Modal logic over finite structures

Journal of Logic, Language and Information 6 (4):427-439 (1997)
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Abstract

We investigate properties of propositional modal logic over the classof finite structures. In particular, we show that certain knownpreservation theorems remain true over this class. We prove that aclass of finite models is defined by a first-order sentence and closedunder bisimulations if and only if it is definable by a modal formula.We also prove that a class of finite models defined by a modal formulais closed under extensions if and only if it is defined by a -modal formula.

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References found in this work

Modal logic and classical logic.Johan van Benthem - 1983 - Atlantic Highlands, N.J.: Distributed in the U.S.A. by Humanities Press.
On Moschovakis closure ordinals.Jon Barwise - 1977 - Journal of Symbolic Logic 42 (2):292-296.

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