因果推理
协变量
降维
足够的尺寸缩减
维数(图论)
匹配(统计)
参数统计
计算机科学
代表(政治)
推论
集合(抽象数据类型)
还原(数学)
数据集
计量经济学
数学
机器学习
人工智能
统计
政治
法学
程序设计语言
几何学
政治学
纯数学
作者
Haoran Zhao,Yinghao Zhang,Debo Cheng,Chen Li,Zaiwen Feng
标识
DOI:10.1109/hpcc-dss-smartcity-dependsys57074.2022.00036
摘要
Causal inference plays an important role in understanding the underlying mechanisation of the data generation process across various domains. It is challenging to estimate the average causal effect and individual causal effects from observational data with high-dimensional covariates due to the curse of dimension and the problem of data sufficiency. The existing matching methods can not effectively estimate individual causal effect or solve the problem of dimension curse in causal inference. To address this challenge, in this work, we prove that the reduced set by sufficient dimension reduction (SDR) is a balance score for confounding adjustment. Under the theorem, we propose to use an SDR method to obtain a reduced representation set of the original covariates and then the reduced set is used for the matching method. In detail, a non-parametric model is used to learn such a reduced set and to avoid model specification errors. The experimental results on real-world datasets show that the proposed method outperforms the compared matching methods. Moreover, we conduct an experiment analysis and the results demonstrate that the reduced representation is enough to balance the imbalance between the treatment group and control group individuals.
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