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      <p>Solve("1:expression", "2:expression") - [Maxima] Solve(eqn, var) solves eqn for var. eqn is a boolean equation or a list of equations, var is a variable name or a list of names to solve for. Returns solutions as boolean equations var=value. Multiple solutions are given as a row vector. Use Assign() in order to apply solutions as assignments to var.</p>
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      <p>Solving this typical Quaternion system is NOT resident inthe downloaded SmathStudio 2014_11_16 Maxima 5_34_1.So, you will be "zap" for this one in your work sheet. </p>
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      <p>C:\Smath+Maxima\2014 11 16 SMath and Maxima\Maxima-5.34.1\bin\maxima.bat</p>
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</raw>
    </picture>
  </region>
  <region id="8" left="36" top="765" width="60" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">α</e>
        <e type="operand">0.5</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="9" left="117" top="765" width="43" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">β</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="10" left="198" top="765" width="60" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">p</e>
        <e type="operand">0.2</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" top="801" color="#000000" bgColor="#ffffff">
    <area collapsed="false">
      <title lang="eng">
        <p>  Quaternion stuff + Breather   </p>
      </title>
    </area>
    <region id="12" left="36" top="828" width="335" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>1. Given the Quaternion vector system,it has two orthogonal vector solution,of which the symbolic expansion is 'V'. </p>
      </text>
    </region>
    <region id="13" left="36" top="891" width="361" height="112" color="#000000" bgColor="#ffffff">
      <picture>
        <raw format="png" 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</raw>
      </picture>
    </region>
    <region id="14" left="36" top="1017" width="315" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>2. Define some constant term "modulo"</p>
      </text>
    </region>
    <region id="15" left="36" top="1053" width="224" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">modulo</e>
          <e type="operand">2</e>
          <e type="operand">β</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">β</e>
          <e type="operator" args="2">*</e>
          <e type="operand">α</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">2</e>
          <e type="operand">α</e>
          <e type="operand">2</e>
          <e type="operator" args="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>
        </input>
      </math>
    </region>
    <region id="16" left="36" top="1098" width="159" height="115" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">V</e>
          <e type="operand">β</e>
          <e type="operator" args="1">-</e>
          <e type="operand">modulo</e>
          <e type="operator" args="2">/</e>
          <e type="operand">β</e>
          <e type="operand">modulo</e>
          <e type="operator" args="2">/</e>
          <e type="operand">β</e>
          <e type="operand">α</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operand">modulo</e>
          <e type="operator" args="2">/</e>
          <e type="operand">β</e>
          <e type="operand">α</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="1">-</e>
          <e type="operand">modulo</e>
          <e type="operator" args="2">/</e>
          <e type="operand">α</e>
          <e type="operand">modulo</e>
          <e type="operator" args="2">/</e>
          <e type="operand">α</e>
          <e type="operator" args="1">-</e>
          <e type="operand">modulo</e>
          <e type="operator" args="2">/</e>
          <e type="operand">3</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="8">mat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="17" left="207" top="1125" width="179" height="62" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">V</e>
        </input>
        <result action="numeric">
          <e type="operand">0.5345</e>
          <e type="operator" args="1">-</e>
          <e type="operand">0.5345</e>
          <e type="operand">0.8018</e>
          <e type="operand">0.8018</e>
          <e type="operator" args="1">-</e>
          <e type="operand">0.2673</e>
          <e type="operand">0.2673</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="8">mat</e>
        </result>
      </math>
    </region>
    <region id="18" left="36" top="1224" width="269" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>3. Create the Quaternion vector </p>
      </text>
    </region>
    <region id="19" left="36" top="1251" width="181" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">q</e>
          <e type="operand">V</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">col</e>
          <e type="operand">p</e>
          <e type="function" preserve="true" args="2">stack</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="20" left="36" top="1287" width="113" height="80" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">q</e>
        </input>
        <result action="numeric">
          <e type="operand">0.5345</e>
          <e type="operator" args="1">-</e>
          <e type="operand">0.8018</e>
          <e type="operand">0.2673</e>
          <e type="operand">0.2</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="6">mat</e>
        </result>
      </math>
    </region>
    <region id="21" left="36" top="1368" width="298" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>4. Define the "UnitV", apply to 'q'</p>
      </text>
    </region>
    <region id="22" left="36" top="1395" width="218" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">#</e>
          <e type="function" preserve="true" args="1">norme</e>
          <e type="operand" style="string">Euclidean norm</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region id="23" left="36" top="1422" width="100" height="43" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">q</e>
          <e type="operand">q</e>
          <e type="operand">q</e>
          <e type="function" preserve="true" args="1">norme</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="24" left="144" top="1431" width="329" height="28" color="#000000" bgColor="#ffffff" fontSize="12">
      <text lang="eng">
        <p bold="true">q that goes in 'quat' converter  </p>
      </text>
    </region>
    <region id="25" left="36" top="1476" width="113" height="80" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">q</e>
        </input>
        <result action="numeric">
          <e type="operand">0.5241</e>
          <e type="operator" args="1">-</e>
          <e type="operand">0.7862</e>
          <e type="operand">0.2621</e>
          <e type="operand">0.1961</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="6">mat</e>
        </result>
      </math>
    </region>
    <region id="26" left="36" top="1575" width="278" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <text lang="eng">
        <p>5. The rotation 'quat' converter </p>
      </text>
    </region>
    <region id="27" left="36" top="1611" width="542" height="119" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">quat</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="2">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="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">4</e>
          <e type="function" preserve="true" args="2">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="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">4</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">4</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">4</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">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="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">4</e>
          <e type="function" preserve="true" args="2">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="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">4</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">4</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operand">q</e>
          <e type="operand">4</e>
          <e type="function" preserve="true" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">2</e>
          <e type="function" preserve="true" args="2">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="operator" args="2">-</e>
          <e type="operand">2</e>
          <e type="operand">q</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="2">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="operator" args="2">-</e>
          <e type="operand">3</e>
          <e type="operand">3</e>
          <e type="function" preserve="true" args="11">mat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="28" left="36" top="1746" width="68" height="24" color="#000000" bgColor="#fff5eb" fontSize="10">
      <math>
        <input>
          <e type="operand">γ</e>
          <e type="operand">quat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="29" left="117" top="1782" width="76" height="33" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">ρ</e>
          <e type="operand">1</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="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="30" left="36" top="1791" width="60" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">b</e>
          <e type="operand">0.6</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="31" left="207" top="1791" width="57" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">w</e>
          <e type="operand">ρ</e>
          <e type="function" preserve="true" args="1">sqrt</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="32" left="351" top="1791" width="78" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
      <math>
        <input>
          <e type="operand">ρ</e>
        </input>
        <result action="numeric">
          <e type="operand">0.64</e>
        </result>
      </math>
    </region>
    <region id="33" left="36" top="1836" width="313" height="39" color="#000000" bgColor="#ffffff" fontSize="10">
      <math optimize="2">
        <input>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="function" args="2">d</e>
          <e type="operand">b</e>
          <e type="operand">w</e>
          <e type="operand">b</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">cosh</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">b</e>
          <e type="operand">w</e>
          <e type="operand">v</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="34" left="36" top="1881" width="467" height="129" color="#000000" bgColor="#ffffff" fontSize="10">
      <math optimize="2">
        <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="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">ρ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">b</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">cosh</e>
          <e type="operator" args="2">*</e>
          <e type="operand">b</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">sinh</e>
          <e type="operator" args="2">*</e>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="function" args="2">d</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operand">2</e>
          <e type="operand">w</e>
          <e type="operator" args="2">*</e>
          <e type="operand">b</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">cosh</e>
          <e type="operator" args="2">*</e>
          <e type="operand">w</e>
          <e type="operand">v</e>
