PN-OWL: A two-stage algorithm to learn fuzzy concept inclusions from OWL 2 ontologies

IF 3.2 1区 数学 Q2 COMPUTER SCIENCE, THEORY & METHODS Fuzzy Sets and Systems Pub Date : 2024-06-11 DOI:10.1016/j.fss.2024.109048
Franco Alberto Cardillo , Franca Debole , Umberto Straccia
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Abstract

Given a target class T of an OWL 2 ontology, positive (and possibly negative) examples of T, we address the problem of learning, viz. inducing, from the examples, fuzzy class inclusion rules that aim to describe conditions for being an individual classified as an instance of the class T.

To do so, we present PN-OWL which is a two-stage learning algorithm consisting of a P-stage and an N-stage. In the P-stage, the algorithm learns fuzzy class inclusion rules (the P-rules). These rules aim to cover as many positive examples as possible, increasing recall, without compromising too much precision. In the N-stage, the algorithm learns fuzzy class inclusion rules (the N-rules), that try to rule out as many false positives, covered by the rules learnt at the P-stage, as possible. Roughly, the P-rules tell why an individual should be classified as an instance of T, while the N-rules tell why it should not.

PN-OWL then aggregates the P-rules and the N-rules by combining them via an aggregation function to allow for a final decision on whether an individual is an instance of T or not.

We also illustrate the effectiveness of PN-OWL through extensive experimentation.

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PN-OWL:从 OWL 2 本体中学习模糊概念内涵的两阶段算法
给定 OWL 2 本体的目标类 T 和 T 的正面(可能还有负面)示例,我们要解决的问题是学习问题,即从示例中诱导出模糊类包含规则,这些规则旨在描述被归类为类 T 示例的个体的条件。在 P 阶段,算法学习模糊类别包含规则(P 规则)。这些规则旨在覆盖尽可能多的正面例子,增加召回率,同时又不影响太多的精确度。在 N 阶段,算法会学习模糊类包含规则(N 规则),以尽可能排除 P 阶段所学规则所涵盖的假阳性。PN-OWL 然后通过聚合函数将 P 规则和 N 规则结合起来,最终决定一个个体是否是 T 的实例。
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来源期刊
Fuzzy Sets and Systems
Fuzzy Sets and Systems 数学-计算机:理论方法
CiteScore
6.50
自引率
17.90%
发文量
321
审稿时长
6.1 months
期刊介绍: Since its launching in 1978, the journal Fuzzy Sets and Systems has been devoted to the international advancement of the theory and application of fuzzy sets and systems. The theory of fuzzy sets now encompasses a well organized corpus of basic notions including (and not restricted to) aggregation operations, a generalized theory of relations, specific measures of information content, a calculus of fuzzy numbers. Fuzzy sets are also the cornerstone of a non-additive uncertainty theory, namely possibility theory, and of a versatile tool for both linguistic and numerical modeling: fuzzy rule-based systems. Numerous works now combine fuzzy concepts with other scientific disciplines as well as modern technologies. In mathematics fuzzy sets have triggered new research topics in connection with category theory, topology, algebra, analysis. Fuzzy sets are also part of a recent trend in the study of generalized measures and integrals, and are combined with statistical methods. Furthermore, fuzzy sets have strong logical underpinnings in the tradition of many-valued logics.
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