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Complete numbering

In computability theory complete numberings are generalizations of Gödel numbering first introduced by A.I. Mal'tsev in 1963. They are studied because several important results like the Kleene's recursion theorem and Rice's theorem, which were originally proven for the Gödel-numbered set of computable functions, still hold for arbitrary sets with…

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Complete numbering

Nodes14
Edges13
Triples16
Avg. degree1.86
Density0.142857
Components1

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Complete numbering

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related to References · 16
Complete numbering → Algebra, Computability Theory, Elsevier, Ershov, Griffor, Handbook, ISBN, Lock-gray-alt-2, Lock-green, Lock-red-alt-2, Logika, Mal'tsev, Russian, Sets, Theory, Wikisource-logo

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complete numberings numbering set computability theory gödel mal'tsev 1963 computable sets displaystyle nu called function ershov 1999 generalizations first introduced

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SubjectPredicateObjectConfidenceSrc
Complete numberingrelated to ReferencesErshov0.60section
Complete numberingrelated to ReferencesTheory0.60section
Complete numberingrelated to ReferencesHandbook0.60section
Complete numberingrelated to ReferencesComputability Theory0.60section
Complete numberingrelated to ReferencesGriffor0.60section
Complete numberingrelated to ReferencesElsevier0.60section
Complete numberingrelated to ReferencesLock-green0.60section
Complete numberingrelated to ReferencesLock-gray-alt-20.60section
Complete numberingrelated to ReferencesLock-red-alt-20.60section
Complete numberingrelated to ReferencesWikisource-logo0.60section
Complete numberingrelated to ReferencesISBN0.60section
Complete numberingrelated to ReferencesMal'tsev0.60section

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