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        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">sys</e>
      </input>
    </plot>
  </region>
  <region id="9" left="558" top="396" width="211" height="148" border="true" color="#000000" bgColor="#ffffff">
    <picture>
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</raw>
    </picture>
  </region>
  <region id="10" left="9" top="567" width="422" height="168" border="true" color="#000000" bgColor="#ffffe1" fontSize="10">
    <math optimize="2" decimalPlaces="4">
      <description active="true" position="Top" lang="eng">
        <p>Algo style "circulation" discretizer [piston discretizer]</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">f</e>
        <e type="operand">x0</e>
        <e type="operand">x1</e>
        <e type="operand">mesh</e>
        <e type="function" args="4">fmesh</e>
        <e type="operand">U</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
        <e type="operand">count</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">j</e>
        <e type="operand">1</e>
        <e type="operand">mesh</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">x</e>
        <e type="operand">j</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x0</e>
        <e type="operand">j</e>
        <e type="operand">mesh</e>
        <e type="operator" args="2">/</e>
        <e type="operand">x1</e>
        <e type="operand">x0</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
        <e type="operand">U</e>
        <e type="operand">count</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">j</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="1">f</e>
        <e type="function" preserve="true" args="1">eval</e>
        <e type="operator" args="2">:</e>
        <e type="operand">count</e>
        <e type="operand">count</e>
        <e type="operand">1</e>
        <e type="operator" args="2">+</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">x</e>
        <e type="operand">U</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" left="477" top="594" width="149" height="50" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">Area</e>
        <e type="operand">3</e>
        <e type="operand">a</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">2</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
      <result action="numeric">
        <e type="operand">4.5</e>
      </result>
    </math>
  </region>
  <region id="12" left="477" top="657" width="146" height="99" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">f1</e>
        <e type="operand">x</e>
        <e type="function" args="1">Φ</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" preserve="true" args="1">Re</e>
        <e type="operator" args="2">:</e>
        <e type="operand">x</e>
        <e type="function" args="1">f2</e>
        <e type="operand">x</e>
        <e type="function" args="1">Φ</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" preserve="true" args="1">Re</e>
        <e type="operator" args="2">:</e>
        <e type="operand">x</e>
        <e type="function" args="1">f3</e>
        <e type="operand">x</e>
        <e type="function" args="1">Φ</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" preserve="true" args="1">Re</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </math>
  </region>
  <region id="13" left="648" top="675" width="114" height="65" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <input>
        <e type="operand">mesh</e>
        <e type="operand">100</e>
        <e type="operator" args="2">:</e>
        <e type="operand">X</e>
        <e type="operand">2.749455</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Y</e>
        <e type="operand">X</e>
        <e type="function" args="1">f1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </math>
  </region>
  <region id="14" left="225" top="765" width="80" height="33" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>escape divide by zero</p>
      </description>
      <input>
        <e type="operand">ε</e>
        <e type="operand">10</e>
        <e type="operand">12</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="15" left="108" top="774" width="62" height="29" color="#000000" bgColor="#ffffff">
    <picture>
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    </picture>
  </region>
  <region id="17" left="9" top="810" width="279" height="117" border="true" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <input>
        <e type="operand">b1</e>
        <e type="operand">x</e>
        <e type="function" args="1">f1</e>
        <e type="operand">6</e>
        <e type="operator" args="1">-</e>
        <e type="operand">ε</e>
        <e type="operand">mesh</e>
        <e type="function" args="4">fmesh</e>
        <e type="operator" args="2">:</e>
        <e type="operand">b2</e>
        <e type="operand">x</e>
        <e type="function" args="1">f1</e>
        <e type="operand">ε</e>
        <e type="operand">X</e>
        <e type="operand">mesh</e>
        <e type="function" args="4">fmesh</e>
        <e type="operator" args="2">:</e>
        <e type="operand">b3</e>
        <e type="operand">x</e>
        <e type="function" args="1">f3</e>
        <e type="operand">X</e>
        <e type="operand">ε</e>
        <e type="operand">mesh</e>
        <e type="function" args="4">fmesh</e>
        <e type="operator" args="2">:</e>
        <e type="operand">b4</e>
        <e type="operand">x</e>
        <e type="function" args="1">f2</e>
        <e type="operand">ε</e>
        <e type="operand">X</e>
        <e type="operand">mesh</e>
        <e type="function" args="4">fmesh</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Descartes</e>
        <e type="operand">b1</e>
        <e type="operand">b2</e>
        <e type="operand">b3</e>
        <e type="operand">b4</e>
        <e type="function" preserve="true" args="4">stack</e>
        <e type="operator" args="2">:</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">sys</e>
      </input>
    </math>
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      <input>
        <e type="operand">b1</e>
        <e type="operand">b2</e>
        <e type="operand">b3</e>
        <e type="operand">b4</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="operand" style="string">+</e>
        <e type="operand">20</e>
        <e type="operand" style="string">black</e>
        <e type="operand">1</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="7">mat</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">sys</e>
      </input>
    </plot>
  </region>
  <region id="19" left="531" top="810" width="240" height="158" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="False">
    <plot type="2d" render="lines" scale_x="1.85321057216999" scale_y="1.85321057216999" scale_z="1.85321057216999" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="1" transpose_y="-9" transpose_z="0">
      <input>
        <e type="operand">Descartes</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="operand" style="string">+</e>
        <e type="operand">20</e>
        <e type="operand" style="string">red</e>
        <e type="operand">1</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="7">mat</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </plot>
  </region>
  <region id="20" left="9" top="972" width="725" height="40" color="#000000" bgColor="#e1ffff" fontSize="10">
    <text lang="eng">
      <p>L'aire de la boucle est égale à celle du domaine situé entre la courbe et son asymptote (d'équation x + y = –a) ; valeur commune : 3a²/2.</p>
    </text>
  </region>
</regions>