          <e type="function" preserve="true" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operand">w</e>
          <e type="operand">v</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operand">v</e>
          <e type="function" preserve="true" args="1">sin</e>
          <e type="operand">w</e>
          <e type="operand">v</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="function" args="2">d</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="operand">w</e>
          <e type="operator" args="2">*</e>
          <e type="operand">b</e>
          <e type="operand">u</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">cosh</e>
          <e type="operator" args="2">*</e>
          <e type="operand">w</e>
          <e type="operand">v</e>
          <e type="function" preserve="true" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">w</e>
          <e type="operand">v</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operand">v</e>
          <e type="function" preserve="true" args="1">cos</e>
          <e type="operand">w</e>
          <e type="operand">v</e>
          <e type="operator" args="2">*</e>
          <e type="function" preserve="true" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="function" args="2">d</e>
          <e type="operator" args="2">/</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" preserve="true" args="5">mat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="35" left="45" top="2025" width="504" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
      <math optimize="0" evaluate="false" decimalPlaces="2">
        <input>
          <e type="operand">M</e>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="function" args="2">f</e>
          <e type="operand">13.2</e>
          <e type="operator" args="1">-</e>
          <e type="operand">13.2</e>
          <e type="operand">37.4</e>
          <e type="operator" args="1">-</e>
          <e type="operand">37.4</e>
          <e type="operand">20</e>
          <e type="operand">20</e>
          <e type="function" preserve="true" args="7">CreateMesh</e>
          <e type="function" preserve="true" args="1">eval</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region id="36" top="2079" color="#000000" bgColor="#ffffff">
      <area terminator="true" />
    </region>
    <region id="37" top="2097" color="#000000" bgColor="#ffffff">
      <area collapsed="true">
        <title lang="ger">
          <p>Draw-Descriptions (Maxima)</p>
        </title>
        <title lang="eng">
          <p>Draw-Descriptions (Maxima)</p>
        </title>
      </area>
      <region id="38" left="18" top="2124" width="82" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="ger">
          <p bold="true">Optionen </p>
        </text>
        <text lang="eng">
          <p bold="true">Options</p>
        </text>
      </region>
      <region id="39" left="18" top="2169" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] adapt_depth (=10): maximale Teilungstiefe der adaptive Kurvenabtastung</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] adapt_depth (=10) maximum number of adaptive interval splits when drawing curves</p>
          </description>
          <input>
            <e type="operand">adapt_depth</e>
            <e type="operand">adapt_depth</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="40" left="18" top="2223" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] axis_3d (=true): Achsen im 3D zeichnen, false: keine Achsen zeichnen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] axis_3d (=true): draw 3D axes, false: don't draw axes</p>
          </description>
          <input>
            <e type="operand">axis_3d</e>
            <e type="operand">axis_3d</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="41" left="18" top="2277" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw]  axis_bottom (=true): untere Achse im 2D zeichnen, false: Achse nicht zeichnen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw]  axis_bottom (=true): draw bottom axis in 2D, false: don't draw axis</p>
          </description>
          <input>
            <e type="operand">axis_bottom</e>
            <e type="operand">axis_bottom</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="42" left="18" top="2331" width="159" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] axis_top (=true): obere Achse im 2D zeichnen, false: Achse nicht zeichnen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] axis_top (=true): draw top axis in 2D, false: don't draw axis</p>
          </description>
          <input>
            <e type="operand">axis_top</e>
            <e type="operand">axis_top</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="43" left="18" top="2385" width="175" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] axis_left (=true): linke Achse im 2D zeichnen, false: Achse nicht zeichnen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] axis_left (=true): draw left axis in 2D, false: don't draw axis</p>
          </description>
          <input>
            <e type="operand">axis_left</e>
            <e type="operand">axis_left</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="44" left="18" top="2439" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] axis_right (=true): rechte Achse im 2D zeichnen, false: Achse nicht zeichnen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] axis_right (=true): draw right axis in 2D, false: don't draw axis</p>
          </description>
          <input>
            <e type="operand">axis_right</e>
            <e type="operand">axis_right</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="45" left="18" top="2493" width="291" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] background_color (=white): Hintergrundfarbe des Diagramms</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] background_color (=white): background color of the plot</p>
          </description>
          <input>
            <e type="operand">background_color</e>
            <e type="operand">background_color</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="46" left="18" top="2547" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] border (=true): Ränder von polygon(), ellipse() oder rectangle() zeichnen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] border (=true): draw borders of polygon(), ellipse() or rectangle() objects</p>
          </description>
          <input>
            <e type="operand">border</e>
            <e type="operand">border</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="47" left="18" top="2601" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] cbrange (=auto): Farbbereich (Liste min,max)</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] cbrange (=auto): color bar range (list min,max)</p>
          </description>
          <input>
            <e type="operand">cbrange</e>
            <e type="operand">cbrange</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="48" left="18" top="2655" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] cbtics (=auto): Marken an der Farblegende</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] cbtics (=auto): color bar tick marks</p>
          </description>
          <input>
            <e type="operand">cbtics</e>
            <e type="operand">cbtics</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="49" left="18" top="2709" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] color (=blue): Farbe für Linien, Punkte, Kanten und Text, als Namen oder hexadezimal in derForm  "#rrggbb"</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] color (=blue): color for lines, points, borders and text, given as name or as "#rrggbb"</p>
          </description>
          <input>
            <e type="operand">color</e>
            <e type="operand">color</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="50" left="18" top="2772" width="159" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] colorbox (=true): Farblegende ohne Beschriftung zeichnen, false: keine Farblegende zeichnen, text: Farblegende mit text als Beschriftung zeichnen.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] colorbox (=true): draw color scale without label, false: no colorbar, string: draw colorbar with string as label.</p>
          </description>
          <input>
            <e type="operand">colorbox</e>
            <e type="operand">colorbox</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="51" left="18" top="2835" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] contour (=none): Art der Höhenlinien. none: keine, base: auf der xy-Ebene, surface: auf der3D-Fläche, both: auf xy-Ebene und Fläche, map: auf xy-Ebene und Blickrichtung senkrecht.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] contour (=none): contour lines. none: no contours, base: on xy plane, surface: on 3D surface, both:on xy plane and surface, map: on xy plane plus vertical view.</p>
          </description>
          <input>
            <e type="operand">contour</e>
            <e type="operand">contour</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="52" left="18" top="2907" width="257" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw]  contour_levels (=5): Werte für die Höhenlinien. Anzahl oder Liste  (min, Δ, max), oderset(L1, L2,...) mit Werten</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw]  contour_levels (=5): contour levels. number oder list  (min, Δ, max), orset(L1, L2,...) of values</p>
          </description>
          <input>
            <e type="operand">contour_levels</e>
            <e type="operand">contour_levels</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="53" left="18" top="2970" width="257" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw]  data_file_name (="data.gnuplot"): Kurvendaten für Gnuplot</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw]  data_file_name (="data.gnuplot"): internal data file name for gnuplot</p>
          </description>
          <input>
            <e type="operand">data_file_name</e>
            <e type="operand">data_file_name</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="54" left="18" top="3024" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw]  delay (=5) Zeitschritt in animierten gif-Dateien</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw]  delay (=5): time step in animted gif files</p>
          </description>
          <input>
            <e type="operand">delay</e>
            <e type="operand">delay</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="55" left="18" top="3078" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw]  dimensions (= 600 x 500): Liste [Breite,Höhe]</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw]  dimensions (= 600 x 500) list [width, height]</p>
          </description>
          <input>
            <e type="operand">dimensions</e>
            <e type="operand">dimensions</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="56" left="18" top="3132" width="241" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw]  draw_realpart (=true) Realteil zur Darstellung komplexer Werte verwenden</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw]  draw_realpart (=true) use real part for plotting complex values</p>
          </description>
          <input>
            <e type="operand">draw_realpart</e>
