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258 lines
6.2 KiB
ArmAsm
258 lines
6.2 KiB
ArmAsm
/* ix87 specific implementation of complex exponential function for double.
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Copyright (C) 1997, 2005, 2012 Free Software Foundation, Inc.
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This file is part of the GNU C Library.
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Contributed by Ulrich Drepper <drepper@cygnus.com>, 1997.
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The GNU C Library is free software; you can redistribute it and/or
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modify it under the terms of the GNU Lesser General Public
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License as published by the Free Software Foundation; either
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version 2.1 of the License, or (at your option) any later version.
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The GNU C Library is distributed in the hope that it will be useful,
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but WITHOUT ANY WARRANTY; without even the implied warranty of
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MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
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Lesser General Public License for more details.
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You should have received a copy of the GNU Lesser General Public
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License along with the GNU C Library; if not, see
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<http://www.gnu.org/licenses/>. */
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#include <sysdep.h>
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.section .rodata
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.align ALIGNARG(4)
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ASM_TYPE_DIRECTIVE(huge_nan_null_null,@object)
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huge_nan_null_null:
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.byte 0, 0, 0x80, 0x7f
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.byte 0, 0, 0xc0, 0x7f
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.float 0.0
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zero: .float 0.0
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infinity:
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.byte 0, 0, 0x80, 0x7f
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.byte 0, 0, 0xc0, 0x7f
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.float 0.0
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.byte 0, 0, 0, 0x80
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ASM_SIZE_DIRECTIVE(huge_nan_null_null)
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ASM_TYPE_DIRECTIVE(twopi,@object)
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twopi:
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.byte 0x35, 0xc2, 0x68, 0x21, 0xa2, 0xda, 0xf, 0xc9, 0x1, 0x40
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.byte 0, 0, 0, 0, 0, 0
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ASM_SIZE_DIRECTIVE(twopi)
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ASM_TYPE_DIRECTIVE(l2e,@object)
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l2e:
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.byte 0xbc, 0xf0, 0x17, 0x5c, 0x29, 0x3b, 0xaa, 0xb8, 0xff, 0x3f
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.byte 0, 0, 0, 0, 0, 0
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ASM_SIZE_DIRECTIVE(l2e)
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ASM_TYPE_DIRECTIVE(one,@object)
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one: .double 1.0
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ASM_SIZE_DIRECTIVE(one)
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#ifdef PIC
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#define MO(op) op##@GOTOFF(%ecx)
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#define MOX(op,x,f) op##@GOTOFF(%ecx,x,f)
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#else
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#define MO(op) op
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#define MOX(op,x,f) op(,x,f)
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#endif
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.text
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ENTRY(__cexpf)
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flds 4(%esp) /* x */
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fxam
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fnstsw
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flds 8(%esp) /* y : x */
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#ifdef PIC
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LOAD_PIC_REG (cx)
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#endif
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movb %ah, %dh
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andb $0x45, %ah
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cmpb $0x05, %ah
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je 1f /* Jump if real part is +-Inf */
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cmpb $0x01, %ah
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je 2f /* Jump if real part is NaN */
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fxam /* y : x */
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fnstsw
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/* If the imaginary part is not finite we return NaN+i NaN, as
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for the case when the real part is NaN. A test for +-Inf and
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NaN would be necessary. But since we know the stack register
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we applied `fxam' to is not empty we can simply use one test.
