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authorDaniel Baumann <daniel.baumann@progress-linux.org>2024-04-07 18:49:45 +0000
committerDaniel Baumann <daniel.baumann@progress-linux.org>2024-04-07 18:49:45 +0000
commit2c3c1048746a4622d8c89a29670120dc8fab93c4 (patch)
tree848558de17fb3008cdf4d861b01ac7781903ce39 /arch/x86/math-emu/polynom_Xsig.S
parentInitial commit. (diff)
downloadlinux-2c3c1048746a4622d8c89a29670120dc8fab93c4.tar.xz
linux-2c3c1048746a4622d8c89a29670120dc8fab93c4.zip
Adding upstream version 6.1.76.upstream/6.1.76
Signed-off-by: Daniel Baumann <daniel.baumann@progress-linux.org>
Diffstat (limited to 'arch/x86/math-emu/polynom_Xsig.S')
-rw-r--r--arch/x86/math-emu/polynom_Xsig.S137
1 files changed, 137 insertions, 0 deletions
diff --git a/arch/x86/math-emu/polynom_Xsig.S b/arch/x86/math-emu/polynom_Xsig.S
new file mode 100644
index 000000000..35fd723fc
--- /dev/null
+++ b/arch/x86/math-emu/polynom_Xsig.S
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+/* SPDX-License-Identifier: GPL-2.0 */
+/*---------------------------------------------------------------------------+
+ | polynomial_Xsig.S |
+ | |
+ | Fixed point arithmetic polynomial evaluation. |
+ | |
+ | Copyright (C) 1992,1993,1994,1995 |
+ | W. Metzenthen, 22 Parker St, Ormond, Vic 3163, |
+ | Australia. E-mail billm@jacobi.maths.monash.edu.au |
+ | |
+ | Call from C as: |
+ | void polynomial_Xsig(Xsig *accum, unsigned long long x, |
+ | unsigned long long terms[], int n) |
+ | |
+ | Computes: |
+ | terms[0] + (terms[1] + (terms[2] + ... + (terms[n-1]*x)*x)*x)*x) ... )*x |
+ | and adds the result to the 12 byte Xsig. |
+ | The terms[] are each 8 bytes, but all computation is performed to 12 byte |
+ | precision. |
+ | |
+ | This function must be used carefully: most overflow of intermediate |
+ | results is controlled, but overflow of the result is not. |
+ | |
+ +---------------------------------------------------------------------------*/
+ .file "polynomial_Xsig.S"
+
+#include "fpu_emu.h"
+
+
+#define TERM_SIZE $8
+#define SUM_MS -20(%ebp) /* sum ms long */
+#define SUM_MIDDLE -24(%ebp) /* sum middle long */
+#define SUM_LS -28(%ebp) /* sum ls long */
+#define ACCUM_MS -4(%ebp) /* accum ms long */
+#define ACCUM_MIDDLE -8(%ebp) /* accum middle long */
+#define ACCUM_LS -12(%ebp) /* accum ls long */
+#define OVERFLOWED -16(%ebp) /* addition overflow flag */
+
+.text
+SYM_FUNC_START(polynomial_Xsig)
+ pushl %ebp
+ movl %esp,%ebp
+ subl $32,%esp
+ pushl %esi
+ pushl %edi
+ pushl %ebx
+
+ movl PARAM2,%esi /* x */
+ movl PARAM3,%edi /* terms */
+
+ movl TERM_SIZE,%eax
+ mull PARAM4 /* n */
+ addl %eax,%edi
+
+ movl 4(%edi),%edx /* terms[n] */
+ movl %edx,SUM_MS
+ movl (%edi),%edx /* terms[n] */
+ movl %edx,SUM_MIDDLE
+ xor %eax,%eax
+ movl %eax,SUM_LS
+ movb %al,OVERFLOWED
+
+ subl TERM_SIZE,%edi
+ decl PARAM4
+ js L_accum_done
+
+L_accum_loop:
+ xor %eax,%eax
+ movl %eax,ACCUM_MS
+ movl %eax,ACCUM_MIDDLE
+
+ movl SUM_MIDDLE,%eax
+ mull (%esi) /* x ls long */
+ movl %edx,ACCUM_LS
+
+ movl SUM_MIDDLE,%eax
+ mull 4(%esi) /* x ms long */
+ addl %eax,ACCUM_LS
+ adcl %edx,ACCUM_MIDDLE
+ adcl $0,ACCUM_MS
+
+ movl SUM_MS,%eax
+ mull (%esi) /* x ls long */
+ addl %eax,ACCUM_LS
+ adcl %edx,ACCUM_MIDDLE
+ adcl $0,ACCUM_MS
+
+ movl SUM_MS,%eax
+ mull 4(%esi) /* x ms long */
+ addl %eax,ACCUM_MIDDLE
+ adcl %edx,ACCUM_MS
+
+ testb $0xff,OVERFLOWED
+ jz L_no_overflow
+
+ movl (%esi),%eax
+ addl %eax,ACCUM_MIDDLE
+ movl 4(%esi),%eax
+ adcl %eax,ACCUM_MS /* This could overflow too */
+
+L_no_overflow:
+
+/*
+ * Now put the sum of next term and the accumulator
+ * into the sum register
+ */
+ movl ACCUM_LS,%eax
+ addl (%edi),%eax /* term ls long */
+ movl %eax,SUM_LS
+ movl ACCUM_MIDDLE,%eax
+ adcl (%edi),%eax /* term ls long */
+ movl %eax,SUM_MIDDLE
+ movl ACCUM_MS,%eax
+ adcl 4(%edi),%eax /* term ms long */
+ movl %eax,SUM_MS
+ sbbb %al,%al
+ movb %al,OVERFLOWED /* Used in the next iteration */
+
+ subl TERM_SIZE,%edi
+ decl PARAM4
+ jns L_accum_loop
+
+L_accum_done:
+ movl PARAM1,%edi /* accum */
+ movl SUM_LS,%eax
+ addl %eax,(%edi)
+ movl SUM_MIDDLE,%eax
+ adcl %eax,4(%edi)
+ movl SUM_MS,%eax
+ adcl %eax,8(%edi)
+
+ popl %ebx
+ popl %edi
+ popl %esi
+ leave
+ RET
+SYM_FUNC_END(polynomial_Xsig)