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Knowledge representation using interval-valued fuzzy formal concept lattice

机译:基于区间值模糊形式概念格的知识表示

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Formal concept analysis (FCA) is a mathematical framework for data analysis and processing tasks. Based on the lattice and order theory, FCA derives the conceptual hierarchies from the relational information systems. From the crisp setting, FCA has been extended to fuzzy environment. This extension is aimed at handling the uncertain and vague information represented in the form of a formal context whose entries are the degrees from the scale [0, 1]. The present study analyzes the fuzziness in a given many-valued context which is transformed into a fuzzy formal context, to provide an insight into generating the fuzzy formal concepts from the fuzzy formal context. Furthermore, considering that a major problem in FCA with fuzzy setting is to reduce the number of fuzzy formal concepts thereby simplifying the corresponding fuzzy concept lattice structure, the current paper solves the problem by linking an interval-valued fuzzy graph to the fuzzy concept lattice. For this purpose, we propose an algorithm for generating the interval-valued fuzzy formal concepts. To measure the weight of fuzzy formal concepts, an algorithm is proposed using Shannon entropy. The knowledge represented by formal concepts using interval-valued fuzzy graph is compared with entropy-based-weighted fuzzy concepts at chosen threshold.
机译:形式概念分析(FCA)是用于数据分析和处理任务的数学框架。基于格序理论,FCA从关系信息系统中导出概念层次结构。从清晰的设置开始,FCA已扩展到模糊环境。此扩展旨在处理以形式上下文形式表示的不确定和模糊的信息,形式条目的范围是从比例[0,1]开始的度数。本研究分析了在给定的多值上下文中的模糊性,该上下文被转换为模糊形式上下文,以提供从模糊形式上下文生成模糊形式概念的见解。此外,考虑到具有模糊设置的FCA中的一个主要问题是减少模糊形式概念的数量,从而简化相应的模糊概念格结构,因此本文通过将区间值模糊图链接到模糊概念格来解决该问题。为此,我们提出了一种用于生成区间值模糊形式概念的算法。为了衡量模糊形式概念的权重,提出了一种使用香农熵的算法。将使用区间值模糊图的形式概念表示的知识与选定阈值处的基于熵的加权模糊概念进行比较。

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