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Computably inseparable

In computability theory, two disjoint sets of natural numbers are called computably inseparable or recursively inseparable if they cannot be "separated" with a computable set. These sets arise in the study of computability theory itself, particularly in relation to Π 1 0 {\displaystyle \Pi _{1}^{0}} classes. Computably inseparable sets also arise in the…

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Computably inseparable

Nodes16
Edges15
Triples15
Avg. degree1.88
Density0.125
Components1

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Computably inseparable

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related to Examples · 11
Computably inseparable → Gödel, However, If, Let, Moreover, PA, Peano, Smullyan, The, Then, William Gasarch1998
related to Definition · 4
Computably inseparable → For, Given, If, The

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displaystyle computably inseparable sets set disjoint computability theory computable arise study doi mr separating formulas logic vol 10 two natural

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SubjectPredicateObjectConfidenceSrc
Computably inseparablerelated to DefinitionThe0.60section
Computably inseparablerelated to DefinitionGiven0.60section
Computably inseparablerelated to DefinitionFor0.60section
Computably inseparablerelated to DefinitionIf0.60section
Computably inseparablerelated to ExamplesIf0.60section
Computably inseparablerelated to ExamplesHowever0.60section
Computably inseparablerelated to ExamplesMoreover0.60section
Computably inseparablerelated to ExamplesLet0.60section
Computably inseparablerelated to ExamplesThen0.60section
Computably inseparablerelated to ExamplesWilliam Gasarch19980.60section
Computably inseparablerelated to ExamplesGödel0.60section
Computably inseparablerelated to ExamplesPeano0.60section

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