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        <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>
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    <math decimalPlaces="6">
      <input>
        <e type="operand">L</e>
        <e type="operand">20</e>
        <e type="operator" args="2">:</e>
        <e type="operand">H</e>
        <e type="operand">85</e>
        <e type="operator" args="2">:</e>
        <e type="operand">N</e>
        <e type="operand">260</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">X</e>
        <e type="operand">ISA2085</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">ISA2085</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</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>
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    </math>
  </region>
  <region id="13" left="252" top="1404" width="244" height="77" border="true" color="#000000" bgColor="#ebebeb" fontSize="10">
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      <input>
        <e type="operand">ISA2085</e>
        <e type="operand">i</e>
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        <e type="operand">U</e>
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        <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="function" args="1">J</e>
        <e type="function" preserve="true" args="1">eval</e>
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        <e type="function" preserve="true" args="3">for</e>
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        <e type="operand">vy</e>
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        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">line</e>
        <e type="operator" args="2">:</e>
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    <math decimalPlaces="4">
      <input>
        <e type="operand">Pts</e>
        <e type="operand" style="string">blak by default</e>
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        <e type="operand">1</e>
        <e type="operand">X</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">p</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand" style="string">.</e>
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        <e type="function" preserve="true" args="3">for</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="operand">p</e>
        <e type="function" preserve="true" args="3">augment</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="15" left="252" top="1485" width="194" height="77" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">V</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operand">X</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">X</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="1">J</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">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="16" left="27" top="1584" width="399" height="158" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="False">
    <plot type="2d" render="lines" scale_x="105.651767591726" scale_y="0.274041096817978" scale_z="28.9529262715947" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-199" transpose_y="-52" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>Air specific 'ρ' @ geopotential x = km [ISA2085].Coefficients from Mathcad 11 [Strato/Mesosphere].</p>
      </description>
      <input>
        <e type="operand">Pts</e>
        <e type="operand">ISA2085</e>
        <e type="operand">20</e>
        <e type="operand">1</e>
        <e type="operand">20</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </plot>
  </region>
  <region id="17" left="630" top="1638" width="20" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">`</e>
      </input>
    </math>
  </region>
  <region id="18" left="27" top="1872" width="443" height="69" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <description active="true" position="Top" lang="eng">
        <p>Atmosphere segments ... </p>
      </description>
      <input>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">11</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="bracket">(</e>
        <e type="operand">rational</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">11</e>
        <e type="operand">20</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="bracket">(</e>
        <e type="operand">expDecay</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">20</e>
        <e type="operand">85</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="bracket">(</e>
        <e type="operand">rational</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operand" style="string">Thiele QUICK [PDAS11].sm</e>
        <e type="operand" style="string">Genfit Minimize [PDAS1120].sm</e>
        <e type="operand" style="string">Thiele QUICK [ISA2085].sm</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operator" args="2">≡</e>
      </input>
    </math>
  </region>
  <region id="19" left="18" top="2052" width="157" height="849" color="#000000" bgColor="#ffffff" fontSize="8">
    <math decimalPlaces="6">
      <input>
        <e type="operand">ISA</e>
        <e type="operand">0.5</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1.0489</e>
        <e type="operand">0</e>
        <e type="operand">1</e>
        <e type="operand">0.5</e>
        <e type="operand">0.9529</e>
