| 1 | #pragma once
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| 2 |
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| 3 | #include <stdint.h>
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| 4 |
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| 5 | // Pipelined to allow out-of-order overlap with reduced dependencies. Critically, return the current value, and compute
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| 6 | // and store the next value.
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| 7 |
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| 8 | //--------------------------------------------------
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| 9 | #if defined(__SIZEOF_INT128__)
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| 10 | static inline uint64_t lehmer64( __uint128_t & state ) {
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| 11 | __uint128_t ret = state;
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| 12 | state *= 0xda942042e4dd58b5;
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| 13 | return ret >> 64;
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| 14 | }
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| 15 |
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| 16 | //--------------------------------------------------
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| 17 | static inline uint64_t wyhash64( uint64_t & state ) {
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| 18 | state += 0x60bee2bee120fc15;
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| 19 | __uint128_t tmp;
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| 20 | tmp = (__uint128_t) state * 0xa3b195354a39b70d;
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| 21 | uint64_t m1 = (tmp >> 64) ^ tmp;
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| 22 | tmp = (__uint128_t)m1 * 0x1b03738712fad5c9;
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| 23 | uint64_t m2 = (tmp >> 64) ^ tmp;
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| 24 | return m2;
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| 25 | }
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| 26 | #endif
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| 27 |
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| 28 | //--------------------------------------------------
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| 29 | static inline uint64_t xorshift_13_7_17( uint64_t & state ) {
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| 30 | uint64_t ret = state;
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| 31 | state ^= state << 13;
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| 32 | state ^= state >> 7;
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| 33 | state ^= state << 17;
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| 34 | return ret;
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| 35 | }
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| 36 |
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| 37 | //--------------------------------------------------
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| 38 | static inline uint32_t xorshift_6_21_7( uint32_t & state ) {
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| 39 | uint32_t ret = state;
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| 40 | state ^= state << 6;
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| 41 | state ^= state >> 21;
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| 42 | state ^= state << 7;
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| 43 | return ret;
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| 44 | } // xorshift_6_21_7
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| 45 |
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| 46 | //--------------------------------------------------
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| 47 | typedef struct {
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| 48 | uint32_t a, b, c, d;
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| 49 | uint32_t counter;
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| 50 | } xorwow__state_t;
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| 51 |
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| 52 | /* The state array must be initialized to not be all zero in the first four words */
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| 53 | static inline uint32_t xorwow( xorwow__state_t & state ) {
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| 54 | /* Algorithm "xorwow" from p. 5 of Marsaglia, "Xorshift RNGs" */
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| 55 | uint32_t ret = state.a + state.counter;
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| 56 | uint32_t t = state.d;
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| 57 |
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| 58 | uint32_t const s = state.a;
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| 59 | state.d = state.c;
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| 60 | state.c = state.b;
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| 61 | state.b = s;
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| 62 |
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| 63 | t ^= t >> 2;
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| 64 | t ^= t << 1;
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| 65 | t ^= s ^ (s << 4);
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| 66 | state.a = t;
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| 67 |
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| 68 | state.counter += 362437;
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| 69 | return ret;
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| 70 | }
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| 71 |
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| 72 | //--------------------------------------------------
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| 73 | static inline uint32_t LCG( uint32_t & state ) { // linear congruential generator
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| 74 | uint32_t ret = state;
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| 75 | state = 36969 * (state & 65535) + (state >> 16); // 36969 is NOT prime! No not change it!
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| 76 | return ret;
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| 77 | } // LCG
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| 78 |
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| 79 | //--------------------------------------------------
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| 80 | #define M (1_l64u << 48_l64u)
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| 81 | #define A (25214903917_l64u)
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| 82 | #define AI (18446708753438544741_l64u)
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| 83 | #define C (11_l64u)
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| 84 | #define D (16_l64u)
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| 85 |
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| 86 | static inline uint32_t LCGBI_fwd( uint64_t & state ) {
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| 87 | state = (A * state + C) & (M - 1);
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| 88 | return state >> D;
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| 89 | }
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| 90 |
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| 91 | static inline uint32_t LCGBI_bck( uint64_t & state ) {
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| 92 | unsigned int r = state >> D;
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| 93 | state = AI * (state - C) & (M - 1);
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| 94 | return r;
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| 95 | }
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| 96 |
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| 97 | #undef M
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| 98 | #undef A
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| 99 | #undef AI
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| 100 | #undef C
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| 101 | #undef D
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