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Exhausting Strategies, Joker Games and Full Completeness for IMLL with Unit (1999)  (Make Corrections)  
A. S. Murawski, C.-H. L. Ong
Electronic Notes in Theoretical Computer Science



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Abstract: We present a game description of free symmetric monoidal closed categories, which can also be viewed as a fully complete model for the Intuitionistic Multiplicative Linear Logic with the tensor unit. We model the unit by a distinguished one-move game called Joker. Special rules apply to the joker move. Proofs are modelled by what we call conditionally exhausting strategies, which are deterministic and total only at positions where no joker move exists in the immediate neighbourhood, and satisfy ... (Update)

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BibTeX entry:   (Update)

@article{ murawski99exhausting,
    author = "Andrzej S. Murawski and C.-H. Luke Ong",
    title = "Exhausting Strategies, Joker Games and {IMLL} with Units",
    journal = "Electronic Notes in Theoretical Computer Science",
    volume = "29",
    year = "1999",
    url = "citeseer.ist.psu.edu/murawski99exhausting.html" }
Citations (may not include all citations):
982   Theoretical Computer Science (context) - Girard - 1987  ACM
175   Games and full completeness for multiplicative linear logic - Abramsky, Jagadeesan - 1994  ACM   DBLP
32   Mathematical Structures in Computer Science (context) - Barr, categories et al. - 1991
29   Fair games and full completeness for Multiplicative Linear L.. - Hyland, Ong - 1993
24   Coherence in closed categories (context) - Kelly, MacLane - 1971
16   Semantics of interaction: an introduction to game semantics (context) - Abramsky - 1997
6   Explicit substitution internal languages for autonomous and .. - Koh, Ong - 1999
3   Type theories for autonomous and -autonomous categories (context) - Koh, Ong - 1998
3   ftp-able from Ong's homepage (context) - Hyland, Ong et al. - 1997
3   Proof Nets for Intuitionistic Logic 1: Essential Nets (context) - Lamarche - 1994
2   A linear-time algorithm for verifying MLL proof nets via Lam.. - Murawski, Ong - 1999

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A Curry-Howard foundation for functional computation with control - Ong, Stewart (1997)   (Correct)
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