Mercurial > hg > octave-thorsten
annotate src/mappers.cc @ 7818:5640a70cbab1
Add Ffilemarker and fix for 'dbstep in'
author | David Bateman <dbateman@free.fr> |
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date | Sun, 25 May 2008 15:04:37 +0200 |
parents | a41df65f3f00 |
children | d54f113aa983 |
rev | line source |
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1 | 1 /* |
2 | |
7017 | 3 Copyright (C) 1993, 1994, 1995, 1996, 1997, 1998, 1999, 2000, 2001, |
4 2002, 2003, 2004, 2005, 2006, 2007 John W. Eaton | |
1 | 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. | |
1 | 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/>. | |
1 | 21 |
22 */ | |
23 | |
240 | 24 #ifdef HAVE_CONFIG_H |
1192 | 25 #include <config.h> |
1 | 26 #endif |
27 | |
2089 | 28 #include <cctype> |
3010 | 29 #include <cfloat> |
1 | 30 |
4524 | 31 #include "lo-ieee.h" |
3156 | 32 #include "lo-specfun.h" |
2889 | 33 #include "lo-mappers.h" |
34 | |
1352 | 35 #include "defun.h" |
36 #include "error.h" | |
2955 | 37 #include "variables.h" |
1 | 38 |
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39 DEFUN (abs, args, , |
3321 | 40 "-*- texinfo -*-\n\ |
41 @deftypefn {Mapping Function} {} abs (@var{z})\n\ | |
42 Compute the magnitude of @var{z}, defined as\n\ | |
43 @iftex\n\ | |
44 @tex\n\ | |
45 $|z| = \\sqrt{x^2 + y^2}$.\n\ | |
46 @end tex\n\ | |
47 @end iftex\n\ | |
48 @ifinfo\n\ | |
49 |@var{z}| = @code{sqrt (x^2 + y^2)}.\n\ | |
50 @end ifinfo\n\ | |
51 \n\ | |
52 For example,\n\ | |
53 \n\ | |
54 @example\n\ | |
55 @group\n\ | |
56 abs (3 + 4i)\n\ | |
57 @result{} 5\n\ | |
58 @end group\n\ | |
59 @end example\n\ | |
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60 @end deftypefn") |
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61 { |
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62 octave_value retval; |
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63 if (args.length () == 1) |
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64 retval = args(0).abs (); |
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65 else |
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66 print_usage (); |
529 | 67 |
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68 return retval; |
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69 } |
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70 |
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71 /* |
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72 |
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73 %!assert(abs (1), 1); |
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74 %!assert(abs (-3.5), 3.5); |
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75 %!assert(abs (3+4i), 5); |
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76 %!assert(abs (3-4i), 5); |
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77 %!assert(abs ([1.1, 3i; 3+4i, -3-4i]), [1.1, 3; 5, 5]); |
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78 |
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79 %!assert(abs (single(1)), single(1)); |
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80 %!assert(abs (single(-3.5)), single(3.5)); |
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81 %!assert(abs (single(3+4i)), single(5)); |
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82 %!assert(abs (single(3-4i)), single(5)); |
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83 %!assert(abs (single([1.1, 3i; 3+4i, -3-4i])), single([1.1, 3; 5, 5])); |
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84 |
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85 %!error abs (); |
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86 %!error abs (1, 2); |
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87 |
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88 */ |
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89 |
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90 DEFUN (acos, args, , |
3321 | 91 "-*- texinfo -*-\n\ |
3428 | 92 @deftypefn {Mapping Function} {} acos (@var{x})\n\ |
93 Compute the inverse cosine of each element of @var{x}.\n\ | |
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94 @end deftypefn") |
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95 { |
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96 octave_value retval; |
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97 if (args.length () == 1) |
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98 retval = args(0).acos (); |
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99 else |
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100 print_usage (); |
529 | 101 |
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102 return retval; |
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103 } |
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104 |
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105 /* |
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106 |
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107 %!test |
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108 %! rt2 = sqrt (2); |
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109 %! rt3 = sqrt (3); |
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110 %! v = [0, pi/6, pi/4, pi/3, pi/2, 2*pi/3, 3*pi/4, 5*pi/6, pi]; |
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111 %! x = [1, rt3/2, rt2/2, 1/2, 0, -1/2, -rt2/2, -rt3/2, -1]; |
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112 %! assert(acos (x), v, sqrt(eps)); |
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113 |
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114 %!test |
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115 %! rt2 = sqrt (2); |
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116 %! rt3 = sqrt (3); |
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117 %! v = single ([0, pi/6, pi/4, pi/3, pi/2, 2*pi/3, 3*pi/4, 5*pi/6, pi]); |
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118 %! x = single ([1, rt3/2, rt2/2, 1/2, 0, -1/2, -rt2/2, -rt3/2, -1]); |
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119 %! assert(acos (x), v, sqrt(eps('single'))); |
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120 |
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121 %!error acos (); |
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122 %!error acos (1, 2); |
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123 |
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124 */ |
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125 |
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126 DEFUN (acosh, args, , |
3321 | 127 "-*- texinfo -*-\n\ |
