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- Utm_theorem abstract "In computability theory the utm theorem, or Universal Turing machine theorem, is a basic result about Gödel numberings of the set of computable functions. It affirms the existence of a computable universal function which is capable of calculating any other computable function. The universal function is an abstract version of the universal turing machine, thus the name of the theorem. Rogers equivalence theorem provides a characterization of the Gödel numbering of the computable functions in terms of the smn theorem and the utm theorem.".
- Utm_theorem wikiPageID "2652836".
- Utm_theorem wikiPageRevisionID "485228748".
- Utm_theorem hasPhotoCollection Utm_theorem.
- Utm_theorem subject Category:Computability_theory.
- Utm_theorem subject Category:Theory_of_computation.
- Utm_theorem comment "In computability theory the utm theorem, or Universal Turing machine theorem, is a basic result about Gödel numberings of the set of computable functions. It affirms the existence of a computable universal function which is capable of calculating any other computable function. The universal function is an abstract version of the universal turing machine, thus the name of the theorem.".
- Utm_theorem label "Utm theorem".
- Utm_theorem sameAs m.07vkm5.
- Utm_theorem sameAs Q7902910.
- Utm_theorem sameAs Q7902910.
- Utm_theorem wasDerivedFrom Utm_theorem?oldid=485228748.
- Utm_theorem isPrimaryTopicOf Utm_theorem.