In this paper we propose a semantics for default theories, based on van Gelder's alternating fixpoint theory. The distinct feature of this semantics is its preservation of Reiter's semantics when a default theory is not considered "problematic" under Reiter's semantics. Differences arise only when a default theory has no extensions, or has only "biased extensions" under Reiter's semantics. This feature allows skeptical reasoning in Reiter's logic to be properly preserved in the new semantics. By the familiar, natural translation from logic programs to default theories, the semantics proposed for default theories provides a natural extension to the stable model semantics of normal logic programs. ...
Most of the work in default logic is about default theories that are completely specified. In this c...
International audienceThe paper investigates the relation between inconsistencytolerant semantics (A...
We present a general proof theoretical methodology for default systems. Given a default theory D#...
AbstractWe introduce an alternative conceptual basis for default reasoning in Reiter's default logic...
Reiter’s default logic is one of the best known and most studied of the approaches to nonmonotonic r...
AbstractIn previous papers some important properties of extensions of general default theories were ...
Reiter's default logic is supposed to reasoning on consistent knowledge; when inconsistencies o...
Reiter's default logic suffers the triviality, that is, a single contradiction in the premise o...
The thesis presents a survey of formalisms for non-monotonic reasoning, providing a sketch of the "s...
The thesis presents a survey of formalisms for non-monotonic reasoning, providing a sketch of the "s...
Reiter's default logic can not tolerate contradictions in default theories. In the paper we mod...
AbstractWe present an abstract framework for default reasoning, which includes Theorist, default log...
Abstract. We present a bi-valued semantics for default logic appealing to maximal sets, instead of a...
International audienceThe paper investigates the relation between inconsistencytolerant semantics (A...
International audienceThe paper investigates the relation between inconsistencytolerant semantics (A...
Most of the work in default logic is about default theories that are completely specified. In this c...
International audienceThe paper investigates the relation between inconsistencytolerant semantics (A...
We present a general proof theoretical methodology for default systems. Given a default theory D#...
AbstractWe introduce an alternative conceptual basis for default reasoning in Reiter's default logic...
Reiter’s default logic is one of the best known and most studied of the approaches to nonmonotonic r...
AbstractIn previous papers some important properties of extensions of general default theories were ...
Reiter's default logic is supposed to reasoning on consistent knowledge; when inconsistencies o...
Reiter's default logic suffers the triviality, that is, a single contradiction in the premise o...
The thesis presents a survey of formalisms for non-monotonic reasoning, providing a sketch of the "s...
The thesis presents a survey of formalisms for non-monotonic reasoning, providing a sketch of the "s...
Reiter's default logic can not tolerate contradictions in default theories. In the paper we mod...
AbstractWe present an abstract framework for default reasoning, which includes Theorist, default log...
Abstract. We present a bi-valued semantics for default logic appealing to maximal sets, instead of a...
International audienceThe paper investigates the relation between inconsistencytolerant semantics (A...
International audienceThe paper investigates the relation between inconsistencytolerant semantics (A...
Most of the work in default logic is about default theories that are completely specified. In this c...
International audienceThe paper investigates the relation between inconsistencytolerant semantics (A...
We present a general proof theoretical methodology for default systems. Given a default theory D#...