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Title: Normal forms in the typed $\lambda$-calculus with tuple types (English)
Author: Zlatuška, Jiří
Language: English
Journal: Kybernetika
ISSN: 0023-5954
Volume: 21
Issue: 5
Year: 1985
Pages: 366-381
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Category: math
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MSC: 03B40
idZBL: Zbl 0594.03005
idMR: MR818889
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Date available: 2009-09-24T17:49:33Z
Last updated: 2012-06-05
Stable URL: http://hdl.handle.net/10338.dmlcz/124994
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Reference: [1] H. P. Barendregt: The Lambda Calculus. Its syntax and semantics.(Studies in Logic and the Foundations of Mathematics 103.), North-Holland, Amsterdam 1981. Zbl 0467.03010, MR 0622912
Reference: [2] A. Church: A formulation of the simple theory of types.J. Symb. Logic 5 (1948), 1, 56-68. MR 0001931
Reference: [3] A. Church: The Calculi of $\lambda$-conversion.(Annals of Mathematics Studies No. 6.), Princeton University Press, Princeton 1941 (1951). Zbl 0026.24205, MR 0005274
Reference: [4] R. O. Gandy: An early proof of normalization by A. M. Turing.In: To H. B. Curry: Essays on Combinatory Logic, Lambda-calculus and Formalism (J. R. Hindley, J. P. Seldin, eds.), Academic Press, London 1980, pp. 453 - 456. MR 0592814
Reference: [5] R. O. Gandy: Proofs of strong normalization.In: [4], pp. 457-477. MR 0592815
Reference: [6] M. H. A. Newman: On theories with a combinatorial definition of "equivalence".Ann. of Math. (2), 43 (1942), 223-243. Zbl 0060.12501, MR 0007372
Reference: [7] D. S. Scott: Lectures on a Mathematical Theory of Computation.Oxford University Computing Laboratory, Technical Monograph PRG-19, 1981. MR 0696963
Reference: [8] D. S. Scott: Relating theories of the $\lambda$-calculus.In: [4], pp. 403 - 450. MR 0592813
Reference: [9] A. S. Troelstra (ed.): Metamathematical Investigations of Intuitionistic Arithmetic and Analysis.(Lecture Notes in Mathematics 344). Springer-Verlag, Berlin 1973. MR 0325352
Reference: [10] J. Zlatuška: HIT data model. Data bases from the functional point of view.In: Proc. 11th VLDB (A. Pirotte, Y. Vassiliou, eds.), Stockholm 1985, pp. 470-477.
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