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<!-- ==================== MODULE DESCRIPTION ==================== -->
<h1 class="epydoc">Module Vector'</h1><p class="nomargin-top"><span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html">source&nbsp;code</a></span></p>
<p>Vector class, including rotation-related functions.</p>

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        <a href="Bio.PDB.Vector%27.Vector-class.html" class="summary-name">Vector</a><br />
      3D vector
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          <td><span class="summary-sig"><a href="Bio.PDB.Vector%27-module.html#calc_angle" class="summary-sig-name">calc_angle</a>(<span class="summary-sig-arg">v1</span>,
        <span class="summary-sig-arg">v2</span>,
        <span class="summary-sig-arg">v3</span>)</span><br />
      Calculate the angle between 3 vectors representing 3 connected 
      points.</td>
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            <span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#calc_angle">source&nbsp;code</a></span>
            
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          <td><span class="summary-sig"><a href="Bio.PDB.Vector%27-module.html#calc_dihedral" class="summary-sig-name">calc_dihedral</a>(<span class="summary-sig-arg">v1</span>,
        <span class="summary-sig-arg">v2</span>,
        <span class="summary-sig-arg">v3</span>,
        <span class="summary-sig-arg">v4</span>)</span><br />
      Calculate the dihedral angle between 4 vectors representing 4 
      connected points.</td>
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            <span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#calc_dihedral">source&nbsp;code</a></span>
            
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          <td><span class="summary-sig"><a name="m2rotaxis"></a><span class="summary-sig-name">m2rotaxis</span>(<span class="summary-sig-arg">m</span>)</span><br />
      Return angles, axis pair that corresponds to rotation matrix m.</td>
          <td align="right" valign="top">
            <span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#m2rotaxis">source&nbsp;code</a></span>
            
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          <td><span class="summary-sig"><a href="Bio.PDB.Vector%27-module.html#refmat" class="summary-sig-name">refmat</a>(<span class="summary-sig-arg">p</span>,
        <span class="summary-sig-arg">q</span>)</span><br />
      Return a (left multiplying) matrix that mirrors p onto q.</td>
          <td align="right" valign="top">
            <span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#refmat">source&nbsp;code</a></span>
            
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          <td><span class="summary-sig"><a href="Bio.PDB.Vector%27-module.html#rotaxis" class="summary-sig-name">rotaxis</a>(<span class="summary-sig-arg">theta</span>,
        <span class="summary-sig-arg">vector</span>)</span><br />
      Calculate a left multiplying rotation matrix that rotates theta rad 
      around vector.</td>
          <td align="right" valign="top">
            <span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#rotaxis">source&nbsp;code</a></span>
            
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          <td><span class="summary-sig"><a href="Bio.PDB.Vector%27-module.html#rotaxis2m" class="summary-sig-name">rotaxis2m</a>(<span class="summary-sig-arg">theta</span>,
        <span class="summary-sig-arg">vector</span>)</span><br />
      Calculate a left multiplying rotation matrix that rotates theta rad 
      around vector.</td>
          <td align="right" valign="top">
            <span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#rotaxis">source&nbsp;code</a></span>
            
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      <span class="summary-type">3x3 Numeric array</span>
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          <td><span class="summary-sig"><a href="Bio.PDB.Vector%27-module.html#rotmat" class="summary-sig-name">rotmat</a>(<span class="summary-sig-arg">p</span>,
        <span class="summary-sig-arg">q</span>)</span><br />
      Return a (left multiplying) matrix that rotates p onto q.</td>
          <td align="right" valign="top">
            <span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#rotmat">source&nbsp;code</a></span>
            
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          <td><span class="summary-sig"><a href="Bio.PDB.Vector%27-module.html#vector_to_axis" class="summary-sig-name">vector_to_axis</a>(<span class="summary-sig-arg">line</span>,
        <span class="summary-sig-arg">point</span>)</span><br />
      Returns the vector between a point and the closest point on a line 
      (ie.</td>
          <td align="right" valign="top">
            <span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#vector_to_axis">source&nbsp;code</a></span>
            
