| blob | 9c4170dbe4ad658e437960169af08b92b4e4fc91 |
1 GLIBC_2.0
2 GLIBC_2.0 A
3 _LIB_VERSION D 0x4
4 __atan2 F
5 acos F
6 acosf F
7 acosh F
8 acoshf F
9 acoshl F
10 acosl F
11 asin F
12 asinf F
13 asinh F
14 asinhf F
15 asinhl F
16 asinl F
17 atan F
18 atan2 F
19 atan2f F
20 atan2l F
21 atanf F
22 atanh F
23 atanhf F
24 atanhl F
25 atanl F
26 cbrt F
27 cbrtf F
28 cbrtl F
29 ceil F
30 ceilf F
31 ceill F
32 copysign F
33 copysignf F
34 copysignl F
35 cos F
36 cosf F
37 cosh F
38 coshf F
39 coshl F
40 cosl F
41 drem F
42 dremf F
43 dreml F
44 erf F
45 erfc F
46 erfcf F
47 erfcl F
48 erff F
49 erfl F
50 exp F
51 expf F
52 expl F
53 expm1 F
54 expm1f F
55 expm1l F
56 fabs F
57 fabsf F
58 fabsl F
59 finite F
60 finitef F
61 finitel F
62 floor F
63 floorf F
64 floorl F
65 fmod F
66 fmodf F
67 fmodl F
68 frexp F
69 frexpf F
70 frexpl F
71 gamma F
72 gammaf F
73 gammal F
74 hypot F
75 hypotf F
76 hypotl F
77 ilogb F
78 ilogbf F
79 ilogbl F
80 j0 F
81 j0f F
82 j0l F
83 j1 F
84 j1f F
85 j1l F
86 jn F
87 jnf F
88 jnl F
89 ldexp F
90 ldexpf F
91 ldexpl F
92 lgamma F
93 lgamma_r F
94 lgammaf F
95 lgammaf_r F
96 lgammal F
97 lgammal_r F
98 log F
99 log10 F
100 log10f F
101 log10l F
102 log1p F
103 log1pf F
104 log1pl F
105 logb F
106 logbf F
107 logbl F
108 logf F
109 logl F
110 matherr F
111 modf F
112 modff F
113 modfl F
114 nextafter F
115 nextafterf F
116 nextafterl F
117 pow F
118 powf F
119 powl F
120 remainder F
121 remainderf F
122 remainderl F
123 rint F
124 rintf F
125 rintl F
126 scalb F
127 scalbf F
128 scalbl F
129 scalbn F
130 scalbnf F
131 scalbnl F
132 signgam D 0x4
133 significand F
134 significandf F
135 significandl F
136 sin F
137 sinf F
138 sinh F
139 sinhf F
140 sinhl F
141 sinl F
142 sqrt F
143 sqrtf F
144 sqrtl F
145 tan F
146 tanf F
147 tanh F
148 tanhf F
149 tanhl F
150 tanl F
151 y0 F
152 y0f F
153 y0l F
154 y1 F
155 y1f F
156 y1l F
157 yn F
158 ynf F
159 ynl F
160 GLIBC_2.1
161 GLIBC_2.1 A
162 __clog10 F
163 __clog10f F
164 __clog10l F
165 __finite F
166 __finitef F
167 __finitel F
168 __fpclassify F
169 __fpclassifyf F
170 __signbit F
171 __signbitf F
172 cabs F
173 cabsf F
174 cabsl F
175 cacos F
176 cacosf F
177 cacosh F
178 cacoshf F
179 cacoshl F
180 cacosl F
181 carg F
182 cargf F
183 cargl F
184 casin F
185 casinf F
186 casinh F
187 casinhf F
188 casinhl F
189 casinl F
190 catan F
191 catanf F
192 catanh F
193 catanhf F
194 catanhl F
195 catanl F
196 ccos F
197 ccosf F
198 ccosh F
199 ccoshf F
200 ccoshl F
201 ccosl F
202 cexp F
203 cexpf F
204 cexpl F
205 cimag F
206 cimagf F
207 cimagl F
208 clog F
209 clog10 F
210 clog10f F
211 clog10l F
212 clogf F
213 clogl F
214 conj F
215 conjf F
