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Hierarchical maximum entropy modeling for regression

机译:用于回归的分层最大熵建模

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Maximumentropy/iterative scaling (ME/IS)models have been well developed for classification on categorical (discrete-field) feature spaces. In this paper, we propose a hierarchical maximum entropy regression (HMEreg) model in building a posterior model for continuous target, which encodes constraints in the hierarchical tree structures from both input features and target output variable. In ME models, the tradeoff between model bias and variance is found in the constraints encoded into the model - complex constraints give the model more representation capacity butmay over-fit, whereas simple constraints may produce less over-fitting but may have much more model bias. We developed a greedy order-growing constraint search method to sequentially build constraints with flexible order based on likelihood gain on a validation set. Experiments showed the HMEreg model performed comparably to or better than other regression models, including generalized linear regression, multi-layer perceptron, support vector regression, and regression tree.
机译:最大熵/迭代缩放(ME / IS)模型已经很好地开发用于分类(离散场)特征空间的分类。在本文中,我们在建立连续目标的后验模型时提出了一种层次最大熵回归(HMEreg)模型,该模型从输入特征和目标输出变量对层次树结构中的约束进行编码。在ME模型中,模型偏差和方差之间的权衡关系存在于编码到模型中的约束中-复杂约束使模型具有更大的表示能力,但可能过度拟合,而简单约束可能产生较少的过度拟合,但可能具有更多模型偏差。我们开发了一种贪婪的阶增长约束搜索方法,以基于验证集上的似然增益顺序构建具有灵活阶的约束。实验表明,HMEreg模型的性能与其他回归模型(包括广义线性回归,多层感知器,支持向量回归和回归树)相当或更好。

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