            <e type="operand">draw_realpart</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="57" left="18" top="3186" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw]  enhanced3d (=none) Farbpalette, none: 3D Flächen als Gitter zeichnen  (Steuerung mit color und surface_hide), true: Farbe anhand des z-Werts, Liste  [f(x,y,z), x, y, z]: Farbe anhand der Funktion f,  Liste [f(u,v),u,v]: Farbe anhand der Flächenparameter oder Liste [f(k), k ]: Farbe anhand der Punktnummer in points() Objekten</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw]  enhanced3d (=none) don't use color palette, draw 3D surfaces as grid (control using color und surface_hide), true: coloring of surfaces by z-value, or  list  [f(x,y,z), x, y, z]: coloring according to function f or list [f(u,v),u,v]  or list [f(k), k ] (k being the point counter in points() objects)</p>
          </description>
          <input>
            <e type="operand">enhanced3d</e>
            <e type="operand">enhanced3d</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="58" left="18" top="3294" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] error_type (=y) Art der Fehlerbalken in errors():  x, y, xy oder boxes</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] error_type (=y) type of error bars in errors():  x, y, xy or boxes</p>
          </description>
          <input>
            <e type="operand">error_type</e>
            <e type="operand">error_type</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="59" left="18" top="3348" width="175" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] file_name (="maxima_out") Grafik-Ausgabedatei, Endung wird gemäß Ausgabeformat ergänzt</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] file_name (="maxima_out") output file, extension is set according to format</p>
          </description>
          <input>
            <e type="operand">file_name</e>
            <e type="operand">file_name</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="60" left="18" top="3402" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] fill_color (=red) Füllfarbe für Objejte polygon() und  explicit() in 2D </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] fill_color (=red) fill color for polygons and explicit functions y(x) in 2D </p>
          </description>
          <input>
            <e type="operand">fill_color</e>
            <e type="operand">fill_color</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="61" left="18" top="3456" width="225" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] fill_density (=0) Deckungsgrad der Füllfarbe in bars()-Objekten, zwischen 0 und 1</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] fill_density (=0) opacity of the fill color in bars()-objects, 0..1</p>
          </description>
          <input>
            <e type="operand">fill_density</e>
            <e type="operand">fill_density</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="62" left="18" top="3510" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] filled_func (=false): explizite Funktionen y(x) werden nicht gefüllt,true: Füllung bis zur Unterkante des Diagramms, g(x): Füllung zwischen g(x) und y(x)</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] filled_func (=false): don't fill explicit functions y(x),true: fill between the next explicit() object and the bottom border of the diagram, g(x): fillbetween g(x) and the next explicit() object</p>
          </description>
          <input>
            <e type="operand">filled_func</e>
            <e type="operand">filled_func</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="63" left="18" top="3591" width="307" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] gnuplot_file_name (="maxout.gnuplot"): Kommandodatei für Gnuplot</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] gnuplot_file_name (="maxout.gnuplot"): name of the temporary gnuplot command file</p>
          </description>
          <input>
            <e type="operand">gnuplot_file_name</e>
            <e type="operand">gnuplot_file_name</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="64" left="18" top="3645" width="225" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] gnuplot_term (): Ausgabe-Format-Spezifikation (Text nach "set terminal")</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] gnuplot_term (): gnuplot terminal options (arguments of "set terminal")</p>
          </description>
          <input>
            <e type="operand">gnuplot_term</e>
            <e type="operand">gnuplot_term</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="65" left="18" top="3699" width="291" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] gnuplot_out_file (=maxplot.xxx) Ausgabedateiname (xxx abhängig vom Format)</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] gnuplot_out_file (=maxplot.xxx) output file name (xxx depends on terminal)</p>
          </description>
          <input>
            <e type="operand">gnuplot_out_file</e>
            <e type="operand">gnuplot_out_file</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="66" left="18" top="3753" width="93" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] grid (=false): kein Gitterraster zeichnen, true: Gitter zeichnen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] grid (=false): don't draw xy grid, true: draw grid</p>
          </description>
          <input>
            <e type="operand">grid</e>
            <e type="operand">grid</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="67" left="18" top="3807" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] head_angle (=45) Pfeilwinkel an vector()-Objekten (halber Öffnungswinkel in °)</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] head_angle (=45): head angle of vector()-Objekten (angle between border and vector  direction in °)</p>
          </description>
          <input>
            <e type="operand">head_angle</e>
            <e type="operand">head_angle</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="68" left="18" top="3861" width="175" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] head_both (=false) oder true: ob bei vector()-Objekten zwei Pfeilspitzen gezeichnet werden.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] head_both (=false): don't draw a second head of vector() objects, true: draw a second head</p>
          </description>
          <input>
            <e type="operand">head_both</e>
            <e type="operand">head_both</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="69" left="18" top="3915" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] head_length (=2) Länge der Pfeilspitze  bei vector()-Objekten in Einheiten der x-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] head_length (=2): head length of vector() objects in units of the x-axis</p>
          </description>
          <input>
            <e type="operand">head_length</e>
            <e type="operand">head_length</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="70" left="18" top="3969" width="175" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] head_type (=filled) Spitzenform bei vector()-Objekten:  filled, empty  oder nonfilled</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] head_type (=filled) head type of vector() objects:  filled, empty  or nonfilled</p>
          </description>
          <input>
            <e type="operand">head_type</e>
            <e type="operand">head_type</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="71" left="18" top="4023" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ip_grid (={50, 50): Primäres Gitter für die Darstellung impliziter Funktionen,als Liste angeben</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ip_grid (={50, 50): primary grid for sampling of implicit functions, two-element list</p>
          </description>
          <input>
            <e type="operand">ip_grid</e>
            <e type="operand">ip_grid</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="72" left="18" top="4086" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ip_grid_in (={5, 5 ): Sekundäres Gitter für die Darstellung impliziter Funktionen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ip_grid_in (={5, 5 ): secondary grid for sampling of implicit functions</p>
          </description>
          <input>
            <e type="operand">ip_grid_in</e>
            <e type="operand">ip_grid_in</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="73" left="18" top="4140" width="77" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] key (=""): Legendeneintrag für das nachfolgende Grafikobjekt.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] key (=""): legend key for subsequent graphics object.</p>
          </description>
          <input>
            <e type="operand">key</e>
            <e type="operand">key</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="74" left="18" top="4194" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] key_pos (="", entspricht top_right): Legendenposition. Gültige Werte: top_left, top_center, top_right, center_left, center, center_right, bottom_left, bottom_center, bottom_right</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] key_pos (="", equivalent to top_right): position of the legend. Valid options: top_left, top_center, top_right, center_left, center, center_right, bottom_left, bottom_center, bottom_right</p>
          </description>
          <input>
            <e type="operand">key_pos</e>
            <e type="operand">key_pos</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="75" left="18" top="4266" width="275" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] label_alignment (=center), left oder right: horizontale Ausrichtung von Beschriftungen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] label_alignment (=center), left or right: alignment of text labels</p>
          </description>
          <input>
            <e type="operand">label_alignment</e>
            <e type="operand">label_alignment</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="76" left="18" top="4320" width="307" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] label_orientation (=horizontal) oder vertical: Ausrichtung von Texten</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] label_orientation (=horizontal) or vertical: orientation of text labels</p>
          </description>
          <input>
            <e type="operand">label_orientation</e>
            <e type="operand">label_orientation</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="77" left="18" top="4374" width="175" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] line_type (=solid) Linienart. Alternativen: dots (für alle Formate) oder wenn vonGnuplot unterstützt: dashes, short_dashes, short_long_dashes, short_short_long_dashes </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] line_type (=solid) line type. Other options: dots (for all formats) or if supported byGnuplot: dashes, short_dashes, short_long_dashes, short_short_long_dashes </p>
          </description>
          <input>
            <e type="operand">line_type</e>
            <e type="operand">line_type</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="78" left="18" top="4446" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] line_width (=1) , &gt;0 </p>
          </description>
          <input>
            <e type="operand">line_width</e>
            <e type="operand">line_width</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="79" left="18" top="4500" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] logcb (=false) oder true: logarithmische Farbskale</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] logcb (=false) or true: log scale of the colorbar</p>
          </description>
          <input>
            <e type="operand">logcb</e>
            <e type="operand">logcb</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="80" left="18" top="4554" width="93" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] logx (=false) oder true: logarithmische x-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] logx (=false) or true: log scale of x-axis</p>