216 conjl F
217 cpow F
218 cpowf F
219 cpowl F
220 cproj F
221 cprojf F
222 cprojl F
223 creal F
224 crealf F
225 creall F
226 csin F
227 csinf F
228 csinh F
229 csinhf F
230 csinhl F
231 csinl F
232 csqrt F
233 csqrtf F
234 csqrtl F
235 ctan F
236 ctanf F
237 ctanh F
238 ctanhf F
239 ctanhl F
240 ctanl F
241 exp10 F
242 exp10f F
243 exp10l F
244 exp2 F
245 exp2f F
246 fdim F
247 fdimf F
248 fdiml F
249 feclearexcept F
250 fegetenv F
251 fegetexceptflag F
252 fegetround F
253 feholdexcept F
254 feraiseexcept F
255 fesetenv F
256 fesetexceptflag F
257 fesetround F
258 fetestexcept F
259 feupdateenv F
260 fma F
261 fmaf F
262 fmal F
263 fmax F
264 fmaxf F
265 fmaxl F
266 fmin F
267 fminf F
268 fminl F
269 llrint F
270 llrintf F
271 llrintl F
272 llround F
273 llroundf F
274 llroundl F
275 log2 F
276 log2f F
277 log2l F
278 lrint F
279 lrintf F
280 lrintl F
281 lround F
282 lroundf F
283 lroundl F
284 nan F
285 nanf F
286 nanl F
287 nearbyint F
288 nearbyintf F
289 nearbyintl F
290 nexttoward F
291 nexttowardf F
292 nexttowardl F
293 pow10 F
294 pow10f F
295 pow10l F
296 remquo F
297 remquof F
298 remquol F
299 round F
300 roundf F
301 roundl F
302 scalbln F
303 scalblnf F
304 scalblnl F
305 sincos F
306 sincosf F
307 sincosl F
308 tgamma F
309 tgammaf F
310 tgammal F
311 trunc F
312 truncf F
313 truncl F
314 GLIBC_2.15
315 GLIBC_2.15 A
316 __acos_finite F
317 __acosf_finite F
318 __acosh_finite F
319 __acoshf_finite F
320 __acoshl_finite F
321 __acosl_finite F
322 __asin_finite F
323 __asinf_finite F
324 __asinl_finite F
325 __atan2_finite F
326 __atan2f_finite F
327 __atan2l_finite F
328 __atanh_finite F
329 __atanhf_finite F
330 __atanhl_finite F
331 __cosh_finite F
332 __coshf_finite F
333 __coshl_finite F
334 __exp10_finite F
335 __exp10f_finite F
336 __exp10l_finite F
337 __exp2_finite F
338 __exp2f_finite F
339 __exp2l_finite F
340 __exp_finite F
341 __expf_finite F
342 __expl_finite F
343 __fmod_finite F
344 __fmodf_finite F
345 __fmodl_finite F
346 __gamma_r_finite F
347 __gammaf_r_finite F
348 __gammal_r_finite F
349 __hypot_finite F
350 __hypotf_finite F
351 __hypotl_finite F
352 __j0_finite F
353 __j0f_finite F
354 __j0l_finite F
355 __j1_finite F
356 __j1f_finite F
357 __j1l_finite F
358 __jn_finite F
359 __jnf_finite F
360 __jnl_finite F
361 __lgamma_r_finite F
362 __lgammaf_r_finite F
363 __lgammal_r_finite F
364 __log10_finite F
365 __log10f_finite F
366 __log10l_finite F
367 __log2_finite F
368 __log2f_finite F
369 __log2l_finite F
370 __log_finite F
371 __logf_finite F
372 __logl_finite F
373 __pow_finite F
374 __powf_finite F
375 __powl_finite F
376 __remainder_finite F
377 __remainderf_finite F
