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Hector J. Levesque

Researcher at University of Toronto

Publications -  202
Citations -  20981

Hector J. Levesque is an academic researcher from University of Toronto. The author has contributed to research in topics: Situation calculus & Knowledge representation and reasoning. The author has an hindex of 59, co-authored 200 publications receiving 20218 citations. Previous affiliations of Hector J. Levesque include Fairchild Semiconductor International, Inc. & Canadian Institute for Advanced Research.

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A semantical account of progression in the presence of defaults

TL;DR: A new dynamic semantics of only-knowing is proposed, closely related to Lin and Reiter's notion of progression when actions are performed and where defaults behave properly.
Proceedings Article

Tractable reasoning in first-order knowledge bases with disjunctive information

TL;DR: It is proved that the reasoning in the reasoning service previously proposed by Liu, Lakemeyer and Levesque for dealing with disjunctive information is also tractable in the first-order case if the knowledge base and the query both use a bounded number of variables.
Proceedings Article

Reasoning about probabilities in dynamic systems using goal regression

TL;DR: In this paper, the authors propose a probabilistic first-order logical account for belief state evolution in uncertain dynamic worlds, which allows the reduction of subjective probabilities after sensing and acting in discrete and continuous domains.
Proceedings Article

Specifying Communicative Multi-Agent Systems (Invited Paper)

TL;DR: A framework for specifying communicative multi-agent systems, using a theory of action based on the situation calculus to describe the effects of actions on the world and on the mental states of agents; and the concurrent, logic programming language ConGolog to specify the actions performed by each agent.

The resolution complexity of constraint satisfaction

TL;DR: The results generalize those implied via random k-SAT in two respects: they apply to binary CSPs, and they hold for constraints which are “tighter” than propositional clauses.