Uncertainty Measure Based on Rough Set in Information Systems

Jianghua Wang, Jianguo Tang, Shihua Tong, Xu Li
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Abstract

Abstract. Since Shannon put forward information entropy and used it to measure the amount of information in the information system, people began to explore various new methods to measure the uncertainty in the information system. Rough set is a method to solve uncertainty problems, and the measurement of knowledge uncertainty is an important content in the research of rough set theory. Many scholars have explored this from different perspectives. This paper analyzes the uncertainty of knowledge from a new perspective based on Pawlak's definition of the degree of knowledge uncertainty contained in approximate sets, and provides a new measure of knowledge uncertainty. Compared to existing similar measures, this measure not only better reflects the connotation of knowledge uncertainty in the approximation space described by Pawlak, but also is computationally feasible. The research helps people better understand the causes of uncertainty in approximation spaces, and expands and enhances the applicability of rough set theory.
信息系统中基于粗糙集的不确定性度量
摘要自香农提出信息熵并用它来度量信息系统中信息量以来,人们开始探索各种新的方法来度量信息系统中的不确定性。粗糙集是解决不确定性问题的一种方法,知识不确定性的度量是粗糙集理论研究的重要内容。许多学者从不同的角度对此进行了探讨。本文基于Pawlak对近似集所包含的知识不确定性程度的定义,从一个新的角度分析了知识的不确定性,并提供了一种新的知识不确定性测度。与已有的同类测度相比,该测度不仅更好地反映了Pawlak所描述的近似空间中知识不确定性的内涵,而且在计算上是可行的。该研究有助于人们更好地理解近似空间中不确定性产生的原因,扩展和增强了粗糙集理论的适用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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