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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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        <e type="operand">j</e>
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      <p bold="true">&lt;= A simple algebraic system</p>
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        <e type="function" preserve="true" args="2">FindRoot</e>
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      <description active="true" position="Right" lang="eng">
        <p>in lexicographic order wrt "init"</p>
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        <e type="operand">B</e>
        <e type="operand">G</e>
        <e type="function" args="2">sol</e>
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        <e type="operand">7.348465</e>
        <e type="operator" args="1">-</e>
        <e type="operand">46.999999</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
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    <math decimalPlaces="4">
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        <e type="operand">B</e>
        <e type="operand">G</e>
        <e type="function" args="2">sol</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">G</e>
        <e type="operand">B</e>
        <e type="operand">G</e>
        <e type="function" args="2">sol</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
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        <e type="operand">2</e>
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        <e type="operand">5</e>
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        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">5.1</e>
        <e type="operand">10</e>
        <e type="operand">7</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
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    <text lang="eng">
      <p>FindRoot("1:function", "2:condition") - Find root(s) of function(s) "1:function", giving an initial guess "2:condition" for each variable; calculation have at least 4 decimal places function(s) precision.</p>
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      <p bold="true">A unitless dimensionned standard</p>
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    </math>
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    <math>
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        <e type="operand">fy</e>
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    </math>
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  <region id="14" left="495" top="477" width="68" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Φc</e>
        <e type="operand">0.7</e>
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    </math>
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  <region id="15" left="585" top="477" width="68" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
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  <region id="16" left="315" top="513" width="210" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
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        <e type="operand">Φ</e>
        <e type="operand">0.0015</e>
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        <e type="operator" args="2">:</e>
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    <math>
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        <e type="operand">B</e>
        <e type="operand">3.83</e>
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    </math>
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  <region id="18" left="405" top="549" width="68" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">M</e>
        <e type="operand">22.8</e>
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    </math>
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    <math>
      <input>
        <e type="operand">d</e>
        <e type="operand">100</e>
        <e type="operator" args="2">:</e>
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    <math>
      <input>
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        <e type="operand">M</e>
        <e type="operand">Φ</e>
        <e type="operand">fy</e>
        <e type="operator" args="2">*</e>
        <e type="operand">d</e>
        <e type="operand">a1</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>
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        <e type="operator" args="2">:</e>
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    <math>
      <input>
        <e type="operand">Eq1</e>
        <e type="operand">Φ</e>
        <e type="operand">As</e>
        <e type="operator" args="2">*</e>
        <e type="operand">fy</e>
        <e type="operator" args="2">*</e>
        <e type="operand">α1</e>
        <e type="operand">Φc</e>
        <e type="operator" args="2">*</e>
        <e type="operand">fc</e>
        <e type="operator" args="2">*</e>
        <e type="operand">B</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
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    </math>
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    <math decimalPlaces="4">
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        <e type="operand">1</e>
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    </math>
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  <region id="23" left="315" top="684" width="161" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">system</e>
        <e type="operand">Eq1</e>
        <e type="operand">a1</e>
        <e type="operator" args="2">-</e>
        <e type="operand">0</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">Eq2</e>
        <e type="operand">As</e>
        <e type="operator" args="2">-</e>
        <e type="operand">0</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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    <math decimalPlaces="4">
      <input>
        <e type="operand">init</e>
        <e type="operand">a1</e>
        <e type="operand">j</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">As</e>
        <e type="operand">j</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="25" left="315" top="738" width="288" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">a1</e>
        <e type="operand">As</e>
        <e type="function" args="2">sol</e>
        <e type="operand">system</e>
        <e type="operand">init</e>
        <e type="function" preserve="true" args="2">FindRoot</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="26" left="315" top="774" width="198" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>in lexicographic order wrt "init"</p>
      </description>
      <input>
        <e type="operand">a1</e>
        <e type="operand">As</e>
        <e type="function" args="2">sol</e>
      </input>
      <result action="numeric">
        <e type="operand">0.002414</e>
        <e type="operand">0.000596</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
      </result>
    </math>
  </region>
  <region id="27" left="396" top="819" width="43" height="24" color="#000000" bgColor="#80ff00" fontSize="10">
    <math>
      <input>
        <e type="operand">m</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="28" left="558" top="819" width="51" height="24" color="#000000" bgColor="#80ff00" fontSize="10">
    <math>
      <input>
        <e type="operand">m²</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="29" left="315" top="846" width="119" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">a1</e>
      </input>
      <contract>
        <e type="operand">m</e>
      </contract>
      <result action="numeric">
        <e type="operand">0.002414</e>
      </result>
    </math>
  </region>
  <region id="30" left="477" top="846" width="127" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">As</e>
      </input>
      <contract>
        <e type="operand">m²</e>
      </contract>
      <result action="numeric">
        <e type="operand">0.000596</e>
      </result>
    </math>
  </region>
</regions>