X-Git-Url: https://git.subgeniuskitty.com/unix-history/.git/blobdiff_plain/f77d20bd14a5cb546343e1fb2cf785c1cfb9c2a4..7e3eac84dfa7f4cfc34428e31003a9e3a5895349:/usr/src/lib/libm/ieee/cabs.c diff --git a/usr/src/lib/libm/ieee/cabs.c b/usr/src/lib/libm/ieee/cabs.c index ba040efa46..d60343f4d3 100644 --- a/usr/src/lib/libm/ieee/cabs.c +++ b/usr/src/lib/libm/ieee/cabs.c @@ -1,41 +1,18 @@ -/* +/* * Copyright (c) 1985 Regents of the University of California. - * - * Use and reproduction of this software are granted in accordance with - * the terms and conditions specified in the Berkeley Software License - * Agreement (in particular, this entails acknowledgement of the programs' - * source, and inclusion of this notice) with the additional understanding - * that all recipients should regard themselves as participants in an - * ongoing research project and hence should feel obligated to report - * their experiences (good or bad) with these elementary function codes, - * using "sendbug 4bsd-bugs@BERKELEY", to the authors. - */ - -#ifndef lint -static char sccsid[] = -"@(#)cabs.c 1.2 (Berkeley) 8/21/85; 1.4 (ucb.elefunt) %G%"; -#endif not lint - -/* CABS(Z) - * RETURN THE ABSOLUTE VALUE OF THE COMPLEX NUMBER Z = X + iY - * DOUBLE PRECISION (VAX D format 56 bits, IEEE DOUBLE 53 BITS) - * CODED IN C BY K.C. NG, 11/28/84. - * REVISED BY K.C. NG, 7/12/85. + * All rights reserved. * - * Required kernel function : - * hypot(x,y) + * %sccs.include.redist.c% * - * Method : - * cabs(z) = hypot(x,y) . + * All recipients should regard themselves as participants in an ongoing + * research project and hence should feel obligated to report their + * experiences (good or bad) with these elementary function codes, using + * the sendbug(8) program, to the authors. */ -double cabs(z) -struct { double x, y;} z; -{ - double hypot(); - return(hypot(z.x,z.y)); -} - +#ifndef lint +static char sccsid[] = "@(#)cabs.c 5.5 (Berkeley) %G%"; +#endif /* not lint */ /* HYPOT(X,Y) * RETURN THE SQUARE ROOT OF X^2 + Y^2 WHERE Z=X+iY @@ -89,38 +66,31 @@ struct { double x, y;} z; * from decimal to binary accurately enough to produce the hexadecimal values * shown. */ +#include "mathimpl.h" + +vc(r2p1hi, 2.4142135623730950345E0 ,8279,411a,ef32,99fc, 2, .9A827999FCEF32) +vc(r2p1lo, 1.4349369327986523769E-17 ,597d,2484,754b,89b3, -55, .84597D89B3754B) +vc(sqrt2, 1.4142135623730950622E0 ,04f3,40b5,de65,33f9, 1, .B504F333F9DE65) -#if (defined(VAX)||defined(TAHOE)) /* VAX D format */ -#ifdef VAX -#define _0x(A,B) 0x/**/A/**/B -#else /* VAX */ -#define _0x(A,B) 0x/**/B/**/A -#endif /* VAX */ -/* static double */ -/* r2p1hi = 2.4142135623730950345E0 , Hex 2^ 2 * .9A827999FCEF32 */ -/* r2p1lo = 1.4349369327986523769E-17 , Hex 2^-55 * .84597D89B3754B */ -/* sqrt2 = 1.4142135623730950622E0 ; Hex 2^ 1 * .B504F333F9DE65 */ -static long r2p1hix[] = { _0x(8279,411a), _0x(ef32,99fc)}; -static long r2p1lox[] = { _0x(597d,2484), _0x(754b,89b3)}; -static long sqrt2x[] = { _0x(04f3,40b5), _0x(de65,33f9)}; -#define r2p1hi (*(double*)r2p1hix) -#define r2p1lo (*(double*)r2p1lox) -#define sqrt2 (*(double*)sqrt2x) -#else /* IEEE double format */ -static double -r2p1hi = 2.4142135623730949234E0 , /*Hex 2^1 * 1.3504F333F9DE6 */ -r2p1lo = 1.2537167179050217666E-16 , /*Hex 2^-53 * 1.21165F626CDD5 */ -sqrt2 = 1.4142135623730951455E0 ; /*Hex 2^ 0 * 1.6A09E667F3BCD */ +ic(r2p1hi, 2.4142135623730949234E0 , 1, 1.3504F333F9DE6) +ic(r2p1lo, 1.2537167179050217666E-16 , -53, 1.21165F626CDD5) +ic(sqrt2, 1.4142135623730951455E0 , 0, 1.6A09E667F3BCD) + +#ifdef vccast +#define r2p1hi vccast(r2p1hi) +#define r2p1lo vccast(r2p1lo) +#define sqrt2 vccast(sqrt2) #endif -double hypot(x,y) +double +hypot(x,y) double x, y; { - static double zero=0, one=1, + static const double zero=0, one=1, small=1.0E-18; /* fl(1+small)==1 */ - static ibig=30; /* fl(1+2**(2*ibig))==1 */ - double copysign(),scalb(),logb(),sqrt(),t,r; - int finite(), exp; + static const ibig=30; /* fl(1+2**(2*ibig))==1 */ + double t,r; + int exp; if(finite(x)) if(finite(y)) @@ -160,20 +130,49 @@ double x, y; return (copysign(x,one)); else if(finite(y)) return(x); /* x is NaN, y is finite */ +#if !defined(vax)&&!defined(tahoe) else if(y!=y) return(y); /* x and y is NaN */ +#endif /* !defined(vax)&&!defined(tahoe) */ else return(copysign(y,one)); /* y is INF */ } +/* CABS(Z) + * RETURN THE ABSOLUTE VALUE OF THE COMPLEX NUMBER Z = X + iY + * DOUBLE PRECISION (VAX D format 56 bits, IEEE DOUBLE 53 BITS) + * CODED IN C BY K.C. NG, 11/28/84. + * REVISED BY K.C. NG, 7/12/85. + * + * Required kernel function : + * hypot(x,y) + * + * Method : + * cabs(z) = hypot(x,y) . + */ + +double +cabs(z) +struct { double x, y;} z; +{ + return hypot(z.x,z.y); +} + +double +z_abs(z) +struct { double x,y;} *z; +{ + return hypot(z->x,z->y); +} + /* A faster but less accurate version of cabs(x,y) */ #if 0 double hypot(x,y) double x, y; { - static double zero=0, one=1; + static const double zero=0, one=1; small=1.0E-18; /* fl(1+small)==1 */ - static ibig=30; /* fl(1+2**(2*ibig))==1 */ - double copysign(),scalb(),logb(),sqrt(),temp; - int finite(), exp; + static const ibig=30; /* fl(1+2**(2*ibig))==1 */ + double temp; + int exp; if(finite(x)) if(finite(y))