| 1 | /* Prototype declarations for math functions; helper file for <math.h>. | 
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| 2 | Copyright (C) 1996-2018 Free Software Foundation, Inc. | 
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| 3 | This file is part of the GNU C Library. | 
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| 4 |  | 
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| 5 | The GNU C Library is free software; you can redistribute it and/or | 
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| 6 | modify it under the terms of the GNU Lesser General Public | 
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| 7 | License as published by the Free Software Foundation; either | 
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| 8 | version 2.1 of the License, or (at your option) any later version. | 
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| 9 |  | 
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| 10 | The GNU C Library is distributed in the hope that it will be useful, | 
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| 11 | but WITHOUT ANY WARRANTY; without even the implied warranty of | 
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| 12 | MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the GNU | 
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| 13 | Lesser General Public License for more details. | 
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| 14 |  | 
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| 15 | You should have received a copy of the GNU Lesser General Public | 
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| 16 | License along with the GNU C Library; if not, see | 
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| 17 | <http://www.gnu.org/licenses/>.  */ | 
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| 18 |  | 
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| 19 | /* NOTE: Because of the special way this file is used by <math.h>, this | 
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| 20 | file must NOT be protected from multiple inclusion as header files | 
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| 21 | usually are. | 
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| 22 |  | 
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| 23 | This file provides prototype declarations for the math functions. | 
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| 24 | Most functions are declared using the macro: | 
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| 25 |  | 
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| 26 | __MATHCALL (NAME,[_r], (ARGS...)); | 
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| 27 |  | 
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| 28 | This means there is a function `NAME' returning `double' and a function | 
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| 29 | `NAMEf' returning `float'.  Each place `_Mdouble_' appears in the | 
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| 30 | prototype, that is actually `double' in the prototype for `NAME' and | 
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| 31 | `float' in the prototype for `NAMEf'.  Reentrant variant functions are | 
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| 32 | called `NAME_r' and `NAMEf_r'. | 
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| 33 |  | 
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| 34 | Functions returning other types like `int' are declared using the macro: | 
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| 35 |  | 
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| 36 | __MATHDECL (TYPE, NAME,[_r], (ARGS...)); | 
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| 37 |  | 
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| 38 | This is just like __MATHCALL but for a function returning `TYPE' | 
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| 39 | instead of `_Mdouble_'.  In all of these cases, there is still | 
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| 40 | both a `NAME' and a `NAMEf' that takes `float' arguments. | 
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| 41 |  | 
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| 42 | Note that there must be no whitespace before the argument passed for | 
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| 43 | NAME, to make token pasting work with -traditional.  */ | 
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| 44 |  | 
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| 45 | #ifndef _MATH_H | 
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| 46 | # error "Never include <bits/mathcalls.h> directly; include <math.h> instead." | 
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| 47 | #endif | 
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| 48 |  | 
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| 49 |  | 
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| 50 | /* Trigonometric functions.  */ | 
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| 51 |  | 
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| 52 | /* Arc cosine of X.  */ | 
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| 53 | __MATHCALL (acos,, (_Mdouble_ __x)); | 
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| 54 | /* Arc sine of X.  */ | 
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| 55 | __MATHCALL (asin,, (_Mdouble_ __x)); | 
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| 56 | /* Arc tangent of X.  */ | 
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| 57 | __MATHCALL (atan,, (_Mdouble_ __x)); | 
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| 58 | /* Arc tangent of Y/X.  */ | 
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| 59 | __MATHCALL (atan2,, (_Mdouble_ __y, _Mdouble_ __x)); | 
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| 60 |  | 
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| 61 | /* Cosine of X.  */ | 
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| 62 | __MATHCALL_VEC (cos,, (_Mdouble_ __x)); | 
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| 63 | /* Sine of X.  */ | 
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| 64 | __MATHCALL_VEC (sin,, (_Mdouble_ __x)); | 
