build: Build mlibc + add distclean target

Signed-off-by: Ian Moffett <ian@osmora.org>

1 files changed, 0 insertions, 273 deletions

diff --git a/lib/mlibc/options/ansi/musl-generic-math/erf.c b/lib/mlibc/options/ansi/musl-generic-math/erf.c
deleted file mode 100644
index 2f30a29..0000000
--- a/lib/mlibc/options/ansi/musl-generic-math/erf.c
+++ /dev/null
@@ -1,273 +0,0 @@
-/* origin: FreeBSD /usr/src/lib/msun/src/s_erf.c */
-/*
- * ====================================================
- * Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved.
- *
- * Developed at SunPro, a Sun Microsystems, Inc. business.
- * Permission to use, copy, modify, and distribute this
- * software is freely granted, provided that this notice
- * is preserved.
- * ====================================================
- */
-/* double erf(double x)
- * double erfc(double x)
- *                           x
- *                    2      |\
- *     erf(x)  =  ---------  | exp(-t*t)dt
- *                 sqrt(pi) \|
- *                           0
- *
- *     erfc(x) =  1-erf(x)
- *  Note that
- *              erf(-x) = -erf(x)
- *              erfc(-x) = 2 - erfc(x)
- *
- * Method:
- *      1. For |x| in [0, 0.84375]
- *          erf(x)  = x + x*R(x^2)
- *          erfc(x) = 1 - erf(x)           if x in [-.84375,0.25]
- *                  = 0.5 + ((0.5-x)-x*R)  if x in [0.25,0.84375]
- *         where R = P/Q where P is an odd poly of degree 8 and
- *         Q is an odd poly of degree 10.
- *                                               -57.90
- *                      | R - (erf(x)-x)/x | <= 2
- *
- *
- *         Remark. The formula is derived by noting
- *          erf(x) = (2/sqrt(pi))*(x - x^3/3 + x^5/10 - x^7/42 + ....)
- *         and that
- *          2/sqrt(pi) = 1.128379167095512573896158903121545171688
- *         is close to one. The interval is chosen because the fix
- *         point of erf(x) is near 0.6174 (i.e., erf(x)=x when x is
- *         near 0.6174), and by some experiment, 0.84375 is chosen to
- *         guarantee the error is less than one ulp for erf.
- *
- *      2. For |x| in [0.84375,1.25], let s = |x| - 1, and
- *         c = 0.84506291151 rounded to single (24 bits)
- *              erf(x)  = sign(x) * (c  + P1(s)/Q1(s))
- *              erfc(x) = (1-c)  - P1(s)/Q1(s) if x > 0
- *                        1+(c+P1(s)/Q1(s))    if x < 0
- *              |P1/Q1 - (erf(|x|)-c)| <= 2**-59.06
- *         Remark: here we use the taylor series expansion at x=1.
