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- Low_(computability) abstract "In computability theory, a Turing degree [X] is low if the Turing jump [X′] is 0′, which is the least possible degree in terms of Turing reducibility for the jump of a set. Since every set is computable from its jump, any low set is computable in 0′. A set is low if it has low degree.More generally, a set X is generalized low if it satisfies X′ ≡T X + 0′.".
- Low_(computability) wikiPageID "9767106".
- Low_(computability) wikiPageRevisionID "550346784".
- Low_(computability) hasPhotoCollection Low_(computability).
- Low_(computability) subject Category:Computability_theory.
- Low_(computability) comment "In computability theory, a Turing degree [X] is low if the Turing jump [X′] is 0′, which is the least possible degree in terms of Turing reducibility for the jump of a set. Since every set is computable from its jump, any low set is computable in 0′. A set is low if it has low degree.More generally, a set X is generalized low if it satisfies X′ ≡T X + 0′.".
- Low_(computability) label "Low (computability)".
- Low_(computability) sameAs m.02prkpl.
- Low_(computability) sameAs Q6692805.
- Low_(computability) sameAs Q6692805.
- Low_(computability) wasDerivedFrom Low_(computability)?oldid=550346784.
- Low_(computability) isPrimaryTopicOf Low_(computability).