Mercurial > octave-nkf
annotate doc/interpreter/arith.txi @ 11532:34bb8d38f19f
Add undocumented function cbrt to documentation.
author | Rik <octave@nomad.inbox5.com> |
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date | Fri, 14 Jan 2011 14:05:15 -0800 |
parents | f98f925d8e5c |
children | 862a8e490445 |
rev | line source |
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11523 | 1 @c Copyright (C) 1996-2011 John W. Eaton |
7018 | 2 @c |
3 @c This file is part of Octave. | |
4 @c | |
5 @c Octave is free software; you can redistribute it and/or modify it | |
6 @c under the terms of the GNU General Public License as published by the | |
7 @c Free Software Foundation; either version 3 of the License, or (at | |
8 @c your option) any later version. | |
9 @c | |
10 @c Octave is distributed in the hope that it will be useful, but WITHOUT | |
11 @c ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or | |
12 @c FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License | |
13 @c for more details. | |
14 @c | |
15 @c You should have received a copy of the GNU General Public License | |
16 @c along with Octave; see the file COPYING. If not, see | |
17 @c <http://www.gnu.org/licenses/>. | |
3294 | 18 |
4167 | 19 @node Arithmetic |
3294 | 20 @chapter Arithmetic |
21 | |
22 Unless otherwise noted, all of the functions described in this chapter | |
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23 will work for real and complex scalar, vector, or matrix arguments. Functions |
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24 described as @dfn{mapping functions} apply the given operation individually to |
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25 each element when given a matrix argument. For example: |
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26 |
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27 @example |
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28 @group |
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29 sin ([1, 2; 3, 4]) |
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30 @result{} 0.84147 0.90930 |
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31 0.14112 -0.75680 |
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32 @end group |
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33 @end example |
3294 | 34 |
35 @menu | |
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36 * Exponents and Logarithms:: |
3294 | 37 * Complex Arithmetic:: |
38 * Trigonometry:: | |
39 * Sums and Products:: | |
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40 * Utility Functions:: |
3294 | 41 * Special Functions:: |
3803 | 42 * Coordinate Transformations:: |
3294 | 43 * Mathematical Constants:: |
44 @end menu | |
45 | |
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46 @node Exponents and Logarithms |
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47 @section Exponents and Logarithms |
6788 | 48 |
3321 | 49 @DOCSTRING(exp) |
3294 | 50 |
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51 @DOCSTRING(expm1) |
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52 |
3321 | 53 @DOCSTRING(log) |
3294 | 54 |
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55 @DOCSTRING(reallog) |
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56 |
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57 @DOCSTRING(log1p) |
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58 |
3321 | 59 @DOCSTRING(log10) |
3294 | 60 |
3321 | 61 @DOCSTRING(log2) |
3294 | 62 |
3321 | 63 @DOCSTRING(pow2) |
3294 | 64 |
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65 @DOCSTRING(nextpow2) |
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66 |
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67 @DOCSTRING(realpow) |
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68 |
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69 @DOCSTRING(sqrt) |
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70 |
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71 @DOCSTRING(realsqrt) |
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72 |
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73 @DOCSTRING(cbrt) |
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74 |
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75 @DOCSTRING(nthroot) |
3294 | 76 |
4169 | 77 @node Complex Arithmetic |
3294 | 78 @section Complex Arithmetic |
79 | |
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80 In the descriptions of the following functions, |
3294 | 81 @tex |
82 $z$ is the complex number $x + iy$, where $i$ is defined as | |
83 $\sqrt{-1}$. | |
84 @end tex | |
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85 @ifnottex |
3294 | 86 @var{z} is the complex number @var{x} + @var{i}@var{y}, where @var{i} is |
87 defined as @code{sqrt (-1)}. | |
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88 @end ifnottex |
