The invariance of the meaning of a \u3bb-term by reduction/expansion w.r.t. the considered computational rules is one of the minimal requirements for a \u3bb-model. Being the intersection type systems a general framework for the study of semantic domains for the \u39b-calculus, the present paper provides a characterisation of "meaning invariance" in terms of characterisation results for intersection type systems enabling typing invariance of terms w.r.t. various notions of reduction/expansion, like \u3b2, \u3b7 and a number of relevant restrictions of their
AbstractThe aim of this paper is to discuss the design of an explicitly typed λ-calculus correspondi...
We show how to characterise compositionally a number of evaluation properties of λ-terms using Inter...
We characterize those type preorders which yield complete intersection-type assignment systems for \...
AbstractThe invariance of the meaning of a λ-term by reduction/expansion w.r.t. the considered compu...
AbstractInvariance of interpretation by β-conversion is one of the minimal requirements for any stan...
Invariance of interpretation by beta-conversion is one of the minimal requirements for any standard ...
This paper is an introduction to intersection type disciplines, with the aim of illustrating their t...
AbstractTwo different translations of the usual formulation of intersection types for λ-calculus int...
The λ-calculus is a programming model based on functions. Its Turing-completeness comes from the fre...
In this paper we investigate the λ -calculus, a λ-calculus enriched with resource control. Explicit ...
Type assignment systems for λ-calculus based on intersection types are a general framework for build...
In this paper we investigate the λ -calculus, a λ-calculus enriched with resource control. Explicit ...
In this paper we investigate the λ -calculus, a λ-calculus enriched with resource control. Explicit ...
AbstractType assignment systems for λ-calculus based on intersection types are a general framework f...
Abstract. Expansion is a crucial operation for calculating principal typings in intersection type sy...
AbstractThe aim of this paper is to discuss the design of an explicitly typed λ-calculus correspondi...
We show how to characterise compositionally a number of evaluation properties of λ-terms using Inter...
We characterize those type preorders which yield complete intersection-type assignment systems for \...
AbstractThe invariance of the meaning of a λ-term by reduction/expansion w.r.t. the considered compu...
AbstractInvariance of interpretation by β-conversion is one of the minimal requirements for any stan...
Invariance of interpretation by beta-conversion is one of the minimal requirements for any standard ...
This paper is an introduction to intersection type disciplines, with the aim of illustrating their t...
AbstractTwo different translations of the usual formulation of intersection types for λ-calculus int...
The λ-calculus is a programming model based on functions. Its Turing-completeness comes from the fre...
In this paper we investigate the λ -calculus, a λ-calculus enriched with resource control. Explicit ...
Type assignment systems for λ-calculus based on intersection types are a general framework for build...
In this paper we investigate the λ -calculus, a λ-calculus enriched with resource control. Explicit ...
In this paper we investigate the λ -calculus, a λ-calculus enriched with resource control. Explicit ...
AbstractType assignment systems for λ-calculus based on intersection types are a general framework f...
Abstract. Expansion is a crucial operation for calculating principal typings in intersection type sy...
AbstractThe aim of this paper is to discuss the design of an explicitly typed λ-calculus correspondi...
We show how to characterise compositionally a number of evaluation properties of λ-terms using Inter...
We characterize those type preorders which yield complete intersection-type assignment systems for \...