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tests/sin.dat
161 строка
8 KB
Philippe Theveny
tests/sin.dat: replaced ? by expected ternary flags.
09 дек 2008, 16:14
09 дек 2008, 16:14
3735aeb
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# Data file for mpc_sin. # # Copyright (C) 2008 Philippe Th\'eveny # # This file is part of the MPC Library. # # The MPC Library is free software; you can redistribute it and/or modify # it under the terms of the GNU Lesser General Public License as published by # the Free Software Foundation; either version 2.1 of the License, or (at your # option) any later version. # # The MPC Library is distributed in the hope that it will be useful, but # WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY # or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public # License for more details. # # You should have received a copy of the GNU Lesser General Public License # along with the MPC Library; see the file COPYING.LIB. If not, write to # the Free Software Foundation, Inc., 59 Temple Place - Suite 330, Boston, # MA 02111-1307, USA. # # The line format respects the parameter order in function prototype as # follow: # # INEX_RE INEX_IM PREC_ROP_RE ROP_RE PREC_ROP_IM ROP_IM PREC_OP_RE OP_RE PREC_OP_IM OP_IM RND_RE RND_IM # # where op = op_re + i * op_im, rop = rop_re + i * rop_im, # rop_re is ROP_RE rounded to nearest to the precision of PREC_ROP_RE # rop_im is ROP_IM rounded to nearest to the precision of PREC_ROP_IM # op_re is OP_RE rounded to nearest to the precision of PREC_OP_RE # op_im is OP_IM rounded to nearest to the precision of PREC_OP_IM # ROP_RE is checked against Re(sin op) rounded to the precision PREC_ROP_RE # in the direction RND_RE # ROP_IM is checked against Im(sin op) rounded to the precision PREC_ROP_IM # in the direction RND_IM # INEX_RE is the ternary value for the real part with the following notation: # "?" ternary value not checked # "+" if ROP_RE is greater than the exact mathematical result # "0" if ROP_RE is exactly the mathematical result # "-" if ROP_RE is less than the exact mathematical result # (m.m. INEX_IM) # rounding modes notation: # "N" is rounding to nearest # "Z" is rounding towards zero # "U" is rounding towards plus infinity # "D" is rounding towards minus infinity # Use prefixes "0b" for values in base two, "0x" for values in base sixteen, # no prefix for value in base ten. # In all bases, "nan" is NaN, "inf" is infinity; # The sign of the result is checked with "+inf", "-inf", "-0", or "+0". # special values (following ISO C99 standard) 0 0 53 nan 53 inf 53 -inf 53 -inf N N 0 0 53 nan 53 nan 53 -inf 53 -1 N N 0 0 53 nan 53 0 53 -inf 53 -0 N N 0 0 53 nan 53 0 53 -inf 53 +0 N N 0 0 53 nan 53 nan 53 -inf 53 +1 N N 0 0 53 nan 53 inf 53 -inf 53 +inf N N 0 0 53 nan 53 nan 53 -inf 53 nan N N 0 0 53 +inf 53 -inf 53 -6 53 -inf N N 0 0 53 +inf 53 +inf 53 -6 53 +inf N N 0 0 53 nan 53 nan 53 -6 53 nan N N 0 0 53 +inf 53 +inf 53 -4 53 -inf N N 0 0 53 +inf 53 -inf 53 -4 53 +inf N N 0 0 53 nan 53 nan 53 -4 53 nan N N 0 0 53 -inf 53 +inf 53 -2 53 -inf N N 0 0 53 -inf 53 -inf 53 -2 53 +inf N N 0 0 53 nan 53 nan 53 -2 53 nan N N 0 0 53 -inf 53 -inf 53 -1 53 -inf N N 0 0 53 -inf 53 +inf 53 -1 53 +inf N N 0 0 53 nan 53 nan 53 -1 53 nan N N 0 0 53 -0 53 -inf 53 -0 53 -inf N N 0 0 53 -0 53 -0 53 -0 53 -0 N N 0 0 53 -0 53 +0 53 -0 53 +0 N N 0 0 53 -0 53 +inf 53 -0 53 +inf N N 0 0 53 -0 53 nan 53 -0 53 nan N N 0 0 53 +0 53 -inf 53 +0 53 -inf N N 0 0 53 +0 53 -0 53 +0 53 -0 N N 0 0 53 +0 53 +0 53 +0 53 +0 N N 0 0 53 +0 53 +inf 53 +0 53 +inf N N 0 0 53 +0 53 nan 53 +0 53 nan N N 0 0 53 +inf 53 -inf 53 +1 53 -inf N N 0 0 53 +inf 53 +inf 53 +1 53 +inf N N 0 0 53 nan 53 nan 53 +1 53 nan N N 0 0 53 +inf 53 +inf 53 +2 53 -inf N N 0 0 53 +inf 53 -inf 53 +2 53 +inf N N 0 0 53 nan 53 nan 53 +2 53 nan N N 0 0 53 -inf 53 +inf 53 +4 53 -inf N N 0 0 53 -inf 53 -inf 53 +4 53 +inf N N 0 0 53 nan 53 nan 53 +4 53 nan N N 0 0 53 -inf 53 -inf 53 +6 53 -inf N N 0 0 53 -inf 53 +inf 53 +6 53 +inf N N 0 0 53 nan 53 nan 53 +6 53 nan N N 0 0 53 nan 53 inf 53 +inf 53 -inf N N 0 0 53 nan 53 nan 53 +inf 53 -1 N N 0 0 53 nan 53 0 53 +inf 53 -0 N N 0 0 53 nan 53 0 53 +inf 53 +0 N N 0 0 53 nan 53 nan 53 +inf 53 +1 N N 0 0 53 nan 53 inf 53 +inf 53 +inf N N 0 0 53 nan 53 nan 53 +inf 53 nan N N 0 0 53 nan 53 inf 53 nan 53 -inf N N 0 0 53 nan 53 nan 53 nan 53 -1 N N 0 0 53 nan 53 0 53 nan 53 -0 N N 0 0 53 nan 53 0 53 nan 53 +0 N N 0 0 53 nan 53 nan 53 nan 53 +1 N N 0 0 53 nan 53 inf 53 nan 53 +inf N N 0 0 53 nan 53 nan 53 nan 53 nan N N # pure real argument - 0 53 0x4787C62AC28Bp-48 53 -0 53 -6 53 -0 N N - 0 53 0x4787C62AC28Bp-48 53 +0 53 -6 53 +0 N N - 0 53 0xC1BDCEEEE0F57p-52 53 +0 53 -4 53 -0 N N - 0 53 0xC1BDCEEEE0F57p-52 53 -0 53 -4 53 +0 N N - 0 53 -0xE8C7B7568DA23p-52 53 +0 53 -2 53 -0 N N - 0 53 -0xE8C7B7568DA23p-52 53 -0 53 -2 53 +0 N N + 0 53 -0xD76AA47848677p-52 53 -0 53 -1 53 -0 N N + 0 53 -0xD76AA47848677p-52 53 +0 53 -1 53 +0 N N - 0 53 0xD76AA47848677p-52 53 -0 53 +1 53 -0 N N - 0 53 0xD76AA47848677p-52 53 +0 53 +1 53 +0 N N + 0 53 0xE8C7B7568DA23p-52 53 +0 53 +2 53 -0 N N + 0 53 0xE8C7B7568DA23p-52 53 -0 53 +2 53 +0 N N + 0 53 -0xC1BDCEEEE0F57p-52 53 +0 53 +4 53 -0 N N + 0 53 -0xC1BDCEEEE0F57p-52 53 -0 53 +4 53 +0 N N + 0 53 -0x4787C62AC28Bp-48 53 -0 53 +6 53 -0 N N + 0 53 -0x4787C62AC28Bp-48 53 +0 53 +6 53 +0 N N # pure imaginary argument 0 + 53 -0 53 -0x1936D22F67C805p-45 53 -0 53 -6 N N 0 + 53 +0 53 -0x1936D22F67C805p-45 53 +0 53 -6 N N 0 - 53 -0 53 -0x1B4A3803703631p-48 53 -0 53 -4 N N 0 - 53 +0 53 -0x1B4A3803703631p-48 53 +0 53 -4 N N 0 + 53 -0 53 -0x1D03CF63B6E19Fp-51 53 -0 53 -2 N N 0 + 53 +0 53 -0x1D03CF63B6E19Fp-51 53 +0 53 -2 N N 0 + 53 -0 53 -0x966CFE2275CC1p-51 53 -0 53 -1 N N 0 + 53 +0 53 -0x966CFE2275CC1p-51 53 +0 53 -1 N N 0 - 53 -0 53 0x966CFE2275CC1p-51 53 -0 53 +1 N N 0 - 53 +0 53 0x966CFE2275CC1p-51 53 +0 53 +1 N N 0 - 53 -0 53 0x1D03CF63B6E19Fp-51 53 -0 53 +2 N N 0 - 53 +0 53 0x1D03CF63B6E19Fp-51 53 +0 53 +2 N N 0 + 53 -0 53 0x1B4A3803703631p-48 53 -0 53 +4 N N 0 + 53 +0 53 0x1B4A3803703631p-48 53 +0 53 +4 N N 0 - 53 -0 53 0x1936D22F67C805p-45 53 -0 53 +6 N N 0 - 53 +0 53 0x1936D22F67C805p-45 53 +0 53 +6 N N # IEEE-754 double precision + + 53 514 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 N N + + 53 514 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 N Z + + 53 514 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 N U + - 53 514 53 -0x8DBE5135A8CA9p-96 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 N D - + 53 0x100FFFFFFFFFFFp-43 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 Z N - + 53 0x100FFFFFFFFFFFp-43 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 Z Z - + 53 0x100FFFFFFFFFFFp-43 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 Z U - - 53 0x100FFFFFFFFFFFp-43 53 -0x8DBE5135A8CA9p-96 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 Z D + + 53 514 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 U N + + 53 514 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 U Z + + 53 514 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 U U + - 53 514 53 -0x8DBE5135A8CA9p-96 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 U D - + 53 0x100FFFFFFFFFFFp-43 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 D N - + 53 0x100FFFFFFFFFFFp-43 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 D Z - + 53 0x100FFFFFFFFFFFp-43 53 -0x11B7CA26B51951p-97 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 D U - - 53 0x100FFFFFFFFFFFp-43 53 -0x8DBE5135A8CA9p-96 53 0x3243F6A8885A3p-49 53 -0x1BBDD1808C59A3p-50 D D