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</raw>
    </picture>
  </region>
  <region id="18" left="27" top="945" width="500" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Transformation is not "affine"  wrt the ratio of the lengths</p>
    </text>
  </region>
  <region id="19" left="369" top="1053" width="290" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>To make it worst: Not exactly "1".</p>
    </text>
  </region>
  <region id="20" left="378" top="1089" width="106" height="63" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">a</e>
        <e type="operand">8</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">3</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operand">5</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="21" left="540" top="1089" width="106" height="63" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">b</e>
        <e type="operand">5</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operand">8</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">3</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="22" left="378" top="1161" width="111" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">a</e>
      </input>
      <result action="numeric">
        <e type="operand">1.586582</e>
      </result>
    </math>
  </region>
  <region id="23" left="540" top="1161" width="111" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">b</e>
      </input>
      <result action="numeric">
        <e type="operand">0.630286</e>
      </result>
    </math>
  </region>
  <region id="24" left="378" top="1197" width="254" height="55" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">a</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">b</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">-</e>
      </input>
      <result action="numeric">
        <e type="operand">1.000084</e>
      </result>
    </math>
  </region>
</regions>