author | Jose Thachil<jose.thachil@cell-telecom.com> |
Wed, 12 May 2010 13:05:33 +0100 | |
branch | EGL_MERGE |
changeset 59 | 0fb7b31791c3 |
parent 57 | 2bf8a359aa2f |
child 88 | a5a3a8cb368e |
permissions | -rw-r--r-- |
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#ifndef __RIMATH_H |
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#define __RIMATH_H |
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/*------------------------------------------------------------------------ |
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* |
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* OpenVG 1.1 Reference Implementation |
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* ----------------------------------- |
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* |
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* Copyright (c) 2007 The Khronos Group Inc. |
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* |
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* Permission is hereby granted, free of charge, to any person obtaining a |
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* copy of this software and /or associated documentation files |
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* (the "Materials "), to deal in the Materials without restriction, |
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* including without limitation the rights to use, copy, modify, merge, |
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* publish, distribute, sublicense, and/or sell copies of the Materials, |
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* and to permit persons to whom the Materials are furnished to do so, |
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* subject to the following conditions: |
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* |
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* The above copyright notice and this permission notice shall be included |
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* in all copies or substantial portions of the Materials. |
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* |
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* THE MATERIALS ARE PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, |
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* EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF |
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* MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. |
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* IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, |
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* DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR |
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* OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE MATERIALS OR |
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* THE USE OR OTHER DEALINGS IN THE MATERIALS. |
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* |
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*//** |
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* \file |
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* \brief Math functions, Vector and Matrix classes. |
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* \note |
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*//*-------------------------------------------------------------------*/ |
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#ifndef __RIDEFS_H |
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#include "riDefs.h" |
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#endif |
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#include <math.h> |
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namespace OpenVGRI |
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{ |
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/*-------------------------------------------------------------------*//*! |
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* \brief |
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* \param |
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* \return |
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* \note |
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*//*-------------------------------------------------------------------*/ |
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RI_INLINE int RI_ISNAN(float a) |
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{ |
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RIfloatInt p; |
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p.f = a; |
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unsigned int exponent = (p.i>>23) & 0xff; |
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unsigned int mantissa = p.i & 0x7fffff; |
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if(exponent == 255 && mantissa) |
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return 1; |
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return 0; |
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} |
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#if (RI_MANTISSA_BITS > 23) |
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#error RI_MANTISSA_BITS is greater than 23 |
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#elif (RI_EXPONENT_BITS > 8) |
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#error RI_EXPONENT_BITS is greater than 8 |
