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      <description active="true" position="Top" lang="eng">
        <p>Formulas fort the calibration procedure</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">η</e>
        <e type="operand">1.66</e>
        <e type="operand">x</e>
        <e type="function" preserve="true" args="1">log10</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">D</e>
        <e type="operand">x</e>
        <e type="function" args="2">I</e>
        <e type="operand">D</e>
        <e type="operand">2</e>
        <e type="operator" args="2">/</e>
        <e type="operand">2</e>
        <e type="operand">x</e>
        <e type="function" args="1">η</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">x</e>
        <e type="function" args="1">η</e>
        <e type="operand">1</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operand">x</e>
        <e type="function" args="1">η</e>
        <e type="operator" args="2">*</e>
        <e type="operand">1</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="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">x</e>
        <e type="function" args="1">η</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</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>
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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="text-decoration: underline"><span style="color: Blue">Calibration Procedure</span></span></strong></span><span style="font-size: 11pt"> </span><span style="font-size: 14pt"><strong>... in-situ</strong></span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>1.</strong> Calculate Re for the nominal flow [Q]</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>2.</strong> Calculate the depth of insertion  I(D,Re)</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>3. </strong>Read Q from the turbinemeter ... recalculate Re</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>4.</strong> Re-calculate I(D,Re) ... adjust the micrometer</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt"><strong>5.</strong> Read Q again ... re-substitute for Re ... re-adjust</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt">........ repeat up until the last two Q's coincide within</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt">the stated accuraccy of the supplier ~ &#177; 1%</span></span></div>
<div><span style="font-family: 'Times New Roman'"><span style="font-size: 11pt">I(D,Re) is empirical and provides a quick convergence.</span></span></div></span>]]></writer>
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</raw>
    </picture>
  </region>
  <region id="14" left="36" top="1314" width="231" height="138" color="#000000" bgColor="#ffffe1" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">Q</e>
        <e type="operand">2400</e>
        <e type="operator" args="2">:</e>
        <e type="operand">D</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">ρ</e>
        <e type="operand">1000</e>
        <e type="operator" args="2">:</e>
        <e type="operand">μ</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">1</e>
        <e type="operand">4</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operand">Re</e>
        <e type="operand">0.353678</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Q</e>
        <e type="operator" args="2">*</e>
        <e type="operand">ρ</e>
        <e type="operand">D</e>
        <e type="operator" args="2">*</e>
        <e type="operand">μ</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Vms</e>
        <e type="operand">0.3537</e>
        <e type="operand">Q</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="operand">ρ</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">mm</e>
        <e type="operand">1000</e>
        <e type="operand">D</e>
        <e type="operand">Re</e>
        <e type="function" args="2">I</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">line</e>
      </input>
    </math>
  </region>
  <region id="15" left="279" top="1341" width="150" height="72" color="#000000" bgColor="#ffffe1" fontSize="10">
    <math decimalPlaces="2">
      <input>
        <e type="operand">Re</e>
        <e type="operand">Vms</e>
        <e type="operand">mm</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">8.49</e>
        <e type="operand">10</e>
        <e type="operand">5</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">0.85</e>
        <e type="operand">118.45</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
  <region id="16" left="36" top="1485" width="256" height="31" color="#000000" bgColor="#80ffff" fontSize="14">
    <text lang="eng">
      <p bold="true">Flow profile in pipes</p>
    </text>
  </region>
  <region id="17" top="1530" color="#000000" bgColor="#e1ffe1">
    <area collapsed="true">
      <title lang="eng">
        <p>     Stem Style     </p>
      </title>
    </area>
    <region id="18" left="54" top="1557" width="398" height="158" border="true" color="#000000" bgColor="#e1ffe1" fontSize="10">
      <math decimalPlaces="6">
        <description active="true" position="Top" lang="eng">
          <p>Stem plot for QuickPlot unicolor</p>
        </description>
        <input>
          <e type="operand">data</e>
          <e type="function" args="1">s</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operand">data</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">vy</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="function" preserve="true" args="2">el</e>
          <e type="operand">data</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">vy</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">data</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">vy</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">4</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="6">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="19" left="459" top="1557" width="309" height="120" border="true" color="#000000" bgColor="#e1ffe1" fontSize="10">
      <math decimalPlaces="6">
        <description active="true" position="Top" lang="eng">
          <p>Prepare stem style </p>
        </description>
        <input>
          <e type="operand">data</e>
          <e type="function" args="1">S</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">stem</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>
    <region id="20" top="1755" color="#000000" bgColor="#e1ffe1">
      <area terminator="true" />
    </region>
  </region>
  <region id="21" left="36" top="1791" width="264" height="122" border="true" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math>
      <input>
        <e type="operand">L</e>
        <e type="operand">H</e>
        <e type="operand">N</e>
        <e type="function" args="3">xd</e>
        <e type="operand">U</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
        <e type="operand">dx</e>
        <e type="operand">H</e>
        <e type="operand">L</e>
        <e type="operator" args="2">-</e>
        <e type="operand">N</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operand">N</e>
