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Adaptations of Relief for continuous domains of bioinformatics

机译:生物信息学的连续域的缓解调整

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Relief occupies a niche among feature selection methods for data classification. Filters are faster, wrappers are much slower. Relief is feature-set-aware, same as wrappers. However, it is thought being able to deselect only irrelevant, but not redundant features, same as filters. Iterative Reliefs seek to increase the separation margin between classes in the anisotropic space defined by weighted features. Reliefs for continuous domains are much less developed than for categorical domains. The paper discusses a number of adaptations for continuous spaces with Euclidean or Manhattan metric. The ability of Relief to detect redundant features is demonstrated. A dramatic reduction of the feature-set is achieved in a health diagnostics problem.
机译:救济在数据分类的特征选择方法中占据了利基。 过滤器更快,包装器慢得多。 浮雕是功能设置的,与包装器相同。 但是,它认为能够取消选择无关,但不是冗余功能,与过滤器相同。 迭代浮雕试图在加权特征定义的各向异性空间中增加课程之间的分离边缘。 连续域的浮雕比对于分类域的浮雕很少。 本文讨论了与欧几里德或曼哈顿公制的连续空间的许多调整。 对检测冗余特征的缓解能力进行了说明。 在健康诊断问题中实现了特征集的戏剧性减少。

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