3428 | 128 @deftypefn {Mapping Function} {} acosh (@var{x})\n\ |
129 Compute the inverse hyperbolic cosine of each element of @var{x}.\n\ | |
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130 @end deftypefn") |
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131 { |
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132 octave_value retval; |
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133 if (args.length () == 1) |
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134 retval = args(0).acosh (); |
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135 else |
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136 print_usage (); |
529 | 137 |
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138 return retval; |
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139 } |
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140 |
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141 /* |
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142 |
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143 %!test |
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144 %! v = [0, pi/2*i, pi*i, pi/2*i]; |
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145 %! x = [1, 0, -1, 0]; |
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146 %! assert(acosh (x), v, sqrt(eps)); |
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147 |
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148 %!test |
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149 %! v = single([0, pi/2*i, pi*i, pi/2*i]); |
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150 %! x = single([1, 0, -1, 0]); |
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151 %! assert(acosh (x), v, sqrt (eps('single'))); |
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152 |
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153 %!error acosh (); |
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154 %!error acosh (1, 2); |
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155 |
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156 */ |
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157 |
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158 DEFUN (angle, args, , |
3458 | 159 "-*- texinfo -*-\n\ |
160 @deftypefn {Mapping Function} {} angle (@var{z})\n\ | |
161 See arg.\n\ | |
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162 @end deftypefn") |
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163 { |
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164 octave_value retval; |
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165 if (args.length () == 1) |
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166 retval = args(0).arg (); |
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167 else |
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168 print_usage (); |
529 | 169 |
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170 return retval; |
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171 } |
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172 |
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173 DEFUN (arg, args, , |
3321 | 174 "-*- texinfo -*-\n\ |
3446 | 175 @deftypefn {Mapping Function} {} arg (@var{z})\n\ |
3458 | 176 @deftypefnx {Mapping Function} {} angle (@var{z})\n\ |
3321 | 177 Compute the argument of @var{z}, defined as\n\ |
178 @iftex\n\ | |
179 @tex\n\ | |
180 $\\theta = \\tan^{-1}(y/x)$.\n\ | |
181 @end tex\n\ | |
182 @end iftex\n\ | |
183 @ifinfo\n\ | |
184 @var{theta} = @code{atan (@var{y}/@var{x})}.\n\ | |
185 @end ifinfo\n\ | |
186 @noindent\n\ | |
187 in radians. \n\ | |
188 \n\ | |
189 For example,\n\ | |
190 \n\ | |
191 @example\n\ | |
192 @group\n\ | |
193 arg (3 + 4i)\n\ | |
194 @result{} 0.92730\n\ | |
195 @end group\n\ | |
196 @end example\n\ | |
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197 @end deftypefn") |
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198 { |
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199 octave_value retval; |
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200 if (args.length () == 1) |
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201 retval = args(0).arg (); |
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202 else |
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203 print_usage (); |
529 | 204 |
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205 return retval; |
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206 } |
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207 |
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208 /* |
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209 |
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210 %!assert(arg (1), 0); |
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211 %!assert(arg (i), pi/2); |
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212 %!assert(arg (-1), pi); |
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213 %!assert(arg (-i), -pi/2); |
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214 %!assert(arg ([1, i; -1, -i]), [0, pi/2; pi, -pi/2]); |
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215 |
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216 %!assert(arg (single(1)), single(0)); |
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217 %!assert(arg (single(i)), single(pi/2)); |
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218 %!assert(arg (single(-1)), single(pi)); |
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219 %!assert(arg (single(-i)), single(-pi/2)); |
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220 %!assert(arg (single([1, i; -1, -i])), single([0, pi/2; pi, -pi/2])); |
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221 |
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222 %!error arg (); |
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223 %!error arg (1, 2); |
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224 |
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225 */ |
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226 |
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227 DEFUN (asin, args, , |
3321 | 228 "-*- texinfo -*-\n\ |
3428 | 229 @deftypefn {Mapping Function} {} asin (@var{x})\n\ |
230 Compute the inverse sine of each element of @var{x}.\n\ | |
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231 @end deftypefn") |
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232 { |
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233 octave_value retval; |
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234 if (args.length () == 1) |
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235 retval = args(0).asin (); |
