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        <p>     UnestRow/Col(data) ... Decimate(data,n)     </p>
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    <writer lang="eng"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: Black; background-color: Transparent; text-align: left; line-height: 115%">
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 14pt"><strong><span style="color: Red">Adapted</span></strong></span><span style="font-size: 11pt"> from <strong>Mathcad 8</strong> from <strong>MathSoft Staff</strong></span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>1.</strong> The system is <strong>nested/collected</strong> around the 3 rows wise</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt">sample &amp; R, via the 3 vectors 'ax, ay, Nx'</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>2. </strong>cols <strong>[3, 6]</strong> in 'sample' separate the isometric axis system.</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>3. Not commutative:</strong> universal rule for this type matrix algebra. </span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>4.</strong> Assure X_Y trace 1 &amp; trace 2 are set to <strong>'spline'.</strong></span></span></div></span>]]></writer>
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        <e type="operand">7</e>
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        <e type="operand">c</e>
        <e type="operand">3</e>
        <e type="operand">6</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operand">c</e>
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        <e type="operand">8</e>
        <e type="function" preserve="true" args="3">el</e>
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        <e type="operand">0.866</e>
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        <e type="operand">0</e>
        <e type="operand">0</e>
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        <e type="operand">2</e>
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        <e type="operand">1.299</e>
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        <e type="operand">1.299</e>
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        <e type="operand">0</e>
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        <e type="operand" style="string">zoom default 3D</e>
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        <p>The 3 iso individual colors</p>
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        <e type="operand">α</e>
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        <e type="operand">1</e>
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        <p>QuickPlot Iso system</p>
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      <description active="true" position="Top" lang="eng">
        <p>Populate the system</p>
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        <e type="operand">1</e>
        <e type="operand">n</e>
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        <e type="operand">n</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">*</e>
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        <e type="operand">5</e>
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    <text lang="eng">
      <p bold="true">Nest/collect components for the normal system [symbolic]</p>
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        <e type="operand">0.75</e>
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    <text lang="eng">
      <p>&lt;= Much faster in separate construction =&gt;</p>
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        <e type="operand">0</e>
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        <e type="operand">1</e>
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        <e type="operand">v</e>
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        <e type="operand">ω</e>
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      <input>
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        <e type="operand">t</e>
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        <e type="function" preserve="true" args="2">range</e>
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        <e type="operand">i</e>
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        <e type="operand">i</e>
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        <e type="operand">z</e>
        <e type="operand">t</e>
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        <e type="operand">i</e>
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        <e type="operand">z</e>
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        <e type="operand">ay</e>
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    <text lang="eng">
      <p>in 'ax, ay' you set equal/relative amplitudes</p>
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  <region id="31" left="243" top="1278" width="364" height="49" color="#000000" bgColor="#ebebeb" fontSize="10">
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        <e type="operand">0.3</e>
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        <e type="bracket">(</e>
        <e type="operand" style="string">the plot sliding parameter</e>
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        <e type="bracket">(</e>
        <e type="operand" style="string">the trace period shrink/expand</e>
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  <region id="32" left="243" top="1341" width="429" height="31" color="#000000" bgColor="#ffe1e1" fontSize="14">
    <text lang="eng">
      <p bold="true">Mapping the normal vectors [numeric]</p>
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        <e type="operand">z</e>
        <e type="operand">t</e>
        <e type="function" args="2">E</e>
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  <region id="39" left="342" top="1485" width="166" height="24" color="#000000" bgColor="#e1ffff" fontSize="10">
    <text lang="eng">
      <p bold="true">&lt;= .. Numeric .. =&gt;</p>
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        <e type="operand">S2</e>
        <e type="function" args="1">UnestH</e>
        <e type="function" preserve="true" args="1">transpose</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="43" left="243" top="1548" width="352" height="57" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="2">
      <input>
        <e type="operand">Magnetic</e>
        <e type="operand">S1</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operand">S1</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="bracket">(</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Electric</e>
        <e type="operand">S2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operand">S2</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="bracket">(</e>
        <e type="function" preserve="true" args="2">augment</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="44" left="18" top="1611" width="139" height="99" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="2">
      <description active="true" position="Top" lang="eng">
        <p>Plot the system</p>
      </description>
      <input>
        <e type="operand">plot</e>
        <e type="operand">Magnetic</e>
        <e type="operand">Electric</e>
        <e type="operand">cx</e>
        <e type="operand">cy</e>
        <e type="operand">cz</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">sys</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="45" left="243" top="1611" width="483" height="210" color="#000000" bgColor="#ffffff">
    <picture>
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