﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.98.6179.21440"?>
<regions>
  <settings>
    <identity>
      <id>965b515b-98ad-4bec-bdf5-ac2839736717</id>
      <revision>5</revision>
    </identity>
    <calculation>
      <precision>15</precision>
      <exponentialThreshold>12</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 />
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      <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" />
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    <mode debug="true" />
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  <region id="0" left="9" top="18" width="329" height="41" color="#0080ff" bgColor="#ffffff" fontSize="20">
    <text lang="eng">
      <p>Input Filter Design</p>
    </text>
  </region>
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    <picture>
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    </math>
  </region>
  <region id="16" left="468" top="405" width="63" height="26" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">s</e>
        <e type="operand">j</e>
        <e type="function" args="1">s</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="17" left="99" top="468" width="470" height="75" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">+</e>
        <e type="operand">D</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">/</e>
        <e type="bracket">(</e>
        <e type="operand">1</e>
        <e type="operand">s</e>
        <e type="operand">Lo</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operand">ESR</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">Co</e>
        <e type="operator" args="2">*</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">s</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">Lo</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Co</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Ro</e>
        <e type="operand">ESR</e>
        <e type="operator" args="2">+</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">+</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">1</e>
        <e type="operand">s</e>
        <e type="operand">Ro</e>
        <e type="operand">ESR</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Co</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">abs</e>
      </input>
    </math>
  </region>
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</raw>
    </picture>
  </region>
  <region id="19" left="594" top="693" width="166" height="180" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">α</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">+</e>
        <e type="operand">D</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">β</e>
        <e type="operand">Lo</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">γ</e>
        <e type="operand">ESR</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">Co</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">δ</e>
        <e type="operand">Lo</e>
        <e type="operand">Co</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Ro</e>
        <e type="operand">ESR</e>
        <e type="operator" args="2">+</e>
        <e type="operand">Ro</e>
        <e type="operand">RL</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="operand">ε</e>
        <e type="operand">Ro</e>
        <e type="operand">ESR</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">Co</e>
        <e type="operator" args="2">*</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="20" left="9" top="1035" width="189" height="61" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" decimalPlaces="4">
      <description active="true" position="Right" lang="eng">
        <p>vectorize the absolute@ this point 1/1 Mathcad 8WHAT's next ?</p>
      </description>
      <input>
        <e type="operand">Z</e>
        <e type="operand">α</e>
        <e type="operand">1</e>
        <e type="operand">s</e>
        <e type="operand">β</e>
        <e type="operand">γ</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">s</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">δ</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">1</e>
        <e type="operand">s</e>
        <e type="operand">ε</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="21" left="9" top="1134" width="268" height="34" color="#000000" bgColor="#80ff80" fontSize="10">
    <math optimize="2" decimalPlaces="4">
      <input>
        <e type="operand">plot</e>
        <e type="operand">f</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operand">Z</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="22" left="306" top="1134" width="306" height="51" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="2">
      <input>
        <e type="operand">plot</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">plot</e>
        <e type="operand">plot</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">0.8</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1.38</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">7.2</e>
        <e type="operand">4.5</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">mat</e>
      </result>
    </math>
  </region>
  <region id="23" left="9" top="1197" width="240" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="3.41941976670678" scale_y="2.97660177396026" scale_z="9.72981305550939" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-85" transpose_y="-31" transpose_z="0">
      <input>
        <e type="operand">plot</e>
      </input>
    </plot>
  </region>
  <region id="24" left="252" top="1197" width="271" height="36" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Top" lang="eng">
        <p>as demanded per Originator ... ?</p>
      </description>
      <input>
        <e type="operand">N</e>
        <e type="operand">s</e>
        <e type="function" preserve="true" args="1">Im</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operand">Z</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="25" left="603" top="1215" width="61" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">4.1742</e>
