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On Boolean Algebras of Conditionals and Their Logical Counterpart

AutorFlaminio, Tommaso ; Godo, Lluis ; Hosni, Hykel
Palabras claveConditionals events
Uncertain reasoning
Non-monotonic reasoning
Boolean algebra of conditionals
Fecha de publicación10-jul-2017
EditorSpringer
CitaciónSymbolic and Quantitative Approaches to Reasoning with Uncertainty; 14th European Conference ECSQARU 2017. Proceedings; LNAI 10369: 246- 256 (2017)
ResumenThis paper sheds a novel light on the longstanding problem of investigating the logic of conditional events. Building on the framework of Boolean algebras of conditionals previously introduced by the authors, we make two main new contributions. First, we fully characterise the atomic structure of these algebras of conditionals. Second, we introduce the logic of Boolean conditionals (LBC) and prove its completeness with respect to the natural semantics induced by the structural properties of the atoms in a conditional algebra as described in the first part. In addition we outline the close connection of LBC with preferential consequence relations, arguably one of the most appreciated systems of non-monotonic reasoning. © Springer International Publishing AG 2017.
URIhttp://hdl.handle.net/10261/164664
Identificadoresdoi: 10.1007/978-3-319-61581-3_23
issn: 03029743
isbn: 978-331961580-6
Aparece en las colecciones: (IIIA) Comunicaciones congresos
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