.625</e>
        <e type="operand">7.5</e>
        <e type="operand">i</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="1" left="36" top="54" width="321" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <description active="true" position="Top" lang="eng">
        <p>The source of VA has no interest.Get all in one shot in numerical mathsunit system: Pol(1) is "UnitGraph"=1Pol(2) is in radian</p>
      </description>
      <input>
        <e type="operand">Pol</e>
        <e type="operand">VA</e>
        <e type="function" preserve="true" args="1">Re</e>
        <e type="operand">VA</e>
        <e type="function" preserve="true" args="1">Im</e>
        <e type="function" preserve="true" args="2">xy2pol</e>
        <e type="operator" args="2">:</e>
      </input>
      <result action="numeric">
        <e type="operand">9.375</e>
        <e type="operand">0.927295</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </result>
    </math>
  </region>
  <region id="2" left="540" top="162" width="234" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">5.625</e>
        <e type="operand">7.5</e>
        <e type="function" preserve="true" args="2">xy2pol</e>
      </input>
      <result action="numeric">
        <e type="operand">9.375</e>
        <e type="operand">0.927</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </result>
    </math>
  </region>
  <region id="3" left="36" top="180" width="152" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">Pol</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
      </input>
      <contract>
        <e type="operand" style="unit">°</e>
      </contract>
      <result action="numeric">
        <e type="operand">53.130102</e>
      </result>
    </math>
  </region>
  <region id="4" left="27" top="243" width="491" height="212" border="true" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" encoding="base64">iVBORw0KGgoAAAANSUhEUgAAAeMAAADMCAYAAABA+stvAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAANgQSURBVHhe7J0HgGRF8f/3cuKOKFEBhZ8//2LAHMH0UwxIzgKCoIJiwKyIAQEVEUyIYkBJCoqggIqIIDndweW0t7c5p9mdmZ2d3b3616d6avbt3Ozb3duDu4P3vavtN+91qK4O1dXdr19Fc3OzxFFDQ4PU1taaW19fLzU1NQKefPJJaW9vl6bm1mFqaZaWJqXmxiI11NfKyhXLNMSQNDbWS3V1raxavVY6u1KyZu26smlOhLq7u2Xx4sXS0tIi+XxeVqxYIa2trUbwXC5MlMjb6tWrZXBw0OKqrq62PHZ1dcm6dWPzh0w6OjosPcKsXLlS2tra7HdjY2PZMFGCb+JAllwTF/fhqbOzcyP/EyXyQL4g5AE1NTWZS3rlwkQJP+Rn+fLlFgdh/T48l/ovpUQ+5cM5JfIpH84pkU/5cE6JfMqHc9qW5FMxMDAgcQRg3uFK2JEfGCqShxkc6C8SShhCMXs8G5Tq6hvNjaa1KYQydSAsMDQ0JJlMxq7LhYmSY8mSJSPy5dflwkSpr6+v6A9QWVDsUH9//0b+y1E2m5UNGzbYYAKXcOSF63L+J0IeD4BX5wkXOZX6L0fkhYoLcrmchXVey/mPUiKf8mGcEvmUD+OUyKd8GKdEPuXDOG1L8qmwvzGAEYByQhCMBgCZ5DfRhKhKEZQw1JPqsjuAjBBHS2u79OXyhbubDkYXjLLIGPCMAZ6NBQRMpWD0A1KplI1SALxOFNGBy3gR5RnwmxHY5gCF7ShNZyLYlHyVQyKfeCTyiUcin3gk8onH1iyfCiKOI0YQwN1HH33UXIDiGlI+odJwskH9K2Ed5/vD6MQVOc9RxoOqq0vDTZTS6bTF6XH7yAneQLkwUerp6TF/dXV1GxUUeS4XppQAgwGUOgMDlxUo5z9KwP0THsA/A4nxph9HzBww4ABRvjytcmGi5H58ZOr5hEr9jkbRcIl8NqZouEQ+G1M0XCKfjSkaLpHPxhQNtzXLZ0xlDNDeMAIT0alcUC5MlIArPJgnYeJi7h6UCzMRYo0YBRwFgneUCxMlB9MX/CYsrvMc9VuOHF4wFLYXGij1X0og6h8gI5d5uTAToVJ+HOOtSA5vDB6XPyv1X0qORD7lyZHIpzw5EvmUJ0cin/Lk2BbkM+Y0NYve06dPlzlz5sjMmTOLG7hQzGPBReFWKop87ty5FteMGTOK08GTBTwiIOKtqKiQ3XffXdauXVt4Gg+UL4SFTTzwRz533HFHG/2MFy5QV+oTQal/+GGDwUTjKYfR8uCVc7zwxrCpSOQTj0Q+8UjkE49EPvHYFuQzLssYZYz1yaYolJ5P58KUT0dDHsanrrFP83hRt609TCOzBp3ry8jsWTP01+RHFlVVVRYvmDJlivEEj8DWtMuEiZIv8LMjG5BHFPPs2bPtd7kwUaJSAdLlNyMdv0cFKPVfSsDkqPAK49Mg4wk/FlGJPV7n0a/Hyx/+mMb3a3c9vjhK5FM+nFMin/LhnBL5lA/nlMinfDinbUk+Y1rGKCuUsYMt3SBkSCPZoIxCxQ1bQfnyNEqmoPXJ0EAIN00t2FwaizmE2VQw0nFgFbsinggQBsIFLnjiGg/cvxcw/Lhw3R0LzrP75zfTIBTWZBGtfMTrcY6XN4Df0RrDWEjkE49EPvFI5BOPRD7x2JbkM6bGgYFp06YVGXGhBKhA+tJFZTxgrzKJpDN9poB7c4NmHUOw3T+gmeJCrWiU8bAS33QgXIBgGDR4xhwuSNDb21u4ClPbDvJWOu0wXmXscnEXfjyeiRRWtMICRkybA9HKF628fm88IB/Oz0TCgUQ+8UjkE49EPvFI5BOPbUk+k1bGMqTMbchLqqNV+rJpe98YtrvSuaIihn3u9ef5G8JMf4aUMfBp9T/84Q+mZKH3v//9xde2yFuijEcH+Ug6i9GRyCceiXzikcgnHs8V+WwGZdwv+UxKc4agmYgWae/uNSXcpz+wlWGfrGysjHkS4t1UkBmAYEdTxuCMM86QefPm2fthzPmfd955cs0119gz8pYo49FBPpLOYnQk8olHIp94JPKJx3NFPpNWxj0dLTJTFRfK9bsXXyh3/+deqZgyQ+bssKvUtnSZMubFI4phWBn3W5hnQhmzictfU4ru3v7EJz4h559/vl2Tt0QZjw7ykXQWoyORTzwS+cQjkU88nivymbQylg05WbN0oRzyzoOlrbVZnnxqiXzmC1+Rxo5eU8JOFMPGypgnId5NBZkBCLacMuY+AuT1Kjaj7bPPPsVpagd5S5Tx6CAfSWcxOhL5xCORTzwS+cTjuSKfSSvj/p52o+9842uyYP48mTpthvz3oceKFvGWVsbAeffDQVC8J554onz729+23zxPlPHoIB9JZzE6EvnEI5FPPBL5xOO5Ip9JK2MZyKiTlS+d+ymZNXO6nPShU6Q70y89Knfe4HWiGKLKeNYzqIx9o1YUKN8PfOADdk3eEmU8OshH0lmMjkQ+8UjkE49EPvF4rshn8sp4KC/X/OoKOeSdb7Pfhx1+pJx59jmS1UduFUMUQ3QDl1nGthObeJXGL5eiV9ympgb9G16+Dsp4ZEQbhkhZ+TrsULniip/a5i1w2AePkjPP/Jhdk7dEGY8O8pF0FqMjkU88EvnEI5FPPJ4r8hlT45A4ignGmeZFaRGYd3bXrFptG7d2WbBAVi1bLsuXLpMX7vciqZhSISeceqr0qT/ED5GV/KBekf8hVZwoOzKoyrihvtrcjvZWHhZIlbcqThdYtk+v1YXqmprNTWXS0thcp9cDGmJQlfFM4VXmkAaupar8ZiST6ZCD3/Zmy8vsOQvkta89WOMOfhE0L3G7UEhzU5Uxh4dMtLCj6QJk7ie8TBZUGo/HKxQYL28OKg0o5XUsuH93E/mMhPt3N5HPSLh/dxP5jIT7dzeRz0i4f3e3ZvmMS+PMmjWrcDVyR7IdnKHxVK1ep5yGe6ZATTUOU16VJfeKylhpRsX0wrVGsGFAuttbzO3PZYtfeXKYANXtTWdNqUepuaNJ3bzFP2Pm7KB/8Yw7xB+1y4f4slNWGhpV6St4XFnVJmZEKyHk0i82cbTmeFBasPA6UUQrKeD3pnzqqxwYZDiilWeiFam0MYwXiXzikcgnHol84pHIJx7bknwqOI4rjkgUK5H3c/nm79KlS806RhHzu62xVVLt3dLe2mbP+CRUT7pXVq1bLZU166SmsVaqG2qkubVFaupqpa2lVVqbW2RaxVTp1DA9nR2yfPEi6c/0SFNdtVnHdbXVIW5Nm/gYPbS2dUhnV0paOrrlsUWLzV1VuVaWrFwsrV3N0tLWrHxOlcb6FmlpapfmuiaNT8PWVUqmp0XjWyMtrfV29nRzS6fUN/ZKbX23tDR3WEEvW7bMCoq8ISDyzHU5mZQSfOIS/sknnzR+ucYt9VtK+OHjG6TJb1zyDj9+bzK0ZMkSi4ePdBAv6ZFf5FrOfymRD/yTL88nvz2eUv/lKJFPPCXyiadEPvGUyCeethX5jMsyZi0WMCohoI8yQK5XrVgGK8O3pDeTlkweK3bYOuaxeSlczJk+29xMSi1tDgwZ7Jf99nm+nHLySZLN9Mo999xjChHiC0ooWqMp02X35+8jDzzyuBm/7Sm1cAuW8Zy52xXjDzzxhxXrrCrhNhkYxM1IW3vKrOJ+5s/xqyj9ghRfldoUINTNgc31RSv/zvNkQYXeHEjkE49EPvFI5BOPRD7x2JrlU8H8dxyx6O7rp1yjzdmdjEK2BXlVZoO5fuls7zA/AMu4f2hQ+gby5uYGmaZWlZhTxY3//EA4m5qPRqAwh/LSXF+j12hHFCg0DKxywkMo4H593Dewwa7X11dJ/4Y+Vaw5U9b9fXqX4Hn1relvGEhLX5qCZEd1WHy3ePQPypiZc6bWGQGRH6YgIPLM4KOcTEoJ4OKfURPxcI1b6reUgG8q83C8Dw0/5fxPlNhwhwtY8ydvnq/x5A8/hPGNe/AKn07lwpQSwCWuRD4bE8AlrkQ+GxPAJa5EPhsTwCWuRD4bE8Alrq1ZPuOyjKdOnVq4CooRpopwLQkpiDiX7zdFmS24UFCAqiULfqdXTFF3SC1jHRnYrmoU+4Bk0j2S6u40AfjJWVxz5nUmq4Wpv3uyw/HWNdeqq4LWv9NnzAqKmDTM5U9O8n2MPnQAIf02vZ7r36ADhqCQ8cvAonTkNd4141IwtT1ZUPk2RzyA6RhHdEZjomBGZHMgkU88EvnEI5FPPBL5xGNrls+4lDFWIgygaAnMyMBHLGyS2qBKF+3Hc+4hchRlWi1mDNT+oQ12DyVtF9GvNkGqjLvamuX5uz9PPvuZT1lcfF+YD/2T9k477SQVU6bJzFlzZMac7WTXPV8g9z30qKVR01gtA6pkBzQODhwZZJBBGhFljGXc19ch/Xk2coXHKOK0Gst4gWcKmzzZc600PhswFnxgYvnWcIyYPB53x4KPjNw/gw/kPN7wcYjyQzreIJzf8QB/zIgAHx06jYVEPvFI5BOPRD7xSOQTj21JPuNWxmQKprAgPYPKnkpKryFTxqzP6k8lPhaBsszpH6aUuVdUxuq3+NWmiFUM8eWndC/fOR4G1izBeL3J48SFGlrr1dVC1jinTZ8p9loxnnnou6ltijojg0NhEJHJDpgydsuYe4x0opVjMsqYazCewsIP0zfAwyHnzTXyio4ooxWZCuXpjQX8lzYGwuKOhUQ+8UjkE49EPvFI5BOPbUk+Y2ocmIk/m1ozC+n1kGrCgYGwWYt1XViHeGr3Sr9nzBpuRBF7PIFGwoIpeZxO9S116oZp6hHKmCgKlvFgP4vtYc2YEQ2PsyrfHAMe/UHeEC4uBYaLMvY8x8H9uMsOP+IA7o4H0YIGVJrNAfhx3rxigvHkzeGVGEwkHEjkE49EPvFI5BOPRD7x2Jbks1mU8WB/WvUeC+sc0qG39Em/8g77kBrG4Z6fwLUh/4wp40yPb97KKAVBdqeyIyxjBM0IxfNIIaGMx1NYHsbdpDGMRCKfeCTyiUcin3gk8onHtiSfSSvjDQNZGcqj6Jg+YDdymJLeWpQxlnF/lp3eWenpDTu+h/Q5irija8C8UEmiawAU0ninqT2Mu0ljGIlEPvFI5BOPRD7xSOQTj21JPptFGYd1WbZq5yTLjmf1CutOGyvj/oIyDuGeVmW8gdO8stLeXqtuXh588EFVtDOUtpOXvuyN9moTAi5dkE+U8TCeK40hkc/GSOQTj0Q+8UjkE4+ofCatjIPl2aVuXvoLx1iSxe7evPRkwrvAW1QZWxoMGLLyi1/+VBYsWCCV62qLlnGijMfGc6UxJPLZGIl84pHIJx6JfOIRlc+klfH11/xKZkytkCmqvO67716prKySF+y9n1RMmS0fO/tzpjC3pDJmoJBONStfS+RVr36ZpFKp4pox7CTT1GODfCSdxehI5BOPRD7xSOQTj+eKfCatjFGop5x0pPz9jlsLv0UefOhxOerYU6WuIRw7OboyDjucn05l7JbxihVPmDLefvvtdaAw06aplyzja1FB0MkGrtFBPpLOYnQk8olHIp94JPKJx3NFPpNWxvn+tDz++P1y7DFH2O9Uqlde8crXyL///YApS/JLULKdLyrjvEyZUrCMTQErmeKM0kgQ3sniLbiln1Bk2rno0eJBeDm58srLZeasqXLZZZfZBq6nnlojr371m80feUtebRod5CPpLEZHIp94JPKJRyKfeDxX5FMBQ3GEx5kzZxYFyQEcvLANuNfTwzu8Q/LiF+9vX236/Oc/r4rvl6rc2oM+jOSXuPgOMv7DNLAysYGXsTWjnNJVJv1yxJvM6pjb1NSg8QbeiJPBAHnDXwBnkPbLtdf+XubOnW1C7ejoMr5e9arXaH5Slg9/idsP7vZp6tK0S8lBvOSPl9NduKBcmCgB9++/KXCfNi/1P1HiLFavSFG+omnGkcMrH3FFn0X9liNHIp/y5EjkU54ciXzKkyORT3lybAvyGdMyBq6Y+FKFC6X06xfXXHONWdBHHHGEfRnJAeP8TqfDUZSO7bbbrnj29GSA8kQoDBB22GGHwt0ArHjO0na8733vk7vuusuuV65cKe9///stLCes8EmvKBiAeF4ngs1xMgs8RfmeDKInvEwGm+vEmUQ+8UjkE49EPvFI5BOPrVk+Y361yTxFrERGFuWwfv16ecELXmCvDvlHF1CQMO4gPL9Rwh5nuTQnQqtXr7Z4UKjESfxs0nL4qAOXb0fusssutqMav/fff7+dsw0Qiodj0IEyBuXSjBLpki/PKyMd7pMe90r9lxL+4IE4+E0c/Gb6Aou91P9EiQGFz2oQL/f4Dd/jiR/+8OfLE+TJw40nfCKf8uGcEvmUD+eUyKd8OKdEPuXDOW1L8hmXZcz3hB3r1q2TyspKuyYzZBbmTjvtNLn00kvtPvDvPfK5RYACxq/DlfFkUV1dbS7WdzRO0oIQXinIPLwzuuE5xADCrX2e86WqcmFLUepnU76XSYFHQcFvru+AsqzgiPJKGhPBpo5wE/nEI5FPPBL5xCORTzy2JflUoJnjaNWqVTb9jAXqCpb5ckYq99xzj32EHyU4a9Ysc//xj39IVVWVKWGsaBQicRAWy3PNmjWm7PALI+XSnAgh3JqaGhtlECfxkxbTEfCB0JiC5itQ+GPgsHDhwmI+UMorVqwwfyhk/BKWuHDLpRkl5OD+cEmHURPEKKzUfynhjzSpbMgLl3Csv8NfuTAToWXLllmcnjfnCZe0S/2XEjzgb9GiRZY/ePRw4wmfyKd8OKdEPuXDOSXyKR/OKZFP+XBO25J8xtzABVBMKDHWfVGsbuHyu3Tu3C1hLFXC+MgEN7puTJygXJoTIRQurit4R9goFizyKBAgQHkDFDfXDAxGjFLGyZ+PmjyfxM99wL1S/6UEnBePg7xQcUC5MBMhCtpBvNwDznep/1JyUHEA4cr5G40S+cRTIp94SuQTT4l84mlbks+Yc8UEwOp1oLBgBkQzyqjBEVVqrpzdBSjlefPmFX5NDoxaAAME1oKBpw/vgFEHiG4sc94dHg95wYKfPXv2CJ7HgqdFYU8UXsgOeHOeJ4soP84jiF6PBx7PRMM5EvnEI5FPPBL5xCORTzy2BfmMaRnDCOunWIoQG7WAKzxGDc4s1x4GwDRwKxVMmTLF4mF6myni0vQmSgjF43ceIYBl7qMat+bdjSpa8uJT2ISdM2eOKXbPz1gEyCv5ZlASLbxy/qMEXE7+G7lQSNwv9T9RYkrF44/y5dflwkTJUToyJXyp39HIwyXyKU8eLpFPefJwiXzKk4dL5FOePNzWLp8xLWNn3F3m0IkEuDseeIKuHF24kwX8OG9usYOowMcC+XB+JhIOJPKJRyKfeCTyiUcin3gk8onHtiSfRBkrniuFnchnYyTyiUcin3gk8olHIp94ROWTKGPFc6WwE/lsjEQ+8UjkE49EPvFI5BOPqHwSZax4rhR2Ip+NkcgnHol84pHIJx6JfOIRlU+ijBXPlcJO5LMxEvnEI5FPPBL5xCORTzyi8kmUseK5UtiJfDZGIp94JPKJRyKfeCTyiUdUPokyVjxXCjuRz8ZI5BOPRD7xSOQTj0Q+8YjKJ1HGiudKYSfy2RiJfOKRyCceiXzikcgnHlH5jKmMHc44gSeK0kxTKH6c2GSBUCYi1NHAS9xgU+NK5BOPRD7xSOQTj0Q+8UjkE49tQT4VaPw4cq0NA1xHTwwhklL/pQQICzwuTsFCKOX8T5Q4CNzj57eDe+PlD744mQV4Pnnmbhx5nhL5lCfPUyKf8uR5SuRTnjxPiXzKk+cpkU958jxtC/IZt2XsiB5svakgU5vyKaty2Bz8gM010knkE49EPvFI5BOPRD7xSOQTj61ZPhVEHEc+R46LJmdk4aMMd+OI0QdneQL885szoBlZjCf8WOT8ANKBR+47v6X+y5HnC3g44hxP+EQ+5cM4JfIpH8YpkU/5ME6JfMqHcUrkUz6M07YknzEtYxKPYlNGKCQaBb8318giyk80nVK+x8Kmrkkk8olHIp94JPKJRyKfeCTyice2JJ8x14yZHweMLGCCuXsfEfhoYyxiJIFQ8I+7OefcPR5AvM6Tj8LGIvKBy9w9IBz5Ix7cUv+llMinfDinRD7lwzkl8ikfzimRT/lwTol8yodz2pbkU4FmjiM8d3Z22nVHR4csX77cPlvIyIDRSqn/UsIvO8YIy/w4LnGuXLnS4igXZiLk8fAZROIlDe7DG2mX+i8lwuJv6dKlFgfhPdx4wifyKR/OKZFP+XBOiXzKh3NK5FM+nFMin/LhnLYl+Yy5ZswoAnANYIjRAUCjl/ovJcCIAvhv4iSToNT/RMnjAT76gb8o33HkQOCAPBHeqVyYKCXyKR/OKZFP+XBOiXzKh3NK5FM+nFMin/LhnLYl+SSHfijIh/MzkXAgkU88EvnEI5FPPBL5xCORTzy2JfkkyljxXCnsRD4bI5FPPBL5xCORTzwS+cQjKp9EGSueK4WdyGdjJPKJRyKfeCTyiUcin3hE5ZMoY8VzpbAT+WyMRD7xSOQTj0Q+8UjkE4+ofBJlrHiuFHYin42RyCceiXzikcgnHol84