        <e type="operand">1</e>
        <e type="operand">0.9075</e>
        <e type="operand">1.5</e>
        <e type="operand">0.8638</e>
        <e type="operand">2</e>
        <e type="operand">0.8217</e>
        <e type="operand">2.5</e>
        <e type="operand">0.7812</e>
        <e type="operand">3</e>
        <e type="operand">0.7422</e>
        <e type="operand">3.5</e>
        <e type="operand">0.7048</e>
        <e type="operand">4</e>
        <e type="operand">0.6689</e>
        <e type="operand">4.5</e>
        <e type="operand">0.6343</e>
        <e type="operand">5</e>
        <e type="operand">0.6012</e>
        <e type="operand">5.5</e>
        <e type="operand">0.5694</e>
        <e type="operand">6</e>
        <e type="operand">0.5389</e>
        <e type="operand">6.5</e>
        <e type="operand">0.5096</e>
        <e type="operand">7</e>
        <e type="operand">0.4816</e>
        <e type="operand">7.5</e>
        <e type="operand">0.4548</e>
        <e type="operand">8</e>
        <e type="operand">0.4292</e>
        <e type="operand">8.5</e>
        <e type="operand">0.4047</e>
        <e type="operand">9</e>
        <e type="operand">0.3813</e>
        <e type="operand">9.5</e>
        <e type="operand">0.3589</e>
        <e type="operand">10</e>
        <e type="operand">0.3376</e>
        <e type="operand">10.5</e>
        <e type="operand">0.3172</e>
        <e type="operand">11</e>
        <e type="operand">0.2978</e>
        <e type="operand">11.5</e>
        <e type="operand">0.2755</e>
        <e type="operand">12</e>
        <e type="operand">0.2546</e>
        <e type="operand">12.5</e>
        <e type="operand">0.2354</e>
        <e type="operand">13</e>
        <e type="operand">0.2176</e>
        <e type="operand">13.5</e>
        <e type="operand">0.2012</e>
        <e type="operand">14</e>
        <e type="operand">0.186</e>
        <e type="operand">14.5</e>
        <e type="operand">0.172</e>
        <e type="operand">15</e>
        <e type="operand">0.159</e>
        <e type="operand">15.5</e>
        <e type="operand">0.147</e>
        <e type="operand">16</e>
        <e type="operand">0.1359</e>
        <e type="operand">16.5</e>
        <e type="operand">0.1256</e>
        <e type="operand">17</e>
        <e type="operand">0.1162</e>
        <e type="operand">17.5</e>
        <e type="operand">0.1074</e>
        <e type="operand">18</e>
        <e type="operand">0.0993</e>
        <e type="operand">18.5</e>
        <e type="operand">0.0918</e>
        <e type="operand">19</e>
        <e type="operand">0.0849</e>
        <e type="operand">19.5</e>
        <e type="operand">0.0785</e>
        <e type="operand">20</e>
        <e type="operand">0.0726</e>
        <e type="operand">25</e>
        <e type="operand">0.032</e>
        <e type="operand">30</e>
        <e type="operand">0.015</e>
        <e type="operand">32</e>
        <e type="operand">0.011</e>
        <e type="operand">35</e>
        <e type="operand">0.006705</e>
        <e type="operand">40</e>
        <e type="operand">0.003144</e>
        <e type="operand">45</e>
        <e type="operand">0.001536</e>
        <e type="operand">47</e>
        <e type="operand">0.001165</e>
        <e type="operand">50</e>
        <e type="operand">0.000798</e>
        <e type="operand">52</e>
        <e type="operand">0.00062</e>
        <e type="operand">55</e>
        <e type="operand">0.000432</e>
        <e type="operand">60</e>
        <e type="operand">0.000233</e>
        <e type="operand">61</e>
        <e type="operand">0.000205</e>
        <e type="operand">71</e>
        <e type="operand">0.00005242</e>
        <e type="operand">85</e>
        <e type="operand">0.00000568</e>
        <e type="operand">56</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="114">mat</e>
        <e type="operator" args="2">:</e>
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    <math decimalPlaces="6">
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        <e type="operand">PDAS</e>
        <e type="operand">0.5</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1.0489</e>
        <e type="operand">0</e>
        <e type="operand">1</e>
        <e type="operand">0.5</e>
        <e type="operand">0.9529</e>
        <e type="operand">1</e>
        <e type="operand">0.9075</e>
        <e type="operand">1.5</e>
        <e type="operand">0.8638</e>
        <e type="operand">2</e>
        <e type="operand">0.8217</e>
        <e type="operand">2.5</e>
        <e type="operand">0.7812</e>
        <e type="operand">3</e>
        <e type="operand">0.7422</e>
        <e type="operand">3.5</e>
        <e type="operand">0.7048</e>
        <e type="operand">4</e>
        <e type="operand">0.6689</e>
        <e type="operand">4.5</e>
        <e type="operand">0.6343</e>
        <e type="operand">5</e>
        <e type="operand">0.6012</e>
        <e type="operand">5.5</e>
        <e type="operand">0.5694</e>
        <e type="operand">6</e>
        <e type="operand">0.5389</e>
        <e type="operand">6.5</e>
        <e type="operand">0.5096</e>
        <e type="operand">7</e>
        <e type="operand">0.4816</e>
        <e type="operand">7.5</e>
        <e type="operand">0.4548</e>
        <e type="operand">8</e>
        <e type="operand">0.4292</e>
        <e type="operand">8.5</e>