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#elif (RI_MANTISSA_BITS != 23) || (RI_EXPONENT_BITS != 8) |
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class RIfloat |
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{ |
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public: |
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RIfloat() : v(0.0f) { removeBits(); } |
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RIfloat(float a) : v(a) { removeBits(); } |
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RIfloat(double a) : v((float)a) { removeBits(); } |
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RIfloat(int a) : v((float)a) { removeBits(); } |
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RIfloat(unsigned int a) : v((float)a) { removeBits(); } |
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RIfloat& operator=(const RIfloat &a) { v = a.v; removeBits(); return *this; } |
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RIfloat& operator+=(const RIfloat &a){ v += a.v; removeBits(); return *this; } |
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RIfloat& operator-=(const RIfloat &a){ v -= a.v; removeBits(); return *this; } |
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RIfloat& operator*=(const RIfloat &a){ v *= a.v; removeBits(); return *this; } |
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RIfloat& operator/=(const RIfloat &a){ v /= a.v; removeBits(); return *this; } |
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RIfloat operator-() const { return -v; } |
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operator float() const { return v; } |
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operator double() const { return (double)v; } |
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operator int() const { return (int)v; } |
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friend RIfloat operator+(const RIfloat &a, const RIfloat &b); |
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friend RIfloat operator+(float a, const RIfloat &b); |
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friend RIfloat operator+(const RIfloat &a, float b); |
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friend RIfloat operator-(const RIfloat &a, const RIfloat &b); |
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friend RIfloat operator-(float a, const RIfloat &b); |
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friend RIfloat operator-(const RIfloat &a, float b); |
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friend RIfloat operator*(const RIfloat &a, const RIfloat &b); |
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friend RIfloat operator*(float a, const RIfloat &b); |
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friend RIfloat operator*(const RIfloat &a, float b); |
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friend RIfloat operator/(const RIfloat &a, const RIfloat &b); |
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|
97 |
friend RIfloat operator/(float a, const RIfloat &b); |
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|
98 |
friend RIfloat operator/(const RIfloat &a, float b); |
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|
99 |
|
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|
100 |
friend bool operator<(const RIfloat &a, const RIfloat &b); |
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|
101 |
friend bool operator<(float a, const RIfloat &b); |
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|
102 |
friend bool operator<(const RIfloat &a, float b); |
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|
103 |
friend bool operator>(const RIfloat &a, const RIfloat &b); |
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|
104 |
friend bool operator>(float a, const RIfloat &b); |
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|
105 |
friend bool operator>(const RIfloat &a, float b); |
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|
106 |
friend bool operator<=(const RIfloat &a, const RIfloat &b); |
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|
107 |
friend bool operator<=(float a, const RIfloat &b); |
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|
108 |
friend bool operator<=(const RIfloat &a, float b); |
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|
109 |
friend bool operator>=(const RIfloat &a, const RIfloat &b); |
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|
110 |
friend bool operator>=(float a, const RIfloat &b); |
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|
111 |
friend bool operator>=(const RIfloat &a, float b); |
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|
112 |
friend bool operator==(const RIfloat &a, const RIfloat &b); |
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|
113 |
friend bool operator==(float a, const RIfloat &b); |
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|
114 |
friend bool operator==(const RIfloat &a, float b); |
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|
115 |
friend bool operator!=(const RIfloat &a, const RIfloat &b); |
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|
116 |
friend bool operator!=(float a, const RIfloat &b); |
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|
117 |
friend bool operator!=(const RIfloat &a, float b); |
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118 |
private: |