hGVT6KMFc+Vwk7kszES+cQjkU88EvnEI5FPPKLySZSx4rlS2Il8NkYin3gk8olHIp94JPKJR1Q+qoy5GM4g7EUpeBySDUMIckiamxpGZsY9FpxSChiSoUEyMSQD+XAiSjEzRU+ahpGHxb+myQ9YMH96UeJ/soVt0eufhsZw3Np4wzncv7vbXmMYK7+8Fzio/HA2bHg3biIYWz7cLyFuR0kRlQ+3Gpoa/dGk0NTUorzphUY2mB8QUrFkC/Wd35ay3eSi6Az/1nw8OzsL2hfyCbwNDIQzekE0n2NxubF8lEYNVHhewLB8zCnIh7yGegnGI6WR8tF8NcCPp1VK48fI9jUcNiIehcfrNBKbp/6YM876s3EaW67/GRubRz7BHVs++HMaxuBg8Dssn9AfThZR+VTIkEa+ISg9kkNcNDlcq/LmUX8NqRLdkJfWplp1B80vSkx7rUAK/BM2Gj4wrGkMZNRfTjb0Z+0eys+yx2OiUD+DSsPhU3ovHSIh/4PqCV5H+M9JY3OD8qj3FMOFjdLgOnjO6wCgr0/TLwDB5vMhD+lc6IBrG1sk1x+OSQsoJLQRjcTEC3tjcMQb8AYBOB1mc4CX3EEmE/Lvx8OBQR0gbVBJ+yDI/pQSJbmhX/O1Xq95aR//kceGqHycAoblY47Gw0v34Rr5hPQpYMqrQF6njPCoVIi3T+vPoLoNbU3qM5ThZNDY1EZ1tnq2QZUx0rHSQPFoXnOalkmMDGgdJD24tAtYUpd8PHOdRXlsts60mCT8DEhTY1uh7HQgPdjHhcHbF95JGTdKUZCPpkLnFQY5XsY8jJABaQ/X0ZCOuoVEmjAGrIS0L9F6Q7Cx0g9tiUzo4MoGFAPSpoO5UJLIq6T+FfwalUYcJQX8DGr/yU+tPsVHxq+BeDwNJe1DrcJF4gDpdNpOinLQJ4y3LtkgQOOiutC+wMZh+e0UzWPAc1MZhyIYJupztD8qpKUPUT24A/3ISQdzjTXqcnNi/JSiRBlrxTeFHBgK1dwVoj4yj/p8UJWoKtOgjFGE+sxyQA0MQuYeYWmyHt6Y1XAy0KtuVvt1lALKuNWEYYGUNmhIuj7Ch/Q79HYqREJkg3oBr/zWKFHEg5IdUxm3tVE58RA8oZR8BOvJ4xNlzG9AxexJdUkOBV7M33AcUcQXtsc4Nnp7VT6KbDZr+dhcjWHhwoXm0rg5Y9URvoLilS90JvYHIit+bRWOr5SsU1dVk8rVHukfe2xw2UQpYFg+5mg8pcqYDpUSJx2oIG8CKPVnqHf4DvHSYPLqZ139Ounb0BfhYdOAsimrjAv13etj4CnkHe92AUvqPn2dxfhzt1mVsSVLnS8oY4t6YCNl7IO4gviMisEjIB+ujGVQpettCo9kGyoGitQDfWBi0WfDyljlY8+1L9F6SbC49IdlqHUpp2HyIf2utmbJW19EXCX1r5C2kUdYjhSNzXWqjPvtpyljvYA2VsZekwpxF+KgL6LNuyKmHL0sx1WXNI7+XIgvk+7Xdj1c7l4XAogL8vw5BTxnlbETv1U+I/sj5Tc8CMpYoygqYzNO8DcxfkoRlc8IZUwydEQkgYvogkd9HlHGTA8ZS8YoDAchc4+woytjLOMyyhgvGpKucDj9Ln2kYYiEmyhjiyf4x4oeXRmrl4Iyxiq2AAqeRytoJkuawTpetXqdyd3h0+ob00jEF3Y0xvLwRuDKmDBYr5xX6s8mA84/BS6bkXEOK2ODlWeByI6xjxz6VM4FZawdD/AKHOCyCTKIYmP5jGYZO8GLUsEyzmcZEIW4gyWvnddAn1TWVWr5B+U4GTQ1tgdlrPEyDUt80JCk1aXDD7+L/PmN4QeWj2eVMjYEmYdp6vB7Y2UcvJOyk9+LgnyMqowJVIg/lDvXgPaQZvxjj4J8wuAgiIWy6VUKAwKnUvhMUJCHW8ba/9QHo2K43jmRYCFRoxKUJEb/E7WM/ZkrY+rUEP2e9YrwEvJInbO8KVDG1dXVds2g2csw2p+NCo0r16eRFdJta+solJf+HFF/PD/EGaWARBlD+CH/lFOhLoQHpn5wn35lbJUytIthZRh+27QSzyegjKPhjVlTonSqw8q4rqk1PLeIuEAxhmlqwjNNPThimlrTYNDAb4SjPkafplav3oqV4DdqFQKmqXO5MM0FNaIkuNaSoUKaVVwIP5JGIr6wgxsHwnlDiE4h9/T0WCOdLLq7u80l/67wAY1+eJq6IDcXBkR2jH2elVHGBQpw2QQZRLGxfIaVMd0oaTOwCjxEqKCMi6S+M5nQ+WbyWVlfX6XhQkc8GTQ3tFvHadWMOlaoX31a9/q1w7cElKibkP2GHXW5BE9fZ+EpjI2npzN1ZRx4K10zhjuIlJ38XhTkY0zL2P5Q9oBrbfsq/2FlHO6XKmPulaZXilKl1t7eKqku2oWnicwgrp14ZomOhGewkOhIZaz+C89GKmPk5mkov4M6sNFOvb8vlBVYvXq1udHBspdlHLCKB/BWSLe5uVXb+nA5DcPzE80jFPCcVsZcG+GH/NMP4yq/hYcbKWObpsbfxPgpxUhljKKciDJurLPMwJuJ1hrVxuELvCs0oYgyHrI1Y5E6bVRW/PBhvAyvGYfwaf2tfvFEZK6M8Ytw9GJA/wVlHDJTrrCpXKWVmornBVJby+BiQ3GayP3687EQX9jji8MbAlasr/GyzuVxTgbLli0rrhc7UPTBpUMivwX5wG6UDHQ0GyvjkX5GR5x8gjJmkxRp8DxCUUWsPRsb/1j3x1+/1rf19dVWB8bBwujQwK0NYRrW6h37EuhQtc5nlKc+JWGGRElzbraNJUhxqVtwLD/PHmUMH8N5CJ1FaFcjNyhtRmU8IhBKGFLovVDfhopKOawZByszuESgZOEL10bDsE/gqQutWLna3JYWP6CfiJ3Khx8BjwhSjC6f4IYyjMYbBt8YAplMX/FDAXzaLzoYH3c9KvCCddza0imVlVV2OzrwDvD0o/kNfIPnqjKOlmWQB2UAIQf9XXjuyjjfz40hNd6ejjVjFGWhM6Y4qPpQIe1C41E/A9pACsoYi5jnUDllDHnDDJ2pPs8PK2Pu1za1hfDwYcygjAci6WMtaTgeEZkp4vCb8CF9FcoYyri/f/ge1qAXBNerVq2Q/9x9l7S1NktL86ZVvvjCDu54QOPh81yPPPKIXfNprc0FGtisWbOkoqKiOOjgk11YxqHsoYJgIbKibuCeTrdfK1+YltncypiidRqhkKPK2Env+1R1c2uT5PIjZzsmDGWjtUEtP02cVsBsnwzq1VBOlTHWMb+ZnUmH5/wmHyhtDRt4VtL8bLvKmHSjPIeWFTKm/DTT3rXM9dosMENYyy14KSnDQFGQj7LKmN8kTYAiCygRpUJETPFaSy94D8qY0kEZh54iBC6lgGJdU2fZ8pXy55tvsajb2julPw/Ho4ctiwJfRorQmcKDcjJOZUNZ0S8xSHjooYekpqamsJclhKdvYkPXeMA6sa8ZQ93dPVr2zbLXXntZex+G5400ohSQKGMAf9Q3DMZQ7/y5dZXqBmWs8mHvlPebk0BUPqMq41A0ihJlzKtNVGz8WChrWMSBhROyAxXDk5ArY3WxcHi2vrnD4giZDaHoZLniPorWOmeewytxoPT1N7fcX1DG/NKwIwq7cIFnBb+Hp32HdAS5Rn539a9scEH6qQ7WVj2Q+u3rl1QP64YhCqdSxBd2uRDlkUqlbGRcVVUlt9xyi1m0mwNMf5FvGibkfAZwTdmF8jMoy7ANUU7kgC1TDc1RZax+w4MxMSyfUEbWmdoirXboGgl3IU8rgPghfRIl9blmzSr1NyQdXZ1hWnmSaG5sMt1KrnJEtyEogz5lxmLf0GHEdaiveqX1HV6d56evsxiWyFjYtM6UNMlZlOdCf2AZU36aa4NC1OvNrozxSNJQMRD8kBCkvUAhUndNPvaMQT1KGV49PsJ6hMNgJog+69sXXCiZ/kGpaWg2Xrt6N27fEyFgyy5UIE1zcIDhGjwo395OgHqOhoOX0LttUINglfzhD3+wQbKXIUrar8dEIVKUMuXjFv+0adMSZayIb1/8iVChXpVTxrCO/36qm95qYLnW5DcxfkoRlU9RGZMAUTuFolFPBUvBlLEqRDqvAfVMKMh8Wxxh3YRwENf2h4ToiPu1oqoyZUMV8Ve1uDIuhFc3ysOIOIp+giR4RljIlHGh4o9Y0ypEQJ/OaCZahl1dHfLf++6W3/7mF4U4NV91qmwGyEfwSIPxvDgZK0pRxBd2qe+NgQIubXjnnHOOKeXotNWmAn4ADXPq1Kl27dPWA3mveBBSVyjLsB3NN7MUDc01+kiV0FCQtYkJGiOLw/Ih/vLKmBhHlDlwZWyDsAHpz/SY+9db/2LT62xwG7BCnhwam5skr4mSvm3AKVhmBXYVqowhZGLM8eDZpIzxr3kqJlXoiCxjyk9ztbYFvafXoXkRJijJgpcRdcXvRUE+xl4zBn6Bi2Wogz8i1Z8u1rDngIC+ZhzqR5FGRliU6y23/k2uufb6Ip/r6xpH8Lup1MxbGESkaQ4OFGQH39Ynag1XT1Rl2ICGwwZ1DL75zW/aoLl0X8t42r9ZaoU0cGtrkXNo78yGDQMPEDKKUsBzXhmbbMi794fIXvktPN9YGderS34mxk8povKpaNNOtqW5TppaGqW+tVXqW9qNmlqYuq2XtvoqaateIy1Vq6S1dr10tndIU2tK1tZ1SkN72hay66tXSndXm6ypXCtNbZ3S3pWW2ppGVXBN0lC5TlJNel1VKY01VbLbbrvJrO13lIppc+Sq626Q7rYGaa9bYxbqqlWaTntK2lN9UtvQLrUanniXPvWopNobpbGuSgulXnr78rJoZbU0dmWlsnq9pDPdctttf7UKuMsuu8o73vEuaW/rltaWLmlr7VZrXuPSSsp0EKPkuroaeeWBB2jcrZq/Suluqpam2irp7VJ/NettM9eaqhppbOuShtZOqVI+Vq2rkbauHmlt67D1XNZ6GhvqbK2H32vXrjV3/XqVkY5y6+rq7JqpZ67ZSFVZWWnrwhDX3Of5ihUr7DfT06wZ/+53v5Ovf/3rdk2c+IOYWuaVpDVr1lga7MAkP9F4qbSEgS94JM80AmQDocS4j9+mxlqpXrdMWhrXSUN9tY2qOzsyapVXS3Vtp7R2ZWS15qGls1Wq6yqV1kiuT3lsbpTqteu17FLSorJtqG+Rrs5eqavV8m5oUiu/1+TNgILptpUrlyv/Wk/qa6U33SUrVy2VtvYmG0gtWrHa6lFzR6+s1/DIl3x3trZIuz7v6WjRsle5rl0lzfU18pMfX67xaxwrV9prHMiBCo0MXN7kDdkgg5NOOkm+/OUvy7p1mkf9DU/IErnUNags1V+vmsSVa7UNNGodrl4h7R0N0qXXnXUtyovmv61ast1pqanU8tZG2EJd1/rRpnUVmSHP5cuXWxnDC/InD8ia6ziiPJ1nypd8efl4WcYR6RAHaXFNXNync0c2pf5HUqO0tNZrO1OZqOxX2npqjyxb8bjUrG+X7s4BWbr8EelJa7lqe6+r6VL5VdrUdeVa6l5er7X+rllnGzJ5K2GltmHK8Oabb5aZM2fKjBkz5H3ve5/GX611q00WL3xMx/cZaVM51tXUyl6776f1co7Vzeuvv9ZkyOxHY/NaaWis0jackjWrqMsdVmadnd0mn6XLHzO+6H9oh8Tdq4O06vXrlLfVVsYuF+T48lccqP1En01Pt7TSt2i/09ElHakeWad8NLZ2GFm5ajtHWZOnjlRalq+ulGbt91o6Os1vQ0urPmvWvLda/V+/pkoyKeVL+9KamuVaD5dqW26Tuvr1UlPdIAce+EZZuHC1ylv7Re3XevtysnjFEm1fWkc62+SKK66Q733ve8W67O3e+fd75J96wTV1nfpCua2v0vqs6dAGq6qq1U+7yRPZR8vaqKV+BE2u/oxNtDvKFKL9QeQH1/MZR/iJa1/s+aHfpE/0doScaEf4Jw+epsdJfPhdpX1PXVW95DP9UrlqpWR66C9XatiFOijpsXbR2dGjv7UPaGEZsU9Wra21OtCj/eBa1YvoTY93Uygqn4rBwbQMDGYlryPWPjUH+lRLQ0wBbsj3SbpNRyRs3lLakO6R+toGyeigoaY5vIPZk2rXv0xh95vF1a9mRn1Dqw0fhnI62mIKp4/weXn+brvIlb/8hU0u3fXYYjnkqGN0yNEtuU4dzTE60DBdvVlTAlgh/TYSJ5UwRc7It71DO2YVLmPILv3TN5DXJNigkdeRZFauuurX8stf/Eb5whLXaJUFXi1kXSWbVYtGh7GLlyyUw494v/Sl1eLJp/Rht9SuXa7+wzQ6Ix/GiZ3ZflUUPWa5MUBgHNTe3RssMot7481h/oqCA4EDRj8+AqISOXz0y2iNuJiupmBe9apX2X3CUNle/OIXy+mnn273qHiuXKGdd965eD1v3jx54oknbN2JsDQ0wDMsY9JgFMyzMK3GKDBtZU2eYAfZk9euXlbxuR5SZdko/YMZ2XOPXeTYIw9TxkQef+gxmVIxQ+N2mi7bzdtB3amy774vkqeeesoGC+ZZiU68pbXByotRaDrba7LNaHq4af2D7EGqm7VtlW9Gy8dmLxiaDsgfrr1GurRTbNMBI2Cg4XIF5C+6C53G6KBBOhgkkFaddvIsuXH6FjwaP/0qBFUYkuo0Pz3ZPlXMNVaH8QX3uOyeJX3k6SN3yhPZwwdlyvM4cmuIawCPxAcRT6n/ckR+vf7gEo7Oauz0+1VBYflrWfSSc81ymo0panGqTLLa7DJ9LVpOzaqYacvIjfIM5oFGYfKhrUA92l44OMfLkLz9/ve/l5///Oc2yLVItQxbGmqtvu20w45y+aVX2G2UytFHHx1Ziwt7RlLdWg4aYW8P7T9sSAzSp4yzWpdC+wHkOQpkSD4XL14shx56qPGDrFw+8IqyJTbPAwN9+iCuU9rRWRdWeMYMil9D5LOuqqHwUPuggR6tIkwTp7TjRo7hVayDD36/Wa60K/pO0lPpa+40fg0Hj3vuuafeDTIDBxxwgA0kycPDDz8ss2fPlh12oG2FNs5va/s77SYPP/S4MZPN5G2wArw/iJa10aCmFyV9tun1Z2zyeAB58zqNS7st9V+O4toX8A2p3CcN6LzzzpMvfvGLoZ/T8D4byGAcZWwguJZLF1P79C/av3m9qlcjLdvXI698xWu0P85pv8xbH6GoKb8qNSzYQIqeLMfzeCkqn4pQ6UkorNd6xQwNRxvFUFaqFj8qO06vkFlauJd87weybFWNTJm7l8zbeW+1QBvlH3fcKFP02fbbz5db/3qH5fH5e+4j07VT/tjJp8iAjuB++7OfyG9+cYWsXlNpndmN//qvHHHqh+Wvf7laZmvYM089VU49+XTZadc9ZOqs+VqRdtARSZ0Kslsboio4VcaHvf8QWbDDPJmz/fZSMWUHadPOYuXaNTaYoOHC85e//FX5z933WefiO+CKZBiSm/9yo3zxS5/V9qMddVY79cFeybSrhVu3XnbQPKBMzr/gYlm4TJXejPmy8/NfKL0afSrLJrMQVb+ObtlpTkEzyqJyUFFc+QHugfvvv98aBpbCddddZ/f22GMPa1Ann3yyVbSoQgFz5swpXAWgoCk00qDyUfEcXtGi4HmUH9JnpDwSA5LubpCrfv4D2XWn7bUMp8qUKdrQ5+4mb3vX4aaYmtRKyKoSqm1imjp0klZx6VxUHrguXzoDv+7pSRfz39ubMkVMevc/cI/svsfOMnVahVxx5c/kH/95SMtygey0x35S19xZmCoGXBBfXvp62mUg2yN5Vd7/uO1v0tOdsunBvFpiVGjy6hUaJUu6//jHPyzPyJFG6bwALAr807m2K89ZdakL2d5On5ySf9/4C3nBXDq07eSu/yzUfKZk752mK6+z5OgPf9JkE3ZJBBQb+CSxKfF43h38pk6ODXKqyimvCqkgnj/++Qqp0LI56vDT5MzTP2fX0PQpO8lTT2BtDq8hH3PMqSqfGTJn/g4yZcZstRjbvfiLHeTnP/95+de//qWWW5W1l3Q3U/4DcvWvfiG/uuoXVn9QVA898KScccZHNYRaIF01hUHdDPnZFZfLHX9n1ms7mTVjZ7UI18kNf/yNloPypfTv/9xt1u7/e+nL1M9UOfqY46wORAdhWOlf+MIXRryu2G6HAQVeP/v5r2hcKLcZMn+H58mixSts/4B3vLjpXL9Z0dQZrrFuCdtcS/+hF5qnfI4BYpcSsu+Vd77rIJk3dweZO2c3jXsnNSTUqwYizrrWOnXpe4dsAM5g24FlB0rbuNd1XPodA0woMWjp7krrYK5F21vGBt7z588Pfgwh3yH1KGnwTa4/YyM6QCpNZyIYq114/+lpOP8+uAEYNbR9gKFgstMC6cWv9jM9XY1Whh1tYX8MMxuHfuAIjVPj0aJQW86KuiudkwblJ10w3CaDqHwq2JHIBh3UcRiLUkSahCliOFAlkGqRVH2VHHLQW2T1ykpZurJW3vTOoyVj+dfOMtMsxx13mI6Cr7YMcpDCEw8vlA+8+30ambKvlce2o2mFJTP3PLZIKnbeU/792GOS6amR/95xvczUjvPgt7xT+nQoShW55dYHtSLvrpZUpf5ql113nCdnn3WmrKtebR3hVTf8XY4/7VybMkBw8EGnf/LJp8qqleuCoJVQyDnKoyC1/v4+ufxHl8hPfvoDzZ9q834tnMGULH74P+qxRx579GE55L3vVyttSB5auFSOPOl0WdcY1rcbOrptAwhRoehC5VYRRSwxpsdoKN4ZURmoSMcee6z86U9/sntMpTzwwAPy9re/vVh5iIMwKF3Cv+1tb7PpFX47QprDFQ8XJeON1qc+oiAOgGJiUwdxFxsFZaxW8WXfPV/+eG0oOx6dfNo5klO3rUetM/XRkc1IT3+P9GZViakl0p9WaxWtCRtKTY2qRPGoYXDTvTnNT+A1AI8D0tPboR1no9xz7z/l4Le9QevCkDyyeI184JgzpFNFSBTWryn1qfJtaayRV7/8f2XujAqZrQphu1nTdYBXIXvuupv+niMzp89SK2G+TUkBb2gO8nrttdfKz372s8KdoKwdrZ0pHWxtJ5/72tfVCsRqDrM9dJhtax+Qjx7zdrnlL/+xyR3pa5InH/ibHHfSGZLS3905tSb7C4dOqNB85E5HSblA3B8PRcNRXsWOVlHOf5SA+/d6QX2gHnhZj0raZrK5NrUAuiST9jRb5aabr5K5s/aUIz54mqyvfVLvdck/73hEtpv9Qms/Pb1tcuAr3yDHH3+GdHT2Wpndctvf5X0f1I4L392h7gP2Pzz44IOyetUK/aX8mQXSX9gDEG4tfGKZ1s9ZsnDhk9LdQ31NyxNPLJI3vuGtOlDIyIoVy+SYoz6snSQDUdpDTtvo2+Xhx+43BUl/ce+Dj8pr3/iWYv3B6nX86PIfyo9/dJlNj1v6Wu8ZePf19sipHz5TXvbK11s46I5/3iPved9hti/G70Fs9vJrlDEu6TSsa5ahXv3F3gZVwP19tao418mxx/2ffPys0+Szn/my/OXme9RS+6m87R3Haf8R6nmv9j0cctSLHBTMhEU7ZuDl6nU2qpy9z4kOgCGUMa9YMQilzQ+XN3WBviv08k5gk+vPOIhpZB8IezrA0yoXJkruZ7T25WBAA5iFId8YOj/84Q/tHnBlHu0fbeMdbJirPGqZDPUziEvLJz95RhjwVUzXPmZn6dJGzyyJqgUrvyUYgeqy8h/ld6IUlU8FE3PDytiPX9BU2RTFdGJeK8uAVga1Tq74wSUSpiW3k6oW3sMERNQrjz9+v3zikx+zO2TwoNcfJHfeeoeGVftBFUpfR7udpnTNDTfKnN32lOvvvFdCNWyXr33mFPnQUcdaOMRLkVVWZuV1r32PWlQr5IYbLpXvX3y+3mWYEE7pqlOZveU9J9kINdXTqtSuFTQtb3jDm+ShBx+XnhT863+VGLOOREz5864qyvjnV16uNzVfavHIYJd01qxSP9o4tLGf+7kvyB57v8isoJXVTZbPhs7MCGUB0qr8AQqXSoKy9FGtVzbHvffeK6eccor5wf9b3/pWue++++wZ09auvB3vfe975ckn6QiDVfyyl71MTj31VLtm/cRfVYJ23HFHc7m37777ymM6yLFpWC1sb+CMlLHMuTcMrdh9WknzKkztoB6470GNZ46c+8VvW17TyEvdlGrYNTVrTBm/6Y2vkTM/fLLktRN86uEnrD7MnDFfpk6ZI9OmzpbtF+yicUyXF71of7n77rstle7uTlsjpq50dsFPTr523uelYmqFTJmziyrkWlOCrakBe/88cEhV17qlZZImjDaWIe1M71aLt6WhUTvTFh3fcdzpxiP46ACGmQg2yABk7OVCGVCWKU2ixXbVhk03vCoajk/vkPVL7pMPH6912lpdj7zzra+Q6/7wF7Ok4VelV6wL3llEOxl348jhHR/KOFp3Sv2XEiitazRuyp375cIUydouHX2uqIy7elfJhd/9nHzsjK8IY660Kpdsf710qdH3ygPeY5bxTX+6Vs7/+oVm0Wo0tk9kXU29nHL6mbaO6rmig9xnn31sPwXrusqp5IhUFWJfb7cM9Oflut//2ercunVr9TmCxoKhXaXl69/QOqLP5s5+nixbFpQ5FiCW34pVC+Xgd7xRmrpSVhb7H/AqufPehywG1nrhgTaJ0rr8skvlih9fpumG+gQ1VC6X1csWywknnmrWLtSrI1DCv1jjqm/pMOnwO60DcFynHm3D9JMdnT2SaklLvpu+Bt/w3Sh33nm1HHHUQbbx7fjjTpX169jXkZUTP/QFU/KV9U3avtR40Do1YOG0vzzoIFunpY5iBf/v//6vnHDCCfbs0UcflQULFoxo8z5Nvduue8kdt99p7xm3tXYV24P3B8PlPboy3uT6Mw4qrc+O8Sp6x2jti/40Gr9fX3nllbYOH33GYJ3+maXEV7/61XLk4UfoaEbLLtsneTUU9EIZS+nA7z1y1FHvlZ9d8SOT7ac//RU546Pn6iAslH9nJryC26p1eLLKOCoftYyDCqZjCaQZVTd0hDCnjTWjnbVajV//3Lmyw/xd5AOHf0gqm4aVcVMDDSUnr3zFS+XWW/8mX//aN+X3V/0+cK4NR1uFxjMgZ3z4VO2AZ8jCyvWyqKHDuoGhgXr5yqdOlIf/fa/60Yx29UpPRiu6Nv4Tjz9HfXTI188/VZYvedR2/3IQSPdAn1x903/kWz/4vW2kyHPUplWsIW38L9TRoqanZcWaF1mxHZn6m1O3UMZ/+OM18pWvnqs3eyXTtEbT7ZLG1U/pwIjpigG5+LvfV0U8Q07/xLmWx8rGLmvwFADri4z8gwCHRqz/cs9HaMBHtF6RsHb/85//yNe+9jW5/PLLi5YunYaDUSnEe4IUlitpd/FLY4mGocNhCgb49Bz3CB+dpp4+fbrdG4YVkNGF3zxPZkybqR1ng91t6gjnNDeo5UO+mzvp4Fhb7FTlqAqcUY7KNZ1SX4hCo2WzTa5Pq6f+7kmFkXvAgHTb3gK1SFpqbPB06WXfMWV8zMln2x6Cxo6wXkvaPVpn8gNZlac+Yb8CMxg2ch2Q2//yF2mtb5a2Ro2vkC5AAUenJl0eDIK+9a1v2bWPQJEBsuc904aOLmlNZ7ScC4pVGdjAwh4Ds9YGef1LXyEP3Hm3/ODiC1QBfdn8wGOnWkfw69L0Mt5UeINkzXhkGY2NUv/UDWZfxo5nQGrrV0gf1oAmz0EUeamRL371I/K3vzxoumvt+kckm6+TdjUo3vOOD2uYISu7Rx5abOVcVxcO77n19n/Id757ickjvL8b8LrXvc7Kpr6uRtullgmWKWWp1vEnzjpbtp+3h6Xd2orFoj2QBg1Ti73ypa98UuvtPDnphI8VLJsBWbpkpdZtamZWXvbql8iq2no550vflCuu/qP0aNReh+CA424ZMP/15pvkvC99zsqUZTfqU3PVcrn1xmt1YHGr+e/TP7j/vvdReeNB75KudNgfAPX0hWuUcIt26H6fvPaqtW4NRfPU0cQMTaOce+6xcuc/rzNl/Pa3HSK1dX1y000PqbX8OQ1f6EdU0o2pOo1jwBQEyiEKX3ryehzd7xBFqWWMbBis0N5HLnVRvyDn3kmDbXL9GRulM3UOV8bjxWjtizhoy8jJ2xDuDTfcIL/85S8tL/x2eUb7COSVT2nfgmWsdaO/p1ke/O8dcuzRh+jDrJx8ygmyetU6qa5rl3f+3xEmrR4tvPbefnl48VMj2v+mIiqfCnQ8FFQyI0BUsVZls4zpDLUy9HfLP/90vbx8vxdZOzr+pLPltHMusE40KEFVQIMZufq3V2kFmCcHv/Udqr8zsoFNId290rBypey5w/Zy4rHHSGdvVta2dshxn/qiVKWYVmyWL5x9tK1HL358pWVufW2b7LvPwXL1b/4mPen18o1vsn7FKBGbPSu/vO53UjHrBVKvwRtb2ySbY1STt0M8jj76WFMIKOI8fSqtkjJC8NpJcGjEwkWPyOFHvkeG+jWcKuIN7VX6sEtSzTVy659vlDe/5SBJ6Sj5tLM/K2/+vw+aQka1MCKiQOAxTBOFkSNAKaNE6fBRnK5oARWCysJojXVbrGKfcqKi4J8OiDippGD//fe3Z9EK63H6PUZ4+HElw/NoHMD90DinTJkyQolbY1Sr+PQTD5WD3/Q6y1h3d17edND7pEejrG3PWt6be3qltrne3q1DzvTSvS1aiQqy7WhTWcBShHjvkXzRiFI9lM+Ado7dpoivve7X8uKXvECDD8kZn/yKzXCQs9rmsJmGKIw37jI7gzJmirFfOzW1dHM9WWmpVctYy7ld61J0QBRdP2dg9JOf/EQuueSSwp0Any0gnbU16y1t8mmSKewhIF+ptozcdeNvZL7K7hUvf114bvU9J6kBOx8uiEDly/IE4NpdZE1ZxZGXlfuNTlMTR6n/UgJepp62TzOOGd7yQmePgsJyYCBZL5869wStLzvLiiUtailXqqKq19/Pk/v/U2W7qT/3hbPlU5/8kjQ38T6syFW//b3MnDt/xJoxa3ZslvngBz9o+WHNmESYKl746EOy7/P3kOOPPU6yvYPy99vvUQvyQ4U2AU95+fPNf5Q3v/mNmrchOevj58iHTjrNIkZJMHWd0/b6y9/+QirmbC8HHvw+64u06kqXFmZbTzjLgNcT+ThE1ZqVcsT73qU3NJ+UrVJ37Uq58LwvyKtf9fqiIr7jzvtk1z33k3/d86BaxsNK1y3jNIPgwr1VKgfyuX6lDnZh2Sxc+rNGVfCXyutft6/c+9875TWvfrPc9e/FsmD+y7Tua82BJ/XVkmlTl70uxCay3XbbWZkAn1L1du2uK2bKuzj7o0FsvZ+gSrzFwFfpWC+mzQ+X9+iW8SbXn3EQ7d/j9Tru1+OJH+BvtPblsqG+ebuh3d9+++3y2c9+1n47kBmDGvpJi4/oVRFvSPdKltm3DWn54rkflVtu/p0+yMrLX/H/ZPmy1XLb3++RY447w+oJZQc1aWHSZ2josnyPl6LyUcsYBQehgsOWlGAZa8o6Wlj80L22wWrHmVNl/YqV8uhDC2W7BXuqMtxd/u+D2pj6UmqwMNrISW3NOnnhC/eTFZoBjwLaY/sdZMGMmTJn1mypUOusYtoMOeiIY6wBbRhqkQP/d1c5/H0fkCkVs2SHHdkZPEuuv/YuG3mHqZ9WOe7oQ/V5hcyYXSHT5syS2jZOptbK19ggp5x6nMyeo/Hq87lzt5Pp02bb1OnKFVVmwJnQlTTviiG1bNvkTW9+tQ7Se1T+rXpLC++m38u86RUydUqFvZ5RWdMgs5hynbODHHb8qZZWVuPyRh4UYxDiNddcY0r2wx/+sHWmDipHtMKgGPfee29ZtGiRKV8KwwvCwX02Fxx33HH2zJW2W7iEAdH1Ufy5FR61jOHR+XHLeGR6A/KD737d1uunKW0/n00zs+RNbznERoDksEutAjhYvmaFilA7Aaxi3sdWwfbrCHwg8p5je5uWFewpDR83CEhzQBY9+ZitwyzYfo5UrV8pK1evkjk7aF2atrMcd/InrLpw9CtRsPMz18dsALJTYue3WlXX/e5q/bkhWMZetgW49YCsmObzqfm5c+da/pnqi25M6dFGWNtUZ/ls7A4drmQ1jmxrWANXtptXPSqvf/Gu8vjjy4UN+n1Z6mNWGju7LRzJI9PROoux4H68IyEP0TjGA69f7p/fDDi8rowO5sK0U8l1h2UdRd9Arey19zw5+ojTVWZaH6ZVyKy5FXLbrfdbEWgq2n9l5NRTPqrtcTuZMnWW7Pi8Xe3DL76T+gOHHmY7fpE5hGKg7S5a+LiF/5/995UZWg+4x0ataVPnykdO/7jKYkjryMNWR5iGXbp0uVqN601RUS9Js6UlLHcwG9bQ2igL9nqhPLyqWjpUBPQnlAk5oa1a7rWxsrzxsv1fqNf6NKsKbSAj2YYq+fjJJ8i73/Vei3vG7B1lh533lL/efpe1cSirdRuXHda4mf7g/urq38mMObPl+BNOku7WtPQzAtAB6kBfm9Yb2mm7nP6Ro2TmrCkyY/pcmTN7d3ns8WrbZkFp92ivjvnD3FNPOmVvP5x11lll64srXa9f1BOvKwADA3CiV0dHl1nGKGOv70UgjCCQEtKwhd17w/UnZ3JGebufjTBW1SqgsX54cEm99Do5vqodPMHXqINd7YfCN/K1XtqL8OE5r4f6XhHSpx8lZWY1/TAnZoI2KJmSoPzUWPjnHX+Wt7zxlbJs2RPymte+UtauWW/1gw19nSntCzUgdauyvrG0+9kkRAffFTCP8iVSpwAypeQv6bMTSh/awfHqEhxmwmsqWWnvaJIzzjhdvvc9tUL0efH8DEg9D7FYouC1IJR+VX21bYDJaUfwmgMPkF6GjQorMC74YxdUFI8MBF5JH+LQhvGcwEUF9YLks4rf/vY3bfBgedM06tazUcwD6R3tGKLpODuF6EaAtQk2R/HaBaNa0oGoeC5orLczzjjD/ALvQF3ZRjvOCy+8sLiePFlEp6l9A9cwyC/5D/JzeD4930iCj/lz5bI2KieMEgw3nhAueugHeY6m4zSMQjpK/hUt1hnx1NSglvlIz5uEeh3MEQ088P5pqG95aagPr+edrh32+V9hijMkx8xKRhUyU7EuSfLh02ie3/FiWD7BjU5TR+vEWIh2eGC0ab2RIE0Gi7SvEJZXnV78vy8sLu3EncBlAhl2RsXG8lEaNVDheQHR+orCYRAa1pSH5Ojjj5Pzvn+J7T1BEbfmdACnLj0StY3NoL1MQ2p03/jiV6Rq6UovXql6/El5y8tepR2wdrCUZYGlckR/RxvozYRO/OLvfVdmz51jr0zZK3aEtfrNDBiDULjIy1e+8iW5445/2FkHFKWRPoH4LncwekQuu+wyHew9PmJzofcLY4G4/CQ6+j+vP9OmTBfejuCNA/OkSfV2qqTUHcI8L5Qvj7p1UNrXz85gHZrp4MAG3basxOAqfMMcj5wx4fH1MVrXuLq6M/xUN/BuedAbriCb6mp1ABvuFWf2CpTq6bMZNIfXXcKF/kIHLf3Mvmh7tD0HGk7z5gOQTG+6sDtfB0k64OL6f164t2y/QAeJ2t/5uvre+7zQ3isnVGV1nbkcfRtiUVeVuPcv6d4uHfSdaG8GEXZHNQ7vvFMNQ30apXVV1eZOFtHBd/S8tLKI7ywGdST7qI6Ow2sGc9RinTVrjtx6y+3Gcbo3FBxWU6G+mGARcm3dOh1J98o++7zAMs1ImiktLDoKJboGEIdoZkYq4+GwXshMYXolZxqG6cuwPjU8NQTI33gbA1Ox22+/vb0jSfykxWjW08QKZnqYPLKGw6aKW2+91Z5543Ne6WiosFdddZUp0fHkfyzEK+PxYePOdPxw/+4+s8pmbPg0fhT//Oc/Zb/9OIwiWHb/8z//Y2vP0SlwUOxctmH5hOWWMHXPrAGv2Hi+jzrqqHG1r7EwGfmAaF7YkMeGRXvnVvucebvtJn/5z9022U5LpkR4dxxOTXr6hxW3roYO+e1PfyXppm4Z6uiTqoUr5VOnfdzOQjALq4ys/V6UZ/oL2vHhhx9uv5EZ9aA4bVwAm7HYlMVhNNF6Ugqe//a3vzXXyw7gt5z/UqBAOSMClFPGKMxBtcRzvSodskE1KRDLPKTAUh+3mjtaLD6U8ZKli9QgyWgfndaBSi68CoZnjaNFB6pMMjAzD4uEzai5yKEq+OHVQ+v0lbraGNQOmeJEjrxpwcY3Z8PihBTDfROMDli6uFB1Ne8Hh+Ul1sSL4TCmVBkP5VD4A9JYy2tJwWL2+NasDZ/H7VODcFXl+kKMOuDRm92pMPWP7KP1m1lOvgUfbfO+TAA462FzINq+Jq2MOYqyozNsvghCVOhjNlGZAjaBqaAL+XRlXFdfZWs/nZ2MwEKl9sx6BzEejKeziAqUAvL4f/Ob39hrMaRLPMDDDVeMeLCG9YY3vMFGySC6dkEBE190atQBD/jzBuiDgdtuu81OZWFaZjyNcSwkyjgevjGODjO6mSK6DOD34YH70U4TbOvyia65e75dgYynfY2FycinFCzDeFtJ5/qkOx82ktKi2zJZ6VGrKaudLtKwtyq1x82yvqDXt934V3nqwYUqJO0TmlPSVFmr18MzZlHAMzKNPuMe8njLW94iS5YssXulnTLrld6/UG+iZch1VIYMxu+55x579Qu5l/IxHoOA2MtbxlMF69D73w3Mkavb26Hlq8kMZnNq3WbN6ud1zaw+R2Yo47qGau3TUXzE6zQkfSpf6+KVBrLqW93W1qBYu1NY+spLwXLekO+XnFrcLQ1qVKjVHQ7VUYWoSht/6T61cIkLntRCdjEFGUAodzVqBrJ2UJAnnE4H2fJOtUWkeWdnPrv0h6eplfSZy4/ZWLyS1+aWMPCAODGutxAfoG55n33wwQfbWQWAehDdmAsYbG0ORNvXpJWxb85BAChWpoMNOBHy+6HTGJJ6LfDwsfKhYsMHxO+VOdohjoZoZsp1Ft45RSu2rz+QDuuzCJrOAt6icYwHKHJ/nYnwjHAdNLZoIVLYIf/DgE+vADReRmPkmw6y1O+mIFHG8aBTLc0TfPmMCShXDwnj9XRblg/twvMKD1H+aZdjta/xYDLyIV8+g0Q5MPjlHnEinW7t6OG+Q60yWjgcIgmecQyuT7f3dmocKppVi1ZoptV/rVpsPKOHLgFxkwb5jfLLNe3S2xTWMO+JOjxMKaJ9j5cTYL3QP3EKuT93o35HA9zHKWMUYXFq0pYbNW6zJqFgGbOCmFXN2K+y6O5hmnpIWtsapbOrVf73JfvJCSceo37zct9/75G5M2fZ/pJpHBBUMV3mzN1eps/aTvbca1958KFHJMerQhofx4MSf936KnOz6WAQ8QoWywfkzFYunQpgcMx3y0NJDtOSJU+py9KWOgqyxLKFLVvpfYgpbeJCft4ORrQnJY7rxRrmGnJ/1LGoHvKZjtIZWvijXKIzqZNBtH1NWhkjKM4b5l1SBMJ8Pp/xIqfF0YtSqTLm2Dv/wEPUOnGBRDvDOIzVWXg8dJzRaQaHC720wyV8tBGNBeebTgc+vAMBpOvpUPh+7a4DZex5iG4EmwwSZRwPtwqRO3XEyz1a/7hHunSYpSNksC3Lx9ueh2MWx++R/ljtazyYjHzIV7QtwSflZDNH+jv0QIG47tZO3zfoFKE/zGIjaaX1q9dJe2OrbOAEhxIRwys8km65/Lqc+U098fpA+3cZAnhEdn7tiOafgYU/o3P3PsTd8cgK9tnfAtgA5/VnGu/wm2VMHvLS290mGQynDTn52eXfl523n2lKlVPHps5YIKef+cniIAaFzJkNwdDKq9teOPZY4yoocTxmeoM13NGdUetVLXt+KNk09UDerOOsxsWA4HsXf9eWFuZvx5kI0+Xe+x+z9Gw9XaNjM5XXOwop6IYBmz3FffzxR2W77ebKzJmsA0+Vvfbcx44a9b09fRq+s5vZBcJvLLtQbkPS3cnBRciE58N+ou3dFW203By+QZY+vdzziSLaviapjBlBUgE9cwF8NNsGa4XCAf7hbRcKG3lwyyk8Or3xZnQ8nQV8OrkwaTiQ54U1M29oIORt+HccXJEThgYGvEGVi4P8+X13Swcfm+sTiokyjgcNDz6ob6V5I00aHWmW1lPuOU/bunzIO23H62wU42lfY2Ey8nGQP6xQXpdyEC/TjByHiQJGGUQlhuUE/Lzm7k5VEuqBzaTpHu3ky7BCnPDo5PJkQOC8Rwf1pXKmnpTKMZpnL6dSMLvm5e1pR+U9GgixsTIeLCpjTrHT3qhA9KlZ+dWVl8ofrv2FXofNsp/93DektSMr7V1ZjSvEuXgxBw6RPvkP1KvKubuj2U5PG+gLhhabsMiRb4DDMuao4KCwh2TtyhVy8gnHy8teeoDVMz7gs66qVt580P9ZOALx+hAgv6985Svl+OOP5ZcNBtgs+fgTD8v06VPlpz/9sfaToR0ec/QJapUvkOb2rpC+Euk7UeaUQ+ibWatm0DQkXSyLFmcGBnSQMdx3R0EfzeAAntEZ/I4COZfe2xRE29eklTEZZBTFcypu1NoL7y0GlCpjviCCCxDa8KhoeJomOiIeDePpLKJxo/SI3+PmGr80cm94EwFhPc/kzaesgReWd/QbyydUBOfFR9ncx2Ir1zlOFIkyjgfr86V58oFRdIDk6TvP0bq2LcuHcKTj+XFF4zMG42lfY2Ey8gHRML5hqnTw6iD/tLdybQc+XD7MPEXj4Fk5cj/0E95eXQ7IjnjK9VP4iSpt4orKLwp4Kp0Jwy9hxgI+CsuxGmZjZWxKeCitg49GGeinTNWi662XuurFUr1uhfYLs+RzX/i2HQFLDWIjFlYms3ScmrfvC/eSd7/n7RbPE088IDsumCXbzZkuu+68wOKfMZPXBmfIPLV4H3t8YWBIyTdu3fHXW+XLnw9vI1g/rG53KiMvfflr7bQ9XiG0pQRS0DILg1/KjkwFOuvsM2XWLE5+rFDreIG6U5U4J36G/P2ue6Suub24O5oQuAwOhqHWMwmp8l2+eJEKTAclHPW8gboQPFKGpO9WcemspYM+Hb/R5YnJINq+Jq2MoxWORuDwTS+OaAUG0ed+z5UXfkdrbKUYq7NwF7hV7OlF4UrL4Y12vPBNWsSDXDyN8cgH/z5g8E7QK8dkkSjjePgBIF734DNaTl4GXo6ej2hd25bl4wNf8ufpeVz8Hqt9jQeTkY+DtImHTwc6bCA9MGiWGGuS9nokWVDyvHj+fBMPlGXjV09KcvYyefALwRvkYR3l2iH8QHTerowJV6qYPb+40T4lalVFFb33A+OVE5zGKuMN9KPwBPVKXxqln5KrrrzYpqkXLlxuiri1ffi8bcjKfYPesx3N8M00PPLtk1ymUwb7iY93zrW+8LRfBy68t8sPm6IICvDnP/mx3HbLX3QwENoPa8b33f9w0TLu5zUrElQMy514OZ42pP+Nb35NFizYTh577BGVVcgshjf5Zkc0pchdvifApiyONiUmi015sdeWeNdWlXFd1Rp18zKU7Q47sAvK2MuGsnA+KF/XQ173/RnLJF63JoNo+5qwMkaJOEPDwhsNI8O6fzJOPOOtcHGgkXs8UUUzNm8jgVBAKa9jwf27OzH5BJSmuTnl49NfroxL4/ROwSsd/qJw/27xE5ffY/ToPDMY8fvFDlArsN9zd2uTT1J/4rHVy4fLchQBYbnFX3LAZ1cbWppVCW378olml6Chcx8wRQwN5JhtS0tPN4NyFH1KTjzuEHntq/bVa/bRDMjr3/huaW4N081YxujSsByAAoKCMh5J3Aty5aAeFOMAWt0ZQrZKX/3iF+T/3v42u0e9fOzRRWbV3vK3Oy29ov8RQAYhbaaq77n3LnnBC/aSAw98hT0F3/vupRbPXfc+JDXNnUUueX2JeImSw0zsYxDEV9i41t5Upz+51jzgFnRUHErL5OlqX2Mq4xEVXwETY4PIhymsKw+DSlvugP9NgVs2ICqciQqqtDGMF5smn5GINmIQ5LN5dus5P7zrzAlcKEjiJ59UKoAliFJ2RRytdJziY0cQqoL10SGjfx/JE1eUf7cgGeFHP0yxtconqT/x2Orlw+1yFAHy8NtIql+t5OZ2/yDJ5LCl5cN6cZZzGrnOa75MPkMyc8Y0mTGd9pyTzjamVNOqmLrk4gu+JLvtMkOmT9HBubZ3vkj04pe8zj4hgGxQxsiFPoHXioKKg0oVMRSUMeFcvsULlLHK+V1vO1iOP/ooYWBgn3XcbkepXFdjYdojG3xHAhkEZex03XXXyNy5YfMWxAdqjjn2ROns7Rvhk13hzg/9V6g3gReUcVuTDkqYnnaytOLxTLWvCtYqxiISxqWg+ZIQ2pxrXLaKD5OHqQvUWGO7pmtq12mi4TmJ19c3yrKlq/Q6xDsZ4tUU4vRXDuCJis2cfjn/pUQ+8E++PJ/89nhK/ZejePmUD+OEH6xO8sDvIJ9628Dl9yZDjHBRpChaCAvWCSW7YsUKU6ykxXOUKPzwpRiUrodhWmbp0qX2BR7i9DBY1LxryStdyIt7yAM/ND542Jrlk9SfeNra5cPXoMqR90GNjfUqn/Vq+TVJfWOduXUNtbJ0+RK7Lk1rorSl5dOqRk1jU4ukUr3KQ6e1T14Ncsu4Vfvfhtq1ZiHzvd6Fj94rVWuelL7eZlm3ZrlU1zSqPFKSSg9JdV2r1NZpmk2N9hUt+u+GxmqjxoZAzVB9jRFHXTY2tdvab31Dq5LyXa9yrq2T2qp1sn7tGnnJ/vvJ0icX2XvGVn6LtA+prJZVa2ulrbPXTrprqKeeRvMadAeE7uD4Yl6b5VOajFU48rNybbV9VIjPoLKJq7axRarW12h+tMxVHs3NGm8hPg4LoU60NDfKU08ulBYtf5Qybqgrw/IsJcrhmWpfY1rGpSDQCIxzZBPuDY9Ciq89TRK+DjxZ0BA2BzaSzyZitA0EEwUVB6BUUY6MFn362C1jwHNQug7CfWQcXQtzP7goakd0BAn/nNddiq1NPkn9icfWLx/vV+JpQwn5q5iTxZaWT7CMvT0OmPLAGvQ1YzsuUq3Y/mxK2prrtM9Vy1ZpqF/rh1qKdMG02pb28F1qfrOmziAm9Nv0EU76W8OEKWj9qeThCz+LF7zO1J9Jy6fOPkvaObKYtX36DX2Gl66esEbt/keCcgl6oy/HTNuADm6qJZcLezlaObaWNDQCgnKcqZ+LHo8h6Wij/gzXi03F09G+KuiQxyKASwdO5+6dORsG8v0bAqlAhsPkbIqD49SsIti7Yvhn5zLrk/06IuEw/tJwEycsNlzARgsUgisad+MIP4Txg0CoMOTPqVyYUgK4G8tn7PDAlZuHw9qkUZXzP1FidA2YpuYozlJg4eKP9WTgytvBIf2AXceukHGjG1AITwfAFHW0crnyB7hbo3yS+hNPW798tNO3vqY80ZH7u6ocMsSmIDr4psZaC1ua1kRpS8unVJe5Up8xbbopZBSn7SQuTNMaDaoMerrUOu5RGQVlyivXuLX1dZLpS9uhH8jM5cjnazlveqhfeYY4RlT7b5ZkOUmr+FpZgSHS5Pv1Cx99RH8M2SY76mV/jsGQ9iF9G+zQD1gbXX+E8oOY3XDlySwAkdgbOpowfBVP39L7yJC0XH4Alz0CzMoygDG+0V/FNMsTeKba14QtY3+Ptggk62RAYAiQBKLEvSBM3kFu5cOexTCbDqY+HL6utClgqmBzYCP5bAJonJsjHuBb8LFwUcgUPPEjK1yHW8aAqa5iBdH7KFmmVKLwSumIXhO3T3GXYmuTT1J/4rF1y8ctXayiQKGfiaehwZy0tQZlM1lsafmwS5yPPACUBu2U8vdpavpYlKdryzzHP7LRiq446C5JZVSZqQvl8n0mR6aG2zvIm8ut4LkQrhhe7xGOR1DxwqznIbXMu2SgT9PUe9ZHqFtX31xMr+h/BIg8pMsAqrmlXvug8J6wnUutQKkPp6N+oQJTdqhHJE5PAuJjMJ628z1RPF3ta0xlzGgAwACVjREBHTEwJ5pTAzcJQ2ceFvyDhcyoIsSFIJubOmywNllE+UGBeINwfscD/Lmy8dGP01iIl8/Y4YErPvdPo6KQxhs+Dl5p2Lw18mPjAVi4WLO77rqrWcmlSteVsYNpQvjy1398I5fnIeoXa3trl09Sf+KxdcsHBaxWjvYtTuWUsltYG2wXrfrLZWzN0H5PEltaPj7t7vBlozmz5sqsGbMlw9eUeAwhDtdCzFYjjsgttelNGbd3ttheH82RkstRI8Czx1UgWByxm9ruq6sWF9bxyqVLNJzeLIgiVfjKE+l1poKS9mfDIBJPl++gp7Q+c1xxqOcAazqb1oFDP4MLzYzSkF5D0Y1ZyJPo7ZxydeuaWu11KK5xN0q6DJ6p9rVJyphrYHGQGycDNwlDBvJaLjn7OhP3XJgIcnNZxtERZbQiIzDncyzgv7QxENaFFId4+YwdHj/+HqOHo/A318jLv0rklrFVzpJOgsNGfDoauJWbSnUVrFu+J1pjZ9VSjrffcat9MYdnfLGK3Y1HHnm0hWEJwt8F5PmwfOioBlU+fPw8NBYfnMXh6ZZPUn/isbXLx5XxsIUcXH2qRFoD9uUhfmMR4zLl2tGCRTJ2+mNhS8uH/A7w+SQF5U48xMEXm+yrTdrUB1Rb8qlIE0toekY0Q76BTG/ApxPTWc5sVmt0KCddqXZVzMGIKgbAI1T4yTU/ySX6F8kHuP9B6WxV+ejtro5Oc80AU9eMZHUJAYU/UYQ40mlexxoqTFOHvsmPWzayV5Y0I24du4WsaTM7hyzwxkCBJ6aM9THX/j5yHCiDZ6p9jamMvUK4yxqkd+alnfowgiCjVFTEmhHQ2Dhsnk8G8OO8ecMF46nIDm/kYCLhwKbJZ2NECxo4P5OFrwGjGEc79KOnJ20n24Dhs5fJz4ApXVrw8hWL1NWRp6Tle5d8U669nuP0cmpZ98lHzzxHcn10dnpLs4zLjkfWjINc9FnhrFm+j7vBXtPn+6m445P30yWfpP7EY1uQz7BlOLob5BPWCHGbGp4d8gGeLq7Lh7ZHmye/kL1vq+LiPGlcKJftk9kzZxWOhCTdYBkjz3XrK81S5rvLg6rguGeDZw1nX2BSUzPXh5XLjERe//ab8g4qj3PewwCocs3aYnrplCq1kIxoMnavuGatxVLwZoqTPgn4RinOlOahfTlKXb5CFf1IxEgaRrT+EDc7rX19G3e8eCba19OkjDdG0pnG4+mSz1jKmBNxWMPnI9q8XhBAXobUEm4xZcwH5zu7G/ROjzY4diP2ysCGDvnXv/+q8U6Xyy69UrIZDaPZJS4253FNmkEuOto3ZZxXZcxHuWmJHDKPG+Q2FpL6E49EPvF4tsoHeLq4Lh9XxiC6lOSDbZaZTFln1frdMCS9PSg90g6zDa1dbZLJqyLW694cH94I9zvaW8NmKfv4gCrEDX3S0dui/lh3zktfPljXKG7f5Ll+fY0qfvWv0Vs3QFEQXF1KsLs3J736nNuMGZhS5gGfW3SsWLY8eC4Qn2cMEfJ0dGxL9SdRxgry8WztLMa0jGFRialmZ5dXCMK0UF52230nSfW0SqYPJcxolUbQKz/52cWmqJ96cpmkupRnDcs+kh6+HavXNKREGY8N9+9u0r5GIpHP2PB0cV0+roxdEUdBGpwnwIE+YT2XNMMncDs62iTV2y1d6W7pG8xJbqhfmjtatK0GZczOZfwSJpPu0XuqkNUqTvfzXWNVwH3cC/Eh62uvvVZuuunP2kcUppbDI+lPK89aJNzK5FhqsJ/S2tZlypi15Ruuv6loIS9+8qngWWkwF3ZqBz7s8ahwebq7NdefRBkryMeztbMY0zLO5cM734p58+YX0icvWMathWnqnNTWrVUXBdorhx72djnw1fvbfRrDgvnPU6W80q6ZrrYGM7hB45tXkItPU6OMmaZGCTNNnShj9+9u0r5GIpHP2PB0cV0+UcuY+6yf+qZL1kA5AwCZoNT49jCKVVM3QpkuW71clSNKcsiUcn6wX9o6WCcNSjgocQ2v9/GD0m5PdVhY/74yebnkkkvCpk4tqv4+lX1IQvIZ7Q/0HiXI1y0pHSiTzds9/tRUN8h1193AL2lubAqeVVOjjEm/dNd0Obg83d2a60+ijBXk49naWYxnzdiBdUz6bNzSHCkNyHbzeTc5pyPWOunuaZKLvvt1mTm7QmbMqihs4pouxx5zsjUKa4NkWYm15GHLeDRlzL3xyTupP/FI5BOPZ6t8gKeL6/JxZVwqq1WrVtn1zjvvHNZj3TIOX3gw6xiFunzNClOwTe28hhQUtFu8TY31wqEeXPPpymw+TDFn9B6ppHpR7CJ33HGHXH755XbN+nRLU7Omoz+MhuzjEVxiGXcVPsXIb4737OzoUStc5KKLvisrVqwqrhnnNR4P38e6NNcx2JbqT6KMFeTj2dpZjEcZp3n3UIEyZhco4Eg6lWhxA9fayhXq0gBz0ti8Tt2sDlJDOJQw09O4fK/UG8jGylg7i2Y+Ch8Uc6KMh/27m7SvkUjkMzY8XVyXT9Qy9i9BRdu+PzOlijLWdnjLLTfb/anTp8j8nRZIxdQKedv/vd0UMhu5sJOzGV+r1TatViol4O8pwwW/jfTPIYccYsrf/BupD7Wku9pQygO2Tt2XU0tXn0DpvhAf5JtB77jjH3LppZdJzfrqQsROyg1r11zHYFuqP4kyVpCPZ2tnMZ5palBTUyfz529v12Er/5CdXOTKuK290dZ7+3Js9AhKOduX0nzrJdmMkoJXJkYoY3uNqVQZk/b45J3Un3gk8onHs1U+wNPFdfm4MvbBNff8lUXOFeA0PttgpUqttZHXqkh3SK688gr5yc9+LNUNNdK/IS9HHHukXHfj9dpWC9YxG7MK09Tsqm5q7jBF2pMZtOlmdkdTKlVV1fKa17zG1qxtZ7W9+xtoKN8r+T76kfDaEeGhbP8G6U3z6UT9ocTgnqMvDznkfVJVuc6UvwVQsoNE4JnfMdiW6k+ijBXk49naWYxXGQMs42EEBYoyRml2dLZoQ+GoS/znTDnTmIBPT7MzG9h7gArSC3JxZTxUUMbEQUPEHZ+8k/oTj0Q+8Xi2ygd4urgun6hl7Ju4uO/x+zOUKg3YlKxavTfd9Ee59LIfSFXdelWQQ7JwySI59MgPSncP7yMPSXdXh+y+2/Psi09zZ8+Td7zjfUVlaqTRoTP//Kdb5bOf/azx48eRpro5qjMnd/79ZgvPCWEVU6YpLzPkxJNPt0NAKFGmqTmLgh+cWbDvvi+S9tY2e5WJV5q4/6zcwAVDceSAGQLxUrkHBuXCRAm4f/9NhvwEk1L/EyWUjQsqylc0zThyuHCJK/os6rccObZW+RAPoPFxCpfzyTNvxFxzzxsov5UrO4JuzpxZdixeb7pL0pkwmvUT1SDzqvCpbj+uDuua9By8Z45CZvrbFTNEXn3EHtLVWCOdC4iTD/A8OTw/fh1HSf2Jp0Q+8bSl5YN/P5SC9uLtnQ1aDIYdfq48YK3Yn/ExB0g5Vj898uc/3yQ/+OEl0tnbJY1tTfKi/91P/nLbLaaIoWOPOUr+eutfZDAX1m4vvPBSOeAVbxihjLFur/rlb+VnP/uZnZWd7evRgTrT2yiynHzz65+X2279gyralFnBJ3zoNAuLZZ3r1z5BXVfG4HWve4M88djj9tuO9uQ+gwjWuTWCcnJxcmwL9WdMy7gUm+PkETIR/drPZBA9wWQy2Fwnqmxt8mHkBRgpz549266j8GksdjyiPHG55wqTk7dwW1ubtaGF6euw/suRmGmrUNRVPt/m4MAPMPJLNFToEI9fBwoNxRUyeSf9aOdRiqh8uIZ4f5J4aCgOz1sckvoTj0Q+8dja5ONftUIZ0+ajXxdiN7W/Z8xrTTbYVaXGlK+/svTb3/7aZsPm7bCdVMyYIpdc/gNVlNq+ertl2Yql8n/veodg0c6ePk1mz5yjA/hZ8oJ9/5/UNnTaByNQVyjjr37lfLnyyisLgwP6kgFNI2OfcmS/SS7DJxEXafip8qOf/sKsYlQS4VlH5qKpsc0G+R/4wAdlyVOLw0Olfjv4Y8gOHbF7E8DWXH/G/GoToy463NBBh6+mcJ+Oj3ul/kvJO1ri4Ddx8BslQWUo9T9RYkTpFhTxco/f8D2e+OEPf6VfTeHZeMJv7fLha0u4WL0QPJEmIE3AfRquA//AN37QiPlmMY2V8BxrWQrPP0AJwzsYSz5R+LnW0S9CjSUf9wP8i1GeL68PcZTUn3hK5BNPW1o+wF3SJB7i8PYOUNCkQ94BCppnDHhTHXyOUGWiA2veovjb326VCy/+jlnFDz/xiMyYO1M6ejpV54VTufbac3dJdXdKW1Oj9KYYjIt9C5kW2NYZzp2GsIy/9a1v2RS5nw2eUwtZNmBRZ+SCb35JZs+aKqvXVGp4Xo8KlnF/foOkehgchIhYRnvNa14nq1aEVyd9mtotY6auS2USpW2p/oxpGXsBOjble6tkKAoyFv3U3mQQfak9yitpTASbOsLd2uXjIzhGyuU+FOENFrjyjYKKAi9UHFBqsUY/DBG9RoET31jyiT6PjuKjiJOPV2QHz2gs40VSf+KRyCceW1o+IJqut/e5c+eOmAnzAXKUrx133FG629uUWcLzScp+ueOO2+S7379Y1lZX2gauP//1Znnlaw9U/RemqS+68AK55PvfDWE0KmLzbyFDjU28GiWydOlyOeWUU2xwgJIP54LTh+TluKMPlfcf8na91yetbR3yile9Xuo1HOFd1/Knhw9JKPbZ54VSW11j93q7tI/AQ4Hn4Hl0bEv1pwLNHEcIE9Oea9zFixfbqABilFHqv5Twx2f8qGzM1+MSbunSpTaFUS7MRGjZsmUWJ5WNdJwnXNIu9V9K8IC/RYsWWf7g0cONJ/zWLp/Vq1ebAvWRMvE78RyF6c9QplSyhQsX2mcUoa6ulOarXfPZoPw12dF2rAuvWrVGampqjNfly5dqPhq0I2izeOEbuWDhbiwf/LYY8W1RPmRB2REXypjfxFFZWWnuWPIhHB0Qv+lslixZYvGsXLnSGl5UFuUoqT/xlMgnnra0fPBDWrQB4qLeu+UL0f6ZHaMtMqDG71NPPWXp8JxvGvPx/3WVa+TSSy+xPSJMU7/7/e+xdWOU8v7/73/kta9/jaxYtVwa6mvlf1+8//AGrIrpsstuz5dbb/un9GTy0tmVVoXcpmkskd12282mxes1THdXm1SuXSGf+sRHLexO28+18NOmz5R3v/eD0tDcIStWV0l7R0qq1tfJ4489KRm1mO+99z454YSTZPnSZfaxicZarQ+NWv51tVJXW21njJeTi9O2VH/G3MDlowIfYcAA9wH3Sv2XEnCryuOg00QwoFyYiRAZcURHfs53qf9SciAYQLhy/kajrV0+VCZAw2NN2HkCuD6NA3jdIWrdAh7x4e/m5lbxrzEB+8B3Af6tUYipH6xi8gA2lk+rxQkKt4rrWA7eTXSZgDj5ACxh4ig36nU5jEZJ/YmnRD7xtKXlA3n+COv80NZ9kxZ8MWgFIywx7ROyPSkjlY6GJx6VqVJtU52k+zNqrQ5JS6e22cL9tLZ1O8c6Yhn3DWg5qdveHQ7x6Nf+Alx66aVy++2369WQdOpAXTnRAAPSl+7SQQCzYMQZDv0gBMR6s0lF//B2xgUXXKhl1W67qe0B99OsFVOWSmNs4NqW6s+4N3AREJCZicIz4UBAjAQ2B6L8OI8gej0eeDwTDefYWuVDI4Q3Gl7pJxSDO2SvNLgflCmgc6ASoogHBoZU0YVpGdoA36P2IzTxz/RWf3+fucQXaKSSLSSp8hlWog7PK6P75cuXyz333GMyKW1IjlL5YAnA67///W+z9P1ZuWn3UiT1Jx6JfOKxNciHNg1oA1hv5I+2DEXBwNuPxGQGapdddtEEVTau2JTy+Zx9pWnxiiWmiG3zVjacN80nFt0fFjWnauV0gO6KNJ3rN33ZW3izoqqqSi666CK90kF6LqvJDBSmxZXfgby9p4z/qDLmN9Taov2NXnzrWxfoL7GvP5EeyjecwqWKlE2meB4HtoX6M6ZlDAEYgCkKO8pcOf9RAoQF/psOHCa4X+p/osSUgccf5cuvy4WJkqN0ZEr4Ur+jkYfbGuXj+UIRz5w5066j8IZMmnzTGHfEmquyhB/kTLbs1SXYVGKnY16VsPowlx3YPMr0cVpPyAs8cGmn9QwinyZ7/YGnEMfpAbfIzzvvPI2XtWb4Qo7DStniUmCho9Q5/9rDMRXPJrO//e1vRf8gKotylNSfeErkE09bWj4g6rrFhmXsmzKjGyIBShmgrMMu6oHIZxQ1HqV166tMOfar0uR3U/H7z8NWLsqQZ/jLaaPG5fOHfXZUZsCvfvUrefzxx/UqhDXFr4HC+dLabjPDx2D29PaZVZ3XwT+45prrrL/gYxEdbe3mqbVZLUk8Fygqi9EIbAv1Z9wbuNxl2pNIgLvjgSfoJr9XvskCfpw3VywgKvCxQD6cn4mEA1u7fChsQMMrd+gHHFL5ITZ9kI+gYMmPdgj5YO3WVFcV81NX32jhTN6crNPfKwN9QakSe09f3j7gHXxrfIyomZ7q7bZ84YfmmtELSgx/jLx/97vfqnX7L+ntwQrXEfcAI2ANVziDFiXMASP4b2hsK8Qf4HK74IILrKGA8ZRlUn/ikcgnHltaPsDTxXX5RA/9QHkA3yDpg+3wnLBqpRZeW2QmjIbFZ1BNuvxxMsBfCIPLbSTrNMKr+m1ubpS///12O4eaB6aECU40+huefeDuoKxYp33ooYeKZcwek6hoeKHD8xWHban+JMpYQT6erZ1FnDKGu67udLER2dGXxrLmZUj5gApKlM0STEUDC8dHyhX53g7+yFB/YfqrocUOuyROGyWjSGm4fE1cFTfrupxl26NFFcbk2kmke+2j5sefeJyOujV8LoTJ9/UUFXmKXZRAE2fHZUNzl01vgWiZ3XLLLfZ+43iR1J94JPKJx5aWD/B0cV0+UWVcuifDEZ4jj3LKmOlkvRUlA/yRHhZznDLG35CsXr0yXOtNW/cNtyXXq70EHu3sy8JNJfoY72eAlxcbR/v6WBLD3/ixLdWfRBkryMeztbMYSxlD3ohcGTN1le5WJcvaToHaCod1YJ3iF8vX8rxBG/FQVvVsaECciGlKlnhUGbNWJIN9sgGlOpgz+ZAeflwZd/X2yNp1a+R1b3htuOPn2Gq43i6mp9QiRgMrOECe9FeuqbF4gMuM6TfkdtBBB41b9kn9iUcin3hsafkATxfX5RNVxg6fwuZ+eEZahH06lHEAFi5gvTePVazB+3q0TyCagmeWpIb3m5QH/Rj5QjwoZONzHNiW6k+ijBXk49naWYxHGfsuSJSxbZKgUagC7M/0yL//eYfMmTFVwmsMFXLooYeZX2IhrlOOO0Jm6f3jjz5CvvrVr8rMedvLtHkLZF11g/lDGb/s/+0vuy6YJ9PV32mnnSbzd9xFzvni1yWtyWTyYa3p5lv+LB8/+2OyYYhGOSBd7ewCV1koH7+96spC+lNlzuz56s6Qw4860cIBn67y8t93332LU3JjIak/8UjkE48tLR/g6eK6fFwZR9+HxUKOHlGrqSkRVge7hZ3UruSYpi52EBuJOYQbjzJmUyZtMWs7oPWGBrVvGRNFwXNO+wj2iYSbAeQlunclWl6IiE+0jgfbUv1JlLGCfGxqY9ja5TOWMuYsWO6g6GztRv+3tvAhb5Wl0rKnFsotf/qjTTczev3mN78tv/nt78wyNqhl/MerfyFzZ06Tgw8+WLrSObn/8UVy13/ut/hPPeVD8vOfXiZN6yulavVy4+MDhx9VtIxZXyb9i757ofzumqsLZ9gOSDrFa0oqC+XhG1/7svzz7//Q3yK9PX3yoZNPtzBtnfgNsouW25ve9KbiqxxjIak/8UjkE48tLR/g6eK6fKKWMTuofRc1Co5d1DwLJ+kR9ulTxljjVk76v79PW3zBA2dMs6FzhGcF5eMbzADygNavXz+ivL0cx4LL092tuf4kylhBPp6tncVYypgvrGTVOp0ydXpoF/ZH86JKkPXaxx9+wBStW8Yo7Vtu/Zs1PIMq4z/89kr5+BmnGe9wn9aH/UpNza3yvF12kvYW5WEoL22NtXLZZZfJ4UcfZ4o4pZ4psf6hQfnORRfIr35zlf4KnYNKQoNkzDqHF6ap77nnv8rHDPn+JZfL8lV8VWYYni8a8gc/+MHiK11jIak/8UjkE48tLR/g6eK6fFwZR0/MQwbk3981Dsqa9FwZR+QTVcYbgTAM3QPpUHhUZQw/vK7oD9LdKXU1vCtiWzMOgG/yD5/wHX19yHcvu3zGK6dS/1tz/UmUsYJ8PFs7i/GuGaNkueas1yFtmChiFOG73vZW+c+//mG7qTWX8oUvfEn+ddfdFsYauirju2+/WY784PttSowSYNKY82bZdf36171G1qxcokE1XxvypowP+cBhpohRyPjv7cvKDX+8Xj77uc8U7kBBGZsizmXkFz+/UmbOnC1PLlpqfNY1hu+olgIL4M1vfrNNyY2nLJP6E49EPvHY0vIBni6uy6d0zZiTqADPPI1hZRwUIBiWT9z7uCHMsDLWNmquza0ZOe6++x65445/FKepOWCkp5P16EK6OsiGHSzy6KFCKF/OG/CDfPxgIV9bxqovd0Z+KTyv7m7N9SdRxgry8WztLMZSxulMOKR97rz50sun1IzlIdvA1dHSKHvttov+zEtLc6Pcd9+9MmfOPLnpTzcXp6k39KXkxt/9Uj7xsTPsNyXQVZh6JqoTTzhO/vqXGy2OjuZ62WuvveQTnz7XFHF7Jm/+8fvEosflyKOPKDtN/ZFTPyT7v2g//a389ubkda9/i9z34BMWLgqsYuS3xx572O/xyD+pP/FI5BOPLS0f4Oniunyiytj3VETXYBm0RtePN0U+QRmjiGnvuExbB4Xs+NznvmBH6tpNlKe2ZxuYs6lzqD9MXReAMvZpcvhhduuOO+6wPPnX3qIHCz3nlLHDGSfwRFGaaSqN7+ybLBDKRIQ6Gvzd1E2Na2uWD6Bh0vioVJ7eIKfY4NrzYBmHP1o5Chbp17/yRdvANZczazWOd7zjXTJvuwXym99fZzw+/3nb2wYuzpvl+bwddpHLr7zK4mQGirNsd1wwR3bfYb5t4DrkkEPkg0ceY8q4Kzdk09qdOlqmEe//YhSuNtbCbuqBXK98+fOflR22myNTK6YYj5yFe+xxH5IlyystDRowlRnCUufUn3POOcc6G6/kcUjqTzwS+cRjS8sH/64gaNseT/TQD1fG3h7IP8THYwAbrPy0OvxwSEiQT/Dv4aO8kSZtNj/Epw9z0pVmpioo45ydTSDy17/eJldf/XsdJCt/FpTPNRZeddQwfCiC+31ZzhKg3eMngNeYwCWXXKJl3qD5oh/TuPsJr/xrWMh5HAvO+9ZcfyoowDiKFiDXWFrcB0RS6r+UAGGBx4UFg1DK+Z8oMf3i8fPbwb3x8gdfnMwCPJ88czeOPE9bq3z81QK3jD0NQBWAOFt26rQZdnIWN8J3QpWnAVWZ6vJ6kb/aBLpT4Ssthg1qjaa0YuJf0dGTLb5nzOk6IUxeuptVvvmsfOYzn5HvfPcSU8YQofA7oKNl1o0ffeSBwt2gkIm3q03TLrQHLONUT590dPcV3zMGLkM+aP7AA8QRUE4mUUrqTzwl8omnLS0f4PniN/niN+0dcqBs4