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Chaitin \(\Omega\) numbers, Solovay machines, and Gödel incompleteness.

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Publication:1607291
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DOI10.1016/S0304-3975(01)00068-8zbMath1042.68045WikidataQ57001702 ScholiaQ57001702MaRDI QIDQ1607291

Cristian S. Calude

Publication date: 31 July 2002

Published in: Theoretical Computer Science (Search for Journal in Brave)


zbMATH Keywords

Random realChaitin machineComputably enumerable realInformation-theoretic incompleteness


Mathematics Subject Classification ID


Related Items

Is complexity a source of incompleteness? ⋮ Simplicity via provability for universal prefix-free Turing machines ⋮ EXACT APPROXIMATIONS OF OMEGA NUMBERS ⋮ Selection by Recursively Enumerable Sets ⋮ Information: The Algorithmic Paradigm ⋮ Computing a Glimpse of Randomness ⋮ From Heisenberg to Gödel via Chaitin ⋮ From Heisenberg to Gödel via Chaitin



Cites Work

  • Classical recursion theory. The theory of functions and sets of natural numbers
  • Presentations of computably enumerable reals.
  • Randomness and Recursive Enumerability
  • Algorithmic Information Theory
  • A Theory of Program Size Formally Identical to Information Theory
  • Algorithmic Information Theory
  • A characterization of c. e. random reals
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