      </input>
    </math>
  </region>
  <region id="26" left="666" top="1215" width="61" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">0.2351</e>
      </input>
    </math>
  </region>
  <region id="27" left="252" top="1269" width="271" height="51" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">N</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">N</e>
        <e type="operand">N</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">0.002</e>
        <e type="operand">1.385</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">7.998</e>
        <e type="operand">4.496</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">mat</e>
      </result>
    </math>
  </region>
  <region id="28" left="513" top="1287" width="218" height="34" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">M</e>
        <e type="operand">s</e>
        <e type="function" preserve="true" args="1">Im</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operand">Z</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="29" left="252" top="1323" width="259" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="5.608534670714" scale_y="2.7512620308965" scale_z="15.430548488502" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-88" transpose_y="-51" transpose_z="0">
      <input>
        <e type="operand">N</e>
        <e type="operand">4.1742</e>
        <e type="operand">0.2351</e>
        <e type="operand" style="string">+</e>
        <e type="operand">100</e>
        <e type="operand" style="string">red</e>
        <e type="operand">1</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="7">mat</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="30" left="513" top="1323" width="240" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="5.99420245484912" scale_y="0.000494852421712946" scale_z="0.00296624560101977" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-71" transpose_y="-38" transpose_z="0">
      <input>
        <e type="operand">M</e>
        <e type="operand">10</e>
        <e type="operand">4.1742</e>
        <e type="operator" args="2">^</e>
        <e type="operand">0.2351</e>
        <e type="operand" style="string">+</e>
        <e type="operand">100</e>
        <e type="operand" style="string">red</e>
        <e type="operand">1</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="7">mat</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="31" left="27" top="1557" width="329" height="51" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">M</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">M</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">1.005</e>
        <e type="operand">1.385</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operand">99581776.203</e>
        <e type="operand">4.496</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">mat</e>
      </result>
    </math>
  </region>
  <region id="32" top="1629" color="#ff0000" bgColor="#ffffff">
    <area collapsed="true">
      <title lang="eng">
        <p>     Stem module     </p>
      </title>
    </area>
    <region id="33" left="108" top="1656" width="440" height="275" border="true" color="#000000" bgColor="#ffffc0" fontSize="10">
      <math optimize="2" decimalPlaces="6">
        <description active="true" position="Top" lang="eng">
          <p>Stem construction over a data set</p>
        </description>
        <input>
          <e type="operand">data</e>
          <e type="function" args="1">Stem</e>
          <e type="operand">stemX</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="operator" args="2">:</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operand">stemX</e>
          <e type="function" preserve="true" args="1">rows</e>
          <e type="function" preserve="true" args="2">range</e>
          <e type="operand">stem</e>
          <e type="operand">i</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">data</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="3">el</e>
          <e type="operand">data</e>
          <e type="operand">i</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="3">el</e>
          <e type="operand">data</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="3">el</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="operator" args="2">:</e>
          <e type="function" preserve="true" args="3">for</e>
          <e type="operand" style="string" />
          <e type="operand">i</e>
          <e type="operand">1</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">stem</e>
          <e type="operand">i</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">stem</e>
          <e type="operand">i</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">stem</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="3">el</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">0</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="4">mat</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">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="34" top="1971" color="#000000" bgColor="#ffffff">
      <area terminator="true" />
    </region>
  </region>
  <region id="35" top="2007" color="#0000ff" bgColor="#ffffff">
    <area collapsed="true">
      <title lang="eng">
        <p>     Decades     </p>
      </title>
    </area>
    <region id="36" left="90" top="2043" width="307" height="173" border="true" color="#000000" bgColor="#ffffc0" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">a</e>
          <e type="operand">b</e>
          <e type="operand">Nbr</e>
          <e type="function" args="3">split</e>
          <e type="operand">a</e>
          <e type="operand">b</e>
          <e type="operand">a</e>
          <e type="operand">b</e>
          <e type="operand">a</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">Nbr</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="function" preserve="true" args="3">range</e>
