Mercurial > hg > octave-lojdl
annotate src/DLD-FUNCTIONS/gammainc.cc @ 11586:12df7854fa7c
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author | John W. Eaton <jwe@octave.org> |
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date | Thu, 20 Jan 2011 17:24:59 -0500 |
parents | 01f703952eff |
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rev | line source |
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3254 | 1 /* |
2 | |
11523 | 3 Copyright (C) 1997-2011 John W. Eaton |
3254 | 4 |
5 This file is part of Octave. | |
6 | |
7 Octave is free software; you can redistribute it and/or modify it | |
8 under the terms of the GNU General Public License as published by the | |
7016 | 9 Free Software Foundation; either version 3 of the License, or (at your |
10 option) any later version. | |
3254 | 11 |
12 Octave is distributed in the hope that it will be useful, but WITHOUT | |
13 ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or | |
14 FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License | |
15 for more details. | |
16 | |
17 You should have received a copy of the GNU General Public License | |
7016 | 18 along with Octave; see the file COPYING. If not, see |
19 <http://www.gnu.org/licenses/>. | |
3254 | 20 |
21 */ | |
22 | |
23 #ifdef HAVE_CONFIG_H | |
24 #include <config.h> | |
25 #endif | |
26 | |
27 #include "lo-specfun.h" | |
28 | |
29 #include "defun-dld.h" | |
30 #include "error.h" | |
31 #include "gripes.h" | |
32 #include "oct-obj.h" | |
33 #include "utils.h" | |
34 | |
35 DEFUN_DLD (gammainc, args, , | |
3548 | 36 "-*- texinfo -*-\n\ |
10840 | 37 @deftypefn {Mapping Function} {} gammainc (@var{x}, @var{a})\n\ |
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38 @deftypefnx {Mapping Function} {} gammainc (@var{x}, @var{a}, \"lower\")\n\ |
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39 @deftypefnx {Mapping Function} {} gammainc (@var{x}, @var{a}, \"upper\")\n\ |
5517 | 40 Compute the normalized incomplete gamma function,\n\ |
3444 | 41 @tex\n\ |
42 $$\n\ | |
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43 \\gamma (x, a) = {1 \\over {\\Gamma (a)}}\\displaystyle{\\int_0^x t^{a-1} e^{-t} dt}\n\ |
3444 | 44 $$\n\ |
45 @end tex\n\ | |
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46 @ifnottex\n\ |
3254 | 47 \n\ |
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48 @example\n\ |
10840 | 49 @group\n\ |
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50 x\n\ |
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51 1 /\n\ |
3683 | 52 gammainc (x, a) = --------- | exp (-t) t^(a-1) dt\n\ |
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53 gamma (a) /\n\ |
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54 t=0\n\ |
10840 | 55 @end group\n\ |
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56 @end example\n\ |
5517 | 57 \n\ |
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58 @end ifnottex\n\ |
5517 | 59 with the limiting value of 1 as @var{x} approaches infinity.\n\ |
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60 The standard notation is @math{P(a,x)}, e.g., Abramowitz and Stegun (6.5.1).\n\ |
3254 | 61 \n\ |
3683 | 62 If @var{a} is scalar, then @code{gammainc (@var{x}, @var{a})} is returned\n\ |
3444 | 63 for each element of @var{x} and vice versa.\n\ |
64 \n\ | |
3683 | 65 If neither @var{x} nor @var{a} is scalar, the sizes of @var{x} and\n\ |
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66 @var{a} must agree, and @code{gammainc} is applied element-by-element.\n\ |
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67 \n\ |
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68 By default the incomplete gamma function integrated from 0 to @var{x} is\n\ |
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69 computed. If \"upper\" is given then the complementary function integrated\n\ |
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70 from @var{x} to infinity is calculated. It should be noted that\n\ |
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71 \n\ |
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72 @example\n\ |
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73 gammainc (@var{x}, @var{a}) @equiv{} 1 - gammainc (@var{x}, @var{a}, \"upper\")\n\ |
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74 @end example\n\ |
5642 | 75 @seealso{gamma, lgamma}\n\ |
76 @end deftypefn") | |
3254 | 77 { |
78 octave_value retval; | |
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79 bool lower = true; |
3254 | 80 |
81 int nargin = args.length (); | |
82 | |
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83 if (nargin == 3) |
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84 { |
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85 if (args(2).is_string ()) |
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86 { |
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87 std::string s = args(2).string_value (); |
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88 std::transform (s.begin (), s.end (), s.begin (), tolower); |
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89 if (s == "upper") |
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90 lower = false; |
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91 else if (s != "lower") |
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92 error ("gammainc: third argument must be \"lower\" or \"upper\""); |
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93 } |
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94 else |
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95 error ("gammainc: third argument must be \"lower\" or \"upper\""); |
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96 |
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97 } |
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98 |
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99 if (!error_state && nargin >= 2 && nargin <= 3) |
3254 | 100 { |
101 octave_value x_arg = args(0); | |
102 octave_value a_arg = args(1); | |
103 | |
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104 // FIXME Can we make a template version of the duplicated code below |
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105 if (x_arg.is_single_type () || a_arg.is_single_type ()) |
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106 { |
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107 if (x_arg.is_scalar_type ()) |
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108 { |
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109 float x = x_arg.float_value (); |
3254 | 110 |
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111 if (! error_state) |
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112 { |
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113 if (a_arg.is_scalar_type ()) |
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114 { |
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115 float a = a_arg.float_value (); |
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116 |
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117 if (! error_state) |
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118 retval = lower ? gammainc (x, a) |
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119 : static_cast<float>(1) - gammainc (x, a); |
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120 } |
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121 else |
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122 { |
