AbstractLamping's optimal graph reduction technique for the λ-calculus is generalized to a new class of higher-order rewriting systems, called Interaction Systems. Interaction Systems provide a nice integration of the functional paradigm with a rich class of data structures (all inductive types), and some basic control flow constructs such as conditionals and (primitive or general) recursion. We describe a uniform and optimal implementation, in Lamping's style, for all these features. The paper is the natural continuation of [3], where we focused on the theoretical aspects of optimal reductions in Interaction Systems (family relation, labeling, extraction)
Gödel’s System T is the simply typed lambda calculus extended with numbers and an iterator. The high...
AbstractThe ρ-calculus generalises both term rewriting and the λ-calculus in a uniform framework. In...
Sharing graphs are the structures introduced by Lamping for the implementation of optimal reductions...
Lamping's optimal graph reduction technique for the l-calculus is generalized to a new class of high...
AbstractLamping's optimal graph reduction technique for the λ-calculus is generalized to a new class...
Projet PARAA new class of higher order rewriting systems, called interaction systems is introduced. ...
A new class of higher order rewriting systems, called Interaction Systems, is introduced. ?From one ...
This paper presents a formalism for defining higher-order systems based on the notion of graph trans...
This paper presents a formalism for defining higher-order systems based on the notion of graph trans...
The purpose of this paper is to demonstrate how Lafont’s interaction combinators, a system of three ...
This paper presents a formalism for defining higher-order systems based on the notion of graph trans...
AbstractThe purpose of this paper is to demonstrate how Lafont's interaction combinators, a system o...
The paper discusses, in a categorical perspective, some recent works on optimal graph reduction tech...
Interaction nets are a graphical formalism inspired by Linear Logicproof-nets often used for studyin...
The purpose of this paper is to demonstrate how Lafont’s interaction combinators, a system of three ...
Gödel’s System T is the simply typed lambda calculus extended with numbers and an iterator. The high...
AbstractThe ρ-calculus generalises both term rewriting and the λ-calculus in a uniform framework. In...
Sharing graphs are the structures introduced by Lamping for the implementation of optimal reductions...
Lamping's optimal graph reduction technique for the l-calculus is generalized to a new class of high...
AbstractLamping's optimal graph reduction technique for the λ-calculus is generalized to a new class...
Projet PARAA new class of higher order rewriting systems, called interaction systems is introduced. ...
A new class of higher order rewriting systems, called Interaction Systems, is introduced. ?From one ...
This paper presents a formalism for defining higher-order systems based on the notion of graph trans...
This paper presents a formalism for defining higher-order systems based on the notion of graph trans...
The purpose of this paper is to demonstrate how Lafont’s interaction combinators, a system of three ...
This paper presents a formalism for defining higher-order systems based on the notion of graph trans...
AbstractThe purpose of this paper is to demonstrate how Lafont's interaction combinators, a system o...
The paper discusses, in a categorical perspective, some recent works on optimal graph reduction tech...
Interaction nets are a graphical formalism inspired by Linear Logicproof-nets often used for studyin...
The purpose of this paper is to demonstrate how Lafont’s interaction combinators, a system of three ...
Gödel’s System T is the simply typed lambda calculus extended with numbers and an iterator. The high...
AbstractThe ρ-calculus generalises both term rewriting and the λ-calculus in a uniform framework. In...
Sharing graphs are the structures introduced by Lamping for the implementation of optimal reductions...