3294 | 89 |
3321 | 90 @DOCSTRING(abs) |
3294 | 91 |
3321 | 92 @DOCSTRING(arg) |
3294 | 93 |
3321 | 94 @DOCSTRING(conj) |
3294 | 95 |
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96 @DOCSTRING(cplxpair) |
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97 |
3321 | 98 @DOCSTRING(imag) |
3294 | 99 |
3321 | 100 @DOCSTRING(real) |
3294 | 101 |
4169 | 102 @node Trigonometry |
3294 | 103 @section Trigonometry |
104 | |
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105 Octave provides the following trigonometric functions where angles are |
6939 | 106 specified in radians. To convert from degrees to radians multiply by |
3294 | 107 @tex |
108 $\pi/180$ | |
109 @end tex | |
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110 @ifnottex |
3294 | 111 @code{pi/180} |
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112 @end ifnottex |
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113 (e.g., @code{sin (30 * pi/180)} returns the sine of 30 degrees). As |
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114 an alternative, Octave provides a number of trigonometric functions |
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115 which work directly on an argument specified in degrees. These functions |
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116 are named after the base trigonometric function with a @samp{d} suffix. For |
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117 example, @code{sin} expects an angle in radians while @code{sind} expects an |
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118 angle in degrees. |
3294 | 119 |
3321 | 120 @DOCSTRING(sin) |
121 @DOCSTRING(cos) | |
122 @DOCSTRING(tan) | |
123 @DOCSTRING(sec) | |
124 @DOCSTRING(csc) | |
125 @DOCSTRING(cot) | |
3294 | 126 |
3321 | 127 @DOCSTRING(asin) |
128 @DOCSTRING(acos) | |
129 @DOCSTRING(atan) | |
130 @DOCSTRING(asec) | |
131 @DOCSTRING(acsc) | |
132 @DOCSTRING(acot) | |
3294 | 133 |
3321 | 134 @DOCSTRING(sinh) |
135 @DOCSTRING(cosh) | |
136 @DOCSTRING(tanh) | |
137 @DOCSTRING(sech) | |
3428 | 138 @DOCSTRING(csch) |
3321 | 139 @DOCSTRING(coth) |
3294 | 140 |
3321 | 141 @DOCSTRING(asinh) |
142 @DOCSTRING(acosh) | |
143 @DOCSTRING(atanh) | |
144 @DOCSTRING(asech) | |
145 @DOCSTRING(acsch) | |
146 @DOCSTRING(acoth) | |
3294 | 147 |
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148 @DOCSTRING(atan2) |
3294 | 149 |
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150 Octave provides the following trigonometric functions where angles are |
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151 specified in degrees. These functions produce true zeros at the appropriate |
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152 intervals rather than the small round-off error that occurs when using |
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153 radians. For example: |
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154 |
3294 | 155 @example |
156 @group | |
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157 cosd (90) |
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158 @result{} 0 |
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159 cos (pi/2) |
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160 @result{} 6.1230e-17 |
3294 | 161 @end group |
162 @end example | |
163 | |
6502 | 164 @DOCSTRING(sind) |
165 @DOCSTRING(cosd) | |
166 @DOCSTRING(tand) | |
167 @DOCSTRING(secd) | |
168 @DOCSTRING(cscd) | |
169 @DOCSTRING(cotd) | |
170 | |
171 @DOCSTRING(asind) | |
172 @DOCSTRING(acosd) | |
173 @DOCSTRING(atand) | |
174 @DOCSTRING(asecd) | |
175 @DOCSTRING(acscd) | |
176 @DOCSTRING(acotd) | |
3294 | 177 |
4169 | 178 @node Sums and Products |
3294 | 179 @section Sums and Products |
180 | |
3321 | 181 @DOCSTRING(sum) |
3294 | 182 |
3321 | 183 @DOCSTRING(prod) |
3294 | 184 |
3321 | 185 @DOCSTRING(cumsum) |
3294 | 186 |
3321 | 187 @DOCSTRING(cumprod) |
3294 | 188 |
3321 | 189 @DOCSTRING(sumsq) |
3294 | 190 |
6770 | 191 @DOCSTRING(accumarray) |
192 | |
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193 @node Utility Functions |
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194 @section Utility Functions |
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195 |
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196 @DOCSTRING(ceil) |
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197 |
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198 @DOCSTRING(curl) |
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199 |
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200 @DOCSTRING(cross) |
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201 |
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202 @DOCSTRING(del2) |
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203 |
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204 @DOCSTRING(divergence) |
