awk Division By Zero Bypass Post: 302842143

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LEARN ABOUT NETBSD

fast_remainder32

FAST_DIVIDE32(3)					   BSD Library Functions Manual 					  FAST_DIVIDE32(3)

NAME

     fast_divide32, fast_divide32_prepare, fast_remainder32 -- fast 32bit division and remainder

SYNOPSIS

     #include <sys/bitops.h>

     uint32_t
     fast_divide32(uint32_t v, uint32_t div, uint32_t m, uint8_t s1, uint8_t s2);

     uint32_t
     fast_remainder32(uint32_t v, uint32_t div, uint32_t m, uint8_t s1, uint8_t s2);

     void
     fast_divide32_prepare(uint32_t div, uint32_t *m, uint8_t *s1, uint8_t *s2);

DESCRIPTION

     The fast_divide32 and fast_remainder32 functions compute the equivalent of v / div and v % div using optimised CPU instructions.  The con-
     stants m, s1, and s2 must first be preset for a given value of div with the fast_divide32_prepare function.

RATIONALE

     These functions are useful for inner loops and other performance-sensitive tasks.	The functions expand to code that is typically slightly
     larger than a plain division instruction, but requires less time to execute.  The code for constant div arguments should be equivalent to the
     assembly created by GCC.

EXAMPLES

     The following example computes q = a / b and r = a % b:

	   uint32_t a, b, q, r, m;
	   uint8_t s1, s2;

	   fast_divide32_prepare(b, &m, &s1, &s2);

	   q = fast_divide32(a, b, m, s1, s2);
	   r = fast_remainder32(a, b, m, s1, s2);

SEE ALSO

     bitops(3), div(3), remainder(3)

     Torbjorn Granlund and Peter L. Montgomery, "Division by Invariant Integers Using Multiplication", ACM SIGPLAN Notices, Issue 6, Volume 29,
     http://gmplib.org/~tege/divcnst-pldi94.pdf, 61-72, June 1994.

HISTORY

     The fast_divide32 function appeared in NetBSD 6.0.

BSD
								   May 10, 2011 							       BSD