The Suspension Notation for Lambda Terms and its Use in Metalanguage Implementations
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[1] René David,et al. A lambda-calculus with explicit weakening and explicit substitution , 2001, Math. Struct. Comput. Sci..
[2] Pierre Lescanne,et al. λν, a calculus of explicit substitutions which preserves strong normalisation , 1996, Journal of Functional Programming.
[3] Zhong Shao,et al. Implementing typed intermediate languages , 1998, ICFP '98.
[4] de Ng Dick Bruijn. Lambda calculus notation with nameless dummies, a tool for automatic formula manipulation, with application to the Church-Rosser theorem , 1972 .
[5] Gérard P. Huet,et al. A Unification Algorithm for Typed lambda-Calculus , 1975, Theor. Comput. Sci..
[6] Martín Abadi,et al. Explicit substitutions , 1989, POPL '90.
[7] Claude Kirchner,et al. Higher Order Unification via Explicit Substitutions , 2000, Inf. Comput..
[8] Gopalan Nadathur,et al. System Description: Teyjus - A Compiler and Abstract Machine Based Implementation of lambda-Prolog , 1999, CADE.
[9] Gopalan Nadathur,et al. Tradeoffs in the Intensional Representation of Lambda Terms , 2002, RTA.
[10] Fairouz Kamareddine,et al. Extending a lambda-Calculus with Explicit Substitution which Preserves Strong Normalisation Into a Confluent Calculus on Open Terms , 1997, J. Funct. Program..
[11] Dale Miller,et al. A Logic Programming Language with Lambda-Abstraction, Function Variables, and Simple Unification , 1991, J. Log. Comput..
[12] de Ng Dick Bruijn,et al. Lambda calculus notation with nameless dummies, a tool for automatic formula manipulation, with application to the Church-Rosser theorem , 1972 .
[13] Gopalan Nadathur,et al. A Notation for Lambda Terms: A Generalization of Environments , 1998, Theor. Comput. Sci..
[14] Bruno Guillaume. The λ s e -calculus does not preserve strong normalisation , 2000 .
[15] Gopalan Nadathur,et al. System description : Teyjus : A compiler and abstract machine based implementation of λprolog , 1999 .
[16] Paul-André Melliès. Typed lambda-calculi with explicit substitutions may not terminate , 1995, TLCA.