Modular Sequent Calculi for Classical Modal Logics

Studia Logica 103 (1):175-217 (2015)
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Abstract

This paper develops sequent calculi for several classical modal logics. Utilizing a polymodal translation of the standard modal language, we are able to establish a base system for the minimal classical modal logic E from which we generate extensions in a modular manner. Our systems admit contraction and cut admissibility, and allow a systematic proof-search procedure of formal derivations

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Author Profiles

Paolo Maffezioli
Universitat de Barcelona
David R. Gilbert
University of Groningen

References found in this work

Universal grammar.Richard Montague - 1970 - Theoria 36 (3):373--398.
Proof Analysis in Modal Logic.Sara Negri - 2005 - Journal of Philosophical Logic 34 (5-6):507-544.
Proofs and Countermodels in Non-Classical Logics.Sara Negri - 2014 - Logica Universalis 8 (1):25-60.
Normal monomodal logics can simulate all others.Marcus Kracht & Frank Wolter - 1999 - Journal of Symbolic Logic 64 (1):99-138.

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