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</imagefile>
      <input>
        <e type="operand">Ω</e>
      </input>
    </image>
  </region>
  <region id="12" left="486" top="333" width="163" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="1">
      <input>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="1">time</e>
        <e type="operand">t0</e>
        <e type="operator" args="2">-</e>
      </input>
      <contract>
        <e type="operand" style="unit">min</e>
      </contract>
      <result action="numeric">
        <e type="operand">3.8</e>
      </result>
    </math>
  </region>
  <region id="13" left="18" top="432" width="253" height="93" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
    <math fractionType="auto" decimalPlaces="6">
      <input>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">Abs</e>
        <e type="operand">j</e>
        <e type="operand">1</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">cols</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">b</e>
        <e type="operand">j</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operand">M</e>
        <e type="operand">j</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="function" preserve="true" args="1">eval</e>
        <e type="operator" args="2">:</e>
        <e type="function" preserve="true" args="3">for</e>
        <e type="function" preserve="true" args="3">for</e>
        <e type="operand">b</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="14" left="18" top="531" width="406" height="55" color="#000000" bgColor="#ffff80" fontSize="10">
    <math optimize="2" exponentialThreshold="3">
      <input>
        <e type="operand">M</e>
        <e type="operand">lo</e>
        <e type="operand">hi</e>
        <e type="function" args="3">Scale</e>
        <e type="operand">hi</e>
        <e type="operand">lo</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operand">M</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">Min</e>
        <e type="operator" args="2">-</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">Max</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">Min</e>
        <e type="operator" args="2">-</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="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">lo</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
</regions>