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      <title lang="eng">
        <p>     Bivariate algo collapse in utilities ..... bivariate(X,Y,Z,f,x,y)     </p>
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        <p>bivariate matrix</p>
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        <p>β Cholesky solver</p>
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        <p>interpolating poly</p>
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      <p bold="true">Algo style bivariate</p>
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        <p>Model basis for bivariate f(x,y) ... Mathcad, Mathematica collected otherwise</p>
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        <p>Height.....Weight.....Age............bivariate model</p>
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</raw>
    </picture>
  </region>
  <region id="13" left="9" top="585" width="361" height="93" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">M</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="operand">Z</e>
        <e type="operand">f</e>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="function" args="6">bivariate</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">β</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="operand">Z</e>
        <e type="operand">f</e>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="function" args="6">bivariate</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="function" args="2">interp</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="operand">Z</e>
        <e type="operand">f</e>
        <e type="operand">x</e>
        <e type="operand">y</e>
        <e type="function" args="6">bivariate</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
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    <math decimalPlaces="1" trailingZeros="true">
      <description active="true" position="Right" lang="eng">
        <p>sanity MCD 11 </p>
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        <e type="operand">160</e>
        <e type="function" args="2">interp</e>
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        <e type="operand">M</e>
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        <e type="operand">11040</e>
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        <e type="operand">24964</e>
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        <e type="operand">9943</e>
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        <e type="operand">1</e>
        <e type="operand">66</e>
        <e type="operand">175</e>
        <e type="operand">11550</e>
        <e type="operand">4356</e>
        <e type="operand">30625</e>
        <e type="operand">1</e>
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        <e type="operand">152</e>
        <e type="operand">10184</e>
        <e type="operand">4489</e>
        <e type="operand">23104</e>
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        <e type="function" preserve="true" args="44">mat</e>
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    <math decimalPlaces="12">
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        <e type="operand">β</e>
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    <math>
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        <e type="operand">19.18258889544</e>
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        <e type="operand">1</e>
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    </math>
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    <math>
      <description active="true" position="Right" lang="eng">
        <p>smart ! ... native Smath</p>
      </description>
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    </math>
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    <math trailingZeros="true">
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        <e type="operand">65</e>
        <e type="operand">160</e>
        <e type="function" args="2">biv</e>
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      <result action="numeric">
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    <math>
      <description active="true" position="Right" lang="eng">
        <p>1. &lt;= copy RHS2. paste in foreign3. Σ in foreign</p>
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        <e type="function" preserve="true" args="8">mat</e>
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    <math>
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        <e type="function" args="2">Biv</e>
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        <e type="operand">u</e>
        <e type="operand">v</e>
        <e type="operand">u</e>
        <e type="operand">v</e>
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    <math>
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        <e type="operand">65</e>
        <e type="operand">160</e>
        <e type="function" args="2">Biv</e>
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      <result action="numeric">
        <e type="operand">40.969</e>
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    <math>
      <input>
        <e type="operand">i</e>
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        <e type="operator" args="2">^</e>
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    <area single="true" collapsed="true" />
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</regions>