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| 65 | /* Tangent of X.  */ | 
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| 66 | __MATHCALL (tan,, (_Mdouble_ __x)); | 
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| 67 |  | 
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| 68 | /* Hyperbolic functions.  */ | 
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| 69 |  | 
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| 70 | /* Hyperbolic cosine of X.  */ | 
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| 71 | __MATHCALL (cosh,, (_Mdouble_ __x)); | 
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| 72 | /* Hyperbolic sine of X.  */ | 
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| 73 | __MATHCALL (sinh,, (_Mdouble_ __x)); | 
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| 74 | /* Hyperbolic tangent of X.  */ | 
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| 75 | __MATHCALL (tanh,, (_Mdouble_ __x)); | 
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| 76 |  | 
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| 77 | #ifdef __USE_GNU | 
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| 78 | /* Cosine and sine of X.  */ | 
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| 79 | __MATHDECL_VEC (void,sincos,, | 
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| 80 | (_Mdouble_ __x, _Mdouble_ *__sinx, _Mdouble_ *__cosx)); | 
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| 81 | #endif | 
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| 82 |  | 
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| 83 | #if defined __USE_XOPEN_EXTENDED || defined __USE_ISOC99 | 
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| 84 | /* Hyperbolic arc cosine of X.  */ | 
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| 85 | __MATHCALL (acosh,, (_Mdouble_ __x)); | 
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| 86 | /* Hyperbolic arc sine of X.  */ | 
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| 87 | __MATHCALL (asinh,, (_Mdouble_ __x)); | 
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| 88 | /* Hyperbolic arc tangent of X.  */ | 
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| 89 | __MATHCALL (atanh,, (_Mdouble_ __x)); | 
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| 90 | #endif | 
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| 91 |  | 
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| 92 | /* Exponential and logarithmic functions.  */ | 
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| 93 |  | 
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| 94 | /* Exponential function of X.  */ | 
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| 95 | __MATHCALL_VEC (exp,, (_Mdouble_ __x)); | 
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| 96 |  | 
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| 97 | /* Break VALUE into a normalized fraction and an integral power of 2.  */ | 
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| 98 | __MATHCALL (frexp,, (_Mdouble_ __x, int *__exponent)); | 
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| 99 |  | 
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| 100 | /* X times (two to the EXP power).  */ | 
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| 101 | __MATHCALL (ldexp,, (_Mdouble_ __x, int __exponent)); | 
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| 102 |  | 
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| 103 | /* Natural logarithm of X.  */ | 
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| 104 | __MATHCALL_VEC (log,, (_Mdouble_ __x)); | 
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| 105 |  | 
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| 106 | /* Base-ten logarithm of X.  */ | 
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| 107 | __MATHCALL (log10,, (_Mdouble_ __x)); | 
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| 108 |  | 
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| 109 | /* Break VALUE into integral and fractional parts.  */ | 
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| 110 | __MATHCALL (modf,, (_Mdouble_ __x, _Mdouble_ *__iptr)) __nonnull ((2)); | 
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| 111 |  | 
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| 112 | #if __GLIBC_USE (IEC_60559_FUNCS_EXT) | 
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| 113 | /* Compute exponent to base ten.  */ | 
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| 114 | __MATHCALL (exp10,, (_Mdouble_ __x)); | 
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| 115 | #endif | 
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| 116 |  | 
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| 117 | #if defined __USE_XOPEN_EXTENDED || defined __USE_ISOC99 | 
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| 118 | /* Return exp(X) - 1.  */ | 
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| 119 | __MATHCALL (expm1,, (_Mdouble_ __x)); | 
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| 120 |  | 
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| 121 | /* Return log(1 + X).  */ | 
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| 122 | __MATHCALL (log1p,, (_Mdouble_ __x)); | 
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| 123 |  | 
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| 124 | /* Return the base 2 signed integral exponent of X.  */ | 
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| 125 | __MATHCALL (logb,, (_Mdouble_ __x)); | 
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| 126 | #endif | 
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| 127 |  | 
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| 128 | #ifdef __USE_ISOC99 | 
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| 129 | /* Compute base-2 exponential of X.  */ | 
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| 130 | __MATHCALL (exp2,, (_Mdouble_ __x)); | 
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| 131 |  | 
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| 132 | /* Compute base-2 logarithm of X.  */ | 
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| 133 | __MATHCALL (log2,, (_Mdouble_ __x)); | 
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| 134 | #endif | 
