David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Ezio Di Nucci
Jonathan Jenkins Ichikawa
Jack Alan Reynolds
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Journal of Logic, Language and Information 5 (1):25--63 (1996)
The notion of bilattice was introduced by Ginsberg, and further examined by Fitting, as a general framework for many applications. In the present paper we develop proof systems, which correspond to bilattices in an essential way. For this goal we introduce the notion of logical bilattices. We also show how they can be used for efficient inferences from possibly inconsistent data. For this we incorporate certain ideas of Kifer and Lozinskii, which happen to suit well the context of our work. The outcome are paraconsistent logics with a lot of desirable properties.1
|Keywords||Substructural logics relevance logic many-valued logics hypersequents|
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Citations of this work BETA
Yaroslav Shramko & Heinrich Wansing (2005). Some Useful 16-Valued Logics: How a Computer Network Should Think. [REVIEW] Journal of Philosophical Logic 34 (2):121 - 153.
Sergei P. Odintsov & Heinrich Wansing (2015). The Logic of Generalized Truth Values and the Logic of Bilattices. Studia Logica 103 (1):91-112.
Norihiro Kamide & Heinrich Wansing (2009). Sequent Calculi for Some Trilattice Logics. Review of Symbolic Logic 2 (2):374-395.
Yaroslav Shramko & Heinrich Wansing (2005). Some Useful 16-Valued Logics: How a Computer Network Should Think. Journal of Philosophical Logic 34 (2):121-153.
Norihiro Kamide (2005). Gentzen-Type Methods for Bilattice Negation. Studia Logica 80 (2-3):265 - 289.
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Melvin Fitting (2006). Bilattices Are Nice Things. In T. Bolander, V. Hendricks & S. A. Pedersen (eds.), Self-Reference. Csli Publications
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