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          <e type="operand">73.2</e>
          <e type="operand">11.5279</e>
          <e type="operand">73.2</e>
          <e type="operand">11.4934</e>
          <e type="operand">73.2</e>
          <e type="operand">11.459</e>
          <e type="operand">73.2</e>
          <e type="operand">11.4248</e>
          <e type="operand">73.2</e>
          <e type="operand">447</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="896">mat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="3" left="486" top="4014" width="102" height="62" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">Pu_Mu</e>
          <e type="operand">0</e>
          <e type="operand">5</e>
          <e type="operand">5</e>
          <e type="operand">5</e>
          <e type="operand">5</e>
          <e type="operand">0</e>
          <e type="operand">3</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="8">mat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="4" top="8091" color="#000000" bgColor="#ffffff">
      <area terminator="true" />
    </region>
  </region>
  <region id="5" left="0" top="8118" width="119" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Original Plot</p>
    </text>
  </region>
  <region id="6" left="0" top="8136" width="618" height="549" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" 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</raw>
    </picture>
  </region>
  <region id="7" left="0" top="8694" width="142" height="24" color="#000000" bgColor="#ffff80" fontSize="10">
    <text lang="eng">
      <p>Inputs in yellow</p>
    </text>
  </region>
  <region id="8" left="0" top="8730" width="68" height="24" color="#000000" bgColor="#ffff80" fontSize="10">
    <math>
      <input>
        <e type="operand">HR</e>
        <e type="operand">0.9</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="9" left="153" top="8730" width="428" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>HR = Horizontal Ratio of the data within graph area</p>
    </text>
  </region>
  <region id="10" left="0" top="8775" width="68" height="24" color="#000000" bgColor="#ffff80" fontSize="10">
    <math>
      <input>
        <e type="operand">VR</e>
        <e type="operand">0.9</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" left="153" top="8775" width="412" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>VR = Vertical Ratio of the data within graph area</p>
    </text>
  </region>
  <region id="12" left="0" top="8838" width="148" height="40" color="#000000" bgColor="#ffff80" fontSize="10">
    <math optimize="2" decimalPlaces="2">
      <input>
        <e type="operand">XYPlot.XTick</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">20</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="13" left="297" top="8838" width="148" height="40" color="#000000" bgColor="#ffff80" fontSize="10">
    <math optimize="2" decimalPlaces="2">
      <input>
        <e type="operand">XYPlot.YTick</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">20</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="14" top="8883" color="#000000" bgColor="#ffffff">
    <area collapsed="true">
      <title lang="eng">
        <p>XY plot limit calculations</p>
      </title>
    </area>
    <region id="15" left="0" top="8919" width="303" height="86" color="#000000" bgColor="#ffff80" fontSize="10">
      <math>
        <input>
          <e type="operand">X.max</e>
          <e type="operand">φP_M.n</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">P_M.n</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">Pu_Mu</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="5">sys</e>
          <e type="function" preserve="true" args="1">Max</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">130.3487</e>
        </result>
      </math>
    </region>
    <region id="16" left="342" top="8919" width="270" height="86" color="#000000" bgColor="#ffff80" fontSize="10">
      <math>
        <input>
          <e type="operand">Y.max</e>
          <e type="operand">φP_M.n</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">P_M.n</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">Pu_Mu</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="5">sys</e>
          <e type="function" preserve="true" args="1">Max</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">73.2</e>
        </result>
      </math>
    </region>
    <region id="17" left="0" top="9036" width="245" height="86" color="#000000" bgColor="#ffff80" fontSize="10">
      <math>
        <input>
          <e type="operand">X.min</e>
          <e type="operand">φP_M.n</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">P_M.n</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">Pu_Mu</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="5">sys</e>
          <e type="function" preserve="true" args="1">Min</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0</e>
        </result>
      </math>
    </region>
    <region id="18" left="342" top="9036" width="304" height="86" color="#000000" bgColor="#ffff80" fontSize="10">
      <math>
        <input>
          <e type="operand">Y.min</e>
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          <e type="operand">LY</e>
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          <e type="operand">LY</e>
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          <e type="operand">PY.min</e>
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          <e type="operand">XYPlot.YLimMax</e>
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          <e type="operand">PY.max</e>
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      <title2d title="Interaction Diagarm" titlefont="Arial, 12pt" titlefontcolor="Black" />
      <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Courier New, 10pt" tickfontcolor="Black" xlabel="Moment" ylabel="Axial" y2label="y2" />
      <legend isbordervisible="true" islegendvisible="true" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="SouthEast" textcolor="Black" />
      <traces>
        <trace seriesname="Factored Capacity" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="Blue" linethickness="1" linepattern="Solid" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        <trace seriesname="Nominal Capacity" isy2data="false" isvisible="true" plotmethod="Lines" linecolor="Red" linethickness="1" linepattern="Solid" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
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      </traces>
      <input>
        <e type="operand">φP_M.n</e>
        <e type="operand">P_M.n</e>
        <e type="operand">Pu_Mu</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </xyplot>
  </region>
</regions>