divrem_2.asm
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- dnl PPC-32 mpn_divrem_2 -- Divide an mpn number by a normalized 2-limb number.
- dnl Copyright 2007, 2008 Free Software Foundation, Inc.
- dnl This file is part of the GNU MP Library.
- dnl The GNU MP Library is free software; you can redistribute it and/or modify
- dnl it under the terms of the GNU Lesser General Public License as published
- dnl by the Free Software Foundation; either version 3 of the License, or (at
- dnl your option) any later version.
- dnl The GNU MP Library is distributed in the hope that it will be useful, but
- dnl WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY
- dnl or FITNESS FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public
- dnl License for more details.
- dnl You should have received a copy of the GNU Lesser General Public License
- dnl along with the GNU MP Library. If not, see http://www.gnu.org/licenses/.
- include(`../config.m4')
- C cycles/limb
- C norm frac
- C 7410 ~36.5 ~36.5
- C 744x, 745x 29 29
- C INPUT PARAMETERS
- C qp = r3
- C fn = r4
- C up = r5
- C un = r6
- C d = r7
- C TODO
- C * Decrease register usage.
- C * Make sure mul operands and optimal for early-out.
- C * Check that things work well for a shared library build.
- C * Write an invert_limb, perhaps inline, perhaps as a private call. Or at
- C least vastly improve the current __udiv_qrnnd_c based code.
- ASM_START()
- PROLOGUE(mpn_divrem_2)
- stwu r1, -32(r1)
- slwi r0, r6, 2
- add r5, r5, r0
- stmw r28, 8(r1)
- addi r29, r5, -8 C up = up_param + un - 2
- lwz r10, 4(r7)
- lwz r12, 4(r29)
- addi r8, r3, -12
- lwz r7, 0(r7)
- cmplw cr7, r12, r10
- lwz r28, 0(r29)
- blt- cr7, L(2)
- bgt+ cr7, L(4)
- cmplw cr7, r28, r7
- blt- cr7, L(2)
- L(4): subfc r28, r7, r28
- subfe r12, r10, r12
- li r3, 1
- b L(6)
- L(2): li r3, 0
- L(6): add r0, r4, r6
- addic. r30, r0, -2
- ble- cr0, L(ret)
- slwi r9, r0, 2
- add r8, r8, r9 C rp += un + fn
- mtctr r30
- C Compute di from d1
- srwi r11, r10, 16
- nor r0, r10, r10
- divwu r31, r0, r11
- rlwinm r5, r10, 0, 16, 31
- mullw r9, r11, r31
- mullw r6, r5, r31
- subf r0, r9, r0
- slwi r0, r0, 16
- ori r0, r0, 65535
- cmplw cr7, r0, r6
- bge- cr7, L(9)
- add r0, r0, r10
- cmplw cr7, r0, r10
- cmplw cr6, r0, r6
- addi r31, r31, -1 C q1--
- cror 28, 28, 25
- bc+ 12, 28, L(9)
- addi r31, r31, -1 C q1--
- add r0, r0, r10
- L(9): subf r0, r6, r0
- divwu r6, r0, r11
- mullw r9, r11, r6
- mullw r11, r5, r6
- subf r0, r9, r0
- slwi r0, r0, 16
- ori r0, r0, 65535
- cmplw cr7, r0, r11
- bge- cr7, L(13)
- add r0, r0, r10
- cmplw cr7, r0, r10
- cmplw cr6, r0, r11
- addi r6, r6, -1 C q0--
- cror 28, 28, 25
- bc+ 12, 28, L(13)
- C add r0, r0, r10 C final remainder
- addi r6, r6, -1 C q0--
- L(13): rlwimi r6, r31, 16, 0, 15 C assemble final quotient
- C Adjust di by including d0
- mullw r9, r10, r6 C t0 = LO(di * d1)
- addc r11, r9, r7
- subfe r0, r1, r1
- mulhwu r9, r6, r7 C s1 = HI(di * d0)
- addc r9, r11, r9
- addze. r0, r0
- blt cr0, L(17)
- L(18): subfc r9, r10, r9
- addi r6, r6, -1
- addme. r0, r0
- bge+ cr0, L(18)
- L(17):
- C r0 r3 r4 r5 r6 r7 r8 r9 r10 r11 r12 r28 r29 r30 r31
- C msl di d0 qp d1 fn up un
- L(loop):
- mullw r0, r12, r6 C q0 = LO(n2 * di)
- cmpw cr7, r30, r4
- addc r31, r0, r28 C q0 += n1
- mulhwu r9, r12, r6 C q = HI(n2 * di)
- adde r12, r9, r12 C q += n2
- addi r30, r30, -1
- mullw r0, r10, r12 C d1 * q
- li r9, 0
- subf r0, r0, r28 C n1 -= d1 * q
- addi r5, r12, 1
- ble- cr7, L(23)
- lwzu r9, -4(r29)
- L(23): mullw r11, r12, r7 C t0 = LO(d0 * q)
- subfc r28, r7, r9 C n0 -= d0
- subfe r0, r10, r0 C n1 -= d1
- mulhwu r12, r12, r7 C t1 = HI(d0 * q)
- subfc r28, r11, r28 C n0 -= t0
- subfe r12, r12, r0 C n1 -= t1
- cmplw cr7, r12, r31
- blt+ cr7, L(24)
- addc r28, r28, r7
- adde r12, r12, r10
- addi r5, r5, -1
- L(24): cmplw cr7, r12, r10
- bge- cr7, L(fix)
- L(bck): stw r5, 0(r8)
- addi r8, r8, -4
- bdnz L(loop)
- L(ret): stw r28, 0(r29)
- stw r12, 4(r29)
- lmw r28, 8(r1)
- addi r1, r1, 32
- blr
- L(fix): cmplw cr6, r28, r7
- bgt+ cr7, L(28)
- blt- cr6, L(bck)
- L(28): subfc r28, r7, r28
- subfe r12, r10, r12
- addi r5, r5, 1
- b L(bck)
- EPILOGUE()