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119 |
void removeBits() |
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120 |
{ |
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121 |
RIfloatInt p; |
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122 |
p.f = v; |
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123 |
unsigned int exponent = (p.i>>23) & 0xff; |
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124 |
if(exponent == 0 || exponent == 255) |
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125 |
return; //zero, denormal, infinite, or NaN |
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126 |
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|
127 |
p.i &= ~((1<<(23-RI_MANTISSA_BITS))-1); |
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128 |
|
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129 |
#if (RI_EXPONENT_BITS != 8) |
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130 |
if (exponent > 127 + (1 << (RI_EXPONENT_BITS-1))) |
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131 |
exponent = 127 + (1 << (RI_EXPONENT_BITS-1)); |
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132 |
|
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133 |
if (exponent < 127 + 1 - (1 << (RI_EXPONENT_BITS-1))) |
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134 |
exponent = 127 + 1 - (1 << (RI_EXPONENT_BITS-1)); |
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|
135 |
|
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136 |
p.i &= ~(0xff<<23); |
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137 |
p.i |= exponent<<23; |
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|
138 |
#endif |
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139 |
v = p.f; |
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140 |
} |
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|
141 |
|
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142 |
float v; |
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143 |
}; |
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|
144 |
|
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|
145 |
RI_INLINE RIfloat operator+(const RIfloat &a, const RIfloat &b) { return RIfloat(a.v+b.v); } |
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|
146 |
RI_INLINE RIfloat operator+(float a, const RIfloat &b) { return RIfloat(a+b.v); } |
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|
147 |
RI_INLINE RIfloat operator+(const RIfloat &a, float b) { return RIfloat(a.v+b); } |
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|
148 |
RI_INLINE RIfloat operator-(const RIfloat &a, const RIfloat &b) { return RIfloat(a.v-b.v); } |
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149 |
RI_INLINE RIfloat operator-(float a, const RIfloat &b) { return RIfloat(a-b.v); } |
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150 |
RI_INLINE RIfloat operator-(const RIfloat &a, float b) { return RIfloat(a.v-b); } |
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|
151 |
RI_INLINE RIfloat operator*(const RIfloat &a, const RIfloat &b) { return RIfloat(a.v*b.v); } |
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|
152 |
RI_INLINE RIfloat operator*(float a, const RIfloat &b) { return RIfloat(a*b.v); } |
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|
153 |
RI_INLINE RIfloat operator*(const RIfloat &a, float b) { return RIfloat(a.v*b); } |
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|
154 |
RI_INLINE RIfloat operator/(const RIfloat &a, const RIfloat &b) { return RIfloat(a.v/b.v); } |
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|
155 |
RI_INLINE RIfloat operator/(float a, const RIfloat &b) { return RIfloat(a/b.v); } |
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|
156 |
RI_INLINE RIfloat operator/(const RIfloat &a, float b) { return RIfloat(a.v/b); } |
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|
157 |
|
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|
158 |
RI_INLINE bool operator<(const RIfloat &a, const RIfloat &b) { return a.v < b.v ? true : false; } |
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|
159 |
RI_INLINE bool operator<(float a, const RIfloat &b) { return a < b.v ? true : false; } |
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|
160 |
RI_INLINE bool operator<(const RIfloat &a, float b) { return a.v < b ? true : false; } |
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|
161 |
RI_INLINE bool operator>(const RIfloat &a, const RIfloat &b) { return a.v > b.v ? true : false; } |
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|
162 |
RI_INLINE bool operator>(float a, const RIfloat &b) { return a > b.v ? true : false; } |
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Create EGL 1.4 implementation by merging eglrefimpl and EGL from sfopenvg
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|
163 |
RI_INLINE bool operator>(const RIfloat &a, float b) { return a.v > b ? true : false; } |
2bf8a359aa2f
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|
164 |
RI_INLINE bool operator<=(const RIfloat &a, const RIfloat &b) { return a.v <= b.v ? true : false; } |
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|
165 |
RI_INLINE bool operator<=(float a, const RIfloat &b) { return a <= b.v ? true : false; } |
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|
166 |
RI_INLINE bool operator<=(const RIfloat &a, float b) { return a.v <= b ? true : false; } |