Se6uzr6HKDIP/vZz8oLXrCXPZsxY5q5J510goUFniYn8YX+Q9u/pLXNc451UNDc53S+973vAzooztkJWtzs6gyvKW4YQKGqEufTino/m1H5qZvv3yAtzR0qg5AfTte74YYb5LLLLlU5syEzKGHvG3QYovxA5WUDuWy2hfozbsvYET3YelNBpjblU1blsDn4AZtrpLO1ycfjKfcJRRpNZ1dQrG4ZtzQFpeuHbeTSTDENSNW6tXafRoY/FLhVTt4zznYVD/1I9w9Jqn9Q+rS9oLT59ukL995D9tp5B5k5pUJe//rXW3q1bT0jlHFGR8w1ddXy+9/9WnpSHZok8QVlHAi56C0arf5cV62NgbCDoUEBvvT005/+tHj8n3cgcUjqTzwS+cRja5BPtJ77JxRp63z4xdpoCfwI2TBTxpGymdC2FFi8fGXp17++Si66+Nva3FB8A+ovHNjDjBNhaIdhZi0nHb0N2hZV6fZ1SzaXsSM0q6qq5VUHvk5qa/heL/2E+h/oC/tA1G9byzpz+7WjYPm4uyusKaOQIQfK6p3vfLu0tDJYobdQZW7DfVXCQ+O3jB1bc/2pIOI48ikQXDo9RhY+ynA3jqgo0fdA+c3aBSOL8YQfi5wfQDrwyH3nt9R/OfJ8AQ9HnOMJv7XLB8uYOH2kTFoeb36Qiq2865/oNHU2ExRxlOp1ZBrWa8yLZNguDfJpGUp3BOWtoCTcMrb4tLH0dnPyjspJLWNG5tX1TaaIoawqdTZwcQJXv1rit992iyx84hE7fQuFzGCAA0X6MlntaLos0pw21vW1LZZGFNdee21xWh6Q71J5lFJSf+IpkU88bWn54MfXgrHYiId73t6dN3Yme979Hm0+tHdeJwpyDhiSP/35D3LJDy7W6wHp6e3U51nZY4/d5NWvfq3sssuustOOu8pHzjxDKqZWyPP321lWrlus7VF539CvCrlP7rzzLvnWNy80ZQzaWhhskG5e/nbLDTJNB+ZTNez0qTOUj1ny6U99UTo76HfUh7ZvLGryAfbf/0WytpKTvLCG+yWdUet5MC19uXCGfTm5OG1L9WdMy5jEo9iUERyJRsHvzTWyiPITTaeU77EwmTWbKLY2+fB+HvHRMEe+8G/1XhoaWyWdC0o5ehxmcz0f89ZKosSuatZ+w4v5mse2DjsoxDCoFuwQ002holKtMpqd1o4e6eoOL/KnOnX0p8o4090ufC2GJtalmrizj1UmV9xa8ZWwileuWKI3aADakAo8BL4U6nLZ2NJtO7ZddIygOcvWGw67qb0xxyGpP/FI5BOPLS2fUhBPVBkDlHQp/Jk1pkKShGPfBTuXf37lT+TCi76pd1FmAyqvVlm3bq3svPPz5Lbb7pBf/+p3stseu2sbbJHPfvnj8o+7/yrtPc0aVehLvva1r8s3zr+gqIxDOnnp7miUCy/4ktz0x1/pjaxkenPyibPPtee1NU1hk3WBHx9kvOUtb5KnFj+hV/CSl6ENzJr5cH5k2ZZiW6o/Y64Ze0EysoAJ1jZ8ROCjjbEIoSIU/ONuzjl3jwcQr/Pko9SxiHzg0pkDwpE/4sEt9V9K24J8gCtj7sEbGBgatHoflKHIrDmz7esovNqEAmQDF8Q1u6mZqmK3o4cxME1dUMY0ZI7DRB16nKGxaHxYxtoYsdR7+/LSqx6QnJ/AlR/k82v4HZCuTh0gRHZTs2bNAQFs1uLTjVjGOn4o8oC8vBzIH3J0RGVRjpL6E0+JfOJpS8uH8IQB+HelHt3ARZ6ZvoY/ex1RQX9gO5e1kfZlNR69DJumQhv89W+ulO99/zuSyXarJcp7yQPyyCMPyWmnfcTCXHftjXLUMUfrZVY+9YWPyM23Xa+tVZUrM1rqG2X8j7/fJfV1zcrfgCrdtO2eDq2egXyvPPDAv2RKxXT5xte/a3FCA9p0OdgHax0wLX7EkYfKEwsfUSWck/58j+QHetX6Zjoe6zm+DmxL9acCzRxHeGZqkWv/3ixTHowMKPhS/6WEX6YOCcv8OC5xrly50uIoF2Yi5PHwIjvxkgb34Y20S/2XEmHxt3TpUouD8B5uPOG3dvlgGdNYfaTMPfiC6hrqZcnSlbJ8daWsWbvO2gOHezz15ELb9Vi3vlLWr11lG6gq167WhpG2A9vb2julqrZBFi5cKNWrl0pD5XKzpIm7qb1balrUAtZGuL66VtrbWmT1isWyYtHj0tPRYuu5K9dWSVt6QNY3d0hNo8q7q1PqG+ukrUNl2N6sCrdN1leu1FG0lmFTvTTWrpeujk7lWeNvbJMmDbdqba3UN1F2HVZ2WMLIC2W/atUq2yFKBxeVRTlK6k88JfKJpy0tH5QLdd7zt3r1alO43t7JO89pD8gRRcLUaOgL2qVqXZ3U1TbbbuaWljalJmluqZdvfPOrctHF35DOribp6GyWlauWykMPPSAnnXSy+m+SK3/+a/ngYUdIZ0+9fOTs4+WXV/9YMgNdUlNXpW25QX546Y/V4v2MtLV225fWVi5fYbNe3R3anutXymc+darsuecO8p9//1c62/vkyUUrpKZa+yTlhU1cpAHf8PqGN75GHnn0Ae13GrXtV6tbL1XV2ue00OfE14Ftqf6MuWbMKAJwDWCI0QFAo5f6LyXAiAL4b+Ikk6DU/0TJ4wE++oG/KN9x5EDggDwR3qlcmCht7fKhsQIaH6Nl7kVRGJBKtvAqQcCQHX/JaJh5o0y6x5Sqy5XPLYYcKtTa5V1j23mtYIzHJi6kgh+3su11JbV+6Szwk1U2etQqZr06fDMVCwHLm3gGCl9uGii8CqGe1Z+dR6su8TaqIsaNAkXvsoy+qhFHSf2Jp0Q+8bSl5QOiLgoG+HvGLissTOD8ssHLN1ZhjeKyOVNjURqQH172PfnxTy4tWMV4GJCqqkr54AcPN79X/fJqOf30MyQ/lJbzvv15ufHPv9fbOelJd9lelMq11fK+937QpqndAqdNDw1lNNzx8pY3vVzv99ja8MsOeI2k/StOSvaakwJZoKRe8pIXS60qeXZSs2YMP7l+DgFB3sHKHY22pfoz5poxAaIuowLPjLvjARkHnjGvfJMF/DhvLnjg98YD8uH8TCQceHbLR/1oFuLlw28n814kEPxrB6WNBtf4IU5+FdyNEY0zxDssn+DGnxA0fiT1Jx6JfOKxpeUDPF1cl48rY/LrU7UAKxFMmTKlMP2KbIblyKtNM2dOl2nTeK8/WNdnnvkRHdTXye67726/3/KWg+TWW/9m16ec8iH5zLnnyN777Cm///3VGkOYdgcveclLNT21jPU3afHsvPO+antTdtxhOwsPH3x8pr098OWvNWGBAmYMeB0yvNrE1DJ5wU8YvI+Fban+JMpYQT6SzmJ0JPKJRyKfeCTyicdk5AM8XVyXT/QELn/OdCjASt55553tGsvTXVeAYM2aNYWrYWsaID8Pw9S3r0Fz2I4DhY+8L7zwQrn77rvtHq9TuXUelRd+g6IO8HICPP/hD38oDz/8sOUrOqhwHsaCp+Xu1lx/EmWsIB9JZzE6EvnEI5FPPBL5xGMy8gGeLq7LJ6qM2U/hFjHwNWXf+MXyjitVwkJM50bzgx/ul8trFChMf8YS2bnnnmvXICpzT9vh5cPyEnkAKOmLL+b1KpF163gveRjkaTxwft3dmutPoowV5GNTG0Min3gk8olHIp94JPIZG54ursvHlTFK1uWEcvP4Sw8AAlivbCoCWL3IDNeBNUpcKFyXI37cuiX9qJLl99VXXy2LFy8u3BmGh/N4fDc5IBxp3HbbbbYZEzz55JPmRq3o8cDz6+7WXH8SZawgH0lnMToS+cQjkU88EvnEYzLyAZ4urssnahkDLF0Hu5RJh/ValKfLxsGztWs5cS/ArVBXtG5Fj8arn4CHf97mYKqaXdEgWmbRdEvjIh933XWXXaOY2fjp147o9WjweN3dmutPoowV5CPpLEZHIp94JPKJRyKfeExGPsDTxXX5uDL2+FBcUSsXK5i3K/ALsZ6MkvW42JXt16XWroMpZVe80WljXxsG/txBeNLxtx0oD78GWMukF02TPGCVR+MFUV5Gg+ff3a25/iTKWEE+ks5idCTyiUcin3gk8onHZOQDPF1cl48r46gCBljIUUXoU9kgqjixaB1MDbvcAP5LlSzKPuoHkJcVK1bYNbx5OiAqKwYGhC0ND5xXlLRbwi6j8ciq1O/WXH8SZawgH0lnMToS+cQjkU88EvnEYzLyAZ4urssnOk2N4iRe/0CEyyCalk9jIycUH4ozugMa+DvMDuKJPiesy9kVr59zEEWp1RuVGwoXfsmD80ecPm3OtccdDTcaPA53t+b6kyhjBflIOovRkcgnHol84pHIJx6TkQ8gb67gfG12u+3Ce7zjRVJ/4vFMyCdRxornSmEn8tkYiXzikcgnHluLfAAWpVui0feEx4Ok/sTjmZBPoowVz5XCTuSzMRL5xCORTzy2tHyi67A+xRu9N14k9Scez4R8EmWseK4UdiKfjZHIJx6JfOKxpeXjYO2WHc1sePJ3heFtvEjqTzyeCfkkyljxXCnsRD4bI5FPPBL5xGNLywdEwxBPlI/xIqk/8Xgm5JMoY8VzpbAT+WyMRD7xSOQTjy0tH+B5A9XV1eYyVR3dtTwWkvoTj2dCPokyVjxXCjuRz8ZI5BOPRD7x2NLycZAv3inmdK1NQVJ/4vFMyCdRxornSmE/e+QzpPzwCsc4eBkjidHlU7gYB0aTz3hy9/TI55msP7gxpFkYTT7jwbYvn7ExGfn4u8OAeLCG/d1fz+t4kPQ/8Xgm5FPBi9xxxFZ5Rlu4vMNWU8N3JcPB3Ryh1tzcGiEP11ik+vpaWbFimYagA220aZTVq9dKV1dK1q5dFwmzacTXPBgRQvAIkUFcXmQvFyZK+OETYcuXL7c4COv3Q/7Kh3NCJnx6jE0THNm2cuVKi4/f5LdcmCiRDnGQFtfExX3OYuXl+1L/E6WtXT7UB/x5/lta2qSyskqfh7rF7/r6xoh82qS5pV5Wr1kunV2t0tTSqNRs5Gm2NA1TW+Tan7t/aN269ZqvHunuSqtMVC71LZrHFnNJu7mpUMdHcVubVQ6tbbJi2bB8jJdWDd/RPiKtcvxt6fpDPaBNkybx8Puxxx6zTp37cfWntaVJ5Vs/KrU010vVmtXSn8tKbc16qVq3Vupqq6WxoU6adDDV3jZ2/dvS8hmLkv4nniYrH3jAL3yRNw7/YNc4r26R33JhorQtyaeC0UocAZh3uBJ28DHoYfJw/UVCCUMo5mg8dLAgmtamEALyEQ7HttGJcB+XEUep/3LEqIeCARQ0YRkBEW85/1Hyr4hwDahoxAc5L2MRI1nS8jQJ5/kq538itLXLBxAnv0Fvbzhmr76uWYeuoX5ls7mIfDRcPiMtrQ1aq/KSH+yX3OCAuoEG84E2lBD3nCf8EQZqae6QDVRRTasvq3LJqUx08Is7pCxxPSopbxv6NfDAoDQ1DMsnl++XPvWgKRfTKccfbi67ZesP4HUYv46Cziuu/mwYIh/Kf14tsRLiPjSY07j70jrY4Vu5oS+ABgofiY/yUo6S9lU+jNOzXT6A9W/qogPFBbhXLkyUtiX5jDlNDSMABUxFYTQAyCS/R8dww0ulhgVJRogDyyeX0x5tkiAzDs/UpiA6UJgMNiWeUr75zQhsc2Brl090ms0bGWxG68ZItlUBqhLu6NRKbOpuSFDjeDFvflGOCuCSMBDK2J+7Uh43gUIYrGMHjzx+p2IQv4hSBFui/nh4Xo3x9u5TZ/H1R/1s0E4ujtRPujelg6sa/T1oChxLOQgupDERJO0rHs9G+aA4mUGjf0AhQpuKrVk+FUQcRwgCuPvoo4+aC2i86qVApWG14SlhHff3h9GJK3Keo4xp7xuHmxgxhe6F4zwC70zKhYmS+/GRKaMVwkKlfkejaDimVKJ8lPMfJeD+nWcGLExhcL9cmInQ1i6f6NdeHD094dCCjo4wiBscDHEEnoesPjHTMjCU11+ukgPJ0Ojk/HgYqLa2XvL9+lz/q+FqLoRVjIuCHpUKfonbLWPyOagP80qexpj8FcKVk09UjuUITKb+ROWPpeEHRhAHGKv+oGBFy2FU0lxjBTM1zTWKGRdCKZfjqZRA0r5Gp2i4Z5t8PCy6wwfrgN/kuVyYUgLbgnzGVMYA7Q0jMBGdogblwkQJ+Jc3YJ6EiYu5e1AuzEQI4bqQohivoBzeGDwuf1bqv5Qcnl4pP6X+SwmU8o+MXOblwkyEtnb5AD4s7o2LBlf6vPS3ywel54o1VtkVyHnyMBDrxGXEo/zil/zFE0lCrozhlVvETRP2dEblT/+DLVV/AP6Qvc900V79sP6x6o8p4zjSXEMLn3jMXJvaVuI61xfSiCNH0r7Kk+PZLB9mYVnjdRAnQB+VCxMlx7YgnzGnqRkt893LOXPmyMyZM4sbuBDEeOGjbxT53LlzLa4ZM2aMGOlsKhihlIMLf7zwxrCpcIGyJjGRdEGpfzpGKt9E4ymHrV0+8BGFr/FwyD0KAWwsn6Ews6K3eUIMuObLL8pRAVwSBmITVjm4Mh4ThbhdGYNo/E4Fb8MXUVJsyfrjU9OA9j5t2jSZP3++lcH46o/ybpfkYSRN0Tiev9ce5hbXjQtKOijl8SFpX/F4tsrHZ2qi/QFA/6AUx4ttQT7jsoxRxoyaEQYC8Hl3mPLp6EAejgwEYqMLaG8PU9Q0/D4dEc+aNUN/TX5kQSV2QQd+As9cc7/UfykB/GGd+bW7Hl8cUamA+2Wk4/fGmz5hgaft0yDjCT8Wbe3yAVhiDNjC7yEd9E23OsI1FDYCDvtncxW7mQf1JwpZY6YmGY2wOkvIecIfYaBJywfvykh97bB8uMU0NRu3PJ3R+Bsa2LL1B9C2ox3bzjvvXBx0j0c+5Ivb0XidlCvbOb3P3s+360Etyx72kAyGzZ3lwkQpaV/lwzk9F+SDInb5MIPGfa+vpf5LaVuSz5iWMZYKytjBlm4QMkQkMApxHSI1kI8IabqWuIermKIjnayvH206osKlgEgDeAbHA/yO1hjGgvtxHhh5ReMYD7xiuX9+Mw3ieZkMti35DKll1iGz50xX/caUKWEHlG//qLj+Ufbz2o+3NHeaPiM3xIxrOfOLclQAl4SBJi0fi2x0ZezpcM9i9osCsaMabKn6Ey1D30znn94jvrHkw69o/jZKUW/k+/sEy5g14qFBeNWwGwYkk+4uE2AkkvYVj+eCfNwqjm4YJt/jiWNbks+4Dv1g2soZ8UoTwL0B6enF6uWaChT8ZTOaAXhV0n7J4JnCikYZEzaE23REhRutvOMVNECojFDARMIB9+8u/HghTaSwohUWOD/A7zGtP9EKsDnkA9ho4CBsNK44jEc+w1+ZGZIpUyuko5OpG/IcyAdtmUyfpLrVYtZgVZXEo0+1viE5YoKy6Yx0dWh9LNxIFa57Uz1FHlhr7uxJFZUxA06XvyPa8KPTY8Qxogz0cqAvF9JUEE//QN7i7h8aNDfKX/GiQBsw7xVx8hkP4urPeODpk2ZUGcMPZe3xAl9e6unNSEcqba2Y1Ln2vHZ1q7z1yuNFGYd1ZPWNVWw7rZXGyKKHj5MPs23+HMArv6NlOln5jIbN0b7IR1z/E9f+3b+7m7v+eBxRvvCDdRiFt5HoLmPCTlY+XheJx+FLWcQRbae+N2m4P3n65TNZROUzaWU8tIFCgUE2gBTWnjSPjQ1t5kKmjNXN58kQTTSfKOMSxBW2V3SvZMSLv/HEvznkg19efN8UjCUf3zHNNXUp1AsaWE6amjlnN9Stzs6wcbBybY3MmM6H0+fJbru9UNrau+2d3m5VrgNsgSZqJd7jzfMOr163NjbJ3s9/gWy//fbWuElj/o47yDcu+PaIfP3iF7+w53yY/aSTTipail4m7373u23PA/sdDjnkELvn6T25cJG8+tWvLsZ/0qmnFBUxVPA2fFGgrV0ZsyTlHW905zX34Y4alclvkM7ePunO9Bfz29Laac893rLK2BRyeD4aPPxo8vH7juirclE8E53p09X/xLV/9+/u5q4/xBuXl1KlDPytGZTmZOXjdRFjgPz4QJC4brjhBmuP+Dn00EPtvvOPX+Tl6bi7pdrXaIjKJ+Q0BniMU8bpDJ1peO+T37wqEu1soNGVMRkL8W4qnonGEAf37+7TUdil734C9z8WNod8COf8ROMo1xBLMR75+Ii2uqZSdtt9J73KqdXFvgTyjWIO9eTnP/+FKuK5cvddDwl7f+ibiAFJ4HKoBpYxlFFL2G6yJqvuQW95qyxatEhvqFLp7ZEvfe2r8uMrfibt7WzEGJQ77/yH7L3387Wxd0pLS5OcffbH5a677lRlzYzAkFx99W/sHteDg3lV1ifIvff+x5R+ujslZ5z+EfnqV79q8ZPsiaecLJf+6PJtXhlz4hHgvvPDRkzbwKLXbd1poRY4tacyku4PMwLVNXXFeDdWxsrnZlDGgDxjIfE72i6idXWy8hkNm6N9wXdc/xPX/v2eu09H/YnKNMoDMifPPgDCn4d3TFY+DHzZVBiNB5x++umy++67233wta99TX74wx9an0Q63qd4GHefDvlMBtF8TVoZK3tKOfnZFZfL7NkzZd68+bLH7nvLX26+Q3Orj5Q2VsZuARE2xLupmGxhg7EaQxzcv7ubu7C5H20ME8XmkA/pOz/RKdvodNBoGEs+LGsEpT4kqZ6OQr3ISi7PIC+r1jKU00Fetey33/9Iv+pmlpCXL6nT8FatpLWzw6uaPqOjDz/89C2uM71hlEzHhtLe+0UvlKeWLZXKyjXqeUh+8IPvy5/+dKNds0b92GOPyDve8Tb73dPTLd/73sVy0UXf0Y4nTJlfcMG35Dvf+XYxrdUrV+lF6Dj7lMkrf3WVXHLZD7d5ZcxxfX4Nli1bZjMAs2fPls+e+3lZsa5OKmZsJxUzF0hLd1ayKm5qmerjkPcQTJ5OZUz9ifLvbrR+TlY+o2FztC94Ha3/gW/nvRzcv7tPR/2J8uRTxMCVMErZlWB0ZoI4Jysfr4us0TIABB6WmRrn+0tf+pJ8//vft9+eDoNG9+vulmpfoyEqn5DTGOAxThnnB3rlsMMPkbe89fUqhH5pa+uQe/7zgBx91ElS3KtBUM33xsoYqyfEu6l4uhvDWHD/7m7uwvZRscMtABDN72jYHPIBTOeSbnSNZjwYj3xoyOFgmLzMXzBTWtqYntaOPdchuX6UX14eeeQhVQKvlV123kvmz+NVmR1l+bJarX/aKfRlTbcxTd2XycpAv8oQLcDNAnHspMvy8YVPyGFHHSlNba3KD+8sDsgXv3Su3PCHa+waevKpx+UDhzIVHfZEDAz2yT777iWzZk+zuvu2t79Fnw1JR4t2EBp/ume4E6qsWicvedkBksqENVTIWSleFGhrV8asAVJviNfjvuWWW+TII4+0LPzrvw/LYSd+2FpyWqNgWNXQ0a3WcVjLf7qVcem0NBaRP3eZgMnKZzRsjvYFv6P1P2O1/7HkM16MRz748eeliPIdXbudrHxmzZplSyJuBHDtyyXE8bznPc/q60EHHTRioODnYXg67m6p9jUaovKZtDJetXqxfPozH5faOkbQwU9fdlAOPujd0tKkhaK3EmU8NsYq7GA9Dj8Hfi8Ok5WP58HXbBzjDT8e+TANFfYb+PIF1iuWMZZNVvrzaVUAN2ujmy7fu/jHGpnIn/54l7z+de9Wa7rPOn2sXSxSV3K5tDbewnVv1/CuXTq3Cy++SD7/5S9pODaF9UpXd5tcdvklct31v1MfA7aT+/4H7pFXHqgKVa117i1eslAu+cHFdo3/C77zDVm46NEQr2qc5sYm6zAef/xx+X8HvFT+dMtfpK2rc5tXxlgk5dZhzzjjDJk6c47M3/UFctvdD0mHFh+tuTWlAyt1e3NqoajrY6Kn0zKmbvp3fAEyiNZ18Ex0pk9n/zNa+x+PfMaD0eTj94nfr4Ff4z700EN27eu5xOEKc7LymTJlirm+XOLhPC3HO9/5TrnsssvsurKy0lyUs/t3d0u1r9EQlc+klfHvfv9Luf3vf9JrRs7Banr0kUXykhe/atgyJh+a7xHKeGqijKOIK2zurVoVpkEnisnKxzsB3jv1MHTO/h7qWBhLPp2d3qjC/oPpM4Iy7s2wozooY6zjq676hTxvlz2kqyMnWdUN9OP7vejVqhgzpuzaC1PV/GkrWKt9vWlbz+U6hUJWMLJ+zeteK0889aRkB/pk2bIlendAzv7ER+Wee+8yRdydapely56Ucz51lv3mOde3/vXPhTcHBuTmv9wol//oBxY3G8Wqq9bLnXfeaYrsb7ffNkIRQ/AGFS8KtC1s4ALe+bl76aWX6sBpuhx76kcFm6Vbk8UuaezKSkZZoab15hjYhKw+XcqY/D744IPyyCOP2D2A9ejWmeOZ6Eyfrv4nrv2PJZ/xYjT5uGVO3jx/KFof/KDwbr75ZptBYeDm4D1cMFn58FotvEX7G+eRuHlGfwS/Z511VnEq2/F0y2eyiMpn0sr4oou/JQe+6gC7JnN3332PTJs6S/5+x936W28rDVvGZKTUMi40yPHLZYTX4czwuk1QHMD5LYcRSfFjaIM0NDaH+9ZRBH74zZENxmP4of+ZfhuO29Nx9+kobEaFTA1GG0bsdHGBVwiLzTp8vR7ZGAoXBn44jQRfTALV1bXF8DV1tfLAAw9E1o9D/OVQTj7UAODiCbsvuZuX/lyvzJwVFPIG7eYHB1HIod6cfvoZcvNNt1lyD923VI48/ORwnnQBa1evkb322FPmzJgpa1eukv6Myos0CoQc6LgPfvvbLDXKktem2lob7JOMp33kwzKoCoL7x594nNx00x81oCoUVdqX/fD7ctON19s1DPz8F1fKlVdeKT0FZf/2g98mszRdQIfwz3/dKRdc+B0eGRXhNwq0tSvjqMUJSOcvf/mLvP71r6fZyJEnnKoK+ePWkp1ohR09WWs5efKorsX5NCjjP//pRlm7RhUVt5TYgOfPee2tcFsGCuebl5NPeDIRKC+FQI1NbYUBh/Y/g6FuAGPXEzdwI+TXb/sj+HV+PJ9RxLV/9+7uhOtPgRE7fEbdYfmE/rA3HZaAmHnygXl1dZXcf/9/JZ0OAx7us2brcD5p19beC8xNTBnzPBADuYb62vCOujLDktCZHzlDfnz5T8xnRvuoMz96thz6wcOtnOGX1yD7+5nGNy8R+Qy/Hzwu+RSwVShjGKYheQXwkTKgEE49+cNyxGFHq8Cmy4zpc2SnnXaR++5/0AQC+7iBXFlqgWhDDCNlGuWAClobvCrAjnZGNV4IIX4XWLZPr9WF6pqGK0ptNSOmIbWCGLGr8AuVKpulE2dqhdEz6jMUEuR8GQqKio0oOUtaK9Ig6zKhUxlUpaBFG9qRBuzXi5aMFqj+HI4kAMVVVRU6L1difco38PevqSDAf8NjNsM0oHJYOLOXSkcn6A3uM5/5jCXl5A2EzpBpWq75QwXkfVquh5iyHRqUloZ65RuZ68/CaU92bYHAkHR3YUkOSKqbdRZNv+CvJ6VWTpoyCp0OQfpVljxFIV//hxv0SmWfJU0Tnio2RsRhU9aIzkPzTfjKdestPGu98JDuCdPJ9hqShtuQ7y/UDS1LLYdsD9NdQzbtzMDif/bd3+ranOnz5M7b/2Vloo+NFj78qLzo+XvLXrvtLg/c+1+LF+pq03ypi+L8zne+Iz/5yU8KU69D0lTP8kpOrfJuOeucT5q1B53+8Y9Lpg/+NeJ8n6xe9pTsv89eMk15mz9/e9llt+dLVY02SI0Xxb/3nnvJ9Iopxvu0KVNNMV926Q+LPIxGpcoYi2KinYWHdf90GH5C0FjwMFG/PjUIsHi8HO+++25ZsGCB7LjjjnL77bdbPdxhl91UXjPkY5/8THFquivdZ8OnnMbNa2ekEJSxpqHl2sU6PWdU9wf5Rtf6onx4/fcOkHrklg/rkRwm8vOfXiaDfUyVhLpDQ2WGjjSpGhA82bVG3dndpc+GX9WjX/H6SBivp1HFETaCwVf4uAUxDuYCz1U1rYX489KTgTd4Vn9Z9c9/ZWlAb2GAMNOzQZ/TGzlPvewrKEwhsos/zC5qm4xMw375y1/W38OWflrlbv0KjCqlupUnrhUskwQEfocpgkI4I22EOT7MYtfavvuCwmtqbg8yU2rr6jaXPrS9k35gQGpqK22PhRtAd911l1xzzTXFsvRyRCFHDYdo+XLpH2QxFgs8hY+JqIRsViovc2dNlerK1fpb65LGldf84/9FL9hP69Uso0MPP0Hqm4Zno9o7eiy6Qvce0lFwcp9Vebtpt8aE87wp7WssoNQ9njGVMfDGSSAaJ0xxTQV56xsOlvbGbqt89Pl8ExaWO1LdkslnVTB8dRZFqo3ERo5UwwGZgWXMyLhA3e0t5lLZaWRRWAelLo3fhQ1xj6P1+JA5YWmMhA/KbbgxwytKBP99qmhaOkLlsm/n5lS9osT0BtWqv7NZ+tvoEEXWN6f0Ho0gLV11XZLXS7qZjDYoRooD/WxoylvjQBECrksVrp9z7Arav9kbptK0YRYaYJRYRwVMAf3xj3803lPaaHCd3Oro01FEZxcdhkJv9HRqWM1zVht0h468Qieo/ws1kzAM9HAH+P6sdSA0QvgOfkppzdr1doncahoazf3qeV+xw/5bG+v0Qb9kUsHCdfk76NgIS8fX3N4lvdrgCc89j7/4KpLSDFVmuEwz+z2/7uRTherWMwjjWV7lpwp9sFfzoZHSsWTpuPSZT1H7+8YQSrjY0eqgsKdDO8BsWBfuTvdKmjj0V09fOD3LznPFiqPDzIWBA1Tb2GU12X8X+YFUzu3N1Ofh56NSYVTkDd2n9yaCwcKo3cHv6KB5PIh2LFOnqvwLoDNFMbjMmKL0doWSguvWNm0b+hguetgop+njG7KTyLRdbr/9fK2XHdJOW2XQSWeBG7JtHRxpwAf8+7UPBOCBAR758jXsC779TbnnX3/XOLQ9ZpSvdBi4pbOZsLFP+yIG2PCR0Qv4M5HrX5QxfPHbPkmtLvWS3xxmAqKbwVJY3MavEl+jsraiYdRrUyf9Ul7qWljXpB1qPDwuENf5gYzG3atpdUlzV5M96uoNBgKGw9q1nGxIGQSlDJAv79L+9a9/td9g/XqMjzDwJrCNP9Rlnw5gAy3gvfy2tvC6aaACSNCp8GgDM0jqdrZoWOLSQdV99z9i8soOhLnBfq2nQX5DmmcGCnk57+tfUn3QZn0VZXXqqafq/ZFYs2ZNcf3YQVkX62yBj7bW4fbPjbZmZmCpZzkd5FZIU22VPhuQjnodyBFUabBPS1L9K7vS2cPRs5RzeMyYgh39NC+LlrzqBcq4mA40DmyO9jUaolP7FZxAFEd4ZlRL4pjUy5cvt4rMponly1fK/73t3drAOiWdykn1+nq1blPaODvksUULpbO3S2oaa6W6oUaaWxvUmqpSoTdKa0uDWRidrU3aQNtk+eJF0p/pkaa6arOO62qrLQ3SJB1GD8TZ2ZUyRfrYosXmrlm7TlauWKKjz6w01tbZtGRl5TKtoGlZsnilxqVxNtdKXX2VrK9u0Aadk/Vq0dU3N0lWO/HWlk7JqHKoraySpasqpaUzJV2NNdKoDWOf5/+PzN3+ebJgzwXy81//RPKtGcm0ZGRxzUp5sm6ljWjb1VrMqBLAGkbR0lCWLVthUzx8yKCmps4aB18Gwk8q1St33PEPmTt3O5kxY5a8+92HWN7Wr19vsiWvrI2Qd6ameMbGBO7REeGHzpoNClAV6a1UVy009Gyl5mPZEi0flUVna4vKpEZl+5QqhiazDhvq6qWxodWs3PW1LVLfoH60bHKZTnnyiYeltmqtdTr4W19Vp+XQpGXaoBW4ww7XeOTRhbJ2fbXKvtNk+LtrrpZvnH+eKeHG2vWq1HrtHOLamvWycOFC29HI4I31rpWr1kiLyuSpZSslnRvQ8G06utZ01lWbgkWZtTU1Kw/rrW5Qngwq1qxYqdZ9o1rIvVKnaaPkuOZ5szbM5vW1kk+lpUll3Vqv/lQR4xKGnc5VleukUf2tX1dl67p0sCgYZF6nDXz9mmWabpWtE1fX10m91od2LctalVGrpl9btU6qVi+X6hXL1KJT+Wm6NVqXWjqysmTlOmlt7tBR+zppqKm1w0W62zssL1jyWMzG4ygEXxD1nLZG2T755JNW7lzjlrbHUsIP9YN2ym9c6g+vIPm9OPK0uMaljtHeCcszyg5rBx55Tscb5Y/vQaOMUz3aBls7ZI3KuEHl3qSd9FMqs5Vr11ifR5wdLTrQ0A61p7VZOrQdrl26WCrXrLW0UbDESedNnaG+kw/SoM+hzFDQ/IZHlstedeArpK9H62vVKmlr1DbY0yWPP/qEDVqbNC0GBo1tKXnwsadMmbCOv2Llaq33oR1xUAz9Sm1ji9brWu3QM3K7ts851j5n2CEvS5cuNWXS0qzttKrS+izayYK5s+xwmIqKOXLV72+UdVqXBnSYvmL1Q7KmcrHWCW3363XwWd+j7VHbEd/j7W3VgewKqWurkowq0cbWrDQ0tlqeySttmrIkr7R/yuCtb32r5dXL1S3mJ554QuXWpP1ptzTUt9phOC0tbdbfEF9rYYaqoaGuQIUyr9c6YdSuda9FujTeKi2nhQ8/bAPi6irtfzTeTDYvu+75Almjcqlu0PqhZbp6XaU0aBtYuXqZ9r0r5E9//oN885vnW7zUjyOOOEJuuukm49HzRB8A7/RttDn8+nvqnEnR0pLS8kypghZZvmyNrFu3XgcaWhealOd69a9Ef9De3CCVq5Zr29ZBlJZvlw4cmutatA9pkgaVQX1LlzRpf1+5vlF6MnlpV+NktfYt9HHUT/KMIn5y0VLrA1uatI6SL5fLKER9m0z7GouWLFli8SCTcVnG0ZFydJSD5WcHcKkiYCoGI4IBNqMRxhLDxFgUYuwSaM4MrB+tvlhTDB3Vstpvn+fLKSefZJbVPffcYw0YYlqsomJqoCnTZffn7yMPPPK4NfKuzjDFmlOrJkxT5dVaG7bM/L1Q/Dar8nWeUOZ2szBiampmuokpmx554ysPlIvO+47l764nHpBjTztBTX0dPWr0jHu7NAaCttY3S14VS9QC9g9iAJ9acosY+FeCfvWr38hVV/3a4omubZnxqsM9KjSV9+CDD8Z7GH36jjilMF0W8sL0IJXPwisPXPT20GiHJNURpp7tocL8KFEKuD0pRtLwVxjtbxiUbixrPEaIaSsu6dSwyAnLlNXrXvtqG0hhLfR2tct+L9pXdtxhgb2H6uW3ww47WNnNnTdf9tnvxbJs1VoLT3z2pzB89V3P82bNHmHN+sEdvgaMP7M8VViDyJbHuXxx+sruF943ttecCvHQwQMsu7DerfWvm/JAlgP2KlJKh9P84lQpeAyzChoHstc8MhDo7Ogx+UHEy7vMHImJ9Q7fbsVzz9MelUrgr2RMFt5pbwpQRA6UFsAaQGbUTVxkyXWub9Bmw7J9aslqfpAZ5PJBpmSTekDhMPhmerqvq0PeqMr0E2edbQOkf/3rX3aIA/7Yo+J1B9p3331tcxzWl09T04mdfdbHZMhmK3KS7uYVNZW3Flco8rx0Z9Ri18Thgz4ole0uip1+LNUbfvtMDUQ/wL1f/epX2j6v0qtgIROxzdhpGznoTa+Xb339qyaTBx5aIsef+jFpT7VJn1q9GrOGV38FIXD8ttVJ/dPcVqvPevV2TprbM8ZXjm9pK/wkOp9VY0aAd7x5pxvAg388xRWtwTMUolHFUVeYTRhSRcJUPP4KfkHUv5LJr2Dp29KW3sPoeezxJ+XIY0+QHpWNbcRT71BLG/IJcfKO/hve8Aa9DvWNMvrCF75gv72t7brrriP6Asi/2kefsMsue8tTSyvNwoWlbjVYAkhjQNJq0O2y8/ayauVS9RCWq+yRMkOThCetgkZIjvKGmO3A4CJOyC/a2wr9fvHBpmEy7SsKBl6OCqYMxiIEyKiUQmak4FNW1vFrpns70zbjBKhMHZ1hGrimoV6FMii5IaaDhiRLwavI2ATDaCcspmhArQzN9UzzEUko6ChsalxdiHgRdN9AmOLBiiPchgHtSDtbZK899hbWFH/04+/Lw4/cK9vN21mmTpkj69avkb/dfovsqs9ZY/jXf/5rle5FL3ih8XL0UUfoSLlLbv7zX+Xib1+kvCkvGu8Da1bKKZ86R/561e9kJ/V30BGHymFnf8Q2oO08f3uZWjFNR64NRYXL6BSLl4o2Z848mTVrjt1njQfL2PGtb10gv/7N1aEyaV6YauHaKlJ+0E4v+tOf/mTrxcjDprLJZ75PFj32sBz85jdoPivki1/9utz38ONSMX22LNhpZ1PmlNkQa3KqWOvravR34I1Xf5Ad7Z/DGayjikxT//G631ucO++4k/z2N9eowh+S17/uLZqXGXLMsSeavLOqeOATautolRc8f08rPys7JSxrpq4ddFhYVoTFEl6yYrVZIIRnfa5Ly8AL1w/sgAfeF4b4zYaN/hLF1urTwJofU8js1C8MRJz4CAPEO8beOQD30p/PSO26laq4daCjo0p4whfSoCZiWfWrMhnKqXJl8BMW/4zUcDAZpntzFj8WbjFiqDDAYDAQR5QVCGUW1jJ9ihbX2+BoBDxvHg55007L+S8lD0MclBVEe0fR8gyrDOXr08VR2BRuIb+F8ZLJELl16CAYGfKb+0xT88WmQVOe+kTrZ1oHb7bHoQA6JngB8AZ8StpRVVVlLmvWxx59jMZDhe6Vv992nbXjs878nBx55IekYlqFzJo/RabP2l3++8ByqWlkr0JW0ulBOeEEbb/qd9ac6TJT2yc8MltDvSxkR9vnt+Q3v/kNSYXpeOvghuSqn/9ULvzW+SEPir/d/l/56DlfkO6sWnotK2WPPXexuC/53g/kX/+4T+bP2k/52kmqqpfL3/5xrey+1072Jsmddz+klnpeXvd62td0NUJOt4SpT44bb7xRzj33XL1CJpDWhwHKQQd/g33y5S9/UebOWWDtc7t5O8q9995ny2TA98zQ9gMVylwbfyDqpiY4qOkNaZkM6ACrcAb8iR86SePUwfOCHWXPffYrDky9z2XDFLN/gIESAwXqCjMYhx12WHFAyaCXWYzomjHwMiauju5+aVci/lQ6uD4g6iksOyBPOynPLBUdIDZq2w9RmP+2VJd0qQHn9S3HYLxw7cuTtm9Iw9TXo79USevDQVXWRbmMQmAy7Wsson3hgnFZxoxUAcxgUlsjLCDXq6NABKO3yKytj+pPF4aT3bMKjOcBWwegQptlHOnMM+ke69ARQBiRBmFgPVIJiKsnGwqNOLHiTJFrF7puzXJZ9MRiOe6Y4+2953VVq+T4405WSxubl8FArxzwitfIHf+8xwqO8EueWiqve9WrpbGORh7WHTo7tAPQCrzwAbXOZ8+Sfy5cpDUxL9dccolMed7O8rZTg2JireWPN/xB5cO3mQOvL3jBPvLpT3/WrlHAt9zyVznkkPfZb+Tjr/IcfviRsmz5akuPooa4hsgbyviyH10uP/vJTzUhvYMiYA3eNqvk5L677pD3v+dd5nd1Tb2878hjdGSuo3/lCd4yfaExNjc3Wt65hxRK0+Nvvq9bervbpKutWT75ibPkd7+9OghH6ba//VNOOvHDKs8wddWtI1PSzNp625C85c1vVH8DNo0UOijKV/mIzKCYRaUu1NbVY4MARq19as0a9DcKbca06aaIi56VfEOeE4oZpc2Us33xiPso4kId5MMQpRYpnSlKBvARB3+U62epgboTOjg741o75ZbejK01WoiIZdynysMDu2Xjv20jYeEa8l3WY1IJSl/N2BSQ18nE4+0dYAF45wlQmL6fgX4g1RUG4oipMP4wuWV04JfWNuRfrgpvTxDPgM2k2OYtrS+Ub2ln7fBOyssO+O7uyy+/XL570cV4koF0p0bVLFf89Lvar+won/n01zUlDIJeufb6f8lOuxwg2cFuHW6m5MAD3ywf/9gXbBq4fzAjf7n1Fvm/937AeKReYkiQh8MPP9yUy/AgZCjMNhX6Kfa4PPLIYzJn3u7ytzv/q+Fzkh3qkAcfulfe+973miAWL1wrJxx1joSJOn0+0CQvP/B/5PZ//TMMhPXunXfeLycc/2EdNLdZP+VrwD09afnlL38pP//5zzWL4XU7NoGFjWA5OfqYQ+X/3v12kzv+H37oCXn/+w+VpUuXm9wYjId39/EwXH74jVK/yk42aF8xQP+V0/7yKDnp5BPlzI9+XP50y9/k81/5uhxz4ilSU99iMiIYTZIL+rL3vOc9Nr0OmMl74xu1P4gAQ8rLEVCXvDyJi6seZbO1s8/kwW+n7RbwTe2pyv0Gm+Yu6h0cJYwbZjz6NhCWTXEoYS2nvqzVv7om+r7g3cHyoaH0wQQw2fYVhc88gXEpY0YmAGXMSMdHCjDlU4d0kHS6jEDII6Oodu2QqHRYx9zLqVVnFUOVi1nGhYqNMkYRPH/358lnP/Mp87N48eLiIeA77aSjySnTbBQ7Y852tpZx30OPWpzrKnmtgTj0Bze0Yz377NM13CyZv90udihJqkdHVfqMPoU145NPP8X4S2fy8v9e/HJ57KGHpbVhvVZs7TyIRv1e/8Pvy4ueN1+WaoGvMzMoJ1d943w5RpVVtSZmB0yw21b97r//i61iXnHFlXLhhRfbyMunq7Ga3/Wud9s1cOv4gANeLg88+KhWJI1Gf/doFpAq1ha81ekI7uLvfVd+8fMr9S4y0wc6ih3KaocwlJV8qlXO/8oXbNp+u113lyeWrdQRYrBG2DyHokQhs8bDIIjKnVWFQrMgnYymS17ZRWw7yAvT1Lff9lc55xOftN2HrP+/+U1vkwfuf1SaW8K6MfGktaxxif99732PrF6+RDscjWewX/Z+wV4yZ/bMEVNTu+yCtVBYZpg2Ux56bKGFVxYMKO7o1Kg3Ouqag06REakrBsKY5au8sFbrx15GiTOqo+A2m3uyuXBQCN1hRzNnT2e1jnSYMg5dXego2ezHNP8Au8UL09Qed1o94YcBCu3Cj410jKZgSkFYQFsi34y4PY9RJRgH7+zcP+2TRj6e8O4HPkgf8vbOM5Qfskb2pbCOpCAPCFn4gDlKDNxcGbNHYYCBota1PZ63k5x80of0vsj9999vpy2RdqnLKUu8SgeoE+T3Yx/7mPzkR+EAGAanGwabdOB6kRzxgdNtb1hr12pNu8vGaTvs+HIt15Rcc9MVctFFP5YubZooDqaya+vr5O3/d0iRV6ZJyc4BBxxgr8E57PUp2j31XHm/+cYbZObMmXL7P+61OtOrA8DsIAqtQ7745XNkSsUOstN2L5HVK2p0YBbaPFtZaxqWyYfOOM5mVlIqhje96d1y372PS13N8ECvqzP4Zxf1T3+qg3HLpA5i8jqoVCv2wYf/LcefeJje04Gl5V//q/uiF+1vSjy6+3uYCiikMUy0EdJLyx+u+5V84P3v1ttDquyPk+WrK6VJ2/y733/YcFlmN+iARQfEZFrD07dh3dE+WVt9yUteog80tsIAmN33TEtTjk7IDbL+YOpseeDxpSZDyNqdJkS/hmFBmsy02Dnnmh4sA3tFSV22CmZVJphRXdku6de6gEJ2ymufZP6K7Yt2oTeIi8jHgcm0r7EQbe9jKmMYQYCAQIwIyBgw1ywH7fgL75yhjAfUOsYHxPQrnRoCYfeiVw63jKNWMdSX1cpk67zDYCROeH8Nwad0uceGMKa+NvTr+Ek75HS6VX74w4tk9qz5ctSRx2sY4uL7kyktDI2rt0de8ZpXmkK44Dvfkx9e+hOLqK5ymfmjCz3hQ2fK/y6YI101q1TxahpKKjW54stflF/ecrOgIkibGrl88RI588yP8Ut+8IMfyn//e3+YelUgYyzjH//4p1p4wyMp1ocOPPDVOnrTwYz+pptDHZK2r3309PbJz35+hXz7m9/SEXmYPRgkLzpgGOzVhqsj2e984ytWaY897SPSnu4rVmamCIM1rJZxa5NVSuTVp6NlTwvlr+1KoZ3wAI1XR9NqrTDF/OL9/0eeenKZfOP8C+T737tMy1ZtCt4b1UhYM2YaKKwFDskrXn6AbWrx8mM6HYqOhr38ID6zx5QggzR4itZn6hlWGY3GKyjxlE6RMnXJdK7BW6gS60luLfshHx7W3pOMWMVpVcjWOVau0F/MJqhS1b/spm7SDhk5wl+o35oXrAzqqgqBgQrPU9lQr1FkPsJlNsd593YSh3LK2MONp7HjxxW/h0Nm4x25exqujPkdbe90tFFwrzh1TOY1+FBOLwqCxWFqEIsYJWzLVHo9bcZUGxSGr7yFugL5q11gRNwKH/QD8giP/jbHbbfdZu+aig58mWJV9Stf/uJZ8pcb7w1FJu3Sk6+TZctTcuqHz5f0QJt85wdfkNWrG2xvC+XUk+k0y/iyn1whDS3hVR74b7f2eWBRrhgZZJQ9G+yLOE0tx/lzZhovNfUd1m6xxpgGzw+1yte+fq7MmrqrHHPYWWITVBop5UEdS2Ua5eWve4k8+OgS+eYFP5ULvxMGFK6MW7WfMiaUrr/+ejtchYNmgtxIKSc333Kd3HbHH1XO2ueqPzaqLl2yyhQjljHgPPXw2hHyHZaxx10k5TnTxexQWr7zrS/Lv+/6uy0/veLAV0pja5tccdVv5axPnauyGrQdyvShkId/6UtfZvWNwRoDHL5mFgYDoR6WWsaUIb8pa6Kg9ndpO+rWjqkzE2YmeZMBl74NolzY4Y5/ZkhZ3gK8eogy7u7jzQbaL2v/Wkd62u1XSgfRQRkHa9yVse+rGY8yhs/JtK+xwEyzY0xlDDNxh35Yoyq8suSfUPR3Uf2weESHILlvF6WWcZRKK08BFkyJ+Jz4HdYOCUfaebn+2j/Km97wVo0hLR/92Kly0ok6UqYSKRcQFeqmm/9uhfzGN73FIhnqx0NWFdBjMnvHPeXjn/i8Rtwg6xc/Iked+wVZntLGqJ36Vz90olTsuovcsXKF9KR7pauhXraft52O2h8yBXz++d+UE044qThlfcMNf7Sd06zjWAVW8EoCB2gcdtgRlocO7f2RHsXd3b9BugsVctXqdbJk2VJ5/3uZ4lZFwvqJjvokp51VvlfuvOUGeftbXmcbLI465cM62v6YtPAZQfXN