Computably enumerable sets below random sets

Author:

Nies André

Publisher

Elsevier BV

Subject

Logic

Reference20 articles.

1. Information-theoretical characterizations of recursive infinite strings;Chaitin;Theoret. Comput. Sci.,1976

2. Strongly jump-traceability I: the computably enumerable case;Cholak;Adv. Math.,2008

3. Some classes of arithmetical real numbers;Demuth;Comment. Math. Univ. Carolin.,1982

4. Remarks on the structure of tt-degrees based on constructive measure theory;Demuth;Comment. Math. Univ. Carolin.,1988

5. A. Nies, Proper subclasses of the c.e. strongly jump traceable sets (in preparation).

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1. STRONG JUMP-TRACEABILITY;The Bulletin of Symbolic Logic;2018-06

2. DEMUTH’S PATH TO RANDOMNESS;The Bulletin of Symbolic Logic;2015-09

3. The Complexity of Recursive Splittings of Random Sets;Computability;2014

4. Counting the changes of random Δ20 sets;Journal of Logic and Computation;2013-01-21

5. Demuth’s Path to Randomness;Computation, Physics and Beyond;2012

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