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<div class="title">func_exponential.hpp</div> </div>
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<a href="a00027.html">Go to the documentation of this file.</a><div class="fragment"><pre class="fragment"><a name="l00001"></a>00001
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<a name="l00035"></a>00035
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<a name="l00036"></a>00036 <span class="preprocessor">#ifndef glm_core_func_exponential</span>
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<a name="l00037"></a>00037 <span class="preprocessor"></span><span class="preprocessor">#define glm_core_func_exponential GLM_VERSION</span>
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<a name="l00038"></a>00038 <span class="preprocessor"></span>
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<a name="l00039"></a>00039 <span class="keyword">namespace </span>glm
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<a name="l00040"></a>00040 {
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<a name="l00043"></a>00043
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<a name="l00052"></a>00052 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00053"></a>00053 genType <a class="code" href="a00128.html#gac93ea301c287d87a63fa14a4c44b719b" 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="l00054"></a>00054
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<a name="l00062"></a>00062 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00063"></a>00063 genType <a class="code" href="a00128.html#ga03903bb9395a13d554a5fbecdf67792b" 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="l00064"></a>00064
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<a name="l00074"></a>00074 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00075"></a>00075 genType <a class="code" href="a00128.html#ga46a307f466090551e328eec42abf61bc" title="Returns the natural logarithm of x, i.e., returns the value y which satisfies the equation x = e^y...">log</a>(genType <span class="keyword">const</span> & x);
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<a name="l00076"></a>00076
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<a name="l00084"></a>00084 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00085"></a>00085 genType <a class="code" href="a00128.html#ga18385688b951da01cdc3a22c232e4e28" title="Returns 2 raised to the x power.">exp2</a>(genType <span class="keyword">const</span> & x);
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<a name="l00086"></a>00086
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<a name="l00095"></a>00095 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00096"></a>00096 genType <a class="code" href="a00128.html#gae19ff18661b33a0fe1b8edee61382f40" title="Returns the base 2 log of x, i.e., returns the value y, which satisfies the equation x = 2 ^ y...">log2</a>(genType <span class="keyword">const</span> & x);
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<a name="l00097"></a>00097
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<a name="l00105"></a>00105 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00106"></a>00106 genType <a class="code" href="a00128.html#ga9b2fd4f39c29e3d55c4b4087ab873f9f" title="Returns the positive square root of x.">sqrt</a>(genType <span class="keyword">const</span> & x);
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<a name="l00107"></a>00107
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<a name="l00115"></a>00115 <span class="keyword">template</span> <<span class="keyword">typename</span> genType>
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<a name="l00116"></a>00116 genType <a class="code" href="a00128.html#ga3fd19e045e3943b96e0cdad22fbda111" 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="l00117"></a>00117
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<a name="l00119"></a>00119 }<span class="comment">//namespace glm</span>
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<a name="l00120"></a>00120
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<a name="l00121"></a>00121 <span class="preprocessor">#include "func_exponential.inl"</span>
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<a name="l00122"></a>00122
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<a name="l00123"></a>00123 <span class="preprocessor">#endif//glm_core_func_exponential</span>
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</pre></div></div>
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