Effective bounds for convergence, descriptive complexity, and natural examples of simple and hypersimple sets

Annals of Pure and Applied Logic 141 (3):437-441 (2006)
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Abstract

Let μ be a universal lower enumerable semi-measure . Any computable upper bound for μ can be effectively separated from zero with a constant . Computable positive lower bounds for μ can be nontrivial and allow one to construct natural examples of hypersimple sets

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