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        <p>     TESLA data     </p>
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      <math>
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      <math>
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      <math>
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      <math>
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          <e type="operand">270</e>
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          <e type="operand">290</e>
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          <e type="operand">310</e>
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          <e type="operand">1</e>
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      <math>
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          <e type="operand">1</e>
          <e type="function" preserve="true" args="3">mat</e>
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</raw>
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  <region id="21" top="1782" color="#ff0000" bgColor="#ffffff">
    <area collapsed="true">
      <title lang="eng">
        <p>     Genfit Utilities     </p>
      </title>
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      <math exponentialThreshold="3">
        <input>
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          <e type="function" args="5">plotG</e>
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        <description active="true" position="Top" lang="eng">
          <p>Error stem plot for QuickPlot unicolor</p>
        </description>
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          <e type="operator" args="2">:</e>
          <e type="function" preserve="true" args="3">for</e>
          <e type="operand">V</e>
          <e type="operand">stem</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">:</e>
          <e type="operand">j</e>
          <e type="operand">2</e>
          <e type="operand">stem</e>
          <e type="function" preserve="true" args="1">rows</e>
          <e type="operand">1</e>
          <e type="operator" args="2">-</e>
          <e type="function" preserve="true" args="2">range</e>
          <e type="operand">V</e>
          <e type="operand">V</e>
          <e type="operand">stem</e>
          <e type="operand">j</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="function" preserve="true" args="2">stack</e>
          <e type="operator" args="2">:</e>
          <e type="function" preserve="true" args="3">for</e>
          <e type="operand">V</e>
          <e type="operand">V</e>
          <e type="operand">data</e>
          <e type="operand">data</e>
          <e type="function" preserve="true" args="1">rows</e>
          <e type="function" preserve="true" args="2">row</e>
          <e type="function" preserve="true" args="2">stack</e>
          <e type="operator" args="2">:</e>
          <e type="operand">7</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="9">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="24" left="72" top="2259" width="443" height="365" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
      <math optimize="2" fractionType="fraction">
        <description active="true" position="Top" lang="eng">
          <p>Applicable parts are: Optimiz "numeric"</p>
        </description>
        <input>
          <e type="operand">XY</e>
          <e type="operand">f</e>
          <e type="operand">φ</e>
          <e type="operand">β</e>
          <e type="function" args="4">Minimize</e>
          <e type="operand">X</e>
          <e type="operand">XY</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operator" args="2">:</e>
          <e type="operand">Y</e>
          <e type="operand">XY</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operator" args="2">:</e>
          <e type="operand">n</e>
          <e type="operand">XY</e>
          <e type="function" preserve="true" args="1">rows</e>
          <e type="operator" args="2">:</e>
          <e type="operand">k</e>
          <e type="operand">x</e>
          <e type="operand">β</e>
          <e type="function" args="2">φ</e>
          <e type="function" preserve="true" args="1">length</e>
          <e type="operand">1</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
          <e type="operand" style="string">vx-&gt; raw initial vector fit</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operand">X</e>
          <e type="function" preserve="true" args="1">length</e>
          <e type="function" preserve="true" args="2">range</e>
          <e type="operand">vx</e>
          <e type="operand">i</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">X</e>
          <e type="operand">i</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">β</e>
          <e type="function" args="2">f</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="operand" style="string">M-&gt; Cholesky GradientMatrix</e>
          <e type="operand">j</e>
          <e type="operand">1</e>
          <e type="operand">k</e>
          <e type="function" preserve="true" args="2">range</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operand">n</e>
          <e type="function" preserve="true" args="2">range</e>
          <e type="operand">M</e>
          <e type="operand">i</e>
          <e type="operand">j</e>
          <e type="function" preserve="true" args="3">el</e>
          <e type="operand">X</e>
          <e type="operand">i</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">β</e>
          <e type="function" args="2">φ</e>
          <e type="operand">j</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="function" preserve="true" args="2">el</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" style="string">CholeskySolver LeastSquares</e>
          <e type="operand">Φ</e>
          <e type="operand">M</e>
          <e type="function" preserve="true" args="1">transpose</e>
          <e type="operand">M</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
          <e type="operand">d</e>
