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        <title lang="eng">
          <p fontName="Arial">Gamma matrix for rotations</p>
        </title>
      </area>
      <region left="0" top="54" width="749" height="180" color="#000000" fontSize="10">
        <math>
          <description active="true" position="Top" lang="eng">
            <p fontName="Arial">Euler Rotation with a "correction" for left orientation (I guess. ... )</p>
          </description>
          <input>
            <e type="operand">v</e>
            <e type="function" args="1">EulerRot</e>
            <e type="operand">α</e>
            <e type="function" args="1">Ω1</e>
            <e type="operand">1</e>
            <e type="operand">0</e>
            <e type="operand">0</e>
            <e type="operand">0</e>
            <e type="operand">α</e>
            <e type="function" args="1">cos</e>
            <e type="operand">α</e>
            <e type="function" args="1">sin</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0</e>
            <e type="operand">α</e>
            <e type="function" args="1">sin</e>
            <e type="operand">α</e>
            <e type="function" args="1">cos</e>
            <e type="operand">3</e>
            <e type="operand">3</e>
            <e type="function" args="11">mat</e>
            <e type="operator" args="2">:</e>
            <e type="operand">φ</e>
            <e type="function" args="1">Ω2</e>
            <e type="operand">φ</e>
            <e type="function" args="1">cos</e>
            <e type="operand">0</e>
            <e type="operand">φ</e>
            <e type="function" args="1">sin</e>
            <e type="operand">0</e>
            <e type="operand">1</e>
            <e type="operand">0</e>
            <e type="operand">φ</e>
            <e type="function" args="1">sin</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0</e>
            <e type="operand">φ</e>
            <e type="function" args="1">cos</e>
            <e type="operand">3</e>
            <e type="operand">3</e>
            <e type="function" args="11">mat</e>
            <e type="operator" args="2">:</e>
            <e type="operand">ϑ</e>
            <e type="function" args="1">Ω3</e>
            <e type="operand">ϑ</e>
            <e type="function" args="1">cos</e>
            <e type="operand">ϑ</e>
            <e type="function" args="1">sin</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0</e>
            <e type="operand">ϑ</e>
            <e type="function" args="1">sin</e>
            <e type="operand">ϑ</e>
            <e type="function" args="1">cos</e>
            <e type="operand">0</e>
            <e type="operand">0</e>
            <e type="operand">0</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="operand">3</e>
            <e type="function" args="11">mat</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="function" args="5">mat</e>
            <e type="operand">R</e>
            <e type="operand">v</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="function" args="1">Ω1</e>
            <e type="operand">v</e>
            <e type="operand">2</e>
            <e type="function" args="2">el</e>
            <e type="function" args="1">Ω2</e>
            <e type="operator" args="2">*</e>
            <e type="operand">v</e>
            <e type="operand">3</e>
            <e type="function" args="2">el</e>
            <e type="function" args="1">Ω3</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
            <e type="operand">R</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="operator" args="1">-</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="operator" args="1">-</e>
            <e type="operand">1</e>
            <e type="operator" args="1">-</e>
            <e type="operand">1</e>
            <e type="operator" args="1">-</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="operand">3</e>
            <e type="function" args="11">mat</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="1">vectorize</e>
            <e type="function" args="1">transpose</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">line</e>
            <e type="operator" args="2">:</e>
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          <description active="true" position="Top" lang="eng">
            <p fontName="Arial">Angles from the rotation matrix.</p>
          </description>
          <input>
            <e type="operand">γ</e>
            <e type="function" args="1">EulerRotInv</e>
            <e type="operand">γ</e>
            <e type="operand">3</e>
            <e type="operand">2</e>
            <e type="function" args="3">el</e>
            <e type="operand">γ</e>
            <e type="operand">3</e>
            <e type="operand">3</e>
            <e type="function" args="3">el</e>
            <e type="function" args="2">atan</e>
            <e type="operand">γ</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="3">el</e>
            <e type="operator" args="1">-</e>
            <e type="operand">γ</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">el</e>
            <e type="bracket">(</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operand">γ</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="3">el</e>
            <e type="bracket">(</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">+</e>
            <e type="function" args="1">sqrt</e>
            <e type="function" args="2">atan</e>
            <e type="operand">γ</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="3">el</e>
            <e type="operand">γ</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">el</e>
            <e type="function" args="2">atan</e>
            <e type="operator" args="1">-</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="function" args="5">mat</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
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        <math>
          <description active="true" position="Top" lang="eng">
            <p fontName="Arial">Fridel  default "point of view" rotation matrix for plot 3D into 2D region plots</p>
