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Recovery of non-linear cause-effect relationships from linearly mixed neuroimaging data

机译:从线性混合神经影像数据中恢复非线性因果关系

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Causal inference concerns the identification of cause-effect relationships between variables. However, often only linear combinations of variables constitute meaningful causal variables. For example, recovering the signal of a cortical source from electroencephalography requires a well-tuned combination of signals recorded at multiple electrodes. We recently introduced the MERLiN (Mixture Effect Recovery in Linear Networks) algorithm that is able to recover, from an observed linear mixture, a causal variable that is a linear effect of another given variable. Here we relax the assumption of this cause-effect relationship being linear and present an extended algorithm that can pick up non-linear cause-effect relationships. Thus, the main contribution is an algorithm (and ready to use code) that has broader applicability and allows for a richer model class. Furthermore, a comparative analysis indicates that the assumption of linear cause-effect relationships is not restrictive in analysing electroencephalographic data.
机译:因果推断涉及变量之间因果关系的识别。但是,通常只有变量的线性组合才能构成有意义的因果变量。例如,从脑电图恢复皮质来源的信号需要在多个电极上记录的信号的良好组合。我们最近推出了MERLiN(线性网络中的混合效应恢复)算法,该算法能够从观察到的线性混合物中恢复因果变量,该因果变量是另一个给定变量的线性效应。在这里,我们放宽了这种因果关系是线性的假设,并提出了一种扩展的算法,该算法可以提取非线性因果关系。因此,主要的贡献是一种算法(并准备使用代码),该算法具有更广泛的适用性并允许更丰富的模型类。此外,比较分析表明线性因果关系的假设对脑电图数据的分析没有限制。

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