On Pretabular Logics in NExtK4 (Part I)

Studia Logica 102 (3):499-523 (2014)
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Abstract

This paper partly answers the question “what a frame may be exactly like when it characterizes a pretabular logic in NExtK4”. We prove the pretabularity crieria for the logics of finite depth in NExtK4. In order to find out the criteria, we create two useful concepts—“pointwise reduction” and “invariance under pointwise reductions”, which will remain important in dealing with the case of infinite depth

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Citations of this work

On Pretabular Logics in NExtK4.Shan Du - 2014 - Studia Logica 102 (5):931-954.

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References found in this work

Modal logic.Alexander Chagrov - 1997 - New York: Oxford University Press. Edited by Michael Zakharyaschev.
Modal Logic.Yde Venema, Alexander Chagrov & Michael Zakharyaschev - 2000 - Philosophical Review 109 (2):286.
An ascending chain of S4 logics.Kit Fine - 1974 - Theoria 40 (2):110-116.
Five critical modal systems.L. Esakia & V. Meskhi - 1977 - Theoria 43 (1):52-60.
Pretabular varieties of modal algebras.W. J. Blok - 1980 - Studia Logica 39 (2-3):101 - 124.

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