Complexity of Inconsistency-Tolerant Query Answering in Datalog+/- under Cardinality-Based Repairs

Thomas Lukasiewicz, Maria Vanina Martinez, Gerardo I. Simari
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引用次数: 28

Abstract

Querying inconsistent ontological knowledge bases is an important problem in practice, for which several inconsistencytolerant query answering semantics have been proposed, including query answering relative to all repairs, relative to the intersection of repairs, and relative to the intersection of closed repairs. In these semantics, one assumes that the input database is erroneous, and the notion of repair describes a maximally consistent subset of the input database, where different notions of maximality (such as subset and cardinality maximality) are considered. In this paper, we give a precise picture of the computational complexity of inconsistencytolerant (Boolean conjunctive) query answering in a wide range of Datalog± languages under the cardinality-based versions of the above three repair semantics.
基于基数修复的Datalog+/-不一致容错查询应答的复杂性
查询不一致本体知识库是实践中的一个重要问题,为此提出了几种不一致容错查询回答语义,包括相对于所有修理的查询回答、相对于修理的交叉点的查询回答和相对于封闭修理的交叉点的查询回答。在这些语义中,假设输入数据库是错误的,修复的概念描述了输入数据库的最大一致子集,其中考虑了不同的最大值概念(例如子集和基数最大值)。在本文中,我们给出了在上述三种修复语义的基于基数的版本下,在各种Datalog±语言中不一致容忍(布尔连接)查询应答的计算复杂度的精确图像。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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