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Hierarchies of generalized Kolmogorov complexities and nonenumerable universal measures computable in the limit Export

(2002)

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algorithmic-information-content algorithmic-information-theory computational-epistemology generalized-algorithmic-probability generalized-fractal-dimension generalized-kolmogorov-complexity incompleteness kolmogorov-complexity order-theory paraconsistency partial-order qait total-order

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The traditional theory of Kolmogorov complexity and algorithmic probability focuses on monotone Turing machines with one-way write-only output tape. This naturally leads to the universal enumerable Solomono-Levin measure. Here we introduce more general, nonenumerable but cumulatively enumerable measures (CEMs) derived from Turing machines with lexicographically nondecreasing output and random input, and even more general approximable measures and distributions computable in the limit. We ...


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