A normal modal calculus between T and S4 without the finite model property

Author:

Makinson David

Abstract

Given separate though similar proofs of the finite model property for individual modal calculi such as S5, S4, S2, and the Feys-von Wright system T, the problem arises of generalising the arguments and establishing the property for modal calculi en masse. In other words, we would like to be able to show in one fell swoop that any modal calculus satisfying certain general syntactic conditions has the finite model property.

Publisher

Cambridge University Press (CUP)

Subject

Logic,Philosophy

Reference5 articles.

1. Algebraic semantics for modal logics I;Lemmon;this Journal,1966

2. Some structure results for prepositional calculi;Harrop;this Journal,1965

3. That All Normal Extensions of S4.3 Have the Finite Model Property

4. Semantical Analysis of Modal Logic I Normal Modal Propositional Calculi

5. On the existence of finite models and decision procedures for propositional calculi

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