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A Potential Outcomes Calculus for Identifying Conditional Path-Specific Effects

机译:确定条件路径特定效果的潜在结果演算

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The do-calculus is a well-known deductive system for deriving connections between interventional and observed distributions, and has been proven complete for a number of important identifiability problems in causal inference. Nevertheless, as it is currently defined, the do-calculus is inapplicable to causal problems that involve complex nested counterfactuals which cannot be expressed in terms of the "do" operator. Such problems include analyses of path-specific effects and dynamic treatment regimes. In this paper we present the potential outcome calculus (po-calculus), a natural generalization of do-calculus for arbitrary potential outcomes. We thereby provide a bridge between identification approaches which have their origins in artificial intelligence and statistics, respectively. We use po-calculus to give a complete identification algorithm for conditional path-specific effects with applications to problems in mediation analysis and algorithmic fairness.
机译:演算是一种众所周知的演绎系统,用于推导干预性分布和观察到的分布之间的联系,并且已被证明对于因果推理中的许多重要可识别性问题是完整的。然而,按照目前的定义,do演算不适用于涉及复杂嵌套反事实的因果问题,这些事实不能用“ do”运算符表示。这些问题包括对特定路径的影响和动态治疗方案的分析。在本文中,我们介绍了潜在结果演算(po-calculus),它是对任意潜在结果做do-演算的自然概括。因此,我们在识别方法之间提供了桥梁,这些方法分别起源于人工智能和统计。我们使用po-演算给出针对条件路径特定效果的完整识别算法,并将其应用于中介分析和算法公平性中的问题。

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