(Enter summary)
Abstract: Parigot suggested symmetric structural reduction rules for
application to -abstraction in [9] to ensure unique representation of
data type. We prove strong normalization of second order #-calculus
with these rules.
1 (Update)
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BibTeX entry: (Update)
@article{ yamagata01strong,
author = "Yoriyuki Yamagata",
title = "Strong Normalization of Second Order Symmetric Lambda-mu Calculus",
journal = "Lecture Notes in Computer Science",
volume = "2215",
pages = "459--??",
year = "2001",
url = "citeseer.ist.psu.edu/749045.html" }
Citations (may not include all citations):
134
calculus: an algorithmic interpretation of classical natural.. (context) - Parigot - 1992
57
new deconstructive logiclinear logic
- Joinet, deconstructive et al. - 1997
40
A curry-howard foundation for functional computation with co..
- Ong, Stewart - 1997 ACM DBLP
40
Strong normalization for second order classical natural dedu.. (context) - Parigot - 1997 DBLP
32
Classical proofs as programs (context) - Parigot - 1993 ACM DBLP
11
continuation semantics and abstract machines (context) - Streicher, Reus - 1998
8
A symmetric lambda calculus (context) - Barbanera, Berardi - 1996
4
A strong normalization result for classical logic
- Barbanera, Berardi - 1995 DBLP
3
A cps-translation of the #-calculus (context) - de Groote - 1994
1
the computational interpretation of negation (context) - Parigot - 2000
1
calculus and the syntactic theory of sequential control (context) - de Groote, relation - 1994
1
A normalization-procedure for the first order classical natu.. (context) - Andou - 1995
Documents on the same site (http://staff.aist.go.jp/yoriyuki.yamagata/):
Strong Normalization of a Symmetric Lambda Calculus for Second.. - Yamagata
(Correct)
A Sequent Calculus for Limit Computable Mathematics - Berardi, Yamagata (2006)
(Correct)
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