Révision des croyances dans la clôture propositionnelle d'une algèbre qualitative
Identifieur interne : 000B07 ( Main/Exploration ); précédent : 000B06; suivant : 000B08Révision des croyances dans la clôture propositionnelle d'une algèbre qualitative
Auteurs : Valmi Dufour-Lussier [France] ; Alice Hermann [France] ; Florence Le Ber [France] ; Jean Lieber [France]Source :
Descripteurs français
- mix :
Abstract
Belief revision is an operation that aims at modifying old beliefs so that they become consistent with new ones. The issue of belief revision has been studied in various formalisms, in particular, in qualitative algebras (QAs) in which the result is a disjunction of belief bases that is not necessarily representable in a QA. This motivates the study of belief revision in formalisms extending QAs, namely, their propositional closures: in such a closure, the result of belief revision belongs to the formalism. Moreover, this makes it possible to define a contraction operator thanks to the Harper identity. Belief revision in the propositional closure of QAs is studied, an algorithm for a family of revision operators is designed, and an open-source implementation is made freely available on the web.
Url:
Affiliations:
- France
- Alsace (région administrative), Grand Est, Lorraine (région)
- Metz, Nancy, Strasbourg
- Université de Lorraine, Université de Strasbourg
Links toward previous steps (curation, corpus...)
- to stream Hal, to step Corpus: 006548
- to stream Hal, to step Curation: 006548
- to stream Hal, to step Checkpoint: 000A46
- to stream Main, to step Merge: 000B10
- to stream Main, to step Curation: 000B07
Le document en format XML
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<profileDesc><textClass><keywords scheme="mix" xml:lang="fr"><term>algèbres qualitatives</term>
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<front><div type="abstract" xml:lang="en">Belief revision is an operation that aims at modifying old beliefs so that they become consistent with new ones. The issue of belief revision has been studied in various formalisms, in particular, in qualitative algebras (QAs) in which the result is a disjunction of belief bases that is not necessarily representable in a QA. This motivates the study of belief revision in formalisms extending QAs, namely, their propositional closures: in such a closure, the result of belief revision belongs to the formalism. Moreover, this makes it possible to define a contraction operator thanks to the Harper identity. Belief revision in the propositional closure of QAs is studied, an algorithm for a family of revision operators is designed, and an open-source implementation is made freely available on the web.</div>
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