- *              erf(1+s) = erf(1) + s*Poly(s)
- *                       = 0.845.. + P1(s)/Q1(s)
- *         That is, we use rational approximation to approximate
- *                      erf(1+s) - (c = (single)0.84506291151)
- *         Note that |P1/Q1|< 0.078 for x in [0.84375,1.25]
- *         where
- *              P1(s) = degree 6 poly in s
- *              Q1(s) = degree 6 poly in s
- *
- *      3. For x in [1.25,1/0.35(~2.857143)],
- *              erfc(x) = (1/x)*exp(-x*x-0.5625+R1/S1)
- *              erf(x)  = 1 - erfc(x)
- *         where
- *              R1(z) = degree 7 poly in z, (z=1/x^2)
- *              S1(z) = degree 8 poly in z
- *
- *      4. For x in [1/0.35,28]
- *              erfc(x) = (1/x)*exp(-x*x-0.5625+R2/S2) if x > 0
- *                      = 2.0 - (1/x)*exp(-x*x-0.5625+R2/S2) if -6<x<0
- *                      = 2.0 - tiny            (if x <= -6)
- *              erf(x)  = sign(x)*(1.0 - erfc(x)) if x < 6, else
- *              erf(x)  = sign(x)*(1.0 - tiny)
- *         where
- *              R2(z) = degree 6 poly in z, (z=1/x^2)
- *              S2(z) = degree 7 poly in z
- *
- *      Note1:
- *         To compute exp(-x*x-0.5625+R/S), let s be a single
- *         precision number and s := x; then
- *              -x*x = -s*s + (s-x)*(s+x)
- *              exp(-x*x-0.5626+R/S) =
- *                      exp(-s*s-0.5625)*exp((s-x)*(s+x)+R/S);
- *      Note2:
- *         Here 4 and 5 make use of the asymptotic series
- *                        exp(-x*x)
- *              erfc(x) ~ ---------- * ( 1 + Poly(1/x^2) )
- *                        x*sqrt(pi)
- *         We use rational approximation to approximate
- *              g(s)=f(1/x^2) = log(erfc(x)*x) - x*x + 0.5625
- *         Here is the error bound for R1/S1 and R2/S2
- *              |R1/S1 - f(x)|  < 2**(-62.57)
- *              |R2/S2 - f(x)|  < 2**(-61.52)
- *
- *      5. For inf > x >= 28
- *              erf(x)  = sign(x) *(1 - tiny)  (raise inexact)
- *              erfc(x) = tiny*tiny (raise underflow) if x > 0
- *                      = 2 - tiny if x<0
- *
- *      7. Special case:
- *              erf(0)  = 0, erf(inf)  = 1, erf(-inf) = -1,
- *              erfc(0) = 1, erfc(inf) = 0, erfc(-inf) = 2,
- *              erfc/erf(NaN) is NaN
- */
-
-#include "libm.h"
-
-static const double
-erx  = 8.45062911510467529297e-01, /* 0x3FEB0AC1, 0x60000000 */
-/*
- * Coefficients for approximation to  erf on [0,0.84375]
- */
-efx8 =  1.02703333676410069053e+00, /* 0x3FF06EBA, 0x8214DB69 */
-pp0  =  1.28379167095512558561e-01, /* 0x3FC06EBA, 0x8214DB68 */
-pp1  = -3.25042107247001499370e-01, /* 0xBFD4CD7D, 0x691CB913 */
-pp2  = -2.84817495755985104766e-02, /* 0xBF9D2A51, 0xDBD7194F */
-pp3  = -5.77027029648944159157e-03, /* 0xBF77A291, 0x236668E4 */
-pp4  = -2.37630166566501626084e-05, /* 0xBEF8EAD6, 0x120016AC */