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| 135 |  | 
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| 136 |  | 
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| 137 | /* Power functions.  */ | 
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| 138 |  | 
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| 139 | /* Return X to the Y power.  */ | 
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| 140 | __MATHCALL_VEC (pow,, (_Mdouble_ __x, _Mdouble_ __y)); | 
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| 141 |  | 
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| 142 | /* Return the square root of X.  */ | 
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| 143 | __MATHCALL (sqrt,, (_Mdouble_ __x)); | 
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| 144 |  | 
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| 145 | #if defined __USE_XOPEN || defined __USE_ISOC99 | 
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| 146 | /* Return `sqrt(X*X + Y*Y)'.  */ | 
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| 147 | __MATHCALL (hypot,, (_Mdouble_ __x, _Mdouble_ __y)); | 
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| 148 | #endif | 
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| 149 |  | 
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| 150 | #if defined __USE_XOPEN_EXTENDED || defined __USE_ISOC99 | 
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| 151 | /* Return the cube root of X.  */ | 
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| 152 | __MATHCALL (cbrt,, (_Mdouble_ __x)); | 
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| 153 | #endif | 
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| 154 |  | 
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| 155 |  | 
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| 156 | /* Nearest integer, absolute value, and remainder functions.  */ | 
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| 157 |  | 
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| 158 | /* Smallest integral value not less than X.  */ | 
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| 159 | __MATHCALLX (ceil,, (_Mdouble_ __x), (__const__)); | 
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| 160 |  | 
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| 161 | /* Absolute value of X.  */ | 
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| 162 | __MATHCALLX (fabs,, (_Mdouble_ __x), (__const__)); | 
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| 163 |  | 
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| 164 | /* Largest integer not greater than X.  */ | 
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| 165 | __MATHCALLX (floor,, (_Mdouble_ __x), (__const__)); | 
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| 166 |  | 
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| 167 | /* Floating-point modulo remainder of X/Y.  */ | 
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| 168 | __MATHCALL (fmod,, (_Mdouble_ __x, _Mdouble_ __y)); | 
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| 169 |  | 
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| 170 | #ifdef __USE_MISC | 
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| 171 | # if ((!defined __cplusplus \ | 
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| 172 | || __cplusplus < 201103L /* isinf conflicts with C++11.  */ \ | 
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| 173 | || __MATH_DECLARING_DOUBLE == 0)) /* isinff or isinfl don't.  */ \ | 
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| 174 | && !__MATH_DECLARING_FLOATN | 
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| 175 | /* Return 0 if VALUE is finite or NaN, +1 if it | 
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| 176 | is +Infinity, -1 if it is -Infinity.  */ | 
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| 177 | __MATHDECL_1 (int,isinf,, (_Mdouble_ __value)) __attribute__ ((__const__)); | 
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| 178 | # endif | 
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| 179 |  | 
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| 180 | # if !__MATH_DECLARING_FLOATN | 
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| 181 | /* Return nonzero if VALUE is finite and not NaN.  */ | 
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| 182 | __MATHDECL_1 (int,finite,, (_Mdouble_ __value)) __attribute__ ((__const__)); | 
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| 183 |  | 
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| 184 | /* Return the remainder of X/Y.  */ | 
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| 185 | __MATHCALL (drem,, (_Mdouble_ __x, _Mdouble_ __y)); | 
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| 186 |  | 
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| 187 |  | 
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| 188 | /* Return the fractional part of X after dividing out `ilogb (X)'.  */ | 
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| 189 | __MATHCALL (significand,, (_Mdouble_ __x)); | 
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| 190 | # endif | 
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| 191 |  | 
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| 192 | #endif /* Use misc.  */ | 
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| 193 |  | 
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| 194 | #ifdef __USE_ISOC99 | 
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| 195 | /* Return X with its signed changed to Y's.  */ | 
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| 196 | __MATHCALLX (copysign,, (_Mdouble_ __x, _Mdouble_ __y), (__const__)); | 
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| 197 | #endif | 
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| 198 |  | 
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| 199 | #ifdef __USE_ISOC99 | 
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| 200 | /* Return representation of qNaN for double type.  */ | 
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| 201 | __MATHCALLX (nan,, (const char *__tagb), (__const__)); | 
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| 202 | #endif | 
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| 203 |  | 
