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Semi-Parametric Estimation and Inference for the Mean Outcome of the Single Time-Point Intervention in a Causally Connected Population

机译:因果联系人群中单时间点干预的平均结果的半参数估计和推断

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摘要

We study the framework for semi-parametric estimation and statistical inference for the sample average treatment-specific mean effects in observational settings where data are collected on a single network of connected units (e.g., in the presence of interference or spillover). Despite recent advances, many of the current statistical methods rely on estimation techniques that assume a particular parametric model for the outcome, even though some of the most important statistical assumptions required by these models are most likely violated in the observational network settings, often resulting in invalid and anti-conservative statistical inference. In this manuscript, we rely on the recent methodological advances for the targeted maximum likelihood estimation (TMLE) of causal effects in a network of causally connected units, to describe an estimation approach that permits for more realistic classes of data-generative models and provides valid statistical inference in the context of network-dependent data. The approach is applied to an observational setting with a single time point stochastic intervention. We start by assuming that the true observed data-generating distribution belongs to a large class of semi-parametric statistical models. We then impose some restrictions on the possible set of the data-generative distributions that may belong to our statistical model. For example, we assume that the dependence among units can be fully described by the known network, and that the dependence on other units can be summarized via some known (but otherwise arbitrary) summary measures. We show that under our modeling assumptions, our estimand is equivalent to an estimand in a hypothetical iid data distribution, where the latter distribution is a function of the observed network data-generating distribution. With this key insight in mind, we show that the TMLE for our estimand in dependent network data can be described as a certain iid data TMLE algorithm, also resulting in a new simplified approach to conducting statistical inference. We demonstrate the validity of our approach in a network simulation study. We also extend prior work on dependent-data TMLE towards estimation of novel causal parameters, e.g., the unit-specific direct treatment effects under interference and the effects of interventions that modify the initial network structure.
机译:我们研究了观测环境中样本平均治疗特定均值效应的半参数估计和统计推断框架,在观测环境中,数据是在连接的单元的单个网络上收集的(例如,在存在干扰或溢出的情况下)。尽管最近取得了一些进展,但许多当前的统计方法仍依赖于估算技术,该估算技术采用特定的参数模型作为结果,即使这些模型所需的一些最重要的统计假设很可能在观测网络设置中被违反,通常导致无效和反保守的统计推断。在此手稿中,我们依靠因果联系单元网络中因果效应的目标最大似然估计(TMLE)的最新方法论进展,来描述一种估计方法,该方法允许使用更实际的数据生成模型类并提供有效的在网络相关数据的上下文中进行统计推断。该方法适用于具有单个时间点随机干预的观测环境。我们首先假设真实的观测数据生成分布属于一类半参数统计模型。然后,我们对可能属于我们的统计模型的一组数据生成分布施加了一些限制。例如,我们假设单元之间的依赖关系可以由已知网络完全描述,并且对其他单元的依赖关系可以通过一些已知的(但以其他方式任意的)汇总度量进行汇总。我们表明,在建模假设下,我们的估计值等同于假设的iid数据分布中的一个估计值,其中后者的分布是观察到的网络数据生成分布的函数。有了这个关键的见解,我们证明了在依赖网络数据中用于估计的TMLE可以描述为某种iid数据TMLE算法,这也导致进行统计推断的新的简化方法。我们在网络仿真研究中证明了我们方法的有效性。我们还将关于依存数据TMLE的先前工作扩展到新的因果参数的估计上,例如,在干扰下的单位特定的直接治疗效果以及修改初始网络结构的干预效果。

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