Termination by Completion
Identifieur interne : 000871 ( Crin/Corpus ); précédent : 000870; suivant : 000872Termination by Completion
Auteurs : F. Bellegarde ; P. LescanneSource :
- Applicable Algebra in Engineering, Communication and Computer Science ; 1990.
Abstract
This paper presents a completion procedure for proving termination of term rewrite systems. It works as follows. Given a term rewrite system R supposed to terminate and a term rewrite system T used to transform R, the completion builds an auxiliary term rewrite system S, the system transformed of R by T. The termination of S and T associated with a property called local cooperation implies the termination of R. If the process terminates this provides a mechanical proof of the termination of R.
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CRIN:bellegarde90aLe document en format XML
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<front><div type="abstract" xml:lang="en" wicri:score="1157">This paper presents a completion procedure for proving termination of term rewrite systems. It works as follows. Given a term rewrite system R supposed to terminate and a term rewrite system T used to transform R, the completion builds an auxiliary term rewrite system S, the system transformed of R by T. The termination of S and T associated with a property called local cooperation implies the termination of R. If the process terminates this provides a mechanical proof of the termination of R.</div>
</front>
</TEI>
<BibTex type="article"><ref>bellegarde90a</ref>
<crinnumber>90-R-028</crinnumber>
<category>1</category>
<equipe>EURECA</equipe>
<author><e>Bellegarde, F.</e>
<e>Lescanne, P.</e>
</author>
<title>Termination by Completion</title>
<journal>Applicable Algebra in Engineering, Communication and Computer Science</journal>
<year>1990</year>
<volume>1</volume>
<number>2</number>
<pages>79-96</pages>
<month>Dec</month>
<abstract>This paper presents a completion procedure for proving termination of term rewrite systems. It works as follows. Given a term rewrite system R supposed to terminate and a term rewrite system T used to transform R, the completion builds an auxiliary term rewrite system S, the system transformed of R by T. The termination of S and T associated with a property called local cooperation implies the termination of R. If the process terminates this provides a mechanical proof of the termination of R.</abstract>
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