          <e type="operand">M</e>
          <e type="function" preserve="true" args="1">transpose</e>
          <e type="operand">Y</e>
          <e type="operand">vx</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="operand">Δβ</e>
          <e type="operand">Φ</e>
          <e type="operand">1</e>
          <e type="operator" args="1">-</e>
          <e type="operator" args="2">^</e>
          <e type="function" preserve="true" args="1">eval</e>
          <e type="operand">d</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
          <e type="operand">b</e>
          <e type="operand">β</e>
          <e type="operand">Δβ</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
          <e type="operand">13</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="15">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="25" left="513" top="2286" width="264" height="122" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
      <math optimize="2">
        <input>
          <e type="operand">L</e>
          <e type="operand">H</e>
          <e type="operand">N</e>
          <e type="function" args="3">xd</e>
          <e type="operand">U</e>
          <e type="operand">0</e>
          <e type="operator" args="2">:</e>
          <e type="operand">dx</e>
          <e type="operand">H</e>
          <e type="operand">L</e>
          <e type="operator" args="2">-</e>
          <e type="operand">N</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operand">N</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="function" preserve="true" args="2">range</e>
          <e type="operand">U</e>
          <e type="operand">i</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">L</e>
          <e type="operand">dx</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">dx</e>
          <e type="operand">i</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
          <e type="function" preserve="true" args="3">for</e>
          <e type="operand">U</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="26" left="513" top="2412" width="282" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>Module xd(L,H,N) is a discretiserfor use in-situ  [user spec's]: range [L,H], density [N].</p>
      </text>
    </region>
    <region id="27" left="513" top="2475" width="330" height="201" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
      <math fractionType="fraction">
        <description active="true" position="Top" lang="eng">
          <p>Vector gradient ... Optimiz Symbolic </p>
        </description>
        <input>
          <e type="operand">x</e>
          <e type="operand">β</e>
          <e type="operand">f</e>
          <e type="operand">n</e>
          <e type="function" args="4">φ</e>
          <e type="operand">ct</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operand">n</e>
          <e type="function" preserve="true" args="2">range</e>
          <e type="operand">PD</e>
          <e type="operand">ct</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">x</e>
          <e type="operand">β</e>
          <e type="function" args="2">f</e>
          <e type="bracket">(</e>
          <e type="operand">β</e>
          <e type="operand">ct</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="function" preserve="true" args="2">diff</e>
          <e type="operator" args="2">:</e>
          <e type="operand" style="string">stack f(x,β) &amp; PD </e>
          <e type="operand">V</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">x</e>
          <e type="operand">β</e>
          <e type="function" args="2">f</e>
          <e type="operator" args="2">:</e>
          <e type="operand">V</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">PD</e>
          <e type="operand">i</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">:</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="4">line</e>
          <e type="operand">ct</e>
          <e type="operand">ct</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="6">line</e>
          <e type="function" preserve="true" args="3">for</e>
          <e type="operand">V</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="5">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="28" left="81" top="2718" width="491" height="231" border="true" color="#000000" bgColor="#ffffe1" fontSize="10">
      <math decimalPlaces="6">
        <description active="true" position="Top" lang="eng">
          <p>Bar plot unicolor style, bar width user.</p>
        </description>
        <input>
          <e type="operand">data</e>
          <e type="operand">dt</e>
          <e type="function" args="2">BarSize</e>
          <e type="operand">v</e>
          <e type="operand">data</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operator" args="2">:</e>
          <e type="operand">t</e>
          <e type="operand">v</e>
          <e type="function" args="2">bar</e>
          <e type="operand">t</e>
          <e type="operand">dt</e>
          <e type="operator" args="2">-</e>
          <e type="operand">0</e>
          <e type="operand">t</e>
          <e type="operand">dt</e>
          <e type="operator" args="2">-</e>
          <e type="operand">v</e>
          <e type="operand">t</e>
          <e type="operand">dt</e>
          <e type="operator" args="2">+</e>
          <e type="operand">v</e>
          <e type="operand">t</e>
          <e type="operand">dt</e>
          <e type="operator" args="2">+</e>
          <e type="operand">0</e>
          <e type="operand">4</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="10">mat</e>
          <e type="operator" args="2">:</e>
          <e type="operand">j</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">j</e>
          <e type="operand">1</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">B</e>
          <e type="operand">data</e>
          <e type="operand">j</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="3">el</e>
          <e type="operand">data</e>
          <e type="operand">j</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="3">el</e>
