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Diffstat (limited to 'sysdeps/ieee754/dbl-64/e_remainder.c')
-rw-r--r--sysdeps/ieee754/dbl-64/e_remainder.c180
1 files changed, 101 insertions, 79 deletions
diff --git a/sysdeps/ieee754/dbl-64/e_remainder.c b/sysdeps/ieee754/dbl-64/e_remainder.c
index 2d20bb1dfe..c6a1901b10 100644
--- a/sysdeps/ieee754/dbl-64/e_remainder.c
+++ b/sysdeps/ieee754/dbl-64/e_remainder.c
@@ -39,89 +39,111 @@
 /* An ultimate remainder routine. Given two IEEE double machine numbers x */
 /* ,y   it computes the correctly rounded (to nearest) value of remainder */
 /**************************************************************************/
-double __ieee754_remainder(double x, double y)
+double
+__ieee754_remainder (double x, double y)
 {
-  double z,d,xx;
-  int4 kx,ky,n,nn,n1,m1,l;
-  mynumber u,t,w={{0,0}},v={{0,0}},ww={{0,0}},r;
-  u.x=x;
-  t.x=y;
-  kx=u.i[HIGH_HALF]&0x7fffffff; /* no sign  for x*/
-  t.i[HIGH_HALF]&=0x7fffffff;   /*no sign for y */
-  ky=t.i[HIGH_HALF];
+  double z, d, xx;
+  int4 kx, ky, n, nn, n1, m1, l;
+  mynumber u, t, w = { { 0, 0 } }, v = { { 0, 0 } }, ww = { { 0, 0 } }, r;
+  u.x = x;
+  t.x = y;
+  kx = u.i[HIGH_HALF] & 0x7fffffff; /* no sign  for x*/
+  t.i[HIGH_HALF] &= 0x7fffffff;   /*no sign for y */
+  ky = t.i[HIGH_HALF];
   /*------ |x| < 2^1023  and   2^-970 < |y| < 2^1024 ------------------*/
-  if (kx<0x7fe00000 && ky<0x7ff00000 && ky>=0x03500000) {
-    SET_RESTORE_ROUND_NOEX (FE_TONEAREST);
-    if (kx+0x00100000<ky) return x;
-    if ((kx-0x01500000)<ky) {
-      z=x/t.x;
-      v.i[HIGH_HALF]=t.i[HIGH_HALF];
-      d=(z+big.x)-big.x;
-      xx=(x-d*v.x)-d*(t.x-v.x);
-      if (d-z!=0.5&&d-z!=-0.5) return (xx!=0)?xx:((x>0)?ZERO.x:nZERO.x);
-      else {
-	if (ABS(xx)>0.5*t.x) return (z>d)?xx-t.x:xx+t.x;
-	else return xx;
-      }
-    }   /*    (kx<(ky+0x01500000))         */
-    else  {
-      r.x=1.0/t.x;
-      n=t.i[HIGH_HALF];
-      nn=(n&0x7ff00000)+0x01400000;
-      w.i[HIGH_HALF]=n;
-      ww.x=t.x-w.x;
-      l=(kx-nn)&0xfff00000;
-      n1=ww.i[HIGH_HALF];
-      m1=r.i[HIGH_HALF];
-      while (l>0) {
-	r.i[HIGH_HALF]=m1-l;
-	z=u.x*r.x;
-	w.i[HIGH_HALF]=n+l;
-	ww.i[HIGH_HALF]=(n1)?n1+l:n1;
-	d=(z+big.x)-big.x;
-	u.x=(u.x-d*w.x)-d*ww.x;
-	l=(u.i[HIGH_HALF]&0x7ff00000)-nn;
-      }
-      r.i[HIGH_HALF]=m1;
-      w.i[HIGH_HALF]=n;
-      ww.i[HIGH_HALF]=n1;
-      z=u.x*r.x;
-      d=(z+big.x)-big.x;
-      u.x=(u.x-d*w.x)-d*ww.x;
-      if (ABS(u.x)<0.5*t.x) return (u.x!=0)?u.x:((x>0)?ZERO.x:nZERO.x);
+  if (kx < 0x7fe00000 && ky < 0x7ff00000 && ky >= 0x03500000)
+    {
+      SET_RESTORE_ROUND_NOEX (FE_TONEAREST);
+      if (kx + 0x00100000 < ky)
+	return x;
+      if ((kx - 0x01500000) < ky)
+	{
+	  z = x / t.x;
+	  v.i[HIGH_HALF] = t.i[HIGH_HALF];
+	  d = (z + big.x) - big.x;
+	  xx = (x - d * v.x) - d * (t.x - v.x);
+	  if (d - z != 0.5 && d - z != -0.5)
+	    return (xx != 0) ? xx : ((x > 0) ? ZERO.x : nZERO.x);
+	  else
+	    {
+	      if (ABS (xx) > 0.5 * t.x)
+		return (z > d) ? xx - t.x : xx + t.x;
+	      else
