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Uncertainty measurement for interval-valued decision systems based on extended conditional entropy

机译:基于扩展条件熵的区间值决策系统不确定性度量

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摘要

Uncertainty measures can supply new points of view for analyzing data and help us to disclose the sub stantive characteristics of data sets. Some uncertainty measures for single-valued information systems or single-valued decision systems have been developed. However, there are few studies on the uncertainty measurement for interval-valued information systems or interval-valued decision systems. This paper addresses the uncertainty measurement problem in interval-valued decision systems. An extended con ditional entropy is proposed in interval-valued decision systems based on possible degree between inter val values. Consequently, a concept called rough decision entropy is introduced to evaluate the uncertainty of an interval-valued decision system. Besides, the original approximation accuracy measure proposed by Pawlak is extended to deal with interval-valued decision systems and the concept of interval approximation roughness is presented. Experimental results demonstrate that the rough decision entropy measure and the interval approximation roughness measure are effective and valid for evaluat ing the uncertainty measurement of interval-valued decision systems. Experimental results also indicate that the rough decision entropy measure outperforms the interval approximation roughness measure.
机译:不确定性度量可以为分析数据提供新的观点,并帮助我们披露数据集的实质特征。已经开发出一些针对单值信息系统或单值决策系统的不确定性度量。但是,关于区间值信息系统或区间值决策系统的不确定性度量的研究很少。本文讨论了区间值决策系统中的不确定性度量问题。基于区间值之间的可能程度,在区间值决策系统中提出了一种扩展的条件熵。因此,引入了称为粗糙决策熵的概念来评估区间值决策系统的不确定性。此外,将Pawlak提出的原始逼近精度度量扩展到处理区间值决策系统,并提出了区间逼近粗糙度的概念。实验结果表明,粗糙决策熵测度和区间近似粗糙度测度对于评价区间值决策系统的不确定性度量是有效和有效的。实验结果还表明,粗糙决策熵测度优于区间近似粗糙度测度。

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