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Side by Side Diff: gcc/gmp/mpn/alpha/ev67/gcd_1.asm

Issue 3050029: [gcc] GCC 4.5.0=>4.5.1 (Closed) Base URL: ssh://git@gitrw.chromium.org:9222/nacl-toolchain.git
Patch Set: Created 10 years, 4 months ago
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1 dnl Alpha ev67 mpn_gcd_1 -- Nx1 greatest common divisor.
2
3 dnl Copyright 2003, 2004 Free Software Foundation, Inc.
4
5 dnl This file is part of the GNU MP Library.
6 dnl
7 dnl The GNU MP Library is free software; you can redistribute it and/or
8 dnl modify it under the terms of the GNU Lesser General Public License as
9 dnl published by the Free Software Foundation; either version 3 of the
10 dnl License, or (at your option) any later version.
11 dnl
12 dnl The GNU MP Library is distributed in the hope that it will be useful,
13 dnl but WITHOUT ANY WARRANTY; without even the implied warranty of
14 dnl MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
15 dnl Lesser General Public License for more details.
16 dnl
17 dnl You should have received a copy of the GNU Lesser General Public License
18 dnl along with the GNU MP Library. If not, see http://www.gnu.org/licenses/.
19
20 include(`../config.m4')
21
22
23 C ev67: 3.4 cycles/bitpair for 1x1 part
24
25
26 C mp_limb_t mpn_gcd_1 (mp_srcptr xp, mp_size_t xsize, mp_limb_t y);
27 C
28 C In the 1x1 part, the algorithm is to change x,y to abs(x-y),min(x,y) and
29 C strip trailing zeros from abs(x-y) to maintain x and y both odd.
30 C
31 C The trailing zeros are calculated from just x-y, since in twos-complement
32 C there's the same number of trailing zeros on d or -d. This means the cttz
33 C runs in parallel with abs(x-y).
34 C
35 C The loop takes 5 cycles, and at 0.68 iterations per bit for two N-bit
36 C operands with this algorithm gives the measured 3.4 c/l.
37 C
38 C The slottings shown are for SVR4 style systems, Unicos differs in the
39 C initial gp setup and the LEA.
40 C
41 C Enhancement:
42 C
43 C On the jsr, !lituse_jsr! (when available) would allow the linker to relax
44 C it to a bsr, but probably only in a static binary. Plain "jsr foo" gives
45 C the right object code for relaxation, and ought to be available
46 C everywhere, but we prefer to schedule the GOT ldq (LEA) back earlier, for
47 C the usual case of running in a shared library.
48 C
49 C bsr could perhaps be used explicitly anyway. We should be able to assume
50 C modexact is in the same module as us (ie. shared library or mainline).
51 C Would there be any worries about the size of the displacement? Could
52 C always put modexact and gcd_1 in the same .o to be certain.
53
54 ASM_START()
55 PROLOGUE(mpn_gcd_1, gp)
56
57 C r16 xp
58 C r17 size
59 C r18 y
60
61 C ldah C l
62 C lda C u
63
64 ldq r0, 0(r16) C L x = xp[0]
65 lda r30, -32(r30) C u alloc stack
66
67 LEA( r27, mpn_modexact_1c_odd) C L modexact addr, ldq (gp)
68 stq r10, 16(r30) C L save r10
69 cttz r18, r10 C U0 y twos
70 cmpeq r17, 1, r5 C u test size==1
71
72 stq r9, 8(r30) C L save r9
73 clr r19 C u zero c for modexact
74 unop
75 unop
76
77 cttz r0, r6 C U0 x twos
78 stq r26, 0(r30) C L save ra
79
80 srl r18, r10, r18 C U y odd
81
82 mov r18, r9 C l hold y across call
83
84 cmpult r6, r10, r2 C u test x_twos < y_twos
85
86 cmovne r2, r6, r10 C l common_twos = min(x_twos,y_twos)
87 bne r5, L(one) C U no modexact if size==1
88 jsr r26, (r27), mpn_modexact_1c_odd C L0
89
90 LDGP( r29, 0(r26)) C u,l ldah,lda
91 cttz r0, r6 C U0 new x twos
92 ldq r26, 0(r30) C L restore ra
93
94 L(one):
95 mov r9, r1 C u y
96 ldq r9, 8(r30) C L restore r9
97 mov r10, r2 C u common twos
98 ldq r10, 16(r30) C L restore r10
99
100 lda r30, 32(r30) C l free stack
101 beq r0, L(done) C U return y if x%y==0
102
103 srl r0, r6, r0 C U x odd
104 unop
105
106 ALIGN(16)
107 L(top):
108 C r0 x
109 C r1 y
110 C r2 common twos, for use at end
111
112 subq r0, r1, r7 C l0 d = x - y
113 cmpult r0, r1, r16 C u0 test x >= y
114
115 subq r1, r0, r4 C l0 new_x = y - x
116 cttz r7, r8 C U0 d twos
117
118 cmoveq r16, r7, r4 C l0 new_x = d if x>=y
119 cmovne r16, r0, r1 C u0 y = x if x<y
120 unop C l \ force cmoveq into l0
121 unop C u /
122
123 C C cmoveq2 L0, cmovne2 U0
124
125 srl r4, r8, r0 C U0 x = new_x >> twos
126 bne r7, L(top) C U1 stop when d==0
127
128
129 L(done):
130 sll r1, r2, r0 C U0 return y << common_twos
131 ret r31, (r26), 1 C L0
132
133 EPILOGUE()
134 ASM_END()
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