格兰杰因果推理与时间反转

M. Chvosteková
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引用次数: 2

摘要

复杂系统研究中的一个基本问题是系统各组成部分之间因果关系的检测和表征。系统的组成部分由一组选定并同时记录的变量表示。忽略对系统中相关变量的观察,格兰杰因果分析可能导致错误的检测。Haufe et al.(2013)建议使用时间反转来检验格兰杰因果关系,以缓解虚假因果关系的问题。本文研究了具有已知因果结构的不同非线性动力系统上所谓时间反转的格朗日因果关系的行为。我们的实验结果表明,使用时间反向格兰杰因果关系不能排除隐藏影响变量的影响。另一方面,根据定义,时间反转的格兰杰因果关系在变量之间存在双向因果关系的情况下可能导致错误拒绝。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Granger Causality Inference and Time Reversal
A fundamental issue in the study of a complex system is the detection and characterization of causal dependence among components of the system. The system's components are represented by a set of selected and simultaneously recorded variables. Omitting observations of a relevant variable in a system, the Granger causality analysis can lead to false detections. Haufe et al. (2013) suggested using time reversal for testing Granger causality to alleviate the problem of spurious causality. Here we investigate the behavior of the so-called time-reversed Grange causality on different nonlinear dynamical systems with a known causal structure. As our experimental results show, the impact of a hidden influential variable cannot be excluded by using the time-reversed Granger causality. On the other hand, the time-reversed Granger causality, by the definition, can lead to false rejections in the case of a bidirectional causal connection between variables.
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