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Extraction of fuzzy rules from support vector machines

机译:从支持向量机中提取模糊规则

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摘要

The relationship between support vector machines (SVMs) and Takagi-Sugeno-Kang (TSK) fuzzy systems is shown. An exact representation of SVMs as TSK fuzzy systems is given for every used kernel function. Restricted methods to extract rules from SVMs have been previously published. Their limitations are surpassed with the presented extraction method. The behavior of SVMs is explained by means of fuzzy logic and the interpretability of the system is improved by introducing the λ-fuzzy rule-based system (λ-FRBS). The λ-FRBS exactly approximates the SVM's decision boundary and its rules and membership functions are very simple, aggregating the antecedents with uninorms as compensation operators. The rules of the λ-FRBS are limited to two and the number of fuzzy propositions in each rule only depends on the cardinality of the set of support vectors. For that reason, the λ-FRBS overcomes the course of dimensionality and problems with high-dimensional data sets are easily solved with the λ-FRBS.
机译:显示了支持向量机(SVM)与Takagi-Sugeno-Kang(TSK)模糊系统之间的关系。对于每个使用的内核函数,都将SVM精确表示为TSK模糊系统。以前已经发布了从SVM提取规则的受限方法。提出的提取方法克服了它们的局限性。通过模糊逻辑来解释SVM的行为,并通过引入基于λ模糊规则的系统(λ-FRBS)来提高系统的可解释性。 λ-FRBS精确地逼近SVM的决策边界,并且其规则和隶属函数非常简单,将先行条件与单数作为补偿算符进行汇总。 λ-FRBS的规则限制为两个,每个规则中的模糊命题的数量仅取决于支持向量集的基数。因此,λ-FRBS克服了维数变化的过程,使用λ-FRBS可以轻松解决高维数据集的问题。

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