Almost all semantics for logic programs with negation identify a set, SEM (P), of models of program P, as the intended semantics of P, and any model M in this class is considered a possible meaning of P w.r.t. the semantics the user has in mind. Thus, for example, in the case of stable models [6], choice mod-els [24], answer sets [7], etc., different possible models correspond to different ways of “completing ” the incomplete information in the logic program. However, different end-users may have different ideas on which of these different models in SEM (P) is a reasonable one from their point of view. For instance, given SEM (P), user U 1 may prefer model
AbstractDisjunctive logic programs have become a powerful tool in knowledge representation and commo...
AbstractIn this paper, it is shown that a three-valued autoepistemic logic provides an elegant unify...
AbstractUnlike sets of definite Horn clauses, logic programs with disjunctions of atoms in clause he...
Almost all semantics for logic programs with negation identify a set, SEM(P), of models of program ...
Abstract. While the stable model semantics, in the form of Answer Set Programming, has become a succ...
Disjunctive logic programs have been studied in order to increase expressivity, especially in repres...
The introduction of negation in rule bodies of logic programs may lead to semantic ambiguities: Norm...
AbstractThere are three most prominent semantics defined for certain subclasses of disjunctive logic...
Logic Programs with Ordered Disjunction (LPODs) extend classical logic programs with the capability ...
The search for an appropriate characterization of negation as failure in logic programs in the mid 1...
An important limitation of traditional logic programming as a knowledge representation tool, in comp...
AbstractThe class of logic programs with negation as failure in the head is a subset of the logic of...
One of the most important and difficult problems in logic programming is the problem of finding a su...
While the stable model semantics, in the form of Answer Set Programming, has become a successful sem...
We extend answer set semantics to deal with inconsistent programs (containing classical negation), b...
AbstractDisjunctive logic programs have become a powerful tool in knowledge representation and commo...
AbstractIn this paper, it is shown that a three-valued autoepistemic logic provides an elegant unify...
AbstractUnlike sets of definite Horn clauses, logic programs with disjunctions of atoms in clause he...
Almost all semantics for logic programs with negation identify a set, SEM(P), of models of program ...
Abstract. While the stable model semantics, in the form of Answer Set Programming, has become a succ...
Disjunctive logic programs have been studied in order to increase expressivity, especially in repres...
The introduction of negation in rule bodies of logic programs may lead to semantic ambiguities: Norm...
AbstractThere are three most prominent semantics defined for certain subclasses of disjunctive logic...
Logic Programs with Ordered Disjunction (LPODs) extend classical logic programs with the capability ...
The search for an appropriate characterization of negation as failure in logic programs in the mid 1...
An important limitation of traditional logic programming as a knowledge representation tool, in comp...
AbstractThe class of logic programs with negation as failure in the head is a subset of the logic of...
One of the most important and difficult problems in logic programming is the problem of finding a su...
While the stable model semantics, in the form of Answer Set Programming, has become a successful sem...
We extend answer set semantics to deal with inconsistent programs (containing classical negation), b...
AbstractDisjunctive logic programs have become a powerful tool in knowledge representation and commo...
AbstractIn this paper, it is shown that a three-valued autoepistemic logic provides an elegant unify...
AbstractUnlike sets of definite Horn clauses, logic programs with disjunctions of atoms in clause he...