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Including Quantification in Defeasible Reasoning for the Description Logic εL_⊥

机译:包括用于描述逻辑εl_⊥的可判模推理的量化

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Defeasible Description Logics (DDLs) can state defeasible concept inclusions and often use rational closure according to the KLM postulates for reasoning. If in DDLs with quantification a defeasible subsumption relationship holds between concepts, it can also hold if these concepts appear nested in existential restrictions. Earlier reasoning algorithms did not detect this kind of relationships. We devise a new form of canonical models that extend classical ones for εL_⊥ by elements that satisfy increasing amounts of defeasible knowledge and show that reasoning w.r.t. these models yields the missing rational entailments.
机译:不可取的描述逻辑(DDL)可以说明不可取的概念夹杂物,并且通常根据KLM假设推理的ratiy Closure。如果在具有量化的DDL中,概念之间的概念之间存在义的归档关系,如果这些概念出现在存在性限制中,它也可以按住。早期推理算法没有发现这种关系。我们设计了一种新形式的规范模型,可以通过满足越来越多的不可取知识的元素来扩展古典的典型模型,并显示推理W.R.T.这些模型产生了缺少的合理素质。

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