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<h1>func_exponential.hpp</h1><div class="fragment"><pre class="fragment"><a name="l00001"></a>00001
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<a name="l00002"></a>00002 <span class="comment">// OpenGL Mathematics Copyright (c) 2005 - 2009 G-Truc Creation (www.g-truc.net)</span>
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<a name="l00004"></a>00004 <span class="comment"></span><span class="comment">// Created : 2008-08-08</span>
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<a name="l00005"></a>00005 <span class="comment">// Updated : 2008-09-06</span>
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<a name="l00006"></a>00006 <span class="comment">// Licence : This source is under MIT License</span>
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<a name="l00007"></a>00007 <span class="comment">// File : glm/core/func_exponential.h</span>
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<a name="l00009"></a>00009 <span class="comment"></span>
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<a name="l00010"></a>00010 <span class="preprocessor">#ifndef glm_core_func_exponential</span>
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<a name="l00011"></a>00011 <span class="preprocessor"></span><span class="preprocessor">#define glm_core_func_exponential</span>
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<a name="l00012"></a>00012 <span class="preprocessor"></span>
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<a name="l00013"></a>00013 <span class="keyword">namespace </span>glm
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<a name="l00014"></a>00014 {
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<a name="l00015"></a>00015 <span class="keyword">namespace </span>test{
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<a name="l00016"></a>00016 <span class="keywordtype">void</span> main_core_func_exponential();
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<a name="l00017"></a>00017 }<span class="comment">//namespace test</span>
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<a name="l00018"></a>00018
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<a name="l00019"></a>00019 <span class="keyword">namespace </span>core{
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<a name="l00020"></a>00020 <span class="keyword">namespace </span>function{
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<a name="l00022"></a><a class="code" href="a00128.html">00022</a> <span class="keyword">namespace </span>exponential{
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<a name="l00023"></a>00023
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<a name="l00026"></a>00026 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00027"></a>00027 genType <a class="code" href="a00128.html#a8eb76dfbf0fed3397c0327915279f06f" title="Returns x raised to the y power.">pow</a>(genType <span class="keyword">const</span> & x, genType <span class="keyword">const</span> & y);
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<a name="l00028"></a>00028
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<a name="l00031"></a>00031 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00032"></a>00032 genType <a class="code" href="a00128.html#ac96b81360552e233031fd06390576ebf" title="Returns the natural exponentiation of x, i.e., e^x.">exp</a>(genType <span class="keyword">const</span> & x);
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<a name="l00033"></a>00033
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<a name="l00038"></a>00038 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00039"></a>00039 genType <a class="code" href="a00128.html#a50b7859bfe87c2f075fe7a04e4c68cc3" title="Returns the natural logarithm of x, i.e., returns the value y which satisfies the...">log</a>(genType <span class="keyword">const</span> & x);
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<a name="l00040"></a>00040
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<a name="l00043"></a>00043 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00044"></a>00044 genType <a class="code" href="a00128.html#a79adbdfa6f2e6ce59816c9b0bd1aebe3" title="Returns 2 raised to the x power.">exp2</a>(genType <span class="keyword">const</span> & x);
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<a name="l00045"></a>00045
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<a name="l00049"></a>00049 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00050"></a>00050 genType <a class="code" href="a00128.html#a956c24e59912196d4b3714789e57c077" title="Returns the base 2 log of x, i.e., returns the value y, which satisfies the equation...">log2</a>(genType <span class="keyword">const</span> & x);
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<a name="l00051"></a>00051
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<a name="l00054"></a>00054 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00055"></a>00055 genType <a class="code" href="a00128.html#a29d9d4ccbca8f2168ac6534fbb65cbad" title="Returns the positive square root of x.">sqrt</a>(genType <span class="keyword">const</span> & x);
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<a name="l00056"></a>00056
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<a name="l00059"></a>00059 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00060"></a>00060 genType <a class="code" href="a00128.html#adce520af7df2c97aea9f689ad620fabe" title="Returns the reciprocal of the positive square root of x.">inversesqrt</a>(genType <span class="keyword">const</span> & x);
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<a name="l00061"></a>00061
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<a name="l00062"></a>00062 }<span class="comment">//namespace exponential</span>
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<a name="l00063"></a>00063 }<span class="comment">//namespace function</span>
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<a name="l00064"></a>00064 }<span class="comment">//namespace core</span>
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<a name="l00065"></a>00065
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<a name="l00066"></a>00066 <span class="keyword">using namespace </span>core::function::exponential;
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<a name="l00067"></a>00067 }<span class="comment">//namespace glm</span>
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<a name="l00068"></a>00068
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<a name="l00069"></a>00069 <span class="preprocessor">#include "func_exponential.inl"</span>
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<a name="l00070"></a>00070
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<a name="l00071"></a>00071 <span class="preprocessor">#endif//glm_core_func_exponential</span>
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</pre></div></div>
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<hr size="1"/><address style="text-align: right;"><small>Generated on Mon Nov 16 11:23:22 2009 for GLM by
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<img class="footer" src="doxygen.png" alt="doxygen"/></a> 1.6.1 </small></address>
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