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</raw>
    </picture>
  </region>
  <region id="2" left="9" top="423" width="546" height="120" color="#000000" bgColor="#e1ff80" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>Atmospheric kPa &lt;= mdressed as given ...</p>
      </description>
      <input>
        <e type="operand">h</e>
        <e type="function" args="1">NASA</e>
        <e type="operand">101.29</e>
        <e type="operand">288.14</e>
        <e type="operand">0.00649</e>
        <e type="operand">h</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">288.08</e>
        <e type="operator" args="2">/</e>
        <e type="bracket">(</e>
        <e type="operand">5.256</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">1000</e>
        <e type="operator" args="1">-</e>
        <e type="operand">h</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operand">h</e>
        <e type="operand">11000</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">&amp;</e>
        <e type="operand">22.65</e>
        <e type="operand">1.73</e>
        <e type="operand">0.000157</e>
        <e type="operand">h</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operand">11000</e>
        <e type="operand">h</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operand">h</e>
        <e type="operand">25000</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">&amp;</e>
        <e type="operand">2.488</e>
        <e type="operand">141.89</e>
        <e type="operand">0.00299</e>
        <e type="operand">h</e>
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        <e type="operator" args="2">+</e>
        <e type="operand">216.6</e>
        <e type="operator" args="2">/</e>
        <e type="bracket">(</e>
        <e type="operand">11.388</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="5">cases</e>
        <e type="operator" args="2">:</e>
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      <input>
        <e type="operand">m</e>
        <e type="function" args="1">NASA</e>
        <e type="operand">kPa</e>
        <e type="operator" args="2">≡</e>
      </input>
    </math>
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        <e type="operand">0</e>
        <e type="function" args="1">NASA</e>
      </input>
      <result action="numeric">
        <e type="operand">101.401</e>
      </result>
    </math>
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    <plot type="2d" render="lines" scale_x="0.165104098826699" scale_y="0.000699588380826707" scale_z="0.000115504909166023" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-348" transpose_y="-121" transpose_z="0">
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">NASA</e>
        <e type="operand">11000</e>
        <e type="operand">40</e>
        <e type="operand">11000</e>
        <e type="operand">10</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">25000</e>
        <e type="operand">10</e>
        <e type="operand">25000</e>
        <e type="operand">10</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">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </plot>
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  <region id="7" left="153" top="1053" width="460" height="47" color="#000000" bgColor="#e1ff80">
    <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: 24pt"><strong>Air plane segment [0 . .  . 20 km]</strong></span></span></div></span>]]></writer>
  </region>
  <region id="8" left="153" top="1098" width="381" height="28" color="#000000" bgColor="#e1ff80" fontSize="10">
    <math decimalPlaces="0">
      <description active="true" position="Right" lang="eng">
        <p>The all range is solvable</p>
      </description>
      <input>
        <e type="operand">h</e>
        <e type="function" args="1">NASA</e>
        <e type="operand">11</e>
        <e type="operator" args="2">-</e>
        <e type="operand">0</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">h</e>
        <e type="operand">5000</e>
        <e type="operator" args="1">-</e>
        <e type="operand">100000</e>
        <e type="function" preserve="true" args="4">solve</e>
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      <result action="numeric">
        <e type="operand">15620</e>
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    <math optimize="2" fractionType="auto" decimalPlaces="3" ignoreUnits="true">
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        <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>
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        <e type="operand">r4</e>
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        <p>MCD 11 J_Fract'n</p>
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        <e type="operand">8916.12209</e>
        <e type="operator" args="1">-</e>
        <e type="operand">90.9391435</e>
        <e type="operand">2.89776657</e>
        <e type="operand">3.24228567</e>
        <e type="operand">2136237.54</e>
        <e type="operand">240.068995</e>
        <e type="operand">18.9823559</e>
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        <e type="operand">30747</e>
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        <e type="operand">26217</e>
        <e type="operand">5.6</e>
        <e type="operand">19920</e>
        <e type="operand">8</e>
        <e type="operand">17648</e>
        <e type="operand">11</e>
        <e type="operand">15620</e>
        <e type="operand">14.7</e>
        <e type="operand">13773</e>
        <e type="operand">22.3</e>
        <e type="operand">11115</e>
        <e type="operand">32.4</e>
        <e type="operand">8654</e>
        <e type="operand">50.2</e>
        <e type="operand">5563</e>
        <e type="operand">75.5</e>
        <e type="operand">2423</e>
        <e type="operand">101.325</e>
        <e type="operand">0</e>
        <e type="operand">13</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="28">mat</e>
        <e type="operator" args="2">:</e>
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    <math>
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        <e type="operand">XY</e>
        <e type="operand">data</e>
        <e type="operand">5</e>
        <e type="operand">13</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">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>
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        <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">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </math>
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    <math>
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        <e type="function" args="1">c</e>
        <e type="operand">1</e>
        <e type="operand">0</e>
        <e type="operand">x</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operand">x</e>
        <e type="operand">101.325</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>
      </input>