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236 else |
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237 print_usage (); |
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238 |
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239 return retval; |
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240 } |
529 | 241 |
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243 %!test | |
244 %! rt2 = sqrt (2); | |
245 %! rt3 = sqrt (3); | |
246 %! v = [0, pi/6, pi/4, pi/3, pi/2, pi/3, pi/4, pi/6, 0]; | |
247 %! x = [0, 1/2, rt2/2, rt3/2, 1, rt3/2, rt2/2, 1/2, 0]; | |
248 %! assert(all (abs (asin (x) - v) < sqrt (eps))); | |
249 %!error asin (); | |
250 %!error asin (1, 2); | |
251 */ | |
252 | |
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253 DEFUN (asinh, args, , |
3321 | 254 "-*- texinfo -*-\n\ |
3428 | 255 @deftypefn {Mapping Function} {} asinh (@var{x})\n\ |
5016 | 256 Compute the inverse hyperbolic sine of each element of @var{x}.\n\ |
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257 @end deftypefn") |
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258 { |
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259 octave_value retval; |
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260 if (args.length () == 1) |
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261 retval = args(0).asinh (); |
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262 else |
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263 print_usage (); |
529 | 264 |
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265 return retval; |
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266 } |
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267 |
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268 /* |
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269 |
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270 %!test |
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271 %! v = [0, pi/2*i, 0, -pi/2*i]; |
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272 %! x = [0, i, 0, -i]; |
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273 %! assert(asinh (x), v, sqrt (eps)); |
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274 |
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275 %!test |
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276 %! v = single([0, pi/2*i, 0, -pi/2*i]); |
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277 %! x = single([0, i, 0, -i]); |
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278 %! assert(asinh (x), v, sqrt (eps('single'))); |
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279 |
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280 %!error asinh (); |
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281 %!error asinh (1, 2); |
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282 |
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283 */ |
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284 |
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285 DEFUN (atan, args, , |
3321 | 286 "-*- texinfo -*-\n\ |
3428 | 287 @deftypefn {Mapping Function} {} atan (@var{x})\n\ |
288 Compute the inverse tangent of each element of @var{x}.\n\ | |
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289 @end deftypefn") |
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290 { |
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291 octave_value retval; |
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292 if (args.length () == 1) |
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293 retval = args(0).atan (); |
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294 else |
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295 print_usage (); |
529 | 296 |
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297 return retval; |
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298 } |
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299 |
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300 /* |
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301 |
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302 %!test |
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303 %! rt2 = sqrt (2); |
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304 %! rt3 = sqrt (3); |
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305 %! v = [0, pi/6, pi/4, pi/3, -pi/3, -pi/4, -pi/6, 0]; |
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306 %! x = [0, rt3/3, 1, rt3, -rt3, -1, -rt3/3, 0]; |
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307 %! assert(atan (x), v, sqrt (eps)); |
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308 |
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309 %!test |
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310 %! rt2 = sqrt (2); |
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311 %! rt3 = sqrt (3); |
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312 %! v = single([0, pi/6, pi/4, pi/3, -pi/3, -pi/4, -pi/6, 0]); |
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313 %! x = single([0, rt3/3, 1, rt3, -rt3, -1, -rt3/3, 0]); |
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314 %! assert(atan (x), v, sqrt (eps('single'))); |
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315 |
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316 %!error atan (); |
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317 %!error atan (1, 2); |
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318 |
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319 */ |
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320 |
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321 DEFUN (atanh, args, , |
3321 | 322 "-*- texinfo -*-\n\ |
3428 | 323 @deftypefn {Mapping Function} {} atanh (@var{x})\n\ |
5016 | 324 Compute the inverse hyperbolic tangent of each element of @var{x}.\n\ |
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325 @end deftypefn") |
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326 { |
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327 octave_value retval; |
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328 if (args.length () == 1) |
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329 retval = args(0).atanh (); |
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330 else |
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331 print_usage (); |
529 | 332 |
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333 return retval; |
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334 } |
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335 |
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336 /* |
