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deea1b29 | 1 | /* Copyright (C) 1997, 1998, 1999, 2000, 2001 Free Software Foundation, Inc. |
dfd2257a UD |
2 | This file is part of the GNU C Library. |
3 | ||
4 | The GNU C Library is free software; you can redistribute it and/or | |
5 | modify it under the terms of the GNU Library General Public License as | |
6 | published by the Free Software Foundation; either version 2 of the | |
7 | License, or (at your option) any later version. | |
8 | ||
9 | The GNU C Library is distributed in the hope that it will be useful, | |
10 | but WITHOUT ANY WARRANTY; without even the implied warranty of | |
11 | MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU | |
12 | Library General Public License for more details. | |
13 | ||
14 | You should have received a copy of the GNU Library General Public | |
15 | License along with the GNU C Library; see the file COPYING.LIB. If not, | |
16 | write to the Free Software Foundation, Inc., 59 Temple Place - Suite 330, | |
17 | Boston, MA 02111-1307, USA. */ | |
18 | ||
19 | /* | |
63ae7b63 | 20 | * ISO C99 Standard: 7.22 Type-generic math <tgmath.h> |
dfd2257a UD |
21 | */ |
22 | ||
23 | #ifndef _TGMATH_H | |
24 | #define _TGMATH_H 1 | |
25 | ||
26 | /* Include the needed headers. */ | |
27 | #include <math.h> | |
28 | #include <complex.h> | |
29 | ||
30 | ||
31 | /* Since `complex' is currently not really implemented in most C compilers | |
32 | and if it is implemented, the implementations differ. This makes it | |
33 | quite difficult to write a generic implementation of this header. We | |
34 | do not try this for now and instead concentrate only on GNU CC. Once | |
35 | we have more information support for other compilers might follow. */ | |
36 | ||
4360eafd | 37 | #if __GNUC_PREREQ (2, 7) |
dfd2257a | 38 | |
925e31d9 UD |
39 | /* This is ugly but unless gcc gets appropriate builtins we have to do |
40 | something like this. Don't ask how it works. */ | |
41 | ||
42 | /* 1 if 'type' is a floating type, 0 if 'type' is an integer type. | |
43 | Allows for _Bool. Expands to an integer constant expression. */ | |
deea1b29 | 44 | # define __floating_type(type) (((type) 0.25) && ((type) 0.25 - 1)) |
925e31d9 UD |
45 | |
46 | /* The tgmath real type for T, where E is 0 if T is an integer type and | |
47 | 1 for a floating type. */ | |
deea1b29 UD |
48 | # define __tgmath_real_type_sub(T, E) \ |
49 | __typeof__(*(0 ? (__typeof__ (0 ? (double *) 0 : (void *) (E))) 0 \ | |
50 | : (__typeof__ (0 ? (T *) 0 : (void *) (!(E)))) 0)) | |
925e31d9 UD |
51 | |
52 | /* The tgmath real type of EXPR. */ | |
deea1b29 | 53 | # define __tgmath_real_type(expr) \ |
925e31d9 UD |
54 | __tgmath_real_type_sub(__typeof__(expr), __floating_type(__typeof__(expr))) |
55 | ||
56 | ||
dfd2257a UD |
57 | /* We have two kinds of generic macros: to support functions which are |
58 | only defined on real valued parameters and those which are defined | |
59 | for complex functions as well. */ | |
60 | # define __TGMATH_UNARY_REAL_ONLY(Val, Fct) \ | |
925e31d9 UD |
61 | (__extension__ ({ __tgmath_real_type (Val) __tgmres; \ |
62 | if (sizeof (Val) == sizeof (double) \ | |