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| 204 |  | 
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| 205 | #if defined __USE_MISC || (defined __USE_XOPEN && !defined __USE_XOPEN2K) | 
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| 206 | # if ((!defined __cplusplus \ | 
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| 207 | || __cplusplus < 201103L /* isnan conflicts with C++11.  */ \ | 
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| 208 | || __MATH_DECLARING_DOUBLE == 0)) /* isnanf or isnanl don't.  */ \ | 
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| 209 | && !__MATH_DECLARING_FLOATN | 
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| 210 | /* Return nonzero if VALUE is not a number.  */ | 
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| 211 | __MATHDECL_1 (int,isnan,, (_Mdouble_ __value)) __attribute__ ((__const__)); | 
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| 212 | # endif | 
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| 213 | #endif | 
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| 214 |  | 
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| 215 | #if defined __USE_MISC || (defined __USE_XOPEN && __MATH_DECLARING_DOUBLE) | 
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| 216 | /* Bessel functions.  */ | 
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| 217 | __MATHCALL (j0,, (_Mdouble_)); | 
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| 218 | __MATHCALL (j1,, (_Mdouble_)); | 
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| 219 | __MATHCALL (jn,, (int, _Mdouble_)); | 
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| 220 | __MATHCALL (y0,, (_Mdouble_)); | 
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| 221 | __MATHCALL (y1,, (_Mdouble_)); | 
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| 222 | __MATHCALL (yn,, (int, _Mdouble_)); | 
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| 223 | #endif | 
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| 224 |  | 
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| 225 |  | 
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| 226 | #if defined __USE_XOPEN || defined __USE_ISOC99 | 
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| 227 | /* Error and gamma functions.  */ | 
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| 228 | __MATHCALL (erf,, (_Mdouble_)); | 
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| 229 | __MATHCALL (erfc,, (_Mdouble_)); | 
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| 230 | __MATHCALL (lgamma,, (_Mdouble_)); | 
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| 231 | #endif | 
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| 232 |  | 
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| 233 | #ifdef __USE_ISOC99 | 
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| 234 | /* True gamma function.  */ | 
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| 235 | __MATHCALL (tgamma,, (_Mdouble_)); | 
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| 236 | #endif | 
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| 237 |  | 
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| 238 | #if defined __USE_MISC || (defined __USE_XOPEN && !defined __USE_XOPEN2K) | 
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| 239 | # if !__MATH_DECLARING_FLOATN | 
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| 240 | /* Obsolete alias for `lgamma'.  */ | 
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| 241 | __MATHCALL (gamma,, (_Mdouble_)); | 
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| 242 | # endif | 
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| 243 | #endif | 
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| 244 |  | 
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| 245 | #ifdef __USE_MISC | 
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| 246 | /* Reentrant version of lgamma.  This function uses the global variable | 
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| 247 | `signgam'.  The reentrant version instead takes a pointer and stores | 
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| 248 | the value through it.  */ | 
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| 249 | __MATHCALL (lgamma,_r, (_Mdouble_, int *__signgamp)); | 
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| 250 | #endif | 
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| 251 |  | 
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| 252 |  | 
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| 253 | #if defined __USE_XOPEN_EXTENDED || defined __USE_ISOC99 | 
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| 254 | /* Return the integer nearest X in the direction of the | 
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| 255 | prevailing rounding mode.  */ | 
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| 256 | __MATHCALL (rint,, (_Mdouble_ __x)); | 
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| 257 |  | 
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| 258 | /* Return X + epsilon if X < Y, X - epsilon if X > Y.  */ | 
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| 259 | __MATHCALL (nextafter,, (_Mdouble_ __x, _Mdouble_ __y)); | 
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| 260 | # if defined __USE_ISOC99 && !defined __LDBL_COMPAT && !__MATH_DECLARING_FLOATN | 
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| 261 | __MATHCALL (nexttoward,, (_Mdouble_ __x, long double __y)); | 
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| 262 | # endif | 
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| 263 |  | 
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| 264 | # if __GLIBC_USE (IEC_60559_BFP_EXT) || __MATH_DECLARING_FLOATN | 
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| 265 | /* Return X - epsilon.  */ | 
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| 266 | __MATHCALL (nextdown,, (_Mdouble_ __x)); | 
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| 267 | /* Return X + epsilon.  */ | 
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| 268 | __MATHCALL (nextup,, (_Mdouble_ __x)); | 
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| 269 | # endif | 
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| 270 |  | 