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|
167 |
RI_INLINE bool operator>=(const RIfloat &a, const RIfloat &b) { return a.v >= b.v ? true : false; } |
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|
168 |
RI_INLINE bool operator>=(float a, const RIfloat &b) { return a >= b.v ? true : false; } |
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169 |
RI_INLINE bool operator>=(const RIfloat &a, float b) { return a.v >= b ? true : false; } |
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|
170 |
RI_INLINE bool operator==(const RIfloat &a, const RIfloat &b) { return a.v == b.v ? true : false; } |
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|
171 |
RI_INLINE bool operator==(float a, const RIfloat &b) { return a == b.v ? true : false; } |
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|
172 |
RI_INLINE bool operator==(const RIfloat &a, float b) { return a.v == b ? true : false; } |
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|
173 |
RI_INLINE bool operator!=(const RIfloat &a, const RIfloat &b) { return a.v != b.v ? true : false; } |
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|
174 |
RI_INLINE bool operator!=(float a, const RIfloat &b) { return a != b.v ? true : false; } |
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|
175 |
RI_INLINE bool operator!=(const RIfloat &a, float b) { return a.v != b ? true : false; } |
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|
176 |
|
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177 |
#else |
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178 |
typedef float RIfloat; |
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179 |
#endif |
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|
180 |
|
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|
181 |
#define PI 3.141592654f |
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182 |
|
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183 |
RI_INLINE RIfloat RI_MAX(RIfloat a, RIfloat b) { return (a > b) ? a : b; } |
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|
184 |
RI_INLINE RIfloat RI_MIN(RIfloat a, RIfloat b) { return (a < b) ? a : b; } |
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185 |
RI_INLINE RIfloat RI_CLAMP(RIfloat a, RIfloat l, RIfloat h) { if(RI_ISNAN(a)) return l; RI_ASSERT(l <= h); return (a < l) ? l : (a > h) ? h : a; } |
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RI_INLINE void RI_SWAP(RIfloat &a, RIfloat &b) { RIfloat tmp = a; a = b; b = tmp; } |
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RI_INLINE RIfloat RI_ABS(RIfloat a) { return (a < 0.0f) ? -a : a; } |
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RI_INLINE RIfloat RI_SQR(RIfloat a) { return a * a; } |
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RI_INLINE RIfloat RI_DEG_TO_RAD(RIfloat a) { return a * PI / 180.0f; } |
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RI_INLINE RIfloat RI_RAD_TO_DEG(RIfloat a) { return a * 180.0f/ PI; } |
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RI_INLINE RIfloat RI_MOD(RIfloat a, RIfloat b) { if(RI_ISNAN(a) || RI_ISNAN(b)) return 0.0f; RI_ASSERT(b >= 0.0f); if(b == 0.0f) return 0.0f; RIfloat f = (RIfloat)fmod(a, b); if(f < 0.0f) f += b; RI_ASSERT(f >= 0.0f && f <= b); return f; } |
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RI_INLINE int RI_INT_MAX(int a, int b) { return (a > b) ? a : b; } |
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RI_INLINE int RI_INT_MIN(int a, int b) { return (a < b) ? a : b; } |
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RI_INLINE void RI_INT_SWAP(int &a, int &b) { int tmp = a; a = b; b = tmp; } |
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RI_INLINE int RI_INT_MOD(int a, int b) { RI_ASSERT(b >= 0); if(!b) return 0; int i = a % b; if(i < 0) i += b; RI_ASSERT(i >= 0 && i < b); return i; } |
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RI_INLINE int RI_INT_ADDSATURATE(int a, int b) { RI_ASSERT(b >= 0); int r = a + b; return (r >= a) ? r : RI_INT32_MAX; } |
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class Matrix3x3; |
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class Vector2; |
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class Vector3; |
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//============================================================================================== |
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//MatrixRxC, R = number of rows, C = number of columns |
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//indexing: matrix[row][column] |
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//Matrix3x3 inline functions cannot be inside the class because Vector3 is not defined yet when Matrix3x3 is defined |
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class Matrix3x3 |
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{ |
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public: |
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RI_INLINE Matrix3x3 (); //initialized to identity |
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RI_INLINE Matrix3x3 ( const Matrix3x3& m ); |
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RI_INLINE Matrix3x3 ( RIfloat m00, RIfloat m01, RIfloat m02, RIfloat m10, RIfloat m11, RIfloat m12, RIfloat m20, RIfloat m21, RIfloat m22 ); |
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RI_INLINE ~Matrix3x3 (); |
