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;; Copyright 2010 Free Software Foundation, Inc.
;; Contributed by Bernd Schmidt <>.
;; This program is free software; you can redistribute it and/or modify
;; it under the terms of the GNU General Public License as published by
;; the Free Software Foundation; either version 2 of the License, or
;; (at your option) any later version.
;; This program is distributed in the hope that it will be useful,
;; but WITHOUT ANY WARRANTY; without even the implied warranty of
;; GNU General Public License for more details.
;; You should have received a copy of the GNU General Public License
;; along with this program; if not, write to the Free Software
;; Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA.
#include <linux/linkage.h>
;; ABI considerations for the divide functions
;; The following registers are call-used:
;; __c6xabi_divi A0,A1,A2,A4,A6,B0,B1,B2,B4,B5
;; __c6xabi_divu A0,A1,A2,A4,A6,B0,B1,B2,B4
;; __c6xabi_remi A1,A2,A4,A5,A6,B0,B1,B2,B4
;; __c6xabi_remu A1,A4,A5,A7,B0,B1,B2,B4
;; In our implementation, divu and remu are leaf functions,
;; while both divi and remi call into divu.
;; A0 is not clobbered by any of the functions.
;; divu does not clobber B2 either, which is taken advantage of
;; in remi.
;; divi uses B5 to hold the original return address during
;; the call to divu.
;; remi uses B2 and A5 to hold the input values during the
;; call to divu. It stores B3 in on the stack.
;; We use a series of up to 31 subc instructions. First, we find
;; out how many leading zero bits there are in the divisor. This
;; gives us both a shift count for aligning (shifting) the divisor
;; to the, and the number of times we have to execute subc.
;; At the end, we have both the remainder and most of the quotient
;; in A4. The top bit of the quotient is computed first and is
;; placed in A2.
;; Return immediately if the dividend is zero.
mv .s2x A4, B1
[B1] lmbd .l2 1, B4, B1
|| [!B1] b .s2 B3 ; RETURN A
|| [!B1] mvk .d2 1, B4
mv .l1x B1, A6
|| shl .s2 B4, B1, B4
;; The loop performs a maximum of 28 steps, so we do the
;; first 3 here.
cmpltu .l1x A4, B4, A2
[!A2] sub .l1x A4, B4, A4
|| shru .s2 B4, 1, B4
|| xor .s1 1, A2, A2
shl .s1 A2, 31, A2
|| [B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
[B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
;; RETURN A may happen here (note: must happen before the next branch)
cmpgt .l2 B1, 7, B0
|| [B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
[B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
|| [B0] b .s1 _divu_loop
[B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
[B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
[B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
[B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
[B1] subc .l1x A4,B4,A4
|| [B1] add .s2 -1, B1, B1
;; loop backwards branch happens here
ret .s2 B3
|| mvk .s1 32, A1
sub .l1 A1, A6, A6
shl .s1 A4, A6, A4
shru .s1 A4, 1, A4
|| sub .l1 A6, 1, A6
or .l1 A2, A4, A4
shru .s1 A4, A6, A4