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337 |
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338 %!test |
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339 %! v = [0, 0]; |
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340 %! x = [0, 0]; |
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341 %! assert(atanh (x), v, sqrt (eps)); |
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342 |
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343 %!test |
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344 %! v = single([0, 0]); |
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345 %! x = single([0, 0]); |
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346 %! assert(atanh (x), v, sqrt (eps('single'))); |
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347 |
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348 %!error atanh (); |
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349 %!error atanh (1, 2); |
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350 |
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351 */ |
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352 |
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353 DEFUN (ceil, args, , |
3321 | 354 "-*- texinfo -*-\n\ |
3373 | 355 @deftypefn {Mapping Function} {} ceil (@var{x})\n\ |
3321 | 356 Return the smallest integer not less than @var{x}. If @var{x} is\n\ |
357 complex, return @code{ceil (real (@var{x})) + ceil (imag (@var{x})) * I}.\n\ | |
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358 @end deftypefn") |
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359 { |
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360 octave_value retval; |
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361 if (args.length () == 1) |
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362 retval = args(0).ceil (); |
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363 else |
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364 print_usage (); |
529 | 365 |
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366 return retval; |
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367 } |
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368 |
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369 /* |
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370 |
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371 %% double precision |
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372 %!assert(ceil ([2, 1.1, -1.1, -1]), [2, 2, -1, -1]); |
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373 |
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374 %% compelx double precison |
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375 %!assert(ceil ([2+2i, 1.1+1.1i, -1.1-1.1i, -1-i]), [2+2i, 2+2i, -1-i, -1-i]); |
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376 |
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377 %% single precision |
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378 %!assert(ceil (single([2, 1.1, -1.1, -1])), single([2, 2, -1, -1])); |
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379 |
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380 %% compelx single preci |
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381 %!assert(ceil (single ([2+2i, 1.1+1.1i, -1.1-1.1i, -1-i])), single([2+2i, 2+2i, -1-i, -1-i])); |
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382 |
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383 %!error ceil (); |
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384 %!error ceil (1, 2); |
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385 |
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386 */ |
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387 |
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388 DEFUN (conj, args, , |
3381 | 389 "-*- texinfo -*-\n\ |
3321 | 390 @deftypefn {Mapping Function} {} conj (@var{z})\n\ |
391 Return the complex conjugate of @var{z}, defined as\n\ | |
392 @iftex\n\ | |
393 @tex\n\ | |
394 $\\bar{z} = x - iy$.\n\ | |
395 @end tex\n\ | |
396 @end iftex\n\ | |
397 @ifinfo\n\ | |
398 @code{conj (@var{z})} = @var{x} - @var{i}@var{y}.\n\ | |
399 @end ifinfo\n\ | |
5642 | 400 @seealso{real, imag}\n\ |
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401 @end deftypefn") |
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402 { |
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403 octave_value retval; |
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404 if (args.length () == 1) |
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405 retval = args(0).conj (); |
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406 else |
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407 print_usage (); |
529 | 408 |
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409 return retval; |
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410 } |
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411 |
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412 /* |
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413 |
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414 %!assert(conj (1), 1); |
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415 %!assert(conj (i), -i) |
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416 %!assert(conj (1+i), 1-i) |
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417 %!assert(conj (1-i), 1+i) |
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418 %!assert(conj ([-1, -i; -1+i, -1-i]), [-1, i; -1-i, -1+i]); |
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419 |
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420 %!assert(conj (single(1)), single(1)); |
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421 %!assert(conj (single(i)), single(-i)) |
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422 %!assert(conj (single(1+i)), single(1-i)) |
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423 %!assert(conj (single(1-i)), single(1+i)) |
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424 %!assert(conj (single([-1, -i; -1+i, -1-i])), single([-1, i; -1-i, -1+i])); |
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425 |
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426 %!error conj (); |
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427 %!error conj (1, 2); |
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428 |
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429 */ |
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430 |
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431 DEFUN (cos, args, , |
3321 | 432 "-*- texinfo -*-\n\ |
