Mercurial > hg > octave-nkf
annotate liboctave/numeric/lo-mappers.h @ 19898:4197fc428c7d
maint: Update copyright notices for 2015.
author | John W. Eaton <jwe@octave.org> |
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date | Wed, 11 Feb 2015 14:19:08 -0500 |
parents | 5b263e517c95 |
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1967 | 1 /* |
2 | |
19898
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3 Copyright (C) 1996-2015 John W. Eaton |
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4 Copyright (C) 2010 VZLU Prague |
1967 | 5 |
6 This file is part of Octave. | |
7 | |
8 Octave is free software; you can redistribute it and/or modify it | |
9 under the terms of the GNU General Public License as published by the | |
7016 | 10 Free Software Foundation; either version 3 of the License, or (at your |
11 option) any later version. | |
1967 | 12 |
13 Octave is distributed in the hope that it will be useful, but WITHOUT | |
14 ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or | |
15 FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License | |
16 for more details. | |
17 | |
18 You should have received a copy of the GNU General Public License | |
7016 | 19 along with Octave; see the file COPYING. If not, see |
20 <http://www.gnu.org/licenses/>. | |
1967 | 21 |
22 */ | |
23 | |
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24 #if !defined (octave_lo_mappers_h) |
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25 #define octave_lo_mappers_h 1 |
1967 | 26 |
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27 #include <limits> |
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28 |
1967 | 29 #include "oct-cmplx.h" |
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30 #include "lo-math.h" |
1967 | 31 |
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32 // Double Precision |
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33 extern OCTAVE_API double xtrunc (double x); |
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34 extern OCTAVE_API double xcopysign (double x, double y); |
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35 inline double xceil (double x) { return ceil (x); } |
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36 extern OCTAVE_API double xfloor (double x); |
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37 inline double arg (double x) { return atan2 (0.0, x); } |
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38 inline double conj (double x) { return x; } |
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39 inline double fix (double x) { return xtrunc (x); } |
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40 inline double imag (double) { return 0.0; } |
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41 inline double real (double x) { return x; } |
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42 extern OCTAVE_API double xround (double x); |
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43 extern OCTAVE_API double xroundb (double x); |
6108 | 44 extern OCTAVE_API double signum (double x); |
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45 extern OCTAVE_API double xlog2 (double x); |
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46 extern OCTAVE_API Complex xlog2 (const Complex& x); |
7740 | 47 extern OCTAVE_API double xlog2 (double x, int& exp); |
48 extern OCTAVE_API Complex xlog2 (const Complex& x, int& exp); | |
6108 | 49 extern OCTAVE_API double xexp2 (double x); |
1967 | 50 |
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51 // These are used by the BOOL_OP macros in mx-op-defs.h. |
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52 inline bool xisnan (bool) { return false; } |
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53 inline bool xisnan (char) { return false; } |
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54 |
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55 #if defined (HAVE_CMATH_ISNAN) |
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56 inline bool xisnan (double x) |
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57 { return std::isnan (x); } |
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58 #else |
6108 | 59 extern OCTAVE_API bool xisnan (double x); |
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60 #endif |
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61 #if defined (HAVE_CMATH_ISFINITE) |
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62 inline bool xfinite (double x) |
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63 { return std::isfinite (x); } |
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64 #else |
6108 | 65 extern OCTAVE_API bool xfinite (double x); |
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66 #endif |
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67 #if defined (HAVE_CMATH_ISINF) |
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68 inline bool xisinf (double x) |
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69 { return std::isinf (x); } |
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70 #else |
6108 | 71 extern OCTAVE_API bool xisinf (double x); |
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72 #endif |
3248 | 73 |
6108 | 74 extern OCTAVE_API bool octave_is_NA (double x); |
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76 // Generic xmin, xmax definitions |
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77 template <class T> |
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78 inline T xmin (T x, T y) |
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79 { |
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80 return x <= y ? x : y; |
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81 } |
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82 |
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83 template <class T> |
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84 inline T xmax (T x, T y) |
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85 { |
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86 return x >= y ? x : y; |
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87 } |
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88 |
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89 // This form is favorable. GCC will translate (x <= y ? x : y) without a |
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90 // jump, hence the only conditional jump involved will be the first |
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91 // (xisnan), infrequent and hence friendly to branch prediction. |
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92 inline double |
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93 xmin (double x, double y) |
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94 { |
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95 return xisnan (y) ? x : (x <= y ? x : y); |
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96 } |
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97 |
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98 inline double |
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99 xmax (double x, double y) |
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100 { |
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101 return xisnan (y) ? x : (x >= y ? x : y); |
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102 } |
1967 | 103 |
