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</raw>
      </picture>
    </region>
    <region id="3" left="0" top="99" width="1037" height="400" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">k</e>
          <e type="operand">x</e>
          <e type="operand">j</e>
          <e type="operand">t</e>
          <e type="function" args="4">B</e>
          <e type="operand">n</e>
          <e type="operand">t</e>
          <e type="function" args="1">rows</e>
          <e type="operator" args="2">:</e>
          <e type="operand">ans</e>
          <e type="operand">0</e>
          <e type="operator" args="2">:</e>
          <e type="operand">j</e>
          <e type="operand">0</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operand">k</e>
          <e type="operand">0</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">|</e>
          <e type="bracket">(</e>
          <e type="operand">n</e>
          <e type="operand">j</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="operand">k</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">|</e>
          <e type="operand">ans</e>
          <e type="operand">0</e>
          <e type="operator" args="2">:</e>
          <e type="operand">x</e>
          <e type="operand">t</e>
          <e type="operand">j</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operand">x</e>
          <e type="operand">t</e>
          <e type="operand">j</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="operand">k</e>
          <e type="operator" args="2">+</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">&gt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">|</e>
          <e type="operand">ans</e>
          <e type="operand">0</e>
          <e type="operator" args="2">:</e>
          <e type="operand">x</e>
          <e type="operand">t</e>
          <e type="operand">j</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
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    </region>
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        <input>
          <e type="operand">t</e>
          <e type="operand" style="string">vector of knots</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
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      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">order</e>
          <e type="operand" style="string">the order of Bspline</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
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      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">j</e>
          <e type="operand" style="string">the specific spline among the 5 possible</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
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      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">x</e>
          <e type="operand" style="string">floating value in the j_spline </e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region id="9" left="9" top="927" width="313" height="36" color="#000000" bgColor="#ffffff" fontSize="10">
      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">knot</e>
          <e type="operand">0</e>
          <e type="operand">0</e>
          <e type="operand">0</e>
          <e type="operand">0</e>
          <e type="operand">0</e>
          <e type="operand">0</e>
          <e type="operand">5</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="operand">1</e>
          <e type="operand">13</e>
          <e type="function" args="15">mat</e>
          <e type="function" args="1">transpose</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
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      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">order</e>
          <e type="operand">5</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="11" left="153" top="972" width="46" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="12" left="261" top="972" width="46" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">n</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="13" left="81" top="1044" width="203" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">order</e>
          <e type="operand">x</e>
          <e type="operand">n</e>
          <e type="operand">knot</e>
          <e type="function" args="4">B</e>
        </input>
        <result action="numeric">
          <e type="operand">1</e>
        </result>
      </math>
    </region>
    <region id="14" left="9" top="1116" width="46" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">k</e>
          <e type="operand">5</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="15" left="81" top="1116" width="46" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">j</e>
          <e type="operand">2</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="16" left="153" top="1116" width="72" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <math decimalPlaces="6" significantDigitsMode="false" exponentialThreshold="12">
        <input>
          <e type="operand">t</e>
          <e type="operand">knot</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="17" left="342" top="1125" width="456" height="657" border="true" color="#000000" bgColor="#ffffff">
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