378 __remainderl_finite F
379 __scalb_finite F
380 __scalbf_finite F
381 __scalbl_finite F
382 __sinh_finite F
383 __sinhf_finite F
384 __sinhl_finite F
385 __y0_finite F
386 __y0f_finite F
387 __y0l_finite F
388 __y1_finite F
389 __y1f_finite F
390 __y1l_finite F
391 __yn_finite F
392 __ynf_finite F
393 __ynl_finite F
394 GLIBC_2.2
395 GLIBC_2.2 A
396 feclearexcept F
397 fedisableexcept F
398 feenableexcept F
399 fegetenv F
400 fegetexcept F
401 fegetexceptflag F
402 feraiseexcept F
403 fesetenv F
404 fesetexceptflag F
405 feupdateenv F
406 GLIBC_2.3.4
407 GLIBC_2.3.4 A
408 __c1_cabsf F
409 __c1_cacosf F
410 __c1_cacoshf F
411 __c1_cargf F
412 __c1_casinf F
413 __c1_casinhf F
414 __c1_catanf F
415 __c1_catanhf F
416 __c1_ccosf F
417 __c1_ccoshf F
418 __c1_cexpf F
419 __c1_cimagf F
420 __c1_clog10f F
421 __c1_clogf F
422 __c1_conjf F
423 __c1_cpowf F
424 __c1_cprojf F
425 __c1_crealf F
426 __c1_csinf F
427 __c1_csinhf F
428 __c1_csqrtf F
429 __c1_ctanf F
430 __c1_ctanhf F
431 cabsf F
432 cacosf F
433 cacoshf F
434 cargf F
435 casinf F
436 casinhf F
437 catanf F
438 catanhf F
439 ccosf F
440 ccoshf F
441 cexpf F
442 cimagf F
443 clog10f F
444 clogf F
445 conjf F
446 cpowf F
447 cprojf F
448 crealf F
449 csinf F
450 csinhf F
451 csqrtf F
452 ctanf F
453 ctanhf F
454 GLIBC_2.4
455 GLIBC_2.4 A
456 __clog10l F
457 __finitel F
458 __fpclassifyl F
459 __nldbl_nexttowardf F
460 __signbitl F
461 acoshl F
462 acosl F
463 asinhl F
464 asinl F
465 atan2l F
466 atanhl F
467 atanl F
468 cabsl F
469 cacoshl F
470 cacosl F
471 cargl F
472 casinhl F
473 casinl F
474 catanhl F
475 catanl F
476 cbrtl F
477 ccoshl F
478 ccosl F
479 ceill F
480 cexpl F
481 cimagl F
482 clog10l F
483 clogl F
484 conjl F
485 copysignl F
486 coshl F
487 cosl F
488 cpowl F
489 cprojl F
490 creall F
491 csinhl F
492 csinl F
493 csqrtl F
494 ctanhl F
495 ctanl F
496 dreml F
497 erfcl F
498 erfl F
499 exp10l F
500 exp2l F
501 expl F
502 expm1l F
503 fabsl F
504 fdiml F
505 finitel F
506 floorl F
507 fmal F
508 fmaxl F
509 fminl F
510 fmodl F
511 frexpl F
512 gammal F
513 hypotl F
514 ilogbl F
515 j0l F
516 j1l F
517 jnl F
518 ldexpl F
519 lgammal F
520 lgammal_r F
521 llrintl F
522 llroundl F
523 log10l F
524 log1pl F
525 log2l F
526 logbl F
527 logl F
528 lrintl F
529 lroundl F
530 modfl F
531 nanl F
532 nearbyintl F
533 nextafterl F
534 nexttoward F
535 nexttowardf F
536 nexttowardl F
537 pow10l F
538 powl F
539 remainderl F
540 remquol F
541 rintl F
542 roundl F
543 scalbl F
544 scalblnl F
545 scalbnl F
546 significandl F
547 sincosl F
548 sinhl F
549 sinl F
550 sqrtl F
551 tanhl F
552 tanl F
553 tgammal F
554 truncl F
555 y0l F
556 y1l F
557 ynl F