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        <p>     Draghilev Jacobian/rkfixed Solver     </p>
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          <e type="operand">1</e>
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          <e type="operator" args="2">:</e>
          <e type="operand" style="string">матрица свободных членов</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">A</e>
          <e type="operand">f</e>
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          <e type="function" preserve="true" args="2">Jacobian</e>
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          <e type="operand">1</e>
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          <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="5">submatrix</e>
          <e type="operator" args="2">:</e>
          <e type="operand" style="string">основная(квадратная) матрица</e>
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          <e type="operand">n</e>
          <e type="operand">2</e>
          <e type="operator" args="2">&gt;</e>
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          <e type="operand">1</e>
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          <e type="operand">A</e>
          <e type="operand">1</e>
          <e type="operand">n</e>
          <e type="operand">1</e>
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          <e type="operand">2</e>
          <e type="operand">n</e>
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          <e type="function" preserve="true" args="5">submatrix</e>
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          <e type="function" preserve="true" args="1">det</e>
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          <e type="operand" style="string">определителu дополнит.матриц</e>
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          <e type="operand">det</e>
          <e type="operand">n</e>
          <e type="operand">1</e>
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          <e type="operand">1</e>
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          <e type="operand">2</e>
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          <e type="operand">1</e>
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          <e type="operand">1</e>
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          <e type="operand">A</e>
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          <e type="operand">1</e>
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          <e type="operand">D2</e>
          <e type="operator" args="2">:</e>
          <e type="operand" style="string">Матрица  правых частей  системы ОДУ</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">X0</e>
          <e type="operand">tmin</e>
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        <p>function for Draghilev.</p>
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        <p>Contours are defined by β ... solutions are hyper-reflexive.'N' defines the fineness ... be generous.Each contour closes on ≠ length of respective solutionsThe best closed contours depend upon 't1max, t2max'. Adjust these two manually from the dual observer. </p>
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        <e type="operand">1</e>
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      <description active="false" position="Top" lang="rus">
        <p>The parametrization Human eye  by Draghilev method</p>
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        <e type="operand">i</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">1.66235897862237</e>
        <e type="operand">0.562279512062302</e>
        <e type="operand">i</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </result>
    </math>
  </region>
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