          </description>
          <input>
            <e type="operand">γ</e>
            <e type="operand">0.8232</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.4194</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.3827</e>
            <e type="operand">0.5677</e>
            <e type="operand">0.6187</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.543</e>
            <e type="operand">0.009</e>
            <e type="operand">0.6643</e>
            <e type="operand">0.7474</e>
            <e type="operand">3</e>
            <e type="operand">3</e>
            <e type="function" args="11">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="45" top="495" width="378" height="28" color="#000000" fontSize="10">
        <math>
          <description active="true" position="Top" lang="eng">
            <p fontName="Arial">Angles from Fridel usual gamma</p>
          </description>
          <input>
            <e type="operand">Ω</e>
            <e type="operand">γ</e>
            <e type="function" args="1">EulerRotInv</e>
            <e type="operator" args="2">:</e>
          </input>
          <contract>
            <e type="operand" style="unit">°</e>
          </contract>
          <result action="numeric">
            <e type="operand">41.6312</e>
            <e type="operand">0.5157</e>
            <e type="operator" args="1">-</e>
            <e type="operand">145.4088</e>
            <e type="operator" args="1">-</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
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      <region left="45" top="558" width="295" height="65" color="#000000" fontSize="10">
        <math>
          <description active="true" position="Top" lang="eng">
            <p fontName="Arial">You can change those angles for get some new "point of view" matrix.</p>
          </description>
          <input>
            <e type="operand">Ω</e>
            <e type="function" args="1">EulerRot</e>
          </input>
          <result action="numeric">
            <e type="operand">0.8232</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.4194</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.3827</e>
            <e type="operand">0.5677</e>
            <e type="operand">0.6187</e>
            <e type="operator" args="1">-</e>
            <e type="operand">0.5431</e>
            <e type="operand">0.009</e>
            <e type="operand">0.6643</e>
            <e type="operand">0.7474</e>
            <e type="operand">3</e>
            <e type="operand">3</e>
            <e type="function" args="11">mat</e>
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        <input>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="function" args="2">f</e>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="operand">2</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">sin</e>
          <e type="operand">2</e>
          <e type="operand">v</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">+</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">mat</e>
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        </input>
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          <e type="operand">F</e>
          <e type="operand">f</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="operand">16</e>
          <e type="operand">16</e>
          <e type="function" args="7">CreateMesh</e>
          <e type="operator" args="2">:</e>
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      </math>
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        <input>
          <e type="operand">Φ</e>
          <e type="operand">F</e>
          <e type="operand">γ</e>
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          <e type="function" args="1">eval</e>
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          <e type="operand">Φ</e>
          <e type="operand">1</e>
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      <text lang="eng">
        <p fontName="Arial">Using </p>
      </text>
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      <math>
        <input>
          <e type="operand">Ω</e>
          <e type="operand">30</e>
          <e type="operand">0</e>
          <e type="operand">37.5</e>
          <e type="operator" args="1">-</e>
          <e type="operand">1</e>
          <e type="operand">3</e>
          <e type="function" args="5">mat</e>
          <e type="operand" style="unit">°</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
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        <input>
          <e type="operand">γ</e>
          <e type="operand">Ω</e>
          <e type="function" args="1">EulerRot</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0.7934</e>
          <e type="operand">0.5272</e>
          <e type="operator" args="1">-</e>
          <e type="operand">0.3044</e>
          <e type="operand">0.6088</e>
          <e type="operand">0.6871</e>
          <e type="operand">0.3967</e>
          <e type="operator" args="1">-</e>
          <e type="operand">0</e>
          <e type="operand">0.5</e>
          <e type="operand">0.866</e>
          <e type="operand">3</e>
          <e type="operand">3</e>
          <e type="function" args="11">mat</e>
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        <p fontName="Arial">Are those the matlab defaults?</p>
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</raw>
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</raw>
      </picture>
    </region>
    <region left="27" top="1647" width="693" height="72" color="#000000" fontSize="10">
      <text lang="eng">
        <p fontName="Arial">Matlab:

https://la.mathworks.com/help/matlab/ref/view.html
https://la.mathworks.com/help/matlab/creating_plots/setting-the-viewpoint-with-azimuth-and-elevation.html?lang=en</p>
      </text>
    </region>
    <region left="27" top="1764" width="55" height="24" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Alvaro</e>
        </input>
      </math>
    </region>
  </regions>
</worksheet>