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123 FloatNDArray a = a_arg.float_array_value (); |
3254 | 124 |
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125 if (! error_state) |
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126 retval = lower ? gammainc (x, a) |
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127 : static_cast<float>(1) - gammainc (x, a); |
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128 } |
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129 } |
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130 } |
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131 else |
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132 { |
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133 FloatNDArray x = x_arg.float_array_value (); |
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134 |
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135 if (! error_state) |
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136 { |
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137 if (a_arg.is_scalar_type ()) |
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138 { |
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139 float a = a_arg.float_value (); |
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141 if (! error_state) |
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142 retval = lower ? gammainc (x, a) |
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143 : static_cast<float>(1) - gammainc (x, a); |
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144 } |
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145 else |
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146 { |
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147 FloatNDArray a = a_arg.float_array_value (); |
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148 |
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149 if (! error_state) |
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150 retval = lower ? gammainc (x, a) |
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151 : static_cast<float>(1) - gammainc (x, a); |
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152 } |
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153 } |
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154 } |
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155 } |
3254 | 156 else |
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157 { |
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158 if (x_arg.is_scalar_type ()) |
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159 { |
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160 double x = x_arg.double_value (); |
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161 |
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162 if (! error_state) |
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163 { |
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164 if (a_arg.is_scalar_type ()) |
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165 { |
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166 double a = a_arg.double_value (); |
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167 |
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168 if (! error_state) |
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169 retval = lower ? gammainc (x, a) : 1. - gammainc (x, a); |
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170 } |
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171 else |
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172 { |
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173 NDArray a = a_arg.array_value (); |
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175 if (! error_state) |
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176 retval = lower ? gammainc (x, a) : 1. - gammainc (x, a); |
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177 } |
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178 } |
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179 } |
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180 else |
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181 { |
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182 NDArray x = x_arg.array_value (); |
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183 |
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184 if (! error_state) |
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185 { |
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186 if (a_arg.is_scalar_type ()) |
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187 { |
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188 double a = a_arg.double_value (); |
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190 if (! error_state) |
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191 retval = lower ? gammainc (x, a) : 1. - gammainc (x, a); |
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192 } |
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193 else |
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194 { |
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195 NDArray a = a_arg.array_value (); |
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196 |
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197 if (! error_state) |
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198 retval = lower ? gammainc (x, a) : 1. - gammainc (x, a); |
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199 } |
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200 } |
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201 } |
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202 } |
3254 | 203 } |
204 else | |
5823 | 205 print_usage (); |
3254 | 206 |
207 return retval; | |
208 } | |
209 | |
210 /* | |
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211 |
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212 %!test |
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213 %! a = [.5 .5 .5 .5 .5]; |
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214 %! x = [0 1 2 3 4]; |
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215 %! v1 = sqrt(pi)*erf(x)./gamma(a); |
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216 %! v3 = gammainc(x.*x,a); |
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217 %! assert(v1, v3, sqrt(eps)); |
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218 |
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219 %!assert (gammainc(0:4,0.5,"upper"), 1-gammainc(0:4,0.5),1e-10) |
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220 |
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221 %!test |
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222 %! a = single ([.5 .5 .5 .5 .5]); |
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223 %! x = single([0 1 2 3 4]); |
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224 %! v1 = sqrt(pi('single'))*erf(x)./gamma(a); |
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225 %! v3 = gammainc(x.*x,a); |
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226 %! assert(v1, v3, sqrt(eps('single'))); |
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227 |
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228 %!assert (gammainc(single(0:4),single(0.5),"upper"), single(1)-gammainc(single(0:4),single(0.5)),single(1e-7)) |
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229 |
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230 */ |