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-rw-r--r--lib/libm/common_source/expm1.c32
1 files changed, 16 insertions, 16 deletions
diff --git a/lib/libm/common_source/expm1.c b/lib/libm/common_source/expm1.c
index 760d2be..8a84f14 100644
--- a/lib/libm/common_source/expm1.c
+++ b/lib/libm/common_source/expm1.c
@@ -38,36 +38,36 @@ static char sccsid[] = "@(#)expm1.c 8.1 (Berkeley) 6/4/93";
/* EXPM1(X)
* RETURN THE EXPONENTIAL OF X MINUS ONE
* DOUBLE PRECISION (IEEE 53 BITS, VAX D FORMAT 56 BITS)
- * CODED IN C BY K.C. NG, 1/19/85;
+ * CODED IN C BY K.C. NG, 1/19/85;
* REVISED BY K.C. NG on 2/6/85, 3/7/85, 3/21/85, 4/16/85.
*
* Required system supported functions:
- * scalb(x,n)
- * copysign(x,y)
+ * scalb(x,n)
+ * copysign(x,y)
* finite(x)
*
* Kernel function:
* exp__E(x,c)
*
* Method:
- * 1. Argument Reduction: given the input x, find r and integer k such
+ * 1. Argument Reduction: given the input x, find r and integer k such
* that
- * x = k*ln2 + r, |r| <= 0.5*ln2 .
+ * x = k*ln2 + r, |r| <= 0.5*ln2 .
* r will be represented as r := z+c for better accuracy.
*
- * 2. Compute EXPM1(r)=exp(r)-1 by
+ * 2. Compute EXPM1(r)=exp(r)-1 by
*
* EXPM1(r=z+c) := z + exp__E(z,c)
*
* 3. EXPM1(x) = 2^k * ( EXPM1(r) + 1-2^-k ).
*
- * Remarks:
+ * Remarks:
* 1. When k=1 and z < -0.25, we use the following formula for
* better accuracy:
* EXPM1(x) = 2 * ( (z+0.5) + exp__E(z,c) )
* 2. To avoid rounding error in 1-2^-k where k is large, we use
* EXPM1(x) = 2^k * { [z+(exp__E(z,c)-2^-k )] + 1 }
- * when k>56.
+ * when k>56.
*
* Special cases:
* EXPM1(INF) is INF, EXPM1(NaN) is NaN;
@@ -108,7 +108,7 @@ ic(invln2, 1.4426950408889633870E0, 0, 1.71547652B82FE)
double expm1(x)
double x;
{
- const static double one=1.0, half=1.0/2.0;
+ const static double one=1.0, half=1.0/2.0;
double z,hi,lo,c;
int k;
#if defined(vax)||defined(tahoe)
@@ -126,13 +126,13 @@ double x;
/* argument reduction : x - k*ln2 */
k= invln2 *x+copysign(0.5,x); /* k=NINT(x/ln2) */
- hi=x-k*ln2hi ;
+ hi=x-k*ln2hi ;
z=hi-(lo=k*ln2lo);
c=(hi-z)-lo;
if(k==0) return(z+__exp__E(z,c));
if(k==1)
- if(z< -0.25)
+ if(z< -0.25)
{x=z+half;x +=__exp__E(z,c); return(x+x);}
else
{z+=__exp__E(z,c); x=half+z; return(x+x);}
@@ -143,17 +143,17 @@ double x;
{ x=one-scalb(one,-k); z += __exp__E(z,c);}
else if(k<100)
{ x = __exp__E(z,c)-scalb(one,-k); x+=z; z=one;}
- else
+ else
{ x = __exp__E(z,c)+z; z=one;}
- return (scalb(x+z,k));
+ return (scalb(x+z,k));
}
}
/* end of x > lnunfl */
- else
+ else
/* expm1(-big#) rounded to -1 (inexact) */
- if(finite(x))
+ if(finite(x))
{ ln2hi+ln2lo; return(-one);}
/* expm1(-INF) is -1 */
@@ -161,7 +161,7 @@ double x;
}
/* end of x < lnhuge */
- else
+ else
/* expm1(INF) is INF, expm1(+big#) overflows to INF */
return( finite(x) ? scalb(one,5000) : x);
}
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