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RI_INLINE Matrix3x3& operator= ( const Matrix3x3& m ); |
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RI_INLINE Vector3& operator[] ( int i ); //returns a row vector |
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RI_INLINE const Vector3& operator[] ( int i ) const; |
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RI_INLINE void set ( RIfloat m00, RIfloat m01, RIfloat m02, RIfloat m10, RIfloat m11, RIfloat m12, RIfloat m20, RIfloat m21, RIfloat m22 ); |
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RI_INLINE const Vector3 getRow ( int i ) const; |
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RI_INLINE const Vector3 getColumn ( int i ) const; |
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RI_INLINE void setRow ( int i, const Vector3& v ); |
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RI_INLINE void setColumn ( int i, const Vector3& v ); |
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RI_INLINE void operator*= ( const Matrix3x3& m ); |
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RI_INLINE void operator*= ( RIfloat f ); |
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RI_INLINE void operator+= ( const Matrix3x3& m ); |
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227 |
RI_INLINE void operator-= ( const Matrix3x3& m ); |
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RI_INLINE const Matrix3x3 operator- () const; |
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RI_INLINE void identity (); |
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RI_INLINE void transpose (); |
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bool invert (); //if the matrix is singular, returns false and leaves it unmodified |
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RI_INLINE RIfloat det () const; |
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RI_INLINE bool isAffine () const; |
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private: |
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RIfloat matrix[3][3]; |
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}; |
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239 |
//============================================================================================== |
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240 |
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241 |
class Vector2 |
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242 |
{ |
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243 |
public: |
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RI_INLINE Vector2 () : x(0.0f), y(0.0f) {} |
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RI_INLINE Vector2 ( const Vector2& v ) : x(v.x), y(v.y) {} |
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RI_INLINE Vector2 ( RIfloat fx, RIfloat fy ) : x(fx), y(fy) {} |
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RI_INLINE ~Vector2 () {} |
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248 |
RI_INLINE Vector2& operator= ( const Vector2& v ) { x = v.x; y = v.y; return *this; } |
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RI_INLINE RIfloat& operator[] ( int i ) { RI_ASSERT(i>=0&&i<2); return (&x)[i]; } |
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RI_INLINE const RIfloat& operator[] ( int i ) const { RI_ASSERT(i>=0&&i<2); return (&x)[i]; } |
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RI_INLINE void set ( RIfloat fx, RIfloat fy ) { x = fx; y = fy; } |
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RI_INLINE void operator*= ( RIfloat f ) { x *= f; y *= f; } |
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RI_INLINE void operator+= ( const Vector2& v ) { x += v.x; y += v.y; } |
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RI_INLINE void operator-= ( const Vector2& v ) { x -= v.x; y -= v.y; } |
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RI_INLINE const Vector2 operator- () const { return Vector2(-x,-y); } |
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256 |
//if the vector is zero, returns false and leaves it unmodified |
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RI_INLINE bool normalize () { double l = (double)x*(double)x+(double)y*(double)y; if( l == 0.0 ) return false; l = 1.0 / sqrt(l); x = (RIfloat)((double)x * l); y = (RIfloat)((double)y * l); return true; } |
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RI_INLINE RIfloat length () const { return (RIfloat)sqrt((double)x*(double)x+(double)y*(double)y); } |
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RI_INLINE void scale ( const Vector2& v ) { x *= v.x; y *= v.y; } //component-wise scale |
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RI_INLINE void negate () { x = -x; y = -y; } |
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RIfloat x,y; |
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263 |
}; |
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//============================================================================================== |
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class Vector3 |
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{ |
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public: |
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RI_INLINE Vector3 () : x(0.0f), y(0.0f), z(0.0f) {} |