3428 | 433 @deftypefn {Mapping Function} {} cos (@var{x})\n\ |
434 Compute the cosine of each element of @var{x}.\n\ | |
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435 @end deftypefn") |
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436 { |
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437 octave_value retval; |
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438 if (args.length () == 1) |
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439 retval = args(0).cos (); |
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440 else |
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441 print_usage (); |
529 | 442 |
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443 return retval; |
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444 } |
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445 |
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446 /* |
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447 |
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448 %!test |
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449 %! rt2 = sqrt (2); |
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450 %! rt3 = sqrt (3); |
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451 %! x = [0, pi/6, pi/4, pi/3, pi/2, 2*pi/3, 3*pi/4, 5*pi/6, pi]; |
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452 %! v = [1, rt3/2, rt2/2, 1/2, 0, -1/2, -rt2/2, -rt3/2, -1]; |
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453 %! assert(cos (x), v, sqrt (eps)); |
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454 |
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455 %!test |
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456 %! rt2 = sqrt (2); |
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457 %! rt3 = sqrt (3); |
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458 %! x = single([0, pi/6, pi/4, pi/3, pi/2, 2*pi/3, 3*pi/4, 5*pi/6, pi]); |
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459 %! v = single([1, rt3/2, rt2/2, 1/2, 0, -1/2, -rt2/2, -rt3/2, -1]); |
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460 %! assert(cos (x), v, sqrt (eps('single'))); |
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461 |
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462 %!error cos (); |
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463 %!error cos (1, 2); |
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464 |
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465 */ |
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466 |
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467 DEFUN (cosh, args, , |
3321 | 468 "-*- texinfo -*-\n\ |
3428 | 469 @deftypefn {Mapping Function} {} cosh (@var{x})\n\ |
470 Compute the hyperbolic cosine of each element of @var{x}.\n\ | |
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471 @end deftypefn") |
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472 { |
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473 octave_value retval; |
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474 if (args.length () == 1) |
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475 retval = args(0).cosh (); |
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476 else |
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477 print_usage (); |
529 | 478 |
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479 return retval; |
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480 } |
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481 |
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482 /* |
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483 |
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484 %!test |
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485 %! x = [0, pi/2*i, pi*i, 3*pi/2*i]; |
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486 %! v = [1, 0, -1, 0]; |
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487 %! assert(cosh (x), v, sqrt (eps)); |
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488 |
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489 %!test |
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490 %! x = single([0, pi/2*i, pi*i, 3*pi/2*i]); |
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491 %! v = single([1, 0, -1, 0]); |
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492 %! assert(cosh (x), v, sqrt (eps ('single'))); |
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493 |
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494 %!error cosh (); |
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495 %!error cosh (1, 2); |
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496 |
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497 */ |
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498 |
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499 DEFUN (erf, args, , |
3321 | 500 "-*- texinfo -*-\n\ |
501 @deftypefn {Mapping Function} {} erf (@var{z})\n\ | |
502 Computes the error function,\n\ | |
503 @iftex\n\ | |
504 @tex\n\ | |
505 $$\n\ | |
506 {\\rm erf} (z) = {2 \\over \\sqrt{\\pi}}\\int_0^z e^{-t^2} dt\n\ | |
507 $$\n\ | |
508 @end tex\n\ | |
509 @end iftex\n\ | |
510 @ifinfo\n\ | |
511 \n\ | |
512 @smallexample\n\ | |
513 z\n\ | |
514 /\n\ | |
515 erf (z) = (2/sqrt (pi)) | e^(-t^2) dt\n\ | |
516 /\n\ | |
517 t=0\n\ | |
518 @end smallexample\n\ | |
519 @end ifinfo\n\ | |
5642 | 520 @seealso{erfc, erfinv}\n\ |
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521 @end deftypefn") |
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522 { |
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523 octave_value retval; |
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524 if (args.length () == 1) |
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525 retval = args(0).erf (); |
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526 else |
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527 print_usage (); |
624 | 528 |
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529 return retval; |
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530 } |
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531 |
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532 /* |
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533 |
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534 %!test |
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535 %! a = -1i*sqrt(-1/(6.4187*6.4187)); |
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536 %! assert (erf(a), erf(real(a))); |
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537 |
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538 %!test |