63 | || __builtin_classify_type (Val) != 8) \ | |
48244d09 UD |
64 | __tgmres = Fct (Val); \ |
65 | else if (sizeof (Val) == sizeof (float)) \ | |
66 | __tgmres = Fct##f (Val); \ | |
67 | else \ | |
68 | __tgmres = Fct##l (Val); \ | |
69 | __tgmres; })) | |
dfd2257a UD |
70 | |
71 | # define __TGMATH_BINARY_FIRST_REAL_ONLY(Val1, Val2, Fct) \ | |
925e31d9 UD |
72 | (__extension__ ({ __tgmath_real_type (Val1) __tgmres; \ |
73 | if (sizeof (Val1) == sizeof (double) \ | |
e7c3d12b | 74 | || __builtin_classify_type (Val1) != 8) \ |
48244d09 UD |
75 | __tgmres = Fct (Val1, Val2); \ |
76 | else if (sizeof (Val1) == sizeof (float)) \ | |
77 | __tgmres = Fct##f (Val1, Val2); \ | |
78 | else \ | |
79 | __tgmres = Fct##l (Val1, Val2); \ | |
80 | __tgmres; })) | |
dfd2257a UD |
81 | |
82 | # define __TGMATH_BINARY_REAL_ONLY(Val1, Val2, Fct) \ | |
925e31d9 UD |
83 | (__extension__ ({ __tgmath_real_type ((Val1) + (Val2)) __tgmres; \ |
84 | if ((sizeof (Val1) > sizeof (double) \ | |
85 | || sizeof (Val2) > sizeof (double)) \ | |
e7c3d12b | 86 | && __builtin_classify_type ((Val1) + (Val2)) == 8) \ |
48244d09 UD |
87 | __tgmres = Fct##l (Val1, Val2); \ |
88 | else if (sizeof (Val1) == sizeof (double) \ | |
925e31d9 | 89 | || sizeof (Val2) == sizeof (double) \ |
e7c3d12b UD |
90 | || __builtin_classify_type ((Val1) \ |
91 | + (Val2)) != 8) \ | |
48244d09 UD |
92 | __tgmres = Fct (Val1, Val2); \ |
93 | else \ | |
e7c3d12b | 94 | __tgmres = Fct##f (Val1, Val2); \ |
48244d09 | 95 | __tgmres; })) |
dfd2257a UD |
96 | |
97 | # define __TGMATH_TERNARY_FIRST_SECOND_REAL_ONLY(Val1, Val2, Val3, Fct) \ | |
925e31d9 UD |
98 | (__extension__ ({ __tgmath_real_type ((Val1) + (Val2)) __tgmres; \ |
99 | if ((sizeof (Val1) > sizeof (double) \ | |
100 | || sizeof (Val2) > sizeof (double)) \ | |
e7c3d12b | 101 | && __builtin_classify_type ((Val1) + (Val2)) == 8) \ |
48244d09 UD |
102 | __tgmres = Fct##l (Val1, Val2, Val3); \ |
103 | else if (sizeof (Val1) == sizeof (double) \ | |
925e31d9 | 104 | || sizeof (Val2) == sizeof (double) \ |
e7c3d12b UD |
105 | || __builtin_classify_type ((Val1) \ |
106 | + (Val2)) != 8) \ | |
48244d09 UD |
107 | __tgmres = Fct (Val1, Val2, Val3); \ |
108 | else \ | |
e7c3d12b | 109 | __tgmres = Fct##f (Val1, Val2, Val3); \ |
48244d09 | 110 | __tgmres; })) |
bfce746a UD |
111 | |
112 | # define __TGMATH_TERNARY_REAL_ONLY(Val1, Val2, Val3, Fct) \ | |
925e31d9 UD |
113 | (__extension__ ({ __tgmath_real_type ((Val1) + (Val2) + (Val3)) __tgmres;\ |
114 | if ((sizeof (Val1) > sizeof (double) \ | |
115 | || sizeof (Val2) > sizeof (double) \ | |
116 | || sizeof (Val3) > sizeof (double)) \ | |
e7c3d12b UD |
117 | && __builtin_classify_type ((Val1) + (Val2) \ |
118 | + (Val3)) == 8) \ | |
48244d09 UD |
119 | __tgmres = Fct##l (Val1, Val2, Val3); \ |
120 | else if (sizeof (Val1) == sizeof (double) \ | |
121 | || sizeof (Val2) == sizeof (double) \ | |
925e31d9 | 122 | || sizeof (Val3) == sizeof (double) \ |
e7c3d12b UD |
123 | || __builtin_classify_type ((Val1) + (Val2) \ |
124 | + (Val3)) != 8) \ | |
48244d09 UD |
125 | __tgmres = Fct (Val1, Val2, Val3); \ |
126 | else \ | |
e7c3d12b | 127 | __tgmres = Fct##f (Val1, Val2, Val3); \ |
48244d09 | 128 | __tgmres; })) |
