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780 lines
15 KiB
C
780 lines
15 KiB
C
/***********************************************************
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Copyright 1991-1995 by Stichting Mathematisch Centrum, Amsterdam,
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The Netherlands.
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All Rights Reserved
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Permission to use, copy, modify, and distribute this software and its
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documentation for any purpose and without fee is hereby granted,
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provided that the above copyright notice appear in all copies and that
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both that copyright notice and this permission notice appear in
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supporting documentation, and that the names of Stichting Mathematisch
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Centrum or CWI not be used in advertising or publicity pertaining to
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distribution of the software without specific, written prior permission.
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STICHTING MATHEMATISCH CENTRUM DISCLAIMS ALL WARRANTIES WITH REGARD TO
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THIS SOFTWARE, INCLUDING ALL IMPLIED WARRANTIES OF MERCHANTABILITY AND
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FITNESS, IN NO EVENT SHALL STICHTING MATHEMATISCH CENTRUM BE LIABLE
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FOR ANY SPECIAL, INDIRECT OR CONSEQUENTIAL DAMAGES OR ANY DAMAGES
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WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS, WHETHER IN AN
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ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION, ARISING OUT
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OF OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS SOFTWARE.
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******************************************************************/
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/* Integer object implementation */
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#include "allobjects.h"
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#include "modsupport.h"
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#ifdef HAVE_LIMITS_H
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#include <limits.h>
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#endif
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#ifndef LONG_MAX
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#define LONG_MAX 0X7FFFFFFFL
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#endif
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#ifndef LONG_MIN
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#define LONG_MIN (-LONG_MAX-1)
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#endif
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#ifndef CHAR_BIT
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#define CHAR_BIT 8
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#endif
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#ifndef LONG_BIT
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#define LONG_BIT (CHAR_BIT * sizeof(long))
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#endif
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long
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getmaxint()
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{
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return LONG_MAX; /* To initialize sys.maxint */
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}
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/* Standard Booleans */
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intobject FalseObject = {
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OB_HEAD_INIT(&Inttype)
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0
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};
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intobject TrueObject = {
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OB_HEAD_INIT(&Inttype)
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1
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};
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static object *
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err_ovf(msg)
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char *msg;
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{
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err_setstr(OverflowError, msg);
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return NULL;
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}
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/* Integers are quite normal objects, to make object handling uniform.
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(Using odd pointers to represent integers would save much space
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but require extra checks for this special case throughout the code.)
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Since, a typical Python program spends much of its time allocating
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and deallocating integers, these operations should be very fast.
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Therefore we use a dedicated allocation scheme with a much lower
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overhead (in space and time) than straight malloc(): a simple
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dedicated free list, filled when necessary with memory from malloc().
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*/
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#define BLOCK_SIZE 1000 /* 1K less typical malloc overhead */
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#define N_INTOBJECTS (BLOCK_SIZE / sizeof(intobject))
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static intobject *
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fill_free_list()
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{
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intobject *p, *q;
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p = NEW(intobject, N_INTOBJECTS);
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if (p == NULL)
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return (intobject *)err_nomem();
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q = p + N_INTOBJECTS;
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while (--q > p)
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*(intobject **)q = q-1;
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*(intobject **)q = NULL;
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return p + N_INTOBJECTS - 1;
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}
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static intobject *free_list = NULL;
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#ifndef NSMALLPOSINTS
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#define NSMALLPOSINTS 100
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#endif
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#ifndef NSMALLNEGINTS
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#define NSMALLNEGINTS 1
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#endif
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#if NSMALLNEGINTS + NSMALLPOSINTS > 0
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/* References to small integers are saved in this array so that they
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can be shared.
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The integers that are saved are those in the range
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-NSMALLNEGINTS (inclusive) to NSMALLPOSINTS (not inclusive).
