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A Semantics for Static Type Inference (1991). A-SEMANTICS FOR TYPE CHECKING

Abstract
Curry’s system for F-deducibility is the basis for static type inference algorithms for programming languages such as ML. If a natural “preservation of types by conversion” rule is added to Curry’s system, it becomes undecidable, but complete relative to a variety of model classes. We show completeness for Curry’s system itself, relative to an extended notion of model that validates reduction but not conversion. Two proofs are given: one uses a term model and the other a model built from type expressions. Extensions to systems with polymorphic or intersection types are also considered.

Publication details
Download http://hdl.handle.net/1842/208
Publisher SPRINGER VERLAG
Repository Edinburgh Research Archive (United Kingdom)
Type Preprint
Language Englisch
Coverage 41

Cited publications (1)
A filter lambda model and the completeness of type assignement (1983)