论文标题
通过最大力矩限制的近端推断的深度学习方法
Deep Learning Methods for Proximal Inference via Maximum Moment Restriction
论文作者
论文摘要
未经测量的混杂假设被广泛用于鉴定观察性研究中的因果效应。关于近端推理的最新工作提供了替代性识别结果,即使在没有观察到的混杂因素的存在下,也可以成功,但前提是人们已经测量了一组足够丰富的代理变量,从而满足了特定的结构条件。但是,近端推断需要求解一个不适合的积分方程。以前的方法已经使用了各种机器学习技术来估计该积分方程的解决方案,通常称为桥梁函数。但是,通常通过依靠预指定的内核函数来限制先前的工作,这些函数不是数据自适应的,并且难以扩展到大型数据集。在这项工作中,我们基于深层神经网络引入了一种灵活且可扩展的方法,以估计存在使用近端推理的混淆的存在。我们的方法在两个公认的近端推理基准上实现了最先进的性能。最后,我们为我们的方法提供理论一致性保证。
The No Unmeasured Confounding Assumption is widely used to identify causal effects in observational studies. Recent work on proximal inference has provided alternative identification results that succeed even in the presence of unobserved confounders, provided that one has measured a sufficiently rich set of proxy variables, satisfying specific structural conditions. However, proximal inference requires solving an ill-posed integral equation. Previous approaches have used a variety of machine learning techniques to estimate a solution to this integral equation, commonly referred to as the bridge function. However, prior work has often been limited by relying on pre-specified kernel functions, which are not data adaptive and struggle to scale to large datasets. In this work, we introduce a flexible and scalable method based on a deep neural network to estimate causal effects in the presence of unmeasured confounding using proximal inference. Our method achieves state of the art performance on two well-established proximal inference benchmarks. Finally, we provide theoretical consistency guarantees for our method.