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Anti-pattern Matching Modulo

Identifieur interne : 002C80 ( Istex/Corpus ); précédent : 002C79; suivant : 002C81

Anti-pattern Matching Modulo

Auteurs : Claude Kirchner ; Radu Kopetz ; Pierre-Etienne Moreau

Source :

RBID : ISTEX:BCBCB505F6725B83E57366ABE84DD07287554931

Abstract

Abstract: Negation is intrinsic to human thinking and most of the time when searching for something, we base our patterns on both positive and negative conditions. In a recent work, the notion of term was extended to the one of anti-term, i.e. terms that may contain complement symbols. Here we generalize the syntactic anti-pattern matching to anti-pattern matching modulo an arbitrary equational theory ε, and we study the specific and practically very useful case of associativity, possibly with a unity ( $\mathcal{AU}$ ). To this end, based on the syntacticness of associativity, we present a rule-based associative matching algorithm, and we extend it to $\mathcal{AU}$ . This algorithm is then used to solve $\mathcal{AU}$ anti-pattern matching problems. This allows us to be generic enough so that for instance, the AllDiff standard predicate of constraint programming becomes simply expressible in this framework. $\mathcal{AU}$ anti-patterns are implemented in the Tom language and we show some examples of their usage.

Url:
DOI: 10.1007/978-3-540-88282-4_26

Links to Exploration step

ISTEX:BCBCB505F6725B83E57366ABE84DD07287554931

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<abstract lang="en">Abstract: Negation is intrinsic to human thinking and most of the time when searching for something, we base our patterns on both positive and negative conditions. In a recent work, the notion of term was extended to the one of anti-term, i.e. terms that may contain complement symbols. Here we generalize the syntactic anti-pattern matching to anti-pattern matching modulo an arbitrary equational theory ε, and we study the specific and practically very useful case of associativity, possibly with a unity ( $\mathcal{AU}$ ). To this end, based on the syntacticness of associativity, we present a rule-based associative matching algorithm, and we extend it to $\mathcal{AU}$ . This algorithm is then used to solve $\mathcal{AU}$ anti-pattern matching problems. This allows us to be generic enough so that for instance, the AllDiff standard predicate of constraint programming becomes simply expressible in this framework. $\mathcal{AU}$ anti-patterns are implemented in the Tom language and we show some examples of their usage.</abstract>
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