Hard-Core Theorems for Complexity Classes

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Abstract

Nancy Lynch proved that if a decision problem A is not solvable in polynomial time, then there exists an infinite recursive subset X of its domain on which the decision is almost everywhere complex. In this paper, general theorems of this kind that can be applied to several well-known automata-based complexity classes, including a common class of randomized algorithms, are proved. © 1985, ACM. All rights reserved.

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Even, S., Selmen, A. L., & Yacobi, Y. (1985). Hard-Core Theorems for Complexity Classes. Journal of the ACM (JACM), 32(1), 205–217. https://doi.org/10.1145/2455.214111

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