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A One-step Approach to Covariate Shift Adaptation

机译:协会变速适应的一步方法

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A default assumption in many machine learning scenarios is that the training and test samples are drawn from the same probability distribution. However, such an assumption is often violated in the real world due to non-stationarity of the environment or bias in sample selection. In this work, we consider a prevalent setting called covariate shift, where the input distribution differs between the training and test stages while the conditional distribution of the output given the input remains unchanged. Most of the existing methods for covariate shift adaptation are two-step approaches, which first calculate the importance weights and then conduct importance-weighted empirical risk minimization. In this paper, we propose a novel one-step approach that jointly learns the predictive model and the associated weights in one optimization by minimizing an upper bound of the test risk. We theoretically analyze the proposed method and provide a generalization error bound. We also empirically demonstrate the effectiveness of the proposed method.
机译:许多机器学习方案中的默认假设是培训和测试样本是从相同的概率分布中汲取的。然而,由于样品选择中的环境或偏差的非公平性,这种假设通常在现实世界中违反。在这项工作中,我们考虑一种普遍存在的设置,称为协变速,其中输入分布在训练和测试阶段之间不同,而给定输入的输出的条件分布保持不变。大多数用于协变速适应的现有方法是两步方法,首先计算重要性权重,然后进行重要的重量经验风险最小化。在本文中,我们提出了一种新颖的一步法,通过最小化测试风险的上限,共同学习预测模型和相关权重。理论上,我们分析所提出的方法并提供泛化误差。我们还经验证明了所提出的方法的有效性。

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