+kkvU4EqhZY2rXzq8toOz3q0DCrVkiS9FqZ57F0+tSxYiyrI/7e//o0smL+TvPpVrw/yUUbTGZYKggUA366MX7jv3sqexlEov/D6Bz40Vq3EXm8Kyz22i5pU8IELopshqOhuJVP5vUNGqUYbBQ3efhNpOSqA+PjJTEZovBqXKgncdDYlLfUsT/AxinCvS+VJKo1tbNNTaM/ulvEQMi0o+7YuVQ76mNdAANNorvhp9MD5jYPLx10sPw/v7ngQ7SgASn0i8PRJM6qM2RXr4DfkfLHem+EdVw2azzEgD1YI4yNmGeCIV5twsYzDFXVEy7RQX6JlNRq8vAH5or6wgeuUD51sadMuujpWyInHv1922+n/yROPr9MOea00da2SqdP2kQcerJPefKuc+9WPyEknfUwHt0FO195wtcyZN1frcihLuEtr+1xv7RPLMyCsUw/JyhXL5MUv2kdOP+Uke41q5crV8p73Hluw6tRaVEuck9nYAd3V0S2nnXKWfOjYzzB+VjDg69A+sVdutKNd58jr1Co2UWoeUMZY9LQ1ZMImQXZyBz7gDtL2pP3Ul77yKXn3IW+23ww8OPGQdeO///2fZjGGTUHsORhWxi4/vjPPbmLS6O5MqSHTpVF3aOZTcv01v5S3v+3N8shjD8sb3vRGWbx8hczbYRdp7tB+Rf1beWr1skkS/c1mqL333jfEq3X/vvvuk7PPPrs4oGIQQ332uuUDT2D1SF3uBPkF8pw6hboz3fb34J+ZLXM1P6Zk1VdHukP/YiFnJd3P1DUzgTqwy6l1Tp+k185DsX0RCRV1nJhs+xoNUflMWhlbJ66VgteJ+O1Crm8afmmcguTe06GM2cBFw3jyifstzmkVs7RiN0pj8zo7yYnp6jNOP8c63vYuFJNW3ieWy777/6+sq6qWnsLH6v9z523ynne/3c7aJcyOGtcC7UBee9Qx2oS0ENatlxfPnSOvff97pWLuLNlpl51llvq5/557bWoIoIQ//OHTZepUHdGxAUIVsb9TjEI+9dTTivfDtO102WG3F8ivrvuTKQAqIzuj4ZHXgFrb2+Q1r2I3pcrD5JOXRQ//19LdbcEseeT+e2TF2irZ5/8dIBVTZ8hZn/60VGNZaQgqILtF162vtGsslD//7Var2B/79GdVcQdLOlT5XNi8oWkw+m9qaJRddt5d1q5Zb7LBMq5aX2fydtmzJvPk4kVyzifPDrz5DIemFXZ965XWBa83oylj7nkjdauSKSzAfQ9fOk3KMoaBCEopAr/FrIzzDvGaC4OzzjYs7Kz0poPyRSaVOnp2HoOZlZc0O1htnZN7gfc2VUT9mPgKpnOjynOilqm7W5syRvFFd3z64MgGULBHMJLG1d+wzF4AH/CUU8ZF69goHp4edYE8MugBTIm+9z2HWLqZTmYl2uWtb365vOx/D5K5c/aSGXO17c+okFv/9rjwarqqc2ntWSef+MSXZM7sPS2PC3aca4NquEIhf+jDbOyaaq828RxiuQXrhVcumQUKfUwg/L7vAydIj7L48ML/ypTZFbL9DvPkP/+512Sx/Xa7yZSK3eTMD39eB4Lt0p5aq7dz8siiJ2Sf/V4ma6paNV+auOahqaHbqhoKmbBYb1iVL33pS80D+xtUmtKdapGPnXWKvPXg15hM6UN21z7kkYcX6vPQByEz3v+1cGogoZQpS95Xxv9nPv15VaSqMCk/s4zp04k/K8ccfZg8b7fCspL2Ffc/8oSVUrqv8J6xhskyfafuusqa4qwgypivJrHpzdsqdXEyypj0mEWbvd32skQtfvxDrIeTtwFmCdVtbKe96oCjcK4FqrixrTAjqH3Sxso48P+sU8ahIzd1paQZ19Iii7De1hk2+wwr48KFK2PCmJKJkMUZ0orCgikRnxO/mcK1l/3dg9mZeXs3lt+ss/DbHuufHh1Znf7RM+V7l15ua6AejpfMl69YbDuN7R67EfMZm6JuZH5WLabD3/AG/T0kdLO2ZsyuPbWUaDjh3G1eTeF9yGH+ORSE9wEB09Pw4LD1RnWjFTGl94ipUUe4VNeLL7xIVixfqvqgT9qbVPaqGPK95E3TV3nht603axYd4fnNKUO+gYtdiKFCinz5vK9ZA3to0VOWHt+dtTVjGwrkw+EdGub4Y4+TS75/mZ3A5fKprmmwS9ZvSAP6wQ8vkccfe8T4YIrby49ds24Ver0ZTRmzpMF93gstJGWdDNPKXLsLsdbr1+vWh121xRtOEfBzUHs45Eh6/hUl0mXK3mZKdFTdUMN64IAtYSAXOPcP5YfXPbSe+jS1Rsouc94zJh46C9LhbGy+k+xsRHmNI5ePu1ubMo4OKrgmHeerPWg5GcrqYE8HbGQIZcBTuAlr8HSOWqZTK9RlWn9iyjhMEQfQyftuaqyvT5/zKalcsULTVcu4fbW85MV72mapjnZtIxs6tEan2OphxDvAbOiCdaxPnzamHfOeMfy2qqXoqx7AZzpIq7urQ5Wl8ksdd1Iw09bWE9psZqBLsv3IXftE2NZn9rJCIULSS+da5LSzPiTf/cHPpLmN7zCH5z49nesrNJQCUHAPPHCfXpEeyrhNXnrAftp3MECCDx24N+u1uqtWrVGeiRCggAjDTvmgHM877zxTxrxry1Q9p2319bSrFyxZ7UPaeT1sQM47/2ty/Q1/tDwRA8S1vz4JIcMf/egnNij2DX1sXPNpV5fdWMo4moan4+RpwbMfZsJMXkYHzqtWLtFfoc1Gw7NPycNjgND+jd+CLPhKG+XA9bjmqQvYBpTxgHR3YFnQ8fNB+E550YteJOur60cI1ZSx0tOhjDn0g3BNtSocW3/STlALjFGmedA0qtavlIcefkJ22GF37RSmWMcwZcZsO1WKpDiooWodo1YdXfFqAWGpOIP9gqpaXFMte06bIwsYDc+cKkd88kyb8jR/lgZWXdqmqv2EHMTla8eA395Q2GXNxi7PT9jsFkboni+OjQRYID+45Ht6pREUZGRrtEwN6z12JSM1yMMGwNyQVK5drWmH19Je+rID5JTTzxzhn6tUZ5MsfOxBK5P5283V0XyFTJ822yxjNXAsUg4KoaPyaWq+IXzpZT/QqwJf8KPyChV8+OQkrzejKWNfC4JQaCjfHXbaUTrMcg33+TQi7qGHfVCmTp8m7z/0A3avoanQINxjBH4LwoonvfdquIqZ0+XdH3ifpc0hNMuXcHwgvA7YN4iZYZi1487y/sOPtvVxKlK6q00OfPH+Mm+aW0TTZda8XeSiS35UlHlbR7vxNX3mDPng4YfZPfhzHkYjl4+7W5sypqMttfK5X1wi0OT6OlTzaPJMWdtxigoeMftQThkPTkAZe74crozh4fFHH5PLvqdtYzAruz9vppXNlIp5cvrpn9R00tLb32F9D5TK6gBVlSWvNpFV4unoCq/QkAJdk5/Axd4U7+fcMtcUjdhF7QNPpkpXrqmzARxxsKNaW71SVux7IohCH3CwzcMPPyw77KwW93StP0bzNWyLlpf60UQ5gAiXqX5b0yyA14R+85tf6ZWmnWqX+oZqOfGkY9UrAYeKA2ZTrv0sFYb1zEGbnRrSwUyvKWMGMi972cuKr1C5BZ7lnIENxAHveZsBoJ+481//tr6FM8YL2bDf9OFwh2Fx8cV8xYz+rM82MJ5//vn2G/ggamxlTP0IcyZO3Hdi4LtgwQ42ExL2JcENvGals6tFHn/yKR28zzDacdc9paunzw796E73SUeqp9jvFJWxGl1BdvqbQbbeGw+2CWUcFHGvjh61Yg1k5Oijj7ZOWw0G6e5lZBIaQ1DG6hXJbEZlXFdTWwhXiIug+qC9ozmMwAsBUbS858x0VDE8z/CvJeZnJg+iRJTRTFsYRXdrU7OTdin/Xm2A6rRoRbBoczrWZktkBMNfIQrAUoi+X+xnVdtGN7WgvbJAbEzwo/h8apDC/+c//2nrR5wCFA77CDKigrAuT+7hnfUuGiM727FO8cNhKLhLnlpsjZEd3Phl1zYbyDJ2KkFoiMivmXODCwxxoANuurffBljcJiyn8dxx5z9lxSo2i2ijYpe8hmWXrB9M4lPMXm9GU8YZlTXXLarMcCGzjFUJ+m92h1997TXyyc98Wv745z/JiaecLE8tW2rxlQP3nTzu319/nZz16XPkj3/5sxx38knS0sO0tPKY57CYlA7W7pO5C+Zbx9qtZXP6xz4ht9x2u51kRqM96DWvkv/8/bZixJ/70jflR1f8yuJndP6Dyy+Tsz91jtz0l5vl5NM+bIrI+R+NiMrl4+7Wpoyj6/nAN6rZ6yywRyEqYR1rscsQA0tmh7BK9NFklTEYVohhOcAHeiR4+SXftZmink76Ja3HygNHw2ZyKckN9WmnzGyOxqFlSHnDMmSvaKrnLm2f/t475GfgI0fqMPJA2fC6pUVOH6OU6mhV+WjZp1RB6ZPWbpaH2IOR0fsDHGceIiSLVjQ5VWYtqvBb9FbYF8IAwGdK/b1dFCppInvSZ9DDcbi8ZkX6rlQgK2MN39vDpklCq3GykmM1Af1DaIsQa+wvf/nL5f77HrYw2Yzybe17QJY8xj3yRf7o/gZtwyazPqTmWYBY7mnVAQkfiuCLZz4lfeGFF1o5ef0D1Mk4ZQxfVh+078GlPAriGIbe4Kx3PhRhPKoc21vYVptWufxOZsyeLwsXV6pcMWqG+SxSyFJRbkEZU2LKp9XDwNtY2CaUcVcHlmCvHHPM+2XO3Om2+WbedjvYGgMK2ZQxArFCVq9IZjMqY97nZLQ62K+WaVuz9OmoyB4Qt1JNdaiwdO28Z+xhmZoyUFrKZH1LhyooPGqDtinJUAl1mKH+c5Jit6NGWdvTLD16wTTkEJt3LK0AFPHatcOvuESVMEABoywdpoy1kJFtdDoOsDbm71nj57///a9dA9+MQdI+8mdfkYGbSpxGNqDW+ypVWt7I/F1Y/Oog17ySS47DHFDZcDqSZVwf0Lg5Wcn8a53l1Sb8Izt2Wf7z33fpb208WsndUggf69DwRoFvrzejKWNclC07bpnWxIpFGXM/qpBpqtBPfn6FHHrE4dqBprSzCB1BFKQRpeHwWqxa73585RXy3sMODUo30yXrK+nksnL+N74qv/n973S8xaqeyBOLl8vRx5+gkcB4Xnp0IOTT1GyAYc3v0adWFONvaGm2ddIfX/Ez4497Pi0eRy4fd7c2ZbyCaWCFd6TXXnutPeewh7vu/JekmrrkFfsdIDvP2VGOO/w4DWTebIajub1tsyhjzxO8Rfsf6h7v3Z/3hU/rj1zhND/7b4Sy81Q4rIY64+8RM9hldotrLwtmqFjv5h7wPIdyIGPBMh7uq0QHpA2S0grDTmpVYVrPQ51sbgxT+LWV2jbU5VQu3jPeoP6wBGsatM2pP4tZ5TyyXw3wMmEA5B+AwFKmrF0mTGszWCYi+pbVq/27v8TOzAbTuyEee1dXLyFWXwhjxgd+NS1eU2Vmg0H9ylWVJhNigTgalt/sTmZG6b/33W1PUqkum6pmdzvw5Snvo8ZWxsibD3uQn8CzAcEUCF2xbjX1UHnrZskv/f/bO9cYvapyjw9Qai3GRkS8xqA9X/CDiYccbxEJQb6gX4yUBmtFLeQcc+QYQ7xENFE+KB9MDCQaYoyKGlCiUApajyGKIGoitiLFUi+A0pYynZleZqbTzlCWz+9Z+/++q3v2rP3OvCOdl1n/yTP78q7Ls/7r8qy19tprh+GnHg2vPHuNxT8ThketVJk7hLEMTeyhiRkbDNrAi/SajxjfjBljdkEjj0zP55sxNnMYNm54T/joRzeGq//vf3zXmC9e96Xw9vPf5Zn37zbGTMNGv0QSjYM/27EwNLqkkMq/dpBiJyovOJZb7Gf8xNNj/lpL4BmzjZrQ96DlFWPhZ5495KqS3JFjB8LwdDRM7GDDwixGu15fDRhgRsOakiZuzjHEWsylaSgVSCTuWhX1Hxvd32kEtTJRX2qisWA/Xc4PjFcj9ErAlI38/aMLFHwLf/+ePWH6yGTnfXDED/aP16dI1OgweRrzYphN6it3iCr6yOghf8bNa2pM345UX7/xkXqVd0eMN9KgD33QiKnczGWMtYlIvH42rFwdd0Rin2jdx0BjsDn//g9uDZe9/3ILhwUasyHV5RfBKGqHnptvuzW89/3r3RjzTuK+PY9Zp2UsfOnL14V77v1lGIU/+237jkfD285/pwV2POx+3Bo4Rhk23PE9p//yeHjrOy4ODAbpj6EfezAT1/duvcX149yfWdkxJ+JHx6VmjPUKGe8aq4G94oor3Cj77llG6vZfPxhe/ZJXeoLYBIhOKZqzgj81xoxNGZ3qwzFIL1AjTn2VPtyjzhwexTgeDX9+6A92nPGNOQ74e/YWvzXGDP7S7Ry5z4pcNv3gnPrE9DSGmKlN7rGOAZB+1T/KtNfRqqxPHBz1er9v+Ih33mYsTaMTu62to0NqeWB0+oZW5py+KidMnR99BiM87eWGd9WJyXfKY+SHp45EpLMC6sirWBw6OOmLKwmEDUOYkdB2mmwUopExWwLLSMYI7a7FP8nKM4vqKK8B2pHBBcYYJ0/uthE84do/QkQifxhQq+vVK6MYfbYyBexPLVBeQJsxtthNIIgj+uLG7ld6up3ArXWIfU8ANig5Nhq2/e5n4fy3nxdWrz47vOCFrw0vWvP6sPXnv3d742LeeWKSNcZ+5H47BsIY33nH98KG9e82+7U3XPvZT4Zf3X+fvyz+sU982npTfHDQElCR03lmbCUhvmdMQaqyGmPqxEhOBN4ksVBE4atNuGfPYPdHmHbUCmetKsStjwitZ8CIiqOj2q3psT3RSDxro0Q212D2hWpAj3ffvsdcxfHRY3bPGgH7o0J7oBWoKFRONj9XZVHFANyDQoyyFntRONNpZ3UiEAq2Mp4GgSCZQtM+1kwlcYznJmwZBXTT+GRk7NOsDHNVKg08l9L0WPxilFVAn2qO3OHOdbcjlZYjr1rhBdF740xFxmlp3NJDpwLyHCsu6AAqN4qehWmk0v1XR0bAjKQwuCtXvcAbce4rn7VpDNPBP77jdp+mfuyJ+BWpOrgnkX/ym3PCv23z7WHdhst9lMzU5cFRpgePhk9+6hM+BY5ObP937wO/C29+y9vsCsXjCIwjHZ3PXfuF8JWvft3dEi7NLIu36KDccefmsOGKD3p6FP9cR0T86PhcG2Pp0VnoYv+ZmQDoxGb2Pi1cOWQHtG0P/iFc7rMGxtWB8fCf574xPLHriXCssi5exqv0d1ZTVyNjnhEyMo6NekxzGzQVij4YY3iJHQP8m0Fgu1IrI1OWB7FUWXtQfXVLwlebWIcZ1x/EZ+FwRbL4nfpAGaVe+VsfhtR4eFyUGauv/k1rSxf4x+7Ybkzx2VVrK9h7ev+Icc/PFszYfuPOnRL/RJg+fjhMHDvsnQRiIX5+0z7SPN+NhjTqICOaLgoFvqAJzyaHD03FempgOht+tB0mwopqlSWKGY+ftBbEX9VzXe1fpRAf/6Ct5pEenQZuI/G1IqvfE9TvaUsPz6LjAEN6kkc6J9/ajTHlNbZBUWL+KW2rVpxmx+P+kYjoztIyfSDcdss33FBff/2Nrvq99z0ULrr4UjfEzPrxUSCCULuj+LrT1BbWUhsZk0k5cUdVT5leGu8dSjGIu+7aa8LP7rzVEnY0vO6c1/gzz5tvuc03T9cuTyQZiiGGykyjttKNsf163CqEFXJqQ1P8TUI1toOfUzldH7vuZrDOo5uuxOvoP4rnlMmevXE1ry9EosKad67ZGMKnUKqgaVqo5gpPQAfipPFS3EDxzCUg1RWQ4drhpe7+RMFPKvG+tyyV8OqXtpRM9dJp9MPvpEnp6oYv6JmWp9MC83gMHf9z5J+Q8kPDD/jV3dlRHQ7Kmq9UN3CkAqe/b968OVx62TrvrKSjhnSaH+NBfLgHxCdj86Pbfxw2XXVlZ4HY3j1Peofi85+/Ntz1k7v9HmWBfbTXr18fy1aV+XFkFMKb3nReeOhPO5xinqHRwLNohuOWLVvChzd9pKMv6RNf9SMinIzygx4HrdFW/aSkk1qMMSGhk+8z7AmJwgc5gnXUzj1nbfjrIzvDx//3Y+G737k5jAxXxsEA/x63nUfj1w0z3o36YlCb9EpFmIsfyq1LVd67ZTjeIgTlvYKr88Ov/JbGm5dueWenPEbSBN1dJX48GkfCNFXNWccfbQltSKVuB2rcvdxW8QCdN4s7cTDb1sTPXP4krmPHYvEPfp4xfoa9vXY97cfIkQQdJen92dJpnw2pXjo/MawTwyTylStO9zdW2AEtzh7C70z44Q++H85Yvcq/LifV1/7HueEomz/ZtQZjQrf8WH1PBj2prk0CurrG697b53ZJ+WkdGbOA44wzzqiu4jXTv/R+IOeuH90SLn7Hf4X7f/HzcOn73hvuu/8Bq3inuxE+ZGk+bPGMTbGZRVwY4STYiOSlq08LRw9Vzyj7QLqDST+orxhdKBYjHDKZdwwXA4PAD4USYFwxxiqcQL8JN9xwQ1i3bp0bCfW0xRUNWvwazJB/+g/ApabMACtAr7rqquqquzp369atYcOGuDUjYLMFHrkATc8C3tW86KKLvEIK/E5nACN04403hquvZkvX7ohuPnguyw/MYj6YnOX41EE2T7BG4bRT/DckLpC0usxIjNEZWWPy/7dv8Q71ZZeu67z7S7ugPIGfNB/1TXTpVc/XXlHqVx7PN340ENQUOLoB6jT1+J577vFyx4zAlVde6UZSZSstf8JS5qf1q03uyAih8cMAp4n1Z4PTE+E9F18QXvzC08MKq8Rnvezl4bcPxvdYRyaZ5O2OjOm9MBXLcnqNjLV14kKFBlgNAI0f97hGV45193Uhw3Cn6XcMgvz14p944AN/ZBI9He4TLvfq7uuCO/QmDK4JQ9M7vcTfJkudH66BFqup0dZ94kBvdvZhM5C4z/VQWLNmTbjgggs8HOIArLRdu3atf2cWY6z74JprrnF/fNKNI/FceOGFHrY6lxs3bvTf2Ohh06ZNlc9oZISbbropXM/rNAZ00zNFvq6Vho9ccskls/ioSxs/dfd16af8sD0odfPgTNwARvV06PTTfJqZmYnR/SNxa1HaQJOpMevYzFiPftffwzkvf1X4za8fiNPY/Gxx6xxwTfrQg0ddKdARNOmVysnkpxcp7U9e+uWHegTYahPbA2QICTv97KYWkVEnCR8MEj+tI2OUWbFihZ/jGUvOKACF/BkhU81HD4cvfu4z4dvf+qZvFE/Q42bHoeOA/aOSj41P+WIJr9E2Mu5MU/c5MtYL5wCiBMibDxbag0vjBD6tN0/AcQp0Tw1APxgEflSwgSpfE2T4CJN00VtWOjT65ZoCniL1l46Sub9z587qqot0yruuP2HXX/chTPShTqR5WXfXhF74acNCyw/MTRyfDiNT42HyWZYgBf+YiKaUEXZj04W+HY0x/u8PfCh87Stf9fukX40fuqQGWSBfaT8AeQ33us7hZPLTC0r7k0e//GB7KCcsuBMUDvWLOgeUbmZpVK4oY4PEzxCNS04oJFQkGqgdO3b4MwnOWc7ONPWuHX8MT/7tz+G8N74h3LVls78r+/CjfwuP7x0J/3z6gG8V96ddj4eRQ5OBL6L410+mj7gxHh8bDk/t3d0Yb6+CTuhIw0xG0PPhPkca+br7utDbwt22bdt8CoP0yV8v/unR4o9zjvCCP0S65AR36E0aiJsj/nivGN2a/MxHljo/vK9KD5X00ogzYpWe6M5mAkxByeBRKQnTNwGwcki6CAO9OKfXTCXknDAIi4qDW+Kkh80ImrAJk/vyT5hMW8MX57jjmgrMNeslMDo0AOhF+Phjmpqw0Qu/hAdfdS6a5GSWHzYlGZs4bB3mybDz73/1c3aowxjz2s+jf9nl32ne/7TV0yd3h6133R1etHKVL76k/r7izLPC1p/81DmHb2YjOEcn4ieOXbt2eb6qDWEGhDzUeV2nupT61exP8nznh3JD5w3Du337dn9fmvpMPcY/nWnCImzAPeofdRU/g8TPEFa+TdLRihINfPUvK3BdZtw409/xzrPJ/sPWcNkNzllIzes51q9xt93V1N0H9gsREiKQadwD6s3U3ddFgBiAvyZ3c4niUQ+MDOI+4F7dfV2AenIKg3RQcECTn/nIUueHtGOM01Ek5U1uBBp09Bf0rBdoipvfSS8GU/cAxjTtgaagUmskJx0BlUPQqA9dSY/SBGRU5upxp1w0SRs/dfd1AQstPyx12Tc24iPiEb7yg1+7l46MO99p5hkTCwGJAuF06pgba0GjFCHlKc1T5TWc1XWqy8nkpxcp7U9eFoMfyk46MhZHAnpTh9PnuHS0uT9I/LROUwOewWkRC42apv2OTI6bPbUKODMVj169jSwT9nimcutzWNpqDjdsDrFm9UpLCb/EBC4UkCuQOCE97wUKZ77+BPlL9ekVymSBApQag34wSPzQmGNkeS4MVObSSkZPFwNI5as3/imPqkBCGj/GE7cYWXq7gLjkpl750nDpldN5SIF7euMg1SntELShF37mwkLLDzFSV6mFHHkFjHtnnf0y3/ub85lj0/GZsV1MjhtH09ag6nUYHJjQHpAngKMaQHFBnvJNYlDPs15xMvjpBak+0hGk571A4czXn/B85Yd6eeqpp/oIVVD95JiWp7TOy0YJg8BP68iYBEIGvRM+9q2PqHuFs1Gt70dc7ZOMsLEFyWaLOSo5opfpkVOHTgnsfbxqxSn+HeJ+R8ZMGbguhpQ0nTf5SUWo90zxX3c7l8gffmjcUz2a3KcCpL+uaezJJOnSjyx1fgAVTuEBTWsCNfKaHhboKeNHYWl0S69VI1mOGoXRU04hN1RynQPiSyu7DKriTg0xcSt8prFT/RRmnYsmAXPx0+Q+FaD81XWv5YeuMz55f5uj3u9mZPySl57peeAzYXZT34lG/J1+O04fmQoHRrvPzqQ3eSDeCOPMM2NYQI2kfm/Sqy7gZPDTi5T2Jy+LxQ9vSajMUL5AWhelq+ISFAb3lzo/rSNjKa4jjReBODDGjG47I9yKYBOCT0Xv4tHTxt3Te6jk8rdwoI90UyaBlPA2kB5Vhvn4Azl+Ojz1AGWIDIH06ReFnzyWOz/E0CRChx+7mRrkzrupPWCQ+WnDci8/bSj85JHy05cxjkfuSyK4i6C+zjHGICbmuC/cSv0sFCWz8yj85LHc+SGGJhE6/NjNYoxnY7mXnzYUfvJI+VkEYzw30l9LZudR+Mmj8JNH4SePwk8ehZ88ngt+/q3GOEXJ7DwKP3kUfvIo/ORR+Mmj8JPHc8FP38aYs+Yk4b4r9cR09oLuEyWz8yj85LHs+SGKVGqo8yNn2u+5Fww0Py1Y9uWnBYWfPFJ+ijE2LJfMLvzMxrLnhyhSqaHOj5wVYxyx7MtPCwo/eaT8LJoxPjFZuD1R4qf2YmJwW4zxiSiVIY/CTx4L5ocomqSC+OEW+1Xr52KMI5Z9+WlB4SePlJ9ijA3LJbMLP7Ox7PkhiiapIH64VYzxbCz78tOCwk8eKT+txliQ4nieL+qJJlO0nVi/gJT5kDoXeIkbLDSswk8ehZ88Cj95FH7yKPzkMQj8DGHxcyKrjQKcpzuGEEjdfV0AfoHCYnciSGlyP19he0SFz7XAvV71Qy92ZgFKJ7/pmBOlqfDTLEpT4adZlKbCT7MoTYWfZlGaCj/NojQNAj89j4yFdGPrhYJELeRTVk1YDH3AYvV0Cj95FH7yKPzkUfjJo/CTx1LmZ4iAc6I5co5YcnoW6mXomBN6H9pDFPdcs4cvPYte/LeJ9AHEg47cl751902idAH5I8xe/Bd+mv1ICj/NfiSFn2Y/ksJPsx9J4afZj2SQ+GkdGRN5ioX0UIg0BdeL1bNI9UnjqevdhoU+kyj85FH4yaPwk0fhJ4/CTx6DxE/rM2PmxwE9C5Rg7l49AvU22oSeBKTgnuNizrkrHEC40km9sDYhHRyZuwf4I32Ew7Huvi6Fn2Z/ksJPsz9J4afZn6Tw0+xPUvhp9icZJH6GsMw5wTHfcOWc78o+8sgj/i1Hegb0Vuru64JbVozhl/lxjoS5c+dOD6PJz3xE4fCdZcIlDu6jG3HX3dcFv7h7+OGHPQz8y18v/gs/zf4khZ9mf5LCT7M/SeGn2Z+k8NPsTzJI/LQ+M6YXATgHKETvAGDR6+7rAuhRAF0TJokEdffzFYUD1PtBv1TvnAgQDkgT/iVNflIp/DT7kxR+mv1JCj/N/iSFn2Z/ksJPsz/JIPHT96YfvYKEAyVM5PYL9JFuIh7oXi8gHdJnPv5A4SePwk8ehZ88Cj95FH7yGCR+ijE2LJfMLvzMRuEnj8JPHoWfPAo/eaT8FGNsWC6ZXfiZjcJPHoWfPAo/eRR+8kj5KcbYsFwyu/AzG4WfPAo/eRR+8ij85NHlJ4R/AYoIO1QygobkAAAAAElFTkSuQmCC</raw>
    </picture>
  </region>
  <region id="5" left="27" top="468" width="63" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">3</e>
        <e type="operand">6</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="6" left="108" top="468" width="169" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="operand">i</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">arg</e>
      </input>
      <contract>
        <e type="operand" style="unit">°</e>
      </contract>
      <result action="numeric">
        <e type="operand">63.435</e>
      </result>
    </math>
  </region>
  <region id="7" left="405" top="468" width="203" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="function" preserve="true" args="2">xy2pol</e>
      </input>
      <contract>
        <e type="operand" style="unit">rad</e>
      </contract>
      <result action="numeric">
        <e type="operand">6.708</e>
        <e type="operand">1.107</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </result>
    </math>
  </region>
  <region id="8" left="108" top="495" width="178" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="operand">i</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">arg</e>
      </input>
      <contract>
        <e type="operand" style="unit">rad</e>
      </contract>
      <result action="numeric">
        <e type="operand">1.107</e>
      </result>
    </math>
  </region>
  <region id="9" left="27" top="522" width="312" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>arg("complexNumber") - Returns the angle from the real axis to the given complex number.</p>
    </text>
  </region>
  <region id="10" left="522" top="540" width="129" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">1.107</e>
      </input>
      <contract>
        <e type="operand" style="unit">°</e>
      </contract>
      <result action="numeric">
        <e type="operand">63.426</e>
      </result>
    </math>
  </region>
  <region id="11" left="522" top="567" width="129" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">6.708</e>
      </input>
      <contract>
        <e type="operand" style="unit">°</e>
      </contract>
      <result action="numeric">
        <e type="operand">384.34</e>
      </result>
    </math>
  </region>
  <region id="12" left="27" top="603" width="462" height="128" border="true" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math optimize="2" fractionType="auto">
      <description active="true" position="Top" lang="eng">
        <p>Universal version  [Smath 6179]. It supports "data" sets from source ... data sets subject to be decimated from auxilliarymodule Decimate(data,n)... reasonably fast on primitive PC.</p>
      </description>
      <input>
        <e type="operand">data</e>
        <e type="operand">char</e>
        <e type="operand">size</e>
        <e type="operand">clr</e>
        <e type="function" args="4">plotG</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operand">data</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">r3</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">char</e>
        <e type="operator" args="2">:</e>
        <e type="operand">r4</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">size</e>
        <e type="operator" args="2">:</e>
        <e type="operand">r5</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">clr</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
        <e type="function" preserve="true" args="3">for</e>
        <e type="operand">data</e>
        <e type="operand">r3</e>
        <e type="operand">r4</e>
        <e type="operand">r5</e>
        <e type="function" preserve="true" args="4">augment</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="13" left="27" top="792" width="261" height="94" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="6">
      <description active="true" position="Top" lang="eng">
        <p>Rename: Y =&gt; .. else variable name</p>
      </description>
      <input>
        <e type="operand">t</e>
        <e type="operand">u</e>
        <e type="function" args="2">D</e>
        <e type="operand">u</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">u</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">1</e>
        <e type="operand">u</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">u</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">u</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">-</e>
        <e type="operand">0</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="14" left="522" top="819" width="77" height="63" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">t0</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
        <e type="operand">t1</e>
        <e type="operand">2</e>
        <e type="operand">π</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">N</e>
        <e type="operand">24</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
      </input>
    </math>
  </region>
  <region id="15" left="315" top="828" width="61" height="63" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <description active="true" position="Right" lang="eng">
        <p>--------radius circle--------</p>
      </description>
      <input>
        <e type="operand">Y0</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
        <e type="operand">0</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="16" left="27" top="918" width="277" height="28" color="#000000" bgColor="#e1ffff" fontSize="10">
    <math decimalPlaces="6">
      <description active="false" position="Top" lang="eng">
        <p>Either 'rkfixed' or 'Rkadapt'</p>
      </description>
      <input>
        <e type="operand">s</e>
        <e type="operand">Y0</e>
        <e type="operand">t0</e>
        <e type="operand">t1</e>
        <e type="operand">N</e>
        <e type="operand">t</e>
        <e type="operand">u</e>
        <e type="function" args="2">D</e>
        <e type="function" preserve="true" args="5">Rkadapt</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="17" left="27" top="954" width="115" height="69" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">x</e>
        <e type="operand">s</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
        <e type="operand">X</e>
        <e type="operand">s</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Y</e>
        <e type="operand">s</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
      </input>
    </math>
  </region>
  <region id="18" left="180" top="954" width="156" height="69" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">U</e>
        <e type="operand">x</e>
        <e type="operand">X</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">V</e>
        <e type="operand">x</e>
        <e type="operand">Y</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">XY</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
      </input>
    </math>
  </region>
  <region id="19" left="27" top="1035" width="295" height="69" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">U</e>
        <e type="operand">U</e>
        <e type="operand" style="string">.</e>
        <e type="operand">10</e>
        <e type="operand" style="string">blue</e>
        <e type="function" args="4">plotG</e>
        <e type="operator" args="2">:</e>
        <e type="operand">V</e>
        <e type="operand">V</e>
        <e type="operand" style="string">.</e>
        <e type="operand">10</e>
        <e type="operand" style="string">red</e>
        <e type="function" args="4">plotG</e>
        <e type="operator" args="2">:</e>
        <e type="operand">polar</e>
        <e type="operand">XY</e>
        <e type="operand" style="string">.</e>
        <e type="operand">10</e>
        <e type="operand" style="string">green</e>
        <e type="function" args="4">plotG</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
      </input>
    </math>
  </region>
  <region id="20" left="27" top="1116" width="240" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="2.52895948553646" scale_y="2.55450453084491" scale_z="6.46023846412611" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="0" transpose_y="0" transpose_z="0">
      <input>
        <e type="operand">polar</e>
      </input>
    </plot>
  </region>
  <region id="21" left="279" top="1116" width="240" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="1.9487171" scale_y="3.138428376721" scale_z="6.11590904484146" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-86" transpose_y="0" transpose_z="0">
      <input>
        <e type="operand">U</e>
        <e type="operand">V</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </plot>
  </region>
</regions>