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Strong Normalization for all-style LK^tq (Extended Abstract)  (Make Corrections)  
Jean-Baptiste Joinet, et al.



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Abstract: Jean-Baptiste Joinet ? , Harold Schellinx ?? , Lorenzo Tortora de Falco ??? ' Equipe de Logique Math'ematique, Universit'e Paris VII Mathematisch Instituut, Universiteit Utrecht Abstract. We prove strong normalization of tq-reduction for all standard versions of sequent calculus for classical and intuitionistic (second and first order) logic and give a perspicuous argument for the completeness of the focusing restriction on sequent derivations. 1 Introduction In a recent paper ([3]) V.... (Update)

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BibTeX entry:   (Update)

@misc{ joinet-strong,
  author = "Jean-Baptiste Joinet and et al.",
  title = "Strong Normalization for all-style LK^tq (Extended Abstract)",
  url = "citeseer.ist.psu.edu/38770.html" }
Citations (may not include all citations):
242   Linear logic (context) - Girard - 1987  ACM   DBLP
142   Logic programming with focusing proofs in linear logic - Andreoli - 1992  DBLP
57   A new deconstructive logic: linear logic - Danos, Joinet et al. - 1995  DBLP
33   The Noble Art of Linear Decorating (context) - Schellinx - 1994
19   Proof search strategies in linear logic (context) - Tammet - 1994
13   Free Deduction: an analysis of computation in classical logi.. (context) - Parigot - 1991
7   a travers la logique lin (context) - Joinet - 1993
5   The structure of exponentials: uncovering the dynamics of li.. - Danos, Joinet et al. - 1993  DBLP
5   Quantifiers in linear logic II (context) - Girard - 1991
1   merci, Vincent (context) - de Falco, Strong et al. - 1994
1   al proof theory. (To appear in H. Wansing, ed., `Proof Theor.. (context) - Schellinx - 1994
1   LKT and LKQ: sequent calculi for second order logic based up.. (context) - Danos, Joinet et al. - 1995

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The Structure of Exponentials: Uncovering the Dynamics of.. - Vincent Danos (1993)   (Correct)
SN and CR for free-style LK^tq: linear decorations and.. - Joinet, Schellinx, de.. (1998)   (Correct)
A Linear Approach to Modal Proof Theory - Harold Schellinx   (Correct)

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