Preserving Constraints with the Stable Chase

David Carral, M. Krötzsch, Maximilian Marx, A. Ozaki, S. Rudolph
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引用次数: 8

Abstract

Conjunctive query answering over databases with constraints – also known as (tuple-generating) dependencies – is considered a central database task. To this end, several versions of a construction called chase have been described. Given a set Sigma of dependencies, it is interesting to ask which constraints not contained in Sigma that are initially satisfied in a given database instance are preserved when computing a chase over Sigma. Such constraints are an example for the more general class of incidental constraints, which when added to Sigma as new dependencies do not affect certain answers and might even speed up query answering. After formally introducing incidental constraints, we show that deciding incidentality is undecidable for tuple-generating dependencies, even in cases for which query entailment is decidable. For dependency sets with a finite universal model, the core chase can be used to decide incidentality. For the infinite case, we propose the stable chase, which generalises the core chase, and study its relation to incidental constraints.
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用稳定追逐保持约束
具有约束的数据库上的联合查询应答——也称为(元组生成)依赖关系——被认为是一个中心数据库任务。为此,已经描述了称为chase的构造的几个版本。给定一组Sigma依赖项,有趣的是,当计算对Sigma的追逐时,在给定数据库实例中最初满足的Sigma中未包含的哪些约束被保留。这样的约束是更一般的附带约束类的一个例子,当将其作为新的依赖项添加到Sigma时,不会影响某些答案,甚至可能加快查询回答的速度。在正式引入附带约束之后,我们表明,对于生成元组的依赖项,即使在查询蕴涵是可确定的情况下,决定附带性也是不可确定的。对于具有有限通用模型的依赖集,可以使用核心追逐来确定偶然性。对于无限情况,我们提出了稳定追逐,它推广了核心追逐,并研究了它与附带约束的关系。
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