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Bayesian Estimation of Causal Direction in Acyclic Structural Equation Models with Individual-specific Confounder Variables and Non-Gaussian Distributions

机译:具有特定个体混杂变量和非高斯分布的非循环结构方程模型中因果关系的贝叶斯估计

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Several existing methods have been shown to consistentlyestimate causal direction assuming linear or some form ofnonlinear relationship and no latent confounders. However, theestimation results could be distorted if either assumption isviolated. We develop an approach to determining the possiblecausal direction between two observed variables when latentconfounding variables are present. We first propose a new linearnon-Gaussian acyclic structural equation model with individual-specific effects that are sometimes the source of confounding.Thus, modeling individual-specific effects as latent variablesallows latent confounding to be considered. We then propose anempirical Bayesian approach for estimating possible causaldirection using the new model. We demonstrate the effectivenessof our method using artificial and real-world data. color="gray">
机译:已经显示出几种现有的方法,它们假定线性或某种形式的非线性关系并且没有潜在的混杂因素,从而一致地估计因果方向。但是,如果违反了任一假设,估计结果可能会失真。当存在潜在混杂变量时,我们开发了一种确定两个观察变量之间可能因果关系的方法。我们首先提出了一个新的线性非高斯非循环结构方程模型,该模型有时会产生混杂的个体特异性效应,因此,将个体特异性效应建模为潜在变量可以考虑潜在的混淆。然后,我们提出经验贝叶斯方法,以使用新模型来估计可能的因果关系。我们使用人工和真实数据证明了我们方法的有效性。 color =“ gray”>

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