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92 lines
2.3 KiB
C++
92 lines
2.3 KiB
C++
///////////////////////////////////////////////////////////////////////////////////////////////////
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// OpenGL Mathematics Copyright (c) 2005 - 2011 G-Truc Creation (www.g-truc.net)
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///////////////////////////////////////////////////////////////////////////////////////////////////
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// Created : 2005-12-24
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// Updated : 2006-12-06
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// Licence : This source is under MIT License
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// File : glm/gtx/integer.inl
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///////////////////////////////////////////////////////////////////////////////////////////////////
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namespace glm{
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namespace gtx{
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namespace integer
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{
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// pow
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GLM_FUNC_QUALIFIER int pow(int x, int y)
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{
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if(y == 0)
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return 1;
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int result = x;
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for(int i = 1; i < y; ++i)
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result *= x;
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return result;
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}
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// sqrt: From Christopher J. Musial, An integer square root, Graphics Gems, 1990, page 387
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GLM_FUNC_QUALIFIER int sqrt(int x)
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{
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if(x <= 1) return x;
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int NextTrial = x >> 1;
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int CurrentAnswer;
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do
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{
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CurrentAnswer = NextTrial;
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NextTrial = (NextTrial + x / NextTrial) >> 1;
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} while(NextTrial < CurrentAnswer);
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return CurrentAnswer;
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}
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// mod
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GLM_FUNC_QUALIFIER int mod(int x, int y)
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{
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return x - y * (x / y);
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}
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// factorial (!12 max, integer only)
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template <typename genType>
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GLM_FUNC_QUALIFIER genType factorial(genType const & x)
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{
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genType Temp = x;
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genType Result;
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for(Result = 1; Temp > 1; --Temp)
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Result *= Temp;
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return Result;
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}
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template <typename valType>
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GLM_FUNC_QUALIFIER detail::tvec2<valType> factorial(
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detail::tvec2<valType> const & x)
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{
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return detail::tvec2<valType>(
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factorial(x.x),
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factorial(x.y));
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}
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template <typename valType>
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GLM_FUNC_QUALIFIER detail::tvec3<valType> factorial(
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detail::tvec3<valType> const & x)
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{
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return detail::tvec3<valType>(
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factorial(x.x),
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factorial(x.y),
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factorial(x.z));
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}
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template <typename valType>
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GLM_FUNC_QUALIFIER detail::tvec4<valType> factorial(
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detail::tvec4<valType> const & x)
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{
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return detail::tvec4<valType>(
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factorial(x.x),
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factorial(x.y),
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factorial(x.z),
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factorial(x.w));
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}
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}//namespace integer
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}//namespace gtx
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}//namespace glm
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