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539 %! x=[0,.5,1]; |
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540 %! v=[0, .520499877813047, .842700792949715]; |
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541 %! assert(all(abs(erf(x)-v)<1.e-10) && all(abs(erf(-x)+v)<1.e-10) && all(abs(erfc(x)+v-1)<1.e-10) && all(abs(erfinv(v)-x)<1.e-10)); |
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542 |
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543 %!test |
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544 %! a = -1i*sqrt(single (-1/(6.4187*6.4187))); |
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545 %! assert (erf(a), erf(real(a))); |
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546 |
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547 %!test |
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548 %! x=single ([0,.5,1]); |
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549 %! v=single ([0, .520499877813047, .842700792949715]); |
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550 %! assert(all(abs(erf(x)-v)<1.e-6) && all(abs(erf(-x)+v)<1.e-6) && all(abs(erfc(x)+v-1)<1.e-6) && all(abs(erfinv(v)-x)<1.e-6)); |
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551 |
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552 %% test/octave.test/arith/erf-2.m |
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553 %!error erf(); |
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554 |
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555 %% test/octave.test/arith/erf-3.m |
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556 %!error erf(1,2); |
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557 |
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558 |
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559 |
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560 */ |
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561 |
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562 DEFUN (erfc, args, , |
3321 | 563 "-*- texinfo -*-\n\ |
564 @deftypefn {Mapping Function} {} erfc (@var{z})\n\ | |
565 Computes the complementary error function,\n\ | |
566 @iftex\n\ | |
567 @tex\n\ | |
568 $1 - {\\rm erf} (z)$.\n\ | |
569 @end tex\n\ | |
570 @end iftex\n\ | |
571 @ifinfo\n\ | |
572 @code{1 - erf (@var{z})}.\n\ | |
573 @end ifinfo\n\ | |
5642 | 574 @seealso{erf, erfinv}\n\ |
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575 @end deftypefn") |
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576 { |
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577 octave_value retval; |
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578 if (args.length () == 1) |
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579 retval = args(0).erfc (); |
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580 else |
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581 print_usage (); |
624 | 582 |
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583 return retval; |
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584 } |
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585 |
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586 /* |
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587 |
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588 %!test |
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589 %! a = -1i*sqrt(-1/(6.4187*6.4187)); |
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590 %! assert (erfc(a), erfc(real(a))); |
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591 |
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592 */ |
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593 |
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594 DEFUN (exp, args, , |
3321 | 595 "-*- texinfo -*-\n\ |
3373 | 596 @deftypefn {Mapping Function} {} exp (@var{x})\n\ |
3321 | 597 Compute the exponential of @var{x}. To compute the matrix exponential,\n\ |
598 see @ref{Linear Algebra}.\n\ | |
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599 @end deftypefn") |
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600 { |
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601 octave_value retval; |
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602 if (args.length () == 1) |
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603 retval = args(0).exp (); |
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604 else |
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605 print_usage (); |
529 | 606 |
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607 return retval; |
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608 } |
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609 |
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610 /* |
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611 |
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612 %!assert(exp ([0, 1, -1, -1000]), [1, e, 1/e, 0], sqrt (eps)); |
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613 %!assert(exp (1+i), e * (cos (1) + sin (1) * i), sqrt (eps)); |
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614 %!assert(exp (single([0, 1, -1, -1000])), single([1, e, 1/e, 0]), sqrt (eps('single'))); |
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615 %!assert(exp (single(1+i)), single (e * (cos (1) + sin (1) * i)), sqrt (eps('single'))); |
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616 |
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617 %!error exp (); |
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618 %!error exp (1, 2); |
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619 |
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620 %!assert(exp (Inf) == Inf && exp (-Inf) == 0 && isnan (exp (NaN))); |
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621 %!assert(exp (Inf ('single')) == Inf('single') && exp (-Inf('single')) == 0 && isnan (exp (NaN('single')))); |
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622 |
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623 */ |
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624 |
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625 DEFUN (expm1, args, , |
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626 "-*- texinfo -*-\n\ |
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627 @deftypefn {Mapping Function} {} expm1 (@var{x})\n\ |
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628 Compute exp (@var{x}) - 1 accurately in neighbourhood of zero.\n\ |
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629 @end deftypefn") |
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630 { |
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631 octave_value retval; |