+		return xx;
+	    }
+	} /*    (kx<(ky+0x01500000))         */
       else
-	if (ABS(u.x)>0.5*t.x) return (d>z)?u.x+t.x:u.x-t.x;
-	else
-	{z=u.x/t.x; d=(z+big.x)-big.x; return ((u.x-d*w.x)-d*ww.x);}
-    }
-
-  }   /*   (kx<0x7fe00000&&ky<0x7ff00000&&ky>=0x03500000)     */
-  else {
-    if (kx<0x7fe00000&&ky<0x7ff00000&&(ky>0||t.i[LOW_HALF]!=0)) {
-      y=ABS(y)*t128.x;
-      z=__ieee754_remainder(x,y)*t128.x;
-      z=__ieee754_remainder(z,y)*tm128.x;
-      return z;
-    }
-  else {
-    if ((kx&0x7ff00000)==0x7fe00000&&ky<0x7ff00000&&(ky>0||t.i[LOW_HALF]!=0)) {
-      y=ABS(y);
-      z=2.0*__ieee754_remainder(0.5*x,y);
-      d = ABS(z);
-      if (d <= ABS(d-y)) return z;
-      else return (z>0)?z-y:z+y;
-    }
-    else { /* if x is too big */
-      if (ky==0 && t.i[LOW_HALF] == 0)		/* y = 0 */
-	return (x * y) / (x * y);
-      else if (kx >= 0x7ff00000			/* x not finite */
-	       || (ky>0x7ff00000		/* y is NaN */
-		   || (ky == 0x7ff00000 && t.i[LOW_HALF] != 0)))
-	return (x * y) / (x * y);
+	{
+	  r.x = 1.0 / t.x;
+	  n = t.i[HIGH_HALF];
+	  nn = (n & 0x7ff00000) + 0x01400000;
+	  w.i[HIGH_HALF] = n;
+	  ww.x = t.x - w.x;
+	  l = (kx - nn) & 0xfff00000;
+	  n1 = ww.i[HIGH_HALF];
+	  m1 = r.i[HIGH_HALF];
+	  while (l > 0)
+	    {
+	      r.i[HIGH_HALF] = m1 - l;
+	      z = u.x * r.x;
+	      w.i[HIGH_HALF] = n + l;
+	      ww.i[HIGH_HALF] = (n1) ? n1 + l : n1;
+	      d = (z + big.x) - big.x;
+	      u.x = (u.x - d * w.x) - d * ww.x;
+	      l = (u.i[HIGH_HALF] & 0x7ff00000) - nn;
+	    }
+	  r.i[HIGH_HALF] = m1;
+	  w.i[HIGH_HALF] = n;
+	  ww.i[HIGH_HALF] = n1;
+	  z = u.x * r.x;
+	  d = (z + big.x) - big.x;
+	  u.x = (u.x - d * w.x) - d * ww.x;
+	  if (ABS (u.x) < 0.5 * t.x)
+	    return (u.x != 0) ? u.x : ((x > 0) ? ZERO.x : nZERO.x);
+	  else
+	  if (ABS (u.x) > 0.5 * t.x)
+	    return (d > z) ? u.x + t.x : u.x - t.x;
+	  else
+	    {
+	      z = u.x / t.x; d = (z + big.x) - big.x;
+              return ((u.x - d * w.x) - d * ww.x);
+	    }
+	}
+    } /*   (kx<0x7fe00000&&ky<0x7ff00000&&ky>=0x03500000)     */
+  else
+    {
+      if (kx < 0x7fe00000 && ky < 0x7ff00000 && (ky > 0 || t.i[LOW_HALF] != 0))
+	{
+	  y = ABS (y) * t128.x;
+	  z = __ieee754_remainder (x, y) * t128.x;
+	  z = __ieee754_remainder (z, y) * tm128.x;
+	  return z;
+	}
       else
-	return x;
+	{
+	  if ((kx & 0x7ff00000) == 0x7fe00000 && ky < 0x7ff00000 &&
+              (ky > 0 || t.i[LOW_HALF] != 0))
+	    {
+	      y = ABS (y);
+	      z = 2.0 * __ieee754_remainder (0.5 * x, y);
+	      d = ABS (z);
+	      if (d <= ABS (d - y))
+		return z;
+	      else
+		return (z > 0) ? z - y : z + y;
+	    }
+	  else /* if x is too big */
+	    {
+	      if (ky == 0 && t.i[LOW_HALF] == 0) /* y = 0 */
+		return (x * y) / (x * y);
+	      else if (kx >= 0x7ff00000         /* x not finite */
+		       || (ky > 0x7ff00000      /* y is NaN */
+			   || (ky == 0x7ff00000 && t.i[LOW_HALF] != 0)))
+		return (x * y) / (x * y);
+	      else
+		return x;
+	    }
+	}
     }
-   }
-  }
 }
 strong_alias (__ieee754_remainder, __remainder_finite)