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USING FUZZY LOGIC OPERATORS FOR CONSTRUCTION OF DATA MINING QUANTIFIERS

机译:使用模糊逻辑运算符构造数据挖掘量化器

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Relations between two Boolean attributes derived from data can be quantified by truth functions defined on four-fold tables corresponding to pairs of the attributes. Several classes of such quantifiers (implicational, double implica-tional, equivalence ones) with truth values in the unit interval were investigated in the frame of the theory of data mining methods. In the fuzzy logic theory, there are well-defined classes of fuzzy operators, namely t-norms representing various types of evaluations of fuzzy conjunction (and t-conorms representing fuzzy disjunction), and operators of fuzzy implications. In the contribution, several types of constructions of quantifiers using fuzzy operators are described. Definitions and theorems presented by the author in previous contributions to WUPES workshops are summarized and illustrated by examples of well-known quantifiers and operators.
机译:可以通过在对应于属性对的四折表上定义的真函数来量化从数据派生的两个布尔属性之间的关系。在数据挖掘方法的理论框架内,研究了几类具有单位间隔真值的此类量词(隐含,双隐含,等价的)。在模糊逻辑理论中,存在明确定义的模糊算子类别,即代表各种类型的模糊合取值评估的t范数(代表模糊析取的t范数)和模糊含义的算子。在论文中,描述了使用模糊算子构造量词的几种类型。作者在以前对WUPES研讨会的贡献中提出的定义和定理,通过众所周知的量词和运算符的示例进行了总结和说明。

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