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Aggregate Operator Defined on Partition of Space and Its Application to ID3 Algorithm

机译:在空间分区和应用于ID3算法的应用程序中定义的聚合运算符

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Information fusion has been widely applied in many fields. Aggregate operator plays a key role in information fusion. So far, all existing aggregate operators are defined on a subset of a space (set). In many of the problems with information fusion, we often need to deal with the operator defined on a partition of the space. Motivated by minimizing the classification information entropy of a partition while generating decision tree using ID3 algorithm, in this paper, we propose a aggregate operator on a partition, investigate its properties and computation, and provide the conclusion that the sum of the weighted entropy of the union of several subsets is not less than the sum of the weighted entropy of a single subset. It is shown that selecting the entropy of a single attribute is better than selecting the entropy of the union of several attributes in generating rules by ID3 algorithm.
机译:信息融合已广泛应用于许多领域。聚合运算符在信息融合中扮演关键作用。到目前为止,所有现有的聚合运算符都在空间(集合)的子集上定义。在许多信息融合的问题中,我们经常需要处理在空间分区上定义的操作员。通过在使用ID3算法生成决策树的同时最小化分区的分类信息熵,在本文中,我们在分区上提出了聚合运算符,调查其属性和计算,并提供了加权熵的总和的结论几个子集的联盟不小于单个子集的加权熵的总和。结果表明,选择单个属性的熵优于通过ID3算法在生成规则中选择几个属性的联盟的熵。

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