    </math>
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  <region id="14" left="207" top="1332" width="305" height="49" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
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        <e type="operand">data</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>
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        <e type="operand">airplane</e>
        <e type="operand">XY</e>
        <e type="operand" style="string">.</e>
        <e type="operand">14</e>
        <e type="operand" style="string">blue</e>
        <e type="function" args="4">plot</e>
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        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
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    </math>
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    <math>
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        <e type="operand">ρ</e>
        <e type="operand">ρ</e>
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        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
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        <e type="operand">ρ</e>
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        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
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        <e type="operand">ρ</e>
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        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">+</e>
        <e type="operand">ρ</e>
        <e type="operand">6</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">ρ</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">+</e>
        <e type="operand">ρ</e>
        <e type="operand">7</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">ρ</e>
        <e type="operand">4</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">+</e>
        <e type="operand">ρ</e>
        <e type="operand">8</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">ρ</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="2">el</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="17" left="18" top="1458" width="257" height="101" 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">Δ</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</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="function" args="1">f</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">X</e>
        <e type="operand">Y</e>
        <e type="operand">Δ</e>
        <e type="operand">12</e>
        <e type="function" preserve="true" args="2">round</e>
        <e type="function" preserve="true" args="1">vectorize</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>
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    <math>
      <input>
        <e type="operand">Δm</e>
        <e type="operand">δ</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
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    <math decimalPlaces="1">
      <input>
        <e type="operand">δ</e>
      </input>
      <result action="numeric">
        <e type="operand">5.6</e>
        <e type="operand">19920</e>
        <e type="operand">91.3</e>
        <e type="operand">8</e>
        <e type="operand">17648</e>
        <e type="operand">0</e>
        <e type="operand">11</e>
        <e type="operand">15620</e>
        <e type="operand">0</e>
        <e type="operand">14.7</e>
        <e type="operand">13773</e>
        <e type="operand">0</e>
        <e type="operand">22.3</e>
        <e type="operand">11115</e>
        <e type="operand">0</e>
        <e type="operand">32.4</e>
        <e type="operand">8654</e>
        <e type="operand">0</e>
        <e type="operand">50.2</e>
        <e type="operand">5563</e>
        <e type="operand">0</e>
        <e type="operand">75.5</e>
        <e type="operand">2423</e>
        <e type="operand">0</e>
        <e type="operand">101.3</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">9</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="29">mat</e>
      </result>
    </math>
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  <region id="20" left="639" top="1530" width="112" height="171" color="#000000" bgColor="#e1ff80" fontSize="10">
    <math decimalPlaces="3" trailingZeros="true">
      <input>
        <e type="operand">Δm</e>
      </input>
      <result action="numeric">
        <e type="operand">91.276</e>
        <e type="operand">0.000</e>
        <e type="operand">0.000</e>
        <e type="operand">0.000</e>
        <e type="operand">0.000</e>
        <e type="operand">0.000</e>
        <e type="operand">0.000</e>
        <e type="operand">0.000</e>
        <e type="operand">0.000</e>
        <e type="operand">9</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="11">mat</e>
      </result>
    </math>
  </region>
  <region id="21" left="279" top="1557" width="43" height="24" color="#0000ff" bgColor="#ffffff" fontSize="10">
    <math>
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        <p>dafault NASA datum level [0]</p>
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      <p bold="true">NO glitch detected from analyzer          @ kPa resolution 0.01OBSERVE: Under the hood of the reader,analog data are scanned periodically,affected by the "Qantizing", producingnoise ... that is repaired [so to speak]by applying  "exponential smoothing" ormore advanced smoothing.</p>
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      <p bold="true">kPa resolution</p>
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      <description active="true" position="Top" lang="eng">
        <p>Glitch analyzer kPa resolution</p>
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        <p>low local   =&gt; substract.................high local =&gt; add</p>
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  <region id="35" left="378" top="2421" width="361" height="192" border="true" color="#000000" bgColor="#ffffe1">
    <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: 20pt"><strong><span style="color: Teal">Sources of incertitude . . .</span></strong></span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt"><strong>1. </strong>Despite that Thiele is the best interpolator,</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt">@ reduced support points, it still suffers some</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt">wiggling between support points.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt"><strong>2. </strong>On the other hand, NASA(h) is undetermined </span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt">as well <strong><span style="color: Red">. . .</span></strong> and used as given.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt"><strong>3.</strong> Local proximity barometric kPa .</span></span></div></span>]]></writer>
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        <p>Wiggling uncertainty</p>
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