dfd2257a | 129 | |
48244d09 UD |
130 | /* XXX This definition has to be changed as soon as the compiler understands |
131 | the imaginary keyword. */ | |
dfd2257a | 132 | # define __TGMATH_UNARY_REAL_IMAG(Val, Fct, Cfct) \ |
925e31d9 UD |
133 | (__extension__ ({ __tgmath_real_type (Val) __tgmres; \ |
134 | if (sizeof (__real__ (Val)) > sizeof (double) \ | |
ca8d5a5f | 135 | && __builtin_classify_type (__real__ (Val)) == 8) \ |
48244d09 UD |
136 | { \ |
137 | if (sizeof (__real__ (Val)) == sizeof (Val)) \ | |
138 | __tgmres = Fct##l (Val); \ | |
139 | else \ | |
140 | __tgmres = Cfct##l (Val); \ | |
141 | } \ | |
925e31d9 | 142 | else if (sizeof (__real__ (Val)) == sizeof (double) \ |
e7c3d12b UD |
143 | || __builtin_classify_type (__real__ (Val)) \ |
144 | != 8) \ | |
48244d09 UD |
145 | { \ |
146 | if (sizeof (__real__ (Val)) == sizeof (Val)) \ | |
147 | __tgmres = Fct (Val); \ | |
148 | else \ | |
149 | __tgmres = Cfct (Val); \ | |
150 | } \ | |
151 | else \ | |
152 | { \ | |
153 | if (sizeof (__real__ (Val)) == sizeof (Val)) \ | |
154 | __tgmres = Fct##f (Val); \ | |
155 | else \ | |
156 | __tgmres = Cfct##f (Val); \ | |
157 | } \ | |
158 | __tgmres; })) | |
dfd2257a | 159 | |
bfce746a UD |
160 | /* XXX This definition has to be changed as soon as the compiler understands |
161 | the imaginary keyword. */ | |
dfd2257a | 162 | # define __TGMATH_UNARY_IMAG_ONLY(Val, Fct) \ |
925e31d9 UD |
163 | (__extension__ ({ __tgmath_real_type (Val) __tgmres; \ |
164 | if (sizeof (Val) == sizeof (__complex__ double) \ | |
ca8d5a5f | 165 | || __builtin_classify_type (__real__ (Val)) != 8) \ |
48244d09 UD |
166 | __tgmres = Fct (Val); \ |
167 | else if (sizeof (Val) == sizeof (__complex__ float)) \ | |
168 | __tgmres = Fct##f (Val); \ | |
169 | else \ | |
170 | __tgmres = Fct##l (Val); \ | |
171 | __tgmres; })) | |
dfd2257a | 172 | |
48244d09 UD |
173 | /* XXX This definition has to be changed as soon as the compiler understands |
174 | the imaginary keyword. */ | |
dfd2257a | 175 | # define __TGMATH_BINARY_REAL_IMAG(Val1, Val2, Fct, Cfct) \ |
925e31d9 UD |
176 | (__extension__ ({ __tgmath_real_type ((Val1) + (Val2)) __tgmres; \ |
177 | if ((sizeof (__real__ (Val1)) > sizeof (double) \ | |
178 | || sizeof (__real__ (Val2)) > sizeof (double)) \ | |
e7c3d12b UD |
179 | && __builtin_classify_type (__real__ (Val1) \ |
180 | + __real__ (Val2)) \ | |
181 | == 8) \ | |
48244d09 UD |
182 | { \ |
183 | if (sizeof (__real__ (Val1)) == sizeof (Val1) \ | |
184 | && sizeof (__real__ (Val2)) == sizeof (Val2)) \ | |
185 | __tgmres = Fct##l (Val1, Val2); \ | |
186 | else \ | |
187 | __tgmres = Cfct##l (Val1, Val2); \ | |
188 | } \ | |
189 | else if (sizeof (__real__ (Val1)) == sizeof (double) \ | |
925e31d9 | 190 | || sizeof (__real__ (Val2)) == sizeof(double) \ |
e7c3d12b UD |
191 | || __builtin_classify_type (__real__ (Val1) \ |
192 | + __real__ (Val2))\ | |
193 | != 8) \ | |
48244d09 UD |
194 | { \ |
195 | if (sizeof (__real__ (Val1)) == sizeof (Val1) \ | |
196 | && sizeof (__real__ (Val2)) == sizeof (Val2)) \ | |
197 | __tgmres = Fct (Val1, Val2); \ | |
198 | else \ | |
199 | __tgmres = Cfct (Val1, Val2); \ | |
200 | } \ | |
201 | else \ | |
202 | { \ | |