        <e type="operand">0.4047</e>
        <e type="operand">9</e>
        <e type="operand">0.3813</e>
        <e type="operand">9.5</e>
        <e type="operand">0.3589</e>
        <e type="operand">10</e>
        <e type="operand">0.3376</e>
        <e type="operand">10.5</e>
        <e type="operand">0.3172</e>
        <e type="operand">11</e>
        <e type="operand">0.2978</e>
        <e type="operand">11.5</e>
        <e type="operand">0.2755</e>
        <e type="operand">12</e>
        <e type="operand">0.2546</e>
        <e type="operand">12.5</e>
        <e type="operand">0.2354</e>
        <e type="operand">13</e>
        <e type="operand">0.2176</e>
        <e type="operand">13.5</e>
        <e type="operand">0.2012</e>
        <e type="operand">14</e>
        <e type="operand">0.1860</e>
        <e type="operand">14.5</e>
        <e type="operand">0.1720</e>
        <e type="operand">15</e>
        <e type="operand">0.1590</e>
        <e type="operand">15.5</e>
        <e type="operand">0.1470</e>
        <e type="operand">16</e>
        <e type="operand">0.1359</e>
        <e type="operand">16.5</e>
        <e type="operand">0.1256</e>
        <e type="operand">17</e>
        <e type="operand">0.1162</e>
        <e type="operand">17.5</e>
        <e type="operand">0.1074</e>
        <e type="operand">18</e>
        <e type="operand">0.0993</e>
        <e type="operand">18.5</e>
        <e type="operand">0.0918</e>
        <e type="operand">19</e>
        <e type="operand">0.0849</e>
        <e type="operand">19.5</e>
        <e type="operand">0.0785</e>
        <e type="operand">20</e>
        <e type="operand">0.0726</e>
        <e type="operand">42</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="86">mat</e>
        <e type="operator" args="2">:</e>
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    <math decimalPlaces="4">
      <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="22" left="423" top="2610" width="132" height="49" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">X</e>
        <e type="operand">ISA</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">ISA</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</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="23" left="423" top="2673" width="205" height="73" border="true" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">Pts</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operand">X</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">p</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand" style="string">.</e>
        <e type="operator" args="2">:</e>
        <e type="function" preserve="true" args="3">for</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="operand">p</e>
        <e type="function" preserve="true" args="3">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="24" left="216" top="2817" width="410" height="40" color="#000000" bgColor="#80ffff" fontSize="10">
    <text lang="eng">
      <p>You may encounter this formula, so many decimals wrt uncertainty are unjustified. </p>
    </text>
  </region>
  <region id="25" left="216" top="2862" width="536" height="41" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" encoding="base64">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</raw>
    </picture>
  </region>
  <region id="26" left="18" top="3087" width="343" height="31" color="#000000" bgColor="#ffe1e1" fontSize="14">
    <text lang="eng">
      <p bold="true">Reconciliation wrt PDAS data </p>
    </text>
  </region>
  <region id="27" left="18" top="3132" width="258" height="35" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math evaluate="false" decimalPlaces="6">
      <description active="true" position="Top" lang="eng">
        <p>45 Aops compared to ρ11(x) [9 Aops]</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">ρ11</e>
        <e type="operand">1</e>
        <e type="operand">22.557</e>
        <e type="operand">x</e>
        <e type="operator" args="2">*</e>
        <e type="operand">0.001</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operand">4.256</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="28" left="342" top="3132" width="232" height="51" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="6">
      <description active="true" position="Top" lang="eng">
        <p>Much better fit to PDAS</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="operand">β</e>
        <e type="function" args="2">ρ20</e>
        <e type="operand">β</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">β</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">β</e>
        <e type="operand">3</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="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="29" left="585" top="3150" width="119" height="63" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">β</e>
        <e type="operand">0.0001376</e>
        <e type="operand">1.67547</e>
        <e type="operand">6.36715</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="30" left="18" top="3222" width="442" height="75" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="6">
      <description active="true" position="Top" lang="eng">
        <p>A much better fit @ low computing cost !Reserved for the  x &lt; 11</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">ρ11</e>
        <e type="operand">1.604858</e>