-qq1  =  3.97917223959155352819e-01, /* 0x3FD97779, 0xCDDADC09 */
-qq2  =  6.50222499887672944485e-02, /* 0x3FB0A54C, 0x5536CEBA */
-qq3  =  5.08130628187576562776e-03, /* 0x3F74D022, 0xC4D36B0F */
-qq4  =  1.32494738004321644526e-04, /* 0x3F215DC9, 0x221C1A10 */
-qq5  = -3.96022827877536812320e-06, /* 0xBED09C43, 0x42A26120 */
-/*
- * Coefficients for approximation to  erf  in [0.84375,1.25]
- */
-pa0  = -2.36211856075265944077e-03, /* 0xBF6359B8, 0xBEF77538 */
-pa1  =  4.14856118683748331666e-01, /* 0x3FDA8D00, 0xAD92B34D */
-pa2  = -3.72207876035701323847e-01, /* 0xBFD7D240, 0xFBB8C3F1 */
-pa3  =  3.18346619901161753674e-01, /* 0x3FD45FCA, 0x805120E4 */
-pa4  = -1.10894694282396677476e-01, /* 0xBFBC6398, 0x3D3E28EC */
-pa5  =  3.54783043256182359371e-02, /* 0x3FA22A36, 0x599795EB */
-pa6  = -2.16637559486879084300e-03, /* 0xBF61BF38, 0x0A96073F */
-qa1  =  1.06420880400844228286e-01, /* 0x3FBB3E66, 0x18EEE323 */
-qa2  =  5.40397917702171048937e-01, /* 0x3FE14AF0, 0x92EB6F33 */
-qa3  =  7.18286544141962662868e-02, /* 0x3FB2635C, 0xD99FE9A7 */
-qa4  =  1.26171219808761642112e-01, /* 0x3FC02660, 0xE763351F */
-qa5  =  1.36370839120290507362e-02, /* 0x3F8BEDC2, 0x6B51DD1C */
-qa6  =  1.19844998467991074170e-02, /* 0x3F888B54, 0x5735151D */
-/*
- * Coefficients for approximation to  erfc in [1.25,1/0.35]
- */
-ra0  = -9.86494403484714822705e-03, /* 0xBF843412, 0x600D6435 */
-ra1  = -6.93858572707181764372e-01, /* 0xBFE63416, 0xE4BA7360 */
-ra2  = -1.05586262253232909814e+01, /* 0xC0251E04, 0x41B0E726 */
-ra3  = -6.23753324503260060396e+01, /* 0xC04F300A, 0xE4CBA38D */
-ra4  = -1.62396669462573470355e+02, /* 0xC0644CB1, 0x84282266 */
-ra5  = -1.84605092906711035994e+02, /* 0xC067135C, 0xEBCCABB2 */
-ra6  = -8.12874355063065934246e+01, /* 0xC0545265, 0x57E4D2F2 */
-ra7  = -9.81432934416914548592e+00, /* 0xC023A0EF, 0xC69AC25C */
-sa1  =  1.96512716674392571292e+01, /* 0x4033A6B9, 0xBD707687 */
-sa2  =  1.37657754143519042600e+02, /* 0x4061350C, 0x526AE721 */
-sa3  =  4.34565877475229228821e+02, /* 0x407B290D, 0xD58A1A71 */
-sa4  =  6.45387271733267880336e+02, /* 0x40842B19, 0x21EC2868 */
-sa5  =  4.29008140027567833386e+02, /* 0x407AD021, 0x57700314 */
-sa6  =  1.08635005541779435134e+02, /* 0x405B28A3, 0xEE48AE2C */
-sa7  =  6.57024977031928170135e+00, /* 0x401A47EF, 0x8E484A93 */
-sa8  = -6.04244152148580987438e-02, /* 0xBFAEEFF2, 0xEE749A62 */
-/*
- * Coefficients for approximation to  erfc in [1/.35,28]
- */
-rb0  = -9.86494292470009928597e-03, /* 0xBF843412, 0x39E86F4A */
-rb1  = -7.99283237680523006574e-01, /* 0xBFE993BA, 0x70C285DE */
-rb2  = -1.77579549177547519889e+01, /* 0xC031C209, 0x555F995A */
-rb3  = -1.60636384855821916062e+02, /* 0xC064145D, 0x43C5ED98 */
-rb4  = -6.37566443368389627722e+02, /* 0xC083EC88, 0x1375F228 */