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205 |
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206 @DOCSTRING(factor) |
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207 |
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208 @DOCSTRING(factorial) |
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209 |
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210 @DOCSTRING(fix) |
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211 |
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212 @DOCSTRING(floor) |
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213 |
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214 @DOCSTRING(fmod) |
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215 |
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216 @DOCSTRING(gcd) |
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217 |
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218 @DOCSTRING(gradient) |
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219 |
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220 @DOCSTRING(hypot) |
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221 |
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222 @DOCSTRING(lcm) |
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223 |
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224 @DOCSTRING(list_primes) |
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225 |
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226 @DOCSTRING(max) |
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227 |
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228 @DOCSTRING(min) |
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229 |
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230 @DOCSTRING(cummax) |
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231 |
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232 @DOCSTRING(cummin) |
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233 |
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234 @DOCSTRING(mod) |
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235 |
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236 @DOCSTRING(primes) |
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237 |
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238 @DOCSTRING(rem) |
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239 |
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240 @DOCSTRING(round) |
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241 |
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242 @DOCSTRING(roundb) |
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243 |
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244 @DOCSTRING(sign) |
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245 |
4169 | 246 @node Special Functions |
3294 | 247 @section Special Functions |
248 | |
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249 @DOCSTRING(airy) |
3459 | 250 |
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251 @DOCSTRING(besselj) |
3294 | 252 |
3321 | 253 @DOCSTRING(beta) |
3294 | 254 |
3444 | 255 @DOCSTRING(betainc) |
3294 | 256 |
6502 | 257 @DOCSTRING(betaln) |
258 | |
3321 | 259 @DOCSTRING(bincoeff) |
3294 | 260 |
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261 @DOCSTRING(commutation_matrix) |
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262 |
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263 @DOCSTRING(duplication_matrix) |
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264 |
3321 | 265 @DOCSTRING(erf) |
3294 | 266 |
3321 | 267 @DOCSTRING(erfc) |
3294 | 268 |
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269 @DOCSTRING(erfcx) |
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270 |
3321 | 271 @DOCSTRING(erfinv) |
3294 | 272 |
3321 | 273 @DOCSTRING(gamma) |
3294 | 274 |
3444 | 275 @DOCSTRING(gammainc) |
3294 | 276 |
6502 | 277 @DOCSTRING(legendre) |
278 | |
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279 @anchor{doc-gammaln} |
3321 | 280 @DOCSTRING(lgamma) |
281 | |
4169 | 282 @node Coordinate Transformations |
3803 | 283 @section Coordinate Transformations |
284 | |
285 @DOCSTRING(cart2pol) | |
286 | |
287 @DOCSTRING(pol2cart) | |
288 | |
289 @DOCSTRING(cart2sph) | |
290 | |
291 @DOCSTRING(sph2cart) | |
292 | |
4169 | 293 @node Mathematical Constants |
3294 | 294 @section Mathematical Constants |
295 | |
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296 @DOCSTRING(e) |
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297 |
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298 @DOCSTRING(pi) |
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299 |
3321 | 300 @DOCSTRING(I) |
301 | |
302 @DOCSTRING(Inf) | |
3294 | 303 |
3321 | 304 @DOCSTRING(NaN) |
3294 | 305 |
3321 | 306 @DOCSTRING(eps) |
3294 | 307 |
3321 | 308 @DOCSTRING(realmax) |
3294 | 309 |
3321 | 310 @DOCSTRING(realmin) |