AbstractWe study a version of intersection and union-type assignment system, union elimination rule of which is allowed only when subject of its major premiss is a value of call-by-value λ-calculus. The system is shown to be sound and complete under some abstract notion of membership relation defined over simple semantics for call-by-value λ-models, and to be invariant under call-by-value β-conversion of subjects. We prove it by constructing a filter call-by-value λ-model
AbstractThe original λ¯μμ˜ of Curien and Herbelin has a system of simple types, based on sequent cal...
The invariance of the meaning of a \u3bb-term by reduction/expansion w.r.t. the considered computati...
AbstractWe use intersection types as a tool for obtaining λ-models. Relying on the notion of easy in...
AbstractWe study a version of intersection and union-type assignment system, union elimination rule ...
In this paper we define intersection and union type assignment for Parigot’s calculus λµ. We show th...
AbstractType assignment systems with intersection and union types are introduced. Although the subje...
AbstractThis paper studies intersection and union type assignment for the calculus λ¯μμ̃ (Curien and...
Abstract. We develop a system of type assignment with intersection types, union types, indexed types...
We develop a system of type assignment with intersection types, union types, indexed types, and univ...
AbstractThis paper develops type assignment systems with intersection and union types, and type quan...
AbstractInvariance of interpretation by β-conversion is one of the minimal requirements for any stan...
The notion of solvability in the call-by-value λ-calculus is defined and completely characterized, b...
AbstractThis paper presents a notion of intersection and union type assignment for the calculus X, a...
International audienceA cornerstone of the theory of λ-calculus is that intersection types character...
This paper presents a notion of intersection and union type assignment for the calculus X, a substit...
AbstractThe original λ¯μμ˜ of Curien and Herbelin has a system of simple types, based on sequent cal...
The invariance of the meaning of a \u3bb-term by reduction/expansion w.r.t. the considered computati...
AbstractWe use intersection types as a tool for obtaining λ-models. Relying on the notion of easy in...
AbstractWe study a version of intersection and union-type assignment system, union elimination rule ...
In this paper we define intersection and union type assignment for Parigot’s calculus λµ. We show th...
AbstractType assignment systems with intersection and union types are introduced. Although the subje...
AbstractThis paper studies intersection and union type assignment for the calculus λ¯μμ̃ (Curien and...
Abstract. We develop a system of type assignment with intersection types, union types, indexed types...
We develop a system of type assignment with intersection types, union types, indexed types, and univ...
AbstractThis paper develops type assignment systems with intersection and union types, and type quan...
AbstractInvariance of interpretation by β-conversion is one of the minimal requirements for any stan...
The notion of solvability in the call-by-value λ-calculus is defined and completely characterized, b...
AbstractThis paper presents a notion of intersection and union type assignment for the calculus X, a...
International audienceA cornerstone of the theory of λ-calculus is that intersection types character...
This paper presents a notion of intersection and union type assignment for the calculus X, a substit...
AbstractThe original λ¯μμ˜ of Curien and Herbelin has a system of simple types, based on sequent cal...
The invariance of the meaning of a \u3bb-term by reduction/expansion w.r.t. the considered computati...
AbstractWe use intersection types as a tool for obtaining λ-models. Relying on the notion of easy in...