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*/
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static intobject *small_ints[NSMALLNEGINTS + NSMALLPOSINTS];
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#endif
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#ifdef COUNT_ALLOCS
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int quick_int_allocs, quick_neg_int_allocs;
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#endif
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object *
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newintobject(ival)
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long ival;
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{
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register intobject *v;
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#if NSMALLNEGINTS + NSMALLPOSINTS > 0
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if (-NSMALLNEGINTS <= ival && ival < NSMALLPOSINTS &&
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(v = small_ints[ival + NSMALLNEGINTS]) != NULL) {
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INCREF(v);
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#ifdef COUNT_ALLOCS
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if (ival >= 0)
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quick_int_allocs++;
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else
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quick_neg_int_allocs++;
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#endif
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return (object *) v;
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}
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#endif
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if (free_list == NULL) {
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if ((free_list = fill_free_list()) == NULL)
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return NULL;
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}
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v = free_list;
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free_list = *(intobject **)free_list;
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v->ob_type = &Inttype;
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v->ob_ival = ival;
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NEWREF(v);
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#if NSMALLNEGINTS + NSMALLPOSINTS > 0
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if (-NSMALLNEGINTS <= ival && ival < NSMALLPOSINTS) {
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/* save this one for a following allocation */
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INCREF(v);
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small_ints[ival + NSMALLNEGINTS] = v;
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}
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#endif
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return (object *) v;
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}
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static void
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int_dealloc(v)
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intobject *v;
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{
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*(intobject **)v = free_list;
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free_list = v;
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}
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long
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getintvalue(op)
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register object *op;
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{
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number_methods *nb;
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intobject *io;
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long val;
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if (op && is_intobject(op))
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return GETINTVALUE((intobject*) op);
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if (op == NULL || (nb = op->ob_type->tp_as_number) == NULL ||
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nb->nb_int == NULL) {
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err_badarg();
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return -1;
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}
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io = (intobject*) (*nb->nb_int) (op);
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if (io == NULL)
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return -1;
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if (!is_intobject(io)) {
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err_setstr(TypeError, "nb_int should return int object");
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return -1;
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}
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val = GETINTVALUE(io);
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DECREF(io);
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return val;
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}
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/* Methods */
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/* ARGSUSED */
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static int
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int_print(v, fp, flags)
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intobject *v;
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FILE *fp;
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int flags; /* Not used but required by interface */
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{
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fprintf(fp, "%ld", v->ob_ival);
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return 0;
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}
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static object *
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int_repr(v)
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intobject *v;
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{
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char buf[20];
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sprintf(buf, "%ld", v->ob_ival);
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return newstringobject(buf);
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}
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static int
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int_compare(v, w)
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intobject *v, *w;
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{
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register long i = v->ob_ival;
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register long j = w->ob_ival;
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return (i < j) ? -1 : (i > j) ? 1 : 0;
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}
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static long
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int_hash(v)
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intobject *v;
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{
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long x = v -> ob_ival;
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if (x == -1)
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x = -2;
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return x;
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}
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static object *
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int_add(v, w)
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intobject *v;
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intobject *w;
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{
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register long a, b, x;
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a = v->ob_ival;
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b = w->ob_ival;
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x = a + b;
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if ((x^a) < 0 && (x^b) < 0)
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return err_ovf("integer addition");
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return newintobject(x);
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}
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static object *
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int_sub(v, w)
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intobject *v;
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intobject *w;
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{
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register long a, b, x;
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a = v->ob_ival;
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b = w->ob_ival;
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x = a - b;
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if ((x^a) < 0 && (x^~b) < 0)
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return err_ovf("integer subtraction");
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return newintobject(x);
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}
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/*
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Integer overflow checking used to be done using a double, but on 64
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bit machines (where both long and double are 64 bit) this fails
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because the double doesn't have enouvg precision. John Tromp suggests
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the following algorithm:
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Suppose again we normalize a and b to be nonnegative.
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Let ah and al (bh and bl) be the high and low 32 bits of a (b, resp.).
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Now we test ah and bh against zero and get essentially 3 possible outcomes.
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1) both ah and bh > 0 : then report overflow
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2) both ah and bh = 0 : then compute a*b and report overflow if it comes out
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negative
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3) ah > 0 and bh = 0 : compute ah*bl and report overflow if it's >= 2^31
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compute al*bl and report overflow if it's negative
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add (ah*bl)<<32 to al*bl and report overflow if
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it's negative
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In case of no overflow the result is then negated if necessary.
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The majority of cases will be 2), in which case this method is the same as
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what I suggested before. If multiplication is expensive enough, then the
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other method is faster on case 3), but also more work to program, so I
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guess the above is the preferred solution.