          <e type="function" args="2">bar</e>
          <e type="operator" args="2">:</e>
          <e type="operand">B</e>
          <e type="operand">B</e>
          <e type="operand">data</e>
          <e type="operand">j</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="3">el</e>
          <e type="operand">data</e>
          <e type="operand">j</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="3">el</e>
          <e type="function" args="2">bar</e>
          <e type="function" preserve="true" args="2">stack</e>
          <e type="operator" args="2">:</e>
          <e type="function" preserve="true" args="3">if</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="3">line</e>
          <e type="function" preserve="true" args="3">for</e>
          <e type="operand">B</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="29" left="81" top="2988" width="454" height="128" border="true" color="#000000" bgColor="#ebebeb" fontSize="10">
      <math optimize="2" fractionType="auto" decimalPlaces="3">
        <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">plot</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="30" top="3195" color="#000000" bgColor="#ffffff">
      <area terminator="true" />
    </region>
  </region>
  <region id="31" left="162" top="3231" width="84" height="24" color="#000000" bgColor="#80ffff" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>Tesla explorer</p>
      </description>
      <input>
        <e type="operand">Tesla</e>
        <e type="operand">e1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="32" left="378" top="3231" width="230" height="27" color="#000000" bgColor="#80ffff" fontSize="10">
    <math>
      <input>
        <e type="operand">a1</e>
        <e type="operand">b1</e>
        <e type="operand">c1</e>
        <e type="operand">d1</e>
        <e type="operand">e1</e>
        <e type="operand">f1</e>
        <e type="operand">i1</e>
        <e type="operand">h1</e>
        <e type="operand">g1</e>
        <e type="operand">1</e>
        <e type="operand">9</e>
        <e type="function" preserve="true" args="11">mat</e>
      </input>
    </math>
  </region>
  <region id="33" left="162" top="3258" width="344" height="74" border="true" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <input>
        <e type="operand">XY</e>
        <e type="operand">Tesla</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operand">Tesla</e>
        <e type="operand">1</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">data</e>
        <e type="operand">XY</e>
        <e type="operand" style="string">o</e>
        <e type="operand">5</e>
        <e type="operand" style="string">black</e>
        <e type="function" args="4">plot</e>
        <e type="operator" args="2">:</e>
        <e type="operand">X</e>
        <e type="operand">XY</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Y</e>
        <e type="operand">XY</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
        <e type="operand">n</e>
        <e type="operand">XY</e>
        <e type="function" preserve="true" args="1">rows</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">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
      </input>
    </math>
  </region>
  <region id="34" left="540" top="3267" width="80" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <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="35" left="18" top="3276" width="137" height="225" color="#000000" bgColor="#ffffff" fontSize="10">
    <math matrixOptions="0,0,2,11">
      <input>
        <e type="operand">XY</e>
      </input>
      <result action="numeric">
        <e type="operand">110</e>
        <e type="operand">0.027</e>
        <e type="operand">120</e>
        <e type="operand">0.055</e>
        <e type="operand">130</e>
        <e type="operand">0.086</e>
        <e type="operand">140</e>
        <e type="operand">0.12</e>
        <e type="operand">150</e>
        <e type="operand">0.16</e>
        <e type="operand">160</e>
        <e type="operand">0.206</e>
        <e type="operand">170</e>
        <e type="operand">0.262</e>
        <e type="operand">180</e>
        <e type="operand">0.327</e>
        <e type="operand">190</e>
        <e type="operand">0.406</e>
        <e type="operand">200</e>
        <e type="operand">0.5</e>
        <e type="operand">210</e>
        <e type="operand">0.61</e>
        <e type="operand">11</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="24">mat</e>
      </result>
    </math>
  </region>
  <region id="36" left="162" top="3330" width="249" height="51" border="true" color="#000000" bgColor="#ebffff" fontSize="10">
    <math fractionType="fraction">
      <description active="true" position="Right" lang="eng">
        <p>Model function</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="operand">β</e>
        <e type="function" args="2">f</e>
        <e type="operand">β</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">ε</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</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="bracket">(</e>
        <e type="operand">β</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">Y</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>
      </input>
    </math>
  </region>
  <region id="37" left="162" top="3384" width="179" height="26" color="#000000" bgColor="#ebd7ff" fontSize="10">
    <math fractionType="fraction">
      <description active="true" position="Right" lang="eng">
        <p>&lt;= ConjugateGradient Vector Fnct</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="operand">β</e>
        <e type="function" args="2">φ</e>
        <e type="operand">x</e>
        <e type="operand">β</e>
        <e type="operand">f</e>
        <e type="operand">2</e>
        <e type="function" args="4">φ</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="38" left="162" top="3420" width="311" height="175" border="true" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">β</e>
        <e type="operand">β</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">0.01</e>
