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2015•Philósophos - Revista de FilosofiaOpen access

HERBRAND E A SILOGÍSTICA AMPLIADA

Frank Thomas Sautter

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Abstract

I provide a proof method for First Order Monadic Predicate Logic. This method uses the Normal Form of Herbrand and the Disjunctive and Conjunctive Normal Forms for Propositional Logic. The validity is determined by mere inspection of the presence and arrangement of formulas that act as informational atoms. The exact relationship between First Order Monadic Predicate Logic and the extended syllogistic developed during the nineteenth century is established by the Normal Form of Herbrand.

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I provide a proof method for First Order Monadic Predicate Logic. This method uses the Normal Form of Herbrand and the Disjunctive and Conjunctive Normal Forms for Propositional Logic. The validity is determined by mere inspection of the presence and arrangement of formulas that act as informational atoms. The exact relationship between First Order Monadic Predicate Logic and the extended syllogistic developed during the nineteenth century is established by the Normal Form of Herbrand.

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Available abstract

I provide a proof method for First Order Monadic Predicate Logic. This method uses the Normal Form of Herbrand and the Disjunctive and Conjunctive Normal Forms for Propositional Logic. The validity is determined by mere inspection of the presence and arrangement of formulas that act as informational atoms. The exact relationship between First Order Monadic Predicate Logic and the extended syllogistic developed during the nineteenth century is established by the Normal Form of Herbrand.

Key concepts: Predicate (mathematical logic), Conjunctive normal form, Predicate logic, Predicate variable, First-order logic, Syllogism, Mathematics, Disjunctive normal form

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