首页> 外文期刊>Electronic Colloquium on Computational Complexity >Improving on Gutfreund, Shaltiel, and Ta-Shma's paper 'If NP Languages are Hard on the Worst-Case, Then it is Easy to Find Their Hard Instances''
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Improving on Gutfreund, Shaltiel, and Ta-Shma's paper 'If NP Languages are Hard on the Worst-Case, Then it is Easy to Find Their Hard Instances''

机译:改进了Gutfreund,Shaltiel和Ta-Shma的论文“如果NP语言在最坏的情况下很难用,那么很容易找到它们的难用实例”

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摘要

Assume that NP is not included in BPP. Gutfreund, Shaltiel, and Ta-Shma in [Computational Complexity 16(4):412-441 (2007)] have proved that for every randomized polynomial time decision algorithm D for SAT there is a polynomial time samplable distribution such that D errs with probability at least 1/6-epsilonon a random formula chosen with respect to that distribution. In this paper, we show how to increase the error probability to 1/3-epsilon.
机译:假设NP不包含在BPP中。 Gutfreund,Shaltiel和Ta-Shma在[计算复杂度16(4):412-441(2007)]中证明,对于SAT的每个随机多项式时间决策算法D,都有多项式时间可简化分布,使得D errs具有概率至少1 /6-ε,关于该分布选择的随机公式。在本文中,我们展示了如何将错误概率增加到1 /3-ε。

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