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632 if (args.length () == 1) |
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633 retval = args(0).expm1 (); |
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634 else |
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635 print_usage (); |
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636 |
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637 return retval; |
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638 } |
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639 |
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640 DEFUN (finite, args, , |
3369 | 641 "-*- texinfo -*-\n\ |
642 @deftypefn {Mapping Function} {} finite (@var{x})\n\ | |
3600 | 643 Return 1 for elements of @var{x} that are finite values and zero\n\ |
3369 | 644 otherwise. For example,\n\ |
645 \n\ | |
646 @example\n\ | |
647 @group\n\ | |
5016 | 648 finite ([13, Inf, NA, NaN])\n\ |
649 @result{} [ 1, 0, 0, 0 ]\n\ | |
3369 | 650 @end group\n\ |
651 @end example\n\ | |
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652 @end deftypefn") |
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653 { |
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654 octave_value retval; |
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655 if (args.length () == 1) |
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656 retval = args(0).finite (); |
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657 else |
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658 print_usage (); |
529 | 659 |
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660 return retval; |
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661 } |
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662 |
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663 /* |
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664 |
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665 %!assert(!(finite (Inf))); |
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666 %!assert(!(finite (NaN))); |
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667 %!assert(finite (rand(1,10))); |
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668 |
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669 %!assert(!(finite (single(Inf)))); |
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670 %!assert(!(finite (single(NaN)))); |
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671 %!assert(finite (single(rand(1,10)))); |
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672 |
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673 */ |
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674 |
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675 DEFUN (fix, args, , |
3321 | 676 "-*- texinfo -*-\n\ |
3373 | 677 @deftypefn {Mapping Function} {} fix (@var{x})\n\ |
3321 | 678 Truncate @var{x} toward zero. If @var{x} is complex, return\n\ |
679 @code{fix (real (@var{x})) + fix (imag (@var{x})) * I}.\n\ | |
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680 @end deftypefn") |
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681 { |
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682 octave_value retval; |
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683 if (args.length () == 1) |
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684 retval = args(0).fix (); |
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685 else |
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686 print_usage (); |
529 | 687 |
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688 return retval; |
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689 } |
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690 |
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691 /* |
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692 |
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693 %!assert(fix ([1.1, 1, -1.1, -1]), [1, 1, -1, -1]); |
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694 %!assert(fix ([1.1+1.1i, 1+i, -1.1-1.1i, -1-i]), [1+i, 1+i, -1-i, -1-i]); |
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695 %!assert(fix (single([1.1, 1, -1.1, -1])), single([1, 1, -1, -1])); |
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696 %!assert(fix (single([1.1+1.1i, 1+i, -1.1-1.1i, -1-i])), single([1+i, 1+i, -1-i, -1-i])); |
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697 |
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698 %!error fix (); |
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699 %!error fix (1, 2); |
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700 |
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701 */ |
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702 |
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703 DEFUN (floor, args, , |
3321 | 704 "-*- texinfo -*-\n\ |
3373 | 705 @deftypefn {Mapping Function} {} floor (@var{x})\n\ |
3321 | 706 Return the largest integer not greater than @var{x}. If @var{x} is\n\ |
707 complex, return @code{floor (real (@var{x})) + floor (imag (@var{x})) * I}.\n\ | |
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708 @end deftypefn") |
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709 { |
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710 octave_value retval; |
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711 if (args.length () == 1) |
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712 retval = args(0).floor (); |
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713 else |
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714 print_usage (); |
529 | 715 |
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716 return retval; |
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717 } |
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718 |
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719 /* |
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720 |
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721 %!assert(floor ([2, 1.1, -1.1, -1]), [2, 1, -2, -1]); |
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722 %!assert(floor ([2+2i, 1.1+1.1i, -1.1-1.1i, -1-i]), [2+2i, 1+i, -2-2i, -1-i]); |
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723 %!assert(floor (single ([2, 1.1, -1.1, -1])), single ([2, 1, -2, -1])); |
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724 %!assert(floor (single([2+2i, 1.1+1.1i, -1.1-1.1i, -1-i])), single([2+2i, 1+i, -2-2i, -1-i])); |
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725 |
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726 %!error floor (); |
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