          </description>
          <input>
            <e type="operand">logx</e>
            <e type="operand">logx</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="81" left="18" top="4599" width="257" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] logx_secondary (=false) oder true: logarithmische zweite x-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] logx_secondary (=false) or true: log scale of secondary x-axis</p>
          </description>
          <input>
            <e type="operand">logx_secondary</e>
            <e type="operand">logx_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="82" left="18" top="4653" width="93" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] logy (=false) oder true: logarithmische y-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] logy (=false) or true: log scale of y-axis</p>
          </description>
          <input>
            <e type="operand">logy</e>
            <e type="operand">logy</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="83" left="18" top="4707" width="257" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] logy_secondary (=false) oder true: logarithmische zweite y-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] logy_secondary (=false) or true: log scale of secondary y-axis</p>
          </description>
          <input>
            <e type="operand">logy_secondary</e>
            <e type="operand">logy_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="84" left="18" top="4761" width="93" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] logz (=false) oder true: logarithmische z-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] logz (=false) or true: log scale of z-axis</p>
          </description>
          <input>
            <e type="operand">logz</e>
            <e type="operand">logz</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="85" left="18" top="4815" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] nticks (=29): Punktezahl für die Kurvenabtastung</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] nticks (=29): number of points for curve sampling (explicit and parametric)</p>
          </description>
          <input>
            <e type="operand">nticks</e>
            <e type="operand">nticks</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="86" left="18" top="4869" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] palette (=color) Standard-Farbpalette, gray: Graustufen, Liste { Farbe1, Farbe2...  oder false: Flächen nicht färben </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] palette (=color) default color palette, gray: gray levels, list { color1, color2...  or false: don't color 3D objects </p>
          </description>
          <input>
            <e type="operand">palette</e>
            <e type="operand">palette</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="87" left="18" top="4941" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] point_size (=1) Größe von points()-Symbolen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] point_size (=1) size of points()-symbols</p>
          </description>
          <input>
            <e type="operand">point_size</e>
            <e type="operand">point_size</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="88" left="18" top="4995" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] point_type (=1) Symbol für points()-Objekte, Name oder Kennzahl: none -1, dot 0, plus 1, multiply 2, asterisk 3, square 4, filled_square 5, circle 6, filled_circle 7, up_triangle 8, filled_up_triangle 9, down_triangle 10, filled_dwn_triangle 11, diamant 12, filled_diamant 13</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] point_type (=1) type of points() objects, name or key number:none -1, dot 0, plus 1, multiply 2, asterisk 3, square 4, filled_square 5, circle 6, filled_circle 7, up_triangle 8, filled_up_triangle 9, down_triangle 10, filled_down_triangle 11, diamant 12, filled_diamant 13</p>
          </description>
          <input>
            <e type="operand">point_type</e>
            <e type="operand">point_type</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="89" left="18" top="5103" width="241" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] points_joined (=false), true or impulses: how to join points()</p>
          </description>
          <input>
            <e type="operand">points_joined</e>
            <e type="operand">points_joined</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="90" left="18" top="5157" width="307" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] proportional_axes (=none), xy oder xyz: Achsen mit gleicher Skalierung)</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] proportional_axes (=none), xy or xyz: set axes of equal scaling)</p>
          </description>
          <input>
            <e type="operand">proportional_axes</e>
            <e type="operand">proportional_axes</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="91" left="18" top="5211" width="225" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] surface_hide (=false) oder true: Ausblendung verdeckter Flächen bei Linienrasterdarstellung</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] surface_hide (=false) or true: handling of hidden lines in surface grids</p>
          </description>
          <input>
            <e type="operand">surface_hide</e>
            <e type="operand">surface_hide</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="92" left="18" top="5265" width="159" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] terminal (=screen) separate interactive terminal window,  png, jpg, gif, eps, svg, pdf, animated_gif: gnuplot output format</p>
          </description>
          <input>
            <e type="operand">terminal</e>
            <e type="operand">terminal</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="93" left="18" top="5319" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] title (="") Überschrift für das Diagramm</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] title (="") headline for the plot</p>
          </description>
          <input>
            <e type="operand">title</e>
            <e type="operand">title</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="94" left="18" top="5373" width="175" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] transform (=none) Koordinatentransformation, für 2D als Liste {f1(x,y), f2(x,y), x, y, für 3Dals Liste {f1(x,y), f2(x,y), f3(x, y, z), x, y, z</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] transform (=none) co-ordinate transformation, for 2D as list {f1(x,y), f2(x,y), x, y, for 3Das list {f1(x,y), f2(x,y), f3(x, y, z), x, y, z</p>
          </description>
          <input>
            <e type="operand">transform</e>
            <e type="operand">transform</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="95" left="18" top="5445" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] transparent (=false) oder true: ob Rechtecke, Polygone oder Ellipsen transparent sein sollen (bei false werden sie gefüllt)</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] transparent (=false) fill objects with border, true: don't fill (make them transparent)</p>
          </description>
          <input>
            <e type="operand">transparent</e>
            <e type="operand">transparent</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="96" left="18" top="5517" width="241" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] tube_extremes (=(open, open) ), open oder closed: Endscheiben von tube()-Objekten.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] tube_extremes (=(open, open) ), open or closed: how tube() objects are terminated.</p>
          </description>
          <input>
            <e type="operand">tube_extremes</e>
            <e type="operand">tube_extremes</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="97" left="18" top="5571" width="225" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] unit_vectors (=false) oder true: Vektoren in originaler Länge oder als Einheitsvektoren zeichnen.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] unit_vectors (=false) draw vectors in original length, true: draw unit vectors.</p>
          </description>
          <input>
            <e type="operand">unit_vectors</e>
            <e type="operand">unit_vectors</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="98" left="18" top="5625" width="241" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] user_preamble (="") Zeichenkette oder Liste von Zeichenketten, die unmittelbar vor dem eigentlichen Diagrammbefehl an Gnuplot übergeben werden.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] user_preamble (="") string or list of strings, gnuplot commands placed  immediately before the plot commands</p>
          </description>
          <input>
            <e type="operand">user_preamble</e>
            <e type="operand">user_preamble</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="99" left="18" top="5697" width="93" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] view (=(60,30)) view direction</p>
          </description>
          <input>
            <e type="operand">view</e>
            <e type="operand">view</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="100" left="18" top="5751" width="241" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] wired_surface (=false) oder true: Gitternetz auf eingefärbten Flächen anzeigen oder nicht.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] wired_surface (=false) no grid on colored surfaces, true: draw grid on surfaces</p>
          </description>
          <input>
            <e type="operand">wired_surface</e>
            <e type="operand">wired_surface</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="101" left="18" top="5805" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] x_voxel (=10) x-Bereichsteilung für den  Marching-Cubes-Algorithmus bei implizit gegebenen Flächen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] x_voxel (=10) number of x steps for the Marching Cube algorithm (for implicit 3D functions)</p>
          </description>
          <input>
            <e type="operand">x_voxel</e>
            <e type="operand">x_voxel</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="102" left="18" top="5859" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] y_voxel (=10) y-Bereichsteilung für den  Marching-Cubes-Algorithmus bei implizit gegebenen Flächen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] y_voxel (=10) number of y steps for the Marching Cube algorithm (for implicit 3D functions)</p>
          </description>
          <input>
            <e type="operand">y_voxel</e>
            <e type="operand">y_voxel</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="103" left="18" top="5913" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] z_voxel (=10) z-Bereichsteilung für den  Marching-Cubes-Algorithmus bei implizit gegebenen Flächen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] z_voxel (=10) number of z steps for the Marching Cube algorithm (for implicit 3D functions)</p>
          </description>
          <input>
            <e type="operand">z_voxel</e>
            <e type="operand">z_voxel</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="104" left="18" top="5967" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xaxis (=false) oder true: Anzeige der x-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xaxis (=false) or true: draw x-axis</p>
          </description>
          <input>
            <e type="operand">xaxis</e>
