glibc/sysdeps/unix/sysv/linux/aarch64/libm.abilist

GLIBC_2.17
 GLIBC_2.17 A
 _LIB_VERSION D 0x4
 __acos_finite F
 __acosf_finite F
 __acosh_finite F
 __acoshf_finite F
 __acoshl_finite F
 __acosl_finite F
 __asin_finite F
 __asinf_finite F
 __asinl_finite F
 __atan2_finite F
 __atan2f_finite F
 __atan2l_finite F
 __atanh_finite F
 __atanhf_finite F
 __atanhl_finite F
 __clog10 F
 __clog10f F
 __clog10l F
 __cosh_finite F
 __coshf_finite F
 __coshl_finite F
 __exp10_finite F
 __exp10f_finite F
 __exp10l_finite F
 __exp2_finite F
 __exp2f_finite F
 __exp2l_finite F
 __exp_finite F
 __expf_finite F
 __expl_finite F
 __finite F
 __finitef F
 __finitel F
 __fmod_finite F
 __fmodf_finite F
 __fmodl_finite F
 __fpclassify F
 __fpclassifyf F
 __fpclassifyl F
 __gamma_r_finite F
 __gammaf_r_finite F
 __gammal_r_finite F
 __hypot_finite F
 __hypotf_finite F
 __hypotl_finite F
 __j0_finite F
 __j0f_finite F
 __j0l_finite F
 __j1_finite F
 __j1f_finite F
 __j1l_finite F
 __jn_finite F
 __jnf_finite F
 __jnl_finite F
 __lgamma_r_finite F
 __lgammaf_r_finite F
 __lgammal_r_finite F
 __log10_finite F
 __log10f_finite F
 __log10l_finite F
 __log2_finite F
 __log2f_finite F
 __log2l_finite F
 __log_finite F
 __logf_finite F
 __logl_finite F
 __pow_finite F
 __powf_finite F
 __powl_finite F
 __remainder_finite F
 __remainderf_finite F
 __remainderl_finite F
 __scalb_finite F
 __scalbf_finite F
 __scalbl_finite F
 __signbit F
 __signbitf F
 __signbitl F
 __sinh_finite F
 __sinhf_finite F
 __sinhl_finite F
 __sqrt_finite F
 __sqrtf_finite F
 __sqrtl_finite F
 __y0_finite F
 __y0f_finite F
 __y0l_finite F
 __y1_finite F
 __y1f_finite F
 __y1l_finite F
 __yn_finite F
 __ynf_finite F
 __ynl_finite F
 acos F
 acosf F
 acosh F
 acoshf F
 acoshl F
 acosl F
 asin F
 asinf F
 asinh F
 asinhf F
 asinhl F
 asinl F
 atan F
 atan2 F
 atan2f F
 atan2l F
 atanf F
 atanh F
 atanhf F
 atanhl F
 atanl F
 cabs F
 cabsf F
 cabsl F
 cacos F
 cacosf F
 cacosh F
 cacoshf F
 cacoshl F
 cacosl F
 carg F
 cargf F
 cargl F
 casin F
 casinf F
 casinh F
 casinhf F
 casinhl F
 casinl F
 catan F
 catanf F
 catanh F
 catanhf F
 catanhl F
 catanl F
 cbrt F
 cbrtf F
 cbrtl F
 ccos F
 ccosf F
 ccosh F
 ccoshf F
 ccoshl F
 ccosl F
 ceil F
 ceilf F
 ceill F
 cexp F
 cexpf F
 cexpl F
 cimag F
 cimagf F
 cimagl F
 clog F
 clog10 F
 clog10f F
 clog10l F
 clogf F
 clogl F
 conj F
 conjf F
 conjl F
 copysign F
 copysignf F
 copysignl F
 cos F
 cosf F
 cosh F
 coshf F
 coshl F
 cosl F
 cpow F
 cpowf F
 cpowl F
 cproj F
 cprojf F
 cprojl F
 creal F
 crealf F
 creall F
 csin F
 csinf F
 csinh F
 csinhf F
 csinhl F
 csinl F
 csqrt F
 csqrtf F
 csqrtl F
 ctan F
 ctanf F
 ctanh F
 ctanhf F
 ctanhl F
 ctanl F
 drem F
 dremf F
 dreml F
 erf F
 erfc F
 erfcf F
 erfcl F
 erff F
 erfl F
 exp F
 exp10 F
 exp10f F
 exp10l F
