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PPC: fix "Warning: FOO uses hard float, BAR uses soft float".
It appears that with recent versions of GCC the explicit "-mhard-float" command line option takes precedence over the ``asm(".gnu_attribute 4, 2");'' in the source file, so this no longer helps to avoid the warnings we get when linking code that uses FP instructions with other code that was built using soft-float. We can remove the ".gnu_attribute" (which appears to carry no other information, at least so far) from the object files, but we also have to make sure we don't pull in the __gcc_qsub() and __gcc_qmul() functions from the standard libgcc, as these would again "infect" our linking. We copy this code from: gcc-4.2.2/gcc/config/rs6000/darwin-ldouble.c This old version was chosen because it was still available under a compatible license (GCC v2+). The file was stripped down to the needed parts, and reformatted so it passes checkpatch with only one warning (do not add new typedefs). Signed-off-by: Wolfgang Denk <wd@denx.de> Cc: Kumar Gala <galak@kernel.crashing.org> Cc: Stefan Roese <sr@denx.de> Cc: Andy Fleming <afleming@gmail.com> Cc: Kim Phillips <kim.phillips@freescale.com> Tested-by: Stefan Roese <sr@denx.de> Tested-by: Anatolij Gustschin <agust@denx.de>
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2 changed files with 156 additions and 2 deletions
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@ -24,10 +24,23 @@ include $(TOPDIR)/config.mk
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LIB = libpost$(ARCH)fpu.o
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COBJS-$(CONFIG_HAS_POST) += fpu.o 20001122-1.o 20010114-2.o 20010226-1.o 980619-1.o
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COBJS-$(CONFIG_HAS_POST) += acc1.o compare-fp-1.o mul-subnormal-single-1.o
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COBJS-$(CONFIG_HAS_POST) += 20001122-1.o
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COBJS-$(CONFIG_HAS_POST) += 20010114-2.o
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COBJS-$(CONFIG_HAS_POST) += 20010226-1.o
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COBJS-$(CONFIG_HAS_POST) += 980619-1.o
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COBJS-$(CONFIG_HAS_POST) += acc1.o
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COBJS-$(CONFIG_HAS_POST) += compare-fp-1.o
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COBJS-$(CONFIG_HAS_POST) += fpu.o
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COBJS-$(CONFIG_HAS_POST) += mul-subnormal-single-1.o
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COBJS-$(CONFIG_HAS_POST) += darwin-ldouble.o
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include $(TOPDIR)/post/rules.mk
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CFLAGS := $(shell echo $(CFLAGS) | sed s/-msoft-float//)
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CFLAGS += -mhard-float -fkeep-inline-functions
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$(obj)%.o: %.c
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$(CC) $(ALL_CFLAGS) -o $@.fp $< -c
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$(OBJCOPY) -R .gnu.attributes $@.fp $@
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rm -f $@.fp
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141
post/lib_powerpc/fpu/darwin-ldouble.c
Normal file
141
post/lib_powerpc/fpu/darwin-ldouble.c
Normal file
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@ -0,0 +1,141 @@
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/*
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* Borrowed from GCC 4.2.2 (which still was GPL v2+)
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*/
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/* 128-bit long double support routines for Darwin.
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Copyright (C) 1993, 2003, 2004, 2005, 2006, 2007
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Free Software Foundation, Inc.
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This file is part of GCC.
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GCC is free software; you can redistribute it and/or modify it under
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the terms of the GNU General Public License as published by the Free
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Software Foundation; either version 2, or (at your option) any later
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version.
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In addition to the permissions in the GNU General Public License, the
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Free Software Foundation gives you unlimited permission to link the
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compiled version of this file into combinations with other programs,
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and to distribute those combinations without any restriction coming
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from the use of this file. (The General Public License restrictions
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do apply in other respects; for example, they cover modification of
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the file, and distribution when not linked into a combine
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executable.)
