We give the precise correspondence between polarized linear logic and polarized classical logic. The properties of focalization and reversion of linear proofs are at the heart of our analysis: we show that the tq-protocol of normalization for the classical systems LK η pol and LK η,ρ pol perfectly fits normalization of polarized proof-nets. Some more semantical considera-tions allow to recover LC as a refinement of multiplicative LK η pol
We introduce and study µLLP, which can be viewed both as an extension of Laurent's Polarized Linear ...
We provide a system of polarized proof nets for the systems FILL − and BILL−. The sequent calculus f...
International audienceWe extend Ehrhard-Regnier's differential linear logic along the lines of Laure...
International audienceWe give the precise correspondence between polarized linear logic and polarize...
We define a notion of polarization in linear logic (LL) coming from the polarities of Jean-Yves Gira...
AbstractWe first define polarized proof-nets, an extension of MELL proof-nets for the polarized frag...
AbstractA focused proof system provides a normal form to cut-free proofs in which the application of...
International audienceA focused proof system provides a normal form to cut-free proofs in which the ...
We show that the decomposition of Intuitionistic Logic into Linear Logic along the equation A! B =!A...
We show that the decomposition of Intuitionistic Logic into Linear Logic along the equation A -> B =...
Coming from the study of linear logic and from the computational analysis of classical logic, the no...
dale.miller at inria.fr Abstract. A focused proof system provides a normal form to cut-free proofs t...
AbstractWe study conditions for a concurrent construction of proof-nets in the framework of linear l...
AbstractAndreoli originally discovered focalization as a concrete proof search strategy in proof the...
To attack the problem of “computing with the additives”, we introduce a notion of sliced proof-net f...
We introduce and study µLLP, which can be viewed both as an extension of Laurent's Polarized Linear ...
We provide a system of polarized proof nets for the systems FILL − and BILL−. The sequent calculus f...
International audienceWe extend Ehrhard-Regnier's differential linear logic along the lines of Laure...
International audienceWe give the precise correspondence between polarized linear logic and polarize...
We define a notion of polarization in linear logic (LL) coming from the polarities of Jean-Yves Gira...
AbstractWe first define polarized proof-nets, an extension of MELL proof-nets for the polarized frag...
AbstractA focused proof system provides a normal form to cut-free proofs in which the application of...
International audienceA focused proof system provides a normal form to cut-free proofs in which the ...
We show that the decomposition of Intuitionistic Logic into Linear Logic along the equation A! B =!A...
We show that the decomposition of Intuitionistic Logic into Linear Logic along the equation A -> B =...
Coming from the study of linear logic and from the computational analysis of classical logic, the no...
dale.miller at inria.fr Abstract. A focused proof system provides a normal form to cut-free proofs t...
AbstractWe study conditions for a concurrent construction of proof-nets in the framework of linear l...
AbstractAndreoli originally discovered focalization as a concrete proof search strategy in proof the...
To attack the problem of “computing with the additives”, we introduce a notion of sliced proof-net f...
We introduce and study µLLP, which can be viewed both as an extension of Laurent's Polarized Linear ...
We provide a system of polarized proof nets for the systems FILL − and BILL−. The sequent calculus f...
International audienceWe extend Ehrhard-Regnier's differential linear logic along the lines of Laure...