6108 | 104 extern OCTAVE_API Complex acos (const Complex& x); |
105 extern OCTAVE_API Complex acosh (const Complex& x); | |
106 extern OCTAVE_API Complex asin (const Complex& x); | |
107 extern OCTAVE_API Complex asinh (const Complex& x); | |
108 extern OCTAVE_API Complex atan (const Complex& x); | |
109 extern OCTAVE_API Complex atanh (const Complex& x); | |
3777 | 110 |
6108 | 111 extern OCTAVE_API bool octave_is_NA (const Complex& x); |
112 extern OCTAVE_API bool octave_is_NaN_or_NA (const Complex& x); | |
4469 | 113 |
6108 | 114 extern OCTAVE_API Complex xmin (const Complex& x, const Complex& y); |
115 extern OCTAVE_API Complex xmax (const Complex& x, const Complex& y); | |
3248 | 116 |
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117 // Single Precision |
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118 extern OCTAVE_API float xtrunc (float x); |
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119 extern OCTAVE_API float xcopysign (float x, float y); |
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120 inline float xceil (float x) { return ceilf (x); } |
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121 extern OCTAVE_API float xfloor (float x); |
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122 inline float arg (float x) { return atan2f (0.0f, x); } |
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123 inline float conj (float x) { return x; } |
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124 inline float fix (float x) { return xtrunc (x); } |
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125 inline float imag (float) { return 0.0f; } |
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126 inline float real (float x) { return x; } |
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127 extern OCTAVE_API float xround (float x); |
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128 extern OCTAVE_API float xroundb (float x); |
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129 extern OCTAVE_API float signum (float x); |
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130 extern OCTAVE_API float xlog2 (float x); |
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131 extern OCTAVE_API FloatComplex xlog2 (const FloatComplex& x); |
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132 extern OCTAVE_API float xlog2 (float x, int& exp); |
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133 extern OCTAVE_API FloatComplex xlog2 (const FloatComplex& x, int& exp); |
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134 extern OCTAVE_API float xexp2 (float x); |
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135 |
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136 #if defined (HAVE_CMATH_ISNANF) |
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137 inline bool xisnan (float x) |
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138 { return std::isnan (x); } |
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139 #else |
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140 extern OCTAVE_API bool xisnan (float x); |
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141 #endif |
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142 #if defined (HAVE_CMATH_ISFINITEF) |
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143 inline bool xfinite (float x) |
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144 { return std::isfinite (x); } |
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145 #else |
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146 extern OCTAVE_API bool xfinite (float x); |
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147 #endif |
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148 #if defined (HAVE_CMATH_ISINFF) |
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149 inline bool xisinf (float x) |
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150 { return std::isinf (x); } |
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151 #else |
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152 extern OCTAVE_API bool xisinf (float x); |
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153 #endif |
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154 |
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155 extern OCTAVE_API bool octave_is_NA (float x); |
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156 |
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157 inline float |
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158 xmin (float x, float y) |
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159 { |
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160 return xisnan (y) ? x : (x <= y ? x : y); |
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161 } |
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162 |
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163 inline float |
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164 xmax (float x, float y) |
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165 { |
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166 return xisnan (y) ? x : (x >= y ? x : y); |
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167 } |
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168 |
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169 extern OCTAVE_API FloatComplex acos (const FloatComplex& x); |
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170 extern OCTAVE_API FloatComplex acosh (const FloatComplex& x); |
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171 extern OCTAVE_API FloatComplex asin (const FloatComplex& x); |
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172 extern OCTAVE_API FloatComplex asinh (const FloatComplex& x); |
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173 extern OCTAVE_API FloatComplex atan (const FloatComplex& x); |
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174 extern OCTAVE_API FloatComplex atanh (const FloatComplex& x); |
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175 |
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176 extern OCTAVE_API bool octave_is_NA (const FloatComplex& x); |
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177 extern OCTAVE_API bool octave_is_NaN_or_NA (const FloatComplex& x); |
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178 |
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179 extern OCTAVE_API FloatComplex xmin (const FloatComplex& x, |
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180 const FloatComplex& y); |
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181 extern OCTAVE_API FloatComplex xmax (const FloatComplex& x, |
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182 const FloatComplex& y); |
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183 |
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184 // These map reals to Complex. |
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185 |
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186 extern OCTAVE_API Complex rc_acos (double); |
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187 extern OCTAVE_API FloatComplex rc_acos (float); |
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188 extern OCTAVE_API Complex rc_acosh (double); |
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189 extern OCTAVE_API FloatComplex rc_acosh (float); |
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190 extern OCTAVE_API Complex rc_asin (double); |
