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AI 根据所提供的论文材料归类:摘要直接研究随机实验中的处理效应估计与协变量调整,重点是估计精度和实验功效,因而归入因果推断。

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关注这篇论文的作者
Sergei Pankratev
Palash Arora

强化 CUPED:切换实验中的多变量协变量调整

研究问题
在切换实验及相关聚类随机设计中,如何利用更丰富的实验前信息降低处理效应估计方差,同时控制过拟合与协变量泄漏?
方法与思路
作者扩展 CUPED,结合多个历史滞后、小时周期编码及聚类和小时固定效应,并通过交叉拟合控制样本内过拟合。
材料陈述的贡献
摘要称,该框架在模拟和纽约出租车记录应用中提高方差降低效率与统计功效,并推导任意协变量调整可达到的方差降低上限。
阅读关注点
核对切换与聚类随机设计的具体设定、协变量构造和交叉拟合划分,以及方差降低上限如何取决于结果变异的组成。
阅读边界
这是 arXiv 预印本,同行评审及接收未核实;摘要未说明 CUPED 隐含假设的具体内容、效率增益数值及上限成立条件。

原文摘要

Controlled-experiment Using Pre-Experiment Data (CUPED) reduces the variance of the treatment effect estimator in online experiments by adjusting the in-experiment outcome metric using its lagged pre-experiment value. This method can be strengthened by enriching its covariate set while keeping it automatable and guarding against overfitting and covariate leakage. In switchback and related clustered experiment designs, this enrichment may be especially fruitful since randomization-unit-level variation in the outcome amplifies the variance of the treatment effect estimator, so covariates that explain it yield disproportionately large efficiency gains. We develop an extended CUPED framework for switchback and related clustered designs that introduces sizeable improvement in variance reduction efficiency relative to conventional CUPED while remaining lightweight and free of assumptions beyond those already implicit in CUPED. The framework combines multiple historical lags with cyclic hour-of-day encodings and cluster- and hour-level fixed-effect dummies in the pre-period prediction model---covariates that target randomization-unit-level outcome variation---and uses cross-fitting so that realized variance reduction is not inflated by in-sample overfitting. In simulation, we analyze how each component affects validity and efficiency of this method and show that the full framework yields large gains in statistical power. We further validate the approach on publicly available trip records from the New York City Taxi and Limousine Commission. Finally, we derive a closed-form ceiling on the variance reduction attainable by any covariate adjustment and connect our empirical findings to the composition-dependent limits this ceiling imposes.

笔记与分组