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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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      <p>Yaw, pitch and roll</p>
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        <p>Поворот на угол α вокруг оси OX </p>
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        <p>Поворот на угол φ вокруг оси OY </p>
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        <p>Поворот на угол α вокруг оси OX </p>
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</raw>
    </picture>
  </region>
  <region id="11" left="54" top="162" width="222" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">SMathDefaultXYZAxis</e>
        <e type="operand" style="string">ZYX</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="12" left="54" top="189" width="383" height="29" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Ω</e>
        <e type="function" args="1">Eul2RotM</e>
        <e type="operand">Ω</e>
        <e type="operand">SMathDefaultXYZAxis</e>
        <e type="function" args="2">Eul2RotM</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>
  <region id="13" left="54" top="216" width="383" height="29" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">γ</e>
        <e type="function" args="1">RotM2Eul</e>
        <e type="operand">γ</e>
        <e type="operand">SMathDefaultXYZAxis</e>
        <e type="function" args="2">RotM2Eul</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>
  <region id="14" left="54" top="270" width="703" height="524" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">γ</e>
        <e type="operand">seq</e>
        <e type="function" args="2">RotM2Eul</e>
        <e type="operand">seq</e>
        <e type="operand" style="string">ZYZ</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">i</e>
        <e type="operand">repetition</e>
        <e type="operand">parity</e>
        <e type="operand">moving</e>
        <e type="operand">1</e>
        <e type="operand">4</e>
        <e type="function" args="6">mat</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">4</e>
        <e type="function" args="6">mat</e>
        <e type="operator" args="2">:</e>
        <e type="operand">i</e>
        <e type="operand">repetition</e>
        <e type="operand">parity</e>
        <e type="operand">moving</e>
        <e type="operand">1</e>
        <e type="operand">4</e>
        <e type="function" args="6">mat</e>
        <e type="operand">1</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">4</e>
        <e type="function" args="6">mat</e>
        <e type="operator" args="2">:</e>
        <e type="function" args="3">if</e>
        <e type="operand">NextAxis</e>
        <e type="operand">2</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="operand">4</e>
        <e type="function" args="6">mat</e>
        <e type="operator" args="2">:</e>
        <e type="operand">j</e>
        <e type="operand">NextAxis</e>
        <e type="operand">i</e>
        <e type="operand">parity</e>
        <e type="operator" args="2">+</e>
        <e type="function" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">k</e>
        <e type="operand">NextAxis</e>
        <e type="operand">i</e>
        <e type="operand">parity</e>
        <e type="operator" args="2">-</e>
        <e type="operand">1</e>
        <e type="operator" args="2">+</e>
        <e type="function" args="2">el</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">repetition</e>
        <e type="operand">sy</e>
        <e type="operand">γ</e>
        <e type="operand">i</e>
        <e type="operand">j</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">i</e>
        <e type="operand">k</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="operator" args="2">:</e>
        <e type="operand">sy</e>
        <e type="operand">10</e>
        <e type="operand">13</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">&lt;</e>
        <e type="operand">Ω</e>
        <e type="operand">γ</e>
        <e type="operand">j</e>
        <e type="operand">k</e>
        <e type="function" args="3">el</e>
        <e type="operand">γ</e>
        <e type="operand">j</e>
        <e type="operand">j</e>
        <e type="function" args="3">el</e>
        <e type="function" args="2">atan</e>
        <e type="operand">γ</e>
        <e type="operand">j</e>
        <e type="operand">j</e>
        <e type="function" args="3">el</e>
        <e type="operand">γ</e>
        <e type="operand">i</e>
        <e type="operand">i</e>
        <e type="function" args="3">el</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" args="5">mat</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Ω</e>
        <e type="operand">γ</e>
        <e type="operand">i</e>
        <e type="operand">j</e>
        <e type="function" args="3">el</e>
        <e type="operand">γ</e>
        <e type="operand">i</e>
        <e type="operand">k</e>
        <e type="function" args="3">el</e>
        <e type="function" args="2">atan</e>
        <e type="operand">sy</e>
        <e type="operand">γ</e>
        <e type="operand">i</e>
        <e type="operand">i</e>
        <e type="function" args="3">el</e>
        <e type="function" args="2">atan</e>
        <e type="operand">γ</e>
        <e type="operand">j</e>
        <e type="operand">i</e>
        <e type="function" args="3">el</e>
        <e type="operand">γ</e>
        <e type="operand">k</e>
        <e type="operand">i</e>
        <e type="function" args="3">el</e>
        <e type="operator" args="1">-</e>
        <e type="function" args="2">atan</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" args="5">mat</e>
        <e type="operator" args="2">:</e>
        <e type="function" args="3">if</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" args="4">line</e>
        <e type="operand">sy</e>
        <e type="operand">γ</e>
        <e type="operand">i</e>
        <e type="operand">i</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">j</e>
