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Axiom Pinpointing in General Tableaux

机译:Axiom在一般的表格中精确定位

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Axiom pinpointing has been introduced in description logics (DLs) to help the user to understand the reasons why consequences hold and to remove unwanted consequences by computing minimal (maximal) subsets of the knowledge base that have (do not have) the consequence in question. The pinpointing algorithms described in the DL literature are obtained as extensions of the standard tableau-based reasoning algorithms for computing consequences from DL knowledge bases. Although these extensions are based on similar ideas, they are all introduced for a particular tableau-based algorithm for a particular DL.The purpose of this paper is to develop a general approach for extending a tableau-based algorithm to a pinpointing algorithm. This approach is based on a general definition of “tableaux algorithms,” which captures many of the known tableau-based algorithms employed in DLs, but also other kinds of reasoning procedures.
机译:在描述逻辑(DLS)中引入了公理精确点,以帮助用户了解后果所需的原因,并通过计算有问题的知识库的最小(最大)子集来消除不希望的后果。 DL文献中描述的针对性化算法作为标准Tableau的推理算法的扩展,用于计算DL知识库的后果。虽然这些扩展基于类似的想法,但它们都是针对特定DL的特定Tableau的算法引入的。本文的目的是开发一种将基于Tableau的算法扩展到精确定位算法的一般方法。该方法基于“TableAux算法”的一般定义,其捕获了DLS中使用的许多已知的基于Tableau的算法,而且捕获了其他类型的推理程序。

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