A rewriting approach to satisfiability procedures
Identifieur interne : 007B76 ( Main/Exploration ); précédent : 007B75; suivant : 007B77A rewriting approach to satisfiability procedures
Auteurs : Alessandro Armando [Italie] ; Silvio Ranise [Italie, France] ; Michaël Rusinowitch [France]Source :
- Information and computation : (Print) [ 0890-5401 ] ; 2003.
Descripteurs français
- Pascal (Inist)
English descriptors
- KwdEn :
Abstract
We show how a well-known superposition-based inference system for first-order equational logic can be used almost directly for deciding satisfiability in various theories including lists, encryption, extensional arrays, extensional finite sets, and combinations of them. We also give a superposition-based decision procedure for homomorphism.
Affiliations:
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Le document en format XML
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<term>Encryption</term>
<term>Equational logic</term>
<term>Extension</term>
<term>First order logic</term>
<term>Homomorphism</term>
<term>List processing</term>
<term>Mathematical logic</term>
<term>Proof theory</term>
<term>Rewriting systems</term>
<term>Satisfiability</term>
<term>Superposition</term>
<term>Term rewriting</term>
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<term>Système réécriture</term>
<term>Théorie preuve</term>
<term>Traitement liste</term>
<term>Homomorphisme</term>
<term>Extension</term>
<term>Satisfaisabilité</term>
<term>Logique ordre 1</term>
<term>Superposition</term>
<term>Cryptage</term>
<term>Logique équationnelle</term>
<term>Déduction automatique</term>
<term>Réécriture terme</term>
<term>Procédure décision</term>
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<front><div type="abstract" xml:lang="en">We show how a well-known superposition-based inference system for first-order equational logic can be used almost directly for deciding satisfiability in various theories including lists, encryption, extensional arrays, extensional finite sets, and combinations of them. We also give a superposition-based decision procedure for homomorphism.</div>
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