        <e type="operand">2.1</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>
        <e type="operand">iter</e>
        <e type="operand">7</e>
        <e type="operator" args="2">:</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">i</e>
        <e type="operand">iter</e>
        <e type="operator" args="2">≤</e>
        <e type="operand">β</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">XY</e>
        <e type="operand">f</e>
        <e type="operand">φ</e>
        <e type="operand">β</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="4">Minimize</e>
        <e type="operator" args="2">:</e>
        <e type="operand">i</e>
        <e type="operand">i</e>
        <e type="operand">1</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">line</e>
        <e type="function" preserve="true" args="2">while</e>
        <e type="operand">β</e>
        <e type="operand">β</e>
        <e type="operand">iter</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="39" left="486" top="3420" width="43" height="24" color="#000000" bgColor="#ffff80" fontSize="10">
    <math>
      <input>
        <e type="operand">β</e>
        <e type="operand">β</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="40" left="549" top="3501" width="121" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6" exponentialThreshold="9">
      <input>
        <e type="operand">β</e>
      </input>
      <result action="numeric">
        <e type="operand">0.000072</e>
        <e type="operand">1.961643</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="41" left="162" top="3600" width="232" height="60" border="true" color="#000000" bgColor="#ffffa7" fontSize="10">
    <math>
      <input>
        <e type="operand">L</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">H</e>
        <e type="operand">X</e>
        <e type="operand">X</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">N</e>
        <e type="operand">200</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">U</e>
        <e type="operand">L</e>
        <e type="operand">H</e>
        <e type="operand">N</e>
        <e type="function" args="3">xd</e>
        <e type="operator" args="2">:</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">line</e>
      </input>
    </math>
  </region>
  <region id="42" left="522" top="3600" width="245" height="77" border="true" color="#000000" bgColor="#e1ffff" fontSize="10">
    <math optimize="2" decimalPlaces="6">
      <description active="true" position="Top" lang="eng">
        <p>Absolute  residuals</p>
      </description>
      <input>
        <e type="operand">δ</e>
        <e type="operand">j</e>
        <e type="operand">1</e>
        <e type="operand">XY</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">Δ</e>
        <e type="operand">j</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">Y</e>
        <e type="operand">j</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="operand">β</e>
        <e type="function" args="2">f</e>
        <e type="operator" args="2">-</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="operand">X</e>
        <e type="operand">Δ</e>
        <e type="function" preserve="true" args="2">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="43" left="162" top="3663" width="235" height="77" border="true" color="#000000" bgColor="#ffffa7" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">FIT</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operand">U</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">vy</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">U</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">β</e>
        <e type="function" args="2">f</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="operand">U</e>
        <e type="operand">vy</e>
        <e type="function" preserve="true" args="2">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="44" left="522" top="3708" width="113" height="26" color="#000000" bgColor="#e1ffff" fontSize="10">
    <math>
      <input>
        <e type="operand">bar</e>
        <e type="operand">δ</e>
        <e type="function" args="1">Error</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="45" left="18" top="3744" width="490" height="240" color="#000000" bgColor="#ebebeb" fontSize="10" showInputData="False">
    <plot type="2d" render="lines" scale_x="3.10960814427328" scale_y="0.0879927223485966" scale_z="0.273622886051976" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-205" transpose_y="-89" transpose_z="0">
      <input>
        <e type="operand">FIT</e>
        <e type="operand">x</e>
        <e type="operand">β</e>
        <e type="function" args="2">f</e>
        <e type="operand">X</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">1</e>
        <e type="operand">X</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operand">data</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">sys</e>
      </input>
    </plot>
  </region>
  <region id="46" left="504" top="3744" width="274" height="125" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="74.8696710544197" scale_y="0.0329395264361149" scale_z="2.46617150896028" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-80" transpose_y="1" transpose_z="0">
      <input>
        <e type="operand">bar</e>
        <e type="operand">0</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="47" left="54" top="3996" width="433" height="159" border="true" color="#000000" bgColor="#ffe1e1">
    <writer lang="eng"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: Black; background-color: Transparent; text-align: left; line-height: 115%">
