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Rough Diagrams

Identifieur interne : 002352 ( Crin/Curation ); précédent : 002351; suivant : 002353

Rough Diagrams

Auteurs : Laurent Vigneron ; Anita Wasilewska

Source :

RBID : CRIN:vigneron98c

English descriptors

Abstract

The study of algebras may be a hard task, even with powerful theorem provers. We present here an approach we used for proving important properties of rough Boolean algebras, combining theorem provers with a graphical technique, called Rough Diagrams. Rough Diagrams correspond to a classical notion of Ven Diagrams and can also serve as a new and very intuitive way of constructing counter models for formulas that are not tautologies of modal logic S5.

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CRIN:vigneron98c

Le document en format XML

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<date when="1998" year="1998">1998</date>
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<div type="abstract" xml:lang="en" wicri:score="1384">The study of algebras may be a hard task, even with powerful theorem provers. We present here an approach we used for proving important properties of rough Boolean algebras, combining theorem provers with a graphical technique, called Rough Diagrams. Rough Diagrams correspond to a classical notion of Ven Diagrams and can also serve as a new and very intuitive way of constructing counter models for formulas that are not tautologies of modal logic S5.</div>
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<BibTex type="inproceedings">
<ref>vigneron98c</ref>
<crinnumber>98-R-294</crinnumber>
<category>3</category>
<equipe>PROTHEO</equipe>
<author>
<e>Vigneron, Laurent</e>
<e>Wasilewska, Anita</e>
</author>
<title>Rough Diagrams</title>
<booktitle>{6th International Workshop on Rough Sets, Data Mining and Granular Computing (RSDMGrC'98) at the 4th Joint Conference on Information Sciences, Research Triangle Park, NC}</booktitle>
<year>1998</year>
<editor>T.Y. Lin</editor>
<keywords>
<e>rough sets</e>
<e>boolean algebras</e>
<e>diagrams</e>
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<abstract>The study of algebras may be a hard task, even with powerful theorem provers. We present here an approach we used for proving important properties of rough Boolean algebras, combining theorem provers with a graphical technique, called Rough Diagrams. Rough Diagrams correspond to a classical notion of Ven Diagrams and can also serve as a new and very intuitive way of constructing counter models for formulas that are not tautologies of modal logic S5.</abstract>
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