We show that the poset of degrees of relative definability in the Scott model of Unary PCF is non trivial, and that, nevertheless, the hierarchy of order extensional models of the language is reduced to a bottom element (the fully abstract model) and a top one (the Scott model itself)
AbstractA degree of parallelism is an equivalence class of Scott-continuous functions which are rela...
International audienceIn order to study relative PCF-definability of boolean functions, we associate...
PCF is a sequential simply typed lambda calculus language. There is a uniqueorder-extensional fully ...
The focus of this thesis is the study of relative definability of first-order boolean functions with...
An intensional model for the programming language PCF is described in which the types of PCF are int...
AbstractWe present an order-extensional, order (or inequationally) fully abstract model for Scott's ...
ion for PCF Samson Abramsky y Radha Jagadeesan z Pasquale Malacaria x December 1, 1995 Abstra...
AbstractWe prove that, in the hierarchy of simple types based on the type of natural numbers, any fi...
AbstractAn intensional model for the programming language PCF is described in which the types of PCF...
AbstractWe present an order-extensional, order (or inequationally) fully abstract model for Scott's ...
We prove a relative completeness result for a logic of functional programs extending D. Scott's LCF....
Inspired by a question of Riecke, we consider the interaction of totality and full abstraction, aski...
AbstractSieber has described a model of PCF consisting of continuous functions that are invariant un...
AbstractSieber has described a model of PCF consisting of continuous functions that are invariant un...
We introduce a computationally adequate metric model of PCF, based on the fact that the category of ...
AbstractA degree of parallelism is an equivalence class of Scott-continuous functions which are rela...
International audienceIn order to study relative PCF-definability of boolean functions, we associate...
PCF is a sequential simply typed lambda calculus language. There is a uniqueorder-extensional fully ...
The focus of this thesis is the study of relative definability of first-order boolean functions with...
An intensional model for the programming language PCF is described in which the types of PCF are int...
AbstractWe present an order-extensional, order (or inequationally) fully abstract model for Scott's ...
ion for PCF Samson Abramsky y Radha Jagadeesan z Pasquale Malacaria x December 1, 1995 Abstra...
AbstractWe prove that, in the hierarchy of simple types based on the type of natural numbers, any fi...
AbstractAn intensional model for the programming language PCF is described in which the types of PCF...
AbstractWe present an order-extensional, order (or inequationally) fully abstract model for Scott's ...
We prove a relative completeness result for a logic of functional programs extending D. Scott's LCF....
Inspired by a question of Riecke, we consider the interaction of totality and full abstraction, aski...
AbstractSieber has described a model of PCF consisting of continuous functions that are invariant un...
AbstractSieber has described a model of PCF consisting of continuous functions that are invariant un...
We introduce a computationally adequate metric model of PCF, based on the fact that the category of ...
AbstractA degree of parallelism is an equivalence class of Scott-continuous functions which are rela...
International audienceIn order to study relative PCF-definability of boolean functions, we associate...
PCF is a sequential simply typed lambda calculus language. There is a uniqueorder-extensional fully ...