2013
DOI: 10.1017/s1471068413000550
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Combining decidability paradigms for existential rules

Abstract: Existential rules are Datalog rules extended with existential quantifiers in rule-heads. Three fundamental restriction paradigms that have been studied for ensuring decidability of query answering under existential rules are weak-acyclicity, guardedness and stickiness. Towards the identification of even more expressive decidable languages, several attempts have been conducted to consolidate weak-acyclicity with the other two paradigms. However, it is not clear how guardedness and stickiness can be merged; this… Show more

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Cited by 12 publications
(6 citation statements)
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“…A completely different proof of the above theorem follows directly from the results in [47] for the class of GTGDs, and from those in [48] for the class of WGTGDs.…”
Section: Tgds With Multiple-atom Headsmentioning
confidence: 99%
“…A completely different proof of the above theorem follows directly from the results in [47] for the class of GTGDs, and from those in [48] for the class of WGTGDs.…”
Section: Tgds With Multiple-atom Headsmentioning
confidence: 99%
“…The problem of allowing such additional symbols in these constructions is certainly interesting and worth investigating in the future. Third, it is interesting to study the problem of knowledge exchange for richer ontology formalisms, such as the DLs of the ALC-family, DLs with number restrictions or functionality, or existential rule languages/Datalog ± [66,67,68]. The aim would be to understand for which variants of such formalisms the existing techniques can be extended, and which variants instead would require a novel approach.…”
Section: Concluding Remarks and Future Workmentioning
confidence: 99%
“…In the first case, the already seen graph of rule dependencies may be used to split the study of a rule set into the study of the sets that are formed by its strongly connected components. In the second category, weakly-sticky sets of rules [CGP10] and tameness [GMP13] have been proposed, allowing to combine (under some restrictions) sticky sets of rules with weakly-acyclic sets of rules for the former, and with guarded rules for the latter.…”
Section: Outside Of the Classification And Combinationsmentioning
confidence: 99%