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Restricted Chase Termination for Existential Rules: A Hierarchical Approach and Experimentation

机译:存在规则的限制追逐终止:分层方法和实验

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The chase procedure for existential rules is an indispensable tool for several database applications,where its termination guarantees the decidability of these tasks. Most previous studieshave focused on the skolem chase variant and its termination analysis. It is known that therestricted chase variant is a more powerful tool in termination analysis provided a database isgiven. But all-instance termination presents a challenge since the critical database and similartechniques do not work. In this paper, we develop a novel technique to characterize the activenessof all possible cycles of a certain length for the restricted chase, which leads to the formulationof a framework of parameterized classes of the finite restricted chase, called k-safe(Φ) rule sets.This approach applies to any class of finite skolem chase identified with a condition of acyclicity.More generally, we show that the approach can be applied to the hierarchy of bounded rule setspreviously only defined for the skolem chase. Experiments on a collection of ontologies from theweb show the applicability of the proposed methods on real-world ontologies.
机译:存在规则的Chase过程是多个数据库应用程序的不可或缺的工具,其终止保证了这些任务的可辨认性。最先前的研究专注于Skolem Chase变体及其终止分析。众所周知受限制的Chase变体是一个更强大的终止分析工具,提供了一个数据库给予。但是,由于关键数据库和类似的自体实例终止呈现出挑战技术不起作用。在本文中,我们开发了一种新颖的技术来表征激活限制追逐的一定长度的所有可能循环,这导致配方有限禁止追逐参数化类的框架,称为K-Safe(φ)规则集。这种方法适用于任何类别的有限天水序列,其具有无循环性的条件。更一般地,我们表明该方法可以应用于有界规则集的层次结构以前仅为Skolem Chase定义。关于来自的一系列本体的实验Web展示了所提出的方法对现实世界本体的适用性。

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