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Abstract: Martin Hyland
DPMMS
Centre for Mathematical Sciences
Wilberforce Road, Cambridge, CB3 0WB, UK
M.Hyland@dpmms.cam.ac.uk
Andrea Schalk
Department of Computer Science
University of Manchester
Oxford Road, Manchester, M13 9PL, UK
A.Schalk@cs.man.ac.uk
Abstract
We present a new category of games on graphs and derive
from it a model for Intuitionistic Linear Logic. Our category
has the computational flavour of concrete data structures
but embeds fully and faithfully in an abstract games... (Update)
Active bibliography (related documents): More All
0.5: Comparing Hierarchies of Types in Models of Linear Logic - Mellies (2003)
(Correct)
0.3: Poset-valued sets or How to build models for Linear Logics - Andrea Schalk Valeria (2001)
(Correct)
0.3: Parallel and Serial Hypercoherences - Ehrhard (1995)
(Correct)
Similar documents based on text: More All
0.6: Glueing and Orthogonality for Models of Linear Logic - Hyland (2001)
(Correct)
0.3: Combining Computational Effects: Commutativity and Sum - Hyland, Plotkin, Power (2002)
(Correct)
0.2: The Cassels-Tate Pairing and the Platonic Solids - Fisher
(Correct)
BibTeX entry: (Update)
@misc{ ed-games,
author = "Exte Nd Ed",
title = "Games on Graphs and Sequentially Realizable Functionals",
url = "citeseer.ist.psu.edu/611067.html" }
Citations (may not include all citations):
283
Theoretical Computer Science (context) - Kahn, Plotkin - 1993
125
Event structures (context) - Winskel - 1986
65
Sequential Algorithms and Functional Programming (context) - Curien - 1993
61
Sequential algorithms on concrete data structures (context) - Berry, Curien - 1982
30
Hypercoherences: a strongly stable model of linear logic
- Ehrhard - 1993
16
The sequentially realizable functionals (context) - Longley
11
the symmetry of sequentiality (context) - Curien - 1994
9
A combinatory algebra for sequential functionals of finite t..
- van Oosten - 1997
7
Abstract games for linear logic (context) - Hyland, Schalk - 1999
6
Glueing and orthogonality for models of linear logic
- Hyland, Schalk - 2002
6
AJM's games model is a model of classical linear logic
- Baillot, Danos et al. - 1997
6
A relative definability result for strongly stable functions.. (context) - Ehrhard - 1999
http://www.pps.jussieu.fr/mellies/
Documents on the same site (http://www.cs.man.ac.uk/~schalk/work.html):
Glueing and Orthogonality for Models of Linear Logic - Hyland (2001)
(Correct)
Poset-valued sets or How to build models for Linear Logics - Andrea Schalk Valeria (2001)
(Correct)
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