A completeness result for a realisability semantics for an intersection type system

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A completeness result for a realisability semantics for an intersection type system

In this paper we consider a type system with a universal type ω where any term (whether open or closed, β-normalising or not) has type ω. We provide this type system with a realisability semantics where an atomic type is interpreted as the set of λ-terms saturated by a certain relation. The variation of the saturation relation gives a number of interpretations to each type. We show the soundnes...

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15 صفحه اول

Realisability Semantics for Intersection Types and Expansion Variables

Expansion was invented at the end of the 1970s for calculating principal typings for λ-terms in type systems with intersection types. Expansion variables (E-variables) were invented at the end of the 1990s to simplify and help mechanise expansion. Recently, E-variables have been further simplified and generalised to also allow calculating type operators other than just intersection. There has b...

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On Realisability Semantics for Intersection Types with Expansion Variables

Expansion is a crucial operation for calculating principal typings in intersection type systems. Because the early definitions of expansion were complicated, E-variables were introduced in order to make the calculations easier to mechanise and reason about. Recently, E-variables have been further simplified and generalised to also allow calculating other type operators than just intersection. T...

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A complete realisability semantics for intersection types and infinite expansion variables

Expansion was introduced at the end of the 1970s for calculating principal typings for λ-terms in intersection type systems. Expansion variables (E-variables) were introduced at the end of the 1990s to simplify and help mechanise expansion. Recently, E-variables have been further simplified and generalised to also allow calculating other type operators than just intersection. There has been muc...

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ژورنال

عنوان ژورنال: Annals of Pure and Applied Logic

سال: 2007

ISSN: 0168-0072

DOI: 10.1016/j.apal.2007.02.001