λν, a calculus of explicit substitutions which preserves strong normalisation
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Publication:3125228
DOI10.1017/S0956796800001945zbMath0873.68108MaRDI QIDQ3125228
Daniel Briaud, Jocelyne Rouyer-Degli, Zine-El-Abidine Benaissa, Pierre Lescanne
Publication date: 29 April 1997
Published in: Journal of Functional Programming (Search for Journal in Brave)
Specification and verification (program logics, model checking, etc.) (68Q60) Grammars and rewriting systems (68Q42)
Related Items (27)
Pattern matching as cut elimination ⋮ Unnamed Item ⋮ Intersection types for explicit substitutions ⋮ Explicit substitutions with de bruijn's levels ⋮ Confluence properties of extensional and non-extensional λ-calculi with explicit substitutions (extended abstract) ⋮ On the enumeration of closures and environments with an application to random generation ⋮ Unification for $$\lambda $$ -calculi Without Propagation Rules ⋮ On explicit substitution with names ⋮ Choices in representation and reduction strategies for lambda terms in intensional contexts ⋮ Resource operators for \(\lambda\)-calculus ⋮ Revisiting the notion of function ⋮ A prismoid framework for languages with resources ⋮ The Suspension Notation for Lambda Terms and its Use in Metalanguage Implementations ⋮ Comparing Calculi of Explicit Substitutions with Eta-reduction ⋮ Explicit Substitutions à la de Bruijn ⋮ Normalisation for higher-order calculi with explicit substitutions ⋮ Lambda-calculus with director strings ⋮ Comparing and implementing calculi of explicit substitutions with eta-reduction ⋮ Unnamed Item ⋮ Experimenting with Deduction Modulo ⋮ Strong Normalisation of Cut-Elimination That Simulates β-Reduction ⋮ A rewriting logic approach to operational semantics ⋮ Explicit substitution. On the edge of strong normalization ⋮ Confluence of extensional and non-extensional \(\lambda\)-calculi with explicit substitutions ⋮ A Rewriting Logic Approach to Operational Semantics (Extended Abstract) ⋮ Meta-programming With Built-in Type Equality ⋮ Equational rules for rewriting logic
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