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Causation entropy from symbolic representations of dynamical systems

机译:动力系统符号表示的因果熵

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摘要

Identification of causal structures and quantification of direct informationflows in complex systems is a challenging yet important task, with practicalapplications in many fields. Data generated by dynamical processes orlarge-scale systems are often symbolized, either because of the finiteresolution of the measurement apparatus, or because of the need of statisticalestimation. By algorithmic application of causation entropy, we investigatedthe effects of symbolization on important concepts such as Markov order andcausal structure of the tent map. We uncovered that these quantities dependnonmontonically and, most of all, sensitively on the choice of symbolization.Indeed, we show that Markov order and causal structure do not necessarilyconverge to their original analog counterparts as the resolution of thepartitioning becomes finer.
机译:复杂系统中因果结构的识别和直接信息流的量化是一项具有挑战性但重要的任务,在许多领域都有实际应用。由于测量设备的分辨率有限,或者由于需要统计估计,通常会对由动态过程或大规模系统生成的数据进行符号化。通过因果熵的算法应用,我们研究了符号化对重要概念(如马尔可夫阶和帐篷图的因果结构)的影响。我们发现这些量非单调,最重要的是敏感地取决于符号的选择。事实上,我们表明随着划分的分辨率变得越来越精细,马尔可夫阶和因果结构不一定会收敛到它们的原始模拟对应物。

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