Les I-types du système
RAIRO - Theoretical Informatics and Applications (2010)
- Volume: 35, Issue: 3, page 223-237
- ISSN: 0988-3754
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topNour, K.. "Les I-types du système ${\cal F}$." RAIRO - Theoretical Informatics and Applications 35.3 (2010): 223-237. <http://eudml.org/doc/222094>.
@article{Nour2010,
	abstract = {
We prove in this paper that the types of system
$\{\cal F\}$ inhabited uniquely by λI-terms (the I-types) have a
positive quantifier. We give also consequences of this result and some
examples.
},
	author = {Nour, K.},
	journal = {RAIRO - Theoretical Informatics and Applications},
	keywords = {λI-calculus; system $\{\cal F\}$; I-type; lambda calculus; -types; system ; positive quantifier},
	language = {fre},
	month = {3},
	number = {3},
	pages = {223-237},
	publisher = {EDP Sciences},
	title = {Les I-types du système $\{\cal F\}$},
	url = {http://eudml.org/doc/222094},
	volume = {35},
	year = {2010},
}
TY  - JOUR
AU  - Nour, K.
TI  - Les I-types du système ${\cal F}$
JO  - RAIRO - Theoretical Informatics and Applications
DA  - 2010/3//
PB  - EDP Sciences
VL  - 35
IS  - 3
SP  - 223
EP  - 237
AB  - 
We prove in this paper that the types of system
${\cal F}$ inhabited uniquely by λI-terms (the I-types) have a
positive quantifier. We give also consequences of this result and some
examples.
LA  - fre
KW  - λI-calculus; system ${\cal F}$; I-type; lambda calculus; -types; system ; positive quantifier
UR  - http://eudml.org/doc/222094
ER  - 
References
top- H. Barendregt, The lambda calculus, its syntax and semantics. North Holland (1984).
- S. Farkh, Types de données en logique du second ordre, Thèse de doctorat. Université de Savoie, France (1998).
- J.-Y. Girard, Y. Lafont et P. Taylor, Proofs and types. Cambridge University Press (1986).
- J.-L. Krivine, Lambda calcul, types et modèles. Masson (1990).
- K. Nour, Opérateurs de mise en mémoire et types ∀-positifs. RAIRO: Theoret. Informatics Appl.30 (1996) 261-293.
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