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- Polyadic_algebra abstract "Polyadic algebras (more recently called Halmos algebras) are algebraic structures introduced by Paul Halmos. They are related to first-order logic in a way analogous to the relationship between Boolean algebras and propositional logic (see Lindenbaum-Tarski algebra).There are other ways to relate first-order logic to algebra, including Tarski's cylindric algebras (when equality is part of the logic) and Lawvere's functorial semantics (categorical approach).".
- Polyadic_algebra wikiPageID "22737733".
- Polyadic_algebra wikiPageRevisionID "572263580".
- Polyadic_algebra hasPhotoCollection Polyadic_algebra.
- Polyadic_algebra subject Category:Algebraic_logic.
- Polyadic_algebra comment "Polyadic algebras (more recently called Halmos algebras) are algebraic structures introduced by Paul Halmos. They are related to first-order logic in a way analogous to the relationship between Boolean algebras and propositional logic (see Lindenbaum-Tarski algebra).There are other ways to relate first-order logic to algebra, including Tarski's cylindric algebras (when equality is part of the logic) and Lawvere's functorial semantics (categorical approach).".
- Polyadic_algebra label "Polyadic algebra".
- Polyadic_algebra sameAs m.05zvnd0.
- Polyadic_algebra sameAs Q7226119.
- Polyadic_algebra sameAs Q7226119.
- Polyadic_algebra wasDerivedFrom Polyadic_algebra?oldid=572263580.
- Polyadic_algebra isPrimaryTopicOf Polyadic_algebra.