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This commit is contained in:
Guido van Rossum 1991-05-05 20:09:44 +00:00
parent 0046695d0c
commit edcc38aac5
3 changed files with 1001 additions and 0 deletions
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/***********************************************************
Copyright 1991 by Stichting Mathematisch Centrum, Amsterdam, The
Netherlands.
All Rights Reserved
Permission to use, copy, modify, and distribute this software and its
documentation for any purpose and without fee is hereby granted,
provided that the above copyright notice appear in all copies and that
both that copyright notice and this permission notice appear in
supporting documentation, and that the names of Stichting Mathematisch
Centrum or CWI not be used in advertising or publicity pertaining to
distribution of the software without specific, written prior permission.
STICHTING MATHEMATISCH CENTRUM DISCLAIMS ALL WARRANTIES WITH REGARD TO
THIS SOFTWARE, INCLUDING ALL IMPLIED WARRANTIES OF MERCHANTABILITY AND
FITNESS, IN NO EVENT SHALL STICHTING MATHEMATISCH CENTRUM BE LIABLE
FOR ANY SPECIAL, INDIRECT OR CONSEQUENTIAL DAMAGES OR ANY DAMAGES
WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS, WHETHER IN AN
ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION, ARISING OUT
OF OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS SOFTWARE.
******************************************************************/
/* Parameters of the long integer representation.
These shouldn't have to be changed as C should guarantee that a short
contains at least 16 bits, but it's made changeable any way.
Note: 'digit' should be able to hold 2*MASK+1, and 'twodigits'
should be able to hold the intermediate results in 'mul'
(at most MASK << SHIFT).
Also, x_sub assumes that 'digit' is an unsigned type, and overflow
is handled by taking the result mod 2**N for some N > SHIFT.
And, at some places it is assumed that MASK fits in an int, as well. */
typedef unsigned short digit;
typedef unsigned long twodigits;
#define SHIFT 15
#define BASE ((digit)1 << SHIFT)
#define MASK ((int)(BASE - 1))
/* Long integer representation.
The absolute value of a number is equal to
SUM(for i=0 through abs(ob_size)-1) ob_digit[i] * 2**(SHIFT*i)
Negative numbers are represented with ob_size < 0;
zero is represented by ob_size == 0.
In a normalized number, ob_digit[abs(ob_size)-1] (the most significant
digit) is never zero. Also, in all cases, for all valid i,
0 <= ob_digit[i] <= MASK.
The allocation fuction takes care of allocating extra memory
so that ob_digit[0] ... ob_digit[abs(ob_size)-1] are actually available. */
typedef struct {
OB_HEAD
int ob_size; /* XXX Hack! newvarobj() stores it as unsigned! */
digit ob_digit[1];
} longobject;
#define ABS(x) ((x) < 0 ? -(x) : (x))
/* Internal use only */
longobject *alloclongobject PROTO((int));
longobject *long_normalize PROTO((longobject *));
longobject *mul1 PROTO((longobject *, digit));
longobject *muladd1 PROTO((longobject *, digit, digit));
longobject *divrem1 PROTO((longobject *, digit, digit *));
/* Check for interrupts during operations on long ints >= this size */
#define INTRLIMIT 20

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/***********************************************************
Copyright 1991 by Stichting Mathematisch Centrum, Amsterdam, The
Netherlands.
All Rights Reserved
Permission to use, copy, modify, and distribute this software and its
documentation for any purpose and without fee is hereby granted,
provided that the above copyright notice appear in all copies and that
both that copyright notice and this permission notice appear in
supporting documentation, and that the names of Stichting Mathematisch
Centrum or CWI not be used in advertising or publicity pertaining to
distribution of the software without specific, written prior permission.
STICHTING MATHEMATISCH CENTRUM DISCLAIMS ALL WARRANTIES WITH REGARD TO
THIS SOFTWARE, INCLUDING ALL IMPLIED WARRANTIES OF MERCHANTABILITY AND
FITNESS, IN NO EVENT SHALL STICHTING MATHEMATISCH CENTRUM BE LIABLE
FOR ANY SPECIAL, INDIRECT OR CONSEQUENTIAL DAMAGES OR ANY DAMAGES
WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS, WHETHER IN AN
ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION, ARISING OUT
OF OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS SOFTWARE.
******************************************************************/
/* Long (arbitrary precision) integer object interface */
extern typeobject Longtype;
#define is_longobject(op) ((op)->ob_type == &Longtype)
extern object *newlongobject PROTO((long));
extern long getlongvalue PROTO((object *));

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/***********************************************************
Copyright 1991 by Stichting Mathematisch Centrum, Amsterdam, The
Netherlands.
