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    <math>
      <input>
        <e type="operand">a</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
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</raw>
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  <region id="10" left="414" top="657" width="267" height="51" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">k0</e>
        <e type="operand">0.5</e>
        <e type="operator" args="2">:</e>
        <e type="operand">k1</e>
        <e type="operand">0.1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">k2</e>
        <e type="operand">0.2</e>
        <e type="operator" args="2">:</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operand">k3</e>
        <e type="operand">0.025</e>
        <e type="operator" args="2">:</e>
        <e type="operand">k4</e>
        <e type="operand">0.018</e>
        <e type="operator" args="2">:</e>
        <e type="operand">k5</e>
        <e type="operand">0.017</e>
        <e type="operator" args="2">:</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </math>
  </region>
  <region id="11" left="414" top="720" width="303" height="79" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t</e>
        <e type="operand">X</e>
        <e type="function" args="2">D</e>
        <e type="operand">k1</e>
        <e type="operand">X</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">k2</e>
        <e type="operand">X</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operand">X</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">k0</e>
        <e type="operator" args="2">+</e>
        <e type="operand">k3</e>
        <e type="operand">X</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">k4</e>
        <e type="operand">X</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">k5</e>
        <e type="operand">X</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operand">X</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</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="12" left="414" top="801" width="313" height="47" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">S</e>
        <e type="operand">2</e>
        <e type="operand">28</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0</e>
        <e type="operand">250</e>
        <e type="operand">2500</e>
        <e type="operand">t</e>
        <e type="operand">X</e>
        <e type="function" args="2">D</e>
        <e type="function" preserve="true" args="5">rkfixed</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="13" left="414" top="864" width="280" height="95" color="#000000" bgColor="#ffffff" fontSize="10">
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        <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">S1</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="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">S2</e>
        <e type="operand">x</e>
        <e type="operand">S</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">S3</e>
        <e type="operand">S</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operand">S</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">sys</e>
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    </math>
  </region>
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      <input>
        <e type="operand">S1</e>
        <e type="operand">S2</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
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    </picture>
  </region>
  <region id="17" left="9" top="2061" width="194" height="36" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">ε1</e>
        <e type="operand">3</e>
        <e type="operand">10</e>
        <e type="operand">12</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">ε1</e>
        <e type="operand">6</e>
        <e type="operand">10</e>
        <e type="operand">14</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
      </input>
    </math>
  </region>
  <region id="18" left="261" top="2061" width="162" height="36" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">IC</e>
        <e type="operand">0.002</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">T0</e>
        <e type="operand">1</e>
        <e type="operand">4</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="19" left="441" top="2070" width="197" height="27" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">R</e>
        <e type="operand">1.986</e>
        <e type="operator" args="2">:</e>
        <e type="operand">T0</e>
        <e type="operand">298</e>
        <e type="operator" args="2">:</e>
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</raw>
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        <e type="operand">k</e>
        <e type="operand">10</e>
        <e type="operand">5</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
        <e type="operand">J</e>
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        <e type="operator" args="2">:</e>
        <e type="operand">ET</e>
        <e type="operand">5000</e>
        <e type="operator" args="2">:</e>
        <e type="operand">TS</e>
        <e type="operand">295</e>
        <e type="operator" args="2">:</e>
        <e type="operand">C</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">1</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="7">mat</e>
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    </math>
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    <math>
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        <e type="operand">α</e>
        <e type="operand">0.1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">V</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">ρ</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Cp</e>
        <e type="operand">4</e>
        <e type="operator" args="2">:</e>
        <e type="operand">S</e>
        <e type="operand">2</e>
        <e type="operator" args="2">:</e>
        <e type="operand">1</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
    </math>
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    <math>
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        <e type="operand">X</e>
        <e type="function" args="1">r</e>
        <e type="operand">k</e>
        <e type="operand">ET</e>
        <e type="operand">X</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operand">X</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
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    <math>
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        <e type="operand">X</e>
        <e type="function" args="2">f</e>
        <e type="operand">X</e>
        <e type="function" args="1">r</e>
        <e type="operator" args="1">-</e>
        <e type="operand">J</e>
        <e type="operand">X</e>
        <e type="function" args="1">r</e>
        <e type="operator" args="2">*</e>
        <e type="operand">α</e>
        <e type="operand">S</e>
        <e type="operator" args="2">*</e>
        <e type="operand">TS</e>
        <e type="operand">X</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="operator" args="2">*</e>
        <e type="operand">ρ</e>
        <e type="operand">Cp</e>
        <e type="operator" args="2">*</e>
        <e type="operand">V</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">+</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>
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    </math>
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