AbstractComplete logic programs augmented with the domain-closure axiom are proposed as the reference theory for logic programming with negation as failure. An inference rule corresponding to “proof by case analysis” is proved correct within this framework. As a major consequence, the completeness results for SLD resolution and negation as failure still hold. An interesting outcome is that some novel operational properties of SLD resolution can be proved
AbstractVarious semantics for logic programs with negation are described in terms of a dualized prog...
We prove the completeness of extended SLDNF-resolution for the new class of "-programs with res...
AbstractIn this paper we consider a language which combines embedded hypothetical implications and n...
AbstractComplete logic programs augmented with the domain-closure axiom are proposed as the referenc...
AbstractWe define in this paper a system of axioms for any general logic program. With regard to thi...
AbstractClark's program completion offers an intuitive first-order semantics for logic programs. Unf...
AbstractA classification of any logic program's failures into different levels of general finite fai...
AbstractNegation as failure is sound both for the closed world assumption and the completed database...
AbstractIncorporating equality into the unification process has added great power to automated theor...
Providing a clean procedural semantics of the Negation As Failure rule in Logic Programming has been...
Abstract goes here. 1 Introduction Let us recall that a logic program is a set of clauses of the f...
AbstractThe notions of acyclicity and acceptability fail to characterize termination of general logi...
AbstractWe prove the completeness of SLDNF resolution and negation as failure for stratified, normal...
AbstractWe survey here various approaches which were proposed to incorporate negation in logic progr...
AbstractThis paper deals with logic programs containing two kinds of negation: negation as failure a...
AbstractVarious semantics for logic programs with negation are described in terms of a dualized prog...
We prove the completeness of extended SLDNF-resolution for the new class of "-programs with res...
AbstractIn this paper we consider a language which combines embedded hypothetical implications and n...
AbstractComplete logic programs augmented with the domain-closure axiom are proposed as the referenc...
AbstractWe define in this paper a system of axioms for any general logic program. With regard to thi...
AbstractClark's program completion offers an intuitive first-order semantics for logic programs. Unf...
AbstractA classification of any logic program's failures into different levels of general finite fai...
AbstractNegation as failure is sound both for the closed world assumption and the completed database...
AbstractIncorporating equality into the unification process has added great power to automated theor...
Providing a clean procedural semantics of the Negation As Failure rule in Logic Programming has been...
Abstract goes here. 1 Introduction Let us recall that a logic program is a set of clauses of the f...
AbstractThe notions of acyclicity and acceptability fail to characterize termination of general logi...
AbstractWe prove the completeness of SLDNF resolution and negation as failure for stratified, normal...
AbstractWe survey here various approaches which were proposed to incorporate negation in logic progr...
AbstractThis paper deals with logic programs containing two kinds of negation: negation as failure a...
AbstractVarious semantics for logic programs with negation are described in terms of a dualized prog...
We prove the completeness of extended SLDNF-resolution for the new class of "-programs with res...
AbstractIn this paper we consider a language which combines embedded hypothetical implications and n...