203 | if (sizeof (__real__ (Val1)) == sizeof (Val1) \ | |
204 | && sizeof (__real__ (Val2)) == sizeof (Val2)) \ | |
205 | __tgmres = Fct##f (Val1, Val2); \ | |
206 | else \ | |
207 | __tgmres = Cfct##f (Val1, Val2); \ | |
208 | } \ | |
209 | __tgmres; })) | |
dfd2257a UD |
210 | #else |
211 | # error "Unsupported compiler; you cannot use <tgmath.h>" | |
212 | #endif | |
213 | ||
214 | ||
215 | /* Unary functions defined for real and complex values. */ | |
216 | ||
217 | ||
218 | /* Trigonometric functions. */ | |
219 | ||
220 | /* Arc cosine of X. */ | |
221 | #define acos(Val) __TGMATH_UNARY_REAL_IMAG (Val, acos, cacos) | |
222 | /* Arc sine of X. */ | |
223 | #define asin(Val) __TGMATH_UNARY_REAL_IMAG (Val, asin, casin) | |
224 | /* Arc tangent of X. */ | |
225 | #define atan(Val) __TGMATH_UNARY_REAL_IMAG (Val, atan, catan) | |
226 | /* Arc tangent of Y/X. */ | |
cfb32a6c | 227 | #define atan2(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, atan2) |
dfd2257a UD |
228 | |
229 | /* Cosine of X. */ | |
230 | #define cos(Val) __TGMATH_UNARY_REAL_IMAG (Val, cos, ccos) | |
231 | /* Sine of X. */ | |
232 | #define sin(Val) __TGMATH_UNARY_REAL_IMAG (Val, sin, csin) | |
233 | /* Tangent of X. */ | |
234 | #define tan(Val) __TGMATH_UNARY_REAL_IMAG (Val, tan, ctan) | |
235 | ||
236 | ||
237 | /* Hyperbolic functions. */ | |
238 | ||
239 | /* Hyperbolic arc cosine of X. */ | |
240 | #define acosh(Val) __TGMATH_UNARY_REAL_IMAG (Val, acosh, cacosh) | |
241 | /* Hyperbolic arc sine of X. */ | |
242 | #define asinh(Val) __TGMATH_UNARY_REAL_IMAG (Val, asinh, casinh) | |
243 | /* Hyperbolic arc tangent of X. */ | |
244 | #define atanh(Val) __TGMATH_UNARY_REAL_IMAG (Val, atanh, catanh) | |
245 | ||
246 | /* Hyperbolic cosine of X. */ | |
247 | #define cosh(Val) __TGMATH_UNARY_REAL_IMAG (Val, cosh, ccosh) | |
248 | /* Hyperbolic sine of X. */ | |
249 | #define sinh(Val) __TGMATH_UNARY_REAL_IMAG (Val, sinh, csinh) | |
250 | /* Hyperbolic tangent of X. */ | |
251 | #define tanh(Val) __TGMATH_UNARY_REAL_IMAG (Val, tanh, ctanh) | |
252 | ||
253 | ||
254 | /* Exponential and logarithmic functions. */ | |
255 | ||
256 | /* Exponential function of X. */ | |
257 | #define exp(Val) __TGMATH_UNARY_REAL_IMAG (Val, exp, cexp) | |
258 | ||
259 | /* Break VALUE into a normalized fraction and an integral power of 2. */ | |
260 | #define frexp(Val1, Val2) __TGMATH_BINARY_FIRST_REAL_ONLY (Val1, Val2, frexp) | |
261 | ||
262 | /* X times (two to the EXP power). */ | |
263 | #define ldexp(Val1, Val2) __TGMATH_BINARY_FIRST_REAL_ONLY (Val1, Val2, ldexp) | |
264 | ||
265 | /* Natural logarithm of X. */ | |
266 | #define log(Val) __TGMATH_UNARY_REAL_IMAG (Val, log, clog) | |
267 | ||
268 | /* Base-ten logarithm of X. */ | |
cc3fa755 UD |
269 | #ifdef __USE_GNU |
270 | # define log10(Val) __TGMATH_UNARY_REAL_IMAG (Val, log10, __clog10) | |
271 | #else | |
272 | # define log10(Val) __TGMATH_UNARY_REAL_ONLY (Val, log10) | |
273 | #endif | |
dfd2257a UD |
274 | |
275 | /* Return exp(X) - 1. */ | |
276 | #define expm1(Val) __TGMATH_UNARY_REAL_ONLY (Val, expm1) | |
277 | ||
278 | /* Return log(1 + X). */ | |
279 | #define log1p(Val) __TGMATH_UNARY_REAL_ONLY (Val, log1p) | |
