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- Functional_completeness abstract "In logic, a functionally complete set of logical connectives or Boolean operators is one which can be used to express all possible truth tables by combining members of the set into a Boolean expression. A well-known complete set of connectives is { AND, NOT }, consisting of binary conjunction and negation. The singleton sets { NAND } and { NOR } are also functionally complete.In a context of propositional logic, functionally complete sets of connectives are also called (expressively) adequate.From the point of view of digital electronics, functional completeness means that every possible logic gate can be realized as a network of gates of the types prescribed by the set. In particular, all logic gates can be assembled from either only binary NAND gates, or only binary NOR gates.".
- Functional_completeness wikiPageID "5279259".
- Functional_completeness wikiPageRevisionID "579647479".
- Functional_completeness hasPhotoCollection Functional_completeness.
- Functional_completeness subject Category:Boolean_algebra.
- Functional_completeness subject Category:Logic_in_computer_science.
- Functional_completeness subject Category:Propositional_calculus.
- Functional_completeness comment "In logic, a functionally complete set of logical connectives or Boolean operators is one which can be used to express all possible truth tables by combining members of the set into a Boolean expression. A well-known complete set of connectives is { AND, NOT }, consisting of binary conjunction and negation.".
- Functional_completeness label "Completude funcional".
- Functional_completeness label "Functional completeness".
- Functional_completeness label "Функциональная полнота".
- Functional_completeness label "自足算子".
- Functional_completeness sameAs Completude_funcional.
- Functional_completeness sameAs m.0dc8j4.
- Functional_completeness sameAs Q2348801.
- Functional_completeness sameAs Q2348801.
- Functional_completeness wasDerivedFrom Functional_completeness?oldid=579647479.
- Functional_completeness isPrimaryTopicOf Functional_completeness.