减少在线市场定价实验中的干扰偏差

David Holtz, R. Lobel, I. Liskovich, Sinan Aral
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引用次数: 30

摘要

在线市场设计师经常运行A/B测试来衡量提议的产品变更的影响。然而,由于市场是内在联系的,通过伯努利随机实验获得的总平均治疗效果估计往往因违反稳定单位治疗值假设而存在偏差。这对于影响卖家战略选择、影响买家对考虑集中物品的偏好或完全改变买家考虑集中的实验来说尤其成问题。在这项工作中,我们通过使用观察数据创建相似列表的聚类,然后使用这些聚类进行聚类随机化现场实验,来测量和减少在线市场实验中由于干扰而产生的偏差。我们通过进行随机化两个实验设计(一个伯努利随机化,一个聚类随机化)的meta实验,提供了由干扰引起的偏差程度的下界。在这两个元实验中,处理卖家受制于与控制卖家不同的平台收费政策,导致买家的价格不同。通过对两个meta实验组进行联合分析,我们发现两种设计获得的总平均治疗效果估计之间存在较大且具有统计学意义的差异,并估计伯努利随机化治疗效果估计的32.60%是由于干扰偏倚。我们还发现了微弱的证据,表明干扰偏差的大小和/或方向取决于市场供应或需求受限的程度,并分析了第二个元实验,以突出在治疗干预需要意向治疗分析时检测干扰偏差的困难。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Reducing Interference Bias in Online Marketplace Pricing Experiments
Online marketplace designers frequently run A/B tests to measure the impact of proposed product changes. However, given that marketplaces are inherently connected, total average treatment effect estimates obtained through Bernoulli randomized experiments are often biased due to violations of the stable unit treatment value assumption. This can be particularly problematic for experiments that impact sellers' strategic choices, affect buyers' preferences over items in their consideration set, or change buyers' consideration sets altogether. In this work, we measure and reduce bias due to interference in online marketplace experiments by using observational data to creating clusters of similar listings, and then using those clusters to conduct cluster-randomized field experiments. We provide a lower bound on the magnitude of bias due to interference by conducting a meta-experiment that randomizes over two experiment designs: one Bernoulli randomized, one cluster randomized. In both meta-experiment arms, treatment sellers are subject to a different platform fee policy than control sellers, resulting in different prices for buyers. By conducting a joint analysis of the two meta-experiment arms, we find a large and statistically significant difference between the total average treatment effect estimates obtained with the two designs, and estimate that 32.60% of the Bernoulli-randomized treatment effect estimate is due to interference bias. We also find weak evidence that the magnitude and/or direction of interference bias depends on extent to which a marketplace is supply- or demand-constrained, and analyze a second meta-experiment to highlight the difficulty of detecting interference bias when treatment interventions require intention-to-treat analysis.
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