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191 extern OCTAVE_API FloatComplex rc_asin (float); |
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192 extern OCTAVE_API Complex rc_atanh (double); |
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193 extern OCTAVE_API FloatComplex rc_atanh (float); |
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194 extern OCTAVE_API Complex rc_log (double); |
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195 extern OCTAVE_API FloatComplex rc_log (float); |
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196 extern OCTAVE_API Complex rc_log2 (double); |
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197 extern OCTAVE_API FloatComplex rc_log2 (float); |
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198 extern OCTAVE_API Complex rc_log10 (double); |
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199 extern OCTAVE_API FloatComplex rc_log10 (float); |
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200 extern OCTAVE_API Complex rc_sqrt (double); |
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201 extern OCTAVE_API FloatComplex rc_sqrt (float); |
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202 |
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203 // Some useful tests, that are commonly repeated. |
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204 // Test for a finite integer. |
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205 inline bool |
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206 xisinteger (double x) |
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207 { |
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208 return xfinite (x) && x == xround (x); |
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209 } |
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210 |
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211 inline bool |
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212 xisinteger (float x) |
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213 { |
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214 return xfinite (x) && x == xround (x); |
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215 } |
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216 |
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217 // Test for negative sign. |
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218 extern OCTAVE_API bool xnegative_sign (double x); |
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219 extern OCTAVE_API bool xnegative_sign (float x); |
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220 |
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221 // Test for positive sign. |
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222 inline bool xpositive_sign (double x) { return ! xnegative_sign (x); } |
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223 inline bool xpositive_sign (float x) { return ! xnegative_sign (x); } |
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224 |
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225 // Some old rounding functions. |
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226 |
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227 extern OCTAVE_API octave_idx_type NINTbig (double x); |
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228 extern OCTAVE_API octave_idx_type NINTbig (float x); |
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229 |
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230 extern OCTAVE_API int NINT (double x); |
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231 extern OCTAVE_API int NINT (float x); |
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232 |
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233 template <typename T> |
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234 T |
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235 X_NINT (T x) |
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236 { |
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237 return (xfinite (x) ? xfloor (x + 0.5) : x); |
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238 } |
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239 |
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240 inline OCTAVE_API double D_NINT (double x) { return X_NINT (x); } |
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241 inline OCTAVE_API float F_NINT (float x) { return X_NINT (x); } |
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242 |
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243 // Template functions can have either float or double arguments. |
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244 |
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245 template <typename T> |
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246 bool |
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247 xisnan (const std::complex<T>& x) |
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248 { |
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249 return (xisnan (real (x)) || xisnan (imag (x))); |
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250 } |
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251 |
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252 template <typename T> |
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253 bool |
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254 xfinite (const std::complex<T>& x) |
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255 { |
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256 return (xfinite (real (x)) && xfinite (imag (x))); |
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257 } |
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258 |
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259 template <typename T> |
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260 bool |
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261 xisinf (const std::complex<T>& x) |
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262 { |
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263 return (xisinf (real (x)) || xisinf (imag (x))); |
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264 } |
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265 |
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266 template <typename T> |
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267 std::complex<T> |
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268 fix (const std::complex<T>& x) |
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269 { |
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270 return std::complex<T> (fix (real (x)), fix (imag (x))); |
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271 } |
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272 |
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273 template <typename T> |
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274 std::complex<T> |
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275 ceil (const std::complex<T>& x) |
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276 { |
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277 return std::complex<T> (xceil (real (x)), xceil (imag (x))); |
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278 } |
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279 |
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280 template <typename T> |
