Nonparametric causal inference for optogenetics: sequential excursion effects for dynamic regimes.

ArXiv Pub Date : 2024-10-01
Gabriel Loewinger, Alexander W Levis, Francisco Pereira
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Abstract

Optogenetics is a powerful neuroscience technique for studying how neural circuit manipulation affects behavior. Standard analysis conventions discard information and severely limit the scope of the causal questions that can be probed. To address this gap, we 1) draw connections to the causal inference literature on sequentially randomized experiments, 2) propose a non-parametric framework for analyzing "open-loop" (static regime) optogenetics behavioral experiments, 3) derive extensions of history-restricted marginal structural models for dynamic treatment regimes with positivity violations for "closed-loop" designs, and 4) propose a taxonomy of identifiable causal effects that encompass a far richer collection of scientific questions compared to standard methods. From another view, our work extends "excursion effect" methods, popularized recently in the mobile health literature, to enable estimation of causal contrasts for treatment sequences in the presence of positivity violations. We describe sufficient conditions for identifiability of the proposed causal estimands, and provide asymptotic statistical guarantees for a proposed inverse probability-weighted estimator, a multiply-robust estimator (for two intervention timepoints), a framework for hypothesis testing, and a computationally scalable implementation. Finally, we apply our framework to data from a recent neuroscience study and show how it provides insight into causal effects of optogenetics on behavior that are obscured by standard analyses.

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闭环中的因果推理:连续偏移效应的边际结构模型。
光遗传学被广泛用于研究神经回路操作对行为的影响。然而,由于这方面的因果推理方法研究很少,导致分析习惯性地丢弃信息,并限制了可以提出的科学问题。为了填补这一空白,我们引入了一个非参数因果推理框架,用于分析 "闭环 "设计,该设计使用基于协变量分配治疗的动态策略。在这种情况下,标准方法可能会引入偏差并掩盖因果效应。基于因果推断中的顺序随机实验文献,我们的方法扩展了动态制度的历史限制边际结构模型。在实践中,我们的框架可以识别光遗传学对逐次试验行为的各种因果效应,如快效/慢效、剂量-反应、相加/拮抗、下限/上限等。重要的是,它不需要阴性对照就能做到这一点,并能估计因果效应的大小是如何在不同时间点上演变的。从另一个角度看,我们的工作扩展了 "游离效应 "方法--这在移动健康文献中很流行--使我们能够在存在违反正向性的情况下,估计长度大于 1 的处理序列的因果对比。我们得出了严格的统计保证,从而可以对这些因果效应进行假设检验。我们在最近一项关于多巴胺能活动对学习的影响的研究数据中演示了我们的方法,并展示了我们的方法是如何揭示标准分析中被掩盖的相关效应的。
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