 exp2 F
 exp2f F
 exp2l F
 expf F
 expl F
 expm1 F
 expm1f F
 expm1l F
 fabs F
 fabsf F
 fabsl F
 fdim F
 fdimf F
 fdiml F
 feclearexcept F
 fedisableexcept F
 feenableexcept F
 fegetenv F
 fegetexcept F
 fegetexceptflag F
 fegetround F
 feholdexcept F
 feraiseexcept F
 fesetenv F
 fesetexceptflag F
 fesetround F
 fetestexcept F
 feupdateenv F
 finite F
 finitef F
 finitel F
 floor F
 floorf F
 floorl F
 fma F
 fmaf F
 fmal F
 fmax F
 fmaxf F
 fmaxl F
 fmin F
 fminf F
 fminl F
 fmod F
 fmodf F
 fmodl F
 frexp F
 frexpf F
 frexpl F
 gamma F
 gammaf F
 gammal F
 hypot F
 hypotf F
 hypotl F
 ilogb F
 ilogbf F
 ilogbl F
 j0 F
 j0f F
 j0l F
 j1 F
 j1f F
 j1l F
 jn F
 jnf F
 jnl F
 ldexp F
 ldexpf F
 ldexpl F
 lgamma F
 lgamma_r F
 lgammaf F
 lgammaf_r F
 lgammal F
 lgammal_r F
 llrint F
 llrintf F
 llrintl F
 llround F
 llroundf F
 llroundl F
 log F
 log10 F
 log10f F
 log10l F
 log1p F
 log1pf F
 log1pl F
 log2 F
 log2f F
 log2l F
 logb F
 logbf F
 logbl F
 logf F
 logl F
 lrint F
 lrintf F
 lrintl F
 lround F
 lroundf F
 lroundl F
 matherr F
 modf F
 modff F
 modfl F
 nan F
 nanf F
 nanl F
 nearbyint F
 nearbyintf F
 nearbyintl F
 nextafter F
 nextafterf F
 nextafterl F
 nexttoward F
 nexttowardf F
 nexttowardl F
 pow F
 pow10 F
 pow10f F
 pow10l F
 powf F
 powl F
 remainder F
 remainderf F
 remainderl F
 remquo F
 remquof F
 remquol F
 rint F
 rintf F
 rintl F
 round F
 roundf F
 roundl F
 scalb F
 scalbf F
 scalbl F
 scalbln F
 scalblnf F
 scalblnl F
 scalbn F
 scalbnf F
 scalbnl F
 signgam D 0x4
 significand F
 significandf F
 significandl F
 sin F
 sincos F
 sincosf F
 sincosl F
 sinf F
 sinh F
 sinhf F
 sinhl F
 sinl F
 sqrt F
 sqrtf F
 sqrtl F
 tan F
 tanf F
 tanh F
 tanhf F
 tanhl F
 tanl F
 tgamma F
 tgammaf F
 tgammal F
 trunc F
 truncf F
 truncl F
 y0 F
 y0f F
 y0l F
 y1 F
 y1f F
 y1l F
 yn F
 ynf F
 ynl F
GLIBC_2.18
 GLIBC_2.18 A
 __issignaling F
 __issignalingf F
 __issignalingl F
AArch64 Port 2012-11-09 17:53:51 +00:00			`GLIBC_2.17`
			`GLIBC_2.17 A`
			`_LIB_VERSION D 0x4`
			`__acos_finite F`
			`__acosf_finite F`
			`__acosh_finite F`
			`__acoshf_finite F`
			`__acoshl_finite F`
			`__acosl_finite F`
			`__asin_finite F`
			`__asinf_finite F`
			`__asinl_finite F`
			`__atan2_finite F`
			`__atan2f_finite F`
			`__atan2l_finite F`
			`__atanh_finite F`
			`__atanhf_finite F`
			`__atanhl_finite F`
			`__clog10 F`
			`__clog10f F`
			`__clog10l F`
			`__cosh_finite F`
			`__coshf_finite F`
			`__coshl_finite F`
			`__exp10_finite F`
			`__exp10f_finite F`
			`__exp10l_finite F`
			`__exp2_finite F`
			`__exp2f_finite F`
			`__exp2l_finite F`
			`__exp_finite F`
			`__expf_finite F`
			`__expl_finite F`
			`__finite F`
			`__finitef F`
			`__finitel F`
			`__fmod_finite F`
			`__fmodf_finite F`
			`__fmodl_finite F`
			`__fpclassify F`