        <e type="operand">174.727169</e>
        <e type="operand">x</e>
        <e type="operand">43.473225</e>
        <e type="operator" args="2">+</e>
        <e type="operand">1286.481982</e>
        <e type="operand">x</e>
        <e type="operand">5.24242</e>
        <e type="operator" args="2">+</e>
        <e type="operand">0.000159</e>
        <e type="operand">x</e>
        <e type="operand">5.14073</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="31" left="18" top="3339" width="590" height="301" color="#000000" bgColor="#ebebeb" fontSize="10">
    <plot type="2d" render="lines" scale_x="17.0135748107931" scale_y="1" scale_z="17.0135748107931" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-224" transpose_y="-121" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>The two PDAS segments, rated exact fit to data, which data are pure convention for comparative reference/tracability. .. ρ = specific gravity</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">ρ11</e>
        <e type="operand">x</e>
        <e type="operand">β</e>
        <e type="function" args="2">ρ20</e>
        <e type="operand">11</e>
        <e type="operand">0.5</e>
        <e type="operand">11</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operand">Pts</e>
        <e type="operand">20</e>
        <e type="operand">0.5</e>
        <e type="operand">20</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">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="32" left="459" top="3573" width="225" height="24" border="true" color="#000000" bgColor="#ebebeb" fontSize="10">
    <text lang="eng">
      <p>ρ [kg/m³]=1.225 @ 0km,15°C</p>
    </text>
  </region>
  <region id="33" left="9" top="3843" width="584" height="54" color="#000000" bgColor="#ffe1e1" fontSize="14">
    <text lang="eng">
      <p bold="true">Absolute residuals... The three segments are "Exact" wrt 4 decimals ISA </p>
    </text>
  </region>
  <region id="34" left="9" top="3906" width="243" height="130" border="true" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">Δ11</e>
        <e type="operand">xy</e>
        <e type="operand">ISA</e>
        <e type="operand">1</e>
        <e type="operand">24</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">i</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">u</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">xy</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">δ</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">xy</e>
        <e type="operand">i</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operand">u</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="1">ρ11</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="3">for</e>
        <e type="operand">u</e>
        <e type="operand">δ</e>
        <e type="function" preserve="true" args="2">augment</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="35" left="252" top="3906" width="267" height="130" border="true" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">Δ20</e>
        <e type="operand">xy</e>
        <e type="operand">ISA</e>
        <e type="operand">25</e>
        <e type="operand">42</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">i</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">u</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">xy</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">δ</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">xy</e>
        <e type="operand">i</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="3">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">ρ20</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="3">for</e>
        <e type="operand">u</e>
        <e type="operand">δ</e>
        <e type="function" preserve="true" args="2">augment</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="36" left="522" top="3906" width="226" height="130" border="true" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">Δ85</e>
        <e type="operand">xy</e>
        <e type="operand">ISA</e>
        <e type="operand">43</e>
        <e type="operand">56</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">i</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">u</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">xy</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">δ</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">xy</e>
        <e type="operand">i</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operand">u</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="1">J</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="3">for</e>
        <e type="operand">u</e>
        <e type="operand">δ</e>
        <e type="function" preserve="true" args="2">augment</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="37" left="9" top="4041" width="195" height="26" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">Δ</e>
        <e type="operand">Δ11</e>
        <e type="operand">Δ20</e>
        <e type="operand">Δ85</e>
        <e type="function" preserve="true" args="3">stack</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="38" left="639" top="4095" width="125" height="1020" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math decimalPlaces="3" matrixOptions="0,0,2,26">
      <input>