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RI_INLINE Vector3 ( const Vector3& v ) : x(v.x), y(v.y), z(v.z) {} |
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RI_INLINE Vector3 ( RIfloat fx, RIfloat fy, RIfloat fz ) : x(fx), y(fy), z(fz) {} |
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RI_INLINE ~Vector3 () {} |
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RI_INLINE Vector3& operator= ( const Vector3& v ) { x = v.x; y = v.y; z = v.z; return *this; } |
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RI_INLINE RIfloat& operator[] ( int i ) { RI_ASSERT(i>=0&&i<3); return (&x)[i]; } |
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RI_INLINE const RIfloat& operator[] ( int i ) const { RI_ASSERT(i>=0&&i<3); return (&x)[i]; } |
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RI_INLINE void set ( RIfloat fx, RIfloat fy, RIfloat fz ){ x = fx; y = fy; z = fz; } |
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RI_INLINE void operator*= ( RIfloat f ) { x *= f; y *= f; z *= f; } |
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RI_INLINE void operator+= ( const Vector3& v ) { x += v.x; y += v.y; z += v.z; } |
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RI_INLINE void operator-= ( const Vector3& v ) { x -= v.x; y -= v.y; z -= v.z; } |
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RI_INLINE const Vector3 operator- () const { return Vector3(-x,-y,-z); } |
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//if the vector is zero, returns false and leaves it unmodified |
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RI_INLINE bool normalize () { double l = (double)x*(double)x+(double)y*(double)y+(double)z*(double)z; if( l == 0.0 ) return false; l = 1.0 / sqrt(l); x = (RIfloat)((double)x * l); y = (RIfloat)((double)y * l); z = (RIfloat)((double)z * l); return true; } |
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RI_INLINE RIfloat length () const { return (RIfloat)sqrt((double)x*(double)x+(double)y*(double)y+(double)z*(double)z); } |
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RI_INLINE void scale ( const Vector3& v ) { x *= v.x; y *= v.y; z *= v.z; } //component-wise scale |
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RI_INLINE void negate () { x = -x; y = -y; z = -z; } |
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RIfloat x,y,z; |
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}; |
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//============================================================================================== |
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//Vector2 global functions |
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RI_INLINE bool operator== ( const Vector2& v1, const Vector2& v2 ) { return (v1.x == v2.x) && (v1.y == v2.y); } |
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RI_INLINE bool operator!= ( const Vector2& v1, const Vector2& v2 ) { return (v1.x != v2.x) || (v1.y != v2.y); } |
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RI_INLINE bool isEqual ( const Vector2& v1, const Vector2& v2, RIfloat epsilon ) { return RI_SQR(v2.x-v1.x) + RI_SQR(v2.y-v1.y) <= epsilon*epsilon; } |
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RI_INLINE bool isZero ( const Vector2& v ) { return (v.x == 0.0f) && (v.y == 0.0f); } |
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RI_INLINE const Vector2 operator* ( RIfloat f, const Vector2& v ) { return Vector2(v.x*f,v.y*f); } |
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RI_INLINE const Vector2 operator* ( const Vector2& v, RIfloat f ) { return Vector2(v.x*f,v.y*f); } |
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RI_INLINE const Vector2 operator+ ( const Vector2& v1, const Vector2& v2 ) { return Vector2(v1.x+v2.x, v1.y+v2.y); } |
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RI_INLINE const Vector2 operator- ( const Vector2& v1, const Vector2& v2 ) { return Vector2(v1.x-v2.x, v1.y-v2.y); } |
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RI_INLINE RIfloat dot ( const Vector2& v1, const Vector2& v2 ) { return v1.x*v2.x+v1.y*v2.y; } |
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//if v is a zero vector, returns a zero vector |
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RI_INLINE const Vector2 normalize ( const Vector2& v ) { double l = (double)v.x*(double)v.x+(double)v.y*(double)v.y; if( l != 0.0 ) l = 1.0 / sqrt(l); return Vector2((RIfloat)((double)v.x * l), (RIfloat)((double)v.y * l)); } |
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//if onThis is a zero vector, returns a zero vector |
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RI_INLINE const Vector2 project ( const Vector2& v, const Vector2& onThis ) { RIfloat l = dot(onThis,onThis); if( l != 0.0f ) l = dot(v, onThis)/l; return onThis * l; } |
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RI_INLINE const Vector2 lerp ( const Vector2& v1, const Vector2& v2, RIfloat ratio ) { return v1 + ratio * (v2 - v1); } |
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RI_INLINE const Vector2 scale ( const Vector2& v1, const Vector2& v2 ) { return Vector2(v1.x*v2.x, v1.y*v2.y); } |
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//matrix * column vector. The input vector2 is implicitly expanded to (x,y,1) |
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RI_INLINE const Vector2 affineTransform( const Matrix3x3& m, const Vector2& v ) { RI_ASSERT(m.isAffine()); return Vector2(v.x * m[0][0] + v.y * m[0][1] + m[0][2], v.x * m[1][0] + v.y * m[1][1] + m[1][2]); } |