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Check your FPU manual for more information. */
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andb $0x01, %ah
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cmpb $0x01, %ah
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je 20f
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/* We have finite numbers in the real and imaginary part. Do
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the real work now. */
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fxch /* x : y */
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fldt MO(l2e) /* log2(e) : x : y */
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fmulp /* x * log2(e) : y */
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fld %st /* x * log2(e) : x * log2(e) : y */
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frndint /* int(x * log2(e)) : x * log2(e) : y */
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fsubr %st, %st(1) /* int(x * log2(e)) : frac(x * log2(e)) : y */
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fxch /* frac(x * log2(e)) : int(x * log2(e)) : y */
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f2xm1 /* 2^frac(x * log2(e))-1 : int(x * log2(e)) : y */
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faddl MO(one) /* 2^frac(x * log2(e)) : int(x * log2(e)) : y */
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fscale /* e^x : int(x * log2(e)) : y */
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fst %st(1) /* e^x : e^x : y */
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fxch %st(2) /* y : e^x : e^x */
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fsincos /* cos(y) : sin(y) : e^x : e^x */
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fnstsw
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testl $0x400, %eax
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jnz 7f
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fmulp %st, %st(3) /* sin(y) : e^x : e^x * cos(y) */
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fmulp %st, %st(1) /* e^x * sin(y) : e^x * cos(y) */
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subl $8, %esp
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cfi_adjust_cfa_offset (8)
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fstps 4(%esp)
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fstps (%esp)
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popl %eax
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cfi_adjust_cfa_offset (-4)
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popl %edx
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cfi_adjust_cfa_offset (-4)
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ret
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/* We have to reduce the argument to fsincos. */
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.align ALIGNARG(4)
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7: fldt MO(twopi) /* 2*pi : y : e^x : e^x */
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fxch /* y : 2*pi : e^x : e^x */
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8: fprem1 /* y%(2*pi) : 2*pi : e^x : e^x */
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fnstsw
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testl $0x400, %eax
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jnz 8b
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fstp %st(1) /* y%(2*pi) : e^x : e^x */
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fsincos /* cos(y) : sin(y) : e^x : e^x */
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fmulp %st, %st(3)
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fmulp %st, %st(1)
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subl $8, %esp
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cfi_adjust_cfa_offset (8)
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fstps 4(%esp)
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fstps (%esp)
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popl %eax
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cfi_adjust_cfa_offset (-4)
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popl %edx
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cfi_adjust_cfa_offset (-4)
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ret
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/* The real part is +-inf. We must make further differences. */
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.align ALIGNARG(4)
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1: fxam /* y : x */
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fnstsw
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movb %ah, %dl
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testb $0x01, %ah /* See above why 0x01 is usable here. */
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jne 3f
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/* The real part is +-Inf and the imaginary part is finite. */
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andl $0x245, %edx
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cmpb $0x40, %dl /* Imaginary part == 0? */
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je 4f /* Yes -> */
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fxch /* x : y */
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shrl $6, %edx
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fstp %st(0) /* y */ /* Drop the real part. */
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andl $8, %edx /* This puts the sign bit of the real part
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in bit 3. So we can use it to index a
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small array to select 0 or Inf. */
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fsincos /* cos(y) : sin(y) */
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fnstsw
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testl $0x0400, %eax
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jnz 5f
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fxch
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ftst
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fnstsw
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fstp %st(0)
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shll $23, %eax
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andl $0x80000000, %eax
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orl MOX(huge_nan_null_null,%edx,1), %eax
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movl MOX(huge_nan_null_null,%edx,1), %ecx
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movl %eax, %edx
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ftst
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fnstsw
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fstp %st(0)
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shll $23, %eax
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andl $0x80000000, %eax
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orl %ecx, %eax
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ret
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/* We must reduce the argument to fsincos. */
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.align ALIGNARG(4)
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5: fldt MO(twopi)
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fxch
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6: fprem1
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fnstsw
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testl $0x400, %eax
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jnz 6b
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fstp %st(1)
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fsincos
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fxch
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ftst
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fnstsw
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fstp %st(0)
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shll $23, %eax
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andl $0x80000000, %eax
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orl MOX(huge_nan_null_null,%edx,1), %eax
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movl MOX(huge_nan_null_null,%edx,1), %ecx
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movl %eax, %edx
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ftst
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fnstsw
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fstp %st(0)
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shll $23, %eax
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andl $0x80000000, %eax
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orl %ecx, %eax
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ret
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/* The real part is +-Inf and the imaginary part is +-0. So return
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+-Inf+-0i. */
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.align ALIGNARG(4)
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4: subl $4, %esp
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cfi_adjust_cfa_offset (4)
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fstps (%esp)
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shrl $6, %edx
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fstp %st(0)
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andl $8, %edx
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movl MOX(huge_nan_null_null,%edx,1), %eax
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popl %edx
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cfi_adjust_cfa_offset (-4)
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ret
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/* The real part is +-Inf, the imaginary is also is not finite. */
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.align ALIGNARG(4)
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3: fstp %st(0)
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fstp %st(0) /* <empty> */
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andb $0x45, %ah
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andb $0x47, %dh
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xorb %dh, %ah
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jnz 30f
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flds MO(infinity) /* Raise invalid exception. */
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fmuls MO(zero)
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fstp %st(0)
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30: movl %edx, %eax
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shrl $6, %edx
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shll $3, %eax
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andl $8, %edx
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andl $16, %eax
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orl %eax, %edx
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movl MOX(huge_nan_null_null,%edx,1), %eax
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movl MOX(huge_nan_null_null+4,%edx,1), %edx
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ret
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/* The real part is NaN. */
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.align ALIGNARG(4)
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20: flds MO(infinity) /* Raise invalid exception. */
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fmuls MO(zero)
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fstp %st(0)
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2: fstp %st(0)
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fstp %st(0)
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movl MO(huge_nan_null_null+4), %eax
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movl %eax, %edx
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ret
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END(__cexpf)
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weak_alias (__cexpf, cexpf)
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