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            <p>     Stem Construction Utility     </p>
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              <p>Core component of the stem style</p>
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              <p>Stem construction</p>
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          <p style="font-family: Courier New; font-size: 10px; background-color: #ffffe1;">E.g. for a logistic distribution with parameters m and b, <br />the cumulative distribution function is:<br /><br />F(x) = 1/(1+exp(-(x-m)/b)) ... so the inverse is<br />G(x) = m - b*log(1/y - 1)<br /><br />A random sample can then be drawn with<br />gen y = `m' - `b'*log(1/uniform() - 1)<br />(where `m' and `b' are locals containing the parameters m and b)</p>
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        <yaxes ymin="0.875" ymax="1.125" ytick="0.0625" visible="True" decimalplaces="4" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="Monte Carlo Probability" titlefont="Times New Roman, 12pt, style=Bold" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 12pt" labelfontcolor="Black" tickfont="Courier New, 10pt" tickfontcolor="Black" xlabel="Nsamples" ylabel="Probability" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
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        </traces>
        <input>
          <e type="operand">b</e>
          <e type="operand">a</e>
          <e type="operand">Random</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
        </input>
      </xyplot>
    </region>
    <region left="495" top="1260" width="176" height="29" color="#000000" bgColor="#ffe1e1" fontSize="12">
      <math decimalPlaces="1">
        <input>
          <e type="operand">1</e>
          <e type="function" args="1">time</e>
          <e type="operand">t0</e>
          <e type="operator" args="2">-</e>
        </input>
        <result action="numeric">
          <e type="operand">4.1</e>
          <e type="operand" style="unit">s</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
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</raw>
      </picture>
    </region>
    <region top="2052" color="#000000" bgColor="#f5f5f5">
      <area single="true" collapsed="true" />
    </region>
    <region top="2097" color="#ff0000">
      <area collapsed="true">
        <title lang="eng">
          <content>
            <p>     Scale(M,Low,High)     </p>
          </content>
        </title>
      </area>
      <region left="45" top="2133" width="510" height="55" color="#000000" bgColor="#f5f5f5" fontSize="10">
        <math optimize="2" exponentialThreshold="3">
          <input>
            <e type="operand">M</e>
            <e type="operand">Low</e>
            <e type="operand">High</e>
            <e type="function" args="3">Scale</e>
            <e type="operand">High</e>
            <e type="operand">Low</e>
            <e type="operator" args="2">-</e>
            <e type="bracket">(</e>
            <e type="operand">M</e>
            <e type="operand">M</e>
            <e type="function" args="1">Min</e>
            <e type="operator" args="2">-</e>
            <e type="operand">M</e>
            <e type="function" args="1">Max</e>
            <e type="operand">M</e>
            <e type="function" args="1">Min</e>
            <e type="operator" args="2">-</e>
            <e type="operand">10</e>
            <e type="operand">12</e>
            <e type="operator" args="1">-</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="operand">Low</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="2196" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region top="2295" color="#000000">
      <area collapsed="true" />
      <region left="45" top="2331" width="323" height="90" color="#000000" fontSize="10">
        <math fractionType="auto" decimalPlaces="3">
          <input>
            <e type="operand">m</e>
            <e type="operand">λ</e>
            <e type="operand">s</e>
            <e type="function" args="3">Logistic</e>
            <e type="operand">m</e>
            <e type="operand">λ</e>
            <e type="operator" args="2">-</e>
            <e type="operand">s</e>
            <e type="operator" args="2">/</e>
            <e type="operator" args="1">-</e>
            <e type="function" args="1">exp</e>
            <e type="operand">s</e>
            <e type="operand">1</e>
            <e type="operand">m</e>
            <e type="operand">λ</e>
            <e type="operator" args="2">-</e>
            <e type="operand">s</e>
            <e type="operator" args="2">/</e>
            <e type="operator" args="1">-</e>
            <e type="function" args="1">exp</e>
            <e type="operator" args="2">+</e>
            <e type="bracket">(</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="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="369" top="2331" width="240" height="158" color="#000000" fontSize="10">
        <plot type="2d" render="lines" scale_x="1" scale_y="1" scale_z="1" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="0" transpose_y="0" transpose_z="0">
          <input>
            <e type="operand">x</e>
            <e type="operand">1</e>
            <e type="operand">0.5</e>
            <e type="function" args="3">Logistic</e>
          </input>
        </plot>
      </region>
      <region left="27" top="2529" width="337" height="172" border="true" color="#000000" bgColor="#f5f5f5" fontSize="10">
        <math optimize="0" fractionType="fraction" decimalPlaces="6">
          <input>
            <e type="operand">data</e>
            <e type="operand">spec</e>
            <e type="function" args="2">pts</e>
            <e type="operand">i</e>
            <e type="operand">1</e>
            <e type="operand">data</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operand">pt</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">a</e>
            <e type="operand">b</e>
            <e type="operand">c</e>
            <e type="function" args="3">spec</e>
            <e type="operator" args="2">:</e>
            <e type="function" args="3">for</e>
            <e type="operand" style="string">Unest 'p' </e>
            <e type="operand">v</e>
            <e type="operand">pt</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
            <e type="operand">j</e>
            <e type="operand">2</e>
            <e type="operand">pt</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operand">v</e>
            <e type="operand">v</e>
            <e type="operand">pt</e>
            <e type="operand">j</e>
            <e type="function" args="2">el</e>
            <e type="function" args="2">stack</e>
            <e type="operator" args="2">:</e>
            <e type="function" args="3">for</e>
            <e type="operand">data</e>
            <e type="operand">v</e>
            <e type="function" args="2">augment</e>
            <e type="operand">5</e>
            <e type="operand">1</e>
            <e type="function" args="7">line</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="351" top="2529" width="238" height="29" color="#000000" bgColor="#80ffff" fontSize="14" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="12">
          <content>
            <p style="font-weight: bold; font-family: Courier New; font-size: 14px; background-color: #80ffff;">Randomize a function</p>
          </content>
        </text>
      </region>
      <region left="351" top="2565" width="414" height="53" color="#000000" bgColor="#ffe1e1" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="12">
          <content>
            <p style="font-family: Courier New; font-size: 10px;">To regenerate new set of randomized function,<br />click in any active gray region =&gt; press F9.<br />"level" = max level of random excursion...± level.</p>
          </content>
        </text>
      </region>
      <region left="351" top="2619" width="324" height="44" border="true" color="#000000" bgColor="#f5f5f5" fontSize="10">
        <math optimize="0" decimalPlaces="6">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>Random(n)=&gt; Uniform ...  -1 &lt; rnd &lt; 1  </p>
            </content>
          </description>
          <input>
            <e type="operand">n</e>
            <e type="operand">level</e>
            <e type="function" args="2">rnd</e>
            <e type="operand">level</e>
            <e type="operand">n</e>
            <e type="function" args="1">Random</e>
            <e type="operator" args="2">*</e>
            <e type="operand">level</e>
            <e type="operand">2</e>
            <e type="operator" args="2">/</e>
            <e type="operator" args="2">-</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="27" top="2709" width="625" height="144" border="true" color="#000000" bgColor="#f5f5f5" fontSize="10">
        <math decimalPlaces="6">
          <input>
            <e type="operand">x</e>
            <e type="function" args="1">f</e>
            <e type="operand">span</e>
            <e type="operand">level</e>
            <e type="operand">populate</e>
            <e type="function" args="4">randomize</e>
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            <p>λ is the location parameter<br />s &gt; 0 is a scale parameter</p>
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