        <e type="operand">i</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="operator" args="2">:</e>
        <e type="operand">sy</e>
        <e type="operand">10</e>
        <e type="operand">13</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">&lt;</e>
        <e type="operand">Ω</e>
        <e type="operand">γ</e>
        <e type="operand">j</e>
        <e type="operand">k</e>
        <e type="function" args="3">el</e>
        <e type="operator" args="1">-</e>
        <e type="operand">γ</e>
        <e type="operand">j</e>
        <e type="operand">j</e>
        <e type="function" args="3">el</e>
        <e type="function" args="2">atan</e>
        <e type="operand">γ</e>
        <e type="operand">j</e>
        <e type="operand">j</e>
        <e type="function" args="3">el</e>
        <e type="operand">γ</e>
        <e type="operand">k</e>
        <e type="operand">i</e>
        <e type="function" args="3">el</e>
        <e type="operator" args="1">-</e>
        <e type="operand">sy</e>
        <e type="function" args="2">atan</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" args="5">mat</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Ω</e>
        <e type="operand">γ</e>
        <e type="operand">k</e>
        <e type="operand">j</e>
        <e type="function" args="3">el</e>
        <e type="operand">γ</e>
        <e type="operand">k</e>
        <e type="operand">k</e>
        <e type="function" args="3">el</e>
        <e type="function" args="2">atan</e>
        <e type="operand">γ</e>
        <e type="operand">k</e>
        <e type="operand">i</e>
        <e type="function" args="3">el</e>
        <e type="operator" args="1">-</e>
        <e type="operand">sy</e>
        <e type="function" args="2">atan</e>
        <e type="operand">γ</e>
        <e type="operand">j</e>
        <e type="operand">i</e>
        <e type="function" args="3">el</e>
        <e type="operand">γ</e>
        <e type="operand">i</e>
        <e type="operand">i</e>
        <e type="function" args="3">el</e>
        <e type="function" args="2">atan</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" args="5">mat</e>
        <e type="operator" args="2">:</e>
        <e type="function" args="3">if</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" args="4">line</e>
        <e type="function" args="3">if</e>
        <e type="operand">parity</e>
        <e type="operand">Ω</e>
        <e type="operand">Ω</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">:</e>
        <e type="operand" style="string" />
        <e type="function" args="3">if</e>
        <e type="operand">moving</e>
        <e type="operand">Ω</e>
        <e type="operand">Ω</e>
        <e type="operand">3</e>
        <e type="function" args="2">col</e>
        <e type="operand">Ω</e>
        <e type="operand">2</e>
        <e type="function" args="2">col</e>
        <e type="operand">Ω</e>
        <e type="operand">1</e>
        <e type="function" args="2">col</e>
        <e type="function" args="3">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand" style="string" />
        <e type="function" args="3">if</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" args="4">mat</e>
        <e type="operand">Ω</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" args="7">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="15" left="72" top="801" width="102" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="spa">
      <p>View point:</p>
    </text>
  </region>
  <region id="16" left="207" top="801" width="233" height="63" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <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 id="17" left="54" top="873" width="129" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">Ω</e>
        <e type="operand">γ</e>
        <e type="function" args="1">RotM2Eul</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="18" left="369" top="873" width="376" height="63" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Ω</e>
        <e type="operand" style="string">ZYZ</e>
        <e type="function" args="2">Eul2RotM</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>
      </result>
    </math>
  </region>
  <region id="19" left="54" top="900" width="255" height="27" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Ω</e>
      </input>
      <contract>
        <e type="operand" style="unit">°</e>
      </contract>
      <result action="numeric">
        <e type="operand">145.4088</e>
        <e type="operand">0.5157</e>
        <e type="operator" args="1">-</e>
        <e type="operand">41.6312</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" args="5">mat</e>
      </result>
    </math>
  </region>
  <region id="20" left="54" top="945" width="288" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Ω</e>
        <e type="operand">π</e>
        <e type="operand">5</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operand">π</e>
        <e type="operand">8</e>
        <e type="operator" args="2">/</e>
        <e type="operand">0.85</e>
        <e type="operand">π</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="operator" args="2">:</e>
      </input>
      <contract>
        <e type="operand" style="unit">°</e>
      </contract>
      <result action="numeric">
        <e type="operand">36</e>
        <e type="operator" args="1">-</e>
        <e type="operand">22.5</e>
        <e type="operand">153</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" args="5">mat</e>
      </result>
    </math>
  </region>
  <region id="21" left="369" top="945" width="324" height="63" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Ω</e>
        <e type="function" args="1">Eul2RotM</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">0.543</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>
      </result>
    </math>
  </region>
  <region id="22" left="27" top="990" width="60" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Alvaro</e>
      </input>
    </math>
  </region>
</regions>