All Rights Reserved
Permission to use, copy, modify, and distribute this software and its
documentation for any purpose and without fee is hereby granted,
provided that the above copyright notice appear in all copies and that
both that copyright notice and this permission notice appear in
supporting documentation, and that the names of Stichting Mathematisch
Centrum or CWI not be used in advertising or publicity pertaining to
distribution of the software without specific, written prior permission.
STICHTING MATHEMATISCH CENTRUM DISCLAIMS ALL WARRANTIES WITH REGARD TO
THIS SOFTWARE, INCLUDING ALL IMPLIED WARRANTIES OF MERCHANTABILITY AND
FITNESS, IN NO EVENT SHALL STICHTING MATHEMATISCH CENTRUM BE LIABLE
FOR ANY SPECIAL, INDIRECT OR CONSEQUENTIAL DAMAGES OR ANY DAMAGES
WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS, WHETHER IN AN
ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION, ARISING OUT
OF OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS SOFTWARE.
******************************************************************/
/* Long (arbitrary precision) integer object implementation */
#include "allobjects.h"
#include "longintrepr.h"
#include <assert.h>
/* Normalize (remove leading zeros from) a long int object.
Doesn't attempt to free the storage--in most cases, due to the nature
of the algorithms used, this could save at most be one word anyway. */
longobject *
long_normalize(v)
register longobject *v;
{
int j = ABS(v->ob_size);
register int i = j;
while (i > 0 && v->ob_digit[i-1] == 0)
--i;
if (i != j)
v->ob_size = (v->ob_size < 0) ? -i : i;
return v;
}
/* Allocate a new long int object with size digits.
Return NULL and set exception if we run out of memory. */
longobject *
alloclongobject(size)
int size;
{
return NEWVAROBJ(longobject, &Longtype, size);
}
/* Create a new long int object from a C long int */
object *
newlongobject(ival)
long ival;
{
/* Assume a C long fits in at most 3 'digits' */
longobject *v = alloclongobject(3);
if (v != NULL) {
if (ival < 0) {
ival = -ival;
v->ob_size = -v->ob_size;
}
v->ob_digit[0] = ival & MASK;
v->ob_digit[1] = (ival >> SHIFT) & MASK;
v->ob_digit[2] = (ival >> (2*SHIFT)) & MASK;
v = long_normalize(v);
}
return (object *)v;
}
/* Get a C long int from a long int object.
Returns -1 and sets an error condition if overflow occurs. */
long
getlongvalue(vv)
object *vv;
{
register longobject *v;
long x, prev;
int i, sign;
if (vv == NULL || !is_longobject(vv)) {
err_badcall();
return -1;
}
v = (longobject *)vv;
i = v->ob_size;
sign = 1;
x = 0;
if (i < 0) {
sign = -1;
i = -i;
}
while (--i >= 0) {
prev = x;
x = (x << SHIFT) + v->ob_digit[i];
if ((x >> SHIFT) != prev) {
err_setstr(RuntimeError,
"long int too long to convert");
return -1;
}
}
return x * sign;
}
/* Get a C double from a long int object. No overflow check. */
double
dgetlongvalue(vv)
object *vv;
{
register longobject *v;
double x;
double multiplier = (double) (1L << SHIFT);
int i, sign;
if (vv == NULL || !is_longobject(vv)) {
err_badcall();
return -1;
}
v = (longobject *)vv;
i = v->ob_size;
sign = 1;
x = 0.0;
if (i < 0) {
sign = -1;
i = -i;
}
while (--i >= 0) {
x = x*multiplier + v->ob_digit[i];
}
return x * sign;
}
/* Multiply by a single digit, ignoring the sign. */
longobject *
mul1(a, n)
longobject *a;
digit n;
{
return muladd1(a, n, (digit)0);
}
/* Multiply by a single digit and add a single digit, ignoring the sign. */
longobject *
muladd1(a, n, extra)
longobject *a;
digit n;
digit extra;
{
int size_a = ABS(a->ob_size);
longobject *z = alloclongobject(size_a+1);
twodigits carry = extra;
int i;
if (z == NULL)
return NULL;
for (i = 0; i < size_a; ++i) {
carry += (twodigits)a->ob_digit[i] * n;
z->ob_digit[i] = carry & MASK;
carry >>= SHIFT;
}
z->ob_digit[i] = carry;
return long_normalize(z);
}
/* Divide a long integer by a digit, returning both the quotient
(as function result) and the remainder (through *prem).
