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Publication type: Article in Proceedings
Author: Lutz Schröder, Dirk Pattinson, Daniel Hausmann
Editor: Michael Wooldridge
Title: Optimal Tableaux for Conditional Logics with Cautious Monotonicity
Book / Collection title: European Conference on Artificial Intelligence (ECAI 2010)
Volume: 215
Page(s): 707 – 712
Series: Frontiers in Artificial Intelligence and Applications
Year published: 2010
Publisher: IOS Press
Abstract: Conditional logics capture default entailment in a modal framework in which non-monotonic implication becomes a first-class citizen, and in particular can be negated and nested. There is a wide range of axiomatizations of conditionals in the literature, from weak systems such as the basic conditional logic CK, which allows only for equivalent exchange of conditional antecedents, to strong systems such as Burgess' system S, which imposes the full Kraus-Lehmann-Magidor properties of preferential logic. While tableaux systems implementing the actual complexity of the logic at hand have recently been developed for several weak systems, strong systems including in particular disjunction elimination or cautious monotonicity have so far eluded such efforts; previous results for strong systems are limited to semantics-based decision procedures and completeness proofs for Hilbert-style axiomatizations. Here, we present tableaux systems of optimal complexity PSpace for several strong axiom systems in conditional logic, including system S; the arising decision procedure for system S is implemented in the generic reasoning tool CoLoSS.
PDF Version: http://www.informatik.uni-bremen.de/~lschrode/papers/CondTableaux.pdf
Keywords: Conditional logic coalgebra tableaux system S cautious monotony
Status: Reviewed
Last updated: 07. 10. 2010

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