(Enter summary)
Abstract: PCF, as considered in this paper, is a lazy typed lambda
calculus with functions, pairing, fixed-point operators and
arbitrary algebraic data types. The natural equational axioms
for PCF include j-equivalence and the so-called "surjective
pairing" axiom for pairs. However, the reduction
system pcf j;sp defined by directing each equational axiom
is not confluent, for virtually any choice of algebraic data
types. Moreover, neither j-reduction nor surjective pairing
seems to have a counterpart in... (Update)
Context of citations to this paper: More
.... normalization for the combination of lambda calculus and algebraic rewriting systems have been the object of many researches [BT88, JO91, BTG92, HM90], where the modularity of these properties is studied. However, the lambda calculus under consideration cannot be equipped with...
.... normalization for the combination of lambda calculus and algebraic rewriting systems have been the object of many researches [BT88, JO91, BTG94, HM90], where the modularity of these properties is studied. However, the lambda calculus under consideration cannot be equipped with...
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BibTeX entry: (Update)
B.T. Howard, J.C. Mitchell, "Operational and Axiomatic Semantics of PCF". L&FP'90. http://citeseer.ist.psu.edu/howard90operational.html More
@incollection{ howard90operational,
author = "Brian T. Howard and John C. Mitchell",
title = "Operational and Axiomatic Semantics of {PCF}",
booktitle = "Proceedings 1990 {ACM} Conf.\ on {LISP} and Functional Programming, Nice, France, 27--29 June 1990",
address = "New York",
year = "1990",
url = "citeseer.ist.psu.edu/howard90operational.html" }
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Miranda: a non-strict functional language with polymorphic t.. (context) - Turner - 1985
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Type systems for programming languages (context) - Mitchell - 1990
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Combining algebra and higher-order types (context) - Breazu-Tannen - 1988
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Polymorphic rewriting conserves algebraic strong normalizati.. (context) - Breazu-Tannen, Gallier - 1989
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Functional Programming (context) - Henderson - 1980
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A type--theoretic alternative to CUCH (context) - Scott - 1969
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Unique normal forms for lambda calculus with surjective pair.. (context) - Klop, de Vrijer - 1989
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Published as Mathematical Center Tract (context) - Klop, Systems et al. - 1980
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The Church--Rosser theorem for typed -calculus with surjecti.. (context) - Pottinger - 1981
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The Church-Rosser property in higher-order rewrite systems (context) - Nesmith - 1989
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