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        <a name="__package__"></a><span class="summary-name">__package__</span> = <code title="'Bio.PDB'"><code class="variable-quote">'</code><code class="variable-string">Bio.PDB</code><code class="variable-quote">'</code></code>
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<a name="calc_angle"></a>
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  <h3 class="epydoc"><span class="sig"><span class="sig-name">calc_angle</span>(<span class="sig-arg">v1</span>,
        <span class="sig-arg">v2</span>,
        <span class="sig-arg">v3</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    ><span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#calc_angle">source&nbsp;code</a></span>&nbsp;
    </td>
  </tr></table>
  
  <p>Calculate the angle between 3 vectors representing 3 connected 
  points.</p>
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>v1</code></strong>, <strong class="pname"><code>v2</code></strong>, <strong class="pname"><code>v3</code></strong> - the tree points that define the angle</li>
    </ul></dd>
    <dt>Returns: float</dt>
        <dd>angle</dd>
  </dl>
</td></tr></table>
</div>
<a name="calc_dihedral"></a>
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  <h3 class="epydoc"><span class="sig"><span class="sig-name">calc_dihedral</span>(<span class="sig-arg">v1</span>,
        <span class="sig-arg">v2</span>,
        <span class="sig-arg">v3</span>,
        <span class="sig-arg">v4</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    ><span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#calc_dihedral">source&nbsp;code</a></span>&nbsp;
    </td>
  </tr></table>
  
  <p>Calculate the dihedral angle between 4 vectors representing 4 
  connected points. The angle is in ]-pi, pi].</p>
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>v1</code></strong>, <strong class="pname"><code>v2</code></strong>, <strong class="pname"><code>v3</code></strong>, <strong class="pname"><code>v4</code></strong> - the four points that define the dihedral angle</li>
    </ul></dd>
  </dl>
</td></tr></table>
</div>
<a name="refmat"></a>
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  <h3 class="epydoc"><span class="sig"><span class="sig-name">refmat</span>(<span class="sig-arg">p</span>,
        <span class="sig-arg">q</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    ><span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#refmat">source&nbsp;code</a></span>&nbsp;
    </td>
  </tr></table>
  
  <p>Return a (left multiplying) matrix that mirrors p onto q.</p>
  <p>Example:</p>
<pre class="py-doctest">
<span class="py-prompt">&gt;&gt;&gt; </span>mirror=refmat(p,q)
<span class="py-prompt">&gt;&gt;&gt; </span>qq=p.left_multiply(mirror)
<span class="py-prompt">&gt;&gt;&gt; </span><span class="py-keyword">print</span> q, qq <span class="py-comment"># q and qq should be the same</span></pre>
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>p,q</code></strong> (<a href="Bio.PDB.Vector%27.Vector-class.html" 
          class="link">Vector</a>)</li>
    </ul></dd>
    <dt>Returns:</dt>
        <dd>The mirror operation, a 3x3 Numeric array.</dd>
  </dl>
</td></tr></table>
</div>
<a name="rotaxis"></a>
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  <tr valign="top"><td>
  <h3 class="epydoc"><span class="sig"><span class="sig-name">rotaxis</span>(<span class="sig-arg">theta</span>,
        <span class="sig-arg">vector</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    ><span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#rotaxis">source&nbsp;code</a></span>&nbsp;
    </td>
  </tr></table>
  