The sign of a is ignored; n should not be zero. */
longobject *
divrem1(a, n, prem)
longobject *a;
digit n;
digit *prem;
{
int size = ABS(a->ob_size);
longobject *z;
int i;
twodigits rem = 0;
assert(n > 0 && n <= MASK);
z = alloclongobject(size);
if (z == NULL)
return NULL;
for (i = size; --i >= 0; ) {
rem = (rem << SHIFT) + a->ob_digit[i];
z->ob_digit[i] = rem/n;
rem %= n;
}
*prem = rem;
return long_normalize(z);
}
/* Convert a long int object to a string, using a given conversion base.
Return a string object. */
stringobject *
long_format(a, base)
longobject *a;
int base;
{
stringobject *str;
int i;
int size_a = ABS(a->ob_size);
char *p;
int bits;
char sign = '\0';
assert(base >= 2 && base <= 36);
/* Compute a rough upper bound for the length of the string */
i = base;
bits = 0;
while (i > 1) {
++bits;
i >>= 1;
}
i = 1 + (size_a*SHIFT + bits-1) / bits;
str = (stringobject *) newsizedstringobject((char *)0, i);
if (str == NULL)
return NULL;
p = GETSTRINGVALUE(str) + i;
*p = '\0';
if (a->ob_size < 0)
sign = '-';
INCREF(a);
do {
digit rem;
longobject *temp = divrem1(a, (digit)base, &rem);
if (temp == NULL) {
DECREF(a);
DECREF(str);
return NULL;
}
if (rem < 10)
rem += '0';
else
rem += 'A'-10;
assert(p > GETSTRINGVALUE(str));
*--p = rem;
DECREF(a);
a = temp;
if (a->ob_size >= INTRLIMIT && intrcheck()) {
DECREF(a);
DECREF(str);
err_set(KeyboardInterrupt);
return NULL;
}
} while (a->ob_size != 0);
DECREF(a);
if (sign)
*--p = sign;
if (p != GETSTRINGVALUE(str)) {
char *q = GETSTRINGVALUE(str);
assert(p > q);
do {
} while ((*q++ = *p++) != '\0');
resizestring((object **)&str, (int) (q - GETSTRINGVALUE(str)));
}
return str;
}
/* Convert a string to a long int object, in a given base.
Base zero implies a default depending on the number. */
object *
long_scan(str, base)
char *str;
int base;
{
int sign = 1;
longobject *z;
assert(base == 0 || base >= 2 && base <= 36);
if (*str == '+')
++str;
else if (*str == '-') {
++str;
sign = -1;
}
if (base == 0) {
if (str[0] != '0')
base = 10;
else if (str[1] == 'x' || str[1] == 'X')
base = 16;
else
base = 8;
}
if (base == 16 && str[0] == '0' && (str[1] == 'x' || str[1] == 'X'))
str += 2;
z = alloclongobject(0);
for ( ; z != NULL; ++str) {
int k = -1;
longobject *temp;
if (*str <= '9')
k = *str - '0';
else if (*str >= 'a')
k = *str - 'a' + 10;
else if (*str >= 'A')
k = *str - 'A' + 10;
if (k < 0 || k >= base)
break;
temp = muladd1(z, (digit)base, (digit)k);
DECREF(z);
z = temp;
}
if (z != NULL)
z->ob_size *= sign;
return (object *) z;
}
static longobject *x_divrem PROTO((longobject *, longobject *, longobject **));
/* Long division with remainder, top-level routine */
longobject *
long_divrem(a, b, prem)
longobject *a, *b;
longobject **prem;
{
int size_a = ABS(a->ob_size), size_b = ABS(b->ob_size);
longobject *z;
if (size_b == 0) {
if (prem != NULL)
*prem = NULL;
err_setstr(RuntimeError, "long division by zero");
return NULL;
}
if (size_a < size_b ||
size_a == size_b && a->ob_digit[size_a-1] < b->ob_digit[size_b-1]) {
/* |a| < |b|. */
if (prem != NULL) {
INCREF(a);
*prem = a;
}
return alloclongobject(0);
}
if (size_b == 1) {
digit rem = 0;
z = divrem1(a, b->ob_digit[0], &rem);
if (prem != NULL) {
if (z == NULL)
*prem = NULL;
else
*prem = (longobject *)
newlongobject((long)rem);
}
}
else
z = x_divrem(a, b, prem);
/* Set the signs.