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281 std::complex<T> |
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282 floor (const std::complex<T>& x) |
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283 { |
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284 return std::complex<T> (xfloor (real (x)), xfloor (imag (x))); |
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285 } |
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286 |
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287 template <typename T> |
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288 std::complex<T> |
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289 xround (const std::complex<T>& x) |
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290 { |
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291 return std::complex<T> (xround (real (x)), xround (imag (x))); |
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292 } |
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293 |
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294 template <typename T> |
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295 std::complex<T> |
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296 xroundb (const std::complex<T>& x) |
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297 { |
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298 return std::complex<T> (xroundb (real (x)), xroundb (imag (x))); |
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299 } |
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300 |
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301 template <typename T> |
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302 std::complex<T> |
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303 signum (const std::complex<T>& x) |
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304 { |
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305 T tmp = abs (x); |
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306 |
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307 return tmp == 0 ? 0.0 : x / tmp; |
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308 } |
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309 |
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310 template <typename T> |
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311 T |
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312 xmod (T x, T y) |
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313 { |
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314 T retval; |
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315 |
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316 if (y == 0) |
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317 retval = x; |
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318 else |
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319 { |
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320 T q = x / y; |
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321 |
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322 if (X_NINT (y) != y |
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323 && (std::abs ((q - X_NINT (q)) / X_NINT (q)) |
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324 < std::numeric_limits<T>::epsilon ())) |
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325 retval = 0; |
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326 else |
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327 { |
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328 T n = xfloor (q); |
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329 |
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330 // Prevent use of extra precision. |
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331 volatile T tmp = y * n; |
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332 |
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333 retval = x - tmp; |
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334 } |
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335 } |
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336 |
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337 if (x != y && y != 0 && retval != 0) |
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338 retval = xcopysign (retval, y); |
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339 |
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340 return retval; |
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341 } |
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342 |
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343 template <typename T> |
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344 T |
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345 xrem (T x, T y) |
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346 { |
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347 T retval; |
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348 |
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349 if (y == 0) |
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350 retval = x; |
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351 else |
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352 { |
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353 T q = x / y; |
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354 |
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355 if (X_NINT (y) != y |
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356 && (std::abs ((q - X_NINT (q)) / X_NINT (q)) |
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357 < std::numeric_limits<T>::epsilon ())) |
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358 retval = 0; |
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359 else |
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360 { |
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361 T n = xtrunc (q); |
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362 |
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363 // Prevent use of extra precision. |
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364 volatile T tmp = y * n; |
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365 |
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366 retval = x - tmp; |
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367 } |
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368 } |
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369 |
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370 if (x != y && y != 0 && retval != 0) |
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371 retval = xcopysign (retval, x); |
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372 |
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373 return retval; |
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374 } |
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375 |
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376 template <typename T> |
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377 T |
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378 xsignbit (T x) |
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379 { |
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380 return signbit (x); |
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381 } |
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382 |
1967 | 383 #endif |