Abstract. We define and study parametric polymorphism for a type system with recursive, product, union, intersection, negation, and function types. We first recall why the definition of such a sys-tem was considered hard—when not impossible—and then present the main ideas at the basis of our solution. In particular, we intro-duce the notion of “convexity ” on which our solution is built up and discuss its connections with parametricity as defined by Reynolds to whose study our work sheds new light
AbstractThe method of logical relations assigns a relational interpretation to types that expresses ...
AbstractThis paper focuses on how terms of the polymorphic λ-calculus, which may take types as input...
The method of logical relations assigns a relational interpretation to types that expresses operatio...
AbstractA polymorphic function is parametric if its behavior does not depend on the type at which it...
This thesis revisits the well-known notion of parametric polymorphismin the light of modern developm...
This thesis revisits the well-known notion of parametric polymorphism in the light of modern develop...
Data Types, though, as Reynolds stresses, is not perfectly suited for higher type or higher order sy...
In this paper we introduce a logic for parametric polymorphism. Just as LCF is a logic for the simp...
In the 1980s, John Reynolds postulated that a parametrically polymorphic function is an ad-hoc polym...
Parametric polymorphism in functional programming languages with explicit polymorphism is the proper...
Reynolds’ notion of relational parametricity has been extremely influential and well studied for pol...
Abstract. In the 1980s, John Reynolds postulated that a parametrically polymorphic function is an ad...
The method of logical relations assigns a relational interpretation to types that expresses operatio...
Polymorphic type systems such as System F enjoy the parametricity property: polymorphic functions ca...
Dedicated to the memory of John C. Reynolds, 1935-2013 In his seminal paper on “Types, Abstraction a...
AbstractThe method of logical relations assigns a relational interpretation to types that expresses ...
AbstractThis paper focuses on how terms of the polymorphic λ-calculus, which may take types as input...
The method of logical relations assigns a relational interpretation to types that expresses operatio...
AbstractA polymorphic function is parametric if its behavior does not depend on the type at which it...
This thesis revisits the well-known notion of parametric polymorphismin the light of modern developm...
This thesis revisits the well-known notion of parametric polymorphism in the light of modern develop...
Data Types, though, as Reynolds stresses, is not perfectly suited for higher type or higher order sy...
In this paper we introduce a logic for parametric polymorphism. Just as LCF is a logic for the simp...
In the 1980s, John Reynolds postulated that a parametrically polymorphic function is an ad-hoc polym...
Parametric polymorphism in functional programming languages with explicit polymorphism is the proper...
Reynolds’ notion of relational parametricity has been extremely influential and well studied for pol...
Abstract. In the 1980s, John Reynolds postulated that a parametrically polymorphic function is an ad...
The method of logical relations assigns a relational interpretation to types that expresses operatio...
Polymorphic type systems such as System F enjoy the parametricity property: polymorphic functions ca...
Dedicated to the memory of John C. Reynolds, 1935-2013 In his seminal paper on “Types, Abstraction a...
AbstractThe method of logical relations assigns a relational interpretation to types that expresses ...
AbstractThis paper focuses on how terms of the polymorphic λ-calculus, which may take types as input...
The method of logical relations assigns a relational interpretation to types that expresses operatio...