National audienceHintikka makes a distinction between two kinds of games: truthconstituting games and truth-seeking games. His well-known game-theoretical semantics for first-order classical logic and its independence-friendly extension belongs to the first class of games. In order to ground Hintikka's claim that truth-constituting games are genuine verification and falsification games that make explicit the language games underlying the use of logical constants, it would be desirable to establish a substantial link between these two kinds of games. Adapting a result from Thierry Coquand, we propose such a link, based on a slight modification of Hintikka's games, in which we allow backward playing for ∃loïse. In this new setting, it can be ...
This thesis studies game-theoretically oriented semantics which provide an alternative to traditiona...
This thesis investigates two realizability models for classical logic built on HO game semantics. Th...
This gentle introduction to logic and model theory is based on a systematic use of three important g...
National audienceHintikka makes a distinction between two kinds of games: truthconstituting games an...
National audienceHintikka makes a distinction between two kinds of games: truthconstituting games an...
National audienceHintikka makes a distinction between two kinds of games: truthconstituting games an...
National audienceHintikka makes a distinction between two kinds of games: truthconstituting games an...
Hintikka makes a distinction between two kinds of games: truthconstituting games and truth-seeking g...
The idea behind these games is to obtain an alternative characterization of logical notions cherishe...
The idea behind these games is to obtain an alternative characterization of logical notions cherishe...
Formal game theory allows for an alternative view on logical systems: we can see verification of a ...
This paper aims at studying relations between proof systems and games in a given logic and at analyz...
International audienceThis paper aims at studying relations between proof systems and games in a giv...
Paraconsistent logics are the formal systems in which absurdities do not trivialise the logic. In th...
This thesis studies game-theoretically oriented semantics which provide an alternative to traditiona...
This thesis studies game-theoretically oriented semantics which provide an alternative to traditiona...
This thesis investigates two realizability models for classical logic built on HO game semantics. Th...
This gentle introduction to logic and model theory is based on a systematic use of three important g...
National audienceHintikka makes a distinction between two kinds of games: truthconstituting games an...
National audienceHintikka makes a distinction between two kinds of games: truthconstituting games an...
National audienceHintikka makes a distinction between two kinds of games: truthconstituting games an...
National audienceHintikka makes a distinction between two kinds of games: truthconstituting games an...
Hintikka makes a distinction between two kinds of games: truthconstituting games and truth-seeking g...
The idea behind these games is to obtain an alternative characterization of logical notions cherishe...
The idea behind these games is to obtain an alternative characterization of logical notions cherishe...
Formal game theory allows for an alternative view on logical systems: we can see verification of a ...
This paper aims at studying relations between proof systems and games in a given logic and at analyz...
International audienceThis paper aims at studying relations between proof systems and games in a giv...
Paraconsistent logics are the formal systems in which absurdities do not trivialise the logic. In th...
This thesis studies game-theoretically oriented semantics which provide an alternative to traditiona...
This thesis studies game-theoretically oriented semantics which provide an alternative to traditiona...
This thesis investigates two realizability models for classical logic built on HO game semantics. Th...
This gentle introduction to logic and model theory is based on a systematic use of three important g...