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python-scientific-2.9.4-8.mga7.armv7hl.rpm

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<!-- ==================== CLASS DESCRIPTION ==================== -->
<h1 class="epydoc">Class Rotation</h1><p class="nomargin-top"></p>
<pre class="base-tree">
     <a href="Scientific.Geometry.Transformation.Transformation-class.html">Transformation</a> --+    
                      |    
<a href="Scientific.Geometry.Transformation.RigidBodyTransformation-class.html">RigidBodyTransformation</a> --+
                          |
                         <strong class="uidshort">Rotation</strong>
</pre>

<hr />
<p>Rotational transformation</p>

<!-- ==================== INSTANCE METHODS ==================== -->
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    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type"><a href="Scientific.Geometry.Vector-class.html" 
      class="link">Scientific.Geometry.Vector</a></span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#__call__" class="summary-sig-name">__call__</a>(<span class="summary-sig-arg">self</span>,
        <span class="summary-sig-arg">other</span>)</span><br />
      Returns:
      the transformed vector</td>
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      <span class="summary-type">&nbsp;</span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#__init__" class="summary-sig-name">__init__</a>(<span class="summary-sig-arg">self</span>,
        <span class="summary-sig-arg">*args</span>)</span><br />
      There are two calling patterns:</td>
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          </td>
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      <span class="summary-type">&nbsp;</span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
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          <td><span class="summary-sig"><a name="__mul__"></a><span class="summary-sig-name">__mul__</span>(<span class="summary-sig-arg">self</span>,
        <span class="summary-sig-arg">other</span>)</span></td>
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          </td>
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    </td>
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    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type">&nbsp;</span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a name="asLinearTransformation"></a><span class="summary-sig-name">asLinearTransformation</span>(<span class="summary-sig-arg">self</span>)</span></td>
          <td align="right" valign="top">
            
            
          </td>
        </tr>
      </table>
      
    </td>
  </tr>
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    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type"><a href="Scientific.Geometry.Quaternion.Quaternion-class.html" 
      class="link">Scientific.Geometry.Quaternion.Quaternion</a></span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
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          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#asQuaternion" class="summary-sig-name">asQuaternion</a>(<span class="summary-sig-arg">self</span>)</span><br />
      Returns:
      a quaternion representing the same rotation</td>
          <td align="right" valign="top">
            
            
          </td>
        </tr>
      </table>
      
    </td>
  </tr>
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    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type">(<a href="Scientific.Geometry.Vector-class.html" 
      class="link">Scientific.Geometry.Vector</a>, <code>float</code>)</span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#axisAndAngle" class="summary-sig-name">axisAndAngle</a>(<span class="summary-sig-arg">self</span>)</span><br />
      Returns:
      the axis (a normalized vector) and angle (in radians).</td>
          <td align="right" valign="top">
            
            
          </td>
        </tr>
      </table>
      
    </td>
  </tr>
<tr>
    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type"><a 
      href="Scientific.Geometry.Transformation.Transformation-class.html" 
      class="link">Transformation</a></span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#inverse" class="summary-sig-name">inverse</a>(<span class="summary-sig-arg">self</span>)</span><br />
      Returns:
      the inverse transformation</td>
          <td align="right" valign="top">
            
            
          </td>
        </tr>
      </table>
      
    </td>
  </tr>
<tr>
    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type"><a href="Scientific.Geometry.Transformation.Rotation-class.html" 
      class="link">Rotation</a></span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#rotation" class="summary-sig-name">rotation</a>(<span class="summary-sig-arg">self</span>)</span><br />
      Returns:
      the rotational component</td>
          <td align="right" valign="top">
            
            
          </td>
        </tr>
      </table>
      
    </td>
  </tr>
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    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type">&nbsp;</span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#screwMotion" class="summary-sig-name">screwMotion</a>(<span class="summary-sig-arg">self</span>)</span><br />
      Returns:
      the four parameters (reference, direction, angle, distance) of a 
      screw-like motion that is equivalent to the transformation.</td>
          <td align="right" valign="top">
            
            
          </td>
        </tr>
      </table>
      
    </td>
  </tr>
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    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type"><code>list</code> of <code>N.array</code></span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#threeAngles" class="summary-sig-name">threeAngles</a>(<span class="summary-sig-arg">self</span>,
        <span class="summary-sig-arg">e1</span>,
        <span class="summary-sig-arg">e2</span>,
        <span class="summary-sig-arg">e3</span>,
        <span class="summary-sig-arg">tolerance</span>=<span class="summary-sig-default">1e-07</span>)</span><br />
      Find three angles a1, a2, a3 such that 
      Rotation(a1*e1)*Rotation(a2*e2)*Rotation(a3*e3) is equal to the 
      rotation object.</td>
          <td align="right" valign="top">
            
