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      <title lang="eng">
        <p>    The 8 matrices  'M' system     </p>
      </title>
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      <p>In the M matrices system, in this example,the "z" system is [0,3,6,8,10,12,14,16].SplineXYZ(M,x,y,z) interpolates at user[x,y,z]... "z" any of those integer 'z'or "User" fractional 'z'.bi-linear linterp is worth Quadratic.</p>
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    </math>
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  <region id="7" left="540" top="441" width="210" height="31" color="#000000" bgColor="#80ffff" fontSize="14">
    <text lang="eng">
      <p bold="true">User surface plot</p>
    </text>
  </region>
  <region id="8" left="504" top="477" width="253" height="26" color="#000000" bgColor="#80ffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="function" args="2">f3</e>
        <e type="operand">M</e>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="operand">0</e>
        <e type="function" args="4">SplineXYZ</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="9" left="504" top="504" width="270" height="26" color="#000000" bgColor="#80ffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="function" args="2">f16</e>
        <e type="operand">M</e>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="operand">16</e>
        <e type="function" args="4">SplineXYZ</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="10" left="189" top="549" width="415" height="208" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <plot3d width="405" height="200">
      <input>
        <e type="operand">f3</e>
      </input>
    </plot3d>
  </region>
  <region id="11" left="18" top="783" width="415" height="210" color="#000000" bgColor="#ffffff">
    <picture>
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</raw>
    </picture>
  </region>
  <region id="12" left="450" top="810" width="255" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>The X_Y surface plot does not save settings. Re-specify theXYZ axes &amp; Title</p>
    </text>
  </region>
</regions>