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Abstract: We introduce 3-valued stable models which are a natural generalization of standard (2-valued) stable models. We show that every logic program P has at least one 3-valued stable model and that the wellfounded model of any program P [VGRS90] coincides with the smallest 3-valued stable model of P. We conclude that the well-founded semantics of an arbitrary logic program coincides with the 3-valued stable model semantics. The 3-valued stable semantics is closely related to non-monotonic formalisms... (Update)
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BibTeX entry: (Update)
T. C. Przymusinski. The well-founded semantics coincides with the three-valued stable semantics. Fundamenta Informaticae, 13(4):445--464, 1990. http://citeseer.ist.psu.edu/przymusinski90wellfounded.html More
@article{ przymusinski90wellfounded,
author = "Teodor C. Przymusinski",
title = "The Well-Founded Semantics Coincides with the Three-Valued Stable Semantics",
journal = "Fundamenta Informaticae",
volume = "13",
number = "4",
pages = "445-463",
year = "1990",
url = "citeseer.ist.psu.edu/przymusinski90wellfounded.html" }
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Stationary semantics for disjunctive logic programs and dedu.. (context) - Przymusinski - 1990
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Logic programming as constructivism: A formalization and its.. (context) - Bry - 1989
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Semantic issues in deductive databases and logic programs (context) - Przymusinska, Przymusinski - 1990
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