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GCC is distributed in the hope that it will be useful, but WITHOUT ANY
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WARRANTY; without even the implied warranty of MERCHANTABILITY or
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FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
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for more details.
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You should have received a copy of the GNU General Public License
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along with GCC; see the file COPYING. If not, write to the Free
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Software Foundation, 51 Franklin Street, Fifth Floor, Boston, MA
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02110-1301, USA. */
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/*
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* Implementations of floating-point long double basic arithmetic
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* functions called by the IBM C compiler when generating code for
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* PowerPC platforms. In particular, the following functions are
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* implemented: __gcc_qadd, __gcc_qsub, __gcc_qmul, and __gcc_qdiv.
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* Double-double algorithms are based on the paper "Doubled-Precision
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* IEEE Standard 754 Floating-Point Arithmetic" by W. Kahan, February 26,
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* 1987. An alternative published reference is "Software for
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* Doubled-Precision Floating-Point Computations", by Seppo Linnainmaa,
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* ACM TOMS vol 7 no 3, September 1981, pages 272-283.
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*/
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/*
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* Each long double is made up of two IEEE doubles. The value of the
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* long double is the sum of the values of the two parts. The most
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* significant part is required to be the value of the long double
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* rounded to the nearest double, as specified by IEEE. For Inf
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* values, the least significant part is required to be one of +0.0 or
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* -0.0. No other requirements are made; so, for example, 1.0 may be
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* represented as (1.0, +0.0) or (1.0, -0.0), and the low part of a
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* NaN is don't-care.
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*
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* This code currently assumes big-endian.
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*/
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#define fabs(x) __builtin_fabs(x)
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#define isless(x, y) __builtin_isless(x, y)
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#define inf() __builtin_inf()
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#define unlikely(x) __builtin_expect((x), 0)
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#define nonfinite(a) unlikely(!isless(fabs(a), inf()))
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typedef union {
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long double ldval;
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double dval[2];
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} longDblUnion;
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/* Add two 'long double' values and return the result. */
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long double __gcc_qadd(double a, double aa, double c, double cc)
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{
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longDblUnion x;
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double z, q, zz, xh;
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z = a + c;
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if (nonfinite(z)) {
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z = cc + aa + c + a;
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if (nonfinite(z))
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return z;
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x.dval[0] = z; /* Will always be DBL_MAX. */
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zz = aa + cc;
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if (fabs(a) > fabs(c))
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x.dval[1] = a - z + c + zz;
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else
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x.dval[1] = c - z + a + zz;
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} else {
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q = a - z;
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zz = q + c + (a - (q + z)) + aa + cc;
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/* Keep -0 result. */
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if (zz == 0.0)
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return z;
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xh = z + zz;
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if (nonfinite(xh))
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return xh;
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x.dval[0] = xh;
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x.dval[1] = z - xh + zz;
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}
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return x.ldval;
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}
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long double __gcc_qsub(double a, double b, double c, double d)
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{
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return __gcc_qadd(a, b, -c, -d);
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}
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long double __gcc_qmul(double a, double b, double c, double d)
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{
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longDblUnion z;
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double t, tau, u, v, w;
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t = a * c; /* Highest order double term. */
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if (unlikely(t == 0) /* Preserve -0. */
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|| nonfinite(t))
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return t;
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/* Sum terms of two highest orders. */
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/* Use fused multiply-add to get low part of a * c. */
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#ifndef __NO_FPRS__
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asm("fmsub %0,%1,%2,%3" : "=f"(tau) : "f"(a), "f"(c), "f"(t));
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#else
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tau = fmsub(a, c, t);
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#endif
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v = a * d;
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w = b * c;
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tau += v + w; /* Add in other second-order terms. */
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u = t + tau;
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/* Construct long double result. */
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if (nonfinite(u))
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return u;
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z.dval[0] = u;
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z.dval[1] = (t - u) + tau;
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return z.ldval;
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}
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