280 | ||
281 | /* Return the base 2 signed integral exponent of X. */ | |
282 | #define logb(Val) __TGMATH_UNARY_REAL_ONLY (Val, logb) | |
283 | ||
284 | /* Compute base-2 exponential of X. */ | |
285 | #define exp2(Val) __TGMATH_UNARY_REAL_ONLY (Val, exp2) | |
286 | ||
287 | /* Compute base-2 logarithm of X. */ | |
288 | #define log2(Val) __TGMATH_UNARY_REAL_ONLY (Val, log2) | |
289 | ||
290 | ||
291 | /* Power functions. */ | |
292 | ||
293 | /* Return X to the Y power. */ | |
294 | #define pow(Val1, Val2) __TGMATH_BINARY_REAL_IMAG (Val1, Val2, pow, cpow) | |
295 | ||
296 | /* Return the square root of X. */ | |
297 | #define sqrt(Val) __TGMATH_UNARY_REAL_IMAG (Val, sqrt, csqrt) | |
298 | ||
299 | /* Return `sqrt(X*X + Y*Y)'. */ | |
300 | #define hypot(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, hypot) | |
301 | ||
302 | /* Return the cube root of X. */ | |
303 | #define cbrt(Val) __TGMATH_UNARY_REAL_ONLY (Val, cbrt) | |
304 | ||
305 | ||
306 | /* Nearest integer, absolute value, and remainder functions. */ | |
307 | ||
308 | /* Smallest integral value not less than X. */ | |
309 | #define ceil(Val) __TGMATH_UNARY_REAL_ONLY (Val, ceil) | |
310 | ||
311 | /* Absolute value of X. */ | |
312 | #define fabs(Val) __TGMATH_UNARY_REAL_IMAG (Val, fabs, cabs) | |
313 | ||
314 | /* Largest integer not greater than X. */ | |
315 | #define floor(Val) __TGMATH_UNARY_REAL_ONLY (Val, floor) | |
316 | ||
317 | /* Floating-point modulo remainder of X/Y. */ | |
318 | #define fmod(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, fmod) | |
319 | ||
320 | /* Round X to integral valuein floating-point format using current | |
321 | rounding direction, but do not raise inexact exception. */ | |
322 | #define nearbyint(Val) __TGMATH_UNARY_REAL_ONLY (Val, nearbyint) | |
323 | ||
324 | /* Round X to nearest integral value, rounding halfway cases away from | |
325 | zero. */ | |
326 | #define round(Val) __TGMATH_UNARY_REAL_ONLY (Val, round) | |
327 | ||
328 | /* Round X to the integral value in floating-point format nearest but | |
329 | not larger in magnitude. */ | |
330 | #define trunc(Val) __TGMATH_UNARY_REAL_ONLY (Val, trunc) | |
331 | ||
332 | /* Compute remainder of X and Y and put in *QUO a value with sign of x/y | |
333 | and magnitude congruent `mod 2^n' to the magnitude of the integral | |
334 | quotient x/y, with n >= 3. */ | |
335 | #define remquo(Val1, Val2, Val3) \ | |
336 | __TGMATH_TERNARY_FIRST_SECOND_REAL_ONLY (Val1, Val2, Val3, remquo) | |
337 | ||
338 | /* Round X to nearest integral value according to current rounding | |
339 | direction. */ | |
340 | #define lrint(Val) __TGMATH_UNARY_REAL_ONLY (Val, lrint) | |
341 | #define llrint(Val) __TGMATH_UNARY_REAL_ONLY (Val, llrint) | |
342 | ||
343 | /* Round X to nearest integral value, rounding halfway cases away from | |
344 | zero. */ | |
345 | #define lround(Val) __TGMATH_UNARY_REAL_ONLY (Val, lround) | |
346 | #define llround(Val) __TGMATH_UNARY_REAL_ONLY (Val, llround) | |
347 | ||
348 | ||
349 | /* Return X with its signed changed to Y's. */ | |
350 | #define copysign(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, copysign) | |
351 | ||
