Tableaus for many-valued modal logic
Studia Logica 55 (1):63 - 87 (1995)
| Abstract | We continue a series of papers on a family of many-valued modal logics, a family whose Kripke semantics involves many-valued accessibility relations. Earlier papers in the series presented a motivation in terms of a multiple-expert semantics. They also proved completeness of sequent calculus formulations for the logics, formulations using a cut rule in an essential way. In this paper a novel cut-free tableau formulation is presented, and its completeness is proved. | |||||||||
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Mauro Ferrari (1997). Cut-Free Tableau Calculi for Some Intuitionistic Modal Logics. Studia Logica 59 (3):303-330.
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Xavier Caicedo & Ricardo O. Rodriguez (2010). Standard Gödel Modal Logics. Studia Logica 94 (2).
Walter Sinnott-Armstrong & Amit Malhotra (2002). How to Avoid Deviance (in Logic). History and Philosophy of Logic 23 (3):215--36.
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