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- Deductive_closure abstract "Deductive closure is a property of a set of objects (usually the objects in question are statements). A set of objects, O, is said to exhibit closure or to be closed under a given operation, R, provided that for every object, x, if x is a member of O and x is R-related to any object, y, then y is a member of O. In the context of statements, a deductive closure is the set of all the statements that can be deduced from a given set of statements.In propositional logic, the set of all true propositions exhibits deductive closure: if set O is the set of true propositions, and operation R is logical consequence (“”), then provided that proposition p is a member of O and p is R-related to q (i.e., p q), q is also a member of O.".
- Deductive_closure wikiPageID "7750539".
- Deductive_closure wikiPageRevisionID "547342594".
- Deductive_closure hasPhotoCollection Deductive_closure.
- Deductive_closure subject Category:Concepts_in_logic.
- Deductive_closure subject Category:Deductive_reasoning.
- Deductive_closure subject Category:Logical_consequence.
- Deductive_closure subject Category:Propositional_calculus.
- Deductive_closure subject Category:Set_theory.
- Deductive_closure comment "Deductive closure is a property of a set of objects (usually the objects in question are statements). A set of objects, O, is said to exhibit closure or to be closed under a given operation, R, provided that for every object, x, if x is a member of O and x is R-related to any object, y, then y is a member of O.".
- Deductive_closure label "Chiusura deduttiva".
- Deductive_closure label "Deductieve afsluiting".
- Deductive_closure label "Deductive closure".
- Deductive_closure sameAs Chiusura_deduttiva.
- Deductive_closure sameAs Deductieve_afsluiting.
- Deductive_closure sameAs m.026bt3l.
- Deductive_closure sameAs Q4633743.
- Deductive_closure sameAs Q4633743.
- Deductive_closure wasDerivedFrom Deductive_closure?oldid=547342594.
- Deductive_closure isPrimaryTopicOf Deductive_closure.