        <e type="operand">Δ</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="3">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">0.5</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">0.5</e>
        <e type="operand">0</e>
        <e type="operand">1</e>
        <e type="operand">0</e>
        <e type="operand">1.5</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
        <e type="operand">0</e>
        <e type="operand">2.5</e>
        <e type="operand">0</e>
        <e type="operand">3</e>
        <e type="operand">0</e>
        <e type="operand">3.5</e>
        <e type="operand">0</e>
        <e type="operand">4</e>
        <e type="operand">0</e>
        <e type="operand">4.5</e>
        <e type="operand">0</e>
        <e type="operand">5</e>
        <e type="operand">0</e>
        <e type="operand">5.5</e>
        <e type="operand">0</e>
        <e type="operand">6</e>
        <e type="operand">0</e>
        <e type="operand">6.5</e>
        <e type="operand">0</e>
        <e type="operand">7</e>
        <e type="operand">0</e>
        <e type="operand">7.5</e>
        <e type="operand">0</e>
        <e type="operand">8</e>
        <e type="operand">0</e>
        <e type="operand">8.5</e>
        <e type="operand">0</e>
        <e type="operand">9</e>
        <e type="operand">0</e>
        <e type="operand">9.5</e>
        <e type="operand">0</e>
        <e type="operand">10</e>
        <e type="operand">0</e>
        <e type="operand">10.5</e>
        <e type="operand">0</e>
        <e type="operand">11</e>
        <e type="operand">0</e>
        <e type="operand">11.5</e>
        <e type="operand">0</e>
        <e type="operand">12</e>
        <e type="operand">0</e>
        <e type="operand">12.5</e>
        <e type="operand">0</e>
        <e type="operand">13</e>
        <e type="operand">0</e>
        <e type="operand">13.5</e>
        <e type="operand">0</e>
        <e type="operand">14</e>
        <e type="operand">0</e>
        <e type="operand">14.5</e>
        <e type="operand">0</e>
        <e type="operand">15</e>
        <e type="operand">0</e>
        <e type="operand">15.5</e>
        <e type="operand">0</e>
        <e type="operand">16</e>
        <e type="operand">0</e>
        <e type="operand">16.5</e>
        <e type="operand">0</e>
        <e type="operand">17</e>
        <e type="operand">0</e>
        <e type="operand">17.5</e>
        <e type="operand">0</e>
        <e type="operand">18</e>
        <e type="operand">0</e>
        <e type="operand">18.5</e>
        <e type="operand">0</e>
        <e type="operand">19</e>
        <e type="operand">0</e>
        <e type="operand">19.5</e>
        <e type="operand">0</e>
        <e type="operand">20</e>
        <e type="operand">0</e>
        <e type="operand">25</e>
        <e type="operand">0</e>
        <e type="operand">30</e>
        <e type="operand">0</e>
        <e type="operand">32</e>
        <e type="operand">0</e>
        <e type="operand">35</e>
        <e type="operand">0</e>
        <e type="operand">40</e>
        <e type="operand">0</e>
        <e type="operand">45</e>
        <e type="operand">0</e>
        <e type="operand">47</e>
        <e type="operand">0</e>
        <e type="operand">50</e>
        <e type="operand">0</e>
        <e type="operand">52</e>
        <e type="operand">0</e>
        <e type="operand">55</e>
        <e type="operand">0</e>
        <e type="operand">60</e>
        <e type="operand">0</e>
        <e type="operand">61</e>
        <e type="operand">0</e>
        <e type="operand">71</e>
        <e type="operand">0</e>
        <e type="operand">85</e>
        <e type="operand">0</e>
        <e type="operand">56</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="114">mat</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="3">mat</e>
      </result>
    </math>
  </region>
  <region id="39" left="135" top="4104" width="325" height="24" color="#000000" bgColor="#ffffe1" fontSize="10">
    <text lang="eng">
      <p>http://www.pdas.com/atmosTable2SI.html</p>
    </text>
  </region>
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        <e type="operand">ISA</e>
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        <e type="operand" style="string">.</e>
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      <description active="true" position="Top" lang="eng">
        <p>Global ρ Air @ km altitude ... *1.225</p>
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        <e type="function" args="1">ρ</e>
        <e type="operand">x</e>
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    <math decimalPlaces="3">
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        <e type="operand">kg_m³</e>
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    <math decimalPlaces="3">
      <description active="true" position="Top" lang="eng">
        <p>Mont 'K'</p>
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      <input>
        <e type="operand">8.8</e>
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      <contract>
        <e type="operand">kg_m³</e>
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      <result action="numeric">
        <e type="operand">0.478</e>
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      <description active="true" position="Top" lang="eng">
        <p>Airbus A380</p>
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        <e type="operand">11.3</e>