            
          </td>
        </tr>
      </table>
      
    </td>
  </tr>
<tr>
    <td width="15%" align="right" valign="top" class="summary">
      <span class="summary-type"><a href="Scientific.Geometry.Transformation.Translation-class.html" 
      class="link">Translation</a></span>
    </td><td class="summary">
      <table width="100%" cellpadding="0" cellspacing="0" border="0">
        <tr>
          <td><span class="summary-sig"><a href="Scientific.Geometry.Transformation.Rotation-class.html#translation" class="summary-sig-name">translation</a>(<span class="summary-sig-arg">self</span>)</span><br />
      Returns:
      the translational component.</td>
          <td align="right" valign="top">
            
            
          </td>
        </tr>
      </table>
      
    </td>
  </tr>
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<!-- ==================== CLASS VARIABLES ==================== -->
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    <span class="table-header">Class Variables</span></td>
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      <span class="summary-type">&nbsp;</span>
    </td><td class="summary">
        <a name="is_rotation"></a><span class="summary-name">is_rotation</span> = <code title="1">1</code>
    </td>
  </tr>
</table>
<!-- ==================== METHOD DETAILS ==================== -->
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    <span class="table-header">Method Details</span></td>
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<a name="__call__"></a>
<div>
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       cellspacing="0" width="100%" bgcolor="white">
<tr><td>
  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">__call__</span>(<span class="sig-arg">self</span>,
        <span class="sig-arg">other</span>)</span>
    <br /><em class="fname">(Call operator)</em>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>vector</code></strong> - the input vector</li>
    </ul></dd>
    <dt>Returns: <a href="Scientific.Geometry.Vector-class.html" 
      class="link">Scientific.Geometry.Vector</a></dt>
        <dd>the transformed vector</dd>
    <dt>Overrides:
        <a href="Scientific.Geometry.Transformation.Transformation-class.html#__call__">Transformation.__call__</a>
        <dd><em class="note">(inherited documentation)</em></dd>
    </dt>
  </dl>
</td></tr></table>
</div>
<a name="__init__"></a>
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       cellspacing="0" width="100%" bgcolor="white">
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  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">__init__</span>(<span class="sig-arg">self</span>,
        <span class="sig-arg">*args</span>)</span>
    <br /><em class="fname">(Constructor)</em>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  <p>There are two calling patterns:</p>
  <ul>
    <li>
      Rotation(tensor), where tensor is a <a 
      href="Scientific.Geometry.Tensor-class.html" 
      class="link">Scientific.Geometry.Tensor</a> of rank 2 containing the 
      rotation matrix.
    </li>
    <li>
      Rotation(axis, angle), where axis is a <a 
      href="Scientific.Geometry.Vector-class.html" 
      class="link">Scientific.Geometry.Vector</a> and angle a number (the 
      angle in radians).
    </li>
  </ul>
  <dl class="fields">
  </dl>
</td></tr></table>
</div>
<a name="asQuaternion"></a>
<div>
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       cellspacing="0" width="100%" bgcolor="white">
<tr><td>
  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">asQuaternion</span>(<span class="sig-arg">self</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  
  <dl class="fields">
    <dt>Returns: <a href="Scientific.Geometry.Quaternion.Quaternion-class.html" 
      class="link">Scientific.Geometry.Quaternion.Quaternion</a></dt>
        <dd>a quaternion representing the same rotation</dd>
  </dl>
</td></tr></table>
</div>
<a name="axisAndAngle"></a>
<div>
<table class="details" border="1" cellpadding="3"
       cellspacing="0" width="100%" bgcolor="white">
<tr><td>
  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">axisAndAngle</span>(<span class="sig-arg">self</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  
  <dl class="fields">
    <dt>Returns: (<a href="Scientific.Geometry.Vector-class.html" 
      class="link">Scientific.Geometry.Vector</a>, <code>float</code>)</dt>
        <dd>the axis (a normalized vector) and angle (in radians). The angle 
          is in the interval (-pi, pi]</dd>
  </dl>
</td></tr></table>
</div>
<a name="inverse"></a>
<div>
<table class="details" border="1" cellpadding="3"
       cellspacing="0" width="100%" bgcolor="white">
<tr><td>
  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">inverse</span>(<span class="sig-arg">self</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  
  <dl class="fields">
    <dt>Returns: <a 
      href="Scientific.Geometry.Transformation.Transformation-class.html" 
      class="link">Transformation</a></dt>
