about summary refs log tree commit diff
path: root/sysdeps/ieee754/dbl-64/atnat.h
diff options
context:
space:
mode:
Diffstat (limited to 'sysdeps/ieee754/dbl-64/atnat.h')
-rw-r--r--sysdeps/ieee754/dbl-64/atnat.h154
1 files changed, 0 insertions, 154 deletions
diff --git a/sysdeps/ieee754/dbl-64/atnat.h b/sysdeps/ieee754/dbl-64/atnat.h
deleted file mode 100644
index 3ba064ae59..0000000000
--- a/sysdeps/ieee754/dbl-64/atnat.h
+++ /dev/null
@@ -1,154 +0,0 @@
-/*
- * IBM Accurate Mathematical Library
- * Written by International Business Machines Corp.
- * Copyright (C) 2001-2017 Free Software Foundation, Inc.
- *
- * This program 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.
- *
- * This program 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 this program; if not, see <http://www.gnu.org/licenses/>.
- */
-
-/************************************************************************/
-/*  MODULE_NAME: atnat.h                                                */
-/*                                                                      */
-/*                                                                      */
-/* 	common data and variables definition for BIG or LITTLE ENDIAN   */
-/************************************************************************/
-#ifndef ATNAT_H
-#define ATNAT_H
-
-#define M 4
-
-#ifdef BIG_ENDI
-  static const number
-  /* polynomial I */
-/**/ d3             = {{0xbfd55555, 0x55555555} }, /* -0.333... */
-/**/ d5             = {{0x3fc99999, 0x999997fd} }, /*  0.199... */
-/**/ d7             = {{0xbfc24924, 0x923f7603} }, /* -0.142... */
-/**/ d9             = {{0x3fbc71c6, 0xe5129a3b} }, /*  0.111... */
-/**/ d11            = {{0xbfb74580, 0x22b13c25} }, /* -0.090... */
-/**/ d13            = {{0x3fb375f0, 0x8b31cbce} }, /*  0.076... */
-  /* polynomial II */
-/**/ f3             = {{0xbfd55555, 0x55555555} }, /* -1/3      */
-/**/ ff3            = {{0xbc755555, 0x55555555} }, /* -1/3-f3   */
-/**/ f5             = {{0x3fc99999, 0x9999999a} }, /*  1/5      */
-/**/ ff5            = {{0xbc699999, 0x9999999a} }, /*  1/5-f5   */
-/**/ f7             = {{0xbfc24924, 0x92492492} }, /* -1/7      */
-/**/ ff7            = {{0xbc624924, 0x92492492} }, /* -1/7-f7   */
-/**/ f9             = {{0x3fbc71c7, 0x1c71c71c} }, /*  1/9      */
-/**/ ff9            = {{0x3c5c71c7, 0x1c71c71c} }, /*  1/9-f9   */
-/**/ f11            = {{0xbfb745d1, 0x745d1746} }, /* -1/11     */
-/**/ f13            = {{0x3fb3b13b, 0x13b13b14} }, /*  1/13     */
-/**/ f15            = {{0xbfb11111, 0x11111111} }, /* -1/15     */
-/**/ f17            = {{0x3fae1e1e, 0x1e1e1e1e} }, /*  1/17     */
-/**/ f19            = {{0xbfaaf286, 0xbca1af28} }, /* -1/19     */
-  /* constants    */
-/**/ a              = {{0x3e4bb67a, 0x00000000} }, /*  1.290e-8     */
-/**/ b              = {{0x3fb00000, 0x00000000} }, /*  1/16         */
-/**/ c              = {{0x3ff00000, 0x00000000} }, /*  1            */
-/**/ d              = {{0x40300000, 0x00000000} }, /*  16           */
-/**/ e              = {{0x43349ff2, 0x00000000} }, /*  5.805e15     */
-/**/ hpi            = {{0x3ff921fb, 0x54442d18} }, /*  pi/2         */
-/**/ mhpi           = {{0xbff921fb, 0x54442d18} }, /* -pi/2         */
-/**/ hpi1           = {{0x3c91a626, 0x33145c07} }, /*  pi/2-hpi     */
-/**/ u1             = {{0x3c2d3382, 0x00000000} }, /*  7.915e-19    */
-/**/ u21            = {{0x3c6dffc0, 0x00000000} }, /*  1.301e-17    */
-/**/ u22            = {{0x3c527bd0, 0x00000000} }, /*  4.008e-18    */
-/**/ u23            = {{0x3c3cd057, 0x00000000} }, /*  1.562e-18    */
-/**/ u24            = {{0x3c329cdf, 0x00000000} }, /*  1.009e-18    */
-/**/ u31            = {{0x3c3a1edf, 0x00000000} }, /*  1.416e-18    */
-/**/ u32            = {{0x3c33f0e1, 0x00000000} }, /*  1.081e-18    */
-/**/ u4             = {{0x3bf955e4, 0x00000000} }, /*  8.584e-20    */
-/**/ u5             = {{0x3aaef2d1, 0x00000000} }, /*  5e-26        */
-/**/ u6             = {{0x3a98c56d, 0x00000000} }, /*  2.001e-26    */
-/**/ u7             = {{0x3a9375de, 0x00000000} }, /*  1.572e-26    */
