Free Access
Issue
RAIRO-Theor. Inf. Appl.
Volume 20, Number 4, 1986
Page(s) 383 - 394
DOI https://doi.org/10.1051/ita/1986200403831
Published online 01 February 2017
  1. 1. H. P. BARENDREGT, The Lambda Calculus, Its Syntax and Semantics. Studies in Logic and Foundations of Mathematics, vol. 103, North-Holland Publishing Compagny. [MR: 774952] [Zbl: 0467.03010]
  2. 2. P. BELLOT, Propriétés logico-combinatoires desSystèmes de programmation sans variables, Thèse de 3e cycle, Paris-VI, L.I.T.P., 84-30, 1984.
  3. 3. A. BERARDUCCI, Programmazione Funzionale e Rappresentabilità inalcuni Sistemi di Logica Combinatoria, Tesi di laurea in Matematica, Roma, 1983.
  4. 4. C. BOEHM, Modèle arithmétique de la Logique Combinatoire, Lambda-Calcul et sémantique formelle des langages de programmation, L.I.T.P.-E.N.S.T.A., 1979, p. 97, 108
  5. 5. A. CHURCH, The Calculi of Lambda conversion, Annals of Math. Studies, 6, Princeton University Press, 1941. [Zbl: 67.0041.01] [MR: 5274] [JFM: 67.0041.01]
  6. 6. H. B. CURRY, Combinatory Logic, vol. I, North Holland, Amsterdam, 1958. [MR: 94298] [Zbl: 0081.24104]
  7. 7. C.T. LIEU, Étude d'une Extension Combinatoire des Entiers naturels. Application à la Programmation fonctionnelle. Thèse de 3e cycle, Paris-VI, L.I.T.P., 84-27, 1984.
  8. 8. M. MEZGHICHE, Intertraduction entre le Lambea-Calcul et la Logique Combinatoire, Thèse de 3e cycle, Paris-VII, L.I.T.P., 83-25, 1983.
  9. 9. A. M. TURING, The p-functions in λ-K-conversion, J. Symbolic Logic, vol. 2, 1937, p. 164. [Zbl: 0018.19401] [JFM: 63.0825.01]

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