Jean-Baptiste Joinet, Harold Schellinx, Lorenzo Tortora de Falco  Home/Search
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Abstract: The present report is a, somewhat lengthy, addendum to Danos et al.(1997), where the elimination of cuts from derivations in sequent calculus for classical logic was studied `from the point of view of linear logic'. To that purpose a formulation of classical logic was used, that - as in linear logic - distinguishes between multiplicative and additive versions of the binary connectives. The main novelty here is the observation that this type-distinction is not essential: we can allow classical ... (Update)
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BibTeX entry: (Update)
@misc{ joinet-sn,
author = "Jean-Baptiste Joinet and Harold Schellinx and Lorenzo Tortora de Falco",
title = "SN and CR for free-style LK^tq: linear decorations and simulation of normalization",
url = "citeseer.ist.psu.edu/article/joinet98sn.html" }
Citations (may not include all citations):242 Linear logic (context) - Girard - 1987
58 Untersuchungen uber das logische Schließen (context) - Gentzen - 1935
57 A new deconstructive logic: linear logic - Danos, Joinet et al. - 1997
33 The Noble Art of Linear Decorating (context) - Schellinx - 1994
22 a Logique Lin'eaire appliqu'ee `a l"etude de divers processu.. (context) - Danos - 1990
12 A survey of proof theory (context) - Kreisel - 1971 DBLP
7 a travers la logique lin (context) - Joinet - 1993
6 The mix rule (context) - Fleury, Retor'e - 1994
5 Quantifiers in linear logic II (context) - Girard - 1991
2 Calcul et r'eseaux (context) - Regnier - 1992
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