            <e type="operand">xaxis</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="105" left="18" top="6021" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] yaxis (=false) oder true: Anzeige der y-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] yaxis (=false) or true: draw y-axis</p>
          </description>
          <input>
            <e type="operand">yaxis</e>
            <e type="operand">yaxis</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="106" left="18" top="6075" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] zaxis (=false) oder true: Anzeige der z-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] zaxis (=false) or true: draw z-axis</p>
          </description>
          <input>
            <e type="operand">zaxis</e>
            <e type="operand">zaxis</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="107" left="18" top="6129" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xaxis_color (=black) Farbe x-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xaxis_color (=black) color of the x-axis</p>
          </description>
          <input>
            <e type="operand">xaxis_color</e>
            <e type="operand">xaxis_color</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="108" left="18" top="6183" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] yaxis_color (=black) Farbe y-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] yaxis_color (=black) color of the y-axis</p>
          </description>
          <input>
            <e type="operand">yaxis_color</e>
            <e type="operand">yaxis_color</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="109" left="18" top="6237" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] zaxis_color (=black) Farbe z-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] zaxis_color (=black) color of the z-axis</p>
          </description>
          <input>
            <e type="operand">zaxis_color</e>
            <e type="operand">zaxis_color</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="110" left="18" top="6291" width="275" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xaxis_secondary (=false) oder true: Nutzung einer zweiten x-Achse (oben) für die nachfolgenden Objekte</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xaxis_secondary (=false) or true: use the secondary x-axis (top) for subsequent objects</p>
          </description>
          <input>
            <e type="operand">xaxis_secondary</e>
            <e type="operand">xaxis_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="111" left="18" top="6345" width="275" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] yaxis_secondary (=false) oder true: Nutzung einer zweiten y-Achse (rechts) für die nachfolgenden Objekte</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] yaxis_secondary (=false) or true: use the secondary y-axis (right) for subsequent objects</p>
          </description>
          <input>
            <e type="operand">yaxis_secondary</e>
            <e type="operand">yaxis_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="112" left="18" top="6399" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xaxis_type (=dots) oder solid: Linienart der x-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xaxis_type (=dots) or solid</p>
          </description>
          <input>
            <e type="operand">xaxis_type</e>
            <e type="operand">xaxis_type</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="113" left="18" top="6453" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] yaxis_type (=dots) oder solid: Linienart der y-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] yaxis_type (=dots) or solid</p>
          </description>
          <input>
            <e type="operand">yaxis_type</e>
            <e type="operand">yaxis_type</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="114" left="18" top="6507" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] zaxis_type (=dots) oder solid: Linienart der z-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] zaxis_type (=dots) or solid</p>
          </description>
          <input>
            <e type="operand">zaxis_type</e>
            <e type="operand">zaxis_type</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="115" left="18" top="6561" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xaxis_width (=1) Linienbreite der x-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xaxis_width (=1)</p>
          </description>
          <input>
            <e type="operand">xaxis_width</e>
            <e type="operand">xaxis_width</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="116" left="18" top="6615" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] yaxis_width (=1) Linienbreite der y-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] yaxis_width (=1)</p>
          </description>
          <input>
            <e type="operand">yaxis_width</e>
            <e type="operand">yaxis_width</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="117" left="18" top="6669" width="209" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] zaxis_width (=1) Linienbreite der z-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] zaxis_width (=1)</p>
          </description>
          <input>
            <e type="operand">zaxis_width</e>
            <e type="operand">zaxis_width</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="118" left="18" top="6723" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xlabel (="") x-Achsenbeschriftung</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xlabel (="") label of the x-axis</p>
          </description>
          <input>
            <e type="operand">xlabel</e>
            <e type="operand">xlabel</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="119" left="18" top="6777" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ylabel(="") y-Achsenbeschriftung</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ylabel (="") label of the y-axis</p>
          </description>
          <input>
            <e type="operand">ylabel</e>
            <e type="operand">ylabel</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="120" left="18" top="6831" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] zlabel (="") z-Achsenbeschriftung</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] zlabel (="") label of the z-axis</p>
          </description>
          <input>
            <e type="operand">zlabel</e>
            <e type="operand">zlabel</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="121" left="18" top="6885" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xrange (=auto) oder Liste {min,max: x-Achsenbereich</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xrange (=auto) or list {min,max: range of the x-axis</p>
          </description>
          <input>
            <e type="operand">xrange</e>
            <e type="operand">xrange</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="122" left="18" top="6939" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] yrange (=auto) oder Liste {min,max: y-Achsenbereich</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] yrange (=auto) or list {min,max: range of the y-axis</p>
          </description>
          <input>
            <e type="operand">yrange</e>
            <e type="operand">yrange</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="123" left="18" top="6993" width="125" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] zrange (=auto) oder Liste {min,max: z-Achsenbereich</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] zrange (=auto) or list {min,max: range of the z-axis</p>
          </description>
          <input>
            <e type="operand">zrange</e>
            <e type="operand">zrange</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="124" left="18" top="7047" width="291" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xrange_secondary (=auto) oder Liste {min,max: Bereich der zweiten (oberen) x-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xrange_secondary (=auto) or list {min,max: range of the secondary (top) x-axis</p>
          </description>
          <input>
            <e type="operand">xrange_secondary</e>
            <e type="operand">xrange_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="125" left="18" top="7101" width="291" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] yrange_secondary (=auto) oder Liste {min,max: Bereich der zweiten (rechten) y-Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] yrange_secondary (=auto) or list {min,max: range of the secondary (right) y-axis</p>
          </description>
          <input>
            <e type="operand">yrange_secondary</e>
            <e type="operand">yrange_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="126" left="18" top="7155" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xtics (=auto): automatische x-Achsmarken, none: keine, Zahl: Schrittweite, Liste mit {min, Schritt, max, oder set() von Zahlen: explizite Vorgabe der Zahlenwerte, oder set() von Listen ("text",pos) mit Vorgabe von Beschriftung und Position.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xtics (=auto): automatic x ticks, none: no x ticks, number: tick interval,  list of {min, step, max, or set() of numbers: explicit tick values, or set() of lists("text",pos) for spec of position and text.</p>
          </description>
          <input>
            <e type="operand">xtics</e>
            <e type="operand">xtics</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="127" left="18" top="7236" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ytics (=auto): automatische y-Achsmarken, none: keine, Zahl: Schrittweite, Liste mit {min, Schritt, max, oder set() von Zahlen: explizite Vorgabe der Zahlenwerte, oder set() von Listen {"text",pos mit Vorgabe von Beschriftung und Position.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ytics (=auto): automatic y ticks, none: no y ticks, number: tick interval,  list of {min, step, max, or set() of numbers: explicit tick values, or set() of lists("text",pos) for spec of position and text.</p>
          </description>
          <input>
            <e type="operand">ytics</e>
            <e type="operand">ytics</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="128" left="18" top="7326" width="109" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ztics (=auto): automatische z-Achsmarken, none: keine, Zahl: Schrittweite, Liste mit {min, Schritt, max, oder set() von Zahlen: explizite Vorgabe der Zahlenwerte, oder set() von Listen {"text",pos mit Vorgabe von Beschriftung und Position.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ztics (=auto): automatic z ticks, none: no x ticks, number: tick interval,  list of {min, step, max, or set() of numbers: explicit tick values, or set() of lists("text",pos) for spec of position and text.</p>
          </description>
          <input>
            <e type="operand">ztics</e>
            <e type="operand">ztics</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="129" left="18" top="7416" width="275" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xtics_secondary (=auto): automatische Marken an der sekundären (oberen) x-Achse, none: keine, Zahl: Schrittweite, Liste mit {min, Schritt, max, oder set() von Zahlen: explizite Vorgabe der Zahlenwerte, oder set() von Listen {"text",pos mit Vorgabe von Beschriftung und Position.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xtics_secondary (=auto): automatic ticks on the secondary (top) x-axis, none: no ticks, number: tick interval,  list of {min, step, max, or set() of numbers: explicit tick values, or set() of lists("text",pos) for spec of position and text.</p>
          </description>
          <input>
