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Inferring information flow in spike-train data sets using a trial-shuffle method

机译:使用试洗法推断峰值训练数据集中的信息流

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摘要

Understanding information processing in the brain requires the ability to determine the functional connectivity between the different regions of the brain. We present a method using transfer entropy to extract this flow of information between brain regions from spike-train data commonly obtained in neurological experiments. Transfer entropy is a statistical measure based in information theory that attempts to quantify the information flow from one process to another, and has been applied to find connectivity in simulated spike-train data. Due to statistical error in the estimator, inferring functional connectivity requires a method for determining significance in the transfer entropy values. We discuss the issues with numerical estimation of transfer entropy and resulting challenges in determining significance before presenting the trial-shuffle method as a viable option. The trial-shuffle method, for spike-train data that is split into multiple trials, determines significant transfer entropy values independently for each individual pair of neurons by comparing to a created baseline distribution using a rigorous statistical test. This is in contrast to either globally comparing all neuron transfer entropy values or comparing pairwise values to a single baseline value. In establishing the viability of this method by comparison to several alternative approaches in the literature, we find evidence that preserving the inter-spike-interval timing is important. We then use the trial-shuffle method to investigate information flow within a model network as we vary model parameters. This includes investigating the global flow of information within a connectivity network divided into two well-connected subnetworks, going beyond local transfer of information between pairs of neurons.
机译:了解大脑中的信息处理要求能够确定大脑不同区域之间的功能连通性。我们提出一种使用传递熵的方法,从神经系统实验中通常获得的峰值训练数据中提取大脑区域之间的信息流。传递熵是一种基于信息论的统计量度,它试图量化从一个过程到另一个过程的信息流,并已被用于在模拟的峰值信号数据中找到连通性。由于估计器中的统计误差,推断功能连通性需要一种方法来确定传递熵值的重要性。在介绍试验改组方法作为可行选择之前,我们讨论了传递熵数值估计的问题以及在确定重要性时所面临的挑战。对于随机训练的穗状花序数据,试验改组方法通过使用严格的统计检验与创建的基线分布进行比较,独立确定每对神经元对的显着转移熵值。这与全局比较所有神经元传递熵值或将成对值与单个基线值进行比较形成对比。通过与文献中的几种替代方法进行比较来确定该方法的可行性时,我们发现有证据表明,维持峰值间的时间间隔很重要。然后,当我们更改模型参数时,我们将使用试验改组方法来调查模型网络内的信息流。这包括调查连接网络(分为两个相互连接的子网)中的全局信息流,这超出了在成对神经元之间进行局部信息传递的范围。

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