贝叶斯不变风险最小化

Yong Lin, Hanze Dong, Hao Wang, Tong Zhang
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引用次数: 33

摘要

分布移位下的泛化是机器学习面临的一个公开挑战。不变风险最小化(IRM)是一种很有前途的框架,通过提取不变特征来解决这一问题。然而,尽管IRM的潜力和普及,最近的研究报告了它在深度模型上的负面结果。我们认为,失败的主要原因是深度模型倾向于过度拟合数据。具体而言,我们的理论分析表明,当发生过拟合时,IRM退化为经验风险最小化(ERM)。我们的经验证据也提供了支持:即使我们稍微扩大模型大小或减少训练数据,在典型设置中工作良好的IRM方法也会显着恶化。为了解决这一问题,我们将贝叶斯推理引入到贝叶斯不变风险最小化(BIRM)中。关键动机是基于分类器的后验分布(而不是单一分类器)来估计IRM的惩罚,这更不容易出现过拟合。在4个数据集上的大量实验结果表明,BIRM持续优于现有的IRM基线。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bayesian Invariant Risk Minimization
Generalization under distributional shift is an open challenge for machine learning. Invariant Risk Minimization (IRM) is a promising framework to tackle this issue by extracting invariant features. However, despite the potential and popularity of IRM, recent works have reported negative results of it on deep models. We argue that the failure can be primarily attributed to deep models' tendency to overfit the data. Specifically, our theoretical analysis shows that IRM degenerates to empirical risk minimization (ERM) when overfitting occurs. Our empirical evidence also provides supports: IRM methods that work well in typical settings significantly deteriorate even if we slightly enlarge the model size or lessen the training data. To alleviate this issue, we propose Bayesian Invariant Risk Min-imization (BIRM) by introducing Bayesian inference into the IRM. The key motivation is to estimate the penalty of IRM based on the posterior distribution of classifiers (as opposed to a single classifier), which is much less prone to overfitting. Extensive experimental results on four datasets demonstrate that BIRM consistently outperforms the existing IRM baselines significantly.
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