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</raw>
    </picture>
  </region>
  <region id="1" left="585" top="153" width="80" height="62" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Top" lang="eng">
        <p>FindRootlexicographic</p>
      </description>
      <input>
        <e type="operand">0.1182</e>
        <e type="operand">0.2591</e>
        <e type="operand">71.5241</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
      </input>
    </math>
  </region>
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