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| 271 | /* Return the remainder of integer divison X / Y with infinite precision.  */ | 
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| 272 | __MATHCALL (remainder,, (_Mdouble_ __x, _Mdouble_ __y)); | 
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| 273 |  | 
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| 274 | # ifdef __USE_ISOC99 | 
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| 275 | /* Return X times (2 to the Nth power).  */ | 
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| 276 | __MATHCALL (scalbn,, (_Mdouble_ __x, int __n)); | 
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| 277 | # endif | 
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| 278 |  | 
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| 279 | /* Return the binary exponent of X, which must be nonzero.  */ | 
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| 280 | __MATHDECL (int,ilogb,, (_Mdouble_ __x)); | 
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| 281 | #endif | 
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| 282 |  | 
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| 283 | #if __GLIBC_USE (IEC_60559_BFP_EXT) || __MATH_DECLARING_FLOATN | 
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| 284 | /* Like ilogb, but returning long int.  */ | 
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| 285 | __MATHDECL (long int, llogb,, (_Mdouble_ __x)); | 
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| 286 | #endif | 
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| 287 |  | 
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| 288 | #ifdef __USE_ISOC99 | 
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| 289 | /* Return X times (2 to the Nth power).  */ | 
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| 290 | __MATHCALL (scalbln,, (_Mdouble_ __x, long int __n)); | 
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| 291 |  | 
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| 292 | /* Round X to integral value in floating-point format using current | 
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| 293 | rounding direction, but do not raise inexact exception.  */ | 
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| 294 | __MATHCALL (nearbyint,, (_Mdouble_ __x)); | 
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| 295 |  | 
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| 296 | /* Round X to nearest integral value, rounding halfway cases away from | 
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| 297 | zero.  */ | 
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| 298 | __MATHCALLX (round,, (_Mdouble_ __x), (__const__)); | 
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| 299 |  | 
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| 300 | /* Round X to the integral value in floating-point format nearest but | 
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| 301 | not larger in magnitude.  */ | 
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| 302 | __MATHCALLX (trunc,, (_Mdouble_ __x), (__const__)); | 
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| 303 |  | 
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| 304 | /* Compute remainder of X and Y and put in *QUO a value with sign of x/y | 
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| 305 | and magnitude congruent `mod 2^n' to the magnitude of the integral | 
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| 306 | quotient x/y, with n >= 3.  */ | 
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| 307 | __MATHCALL (remquo,, (_Mdouble_ __x, _Mdouble_ __y, int *__quo)); | 
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| 308 |  | 
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| 309 |  | 
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| 310 | /* Conversion functions.  */ | 
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| 311 |  | 
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| 312 | /* Round X to nearest integral value according to current rounding | 
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| 313 | direction.  */ | 
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| 314 | __MATHDECL (long int,lrint,, (_Mdouble_ __x)); | 
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| 315 | __extension__ | 
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| 316 | __MATHDECL (long long int,llrint,, (_Mdouble_ __x)); | 
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| 317 |  | 
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| 318 | /* Round X to nearest integral value, rounding halfway cases away from | 
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| 319 | zero.  */ | 
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| 320 | __MATHDECL (long int,lround,, (_Mdouble_ __x)); | 
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| 321 | __extension__ | 
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| 322 | __MATHDECL (long long int,llround,, (_Mdouble_ __x)); | 
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| 323 |  | 
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| 324 |  | 
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| 325 | /* Return positive difference between X and Y.  */ | 
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| 326 | __MATHCALL (fdim,, (_Mdouble_ __x, _Mdouble_ __y)); | 
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| 327 |  | 
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| 328 | /* Return maximum numeric value from X and Y.  */ | 
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| 329 | __MATHCALLX (fmax,, (_Mdouble_ __x, _Mdouble_ __y), (__const__)); | 
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| 330 |  | 
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| 331 | /* Return minimum numeric value from X and Y.  */ | 
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| 332 | __MATHCALLX (fmin,, (_Mdouble_ __x, _Mdouble_ __y), (__const__)); | 
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| 333 |  | 
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| 334 | /* Multiply-add function computed as a ternary operation.  */ | 
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| 335 | __MATHCALL (fma,, (_Mdouble_ __x, _Mdouble_ __y, _Mdouble_ __z)); | 
