Our results show that resource-bounded measure and randomness do in fact require martingales that are stricter than the martingale processes used so commonly in ...
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Abstract. The word “martingale” has related, but different, meanings in probability theory and theoretical computer science. In computa- tional complexity ...
This paper elucidates the relationship between these notions and proves that the latter notion is too weak for many purposes in computational complexity, ...
Jun 14, 2005 · This paper elucidates the relationship between these notions and proves that the latter notion is too weak for many purposes in computational ...
This paper elucidates the relationship between these notions and proves that the latter notion is too weak for many purposes in computational complexity,b ...
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Hitchcock and Jack H. Lutz, Why computable complexity requires stricter martingales, Theory of Computing Systems, vol. 39 (2006), pp. 277–296.
John M. Hitchcock and Jack H. Lutz, Why computational complexity requires stricter martingales, Theory of Computing Systems 39 (2006), pp. 277-296.
Why Computational Complexity Requires Stricter Martingales · J. M. HitchcockJ. H. Lutz. Computer Science. Theory of Computing Systems. 2005. TLDR. This paper ...