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Unequal Priors in Linear Discriminant Analysis

机译:线性判别分析中的不平等

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Dealing with unequal priors in both linear discriminant analysis (LDA) based on Gaussian distribution (GDA) and in Fisher's linear discriminant analysis (FDA) is frequently used in practice but almost described in neither any textbook nor papers. This is one of the first papers exhibiting that GDA and FDA yield the same classification results for any number of classes and features. We discuss in which ways unequal priors have to enter these two methods in theory as well as algorithms. This may be of particular interest if prior knowledge is available and should be included in the discriminant rule. Various estimators that use prior probabilities in different places (e.g. prior-based weighting of the covariance matrix) are compared both in theory and by means of simulations.
机译:在基于高斯分布(GDA)的线性判别分析(LDA)和费舍尔线性判别分析(FDA)中,处理不等先验问题在实践中经常使用,但几乎在任何教科书或论文中都没有描述。这是第一篇证明GDA和FDA对任何类别和特征都能产生相同分类结果的论文之一。我们讨论了在理论上和算法上,不相等先验必须以何种方式进入这两种方法。如果先验知识是可用的,并且应该包括在判别规则中,这可能是特别有意义的。在理论上和通过模拟的方式比较了在不同位置使用先验概率的各种估计器(例如,基于先验的协方差矩阵加权)。

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