多变量格兰杰因果关系能否检测多稳态动态生物决策网络模型的定向连接性?

Abdoreza Asadpour, KongFatt Wong-Lin
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引用次数: 0

摘要

提取因果联系可以促进可解释的人工智能和机器学习。格兰杰因果关系(GC)是一种稳健的统计方法,用于估计信号之间的定向影响(DC)。虽然格兰杰因果关系已被广泛应用于分析生物神经网络和其他领域的神经元信号,但其在复杂、非线性和多稳态神经网络中的应用却鲜有探索。在本研究中,我们将时域多变量格兰杰因果关系(MVGC)应用于一个经过训练的基于多稳态生物学决策神经网络模型中所有节点的时间序列神经活动,该模型具有实时决策不确定性监测功能。我们的分析表明,在输入信号可以密切匹配的情况下,挑战性的双选决策以及适当应用细粒度的滑动时间窗,可以很容易地揭示原始模型的直流。此外,识别出的直流电因网络决策正确与否而异。尽管存在一些虚假和缺失的连接,但将不同决策结果中识别出的直流进行整合,可以恢复原始模型的大部分架构。这种方法可以作为一种初步探索,通过揭示神经网络动力学和结果不同阶段的因果联系,提高动态多稳态和非线性生物或人工智能系统的可解释性和透明度。
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Can multivariate Granger causality detect directed connectivity of a multistable and dynamic biological decision network model?
Extracting causal connections can advance interpretable AI and machine learning. Granger causality (GC) is a robust statistical method for estimating directed influences (DC) between signals. While GC has been widely applied to analysing neuronal signals in biological neural networks and other domains, its application to complex, nonlinear, and multistable neural networks is less explored. In this study, we applied time-domain multi-variate Granger causality (MVGC) to the time series neural activity of all nodes in a trained multistable biologically based decision neural network model with real-time decision uncertainty monitoring. Our analysis demonstrated that challenging two-choice decisions, where input signals could be closely matched, and the appropriate application of fine-grained sliding time windows, could readily reveal the original model's DC. Furthermore, the identified DC varied based on whether the network had correct or error decisions. Integrating the identified DC from different decision outcomes recovered most of the original model's architecture, despite some spurious and missing connectivity. This approach could be used as an initial exploration to enhance the interpretability and transparency of dynamic multistable and nonlinear biological or AI systems by revealing causal connections throughout different phases of neural network dynamics and outcomes.
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