The quotient z has the sign of a*b;
the remainder r has the sign of a,
so a = b*z + r. */
if (z != NULL) {
if ((a->ob_size < 0) != (b->ob_size < 0))
z->ob_size = - z->ob_size;
if (prem != NULL && *prem != NULL && a->ob_size < 0)
(*prem)->ob_size = - (*prem)->ob_size;
}
return z;
}
/* True unsigned long division with remainder */
static longobject *
x_divrem(v1, w1, prem)
longobject *v1, *w1;
longobject **prem;
{
int size_v = ABS(v1->ob_size), size_w = ABS(w1->ob_size);
digit d = (twodigits)BASE / (w1->ob_digit[size_w-1] + 1);
longobject *v = mul1(v1, d);
longobject *w = mul1(w1, d);
longobject *a;
int j, k;
if (v == NULL || w == NULL) {
XDECREF(v);
XDECREF(w);
if (prem != NULL)
*prem = NULL;
return NULL;
}
assert(size_v >= size_w && size_w > 1); /* Assert checks by div() */
assert(v->refcnt == 1); /* Since v will be used as accumulator! */
assert(size_w == ABS(w->ob_size)); /* That's how d was calculated */
size_v = ABS(v->ob_size);
a = alloclongobject(size_v - size_w + 1);
for (j = size_v, k = a->ob_size-1; a != NULL && k >= 0; --j, --k) {
digit vj = (j >= size_v) ? 0 : v->ob_digit[j];
twodigits q;
long carry = 0; /* Signed! long! */
int i;
if (size_v >= INTRLIMIT && intrcheck()) {
DECREF(a);
a = NULL;
err_set(KeyboardInterrupt);
break;
}
if (vj == w->ob_digit[size_w-1])
q = MASK;
else
q = (((twodigits)vj << SHIFT) + v->ob_digit[j-1]) /
w->ob_digit[size_w-1];
while (w->ob_digit[size_w-2]*q >
((
((twodigits)vj << SHIFT)
+ v->ob_digit[j-1]
- q*w->ob_digit[size_w-1]
) << SHIFT)
+ v->ob_digit[j-2])
--q;
for (i = 0; i < size_w && i+k < size_v; ++i) {
twodigits z = w->ob_digit[i] * q;
digit zz = z >> SHIFT;
carry += v->ob_digit[i+k] - z + ((twodigits)zz << SHIFT);
v->ob_digit[i+k] = carry & MASK;
carry = (carry >> SHIFT) - zz;
}
if (i+k < size_v) {
carry += v->ob_digit[i+k];
v->ob_digit[i+k] = 0;
}
if (carry == 0)
a->ob_digit[k] = q;
else {
assert(carry == -1);
a->ob_digit[k] = q-1;
carry = 0;
for (i = 0; i < size_w && i+k < size_v; ++i) {
carry += v->ob_digit[i+k] + w->ob_digit[i];
v->ob_digit[i+k] = carry & MASK;
carry >>= SHIFT;
}
}
} /* for j, k */
if (a != NULL)
a = long_normalize(a);
if (prem != 0) {
if (a == NULL)
*prem = NULL;
else
*prem = divrem1(v, d, &d);
/* Using d as a dummy to receive the - unused - remainder */
}
DECREF(v);
DECREF(w);
return a;
}
/* Methods */
static void
long_dealloc(v)
longobject *v;
{
DEL(v);
}
static void
long_print(v, fp, flags)
longobject *v;
FILE *fp;
int flags;
{
stringobject *str = long_format(v, 10);
if (str == NULL) {
err_clear();
fprintf(fp, "[err]");
}
else {
fprintf(fp, "%sL", GETSTRINGVALUE(str));
DECREF(str);
}
}
static object *
long_repr(v)
longobject *v;
{
stringobject *str = long_format(v, 10);
if (str != NULL) {
int len = getstringsize((object *)str);
resizestring((object **)&str, len + 1);
if (str != NULL)
GETSTRINGVALUE(str)[len] = 'L';
}
return (object *)str;
}
static int
long_compare(a, b)
longobject *a, *b;
{
int sign;
if (a->ob_size != b->ob_size)
sign = a->ob_size - b->ob_size;
else {
int i = ABS(a->ob_size);
while (--i >= 0 && a->ob_digit[i] == b->ob_digit[i])
;
if (i < 0)
sign = 0;
else
sign = (int)a->ob_digit[i] - (int)b->ob_digit[i];
}
return sign;
}
/* Add the absolute values of two long integers. */
static longobject *x_add PROTO((longobject *, longobject *));
