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Logical difference analysis based on variable precision lower approximation operator and graded upper approximation operator

机译:基于变精度下逼近算子和分级上逼近算子的逻辑差分析

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This paper aims to construct and analyze an original logical difference based on the quantitative approximation operators. According to the variable precision lower approximation operator and graded upper approximation operator, we first put forward the specific logical difference; the new concept makes the specific logical combination on precision and grade, and has the practical multiple quantitative meaning. Then, both the fundamental structure and properties are investigated and obtained for the logical difference. Furthermore, two algorithms, the regular and structural algorithms, are proposed and analyzed, and the structural algorithm has more advantages. Finally, an example is provided. The proposed concept partially extends the graded and classical approximation operators; thus, some properties are achieved correspondingly for these previous approximation operators.
机译:本文旨在构建和分析基于定量逼近算子的原始逻辑差。根据变精度下逼近算子和分级上逼近算子,首先提出了具体的逻辑差。新概念在精度和等级上进行了特定的逻辑组合,并具有实用的多重定量含义。然后,对基本结构和特性进行研究并获得逻辑差异。此外,提出并分析了两种算法,即规则算法和结构算法,该结构算法具有更多的优势。最后,提供一个示例。提出的概念部分扩展了分级和经典逼近算子。因此,对于这些先前的近似算子,相应地获得了一些属性。

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