Progressively Balanced Multi-class Neural Trees

Ameya Godbole, Spoorthy Bhat, P. Guha
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Abstract

Decision trees are discriminative classifiers that hierarchically partition the input space to achieve regions containing instances having uniform class label. Existing works in this area have mostly focused on C4.S trees that learn axis aligned partitions. On the other hand, neural trees learn oblique partitions from data and use lesser number of decision nodes hosting perceptrons. However, these perceptrons are susceptible to data imbalances. This motivated us to propose a progressively balanced neural tree where training dataset are balanced prior to perceptron learning. The second contribution is the optimization of the decision function with respect to entropy impurity based objective functions. This formulation also allows a parent node to have more than two child nodes. The proposed algorithm is benchmarked on ten standard datasets against three baseline multi-class classification algorithms.
逐步平衡的多类神经树
决策树是判别分类器,它对输入空间进行分层划分,以获得包含具有统一类标签的实例的区域。该领域的现有工作主要集中在C4上。S树学习轴向分区。另一方面,神经树从数据中学习斜分区,使用较少数量的决策节点承载感知器。然而,这些感知器容易受到数据不平衡的影响。这促使我们提出一个渐进平衡的神经树,其中训练数据集在感知器学习之前被平衡。第二个贡献是基于熵杂质的目标函数的决策函数的优化。这个公式还允许父节点拥有两个以上的子节点。该算法在10个标准数据集上对3种基线多类分类算法进行了基准测试。
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