﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.98.6179.21440"?>
<regions>
  <settings>
    <identity>
      <id>0d94dc15-e325-4154-8228-0b81c79128ec</id>
      <revision>7</revision>
    </identity>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="true" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="1" orientation="Portrait" width="850" height="1100" />
      <margins left="39" right="39" top="39" bottom="39" />
      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
      <footer alignment="Center" color="#a9a9a9">&amp;[PAGENUM] / &amp;[COUNT]</footer>
      <backgrounds />
    </pageModel>
    <dependencies>
      <assembly name="SMath Studio Desktop" version="0.98.6179.21440" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="Math Region" version="0.98.6179.21440" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="Picture Region" version="1.10.6179.21444" guid="06b5df04-393e-4be7-9107-305196fcb861" />
      <assembly name="Custom Functions" version="1.1.6281.4594" guid="18dadffd-79a3-4cf9-aee1-d66deb0ea720" />
      <assembly name="Special Functions" version="1.11.6179.21442" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="Text Region" version="1.10.6179.21446" guid="485d28c5-349a-48b6-93be-12a35a1c1e39" />
      <assembly name="Plot Region" version="1.9.6179.21450" guid="c451c2b5-798b-4f08-b9ec-b90963d1ddaa" />
    </dependencies>
    <mode debug="true" />
  </settings>
  <region id="0" left="0" top="0" width="648" height="223" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" encoding="base64">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</raw>
    </picture>
  </region>
  <region id="1" left="18" top="225" width="523" height="76" 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">1</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="5">mat</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="2" left="18" top="306" width="282" height="261" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <input>
        <e type="operand">system</e>
        <e type="operand" style="string">idx</e>
        <e type="operand" style="string">H/L</e>
        <e type="operand" style="string"> β </e>
        <e type="operand" style="string"> α </e>
        <e type="operand">1</e>
        <e type="operand">0.25</e>
        <e type="operand">0.024</e>
        <e type="operand">0.0003</e>
        <e type="operand">2</e>
        <e type="operand">0.286</e>
        <e type="operand">0.031</e>
        <e type="operand">0.0005</e>
        <e type="operand">3</e>
        <e type="operand">0.333</e>
        <e type="operand">0.041</e>
        <e type="operand">0.0008</e>
        <e type="operand">4</e>
        <e type="operand">0.4</e>
        <e type="operand">0.056</e>
        <e type="operand">0.0016</e>
        <e type="operand">5</e>
        <e type="operand">0.5</e>
        <e type="operand">0.08</e>
        <e type="operand">0.0035</e>
        <e type="operand">6</e>
        <e type="operand">0.667</e>
        <e type="operand">0.116</e>
        <e type="operand">0.0083</e>
        <e type="operand">7</e>
        <e type="operand">1</e>
        <e type="operand">0.16</e>
        <e type="operand">0.022</e>
        <e type="operand">8</e>
        <e type="operand">1.5</e>
        <e type="operand">0.26</e>
        <e type="operand">0.043</e>
        <e type="operand">9</e>
        <e type="operand">2</e>
        <e type="operand">0.34</e>
        <e type="operand">0.06</e>
        <e type="operand">10</e>
        <e type="operand">2.5</e>
        <e type="operand">0.38</e>
        <e type="operand">0.07</e>
        <e type="operand">11</e>
        <e type="operand">3</e>
        <e type="operand">0.43</e>
        <e type="operand">0.078</e>
        <e type="operand">12</e>
        <e type="operand">3.5</e>
        <e type="operand">0.47</e>
        <e type="operand">0.086</e>
        <e type="operand">13</e>
        <e type="operand">4</e>
        <e type="operand">0.49</e>
        <e type="operand">0.091</e>
        <e type="operand">14</e>
        <e type="operand">4</e>
        <e type="function" preserve="true" args="58">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="3" left="315" top="360" width="82" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <input>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operand">13</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="4" left="315" top="387" width="199" height="32" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <input>
        <e type="operand">sub</e>
        <e type="operand">system</e>
        <e type="operand">2</e>
        <e type="operand">14</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">1</e>
        <e type="operand">4</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>
      </input>
    </math>
  </region>
  <region id="5" left="315" top="432" width="277" height="131" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>alternately ...'ainterp' ... 'cinterp'</p>
      </description>
      <input>
        <e type="operand">vx</e>
        <e type="operand">sub</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
        <e type="operand">vy</e>
        <e type="operand">sub</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">x</e>
        <e type="function" args="1">Φ</e>
        <e type="operand">vx</e>
        <e type="operand">vy</e>
        <e type="operand">x</e>
        <e type="function" preserve="true" args="3">cinterp</e>
        <e type="operator" args="2">:</e>
        <e type="operand">x</e>
        <e type="function" args="1">λ</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">15</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">XY</e>
        <e type="operand">vx</e>
        <e type="operand">vy</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">pts</e>
        <e type="operand">XY</e>
        <e type="operand" style="string">.</e>
        <e type="operand">12</e>
        <e type="operand" style="string">blue</e>
        <e type="function" args="4">plot</e>
        <e type="operator" args="2">:</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">sys</e>
      </input>
    </math>
  </region>
  <region id="6" left="18" top="576" width="131" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>interpolate wrt idx</p>
      </description>
      <input>
        <e type="operand">3.5</e>
        <e type="function" args="1">Φ</e>
      </input>
      <result action="numeric">
        <e type="operand">0.3632</e>
      </result>
    </math>
  </region>
  <region id="7" left="270" top="630" width="433" height="40" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <text lang="eng">
      <p>Possibly, there is a model ▼  function for these two... Please, don't hesitate for more help !</p>
    </text>
  </region>
  <region id="8" left="270" top="684" width="293" height="28" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">β</e>
        <e type="operand">sub</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operand">sub</e>
        <e type="operand">3</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>
      </input>
    </math>
  </region>
  <region id="9" left="270" top="711" width="293" height="28" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">α</e>
        <e type="operand">sub</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operand">sub</e>
        <e type="operand">4</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>
      </input>
    </math>
  </region>
  <region id="10" left="18" top="756" width="240" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="1.771561" scale_y="0.88209" scale_z="1.291467969" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="0" transpose_y="0" transpose_z="0">
      <input>
        <e type="operand">pts</e>
        <e type="operand">x</e>
        <e type="function" args="1">Φ</e>
        <e type="operand">x</e>
        <e type="function" args="1">λ</e>
        <e type="operator" args="2">*</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="11" left="270" top="756" width="240" height="158" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <plot type="2d" render="lines" scale_x="13.1099941915" scale_y="0.81" scale_z="10.619095295115" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="2" transpose_y="-1" transpose_z="0">
      <input>
        <e type="operand">β</e>
      </input>
    </plot>
  </region>
  <region id="12" left="522" top="756" width="240" height="158" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <plot type="2d" render="lines" scale_x="66.2640760773666" scale_y="0.729" scale_z="48.3065114604003" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="0" transpose_y="0" transpose_z="0">
      <input>
        <e type="operand">α</e>
      </input>
    </plot>
  </region>
</regions>