An inclusion theorem for defeasible logics
Author(s)
Billington, David
Antoniou, Grigoris
Governatori, Guido
Maher, Michael
Griffith University Author(s)
Year published
2010
Metadata
Show full item recordAbstract
Defeasible reasoning is a computationally simple nonmonotonic reasoning approach that has attracted significant theoretical and practical attention. It comprises a family of logics that capture different intuitions, among them ambiguity propagation versus ambiguity blocking, and the adoption or rejection of team defeat. This article provides a compact presentation of the defeasible logic variants, and derives an inclusion theorem which shows that different notions of provability in defeasible logic form a chain of levels of proof.Defeasible reasoning is a computationally simple nonmonotonic reasoning approach that has attracted significant theoretical and practical attention. It comprises a family of logics that capture different intuitions, among them ambiguity propagation versus ambiguity blocking, and the adoption or rejection of team defeat. This article provides a compact presentation of the defeasible logic variants, and derives an inclusion theorem which shows that different notions of provability in defeasible logic form a chain of levels of proof.
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Journal Title
ACM Transactions on Computational Logic
Volume
12
Issue
1
Subject
Pure mathematics
Theory of computation
Theory of computation not elsewhere classified