AbstractThe parametric lambda calculus subsumes different existing λ-calculi, in particular the classical λβ-calculus and the λβv-calculus of Plotkin. Previously established results on the parametric calculus, such as confluence and standardization, are primarily syntactical. In this paper our attention is mainly addressed to semantics, although we start again from a syntactical point of view. We propose an analysis of the notion of contextual preorders of usual operational semantics. Given a contextual preorder, we build a parametric complete lattice based on a closure operator. This lattice provides a fully abstract model for the considered preorder, via a completion
AbstractWe present a formalization of a version of Abadi and Plotkin's logic for parametricity for a...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
AbstractThe parametric lambda calculus subsumes different existing λ-calculi, in particular the clas...
AbstractA λ-calculus is defined, which is parametric with respect to a set V of input values and sub...
AbstractWe show that a certain simple call-by-name continuation semantics of Parigot's λμ-calculus i...
AbstractA λ-calculus is defined, which is parametric with respect to a set V of input values and sub...
Reynolds' abstraction theorem has recently been extended to lambda-calculi with dependent types. In ...
In this paper we briefly summarize the contents of Manzonetto's PhD thesis which concerns denotation...
We investigate a simply typed modal $\lambda$-calculus, $\lambda^{\to\square}$, due to Pfenning, Won...
In any model of typed λ-calculus conianing some basic arithmetic, a functional p - * (procedure—* e...
In any model of typed λ-calculus conianing some basic arithmetic, a functional p - * (procedure—* e...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
Parametric polymorphism constrains the behavior of pure functional pro-grams in a way that allows th...
In any model of typed λ-calculus conianing some basic arithmetic, a functional p - * (procedure—* e...
AbstractWe present a formalization of a version of Abadi and Plotkin's logic for parametricity for a...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
AbstractThe parametric lambda calculus subsumes different existing λ-calculi, in particular the clas...
AbstractA λ-calculus is defined, which is parametric with respect to a set V of input values and sub...
AbstractWe show that a certain simple call-by-name continuation semantics of Parigot's λμ-calculus i...
AbstractA λ-calculus is defined, which is parametric with respect to a set V of input values and sub...
Reynolds' abstraction theorem has recently been extended to lambda-calculi with dependent types. In ...
In this paper we briefly summarize the contents of Manzonetto's PhD thesis which concerns denotation...
We investigate a simply typed modal $\lambda$-calculus, $\lambda^{\to\square}$, due to Pfenning, Won...
In any model of typed λ-calculus conianing some basic arithmetic, a functional p - * (procedure—* e...
In any model of typed λ-calculus conianing some basic arithmetic, a functional p - * (procedure—* e...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
Parametric polymorphism constrains the behavior of pure functional pro-grams in a way that allows th...
In any model of typed λ-calculus conianing some basic arithmetic, a functional p - * (procedure—* e...
AbstractWe present a formalization of a version of Abadi and Plotkin's logic for parametricity for a...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...