AbstractThis paper investigates the class of acyclic programs, programs with the usual hierarchical condition imposed on ground instances of atoms rather than predicate symbols. The acyclic condition seems to naturally capture much of the recursion that occurs in practice and many programs that arise in practical programming satisfy this condition. We prove completeness of SLDNF-resolution for the acyclic programs and discuss several other desirable properties exhibited by programs belonging to this class
We introduce a fibrational semantics for many-valued logic programming, use it to define an SLD-reso...
We investigate the parallel complexity of computing the stable model of acyclic general logic progra...
AbstractThe completion of a program introduced by Clark is important for giving a declarative semant...
AbstractThis paper investigates the class of acyclic programs, programs with the usual hierarchical ...
The proof theory of logic programming has been given by the SLDNF-resolution which has been proven c...
We study strictly level-decreasing logic programs (sld-programs) as defined earlier by the present a...
We consider a mode of an n-ary predicate symbol with respect to a logic program, which meets the aim...
AbstractFor logic programs that compute infinite atoms, SLD-resolution is not complete with respect ...
Because of the possibility of floundering and infinite derivations, SLDNFresolution is, in general, ...
AbstractWe prove the completeness of SLDNF resolution and negation as failure for stratified, normal...
World Scientific Series in Computer Science, 31, 227--245,1991SLDNF-resolution procedure is not comp...
AbstractIn this paper, we prove completeness of SLDNF resolution and NAF rule for the class of allow...
AbstractWe introduce a new operational semantics, SLDR-resolution, for a class of recursive logic pr...
We introduce a fibrational semantics for many-valued logic programming, use it to define an SLD-reso...
In this paper we present the class of general logic programs which has a special kind of stratificat...
We introduce a fibrational semantics for many-valued logic programming, use it to define an SLD-reso...
We investigate the parallel complexity of computing the stable model of acyclic general logic progra...
AbstractThe completion of a program introduced by Clark is important for giving a declarative semant...
AbstractThis paper investigates the class of acyclic programs, programs with the usual hierarchical ...
The proof theory of logic programming has been given by the SLDNF-resolution which has been proven c...
We study strictly level-decreasing logic programs (sld-programs) as defined earlier by the present a...
We consider a mode of an n-ary predicate symbol with respect to a logic program, which meets the aim...
AbstractFor logic programs that compute infinite atoms, SLD-resolution is not complete with respect ...
Because of the possibility of floundering and infinite derivations, SLDNFresolution is, in general, ...
AbstractWe prove the completeness of SLDNF resolution and negation as failure for stratified, normal...
World Scientific Series in Computer Science, 31, 227--245,1991SLDNF-resolution procedure is not comp...
AbstractIn this paper, we prove completeness of SLDNF resolution and NAF rule for the class of allow...
AbstractWe introduce a new operational semantics, SLDR-resolution, for a class of recursive logic pr...
We introduce a fibrational semantics for many-valued logic programming, use it to define an SLD-reso...
In this paper we present the class of general logic programs which has a special kind of stratificat...
We introduce a fibrational semantics for many-valued logic programming, use it to define an SLD-reso...
We investigate the parallel complexity of computing the stable model of acyclic general logic progra...
AbstractThe completion of a program introduced by Clark is important for giving a declarative semant...