  <p>Calculate a left multiplying rotation matrix that rotates theta rad 
  around vector.</p>
  <p>Example:</p>
<pre class="py-doctest">
<span class="py-prompt">&gt;&gt;&gt; </span>m=rotaxis(pi, Vector(1,0,0))
<span class="py-prompt">&gt;&gt;&gt; </span>rotated_vector=any_vector.left_multiply(m)</pre>
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>theta</code></strong> (float) - the rotation angle</li>
        <li><strong class="pname"><code>vector</code></strong> (<a href="Bio.PDB.Vector%27.Vector-class.html" 
          class="link">Vector</a>) - the rotation axis</li>
    </ul></dd>
    <dt>Returns:</dt>
        <dd>The rotation matrix, a 3x3 Numeric array.</dd>
  </dl>
</td></tr></table>
</div>
<a name="rotaxis2m"></a>
<div>
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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">rotaxis2m</span>(<span class="sig-arg">theta</span>,
        <span class="sig-arg">vector</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    ><span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#rotaxis">source&nbsp;code</a></span>&nbsp;
    </td>
  </tr></table>
  
  <p>Calculate a left multiplying rotation matrix that rotates theta rad 
  around vector.</p>
  <p>Example:</p>
<pre class="py-doctest">
<span class="py-prompt">&gt;&gt;&gt; </span>m=rotaxis(pi, Vector(1,0,0))
<span class="py-prompt">&gt;&gt;&gt; </span>rotated_vector=any_vector.left_multiply(m)</pre>
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>theta</code></strong> (float) - the rotation angle</li>
        <li><strong class="pname"><code>vector</code></strong> (<a href="Bio.PDB.Vector%27.Vector-class.html" 
          class="link">Vector</a>) - the rotation axis</li>
    </ul></dd>
    <dt>Returns:</dt>
        <dd>The rotation matrix, a 3x3 Numeric array.</dd>
  </dl>
</td></tr></table>
</div>
<a name="rotmat"></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">rotmat</span>(<span class="sig-arg">p</span>,
        <span class="sig-arg">q</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    ><span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#rotmat">source&nbsp;code</a></span>&nbsp;
    </td>
  </tr></table>
  
  <p>Return a (left multiplying) matrix that rotates p onto q.</p>
  <p>Example:</p>
<pre class="py-doctest">
<span class="py-prompt">&gt;&gt;&gt; </span>r=rotmat(p,q)
<span class="py-prompt">&gt;&gt;&gt; </span><span class="py-keyword">print</span> q, p.left_multiply(r)</pre>
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>p</code></strong> (<a href="Bio.PDB.Vector%27.Vector-class.html" 
          class="link">Vector</a>) - moving vector</li>
        <li><strong class="pname"><code>q</code></strong> (<a href="Bio.PDB.Vector%27.Vector-class.html" 
          class="link">Vector</a>) - fixed vector</li>
    </ul></dd>
    <dt>Returns: 3x3 Numeric array</dt>
        <dd>rotation matrix that rotates p onto q</dd>
  </dl>
</td></tr></table>
</div>
<a name="vector_to_axis"></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">vector_to_axis</span>(<span class="sig-arg">line</span>,
        <span class="sig-arg">point</span>)</span>
  </h3>
  </td><td align="right" valign="top"
    ><span class="codelink"><a href="Bio.PDB.Vector%27-pysrc.html#vector_to_axis">source&nbsp;code</a></span>&nbsp;
    </td>
  </tr></table>
  
  <p>Returns the vector between a point and the closest point on a line 
  (ie. the perpendicular projection of the point on the line).</p>
  <dl class="fields">
    <dt>Parameters:</dt>
    <dd><ul class="nomargin-top">
        <li><strong class="pname"><code>line</code></strong> (<a href="Bio.PDB.Vector%27.Vector-class.html" 
          class="link">Vector</a>) - vector defining a line</li>
        <li><strong class="pname"><code>point</code></strong> (<a href="Bio.PDB.Vector%27.Vector-class.html" 
          class="link">Vector</a>) - vector defining the point</li>
    </ul></dd>
  </dl>
</td></tr></table>
</div>
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  // visible); but by default, we want to hide them.  So hide
  // them unless we have a cookie that says to show them.
  checkCookie();
  // -->
</script>
</body>
</html>