			`__fpclassifyf F`
			`__fpclassifyl F`
			`__gamma_r_finite F`
			`__gammaf_r_finite F`
			`__gammal_r_finite F`
			`__hypot_finite F`
			`__hypotf_finite F`
			`__hypotl_finite F`
			`__j0_finite F`
			`__j0f_finite F`
			`__j0l_finite F`
			`__j1_finite F`
			`__j1f_finite F`
			`__j1l_finite F`
			`__jn_finite F`
			`__jnf_finite F`
			`__jnl_finite F`
			`__lgamma_r_finite F`
			`__lgammaf_r_finite F`
			`__lgammal_r_finite F`
			`__log10_finite F`
			`__log10f_finite F`
			`__log10l_finite F`
			`__log2_finite F`
			`__log2f_finite F`
			`__log2l_finite F`
			`__log_finite F`
			`__logf_finite F`
			`__logl_finite F`
			`__pow_finite F`
			`__powf_finite F`
			`__powl_finite F`
			`__remainder_finite F`
			`__remainderf_finite F`
			`__remainderl_finite F`
			`__scalb_finite F`
			`__scalbf_finite F`
			`__scalbl_finite F`
			`__signbit F`
			`__signbitf F`
			`__signbitl F`
			`__sinh_finite F`
			`__sinhf_finite F`
			`__sinhl_finite F`
			`__sqrt_finite F`
			`__sqrtf_finite F`
			`__sqrtl_finite F`
			`__y0_finite F`
			`__y0f_finite F`
			`__y0l_finite F`
			`__y1_finite F`
			`__y1f_finite F`
			`__y1l_finite F`
			`__yn_finite F`
			`__ynf_finite F`
			`__ynl_finite F`
			`acos F`
			`acosf F`
			`acosh F`
			`acoshf F`
			`acoshl F`
			`acosl F`
			`asin F`
			`asinf F`
			`asinh F`
			`asinhf F`
			`asinhl F`
			`asinl F`
			`atan F`
			`atan2 F`
			`atan2f F`
			`atan2l F`
			`atanf F`
			`atanh F`
			`atanhf F`
			`atanhl F`
			`atanl F`
			`cabs F`
			`cabsf F`
			`cabsl F`
			`cacos F`
			`cacosf F`
			`cacosh F`
			`cacoshf F`
			`cacoshl F`
			`cacosl F`
			`carg F`
			`cargf F`
			`cargl F`
			`casin F`
			`casinf F`
			`casinh F`
			`casinhf F`
			`casinhl F`
			`casinl F`
			`catan F`
			`catanf F`
			`catanh F`
			`catanhf F`
			`catanhl F`
			`catanl F`
			`cbrt F`
			`cbrtf F`
			`cbrtl F`
			`ccos F`
			`ccosf F`
			`ccosh F`
			`ccoshf F`
			`ccoshl F`
			`ccosl F`
			`ceil F`
			`ceilf F`
			`ceill F`
			`cexp F`
			`cexpf F`
			`cexpl F`
			`cimag F`
			`cimagf F`
			`cimagl F`
			`clog F`
			`clog10 F`
			`clog10f F`
			`clog10l F`
			`clogf F`
			`clogl F`
			`conj F`
			`conjf F`
			`conjl F`
			`copysign F`
			`copysignf F`
			`copysignl F`
			`cos F`
			`cosf F`
			`cosh F`
			`coshf F`
			`coshl F`
			`cosl F`
			`cpow F`
			`cpowf F`
			`cpowl F`
			`cproj F`
			`cprojf F`
			`cprojl F`
			`creal F`
			`crealf F`
			`creall F`
			`csin F`
			`csinf F`
			`csinh F`
			`csinhf F`
			`csinhl F`
			`csinl F`
			`csqrt F`
			`csqrtf F`
			`csqrtl F`
			`ctan F`
			`ctanf F`
			`ctanh F`
			`ctanhf F`
			`ctanhl F`
			`ctanl F`
			`drem F`
			`dremf F`
			`dreml F`
			`erf F`
			`erfc F`
			`erfcf F`
			`erfcl F`
			`erff F`
			`erfl F`
			`exp F`
			`exp10 F`
			`exp10f F`
			`exp10l F`
			`exp2 F`
			`exp2f F`
			`exp2l F`