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//matrix * column vector. The input vector2 is implicitly expanded to (x,y,0) |
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RI_INLINE const Vector2 affineTangentTransform(const Matrix3x3& m, const Vector2& v) { RI_ASSERT(m.isAffine()); return Vector2(v.x * m[0][0] + v.y * m[0][1], v.x * m[1][0] + v.y * m[1][1]); } |
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RI_INLINE const Vector2 perpendicularCW(const Vector2& v) { return Vector2(v.y, -v.x); } |
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RI_INLINE const Vector2 perpendicularCCW(const Vector2& v) { return Vector2(-v.y, v.x); } |
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RI_INLINE const Vector2 perpendicular(const Vector2& v, bool cw) { if(cw) return Vector2(v.y, -v.x); return Vector2(-v.y, v.x); } |
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//============================================================================================== |
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//Vector3 global functions |
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RI_INLINE bool operator== ( const Vector3& v1, const Vector3& v2 ) { return (v1.x == v2.x) && (v1.y == v2.y) && (v1.z == v2.z); } |
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RI_INLINE bool operator!= ( const Vector3& v1, const Vector3& v2 ) { return (v1.x != v2.x) || (v1.y != v2.y) || (v1.z != v2.z); } |
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RI_INLINE bool isEqual ( const Vector3& v1, const Vector3& v2, RIfloat epsilon ) { return RI_SQR(v2.x-v1.x) + RI_SQR(v2.y-v1.y) + RI_SQR(v2.z-v1.z) <= epsilon*epsilon; } |
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RI_INLINE const Vector3 operator* ( RIfloat f, const Vector3& v ) { return Vector3(v.x*f,v.y*f,v.z*f); } |
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RI_INLINE const Vector3 operator* ( const Vector3& v, RIfloat f ) { return Vector3(v.x*f,v.y*f,v.z*f); } |
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RI_INLINE const Vector3 operator+ ( const Vector3& v1, const Vector3& v2 ) { return Vector3(v1.x+v2.x, v1.y+v2.y, v1.z+v2.z); } |
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RI_INLINE const Vector3 operator- ( const Vector3& v1, const Vector3& v2 ) { return Vector3(v1.x-v2.x, v1.y-v2.y, v1.z-v2.z); } |
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RI_INLINE RIfloat dot ( const Vector3& v1, const Vector3& v2 ) { return v1.x*v2.x+v1.y*v2.y+v1.z*v2.z; } |
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RI_INLINE const Vector3 cross ( const Vector3& v1, const Vector3& v2 ) { return Vector3( v1.y*v2.z-v1.z*v2.y, v1.z*v2.x-v1.x*v2.z, v1.x*v2.y-v1.y*v2.x ); } |
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//if v is a zero vector, returns a zero vector |
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RI_INLINE const Vector3 normalize ( const Vector3& v ) { double l = (double)v.x*(double)v.x+(double)v.y*(double)v.y+(double)v.z*(double)v.z; if( l != 0.0 ) l = 1.0 / sqrt(l); return Vector3((RIfloat)((double)v.x * l), (RIfloat)((double)v.y * l), (RIfloat)((double)v.z * l)); } |
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RI_INLINE const Vector3 lerp ( const Vector3& v1, const Vector3& v2, RIfloat ratio ) { return v1 + ratio * (v2 - v1); } |
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RI_INLINE const Vector3 scale ( const Vector3& v1, const Vector3& v2 ) { return Vector3(v1.x*v2.x, v1.y*v2.y, v1.z*v2.z); } |
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//============================================================================================== |
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//matrix * column vector |
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RI_INLINE const Vector3 operator* ( const Matrix3x3& m, const Vector3& v) { return Vector3( v.x*m[0][0]+v.y*m[0][1]+v.z*m[0][2], v.x*m[1][0]+v.y*m[1][1]+v.z*m[1][2], v.x*m[2][0]+v.y*m[2][1]+v.z*m[2][2] ); } |
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//============================================================================================== |
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//Matrix3x3 global functions |
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RI_INLINE bool operator== ( const Matrix3x3& m1, const Matrix3x3& m2 ) { for(int i=0;i<3;i++) for(int j=0;j<3;j++) if( m1[i][j] != m2[i][j] ) return false; return true; } |
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RI_INLINE bool operator!= ( const Matrix3x3& m1, const Matrix3x3& m2 ) { return !(m1 == m2); } |
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RI_INLINE const Matrix3x3 operator* ( const Matrix3x3& m1, const Matrix3x3& m2 ) { Matrix3x3 t; for(int i=0;i<3;i++) for(int j=0;j<3;j++) t[i][j] = m1[i][0] * m2[0][j] + m1[i][1] * m2[1][j] + m1[i][2] * m2[2][j]; return t; } |
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RI_INLINE const Matrix3x3 operator* ( RIfloat f, const Matrix3x3& m ) { Matrix3x3 t(m); t *= f; return t; } |
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RI_INLINE const Matrix3x3 operator* ( const Matrix3x3& m, RIfloat f ) { Matrix3x3 t(m); t *= f; return t; } |
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RI_INLINE const Matrix3x3 operator+ ( const Matrix3x3& m1, const Matrix3x3& m2 ) { Matrix3x3 t(m1); t += m2; return t; } |