            <e type="operand">xtics_secondary</e>
            <e type="operand">xtics_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="130" left="18" top="7515" width="275" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ytics_secondary (=auto): automatische Marken an der sekundären (rechten) y-Achse, none: keine, Zahl: Schrittweite, Liste mit {min, Schritt, max, oder set() von Zahlen: explizite Vorgabe der Zahlenwerte, oder set() von Listen {"text",pos mit Vorgabe von Beschriftung und Position.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ytics_secondary (=auto): automatic ticks on the secondary (right) y-axis, none: no ticks, number: tick interval,  list of {min, step, max, or set() of numbers: explicit tick values, or set() of lists("text",pos) for spec of position and text.</p>
          </description>
          <input>
            <e type="operand">ytics_secondary</e>
            <e type="operand">ytics_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="131" left="18" top="7614" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xtics_axis (=false): x-Achsmarken am Rand, true: an der Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xtics_axis (=false): ticks on the boundary, true: ticks on the axis</p>
          </description>
          <input>
            <e type="operand">xtics_axis</e>
            <e type="operand">xtics_axis</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="132" left="18" top="7668" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ytics_axis (=false): y-Achsmarken am Rand, true: an der Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ytics_axis (=false): ticks on the boundary, true: ticks on the axis</p>
          </description>
          <input>
            <e type="operand">ytics_axis</e>
            <e type="operand">ytics_axis</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="133" left="18" top="7722" width="191" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ztics_axis (=false): z-Achsmarken am Rand, true: an der Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ztics_axis (=false): ticks on the boundary, true: ticks on the axis</p>
          </description>
          <input>
            <e type="operand">ztics_axis</e>
            <e type="operand">ztics_axis</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="134" left="18" top="7776" width="357" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xtics_secondary_axis (=false): Marken an der sekundaren (oberen) x-Achse am Rand, true: an der Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xtics_secondary_axis (=false): ticks on the secondary (top) boundary, true: ticks on the axis</p>
          </description>
          <input>
            <e type="operand">xtics_secondary_axis</e>
            <e type="operand">xtics_secondary_axis</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="135" left="18" top="7830" width="357" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ytics_secondary_axis (=false): Marken an der sekundaren (rechten) y-Achse am Rand, true: an der Achse</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ytics_secondary_axis (=false): ticks on the secondary (right) boundary, true: ticks on the axis</p>
          </description>
          <input>
            <e type="operand">ytics_secondary_axis</e>
            <e type="operand">ytics_secondary_axis</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="136" left="18" top="7884" width="225" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xtics_rotate (=false): x-Achsmarken nicht drehen, true: um 90° drehen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xtics_rotate (=false): horizontal tick labels, true: vertical tick labels</p>
          </description>
          <input>
            <e type="operand">xtics_rotate</e>
            <e type="operand">xtics_rotate</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="137" left="18" top="7938" width="225" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ytics_rotate (=false): y-Achsmarken nicht drehen, true: um 90° drehen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ytics_rotate (=false): horizontal tick labels, true: vertical tick labels</p>
          </description>
          <input>
            <e type="operand">ytics_rotate</e>
            <e type="operand">ytics_rotate</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="138" left="18" top="7992" width="225" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ztics_rotate (=false): z-Achsmarken nicht drehen, true: um 90° drehen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ztics_rotate (=false): horizontal tick labels, true: vertical tick labels</p>
          </description>
          <input>
            <e type="operand">ztics_rotate</e>
            <e type="operand">ztics_rotate</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="139" left="18" top="8046" width="389" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xtics_rotate_secondary (=false): Marken an der sekundären (oberen) x-Achse nicht drehen, true: um 90° drehen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xtics_rotate_secondary (=false): don't rotate ticks of the secondary (top) x-axis, true: rotate about 90°</p>
          </description>
          <input>
            <e type="operand">xtics_rotate_secondary</e>
            <e type="operand">xtics_rotate_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="140" left="18" top="8100" width="389" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] ytics_rotate_secondary (=false): Marken an der sekundären (rechten) y-Achse nicht drehen, true: um 90° drehen</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] ytics_rotate_secondary (=false): don't rotate ticks of the secondary (right) y-axis, true: rotate about 90°</p>
          </description>
          <input>
            <e type="operand">ytics_rotate_secondary</e>
            <e type="operand">ytics_rotate_secondary</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="141" left="18" top="8154" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] xu_grid (=30) Abtastpunkte in x- oder u-Richtung </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] xu_grid (=30) sampling points in x- or u-direction </p>
          </description>
          <input>
            <e type="operand">xu_grid</e>
            <e type="operand">xu_grid</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="142" left="18" top="8208" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw] yv_grid (=30) Abtastpunkte in y- oder v-Richtung </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw] yv_grid (=30) sampling points in y- or v-direction </p>
          </description>
          <input>
            <e type="operand">yv_grid</e>
            <e type="operand">yv_grid</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="143" left="18" top="8262" width="143" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw]  xyplane (=false):  xy-Koordinatenebene automatisch anordnen, Zahl: z-Koordinate</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw3D]  xyplane (=false):  automatic allocation of the xy-plane, reak number: xy-plane intersects the z-axis at this level</p>
          </description>
          <input>
            <e type="operand">xyplane</e>
            <e type="operand">xyplane</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="144" left="18" top="8316" width="74" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="ger">
          <p bold="true">Objekte </p>
        </text>
      </region>
      <region id="145" left="18" top="8343" width="133" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] bars(b1,b2...) Säulendiagramm, Säulen gegeben durch Listen (x,h,w). Optionen: key, color, fill_color, fill_density and line_</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] bars(b1,b2...) vertical bars, given as lists (x,h,w). Options: key, color, fill_color, fill_density and line_width</p>
          </description>
          <input>
            <e type="operand">_</e>
            <e type="function" args="1">bars</e>
            <e type="operand">_</e>
            <e type="function" args="1">bars</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="146" left="18" top="8397" width="569" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw3D] elevation_grid(Matrix,x0,y0,w,h) Stellt eine Matrix in 3D dar. M_11 bei x=x0,y=y0+h,M_mn bei x=x0+w,y=y0. Optionem:  xu_grid, yv_grid, line_type, key, wired_surface, enhanced3d and color</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw3D] elevation_grid(Matrix,x0,y0,w,h) Draws a m x n-matrix in 3D. M_11 at x=x0,y=y0+h,M_mn at x=x0+w,y=y0. Options:  xu_grid, yv_grid, line_type, key, wired_surface, enhanced3d and color</p>
          </description>
          <input>
            <e type="operand">_1</e>
            <e type="operand">_2</e>
            <e type="operand">_3</e>
            <e type="operand">_4</e>
            <e type="operand">_5</e>
            <e type="function" args="5">elevation_grid</e>
            <e type="operand">_1</e>
            <e type="operand">_2</e>
            <e type="operand">_3</e>
            <e type="operand">_4</e>
            <e type="operand">_5</e>
            <e type="function" args="5">elevation_grid</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="147" left="18" top="8460" width="519" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] ellipse(xc,yc,a,b,φ1,φ2) Ellipse, zentriert bei xc, yc mit den Halbachsen a und b, von Winkel φ1 bis Winkel φ2. Optionen nticks, transparent, fill_color, border, line_width, line_type, key and color. </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] ellipse(xc,yc,a,b,φ1,φ2) plots an ellipse centered at [xc, yc] with horizontal and vertical semi axis a and b, respectively, starting at angle ang1 with an amplitude equal to angle ang2. Options: nticks, transparent, fill_color, border, line_width, line_type, key and color. </p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="function" args="6">ellipse</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="function" args="6">ellipse</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="148" left="18" top="8523" width="165" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] errors(e1,e2...) Punkte mit Fehlerbalken, horizontal, vertical oder beide, abhängig von der Option error_type. Argumente für error_type = x: Listen [x, y, xdelta] oder [x, y, xlow, xhigh]. Argumente für error_type = y; Listen [x, y, ydelta] oder [x, y, ylow, yhigh]. Argumente für error_type = xy oder error_type = boxes: Listen [x, y, xdelta, ydelta] oder [x, y, xlow, xhigh, ylow, yhigh].  Optionen: error_type, points_joined, line_width, key, line_type, color, fill_density, xaxis_secondary, and yaxis_secondary </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] errors(e1,e2...) Draws points with error bars, horizontally, vertically or both, depending on the value of option error_type. If error_type = x, arguments are lists [x, y, xdelta] or [x, y, xlow, xhigh]. If error_type = y, arguments are lists [x, y, ydelta] or [x, y, ylow, yhigh]. If error_type = xy or error_type = boxes, arguments are lists [x, y, xdelta, ydelta] or [x, y, xlow, xhigh, ylow, yhigh].  Options: error_type, points_joined, line_width, key, line_type, color, fill_density, xaxis_secondary, and yaxis_secondary</p>
          </description>
          <input>
            <e type="operand">_</e>
            <e type="function" args="1">errors</e>
            <e type="operand">_</e>
