Hi all,
As I understand it, the rounding direction of signed integer division
in C is unspecified in C89/C94, and specified to be 'towards-zero' in
C99.
I need division 'towards -infinity' (with a 'mod' operation to match),
i.e. for x and y I need to obtain D and M such that
(1) D*abs(y)+M == x
(2) 0 <= M<abs(y)
For any signed x,y (y!=0).
Is there a canonical way of doing this that is guaranteed to work in
line with all C specifications?
Best regards,
Sidney Cadot
The Netherlands 3 5398
On 10 Jul 2003 02:03:06 -0700, si****@jigsaw.nl (Sidney Cadot) wrote: Hi all,
As I understand it, the rounding direction of signed integer division in C is unspecified in C89/C94, and specified to be 'towards-zero' in C99.
I need division 'towards -infinity' (with a 'mod' operation to match), i.e. for x and y I need to obtain D and M such that
(1) D*abs(y)+M == x (2) 0 <= M<abs(y)
For any signed x,y (y!=0).
Is there a canonical way of doing this that is guaranteed to work in line with all C specifications?
Did you think of using div_t div(int, int)? It does not round to
minus infinity, but at least it rounds the same in both standards,
IIRC.
Best wishes,
Bob
On 10 Jul 2003, Sidney Cadot wrote: Did you think of using div_t div(int, int)? It does not round to minus infinity, but at least it rounds the same in both standards, IIRC.
Indeed this can be used to solve my problem. However I thought of an alternative this afternoon that is a bit terser:
div_to_minus_infinity = a/b-(a%b<0); mod_to_minus_infinity = a%b+b*(a%b<0);
Negative b, round to zero:
div: -8/-5 - (-8%-5<0) == 1 - (-3<0) == 0
mod: -8%-5 + -5*(-8%-5<0) == -3 + -5*(-3<0) == -8
Fixed ones: (i think)
div: a/b - (a%b<0 ? (b<0 ? -1 : 1) : 0)
mod: a%b + (a%b<0 ? (b<0 ? -b : b) : 0)
"Sidney Cadot" <si****@jigsaw.nl> wrote in message
news:74**************************@posting.google.c om... Hi Bob,
Did you think of using div_t div(int, int)? It does not round to minus infinity, but at least it rounds the same in both standards, IIRC.
Indeed this can be used to solve my problem. However I thought of an alternative this afternoon that is a bit terser:
div_to_minus_infinity = a/b-(a%b<0);
This only assumes that the div and mod operators use equivalent rounding rules, and works with both round-to-zero and round-to-minus-infinity rules. In fact, it should even work with a hypothetical round-to-positive-infinity implementation. I think it's quite nifty :-)
Mod-to-minus-infinity would look like
mod_to_minus_infinity = a%b+b*(a%b<0);
I usually use (a%b+b)%b for the mod case. I never needed the divide case,
so I never tried that one.
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