build: Build mlibc + add distclean target

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

1 files changed, 0 insertions, 116 deletions

diff --git a/lib/mlibc/options/ansi/musl-generic-math/atan.c b/lib/mlibc/options/ansi/musl-generic-math/atan.c
deleted file mode 100644
index 63b0ab2..0000000
--- a/lib/mlibc/options/ansi/musl-generic-math/atan.c
+++ /dev/null
@@ -1,116 +0,0 @@
-/* origin: FreeBSD /usr/src/lib/msun/src/s_atan.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.
- * ====================================================
- */
-/* atan(x)
- * Method
- *   1. Reduce x to positive by atan(x) = -atan(-x).
- *   2. According to the integer k=4t+0.25 chopped, t=x, the argument
- *      is further reduced to one of the following intervals and the
- *      arctangent of t is evaluated by the corresponding formula:
- *
- *      [0,7/16]      atan(x) = t-t^3*(a1+t^2*(a2+...(a10+t^2*a11)...)
- *      [7/16,11/16]  atan(x) = atan(1/2) + atan( (t-0.5)/(1+t/2) )
- *      [11/16.19/16] atan(x) = atan( 1 ) + atan( (t-1)/(1+t) )
- *      [19/16,39/16] atan(x) = atan(3/2) + atan( (t-1.5)/(1+1.5t) )
- *      [39/16,INF]   atan(x) = atan(INF) + atan( -1/t )
- *
- * Constants:
- * The hexadecimal values are the intended ones for the following
- * constants. The decimal values may be used, provided that the
- * compiler will convert from decimal to binary accurately enough
- * to produce the hexadecimal values shown.
- */
-
-
-#include "libm.h"
-
-static const double atanhi[] = {
-  4.63647609000806093515e-01, /* atan(0.5)hi 0x3FDDAC67, 0x0561BB4F */
-  7.85398163397448278999e-01, /* atan(1.0)hi 0x3FE921FB, 0x54442D18 */
-  9.82793723247329054082e-01, /* atan(1.5)hi 0x3FEF730B, 0xD281F69B */
-  1.57079632679489655800e+00, /* atan(inf)hi 0x3FF921FB, 0x54442D18 */
-};
-
-static const double atanlo[] = {
-  2.26987774529616870924e-17, /* atan(0.5)lo 0x3C7A2B7F, 0x222F65E2 */
-  3.06161699786838301793e-17, /* atan(1.0)lo 0x3C81A626, 0x33145C07 */
-  1.39033110312309984516e-17, /* atan(1.5)lo 0x3C700788, 0x7AF0CBBD */
-  6.12323399573676603587e-17, /* atan(inf)lo 0x3C91A626, 0x33145C07 */
-};
-
-static const double aT[] = {
-  3.33333333333329318027e-01, /* 0x3FD55555, 0x5555550D */
- -1.99999999998764832476e-01, /* 0xBFC99999, 0x9998EBC4 */
-  1.42857142725034663711e-01, /* 0x3FC24924, 0x920083FF */
- -1.11111104054623557880e-01, /* 0xBFBC71C6, 0xFE231671 */
-  9.09088713343650656196e-02, /* 0x3FB745CD, 0xC54C206E */
- -7.69187620504482999495e-02, /* 0xBFB3B0F2, 0xAF749A6D */
-  6.66107313738753120669e-02, /* 0x3FB10D66, 0xA0D03D51 */
- -5.83357013379057348645e-02, /* 0xBFADDE2D, 0x52DEFD9A */
-  4.97687799461593236017e-02, /* 0x3FA97B4B, 0x24760DEB */
- -3.65315727442169155270e-02, /* 0xBFA2B444, 0x2C6A6C2F */
-  1.62858201153657823623e-02, /* 0x3F90AD3A, 0xE322DA11 */
-};
-
-double atan(double x)
-{
-	double_t w,s1,s2,z;
-	uint32_t ix,sign;
-	int id;
-
-	GET_HIGH_WORD(ix, x);
-	sign = ix >> 31;
-	ix &= 0x7fffffff;
-	if (ix >= 0x44100000) {   /* if |x| >= 2^66 */
-		if (isnan(x))
-			return x;
-		z = atanhi[3] + 0x1p-120f;
-		return sign ? -z : z;
-	}
-	if (ix < 0x3fdc0000) {    /* |x| < 0.4375 */
-		if (ix < 0x3e400000) {  /* |x| < 2^-27 */
-			if (ix < 0x00100000)
-				/* raise underflow for subnormal x */
-				FORCE_EVAL((float)x);
-			return x;
-		}
-		id = -1;
-	} else {
-		x = fabs(x);
-		if (ix < 0x3ff30000) {  /* |x| < 1.1875 */
-			if (ix < 0x3fe60000) {  /*  7/16 <= |x| < 11/16 */
-				id = 0;
-				x = (2.0*x-1.0)/(2.0+x);
-			} else {                /* 11/16 <= |x| < 19/16 */
-				id = 1;
-				x = (x-1.0)/(x+1.0);
-			}
-		} else {
-			if (ix < 0x40038000) {  /* |x| < 2.4375 */
-				id = 2;
-				x = (x-1.5)/(1.0+1.5*x);
-			} else {                /* 2.4375 <= |x| < 2^66 */
-				id = 3;
-				x = -1.0/x;
-			}
-		}
-	}
-	/* end of argument reduction */
-	z = x*x;
-	w = z*z;
-	/* break sum from i=0 to 10 aT[i]z**(i+1) into odd and even poly */
-	s1 = z*(aT[0]+w*(aT[2]+w*(aT[4]+w*(aT[6]+w*(aT[8]+w*aT[10])))));
-	s2 = w*(aT[1]+w*(aT[3]+w*(aT[5]+w*(aT[7]+w*aT[9]))));
-	if (id < 0)
-		return x - x*(s1+s2);
-	z = atanhi[id] - (x*(s1+s2) - atanlo[id] - x);
-	return sign ? -z : z;
-}