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Attribute Reduction Based on Cross Entropy in Rough Set Theory

机译:粗糙集理论中基于交叉熵的属性约简

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摘要

Attribute reduction is very important in rough set-based data analysis because it can be used to simplify the induced decision rules without reducing the classification accuracy. Many types of attribute reductions have been proposed in recent years. However, each of these methods for attribute reduction has their advantages and disadvantages. Cross entropy method can be applied to static and noisy combinatorial optimization problems. In this paper, equivalence partition and relative equivalence partition of domain are processed as probability distributions. Then cross entropy is constructed by two probability distributions in universe. While, relatively dispensable attributes are obtained using cross entropy in this paper. Finally, algorithm of attribute reduction based on cross entropy in rough set theory is presented.
机译:属性约简在基于粗糙集的数据分析中非常重要,因为它可以用来简化引入的决策规则而不会降低分类精度。近年来,已经提出了许多类型的属性约简。但是,每种用于属性减少的方法都有其优点和缺点。交叉熵方法可以应用于静态和嘈杂的组合优化问题。本文将域的等价划分和相对等价划分作为概率分布进行处理。然后通过宇宙中的两个概率分布构造交叉熵。而在本文中,使用交叉熵获得了相对不需要的属性。最后,提出了粗糙集理论中基于交叉熵的属性约简算法。

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