因果协同过滤

Shuyuan Xu, Yingqiang Ge, Yunqi Li, Zuohui Fu, Xu Chen, Yongfeng Zhang
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引用次数: 33

摘要

许多传统的推荐算法都是基于从数据中挖掘或学习相关模式来估计用户-物品相关偏好的基本思想设计的。然而,单纯的相关学习可能会导致预测中的辛普森悖论,从而牺牲推荐性能。辛普森悖论是一个众所周知的统计现象,它会导致统计结论的混淆,忽视辛普森悖论可能会导致不准确的决策。幸运的是,因果和反事实建模可以帮助我们在观察数据之外思考用户建模和个性化,从而解决这些问题。在本文中,我们提出了因果协同过滤(CCF)——一个在协同过滤和推荐中建模因果关系的通用框架。我们提供了CF的统一因果视图,并从数学上证明了许多传统的CF算法实际上是简化因果图下的CCF的特殊情况。然后,我们提出了一种条件干预方法,以便我们可以根据观察数据估计用户-项目因果偏好。最后,我们进一步提出了一个通用的反事实约束学习框架来估计用户-物品偏好。在传统和随机试验数据两种现实数据集上进行了实验,结果表明我们的框架可以提高推荐性能,并减少许多CF算法的辛普森悖论问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Causal Collaborative Filtering
Many of the traditional recommendation algorithms are designed based on the fundamental idea of mining or learning correlative patterns from data to estimate the user-item correlative preference. However, pure correlative learning may lead to Simpson's paradox in predictions, and thus results in sacrificed recommendation performance. Simpson's paradox is a well-known statistical phenomenon, which causes confusions in statistical conclusions and ignoring the paradox may result in inaccurate decisions. Fortunately, causal and counterfactual modeling can help us to think outside of the observational data for user modeling and personalization so as to tackle such issues. In this paper, we propose Causal Collaborative Filtering (CCF) --- a general framework for modeling causality in collaborative filtering and recommendation. We provide a unified causal view of CF and mathematically show that many of the traditional CF algorithms are actually special cases of CCF under simplified causal graphs. We then propose a conditional intervention approach for do-operations so that we can estimate the user-item causal preference based on the observational data. Finally, we further propose a general counterfactual constrained learning framework for estimating the user-item preferences. Experiments are conducted on two types of real-world datasets---traditional and randomized trial data---and results show that our framework can improve the recommendation performance and reduce the Simpson's paradox problem of many CF algorithms.
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