基于覆盖指标的模糊分类器规则简化方法

A. Gersnoviez, I. Baturone
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引用次数: 1

摘要

大量的规则增加了模糊分类器的复杂性,降低了分类的语言可解释性。本文详细分析了一种将布尔设计的Quine-McCluskey算法扩展到模糊逻辑的表规则化简方法。该方法从许多初始原子规则中得到一些复合规则。隶属函数以及t-范数和s-范数操作数的影响在由复合规则引起的分类区域(决策边界)中变得明显,如果使用许多原子规则,这些操作数甚至可以为null。由于复合规则可以根据度量所覆盖的原子规则数量的覆盖索引进行排序,因此可以进一步识别或多或少的通用分类规则和具有特定索引的规则,这可以简化后续的分类或决策。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Rule Simplification Method Based on Covering Indexes for Fuzzy Classifiers
A large number of rules increases the complexity of fuzzy classifiers and reduces the linguistic interpretability of the classification. A tabular rule simplification method that extends the Quine-McCluskey algorithm of Boolean design to fuzzy logic is analyzed in detail in this paper. The method obtains a few compound rules from many initial atomic rules. The influence of membership functions as well as t-norms and s-norms operands, which can be even null if many atomic rules are used, becomes apparent in the classification regions (decision boundaries) induced by the compound rules. Since the compound rules can be ordered according to the covering indexes that measure the number of atomic rules covered, more or less generic classification rules and rules with particular indexes can be further identified, which could ease subsequent classification or decision-making.
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