Stable model semantics: Difference between revisions

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MOS:SECTIONORDER
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Testing whether a finite set of propositional formulas has a stable model is [[Polynomial hierarchy|<math>\Sigma_2^{\rm P}</math>-complete]], as in the case of [[#Disjunctive programs|disjunctive programs]].
 
== See also ==
* [[Answer set programming]]
* [[Logic programming]]
* [[Negation as failure]]
 
==Notes==
 
{{Reflist}}
 
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* D. Pearce [1997] ''[http://ai2-s2-pdfs.s3.amazonaws.com/37f3/19f2f8af842631ff9972e1bfd91b99f93511.pdf A new logical characterization of stable models and answer sets]''. In: Non-Monotonic Extensions of Logic Programming (Lecture Notes in Artificial Intelligence 1216), pages 57–70.
* [[Raymond Reiter|R. Reiter]] [1980] ''[http://www.umiacs.umd.edu/~horty/courses/readings/reiter-default-1980.pdf A logic for default reasoning]''. Artificial Intelligence, Vol. 13, pages 81–132.
 
== See also ==
 
* [[Answer set programming]]
* [[Logic programming]]
* [[Negation as failure]]
 
[[Category:Logic programming]]