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The Diversity of Regression Ensembles Combining Bagging and Random Subspace Method

机译:套袋法与随机子空间法相结合的回归集合的多样性

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The concept of Ensemble Learning has been shown to increase predictive power over single base learners. Given the bias-variance-covariance decomposition, diversity is characteristic factor, since ensemble error decreases as diversity increases. In this study, we apply Bagging and Random Subspace Method (RSM) to ensembles of Local Linear Map (LLM)-type, which achieve non-linearity through local linear approximation, supplied with different vector quantization algorithms. The results are compared for several benchmark data sets to those of RandomForest and neural networks. We can show which parameters are of major influence on diversity in ensembles and that using our proposed method of LLM combining RSM we are able to achieve results obtained by other reference ensemble architectures.
机译:集成学习的概念已被证明可以提高单基础学习者的预测能力。给定偏差-方差-协方差分解,分集是特征因子,因为集成误差随着分集的增加而减小。在这项研究中,我们将装袋和随机子空间方法(RSM)应用于局部线性映射(LLM)型的集合体,该集合体通过局部线性逼近实现非线性,并提供了不同的矢量量化算法。将几个基准数据集的结果与RandomForest和神经网络的结果进行比较。我们可以显示哪些参数对合奏中的多样性有重要影响,并且使用我们提出的结合RSM的LLM方法,我们可以实现通过其他参考合奏体系结构获得的结果。

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