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A 'No Panacea Theorem' for classifier combination

机译:分类器组合的“无万能定理”

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摘要

We introduce the 'No Panacea Theorem' (NPT) for multiple classifier combination, previously proved only in the case of two classifiers and two classes. In this paper, we extend the NPT to cases of multiple classifiers and multiple classes. We prove that if the combination function is continuous and diverse, there exists a situation in which the combination algorithm will give very bad performance. The proof relies on constructing 'pathological' probability density distributions that have high densities in particular areas such that the combination functions give incorrect classification. Thus, there is no optimal combination algorithm that is suitable in all situations. It can be seen from this theorem that the probability density functions (pdfs) play an important role in the performance of combination algorithms, so studying the pdfs becomes the first step of finding a good combination algorithm. Although devised for classifier combination, the NPT is also relevant to all supervised classification problems. (c) 2008 Elsevier Ltd. All rights reserved.
机译:我们为多重分类器组合引入了“无万能定理”(NPT),以前仅在两个分类器和两个分类的情况下才得到证明。在本文中,我们将NPT扩展到多个分类器和多个类的情况。我们证明,如果组合函数是连续且多样化的,则存在组合算法将给出非常差的性能的情况。证明依赖于构建在特定区域具有高密度的“病理”概率密度分布,从而使组合函数给出错误的分类。因此,没有适合所有情况的最佳组合算法。从该定理可以看出,概率密度函数(pdfs)在组合算法的性能中起着重要作用,因此研究pdfs成为寻找好的组合算法的第一步。尽管为分类器组合而设计,但《不扩散核武器条约》也与所有监督分类问题有关。 (c)2008 Elsevier Ltd.保留所有权利。

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