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| 336 | #endif /* Use ISO C99.  */ | 
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| 337 |  | 
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| 338 | #if __GLIBC_USE (IEC_60559_BFP_EXT) || __MATH_DECLARING_FLOATN | 
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| 339 | /* Round X to nearest integer value, rounding halfway cases to even.  */ | 
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| 340 | __MATHCALLX (roundeven,, (_Mdouble_ __x), (__const__)); | 
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| 341 |  | 
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| 342 | /* Round X to nearest signed integer value, not raising inexact, with | 
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| 343 | control of rounding direction and width of result.  */ | 
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| 344 | __MATHDECL (__intmax_t, fromfp,, (_Mdouble_ __x, int __round, | 
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| 345 | unsigned int __width)); | 
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| 346 |  | 
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| 347 | /* Round X to nearest unsigned integer value, not raising inexact, | 
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| 348 | with control of rounding direction and width of result.  */ | 
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| 349 | __MATHDECL (__uintmax_t, ufromfp,, (_Mdouble_ __x, int __round, | 
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| 350 | unsigned int __width)); | 
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| 351 |  | 
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| 352 | /* Round X to nearest signed integer value, raising inexact for | 
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| 353 | non-integers, with control of rounding direction and width of | 
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| 354 | result.  */ | 
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| 355 | __MATHDECL (__intmax_t, fromfpx,, (_Mdouble_ __x, int __round, | 
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| 356 | unsigned int __width)); | 
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| 357 |  | 
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| 358 | /* Round X to nearest unsigned integer value, raising inexact for | 
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| 359 | non-integers, with control of rounding direction and width of | 
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| 360 | result.  */ | 
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| 361 | __MATHDECL (__uintmax_t, ufromfpx,, (_Mdouble_ __x, int __round, | 
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| 362 | unsigned int __width)); | 
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| 363 |  | 
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| 364 | /* Return value with maximum magnitude.  */ | 
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| 365 | __MATHCALLX (fmaxmag,, (_Mdouble_ __x, _Mdouble_ __y), (__const__)); | 
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| 366 |  | 
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| 367 | /* Return value with minimum magnitude.  */ | 
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| 368 | __MATHCALLX (fminmag,, (_Mdouble_ __x, _Mdouble_ __y), (__const__)); | 
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| 369 |  | 
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| 370 | /* Total order operation.  */ | 
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| 371 | __MATHDECL_1 (int, totalorder,, (_Mdouble_ __x, _Mdouble_ __y)) | 
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| 372 | __attribute__ ((__const__)); | 
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| 373 |  | 
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| 374 | /* Total order operation on absolute values.  */ | 
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| 375 | __MATHDECL_1 (int, totalordermag,, (_Mdouble_ __x, _Mdouble_ __y)) | 
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| 376 | __attribute__ ((__const__)); | 
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| 377 |  | 
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| 378 | /* Canonicalize floating-point representation.  */ | 
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| 379 | __MATHDECL_1 (int, canonicalize,, (_Mdouble_ *__cx, const _Mdouble_ *__x)); | 
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| 380 |  | 
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| 381 | /* Get NaN payload.  */ | 
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| 382 | __MATHCALL (getpayload,, (const _Mdouble_ *__x)); | 
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| 383 |  | 
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| 384 | /* Set quiet NaN payload.  */ | 
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| 385 | __MATHDECL_1 (int, setpayload,, (_Mdouble_ *__x, _Mdouble_ __payload)); | 
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| 386 |  | 
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| 387 | /* Set signaling NaN payload.  */ | 
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| 388 | __MATHDECL_1 (int, setpayloadsig,, (_Mdouble_ *__x, _Mdouble_ __payload)); | 
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| 389 | #endif | 
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| 390 |  | 
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| 391 | #if (defined __USE_MISC || (defined __USE_XOPEN_EXTENDED \ | 
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| 392 | && __MATH_DECLARING_DOUBLE	  \ | 
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| 393 | && !defined __USE_XOPEN2K8))  \ | 
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| 394 | && !__MATH_DECLARING_FLOATN | 
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| 395 | /* Return X times (2 to the Nth power).  */ | 
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| 396 | __MATHCALL (scalb,, (_Mdouble_ __x, _Mdouble_ __n)); | 
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| 397 | #endif | 
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| 398 |  | 
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