分类特征的加权naïve贝叶斯分类器

Kazuhiro Omura, Mineichi Kudo, Tomomi Endo, T. Murai
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引用次数: 7

摘要

近年来,我们面临着许多分类特征的分类问题,如遗传数据和文本数据。本文讨论了在naïve贝叶斯分类器框架下,在特征独立假设的情况下,赋予特征权值的几种方法。因为分类特征中不存在顺序,所以我们考虑特征中可能值(bin)的直方图。考虑到落在每个bin中的样本数量的差异,我们提出了两种权重:1)一种是从样本中多数类占多数的概率推导出来的,2)另一种反映了期望的条件熵。使用后一种熵权,将表明随着样本数量趋于无穷大,更多的判别特征获得更高的权重,而非判别特征减少。我们通过人工数据和一些实际数据揭示了这两种权重的性质。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Weighted naïve Bayes classifier on categorical features
Recently we face classification problems with many categorical features, as seen in genetic data and text data. In this paper, we discuss some ways to give weights on features in the framework of naïve Bayes classifier, that is, under independent assumption of features. Because no order exists in a categorical feature, we consider a histogram over possible values (bins) in the feature. Taking into the difference of number of samples falling in each bin, we propose two kinds of weights: 1) one is derived from the probability that the majority class takes the majority even in samples, and 2) another reflects the expected conditional entropy. With the latter entropy weight, it will be shown that more discriminative features gain higher weights and non-discriminative feature diminishes as the number of samples goes infinity. We reveal the properties of these two kinds of weights through artificial data and some real-life data.
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