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*/
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static object *
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int_mul(v, w)
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intobject *v;
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intobject *w;
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{
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long a, b, ah, bh, x, y;
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int s = 1;
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a = v->ob_ival;
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b = w->ob_ival;
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ah = a >> (LONG_BIT/2);
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bh = b >> (LONG_BIT/2);
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/* Quick test for common case: two small positive ints */
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if (ah == 0 && bh == 0) {
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x = a*b;
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if (x < 0)
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goto bad;
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return newintobject(x);
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}
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/* Arrange that a >= b >= 0 */
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if (a < 0) {
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a = -a;
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if (a < 0) {
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/* Largest negative */
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if (b == 0 || b == 1) {
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x = a*b;
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goto ok;
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}
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else
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goto bad;
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}
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s = -s;
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ah = a >> (LONG_BIT/2);
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}
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if (b < 0) {
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b = -b;
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if (b < 0) {
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/* Largest negative */
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if (a == 0 || a == 1 && s == 1) {
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x = a*b;
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goto ok;
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}
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else
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goto bad;
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}
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s = -s;
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bh = b >> (LONG_BIT/2);
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}
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/* 1) both ah and bh > 0 : then report overflow */
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if (ah != 0 && bh != 0)
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goto bad;
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/* 2) both ah and bh = 0 : then compute a*b and report
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overflow if it comes out negative */
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if (ah == 0 && bh == 0) {
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x = a*b;
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if (x < 0)
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goto bad;
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return newintobject(x*s);
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}
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if (a < b) {
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/* Swap */
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x = a;
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a = b;
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b = x;
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ah = bh;
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/* bh not used beyond this point */
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}
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/* 3) ah > 0 and bh = 0 : compute ah*bl and report overflow if
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it's >= 2^31
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compute al*bl and report overflow if it's negative
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add (ah*bl)<<32 to al*bl and report overflow if
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it's negative
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(NB b == bl in this case, and we make a = al) */
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y = ah*b;
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if (y >= (1L << (LONG_BIT/2)))
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goto bad;
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a &= (1L << (LONG_BIT/2)) - 1;
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x = a*b;
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if (x < 0)
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goto bad;
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x += y << LONG_BIT/2;
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if (x < 0)
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goto bad;
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ok:
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return newintobject(x * s);
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bad:
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return err_ovf("integer multiplication");
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}
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static int
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i_divmod(x, y, p_xdivy, p_xmody)
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register intobject *x, *y;
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long *p_xdivy, *p_xmody;
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{
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long xi = x->ob_ival;
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long yi = y->ob_ival;
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long xdivy, xmody;
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if (yi == 0) {
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err_setstr(ZeroDivisionError, "integer division or modulo");
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return -1;
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}
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if (yi < 0) {
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if (xi < 0)
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xdivy = -xi / -yi;
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else
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xdivy = - (xi / -yi);
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}
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else {
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if (xi < 0)
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xdivy = - (-xi / yi);
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else
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xdivy = xi / yi;
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}
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xmody = xi - xdivy*yi;
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if (xmody < 0 && yi > 0 || xmody > 0 && yi < 0) {
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xmody += yi;
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xdivy -= 1;
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}
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*p_xdivy = xdivy;
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*p_xmody = xmody;
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return 0;
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}
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static object *
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int_div(x, y)
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intobject *x;
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intobject *y;
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{
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long d, m;
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if (i_divmod(x, y, &d, &m) < 0)
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return NULL;
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return newintobject(d);
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}
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static object *
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int_mod(x, y)
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intobject *x;
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intobject *y;
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{
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long d, m;
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if (i_divmod(x, y, &d, &m) < 0)
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return NULL;
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return newintobject(m);
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}
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static object *
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int_divmod(x, y)
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intobject *x;
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intobject *y;
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{
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long d, m;
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if (i_divmod(x, y, &d, &m) < 0)
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return NULL;
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return mkvalue("(ll)", d, m);
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}
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static object *
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int_pow(v, w, z)
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intobject *v;
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intobject *w;
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intobject *z;
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{
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#if 1
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register long iv, iw, iz, ix, temp, prev;
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int zset = 0;
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iv = v->ob_ival;
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iw = w->ob_ival;
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if (iw < 0) {
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err_setstr(ValueError, "integer to the negative power");
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return NULL;
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}
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if ((object *)z != None) {
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iz = z->ob_ival;
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zset = 1;
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}
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/*
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* XXX: The original exponentiation code stopped looping
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* when temp hit zero; this code will continue onwards
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* unnecessarily, but at least it won't cause any errors.
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* Hopefully the speed improvement from the fast exponentiation
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* will compensate for the slight inefficiency.
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* XXX: Better handling of overflows is desperately needed.