			`expf F`
			`expl F`
			`expm1 F`
			`expm1f F`
			`expm1l F`
			`fabs F`
			`fabsf F`
			`fabsl F`
			`fdim F`
			`fdimf F`
			`fdiml F`
			`feclearexcept F`
			`fedisableexcept F`
			`feenableexcept F`
			`fegetenv F`
			`fegetexcept F`
			`fegetexceptflag F`
			`fegetround F`
			`feholdexcept F`
			`feraiseexcept F`
			`fesetenv F`
			`fesetexceptflag F`
			`fesetround F`
			`fetestexcept F`
			`feupdateenv F`
			`finite F`
			`finitef F`
			`finitel F`
			`floor F`
			`floorf F`
			`floorl F`
			`fma F`
			`fmaf F`
			`fmal F`
			`fmax F`
			`fmaxf F`
			`fmaxl F`
			`fmin F`
			`fminf F`
			`fminl F`
			`fmod F`
			`fmodf F`
			`fmodl F`
			`frexp F`
			`frexpf F`
			`frexpl F`
			`gamma F`
			`gammaf F`
			`gammal F`
			`hypot F`
			`hypotf F`
			`hypotl F`
			`ilogb F`
			`ilogbf F`
			`ilogbl F`
			`j0 F`
			`j0f F`
			`j0l F`
			`j1 F`
			`j1f F`
			`j1l F`
			`jn F`
			`jnf F`
			`jnl F`
			`ldexp F`
			`ldexpf F`
			`ldexpl F`
			`lgamma F`
			`lgamma_r F`
			`lgammaf F`
			`lgammaf_r F`
			`lgammal F`
			`lgammal_r F`
			`llrint F`
			`llrintf F`
			`llrintl F`
			`llround F`
			`llroundf F`
			`llroundl F`
			`log F`
			`log10 F`
			`log10f F`
			`log10l F`
			`log1p F`
			`log1pf F`
			`log1pl F`
			`log2 F`
			`log2f F`
			`log2l F`
			`logb F`
			`logbf F`
			`logbl F`
			`logf F`
			`logl F`
			`lrint F`
			`lrintf F`
			`lrintl F`
			`lround F`
			`lroundf F`
			`lroundl F`
			`matherr F`
			`modf F`
			`modff F`
			`modfl F`
			`nan F`
			`nanf F`
			`nanl F`
			`nearbyint F`
			`nearbyintf F`
			`nearbyintl F`
			`nextafter F`
			`nextafterf F`
			`nextafterl F`
			`nexttoward F`
			`nexttowardf F`
			`nexttowardl F`
			`pow F`
			`pow10 F`
			`pow10f F`
			`pow10l F`
			`powf F`
			`powl F`
			`remainder F`
			`remainderf F`
			`remainderl F`
			`remquo F`
			`remquof F`
			`remquol F`
			`rint F`
			`rintf F`
			`rintl F`
			`round F`
			`roundf F`
			`roundl F`
			`scalb F`
			`scalbf F`
			`scalbl F`
			`scalbln F`
			`scalblnf F`
			`scalblnl F`
			`scalbn F`
			`scalbnf F`
			`scalbnl F`
			`signgam D 0x4`
			`significand F`
			`significandf F`
			`significandl F`
			`sin F`
			`sincos F`
			`sincosf F`
			`sincosl F`
			`sinf F`
			`sinh F`
			`sinhf F`
			`sinhl F`
			`sinl F`
			`sqrt F`
			`sqrtf F`
			`sqrtl F`
			`tan F`
			`tanf F`
			`tanh F`
			`tanhf F`
			`tanhl F`
			`tanl F`
			`tgamma F`
			`tgammaf F`
			`tgammal F`
			`trunc F`
			`truncf F`
			`truncl F`
			`y0 F`
			`y0f F`
			`y0l F`
			`y1 F`
			`y1f F`
			`y1l F`
			`yn F`
			`ynf F`
			`ynl F`
New <math.h> macro named issignaling to check for a signaling NaN (sNaN). It is based on draft TS 18661 and currently enabled as a GNU extension. 2013-04-02 11:51:02 +00:00			`GLIBC_2.18`
			`GLIBC_2.18 A`
			`__issignaling F`
			`__issignalingf F`
			`__issignalingl F`