cdiv_q_ui.c revision 1.1.1.3 1 1.1 mrg /* mpz_cdiv_q_ui -- Division rounding the quotient towards +infinity. The
2 1.1 mrg remainder gets the opposite sign as the denominator. In order to make it
3 1.1 mrg always fit into the return type, the negative of the true remainder is
4 1.1 mrg returned.
5 1.1 mrg
6 1.1.1.2 mrg Copyright 1994, 1996, 1999, 2001, 2002, 2004, 2012 Free Software Foundation,
7 1.1.1.2 mrg Inc.
8 1.1 mrg
9 1.1 mrg This file is part of the GNU MP Library.
10 1.1 mrg
11 1.1 mrg The GNU MP Library is free software; you can redistribute it and/or modify
12 1.1.1.3 mrg it under the terms of either:
13 1.1.1.3 mrg
14 1.1.1.3 mrg * the GNU Lesser General Public License as published by the Free
15 1.1.1.3 mrg Software Foundation; either version 3 of the License, or (at your
16 1.1.1.3 mrg option) any later version.
17 1.1.1.3 mrg
18 1.1.1.3 mrg or
19 1.1.1.3 mrg
20 1.1.1.3 mrg * the GNU General Public License as published by the Free Software
21 1.1.1.3 mrg Foundation; either version 2 of the License, or (at your option) any
22 1.1.1.3 mrg later version.
23 1.1.1.3 mrg
24 1.1.1.3 mrg or both in parallel, as here.
25 1.1 mrg
26 1.1 mrg The GNU MP Library is distributed in the hope that it will be useful, but
27 1.1 mrg WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY
28 1.1.1.3 mrg or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
29 1.1.1.3 mrg for more details.
30 1.1 mrg
31 1.1.1.3 mrg You should have received copies of the GNU General Public License and the
32 1.1.1.3 mrg GNU Lesser General Public License along with the GNU MP Library. If not,
33 1.1.1.3 mrg see https://www.gnu.org/licenses/. */
34 1.1 mrg
35 1.1 mrg #include "gmp.h"
36 1.1 mrg #include "gmp-impl.h"
37 1.1 mrg
38 1.1 mrg unsigned long int
39 1.1 mrg mpz_cdiv_q_ui (mpz_ptr quot, mpz_srcptr dividend, unsigned long int divisor)
40 1.1 mrg {
41 1.1 mrg mp_size_t ns, nn, qn;
42 1.1 mrg mp_ptr np, qp;
43 1.1 mrg mp_limb_t rl;
44 1.1 mrg
45 1.1.1.2 mrg if (UNLIKELY (divisor == 0))
46 1.1 mrg DIVIDE_BY_ZERO;
47 1.1 mrg
48 1.1 mrg ns = SIZ(dividend);
49 1.1 mrg if (ns == 0)
50 1.1 mrg {
51 1.1 mrg SIZ(quot) = 0;
52 1.1 mrg return 0;
53 1.1 mrg }
54 1.1 mrg
55 1.1 mrg nn = ABS(ns);
56 1.1.1.2 mrg qp = MPZ_REALLOC (quot, nn);
57 1.1 mrg np = PTR(dividend);
58 1.1 mrg
59 1.1 mrg #if BITS_PER_ULONG > GMP_NUMB_BITS /* avoid warnings about shift amount */
60 1.1 mrg if (divisor > GMP_NUMB_MAX)
61 1.1 mrg {
62 1.1 mrg mp_limb_t dp[2], rp[2];
63 1.1 mrg
64 1.1 mrg if (nn == 1) /* tdiv_qr requirements; tested above for 0 */
65 1.1 mrg {
66 1.1 mrg qp[0] = 0;
67 1.1 mrg rl = np[0];
68 1.1 mrg qn = 1; /* a white lie, fixed below */
69 1.1 mrg }
70 1.1 mrg else
71 1.1 mrg {
72 1.1 mrg dp[0] = divisor & GMP_NUMB_MASK;
73 1.1 mrg dp[1] = divisor >> GMP_NUMB_BITS;
74 1.1 mrg mpn_tdiv_qr (qp, rp, (mp_size_t) 0, np, nn, dp, (mp_size_t) 2);
75 1.1 mrg rl = rp[0] + (rp[1] << GMP_NUMB_BITS);
76 1.1 mrg qn = nn - 2 + 1;
77 1.1 mrg }
78 1.1 mrg
79 1.1 mrg if (rl != 0 && ns >= 0)
80 1.1 mrg {
81 1.1 mrg mpn_incr_u (qp, (mp_limb_t) 1);
82 1.1 mrg rl = divisor - rl;
83 1.1 mrg }
84 1.1 mrg
85 1.1 mrg qn -= qp[qn - 1] == 0; qn -= qn != 0 && qp[qn - 1] == 0;
86 1.1 mrg }
87 1.1 mrg else
88 1.1 mrg #endif
89 1.1 mrg {
90 1.1 mrg rl = mpn_divrem_1 (qp, (mp_size_t) 0, np, nn, (mp_limb_t) divisor);
91 1.1 mrg
92 1.1 mrg if (rl != 0 && ns >= 0)
93 1.1 mrg {
94 1.1 mrg mpn_incr_u (qp, (mp_limb_t) 1);
95 1.1 mrg rl = divisor - rl;
96 1.1 mrg }
97 1.1 mrg
98 1.1 mrg qn = nn - (qp[nn - 1] == 0);
99 1.1 mrg }
100 1.1 mrg
101 1.1 mrg SIZ(quot) = ns >= 0 ? qn : -qn;
102 1.1 mrg return rl;
103 1.1 mrg }
104