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Decidable Type Inference for the Polymorphic Rewriting Calculus

Identifieur interne : 001A91 ( Hal/Curation ); précédent : 001A90; suivant : 001A92

Decidable Type Inference for the Polymorphic Rewriting Calculus

Auteurs : Horatiu Cirstea [France] ; Claude Kirchner [France] ; Luigi Liquori [France] ; Benjamin Wack [France]

Source :

RBID : Hal:inria-00000817

Abstract

The rewriting calculus is a minimal framework embedding lambda calculus and term rewriting systems that allows abstraction on variables and patterns. The rewriting calculus features higher-order functions (from the lambda calculus) and pattern matching (from term rewriting systems). In this paper, we study extensively the decidability of type inference in the second-order rewriting calculus à la Curry.

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<div type="abstract" xml:lang="en">The rewriting calculus is a minimal framework embedding lambda calculus and term rewriting systems that allows abstraction on variables and patterns. The rewriting calculus features higher-order functions (from the lambda calculus) and pattern matching (from term rewriting systems). In this paper, we study extensively the decidability of type inference in the second-order rewriting calculus à la Curry.</div>
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<abstract xml:lang="en">The rewriting calculus is a minimal framework embedding lambda calculus and term rewriting systems that allows abstraction on variables and patterns. The rewriting calculus features higher-order functions (from the lambda calculus) and pattern matching (from term rewriting systems). In this paper, we study extensively the decidability of type inference in the second-order rewriting calculus à la Curry.</abstract>
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   |texte=   Decidable Type Inference for the Polymorphic Rewriting Calculus
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