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*/
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temp = iv;
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ix = 1;
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while (iw > 0) {
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prev = ix; /* Save value for overflow check */
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if (iw & 1) {
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ix = ix*temp;
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if (temp == 0)
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break; /* Avoid ix / 0 */
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if (ix / temp != prev)
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return err_ovf("integer pow()");
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}
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iw >>= 1; /* Shift exponent down by 1 bit */
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if (iw==0) break;
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prev = temp;
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temp *= temp; /* Square the value of temp */
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if (prev!=0 && temp/prev!=prev)
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return err_ovf("integer pow()");
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if (zset) {
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/* If we did a multiplication, perform a modulo */
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ix = ix % iz;
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temp = temp % iz;
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}
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}
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if (zset) {
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object *t1, *t2;
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long int div, mod;
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t1=newintobject(ix);
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t2=newintobject(iz);
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if (t1==NULL || t2==NULL ||
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i_divmod((intobject *)t1, (intobject *)t2, &div, &mod)<0) {
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XDECREF(t1);
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XDECREF(t2);
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return(NULL);
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}
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DECREF(t1);
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DECREF(t2);
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ix=mod;
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}
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return newintobject(ix);
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#else
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register long iv, iw, ix;
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iv = v->ob_ival;
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iw = w->ob_ival;
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if (iw < 0) {
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err_setstr(ValueError, "integer to the negative power");
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return NULL;
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}
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if ((object *)z != None) {
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err_setstr(TypeError, "pow(int, int, int) not yet supported");
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return NULL;
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}
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ix = 1;
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while (--iw >= 0) {
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long prev = ix;
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ix = ix * iv;
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if (iv == 0)
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break; /* 0 to some power -- avoid ix / 0 */
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if (ix / iv != prev)
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return err_ovf("integer pow()");
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}
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return newintobject(ix);
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#endif
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}
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static object *
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int_neg(v)
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intobject *v;
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{
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register long a, x;