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      </input>
      <contract>
        <e type="operand">kg_m³</e>
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      <result action="numeric">
        <e type="operand">0.348</e>
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      <input>
        <e type="operand">ρ11</e>
        <e type="operand">ρ20</e>
        <e type="operand">ρ85</e>
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    <text lang="eng">
      <p bold="true">specific ρ [ISA] @ km altitude</p>
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  <region id="51" left="9" top="5643" width="747" height="488" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>TroposphereThe troposphere starts at the Earth's surface and extends 8 to 14.5 kilometers high (5 to 9 miles). This part of the atmosphere is the most dense. Almost all weather is in this region.StratosphereThe stratosphere starts just above the troposphere and extends to 50 kilometers (31 miles) high. The ozone layer, which absorbs and scatters the solar ultraviolet radiation, is in this layer.MesosphereThe mesosphere starts just above the stratosphere and extends to 85 kilometers (53 miles) high. Meteors burn up in this layerThermosphereThe thermosphere starts just above the mesosphere and extends to 600 kilometers (372 miles) high. Aurora and satellites occur in this layer.IonosphereThe ionosphere is an abundant layer of electrons and ionized atoms and molecules that stretches from about 48 kilometers (30 miles) above the surface to the edge of space at about 965 km (600 mi), overlapping into the mesosphere and thermosphere. This dynamic region grows and shrinks based on solar conditions and divides further into the sub-regions: D, E and F; based on what wavelength of solar radiation is absorbed.The ionosphere is a critical link in the chain of Sun-Earth interactions. This region is what makes radio communications possible.ExosphereThis is the upper limit of our atmosphere. It extends from the top of the thermosphere up to 10,000 km (6,200 mi)</p>
    </text>
  </region>
  <region id="52" top="6147" color="#000000" bgColor="#ffffff">
    <area collapsed="true">
      <title lang="eng">
        <p>     Explode to see Thiele     </p>
      </title>
    </area>
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          <p />
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          <e type="operand">x</e>
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          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
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    </region>
    <region id="54" left="0" top="6309" width="308" height="24" color="#000000" bgColor="#ffe1e1" fontSize="10">
      <text lang="eng">
        <p>Collected from ThieleQUICK [ISA2085]</p>
      </text>
    </region>
    <region id="55" top="6363" color="#000000" bgColor="#ffffff">
      <area terminator="true" />
    </region>
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        <p />
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</raw>
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  <region id="65" left="27" top="8424" width="413" height="270" border="true" color="#000000" bgColor="#ebebeb">
    <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: 12pt"><strong><span style="color: Red">alt</span></strong> <strong>. . . . . .</strong> altitude in kilometers.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">sigma</span></strong> <strong>. . .</strong> density divided by sea-level density.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">delta</span></strong> <strong>. . . .</strong> pressure divided by sea-level pressure.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">theta</span></strong> <strong>. . . .</strong> temperature divided by sea-level temperature.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">temp</span> . . . .</strong> temperature in kelvins.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">press</span></strong> <strong>. . . .</strong> pressure in newtons per square meter.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">dens</span></strong> <strong>. . . .</strong>  density in kilograms per cubic meter.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">a</span></strong> <strong>. . . . . . .</strong> the speed of sound in meters per second.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">visc</span></strong> <strong>. . . . </strong> viscosity in 10**(-6) kilograms per meter-second.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 12pt"><strong><span style="color: Red">k.visc</span></strong> <strong>. . .</strong> kinematic viscosity in square meters per second</span></span>.</div>
<div style="text-align: center"><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt"><strong><span style="color: Blue">N/m</span></strong></span><span style="font-size: 16pt"><span style="color: Blue"><strong>&#178;</strong></span></span><span style="font-size: 14pt"><strong><span style="color: Blue">=Pa</span></strong></span></span></div>
<div style="text-align: center"><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt"><strong><span style="color: Blue">http://www.pdas.com/atmosTable1SI</span></strong></span></span></div></span>]]></writer>
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