在不建立差别矩阵的情况下找到约简

M. Korzeń, S. Jaroszewicz
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引用次数: 18

摘要

我们提出了一种快速生成短约简的算法,避免了显式地构建可辨矩阵。我们将展示如何仅基于属性值的分布来获得从该矩阵获得的信息。由于差别矩阵的大小在数据记录的数量上是二次的,不显式地构建矩阵可以提供非常显著的加速,并且即使在非常大的数据库中也可以找到缩减。给出了绝对约简和相对约简的算法。实验表明,我们的方法优于其他约简查找算法。此外,许多使用差别矩阵的启发式约简算法实际上是根据其基尼指数来选择属性的。基于约简发现启发式算法,提出了条件基尼指数的新定义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Finding reducts without building the discernibility matrix
We present algorithms for fast generation of short reducts which avoid building the discernibility matrix explicitly. We show how information obtained from this matrix can be obtained based only on the distributions of attribute values. Since the size of discernibility matrix is quadratic in the number of data records, not building the matrix explicitly gives a very significant speedup and makes it possible to find reducts even in very large databases. Algorithms are given for both absolute and relative reducts. Experiments show that our approach outperforms other reduct finding algorithms. Furthermore it is shown that many heuristic reduct finding algorithms using the discernibility matrix in fact select attributes based on their Gini index. A new definition of conditional Gini index is presented, motivated by reduct finding heuristics.
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