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a = v->ob_ival;
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x = -a;
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if (a < 0 && x < 0)
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return err_ovf("integer negation");
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return newintobject(x);
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}
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static object *
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int_pos(v)
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intobject *v;
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{
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|
INCREF(v);
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return (object *)v;
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}
|
|
|
|
static object *
|
|
int_abs(v)
|
|
intobject *v;
|
|
{
|
|
if (v->ob_ival >= 0)
|
|
return int_pos(v);
|
|
else
|
|
return int_neg(v);
|
|
}
|
|
|
|
static int
|
|
int_nonzero(v)
|
|
intobject *v;
|
|
{
|
|
return v->ob_ival != 0;
|
|
}
|
|
|
|
static object *
|
|
int_invert(v)
|
|
intobject *v;
|
|
{
|
|
return newintobject(~v->ob_ival);
|
|
}
|
|
|
|
static object *
|
|
int_lshift(v, w)
|
|
intobject *v;
|
|
intobject *w;
|
|
{
|
|
register long a, b;
|
|
a = v->ob_ival;
|
|
b = w->ob_ival;
|
|
if (b < 0) {
|
|
err_setstr(ValueError, "negative shift count");
|
|
return NULL;
|
|
}
|
|
if (a == 0 || b == 0) {
|
|
INCREF(v);
|
|
return (object *) v;
|
|
}
|
|
if (b >= LONG_BIT) {
|
|
return newintobject(0L);
|
|
}
|
|
a = (unsigned long)a << b;
|
|
return newintobject(a);
|
|
}
|
|
|
|
static object *
|
|
int_rshift(v, w)
|
|
intobject *v;
|
|
intobject *w;
|
|
{
|
|
register long a, b;
|
|
a = v->ob_ival;
|
|
b = w->ob_ival;
|
|
if (b < 0) {
|
|
err_setstr(ValueError, "negative shift count");
|
|
return NULL;
|
|
}
|
|
if (a == 0 || b == 0) {
|
|
INCREF(v);
|
|
return (object *) v;
|
|
}
|
|
if (b >= LONG_BIT) {
|
|
if (a < 0)
|
|
a = -1;
|
|
else
|
|
a = 0;
|
|
}
|
|
else {
|
|
if (a < 0)
|
|
a = ~( ~(unsigned long)a >> b );
|
|
else
|
|
a = (unsigned long)a >> b;
|
|
}
|
|
return newintobject(a);
|
|
}
|
|
|
|
static object *
|
|
int_and(v, w)
|
|
intobject *v;
|
|
intobject *w;
|
|
{
|
|
register long a, b;
|
|
a = v->ob_ival;
|
|
b = w->ob_ival;
|
|
return newintobject(a & b);
|
|
}
|
|
|
|
static object *
|
|
int_xor(v, w)
|
|
intobject *v;
|
|
intobject *w;
|
|
{
|
|
register long a, b;
|
|
a = v->ob_ival;
|
|
b = w->ob_ival;
|
|
return newintobject(a ^ b);
|
|
}
|
|
|
|
static object *
|
|
int_or(v, w)
|
|
intobject *v;
|
|
intobject *w;
|
|
{
|
|
register long a, b;
|
|
a = v->ob_ival;
|
|
b = w->ob_ival;
|
|
return newintobject(a | b);
|
|
}
|
|
|
|
static object *
|
|
int_int(v)
|
|
intobject *v;
|
|
{
|
|
INCREF(v);
|
|
return (object *)v;
|
|
}
|
|
|
|
static object *
|
|
int_long(v)
|
|
intobject *v;
|
|
{
|
|
return newlongobject((v -> ob_ival));
|
|
}
|
|
|
|
static object *
|
|
int_float(v)
|
|
intobject *v;
|
|
{
|
|
return newfloatobject((double)(v -> ob_ival));
|
|
}
|
|
|
|
static object *
|
|
int_oct(v)
|
|
intobject *v;
|
|
{
|
|
char buf[20];
|
|
long x = v -> ob_ival;
|
|
if (x == 0)
|
|
strcpy(buf, "0");
|
|
else if (x > 0)
|
|
sprintf(buf, "0%lo", x);
|
|
else
|
|
sprintf(buf, "-0%lo", -x);
|
|
return newstringobject(buf);
|
|
}
|
|
|
|
static object *
|
|
int_hex(v)
|
|
intobject *v;
|
|
{
|
|
char buf[20];
|
|
long x = v -> ob_ival;
|
|
if (x >= 0)
|
|
sprintf(buf, "0x%lx", x);
|
|
else
|
|
sprintf(buf, "-0x%lx", -x);
|
|
return newstringobject(buf);
|
|
}
|
|
|
|
static number_methods int_as_number = {
|
|
(binaryfunc)int_add, /*nb_add*/
|
|
(binaryfunc)int_sub, /*nb_subtract*/
|
|
(binaryfunc)int_mul, /*nb_multiply*/
|
|
(binaryfunc)int_div, /*nb_divide*/
|
|
(binaryfunc)int_mod, /*nb_remainder*/
|
|
(binaryfunc)int_divmod, /*nb_divmod*/
|
|
(ternaryfunc)int_pow, /*nb_power*/
|
|
(unaryfunc)int_neg, /*nb_negative*/
|
|
(unaryfunc)int_pos, /*nb_positive*/
|
|
(unaryfunc)int_abs, /*nb_absolute*/
|
|
(inquiry)int_nonzero, /*nb_nonzero*/
|
|
(unaryfunc)int_invert, /*nb_invert*/
|
|
(binaryfunc)int_lshift, /*nb_lshift*/
|
|
(binaryfunc)int_rshift, /*nb_rshift*/
|
|
(binaryfunc)int_and, /*nb_and*/
|
|
(binaryfunc)int_xor, /*nb_xor*/
|
|
(binaryfunc)int_or, /*nb_or*/
|
|
0, /*nb_coerce*/
|
|
(unaryfunc)int_int, /*nb_int*/
|
|
(unaryfunc)int_long, /*nb_long*/
|
|
(unaryfunc)int_float, /*nb_float*/
|
|
(unaryfunc)int_oct, /*nb_oct*/
|
|
(unaryfunc)int_hex, /*nb_hex*/
|
|
};
|
|
|
|
typeobject Inttype = {
|
|
OB_HEAD_INIT(&Typetype)
|
|
0,
|
|
"int",
|
|
sizeof(intobject),
|
|
0,
|
|
(destructor)int_dealloc, /*tp_dealloc*/
|
|
(printfunc)int_print, /*tp_print*/
|
|
0, /*tp_getattr*/
|
|
0, /*tp_setattr*/
|
|
(cmpfunc)int_compare, /*tp_compare*/
|
|
(reprfunc)int_repr, /*tp_repr*/
|
|
&int_as_number, /*tp_as_number*/
|
|
0, /*tp_as_sequence*/
|
|
0, /*tp_as_mapping*/
|
|
(hashfunc)int_hash, /*tp_hash*/
|
|
};
|