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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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Proceedings Article

Only-knowing meets nonmonotonic modal logic

TL;DR: Another large class of nonmonotonic systems, which were first studied by McDermott and Doyle, are brought into the only-knowing fold and the first possible-world semantics for such systems is provided, providing a new perspective on the nature of modal approaches to non monotonic reasoning.
Proceedings ArticleDOI

Efficient reasoning in proper knowledge bases with unknown individuals

TL;DR: This work builds on Levesque's proper knowledge bases approach, which supports limited incomplete knowledge in the form of a possibly infinite set of positive or negative ground facts, and proposes a generalization which allows these facts to involve unknown individuals, as in the work on labeled null values in databases.
Book ChapterDOI

An Experiment in Using Golog to Build a Personal Banking Assistant

TL;DR: A substantial multi-agent application developed in Golog is discussed: a system to support personal banking over computer networks and more details on the agent that assists the user in responding to changes in his financial situation are provided.
Proceedings Article

A formal account of nondeterministic and failed actions

TL;DR: The account is based on an epistemic extension to the situation calculus that accommodates sensing actions and offers several advantages: an agent has a set of categorical beliefs yet can deal with equally-likely outcomes or with outcomes of differing plausibility.
Proceedings Article

An overview of a procedural approach to semantic networks

TL;DR: The metaclass "program" ( the c lass of a l l programs) can be thought of as a s t r u c t u r e having dependencies a t t a c h ing them to o ther ob jec ts and hav ing many poss ib l e p rocedura l i n t e r p r e t o n s.