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Abstract: The logic program formalism is commonly viewed as a modal or default logic. In
this paper, we propose an alternative interpretation of the formalism as a terminological
logic. A terminological logic is designed to represent two different forms of knowledge.
A TBox represents definitions for a set of concepts. An ABox represents the assertional
knowledge of the expert. In our interpretation, a logic program is a TBox providing
definitions for all predicates; this interpretation is present... (Update)
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BibTeX entry: (Update)
@misc{ denecker-terminological,
author = "Marc Denecker",
title = "A terminological interpretation of (Abductive) Logic Programming",
url = "citeseer.ist.psu.edu/89464.html" }
Citations (may not include all citations):
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Abductive planning with Event Calculus (context) - Eshghi - 1988
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Representing Incomplete Knowledge in Abductive Logic Program..
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Temporal Reasoning in Logic Programming: A Case for the Situ..
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Temporal reasoning with abductive event calculus
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The Situation Calculus and Event Calculus Compared (context) - Kowalski, Sadri - 1994
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Localized abductive planning with the event calculus (context) - Missiaen - 1991
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Formalizing Database Evolution in the Situation Calculus
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Hypothetical Reasoning with Well Founded Semantics (context) - Pereira, Aparicio et al. - 1991
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Generalised stable models: a semantics for abduction (context) - Kakas, Mancarella - 1990
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Knowledge Representation and Reasoning in Incomplete Logic P.. (context) - Denecker - 1993
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A terminological interpretation (context) - Denecker, De Schreye - 1994
25
On integrity constraints (context) - Reiter - 1988
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Extended Logic Programs as Autoepistemic Theories
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Justification semantics: a unifying framework for the semant.. (context) - Denecker, De Schreye - 1993
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Competence in Knowledge Representation (context) - Brachman, Levesque - 1982
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Reasoning in Open Domains
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2
Representing Null Values in Logic Programming (context) - Traylor, Gelfond - 1993
Documents on the same site (http://www.cs.kuleuven.ac.be/~marcd/publications.html): More
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A Strong Correspondence between Description Logics.. - Van Belleghem.. (1997)
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