            <e type="function" args="1">errors</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="149" left="18" top="8622" width="407" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] explicit(f,x,xmin,xmax) zeichnet eine Funktion f von x von xmin bis xmax. Optionen: nticks, adapt_depth, draw_realpart, line_width, line_type, key, filled_func, fill_color und color</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] explicit(f,x,xmin,xmax) plots explicit function f, with variable x taking values from xmin to xmax. Options: nticks, adapt_depth, draw_realpart, line_width, line_type, key, filled_func, fill_color and color</p>
          </description>
          <input>
            <e type="operand">_1</e>
            <e type="operand">_2</e>
            <e type="operand">_3</e>
            <e type="operand">_4</e>
            <e type="function" args="4">explicit</e>
            <e type="operand">_1</e>
            <e type="operand">_2</e>
            <e type="operand">_3</e>
            <e type="operand">_4</e>
            <e type="function" args="4">explicit</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="150" left="18" top="8694" width="599" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw3D] explicit(f,x,xmin,xmax,y,ymin,ymax) zeichnet eine Funktion f von x und y im Bereich xmin bis xmax und ymin bis ymax Optionen: draw_realpart, xu_grid, yv_grid, line_type, line_width, key, wired_surface, enhanced3d und color. </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw3D] explicit(f,x,xmin,xmax,y,ymin,ymax) plots the explicit function f, with variable x taking values from xmin to xmax and variable y taking values from yminto ymax. Options: draw_realpart, xu_grid, yv_grid, line_type, line_width, key, wired_surface, enhanced3d, and color. </p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="function" args="7">explicit</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="function" args="7">explicit</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="151" left="18" top="8766" width="421" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] image(Matrix,x0,y0,w,h)  Farbdarstellung einer m x n Matrix entsprechend der Option palette</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] image(matrix,x0,y0,w,h)  plots matrix in the rectangular region from vertex (x0,y0) to (x0+w,y0+h) accordingto option palette.</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="function" args="5">image</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="function" args="5">image</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="152" left="18" top="8829" width="599" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] implicit(f,x,xmin,xmax,y,ymin,ymax)  2D Darstellung einer implizit gegebenen Funktion im angegebenenVariablenbereich  (marching squares Algorithmus). Optionen: ip_grid, ip_grid_in, line_width, line_type, key, color</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] implicit(f,x,xmin,xmax,y,ymin,ymax) plots the implicit function defined by f, with variable x taking values from xmin to xmax, and variable y taking values from ymin to ymax. Options: ip_grid, ip_grid_in, line_width, line_type, key, color</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="function" args="7">implicit</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="function" args="7">implicit</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="153" left="18" top="8910" width="809" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw3D] implicit(f,x,xmin,xmax,y,ymin,ymax,z,zmin,zmax)  3D Darstellung einer implizit gegebenen Funktion im angegebenen Variablenbereich (Marching Cubes Algorithmus). Optionen: x_voxel, y_voxel, z_voxel,  ip_grid_in, line_width, line_type, wired_surface, enhanced3D, color [Maxima Draw]</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw3D] implicit(f,x,xmin,xmax,y,ymin,ymax,z,zmin,zmax) plots the implicit surface defined by f, with variable x taking values from xmin to xmax, variable y taking values from ymin to ymax and variable z taking values from zmin to zmax. This object implements the marching cubes algorithm. Options: x_voxel, y_voxel, z_voxel, line_width, line_type, key, wired_surface, enhanced3d,and color</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="operand">#8</e>
            <e type="operand">#9</e>
            <e type="operand">#10</e>
            <e type="function" args="10">implicit</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="operand">#8</e>
            <e type="operand">#9</e>
            <e type="operand">#10</e>
            <e type="function" args="10">implicit</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="154" left="18" top="8991" width="149" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D and 3D] label(list) Beschriftung, im 2D gegeben als Liste (text,x,y), im 3D als Liste (text,x,y,z),spezielle Optionen: color, label_alignment, label_orientation</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D and 3D] label(list) text label  specified in 2D as list [text,x,y], in 3D as list [text,x,y,z],Options: color, label_alignment, label_orientation</p>
          </description>
          <input>
            <e type="operand">_</e>
            <e type="function" args="1">label</e>
            <e type="operand">_</e>
            <e type="function" args="1">label</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="155" left="18" top="9054" width="503" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] parametric(fx,fy,p,pmin,pmax) parametrisch gegebenen Funktion. Optionen: nticks, line_width, line_type, key, color, enhanced3d</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] parametric(fx,fy,p,pmin,pmax) plots the parametric function fx, fy  with parameter p taking values from pmin to pmax. Options nticks, line_width, line_type, key, color, enhanced3d</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="function" args="5">parametric</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="function" args="5">parametric</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="156" left="18" top="9117" width="567" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw3D] parametric(fx,fy,fz,p,pmin,pmax) parametrisch gegebene Kurve. Optionen: nticks, line_width, line_type, key, color, enhanced3d</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="function" args="6">parametric</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="function" args="6">parametric</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="157" left="18" top="9189" width="181" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>points(matrix) Punkte, zeilenweise gegeben als n x 2 (2D) oder  n x 3 (3D)-Matrix.Spezielle Optionen: points_joined, point_type, point_size [Maxima Draw2D/3D] </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D und 3D] points(matrix) 2D: n x 2, 3D: n x 3, plots points, given as the rows in a matrix.special options: points_joined, point_type, point_size</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="function" args="1">points</e>
            <e type="operand">#1</e>
            <e type="function" args="1">points</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="158" left="18" top="9252" width="245" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>points(vx,vy) Punkte, gegeben durch Vektoren der x- und y-Koordinaten. Spezielle Optionen: points_joined, point_type, point_size [Maxima Draw2D] </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] points(vx,vy) points given by two vectors, special options: points_joined, point_type, point_size</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="function" args="2">points</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="function" args="2">points</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="159" left="18" top="9324" width="309" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw3D] points(vx,vy,vz) zeichnet Punkte, gegeben durch drei Vektoren, spezielle Optionen: points_joined, point_type, point_size</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw3D] points(vx,vy,vz) points given by three vectors, special options: points_joined, point_type, point_size</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="function" args="3">points</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="function" args="3">points</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="160" left="18" top="9405" width="238" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="ger">
          <p>polar() funktioniert nicht. </p>
        </text>
      </region>
      <region id="161" left="18" top="9432" width="199" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] polygon(matrix)  Polygon durch die als n x 2 Matrix gegebenen Punkte.Spezielle Optionen: transparent, fill_color, border, line_width, key, line_type color </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] polygon(matrix)  polygon defined by matrix (each row one point).Special options: transparent, fill_color, border, line_width, key, line_type color </p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="function" args="1">polygon</e>
            <e type="operand">#1</e>
            <e type="function" args="1">polygon</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="162" left="18" top="9513" width="263" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D]  polygon(vx,vy)  Zeichnet ein Polygon durch die als x- und y-Vektoren gegebenen Punkte.Spezielle Optionen: transparent, fill_color, border, line_width, key, line_type color </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D]  polygon(vx,vy)  polygon defined by two vectors. Special options: transparent, fill_color, border, line_width, key, line_type color </p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="function" args="2">polygon</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="function" args="2">polygon</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="163" left="18" top="9603" width="489" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D/3D] quadrilateral(l1,l2,l3,l4)  Viereck, gegeben durch Listen der Eckkoordinaten 2D: (x,y) oder 3D: (x,y,z). Spezielle Optionen: transparent, fill_color, border, line_width, key, line_type, color, enhanced3D (nur 3D)</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D/3D] quadrilateral(l1,l2,l3,l4)  quadrilateral given by lists  of vertex coordinates: [x,y] in 2D or [x,y,z] in 3D.Special options: transparent, fill_color, border, line_width, key, line_type, color, enhanced3D (3D only)</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="function" args="4">quadrilateral</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="function" args="4">quadrilateral</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="164" left="18" top="9693" width="295" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D]  rectangle(l1,l2)  Rechteck gegeben durch Koordinatenlisten (x,y) gegenüberliegender Ecken.Spezielle Optionen: transparent, fill_color, border, line_width, key, line_type, color </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D]  rectangle(l1,l2)  specified by lists (x,y) of opposite corners.Special options: transparent, fill_color, border, line_width, key, line_type, color </p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="function" args="2">rectangle</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="function" args="2">rectangle</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="165" left="18" top="9765" width="565" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D] region(expr,x,xmin,xmax,y,ymin,ymax) Füllt das Gebiet wo expr wahr (true) ist imBereich von xmin, xmax, ymin, ymax. Optionen: fill_color, key, x_voxel, y_voxel</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D] region(expr,x,xmin,xmax,y,ymin,ymax) Fills the region where expr is true in thedomain given by xmin, xmax, ymin, ymax. Options: fill_color, key, x_voxel, y_voxel</p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="function" args="7">region</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="function" args="7">region</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region id="166" left="18" top="9837" width="259" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="ger">