-/**/ u8             = {{0x3a6eeb36, 0x00000000} }, /*  3.122e-27    */
-/**/ u9[M]          ={{{0x38c1aa5b, 0x00000000} }, /* 2.658e-35     */
-/**/                  {{0x35c1aa4d, 0x00000000} }, /* 9.443e-50     */
-/**/                  {{0x32c1aa88, 0x00000000} }, /* 3.355e-64     */
-/**/                  {{0x11c1aa56, 0x00000000} }};/* 3.818e-223    */
-
-#else
-#ifdef LITTLE_ENDI
-  static const number
-  /* polynomial I */
-/**/ d3             = {{0x55555555, 0xbfd55555} }, /* -0.333... */
-/**/ d5             = {{0x999997fd, 0x3fc99999} }, /*  0.199... */
-/**/ d7             = {{0x923f7603, 0xbfc24924} }, /* -0.142... */
-/**/ d9             = {{0xe5129a3b, 0x3fbc71c6} }, /*  0.111... */
-/**/ d11            = {{0x22b13c25, 0xbfb74580} }, /* -0.090... */
-/**/ d13            = {{0x8b31cbce, 0x3fb375f0} }, /*  0.076... */
-  /* polynomial II */
-/**/ f3             = {{0x55555555, 0xbfd55555} }, /* -1/3      */
-/**/ ff3            = {{0x55555555, 0xbc755555} }, /* -1/3-f3   */
-/**/ f5             = {{0x9999999a, 0x3fc99999} }, /*  1/5      */
-/**/ ff5            = {{0x9999999a, 0xbc699999} }, /*  1/5-f5   */
-/**/ f7             = {{0x92492492, 0xbfc24924} }, /* -1/7      */
-/**/ ff7            = {{0x92492492, 0xbc624924} }, /* -1/7-f7   */
-/**/ f9             = {{0x1c71c71c, 0x3fbc71c7} }, /*  1/9      */
-/**/ ff9            = {{0x1c71c71c, 0x3c5c71c7} }, /*  1/9-f9   */
-/**/ f11            = {{0x745d1746, 0xbfb745d1} }, /* -1/11     */
-/**/ f13            = {{0x13b13b14, 0x3fb3b13b} }, /*  1/13     */
-/**/ f15            = {{0x11111111, 0xbfb11111} }, /* -1/15     */
-/**/ f17            = {{0x1e1e1e1e, 0x3fae1e1e} }, /*  1/17     */
-/**/ f19            = {{0xbca1af28, 0xbfaaf286} }, /* -1/19     */
-  /* constants    */
-/**/ a              = {{0x00000000, 0x3e4bb67a} }, /*  1.290e-8     */
-/**/ b              = {{0x00000000, 0x3fb00000} }, /*  1/16         */
-/**/ c              = {{0x00000000, 0x3ff00000} }, /*  1            */
-/**/ d              = {{0x00000000, 0x40300000} }, /*  16           */
-/**/ e              = {{0x00000000, 0x43349ff2} }, /*  5.805e15     */
-/**/ hpi            = {{0x54442d18, 0x3ff921fb} }, /*  pi/2         */
-/**/ mhpi           = {{0x54442d18, 0xbff921fb} }, /* -pi/2         */
-/**/ hpi1           = {{0x33145c07, 0x3c91a626} }, /*  pi/2-hpi     */
-/**/ u1             = {{0x00000000, 0x3c2d3382} }, /*  7.915e-19    */
-/**/ u21            = {{0x00000000, 0x3c6dffc0} }, /*  1.301e-17    */
-/**/ u22            = {{0x00000000, 0x3c527bd0} }, /*  4.008e-18    */
-/**/ u23            = {{0x00000000, 0x3c3cd057} }, /*  1.562e-18    */
-/**/ u24            = {{0x00000000, 0x3c329cdf} }, /*  1.009e-18    */
-/**/ u31            = {{0x00000000, 0x3c3a1edf} }, /*  1.416e-18    */
-/**/ u32            = {{0x00000000, 0x3c33f0e1} }, /*  1.081e-18    */
-/**/ u4             = {{0x00000000, 0x3bf955e4} }, /*  8.584e-20    */
-/**/ u5             = {{0x00000000, 0x3aaef2d1} }, /*  5e-26        */
-/**/ u6             = {{0x00000000, 0x3a98c56d} }, /*  2.001e-26    */
-/**/ u7             = {{0x00000000, 0x3a9375de} }, /*  1.572e-26    */
-/**/ u8             = {{0x00000000, 0x3a6eeb36} }, /*  3.122e-27    */
-/**/ u9[M]          ={{{0x00000000, 0x38c1aa5b} }, /* 2.658e-35     */
-/**/                  {{0x00000000, 0x35c1aa4d} }, /* 9.443e-50     */
-/**/                  {{0x00000000, 0x32c1aa88} }, /* 3.355e-64     */
-/**/                  {{0x00000000, 0x11c1aa56} }};/* 3.818e-223    */
-
-#endif
-#endif
-
-#define  A         a.d
-#define  B         b.d
-#define  C         c.d
-#define  D         d.d
-#define  E         e.d
-#define  HPI       hpi.d
-#define  MHPI      mhpi.d
-#define  HPI1      hpi1.d
-#define  U1        u1.d
-#define  U21       u21.d
-#define  U22       u22.d
-#define  U23       u23.d
-#define  U24       u24.d
-#define  U31       u31.d
-#define  U32       u32.d
-#define  U4        u4.d
-#define  U5        u5.d
-#define  U6        u6.d
-#define  U7        u7.d
-#define  U8        u8.d
-
-#endif