DMTCS Proceedings, Computational Logic and Applications, CLA '05

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DMTCS Conference vol AF (2005), pp. 87-96

DMTCS

Computational Logic and Applications, CLA '05

David, René and Gardy, Danièle and Lescanne, Pierre and Zaionc, Marek (eds.)

DMTCS Conference Volume AF (2005), pp. 87-96


author: Karim Nour
title: Classical Combinatory Logic
keywords: Combinatory logic, Lambda-calculus, Propositional classical logic
abstract: Combinatory logic shows that bound variables can be eliminated without loss of expressiveness. It has applications both in the foundations of mathematics and in the implementation of functional programming languages. The original combinatory calculus corresponds to minimal implicative logic written in a system ``à la Hilbert''. We present in this paper a combinatory logic which corresponds to propositional classical logic. This system is equivalent to the system
ł
Sym
Prop
of Barbanera and Berardi.
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reference: Karim Nour (2005), Classical Combinatory Logic, in Computational Logic and Applications, CLA '05, David, René and Gardy, Danièle and Lescanne, Pierre and Zaionc, Marek (eds.), Discrete Mathematics and Theoretical Computer Science Proceedings AF, pp. 87-96
bibtex: For a corresponding BibTeX entry, please consider our BibTeX-file.
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