352 | /* Error and gamma functions. */ | |
353 | #define erf(Val) __TGMATH_UNARY_REAL_ONLY (Val, erf) | |
354 | #define erfc(Val) __TGMATH_UNARY_REAL_ONLY (Val, erfc) | |
00d8bc81 | 355 | #define tgamma(Val) __TGMATH_UNARY_REAL_ONLY (Val, tgamma) |
dfd2257a UD |
356 | #define lgamma(Val) __TGMATH_UNARY_REAL_ONLY (Val, lgamma) |
357 | ||
358 | ||
359 | /* Return the integer nearest X in the direction of the | |
360 | prevailing rounding mode. */ | |
361 | #define rint(Val) __TGMATH_UNARY_REAL_ONLY (Val, rint) | |
362 | ||
363 | /* Return X + epsilon if X < Y, X - epsilon if X > Y. */ | |
364 | #define nextafter(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, nextafter) | |
42bd0a85 UD |
365 | #define nexttoward(Val1, Val2) \ |
366 | __TGMATH_BINARY_FIRST_REAL_ONLY (Val1, Val2, nexttoward) | |
dfd2257a UD |
367 | |
368 | /* Return the remainder of integer divison X / Y with infinite precision. */ | |
369 | #define remainder(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, remainder) | |
370 | ||
371 | /* Return X times (2 to the Nth power). */ | |
26644e87 | 372 | #if defined __USE_MISC || defined __USE_XOPEN_EXTENDED |
204e299e | 373 | # define scalb(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, scalb) |
26644e87 | 374 | #endif |
dfd2257a UD |
375 | |
376 | /* Return X times (2 to the Nth power). */ | |
377 | #define scalbn(Val1, Val2) __TGMATH_BINARY_FIRST_REAL_ONLY (Val1, Val2, scalbn) | |
378 | ||
379 | /* Return X times (2 to the Nth power). */ | |
380 | #define scalbln(Val1, Val2) \ | |
381 | __TGMATH_BINARY_FIRST_REAL_ONLY (Val1, Val2, scalbln) | |
382 | ||
383 | /* Return the binary exponent of X, which must be nonzero. */ | |
384 | #define ilogb(Val) __TGMATH_UNARY_REAL_ONLY (Val, ilogb) | |
385 | ||
386 | ||
387 | /* Return positive difference between X and Y. */ | |
388 | #define fdim(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, fdim) | |
389 | ||
390 | /* Return maximum numeric value from X and Y. */ | |
391 | #define fmax(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, fmax) | |
392 | ||
393 | /* Return minimum numeric value from X and Y. */ | |
394 | #define fmin(Val1, Val2) __TGMATH_BINARY_REAL_ONLY (Val1, Val2, fmin) | |
395 | ||
396 | ||
bfce746a | 397 | /* Multiply-add function computed as a ternary operation. */ |
e7c3d12b | 398 | #define fma(Val1, Val2, Val3) \ |
bfce746a UD |
399 | __TGMATH_TERNARY_REAL_ONLY (Val1, Val2, Val3, fma) |
400 | ||
401 | ||
dfd2257a UD |
402 | /* Absolute value, conjugates, and projection. */ |
403 | ||
404 | /* Argument value of Z. */ | |
405 | #define carg(Val) __TGMATH_UNARY_IMAG_ONLY (Val, carg) | |
406 | ||
407 | /* Complex conjugate of Z. */ | |
408 | #define conj(Val) __TGMATH_UNARY_IMAG_ONLY (Val, conj) | |
409 | ||
410 | /* Projection of Z onto the Riemann sphere. */ | |
411 | #define cproj(Val) __TGMATH_UNARY_IMAG_ONLY (Val, cproj) | |
412 | ||
413 | ||
414 | /* Decomposing complex values. */ | |
415 | ||
416 | /* Imaginary part of Z. */ | |
417 | #define cimag(Val) __TGMATH_UNARY_IMAG_ONLY (Val, cimag) | |
418 | ||
419 | /* Real part of Z. */ | |
420 | #define creal(Val) __TGMATH_UNARY_IMAG_ONLY (Val, creal) | |
421 | ||
422 | #endif /* tgmath.h */ |