﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
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      <fractions>decimal</fractions>
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        <e type="operator" args="2">:</e>
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        <e type="operator" args="2">:</e>
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        <e type="operator" args="2">+</e>
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        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">sqrt</e>
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        <e type="operator" args="2">*</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
        <e type="operator" args="2">:</e>
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</raw>
    </picture>
  </region>
  <region id="2" left="306" top="306" width="43" height="24" color="#000000" bgColor="#ffe1e1" fontSize="10">
    <math>
      <input>
        <e type="operand">H</e>
        <e type="operand">H</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="3" left="0" top="468" width="329" height="99" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="3" matrixOptions="0,0,4,4">
      <input>
        <e type="operand">H</e>
      </input>
      <result action="numeric">
        <e type="operand">225</e>
        <e type="operand">227.031</e>
        <e type="operand">229.149</e>
        <e type="operand">231.357</e>
        <e type="operand">222.969</e>
        <e type="operand">225</e>
        <e type="operand">227.122</e>
        <e type="operand">229.338</e>
        <e type="operand">220.851</e>
        <e type="operand">222.878</e>
        <e type="operand">225</e>
        <e type="operand">227.22</e>
        <e type="operand">218.643</e>
        <e type="operand">220.662</e>
        <e type="operand">222.78</e>
        <e type="operand">225</e>
        <e type="operand">4</e>
        <e type="operand">4</e>
        <e type="function" preserve="true" args="18">mat</e>
      </result>
    </math>
  </region>
  <region id="4" left="0" top="567" width="312" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>arg("complexNumber") - Returns the angle from the real axis to the given complex number.</p>
    </text>
  </region>
  <region id="5" left="0" top="630" width="60" height="58" color="#000000" bgColor="#ffffff" fontSize="10">
    <image>
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      <input>
        <e type="operand">H</e>
      </input>
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    <math>
      <input>
        <e type="operand" style="string">immaterial</e>
        <e type="operand">H</e>
        <e type="operand">H</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">|</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">≡</e>
      </input>
    </math>
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    <text lang="eng">
      <p bold="true">as it looks: SS 6179 does not cut the mustard !</p>
    </text>
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