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RI_INLINE const Matrix3x3 operator- ( const Matrix3x3& m1, const Matrix3x3& m2 ) { Matrix3x3 t(m1); t -= m2; return t; } |
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RI_INLINE const Matrix3x3 transpose ( const Matrix3x3& m ) { Matrix3x3 t(m); t.transpose(); return t; } |
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// if the matrix is singular, returns it unmodified |
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RI_INLINE const Matrix3x3 invert ( const Matrix3x3& m ) { Matrix3x3 t(m); t.invert(); return t; } |
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//============================================================================================== |
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//Matrix3x3 inline functions (cannot be inside the class because Vector3 is not defined yet when Matrix3x3 is defined) |
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RI_INLINE Matrix3x3::Matrix3x3 () { identity(); } |
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RI_INLINE Matrix3x3::Matrix3x3 ( const Matrix3x3& m ) { *this = m; } |
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RI_INLINE Matrix3x3::Matrix3x3 ( RIfloat m00, RIfloat m01, RIfloat m02, RIfloat m10, RIfloat m11, RIfloat m12, RIfloat m20, RIfloat m21, RIfloat m22 ) { set(m00,m01,m02,m10,m11,m12,m20,m21,m22); } |
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RI_INLINE Matrix3x3::~Matrix3x3 () {} |
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RI_INLINE Matrix3x3& Matrix3x3::operator= ( const Matrix3x3& m ) { for(int i=0;i<3;i++) for(int j=0;j<3;j++) matrix[i][j] = m.matrix[i][j]; return *this; } |
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RI_INLINE Vector3& Matrix3x3::operator[] ( int i ) { RI_ASSERT(i>=0&&i<3); return (Vector3&)matrix[i][0]; } |
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RI_INLINE const Vector3& Matrix3x3::operator[] ( int i ) const { RI_ASSERT(i>=0&&i<3); return (const Vector3&)matrix[i][0]; } |
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RI_INLINE void Matrix3x3::set ( RIfloat m00, RIfloat m01, RIfloat m02, RIfloat m10, RIfloat m11, RIfloat m12, RIfloat m20, RIfloat m21, RIfloat m22 ) { matrix[0][0] = m00; matrix[0][1] = m01; matrix[0][2] = m02; matrix[1][0] = m10; matrix[1][1] = m11; matrix[1][2] = m12; matrix[2][0] = m20; matrix[2][1] = m21; matrix[2][2] = m22; } |
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RI_INLINE const Vector3 Matrix3x3::getRow ( int i ) const { RI_ASSERT(i>=0&&i<3); return Vector3(matrix[i][0], matrix[i][1], matrix[i][2]); } |
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RI_INLINE const Vector3 Matrix3x3::getColumn ( int i ) const { RI_ASSERT(i>=0&&i<3); return Vector3(matrix[0][i], matrix[1][i], matrix[2][i]); } |
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RI_INLINE void Matrix3x3::setRow ( int i, const Vector3& v ) { RI_ASSERT(i>=0&&i<3); matrix[i][0] = v.x; matrix[i][1] = v.y; matrix[i][2] = v.z; } |
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RI_INLINE void Matrix3x3::setColumn ( int i, const Vector3& v ) { RI_ASSERT(i>=0&&i<3); matrix[0][i] = v.x; matrix[1][i] = v.y; matrix[2][i] = v.z; } |
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RI_INLINE void Matrix3x3::operator*= ( const Matrix3x3& m ) { *this = *this * m; } |
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RI_INLINE void Matrix3x3::operator*= ( RIfloat f ) { for(int i=0;i<3;i++) for(int j=0;j<3;j++) matrix[i][j] *= f; } |
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RI_INLINE void Matrix3x3::operator+= ( const Matrix3x3& m ) { for(int i=0;i<3;i++) for(int j=0;j<3;j++) matrix[i][j] += m.matrix[i][j]; } |
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RI_INLINE void Matrix3x3::operator-= ( const Matrix3x3& m ) { for(int i=0;i<3;i++) for(int j=0;j<3;j++) matrix[i][j] -= m.matrix[i][j]; } |
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RI_INLINE const Matrix3x3 Matrix3x3::operator- () const { return Matrix3x3( -matrix[0][0],-matrix[0][1],-matrix[0][2], -matrix[1][0],-matrix[1][1],-matrix[1][2], -matrix[2][0],-matrix[2][1],-matrix[2][2]); } |
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RI_INLINE void Matrix3x3::identity () { for(int i=0;i<3;i++) for(int j=0;j<3;j++) matrix[i][j] = (i == j) ? 1.0f : 0.0f; } |
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RI_INLINE void Matrix3x3::transpose () { RI_SWAP(matrix[1][0], matrix[0][1]); RI_SWAP(matrix[2][0], matrix[0][2]); RI_SWAP(matrix[2][1], matrix[1][2]); } |
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RI_INLINE RIfloat Matrix3x3::det () const { return matrix[0][0] * (matrix[1][1]*matrix[2][2] - matrix[2][1]*matrix[1][2]) + matrix[0][1] * (matrix[2][0]*matrix[1][2] - matrix[1][0]*matrix[2][2]) + matrix[0][2] * (matrix[1][0]*matrix[2][1] - matrix[2][0]*matrix[1][1]); } |
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RI_INLINE bool Matrix3x3::isAffine () const { if(matrix[2][0] == 0.0f && matrix[2][1] == 0.0f && matrix[2][2] == 1.0f) return true; return false; } |
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//============================================================================================== |
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} //namespace OpenVGRI |
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#endif /* __RIMATH_H */ |