Updating knowledge using subsets

Journal of Applied Non-Classical Logics 21 (3-4):427-441 (2011)
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Abstract
Larry Moss and Rohit Parikh used subset semantics to characterize a family of logics for reasoning about knowledge. An important feature of their framework is that subsets always decrease based on the assumption that knowledge always increases. We drop this assumption and modify the semantics to account for logics of knowledge that handle arbitrary changes, that is, changes that do not necessarily result in knowledge increase, such as the update of our knowledge due to an action. We present a system which is complete for subset spaces and prove its decidability
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Archival date: 2017-02-15
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References found in this work BETA
Modal Logic.Blackburn, Patrick; de Rijke, Maarten & Venema, Yde
Dynamic Epistemic Logic.van Ditmarsch, Hans; van Der Hoek, Wiebe & Kooi, Barteld
Products of Modal Logics, Part 1.Gabbay, D. & Shehtman, V.

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Announcement as Effort on Topological Spaces.van Ditmarsch, Hans; Knight, Sophia & Özgün, Aybüke

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2013-11-24

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