static longobject *
x_add(a, b)
longobject *a, *b;
{
int size_a = ABS(a->ob_size), size_b = ABS(b->ob_size);
longobject *z;
int i;
digit carry = 0;
/* Ensure a is the larger of the two: */
if (size_a < size_b) {
{ longobject *temp = a; a = b; b = temp; }
{ int size_temp = size_a; size_a = size_b; size_b = size_temp; }
}
z = alloclongobject(size_a+1);
if (z == NULL)
return NULL;
for (i = 0; i < size_b; ++i) {
carry += a->ob_digit[i] + b->ob_digit[i];
z->ob_digit[i] = carry & MASK;
/* The following assumes unsigned shifts don't
propagate the sign bit. */
carry >>= SHIFT;
}
for (; i < size_a; ++i) {
carry += a->ob_digit[i];
z->ob_digit[i] = carry & MASK;
carry >>= SHIFT;
}
z->ob_digit[i] = carry;
return long_normalize(z);
}
/* Subtract the absolute values of two integers. */
static longobject *x_sub PROTO((longobject *, longobject *));
static longobject *
x_sub(a, b)
longobject *a, *b;
{
int size_a = ABS(a->ob_size), size_b = ABS(b->ob_size);
longobject *z;
int i;
int sign = 1;
digit borrow = 0;
/* Ensure a is the larger of the two: */
if (size_a < size_b) {
sign = -1;
{ longobject *temp = a; a = b; b = temp; }
{ int size_temp = size_a; size_a = size_b; size_b = size_temp; }
}
else if (size_a == size_b) {
/* Find highest digit where a and b differ: */
i = size_a;
while (--i >= 0 && a->ob_digit[i] == b->ob_digit[i])
;
if (i < 0)
return alloclongobject(0);
if (a->ob_digit[i] < b->ob_digit[i]) {
sign = -1;
{ longobject *temp = a; a = b; b = temp; }
}
size_a = size_b = i+1;
}
z = alloclongobject(size_a);
if (z == NULL)
return NULL;
for (i = 0; i < size_b; ++i) {
/* The following assumes unsigned arithmetic
works module 2**N for some N>SHIFT. */
borrow = a->ob_digit[i] - b->ob_digit[i] - borrow;
z->ob_digit[i] = borrow & MASK;
borrow >>= SHIFT;
borrow &= 1; /* Keep only one sign bit */
}
for (; i < size_a; ++i) {
borrow = a->ob_digit[i] - borrow;
z->ob_digit[i] = borrow & MASK;
borrow >>= SHIFT;
}
assert(borrow == 0);
z->ob_size *= sign;
return long_normalize(z);
}
static object *
long_add(a, w)
longobject *a;
object *w;
{
longobject *b;
longobject *z;
if (!is_longobject(w)) {
err_badarg();
return NULL;
}
b = (longobject *)w;
if (a->ob_size < 0) {
if (b->ob_size < 0) {
z = x_add(a, b);
if (z != NULL)
z->ob_size = -z->ob_size;
}
else
z = x_sub(b, a);
}
else {
if (b->ob_size < 0)
z = x_sub(a, b);
else
z = x_add(a, b);
}
return (object *)z;
}
static object *
long_sub(a, w)
longobject *a;
object *w;
{
longobject *b;
longobject *z;
if (!is_longobject(w)) {
err_badarg();
return NULL;
}
b = (longobject *)w;
if (a->ob_size < 0) {
if (b->ob_size < 0)
z = x_sub(a, b);
else
z = x_add(a, b);
if (z != NULL)
z->ob_size = -z->ob_size;
}
else {
if (b->ob_size < 0)
z = x_add(a, b);
else
z = x_sub(a, b);
}
return (object *)z;
}
static object *
long_mul(a, w)
longobject *a;
object *w;
{
longobject *b;
int size_a;
int size_b;
longobject *z;
int i;
if (!is_longobject(w)) {
err_badarg();
return NULL;
}
b = (longobject *)w;
size_a = ABS(a->ob_size);
size_b = ABS(b->ob_size);
z = alloclongobject(size_a + size_b);
if (z == NULL)
return NULL;
for (i = 0; i < z->ob_size; ++i)
z->ob_digit[i] = 0;
for (i = 0; i < size_a; ++i) {
twodigits carry = 0;
twodigits f = a->ob_digit[i];
int j;