-rb5  = -1.02509513161107724954e+03, /* 0xC0900461, 0x6A2E5992 */
-rb6  = -4.83519191608651397019e+02, /* 0xC07E384E, 0x9BDC383F */
-sb1  =  3.03380607434824582924e+01, /* 0x403E568B, 0x261D5190 */
-sb2  =  3.25792512996573918826e+02, /* 0x40745CAE, 0x221B9F0A */
-sb3  =  1.53672958608443695994e+03, /* 0x409802EB, 0x189D5118 */
-sb4  =  3.19985821950859553908e+03, /* 0x40A8FFB7, 0x688C246A */
-sb5  =  2.55305040643316442583e+03, /* 0x40A3F219, 0xCEDF3BE6 */
-sb6  =  4.74528541206955367215e+02, /* 0x407DA874, 0xE79FE763 */
-sb7  = -2.24409524465858183362e+01; /* 0xC03670E2, 0x42712D62 */
-
-static double erfc1(double x)
-{
-	double_t s,P,Q;
-
-	s = fabs(x) - 1;
-	P = pa0+s*(pa1+s*(pa2+s*(pa3+s*(pa4+s*(pa5+s*pa6)))));
-	Q = 1+s*(qa1+s*(qa2+s*(qa3+s*(qa4+s*(qa5+s*qa6)))));
-	return 1 - erx - P/Q;
-}
-
-static double erfc2(uint32_t ix, double x)
-{
-	double_t s,R,S;
-	double z;
-
-	if (ix < 0x3ff40000)  /* |x| < 1.25 */
-		return erfc1(x);
-
-	x = fabs(x);
-	s = 1/(x*x);
-	if (ix < 0x4006db6d) {  /* |x| < 1/.35 ~ 2.85714 */
-		R = ra0+s*(ra1+s*(ra2+s*(ra3+s*(ra4+s*(
-		     ra5+s*(ra6+s*ra7))))));
-		S = 1.0+s*(sa1+s*(sa2+s*(sa3+s*(sa4+s*(
-		     sa5+s*(sa6+s*(sa7+s*sa8)))))));
-	} else {                /* |x| > 1/.35 */
-		R = rb0+s*(rb1+s*(rb2+s*(rb3+s*(rb4+s*(
-		     rb5+s*rb6)))));
-		S = 1.0+s*(sb1+s*(sb2+s*(sb3+s*(sb4+s*(
-		     sb5+s*(sb6+s*sb7))))));
-	}
-	z = x;
-	SET_LOW_WORD(z,0);
-	return exp(-z*z-0.5625)*exp((z-x)*(z+x)+R/S)/x;
-}
-
-double erf(double x)
-{
-	double r,s,z,y;
-	uint32_t ix;
-	int sign;
-
-	GET_HIGH_WORD(ix, x);
-	sign = ix>>31;
-	ix &= 0x7fffffff;
-	if (ix >= 0x7ff00000) {
-		/* erf(nan)=nan, erf(+-inf)=+-1 */
-		return 1-2*sign + 1/x;
-	}
-	if (ix < 0x3feb0000) {  /* |x| < 0.84375 */
-		if (ix < 0x3e300000) {  /* |x| < 2**-28 */
-			/* avoid underflow */
-			return 0.125*(8*x + efx8*x);
-		}
-		z = x*x;
-		r = pp0+z*(pp1+z*(pp2+z*(pp3+z*pp4)));
-		s = 1.0+z*(qq1+z*(qq2+z*(qq3+z*(qq4+z*qq5))));
-		y = r/s;
-		return x + x*y;
-	}
-	if (ix < 0x40180000)  /* 0.84375 <= |x| < 6 */
-		y = 1 - erfc2(ix,x);
-	else
-		y = 1 - 0x1p-1022;
-	return sign ? -y : y;
-}
-
-double erfc(double x)
-{
-	double r,s,z,y;
-	uint32_t ix;
-	int sign;
-
-	GET_HIGH_WORD(ix, x);
-	sign = ix>>31;
-	ix &= 0x7fffffff;
-	if (ix >= 0x7ff00000) {
-		/* erfc(nan)=nan, erfc(+-inf)=0,2 */
-		return 2*sign + 1/x;
-	}
-	if (ix < 0x3feb0000) {  /* |x| < 0.84375 */
-		if (ix < 0x3c700000)  /* |x| < 2**-56 */
-			return 1.0 - x;
-		z = x*x;
-		r = pp0+z*(pp1+z*(pp2+z*(pp3+z*pp4)));
-		s = 1.0+z*(qq1+z*(qq2+z*(qq3+z*(qq4+z*qq5))));
-		y = r/s;
-		if (sign || ix < 0x3fd00000) {  /* x < 1/4 */
-			return 1.0 - (x+x*y);
-		}
-		return 0.5 - (x - 0.5 + x*y);
-	}
-	if (ix < 0x403c0000) {  /* 0.84375 <= |x| < 28 */
-		return sign ? 2 - erfc2(ix,x) : erfc2(ix,x);
-	}
-	return sign ? 2 - 0x1p-1022 : 0x1p-1022*0x1p-1022;
-}