        <e type="operand">1</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">U</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">L</e>
        <e type="operand">dx</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operand">dx</e>
        <e type="operand">i</e>
        <e type="operator" args="2">*</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">U</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="22" left="315" top="1836" width="168" height="50" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math decimalPlaces="3">
      <description active="true" position="Top" lang="eng">
        <p>Turbulent: Q2, Q3</p>
      </description>
      <input>
        <e type="operand">L</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">:</e>
        <e type="operand">H</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">N</e>
        <e type="operand">199</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="operand">U</e>
        <e type="operand">L</e>
        <e type="operand">H</e>
        <e type="operand">N</e>
        <e type="function" args="3">xd</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="23" left="36" top="1917" width="250" height="70" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">n</e>
        <e type="operand">0.875</e>
        <e type="operand">0.125</e>
        <e type="operand">0.05</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="1">transpose</e>
        <e type="operator" args="2">:</e>
        <e type="operand">n</e>
        <e type="operand">x</e>
        <e type="function" args="2">Profile</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="bracket">(</e>
        <e type="operand">n</e>
        <e type="operator" args="2">^</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="24" left="36" top="1998" width="268" height="104" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">j</e>
        <e type="function" args="1">Q</e>
        <e type="operand">i</e>
        <e type="operand">1</e>
        <e type="operand">U</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">vx</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">U</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">vy</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">n</e>
        <e type="operand">j</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">U</e>
        <e type="operand">i</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" args="2">Profile</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>
        <e type="function" preserve="true" args="3">for</e>
        <e type="operand">vx</e>
        <e type="operand">vy</e>
        <e type="function" preserve="true" args="2">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="25" left="315" top="1998" width="227" height="69" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">Q1</e>
        <e type="operand">1</e>
        <e type="function" args="1">Q</e>
        <e type="operator" args="2">:</e>
        <e type="operand" style="string">laminar</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">Q2</e>
        <e type="operand">2</e>
        <e type="function" args="1">Q</e>
        <e type="operator" args="2">:</e>
        <e type="operand" style="string">mid turbulent</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">Q3</e>
        <e type="operand">3</e>
        <e type="function" args="1">Q</e>
        <e type="operator" args="2">:</e>
        <e type="operand" style="string">high turbulent</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
      </input>
    </math>
  </region>
  <region id="26" left="315" top="2079" width="198" height="31" color="#000000" bgColor="#e1ffe1" fontSize="14">
    <text lang="eng">
      <p bold="true">Stem style codes</p>
    </text>
  </region>
  <region id="27" left="315" top="2115" width="159" height="70" color="#000000" bgColor="#e1ffe1" fontSize="10">
    <math decimalPlaces="3">
      <description active="false" position="Top" lang="eng">
        <p>Observe laminar =&gt; Q(1)to capture N 29 stemslaminar Q1 captures N 199 </p>
      </description>
      <input>
        <e type="operand">L</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">:</e>
        <e type="operand">H</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">N</e>
        <e type="operand">49</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="operand">U</e>
        <e type="operand">L</e>
        <e type="operand">H</e>
        <e type="operand">N</e>
        <e type="function" args="3">xd</e>
        <e type="operator" args="2">:</e>
        <e type="operand">laminar</e>
        <e type="operand">1</e>
        <e type="function" args="1">Q</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
      </input>
    </math>
  </region>
  <region id="28" left="486" top="2124" width="282" height="56" border="true" color="#000000" bgColor="#ffffe1" fontSize="10">
    <text lang="eng">
      <p>Observe:laminar Q(1) collects N 49   stemslaminar Q1     collects N 199 stems</p>
    </text>
  </region>
  <region id="29" left="36" top="2142" width="221" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>What you see on the graph is purely suggestive.</p>
    </text>
  </region>
  <region id="30" left="18" top="2196" width="424" height="28" color="#000000" bgColor="#e1ffe1" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">laminar</e>
        <e type="operand">laminar</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operand">1</e>
        <e type="operand">laminar</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="31" left="18" top="2232" width="149" height="49" color="#000000" bgColor="#e1ffe1" fontSize="10">
    <math decimalPlaces="6">
      <input>
        <e type="operand">data</e>
        <e type="operand">laminar</e>
        <e type="function" args="1">S</e>
        <e type="operator" args="2">:</e>
        <e type="operand">stem</e>
        <e type="operand">data</e>
        <e type="function" args="1">s</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="32" left="18" top="2295" width="131" height="99" border="true" color="#000000" bgColor="#e1ffe1" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">plot</e>
        <e type="operand">laminar</e>
        <e type="operand">Q2</e>
        <e type="operand">Q3</e>
        <e type="operand" style="string" />
        <e type="operand">stem</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="33" left="153" top="2295" width="253" height="247" color="#000000" bgColor="#e1ffe1" fontSize="10">
    <plot type="2d" render="lines" scale_x="27.9568741644019" scale_y="12.978894249585" scale_z="362.849313328728" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-1" transpose_y="-82" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>Flow profile: laminar, turbulent</p>
      </description>
      <input>
        <e type="operand">plot</e>
      </input>
    </plot>
  </region>
  <region id="34" left="414" top="2295" width="365" height="297" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" 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