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On Statistical Tests for Randomness Included in the NIST SP800-22 Test Suite and Based on the Binomial Distribution

机译:基于NIST SP800-22测试套件并基于二项分布的随机统计测试

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摘要

In this paper we review some statistical tests included in the NIST SP 800-22 suite, which is a collection of tests for the evaluation of both true-random (physical) and pseudorandom (algorithmic) number generators for cryptographic applications. The output of these tests is the so-called $p$-value which is a random variable whose distribution converges to the uniform distribution in the interval [0,1] when testing an increasing number of samples from an ideal generator. Here, we compute the exact non-asymptotic distribution of $p$-values produced by few of the tests in the suite, and propose some computation-friendly approximations. This allows us to explain why intensive testing produces false-positives with a probability much higher than the expected one when considering asymptotic distribution instead of the true one. We also propose a new approximation for the Spectral Test reference distribution, which is more coherent with experimental results.
机译:在本文中,我们回顾了NIST SP 800-22套件中包含的一些统计测试,这是一组用于评估密码应用程序的真随机(物理)和伪随机(算法)数字生成器的测试集合。这些测试的输出是所谓的$ p $值,它是一个随机变量,当测试来自理想生成器的越来越多的样本时,其分布收敛到间隔[0,1]中的均匀分布。在这里,我们计算了套件中很少有测试产生的$ p $值的精确非渐近分布,并提出了一些计算友好的近似值。这使我们能够解释为什么在考虑渐近分布而不是真实分布时,强化测试会产生假阳性的概率远高于预期的概率。我们还为光谱测试参考分布提出了一个新的近似值,它与实验结果更加一致。

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