if (z->ob_size >= INTRLIMIT && intrcheck()) {
DECREF(z);
err_set(KeyboardInterrupt);
return NULL;
}
for (j = 0; j < size_b; ++j) {
carry += z->ob_digit[i+j] + b->ob_digit[j] * f;
z->ob_digit[i+j] = carry & MASK;
carry >>= SHIFT;
}
for (; carry != 0; ++j) {
assert(i+j < z->ob_size);
carry += z->ob_digit[i+j];
z->ob_digit[i+j] = carry & MASK;
carry >>= SHIFT;
}
}
if (a->ob_size < 0)
z->ob_size = -z->ob_size;
if (b->ob_size < 0)
z->ob_size = -z->ob_size;
return (object *) long_normalize(z);
}
static object *
long_div(v, w)
longobject *v;
register object *w;
{
if (!is_longobject(w)) {
err_badarg();
return NULL;
}
return (object *) long_divrem(v, (longobject *)w, (longobject **)0);
}
static object *
long_rem(v, w)
longobject *v;
register object *w;
{
longobject *div, *rem = NULL;
if (!is_longobject(w)) {
err_badarg();
return NULL;
}
div = long_divrem(v, (longobject *)w, &rem);
if (div == NULL) {
XDECREF(rem);
rem = NULL;
}
else {
DECREF(div);
}
return (object *) rem;
}
/* The expression a mod b has the value a - b*floor(a/b).
The divrem function gives the remainder after division of
|a| by |b|, with the sign of a. This is also expressed
as a - b*trunc(a/b), if trunc truncates towards zero.
Some examples:
a b a rem b a mod b
13 10 3 3
-13 10 -3 7
13 -10 3 -7
-13 -10 -3 -3
So, to get from rem to mod, we have to add b if a and b
have different signs. */
static object *
long_divmod(v, w)
longobject *v;
register object *w;
{
object *z;
longobject *div, *rem;
if (!is_longobject(w)) {
err_badarg();
return NULL;
}
div = long_divrem(v, (longobject *)w, &rem);
if (div == NULL) {
XDECREF(rem);
return NULL;
}
if ((v->ob_size < 0) != (((longobject *)w)->ob_size < 0)) {
longobject *temp = (longobject *) long_add(rem, w);
DECREF(rem);
rem = temp; /* XXX ??? was rem = b ??? */
if (rem == NULL) {
DECREF(div);
return NULL;
}
}
z = newtupleobject(2);
if (z != NULL) {
settupleitem(z, 0, (object *) div);
settupleitem(z, 1, (object *) rem);
}
else {
DECREF(div);
DECREF(rem);
}
return z;
}
static object *
long_pow(v, w)
longobject *v;
register object *w;
{
if (!is_longobject(w)) {
err_badarg();
return NULL;
}
err_setstr(SystemError, "long power not implemented");
return NULL;
}
static object *
long_pos(v)
longobject *v;
{
INCREF(v);
return (object *)v;
}
static object *
long_neg(v)
longobject *v;
{
longobject *z;
int i = v->ob_size;
if (i == 0)
return long_pos(v);
i = ABS(i);
z = alloclongobject(i);
if (z != NULL) {
z->ob_size = - v->ob_size;
while (--i >= 0)
z->ob_digit[i] = v->ob_digit[i];
}
return (object *)z;
}
static object *
long_abs(v)
longobject *v;
{
if (v->ob_size < 0)
return long_neg(v);
else
return long_pos(v);
}
static number_methods long_as_number = {
long_add, /*nb_add*/
long_sub, /*nb_subtract*/
long_mul, /*nb_multiply*/
long_div, /*nb_divide*/
long_rem, /*nb_remainder*/
long_divmod, /*nb_divmod*/
long_pow, /*nb_power*/
long_neg, /*nb_negative*/
long_pos, /*tp_positive*/
long_abs, /*tp_absolute*/
};
typeobject Longtype = {
OB_HEAD_INIT(&Typetype)
0,
"long int",
sizeof(longobject) - sizeof(digit),
sizeof(digit),
long_dealloc, /*tp_dealloc*/
long_print, /*tp_print*/
0, /*tp_getattr*/
0, /*tp_setattr*/
long_compare, /*tp_compare*/
long_repr, /*tp_repr*/
&long_as_number,/*tp_as_number*/
0, /*tp_as_sequence*/
0, /*tp_as_mapping*/
};