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt"><strong><span style="text-decoration: underline"><span style="color: Blue">Reconciliation</span></span><span style="color: Blue">:</span></strong></span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt">This model [2 parameters] is adequate to fit the family of data.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt">Experimental data are just data, uncertain enough to mislead.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt">Those data, in particular, suffer poor spline junction from the</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt">lab equipment and or poor software that interpolated the points.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt">The model is essentially a 2 paramaters function that adjusts </span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt">the pseudo-parabola on the initial data ...</span></span></div></span>]]></writer>
  </region>
  <region id="48" left="54" top="4194" width="509" height="48" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">α</e>
        <e type="operand">10</e>
        <e type="operand">0.088</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">10</e>
        <e type="operand">0.031</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">60</e>
        <e type="operand">0.032</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">110</e>
        <e type="operand">0.027</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">160</e>
        <e type="operand">0.036</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">210</e>
        <e type="operand">0.033</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">260</e>
        <e type="operand">0.025</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">310</e>
        <e type="operand">0.016</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">1</e>
        <e type="operand">8</e>
        <e type="function" preserve="true" args="10">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="49" left="54" top="4248" width="701" height="48" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">β</e>
        <e type="operand">0.002944</e>
        <e type="operand">1.337339</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0.00015</e>
        <e type="operand">1.82577</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0.000105</e>
        <e type="operand">1.892539</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0.000072</e>
        <e type="operand">1.961643</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0.000136</e>
        <e type="operand">1.841527</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0.000321</e>
        <e type="operand">1.666505</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0.000574</e>
        <e type="operand">1.549974</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">0.000193</e>
        <e type="operand">1.78154</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">1</e>
        <e type="operand">8</e>
        <e type="function" preserve="true" args="10">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="50" left="54" top="4311" width="244" height="51" border="true" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math fractionType="fraction">
      <description active="true" position="Right" lang="eng">
        <p>Model: 2 constants, 2 parameters</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="operand">α</e>
        <e type="operand">β</e>
        <e type="function" args="3">f</e>
        <e type="operand">β</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">α</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operand">β</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">α</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>
      </input>
    </math>
  </region>
  <region id="51" top="4383" color="#000000" bgColor="#ffffff">
    <area collapsed="true">
      <title lang="eng">
        <p>     if/otherwise  u(x)    </p>
      </title>
    </area>
    <region id="52" left="63" top="4410" width="268" height="321" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">u1</e>
          <e type="operand">1</e>
          <e type="operand">10</e>
          <e type="operand">x</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">240</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string" />
          <e type="function" preserve="true" args="3">cases</e>
          <e type="operator" args="2">:</e>
          <e type="operand">x</e>
          <e type="function" args="1">u2</e>
          <e type="operand">1</e>
          <e type="operand">10</e>
          <e type="operand">x</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">270</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string" />
          <e type="function" preserve="true" args="3">cases</e>
          <e type="operator" args="2">:</e>
          <e type="operand">x</e>
          <e type="function" args="1">u3</e>
          <e type="operand">1</e>
          <e type="operand">60</e>
          <e type="operand">x</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">300</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string" />
          <e type="function" preserve="true" args="3">cases</e>
          <e type="operator" args="2">:</e>
          <e type="operand">x</e>
          <e type="function" args="1">u4</e>
          <e type="operand">1</e>
          <e type="operand">110</e>
          <e type="operand">x</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">340</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string" />
          <e type="function" preserve="true" args="3">cases</e>
          <e type="operator" args="2">:</e>
          <e type="operand">x</e>
          <e type="function" args="1">u5</e>
          <e type="operand">1</e>
          <e type="operand">160</e>
          <e type="operand">x</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">375</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string" />
          <e type="function" preserve="true" args="3">cases</e>
          <e type="operator" args="2">:</e>
          <e type="operand">x</e>
          <e type="function" args="1">u6</e>
          <e type="operand">1</e>
          <e type="operand">210</e>
          <e type="operand">x</e>
          <e type="operator" args="2">≤</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">375</e>
          <e type="operator" args="2">≤</e>
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