        <dd>the inverse transformation</dd>
    <dt>Overrides:
        <a href="Scientific.Geometry.Transformation.Transformation-class.html#inverse">Transformation.inverse</a>
        <dd><em class="note">(inherited documentation)</em></dd>
    </dt>
  </dl>
</td></tr></table>
</div>
<a name="rotation"></a>
<div>
<table class="details" border="1" cellpadding="3"
       cellspacing="0" width="100%" bgcolor="white">
<tr><td>
  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">rotation</span>(<span class="sig-arg">self</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  
  <dl class="fields">
    <dt>Returns: <a href="Scientific.Geometry.Transformation.Rotation-class.html" 
      class="link">Rotation</a></dt>
        <dd>the rotational component</dd>
    <dt>Overrides:
        <a href="Scientific.Geometry.Transformation.RigidBodyTransformation-class.html#rotation">RigidBodyTransformation.rotation</a>
        <dd><em class="note">(inherited documentation)</em></dd>
    </dt>
  </dl>
</td></tr></table>
</div>
<a name="screwMotion"></a>
<div>
<table class="details" border="1" cellpadding="3"
       cellspacing="0" width="100%" bgcolor="white">
<tr><td>
  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">screwMotion</span>(<span class="sig-arg">self</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  
  <dl class="fields">
    <dt>Returns:</dt>
        <dd>the four parameters (reference, direction, angle, distance) of a 
          screw-like motion that is equivalent to the transformation. The 
          screw motion consists of a displacement of distance (a 
          <code>float</code>) along direction (a normalized <a 
          href="Scientific.Geometry.Vector-class.html" 
          class="link">Scientific.Geometry.Vector</a>) plus a rotation of 
          angle radians around an axis pointing along direction and passing
          through the point reference (a <a 
          href="Scientific.Geometry.Vector-class.html" 
          class="link">Scientific.Geometry.Vector</a>).</dd>
    <dt>Overrides:
        <a href="Scientific.Geometry.Transformation.RigidBodyTransformation-class.html#screwMotion">RigidBodyTransformation.screwMotion</a>
        <dd><em class="note">(inherited documentation)</em></dd>
    </dt>
  </dl>
</td></tr></table>
</div>
<a name="threeAngles"></a>
<div>
<table class="details" border="1" cellpadding="3"
       cellspacing="0" width="100%" bgcolor="white">
<tr><td>
  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">threeAngles</span>(<span class="sig-arg">self</span>,
        <span class="sig-arg">e1</span>,
        <span class="sig-arg">e2</span>,
        <span class="sig-arg">e3</span>,
        <span class="sig-arg">tolerance</span>=<span class="sig-default">1e-07</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  <p>Find three angles a1, a2, a3 such that 
  Rotation(a1*e1)*Rotation(a2*e2)*Rotation(a3*e3) is equal to the rotation 
  object. e1, e2, and e3 are non-zero vectors. There are two solutions, 
  both of which are computed.</p>
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>e1</code></strong> (<a href="Scientific.Geometry.Vector-class.html" 
          class="link">Scientific.Geometry.Vector</a>) - a rotation axis</li>
        <li><strong class="pname"><code>e2</code></strong> (<a href="Scientific.Geometry.Vector-class.html" 
          class="link">Scientific.Geometry.Vector</a>) - a rotation axis</li>
        <li><strong class="pname"><code>e3</code></strong> (<a href="Scientific.Geometry.Vector-class.html" 
          class="link">Scientific.Geometry.Vector</a>) - a rotation axis</li>
    </ul></dd>
    <dt>Returns: <code>list</code> of <code>N.array</code></dt>
        <dd>a list containing two arrays of shape (3,), each containing the 
          three angles of one solution</dd>
    <dt>Raises:</dt>
    <dd><ul class="nomargin-top">
        <li><code><strong class='fraise'>ValueError</strong></code> - if two consecutive axes are parallel</li>
    </ul></dd>
  </dl>
</td></tr></table>
</div>
<a name="translation"></a>
<div>
<table class="details" border="1" cellpadding="3"
       cellspacing="0" width="100%" bgcolor="white">
<tr><td>
  <table width="100%" cellpadding="0" cellspacing="0" border="0">
  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">translation</span>(<span class="sig-arg">self</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    >&nbsp;
    </td>
  </tr></table>
  
  
  <dl class="fields">
    <dt>Returns: <a href="Scientific.Geometry.Transformation.Translation-class.html" 
      class="link">Translation</a></dt>
        <dd>the translational component. In the case of a mixed 
          rotation/translation, this translation is executed <b>after</b> 
          the rotation.</dd>
    <dt>Overrides:
        <a href="Scientific.Geometry.Transformation.RigidBodyTransformation-class.html#translation">RigidBodyTransformation.translation</a>
        <dd><em class="note">(inherited documentation)</em></dd>
    </dt>
  </dl>
</td></tr></table>
</div>
<br />
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