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[9] | 1 | /* lrand(3)
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| 2 | *
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| 3 | * Author: Terrence W. Holm Nov. 1988
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| 4 | *
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| 5 | *
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| 6 | * A prime modulus multiplicative linear congruential
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| 7 | * generator (PMMLCG), or "Lehmer generator".
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| 8 | * Implementation directly derived from the article:
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| 9 | *
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| 10 | * S. K. Park and K. W. Miller
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| 11 | * Random Number Generators: Good Ones are Hard to Find
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| 12 | * CACM vol 31, #10. Oct. 1988. pp 1192-1201.
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| 13 | *
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| 14 | *
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| 15 | * Using the following multiplier and modulus, we obtain a
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| 16 | * generator which:
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| 17 | *
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| 18 | * 1) Has a full period: 1 to 2^31 - 2.
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| 19 | * 2) Is testably "random" (see the article).
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| 20 | * 3) Has a known implementation by E. L. Schrage.
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| 21 | */
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| 22 |
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| 23 | #include <lib.h>
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| 24 |
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| 25 | _PROTOTYPE( long seed, (long lseed));
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| 26 | _PROTOTYPE( long lrand, (void));
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| 27 |
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| 28 | #define A 16807L /* A "good" multiplier */
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| 29 | #define M 2147483647L /* Modulus: 2^31 - 1 */
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| 30 | #define Q 127773L /* M / A */
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| 31 | #define R 2836L /* M % A */
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| 32 |
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| 33 | PRIVATE long _lseed = 1L;
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| 34 |
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| 35 | long seed(lseed)
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| 36 | long lseed;
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| 37 | {
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| 38 | long previous_seed = _lseed;
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| 39 |
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| 40 | _lseed = lseed;
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| 41 |
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| 42 | return(previous_seed);
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| 43 | }
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| 44 |
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| 45 |
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| 46 | long lrand()
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| 47 | {
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| 48 | _lseed = A * (_lseed % Q) - R * (_lseed / Q);
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| 49 |
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| 50 | if (_lseed < 0) _lseed += M;
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| 51 |
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| 52 | return(_lseed);
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| 53 | }
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