Some Logics Related to von Wright's Logic of Place

Notre Dame Journal of Formal Logic 35 (1):88-98 (1994)
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Abstract

In this paper we study some logics related to the logic of place introduced by von Wright and studied by Segerberg. For every we study the logic of the class of frames whose accessibility relation R satisfies the following condition: if then there is such that . For a fixed the logic is the one axiomatized by K , which we call Kn.4B, where . We prove that these logics are canonical and hence complete, and that they have the finite model property, being thus decidable. We also characterize their classes of frames. In the way of studying them we also study the logics , called Kn.4, and , called Kn.B. A translation between these logics and S5 is also presented, and the relation among them all is established

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Ramon Jansana Ferrer
Universitat de Barcelona

Citations of this work

Abstract modal logics.Ramon Jansana - 1995 - Studia Logica 55 (2):273 - 299.

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References found in this work

A note on the logic of elsewhere.Krister Segerberg - 1980 - Theoria 46 (2-3):183-187.
Algebraic semantics for quasi-classical modal logics.W. J. Blok & P. Köhler - 1983 - Journal of Symbolic Logic 48 (4):941-964.

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