(Enter summary)
Abstract: We present an axiomatic characterization of models fully-complete for ML-polymorphic
types of system F. This axiomatization is given for hyperdoctrine models, which
arise as adjoint models, i.e. co-Kleisli categories of suitable linear categories. Examples
of adjoint models can be obtained from categories of Partial Equivalence Relations over
Linear Combinatory Algebras. We show that a special linear combinatory algebra of
partial involutions induces an hyperdoctrine which satisfies our... (Update)
Context of citations to this paper: More
.... completeness consists in showing that this model satisfies the axioms in the axiomatization of fully complete models for ML types given in [AL99a]. This axiomatization is given on the models of system F which are called hyperdoctrines ( Cro93] In particular, it works in the...
...a set of axioms on models of system F, sufficient to guarantee full completeness for ML types. This axiomatization is put to use in [AL99,AL00], in order to provide a concrete denotational model fully complete for the whole class of ML types. The axioms presented in this paper...
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BibTeX entry: (Update)
S.Abramsky, M.Lenisa. Fully Complete Models for ML Polymorphic Types, Technical Report ECS-LFCS-99-414, LFCS, 1999 (available at http://www.dimi.uniud.it/~lenisa/Papers/Soft-copy-ps/lfcs99.ps.gz). http://citeseer.ist.psu.edu/article/abramsky99fully.html More
@misc{ abramsky99fully,
author = "S. Abramsky and M. Lenisa",
title = "Fully Complete Models for ML Polymorphic Types",
text = "S.Abramsky, M.Lenisa. Fully Complete Models for ML Polymorphic Types, Technical
Report ECS-LFCS-99-414, LFCS, 1999 (available at http://www.dimi.uniud.it/~lenisa/Papers/Soft-copy-ps/lfcs99.ps.gz).",
year = "1999",
url = "citeseer.ist.psu.edu/article/abramsky99fully.html" }
Citations (may not include all citations):
175
Games and Full Completeness for Multiplicative Linear Logic
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