          <p>spherical() funktioniert nicht</p>
        </text>
      </region>
      <region id="167" left="18" top="9864" width="343" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw2D/3D] triangle(l1,l2,l3)  Dreieck, gegeben durch Koordinatenlisten (x,y) (2D) oder (x,y,z) (3D) der Ecken.Spezielle Optionen: transparent, fill_color, border, line_width, key, line_type, color </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D/3D] triangle(l1,l2,l3)  given by co-ordinate lists (x,y) (2D) or (x,y,z) (3D) of the cornersSpecial options: transparent, fill_color, border, line_width, key, line_type, color </p>
          </description>
          <input>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="function" args="3">triangle</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="function" args="3">triangle</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
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        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima Draw3D]  tube(fx,fy,fz,fr,p,pmin,pmax)  Röhre, gegeben durch Mittellinie mit fx,fy,fz und den Radius frals Funktionen des Parameters p.Spezielle Optionen:  xu_grid, yv_grid, line_type, line_width, key, wired_surface, enhanced3d, color,tube_extremes.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw3D]  tube(fx,fy,fz,fr,p,pmin,pmax)  tube, given by functions fx,fy,fz of the centerline and radius function frpf parameters p.Special options:  xu_grid, yv_grid, line_type, line_width, key, wired_surface, enhanced3d, color,tube_extremes.</p>
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            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
            <e type="function" args="7">tube</e>
            <e type="operand">#1</e>
            <e type="operand">#2</e>
            <e type="operand">#3</e>
            <e type="operand">#4</e>
            <e type="operand">#5</e>
            <e type="operand">#6</e>
            <e type="operand">#7</e>
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            <e type="operator" args="2">:</e>
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            <p>[Maxima Draw2D/3D]  vector(l1,l2)  Pfeil,  gegeben durch Koordinatenlisten (x,y) (2D) oder (x,y,z) (3D) der Endpunkte.Spezielle Optionen:  head_both, head_length, head_angle, head_type, line_width, line_type, key color.</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima Draw2D/3D]  vector(l1,l2)  given by co-ordinate lists (x,y) (2D) or (x,y,z) (3D) of the end points.Spezielle Optionen:  head_both, head_length, head_angle, head_type, line_width, line_type, key color.</p>
          </description>
          <input>
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            <e type="operand">#2</e>
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        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima]  set(e1, e2,...) Maxima set (Liste in geschweiften Klammern)</p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima]  set(e1, e2,...) Maxima set (in Maxima this is a list in curly braces)</p>
          </description>
          <input>
            <e type="operand">_</e>
            <e type="function" args="1">set</e>
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            <e type="function" args="1">set</e>
            <e type="operator" args="2">:</e>
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        <math>
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            <p>[Maxima] args(expr) Liste der Argumente von expr </p>
          </description>
          <description active="true" position="Top" lang="eng">
            <p>[Maxima] args(expr) list of the top level arguments of expr</p>
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            <e type="function" args="1">args</e>
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        <math>
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            <p>[Maxima] </p>
          </description>
          <input>
            <e type="operand">true</e>
            <e type="operand">true</e>
            <e type="operator" args="2">:</e>
          </input>
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        <math>
          <description active="true" position="Top" lang="ger">
            <p>[Maxima] </p>
          </description>
          <input>
            <e type="operand">false</e>
            <e type="operand">false</e>
            <e type="operator" args="2">:</e>
          </input>
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        <math optimize="0">
          <input>
            <e type="operand">f.x</e>
            <e type="operand">u</e>
            <e type="operator" args="1">-</e>
            <e type="operand">2</e>
            <e type="operand">ρ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">b</e>
            <e type="operand">u</e>
            <e type="operator" args="2">*</e>
            <e type="function" preserve="true" args="1">cosh</e>
            <e type="operator" args="2">*</e>
            <e type="operand">b</e>
            <e type="operand">u</e>
            <e type="operator" args="2">*</e>
            <e type="function" preserve="true" args="1">sinh</e>
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            <e type="function" args="2">d</e>
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            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
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        <math optimize="0">
          <input>
            <e type="operand">f.y</e>
            <e type="operand">2</e>
            <e type="operand">w</e>
            <e type="operator" args="2">*</e>
            <e type="operand">b</e>
            <e type="operand">u</e>
            <e type="operator" args="2">*</e>
            <e type="function" preserve="true" args="1">cosh</e>
            <e type="operator" args="2">*</e>
            <e type="operand">w</e>
            <e type="operand">v</e>
            <e type="function" preserve="true" args="1">cos</e>
            <e type="operator" args="2">*</e>
            <e type="operand">w</e>
            <e type="operand">v</e>
            <e type="operator" args="2">*</e>
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            <e type="operator" args="2">*</e>
            <e type="operator" args="1">-</e>
            <e type="operand">v</e>
            <e type="function" preserve="true" args="1">sin</e>
            <e type="operand">w</e>
            <e type="operand">v</e>
            <e type="operator" args="2">*</e>
            <e type="function" preserve="true" args="1">sin</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">-</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">*</e>
            <e type="operand">u</e>
            <e type="operand">v</e>
            <e type="function" args="2">d</e>
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            <e type="operand">b</e>
            <e type="operand">u</e>
            <e type="operator" args="2">*</e>
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            <e type="operator" args="2">*</e>
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            <e type="operand">v</e>
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            <e type="operand">w</e>
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            <e type="operator" args="2">*</e>
            <e type="operator" args="1">-</e>
            <e type="operand">v</e>
            <e type="function" preserve="true" args="1">cos</e>
            <e type="operand">w</e>
            <e type="operand">v</e>
            <e type="operator" args="2">*</e>
            <e type="function" preserve="true" args="1">sin</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">-</e>
            <e type="bracket">(</e>
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            <e type="operand">surface_hide</e>
            <e type="operand">true</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">xtics</e>
            <e type="operand">none</e>
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            <e type="operand">ytics</e>
            <e type="operand">none</e>
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            <e type="operand">none</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">xu_grid</e>
            <e type="operand">50</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">yv_grid</e>
            <e type="operand">50</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">f.x</e>
            <e type="operand">f.y</e>
            <e type="operand">f.z</e>
            <e type="operand">u</e>
            <e type="operand">12</e>
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            <e type="operand">12</e>
            <e type="operand">v</e>
            <e type="operand">4</e>
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            <e type="operand">4</e>
            <e type="function" args="9">parametric_surface</e>
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            <e type="operand">1</e>
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        <text lang="eng">
          <p> If you want a nice view        of fixed rotation          &lt;= disable ... enable =&gt;</p>
        </text>
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            <e type="operand">1</e>
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            <e type="operand">t</e>
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            <e type="operand">2</e>
            <e type="function" preserve="true" args="2">col</e>
            <e type="function" preserve="true" args="2">augment</e>
            <e type="operand">2</e>
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            <e type="operand" style="string">red</e>
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      </region>
      <region id="189" left="36" top="11601" width="488" height="304" color="#000000" bgColor="#ffffff" fontSize="10">
        <plot error="2" type="2d" render="lines" scale_x="2.95079922119954" scale_y="2.95079922119954" scale_z="5.75027290101821" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-1" transpose_y="9" transpose_z="0" animate="step1" frameRate="50">
          <description active="true" position="Top" lang="eng">
            <p>Quaternion rotation</p>
          </description>
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      </region>
      <region id="190" left="36" top="12006" width="427" height="88" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="eng">
          <p>The 3D solid Breather will produce few  Quaternionrotation that will not hurt the eyes. The combined Quaternion is very reactive and Breather explodeseasily ... α= 0.5, β= 1, p= 0.2 are acceptable.Euler rotation of Breather is more manageable.  </p>
        </text>
      </region>
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</raw>
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      <region id="192" left="27" top="12492" width="529" height="72" color="#000000" bgColor="#ffffff" fontSize="10">
        <text lang="eng">
          <p>Some nice Breather from Mathcad 11 Quaternion, meshed 199 x 199Would be great if Smath could render something like GNU plotKuen surface example. As it looks from work sheet above, Smath does not access Maxima 3D plot ?  </p>
        </text>
      </region>
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</raw>
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