          <e type="operator" args="2">:</e>
          <e type="operand">X</e>
          <e type="operand">j</e>
          <e type="operand">n</e>
          <e type="function" args="3">Range</e>
          <e type="operand">X</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="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">n</e>
          <e type="function" args="3">split</e>
          <e type="operator" args="2">:</e>
          <e type="operand">X</e>
          <e type="operand">j</e>
          <e type="operand">n</e>
          <e type="function" args="3">Log</e>
          <e type="operand">1</e>
          <e type="operand">X</e>
          <e type="operand">j</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">n</e>
          <e type="function" args="3">split</e>
          <e type="operator" args="2">:</e>
          <e type="operand">Nbr</e>
          <e type="function" args="1">Decades</e>
          <e type="operand">j</e>
          <e type="operand">0</e>
          <e type="operand">Nbr</e>
          <e type="function" preserve="true" args="2">range</e>
          <e type="operand">X</e>
          <e type="operand">j</e>
          <e type="operand">2</e>
          <e type="operator" args="2">+</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operand">10</e>
          <e type="operand">j</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">2</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="4">line</e>
          <e type="operator" args="2">:</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="6">sys</e>
        </input>
      </math>
    </region>
    <region id="37" left="432" top="2043" width="206" height="153" color="#000000" bgColor="#ffffff" fontSize="10">
      <math decimalPlaces="4" exponentialThreshold="15">
        <description active="true" position="Top" lang="eng">
          <p>Exponential threshold  15</p>
        </description>
        <input>
          <e type="operand">X</e>
          <e type="operand">6</e>
          <e type="function" args="1">Decades</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0</e>
          <e type="operand">1</e>
          <e type="operand">10</e>
          <e type="operand">100</e>
          <e type="operand">1000</e>
          <e type="operand">10000</e>
          <e type="operand">100000</e>
          <e type="operand">1000000</e>
          <e type="operand">8</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="10">mat</e>
        </result>
      </math>
    </region>
    <region id="38" left="90" top="2232" width="342" height="36" color="#000000" bgColor="#ffffff" fontSize="10">
      <math optimize="2" decimalPlaces="4">
        <input>
          <e type="operand">LogNegative</e>
          <e type="operand">X</e>
          <e type="operand">1</e>
          <e type="operand">10</e>
          <e type="function" args="3">Log</e>
          <e type="function" preserve="true" args="1">log10</e>
          <e type="function" preserve="true" args="1">vectorize</e>
          <e type="function" preserve="true" args="1">reverse</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="39" top="2277" color="#000000" bgColor="#ffffff">
      <area terminator="true" />
    </region>
  </region>
  <region id="40" left="9" top="2313" width="251" height="93" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">range1</e>
        <e type="operand">X</e>
        <e type="operand">5</e>
        <e type="operand">9</e>
        <e type="function" args="3">Range</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">:</e>
        <e type="operand">range2</e>
        <e type="operand">X</e>
        <e type="operand">6</e>
        <e type="operand">9</e>
        <e type="function" args="3">Range</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">:</e>
        <e type="operand">range3</e>
        <e type="operand">X</e>
        <e type="operand">7</e>
        <e type="operand">9</e>
        <e type="function" args="3">Range</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </math>
  </region>
  <region id="41" left="288" top="2322" width="292" height="75" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">data1</e>
        <e type="operand">range1</e>
        <e type="operand">2</e>
        <e type="operand">10</e>
        <e type="function" preserve="true" args="1">Ones</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">data2</e>
        <e type="operand">range2</e>
        <e type="operand">2</e>
        <e type="operand">10</e>
        <e type="function" preserve="true" args="1">Ones</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">data3</e>
        <e type="operand">range3</e>
        <e type="operand">3</e>
        <e type="operand">10</e>
        <e type="function" preserve="true" args="1">Ones</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </math>
  </region>
  <region id="42" left="9" top="2403" width="544" height="192" color="#000000" bgColor="#ffffff" fontSize="10" showInputData="False">
    <plot type="2d" render="lines" scale_x="2.57684178017761" scale_y="3.66192976312324" scale_z="9.43621360969187" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-234" transpose_y="-51" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>add lower range(s) ... add upper range(s) @ user discretion ...</p>
      </description>
      <input>
        <e type="operand">N</e>
        <e type="operand">4.1742</e>
        <e type="operand">0.2351</e>
        <e type="operand" style="string">+</e>
        <e type="operand">100</e>
        <e type="operand" style="string">red</e>
        <e type="operand">1</e>
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        <e type="operand">10000000</e>
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        <e type="operand">data1</e>
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        <e type="function" args="1">Stem</e>
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