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Diffstat (limited to 'sysdeps/ieee754/dbl-64/s_tan.c')
-rw-r--r--sysdeps/ieee754/dbl-64/s_tan.c31
1 files changed, 22 insertions, 9 deletions
diff --git a/sysdeps/ieee754/dbl-64/s_tan.c b/sysdeps/ieee754/dbl-64/s_tan.c
index cf8d4d0267..4e26d90ae1 100644
--- a/sysdeps/ieee754/dbl-64/s_tan.c
+++ b/sysdeps/ieee754/dbl-64/s_tan.c
@@ -1,7 +1,7 @@
/*
* IBM Accurate Mathematical Library
* written by International Business Machines Corp.
- * Copyright (C) 2001 Free Software Foundation
+ * Copyright (C) 2001, 2009 Free Software Foundation
*
* 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
@@ -33,6 +33,8 @@
/* round to nearest mode of IEEE 754 standard. */
/* */
/*********************************************************************/
+
+#include <errno.h>
#include "endian.h"
#include "dla.h"
#include "mpa.h"
@@ -61,7 +63,11 @@ double tan(double x) {
/* x=+-INF, x=NaN */
num.d = x; ux = num.i[HIGH_HALF];
- if ((ux&0x7ff00000)==0x7ff00000) return x-x;
+ if ((ux&0x7ff00000)==0x7ff00000) {
+ if ((ux&0x7fffffff)==0x7ff00000)
+ __set_errno (EDOM);
+ return x-x;
+ }
w=(x<ZERO) ? -x : x;
@@ -108,7 +114,8 @@ double tan(double x) {
fi = xfg[i][1].d; gi = xfg[i][2].d; t2 = pz*(gi+fi)/(gi-pz);
if ((y=fi+(t2-fi*u3.d))==fi+(t2+fi*u3.d)) return (s*y);
t3 = (t2<ZERO) ? -t2 : t2;
- if ((y=fi+(t2-(t4=fi*ua3.d+t3*ub3.d)))==fi+(t2+t4)) return (s*y);
+ t4 = fi*ua3.d+t3*ub3.d;
+ if ((y=fi+(t2-t4))==fi+(t2+t4)) return (s*y);
/* Second stage */
ffi = xfg[i][3].d;
@@ -216,13 +223,15 @@ double tan(double x) {
t2 = pz*(fi+gi)/(fi+pz);
if ((y=gi-(t2-gi*u10.d))==gi-(t2+gi*u10.d)) return (-sy*y);
t3 = (t2<ZERO) ? -t2 : t2;
- if ((y=gi-(t2-(t4=gi*ua10.d+t3*ub10.d)))==gi-(t2+t4)) return (-sy*y); }
+ t4 = gi*ua10.d+t3*ub10.d;
+ if ((y=gi-(t2-t4))==gi-(t2+t4)) return (-sy*y); }
else {
/* tan */
t2 = pz*(gi+fi)/(gi-pz);
if ((y=fi+(t2-fi*u9.d))==fi+(t2+fi*u9.d)) return (sy*y);
t3 = (t2<ZERO) ? -t2 : t2;
- if ((y=fi+(t2-(t4=fi*ua9.d+t3*ub9.d)))==fi+(t2+t4)) return (sy*y); }
+ t4 = fi*ua9.d+t3*ub9.d;
+ if ((y=fi+(t2-t4))==fi+(t2+t4)) return (sy*y); }
/* Second stage */
ffi = xfg[i][3].d;
@@ -327,13 +336,15 @@ double tan(double x) {
t2 = pz*(fi+gi)/(fi+pz);
if ((y=gi-(t2-gi*u18.d))==gi-(t2+gi*u18.d)) return (-sy*y);
t3 = (t2<ZERO) ? -t2 : t2;
- if ((y=gi-(t2-(t4=gi*ua18.d+t3*ub18.d)))==gi-(t2+t4)) return (-sy*y); }
+ t4 = gi*ua18.d+t3*ub18.d;
+ if ((y=gi-(t2-t4))==gi-(t2+t4)) return (-sy*y); }
else {
/* tan */
t2 = pz*(gi+fi)/(gi-pz);
if ((y=fi+(t2-fi*u17.d))==fi+(t2+fi*u17.d)) return (sy*y);
t3 = (t2<ZERO) ? -t2 : t2;
- if ((y=fi+(t2-(t4=fi*ua17.d+t3*ub17.d)))==fi+(t2+t4)) return (sy*y); }
+ t4 = fi*ua17.d+t3*ub17.d;
+ if ((y=fi+(t2-t4))==fi+(t2+t4)) return (sy*y); }
/* Second stage */
ffi = xfg[i][3].d;
@@ -431,13 +442,15 @@ double tan(double x) {
t2 = pz*(fi+gi)/(fi+pz);
if ((y=gi-(t2-gi*u26.d))==gi-(t2+gi*u26.d)) return (-sy*y);
t3 = (t2<ZERO) ? -t2 : t2;
- if ((y=gi-(t2-(t4=gi*ua26.d+t3*ub26.d)))==gi-(t2+t4)) return (-sy*y); }
+ t4 = gi*ua26.d+t3*ub26.d;
+ if ((y=gi-(t2-t4))==gi-(t2+t4)) return (-sy*y); }
else {
/* tan */
t2 = pz*(gi+fi)/(gi-pz);
if ((y=fi+(t2-fi*u25.d))==fi+(t2+fi*u25.d)) return (sy*y);
t3 = (t2<ZERO) ? -t2 : t2;
- if ((y=fi+(t2-(t4=fi*ua25.d+t3*ub25.d)))==fi+(t2+t4)) return (sy*y); }
+ t4 = fi*ua25.d+t3*ub25.d;
+ if ((y=fi+(t2-t4))==fi+(t2+t4)) return (sy*y); }
/* Second stage */
ffi = xfg[i][3].d;