By Danny De Schreye
The overseas convention on good judgment Programming, subsidized by way of the organization for common sense Programming, comprises tutorials, lectures, and refereed papers on all facets of good judgment programming, together with theoretical foundations, constraints, concurrency and parallelism, deductive databases, language layout and implementation, nonmonotonic reasoning, and common sense programming and the Internet.
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Extra resources for Logic Programming: The 1999 International Conference (Logic Programming)
Each of many existing theories of negation as failure answers this question in its own way. One can say, for instance, that p logically follows from the "completion" of this program [1); or that p is true in its "well-founded model" [22); or that p belongs to its "answer set" [7). For some logic programs, theories of negation as failure do not describe a yes-part of the set of ground queries as definitely as they do for program (1). There may be a "gray area" where neither yes nor no would be an appropriate answer.
In are tr ea ted on These results h ave gained the a proof-theoretic ap proach . t h is case, databases m atu r i ty for getting ap p li ed i n real world ap plicat io ns . However, logics re search can be applied to other p ro b le m s as well. A reas of logics which can be applied in d at abase theory an d t ec h no logy include the following but are not rest ri c t ed to t h e se are as : • Integration of theories: Schemata can be understood as th eories . The m eta- t h eory on theories developed in th e last 50 years can be exte nded to database handl i n g , integration and mapping.
First Int'l Workshop on Practical Aspects of Declarative Languages (Lecture Notes in Computer Science 1551), pages 305-319. Springer-Verlag, 1998. S. Subrahmanian and Carlo Zaniolo. Relating stable models and planning domains. In Proc. ICLP-95, 1995. AI  Hudson Turner. Representing actions in logic programs and default theories: a situation calculus approach. J(Jurnal of Logic Programming, 31:245-298, 1997.  Allen Van Gelder, Kenneth Ross, and John Schlipf. The well-founded semantics for general logic programs.