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版本更新 · v2arXiv:2610.27313

Scrambled Multiply-with-Carry Pseudorandom Number Generators

Sebastiano Vigna

Multiply-with-carry (MWC) generators are very fast pseudorandom number generators whose quality depends on the choice of a multiplier, and is usually assessed by applying the spectral test to an associated multiplicative congruential generator. The special form of the modulus is shown to impose structural limitations on the lattice structure of every MWC generator, which the generalized MWC generators of Goresky and Klapper mitigate; in the tests reported, a scrambler made of a single xor removes them. Since these limitations make the usual worst-case criterion useless, candidates are ranked by a weighted geometric mean of their figures of merit, which does not depend on their normalization, and multipliers are suggested for generators with 64 to 256 bits of state. Along the way, some errors in the literature are corrected. In the end, MWC192X is proposed: a 64-bit generator with 192 bits of state that passes all known tests, and emits an output in half a nanosecond. Analogous 32-bit generators are proposed for GPUs.

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cs.CR · cs.MS
arXiv ↗PDF ↗
版本更新 · v3arXiv:2108.13061

A New Test for Hamming-Weight Dependencies

David Blackman, Sebastiano Vigna

We describe a new statistical test for pseudorandom number generators (PRNGs). Our test can find bias induced by dependencies among the Hamming weights of the outputs of a PRNG, even for PRNGs that pass state-of-the-art tests of the same kind from the literature, and in particular for generators based on $\mathbf F_2$-linear transformations such as the dSFMT, xoroshiro1024+, and WELL512a.

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cs.DS · cs.MS
arXiv ↗PDF ↗