The Global Dynamical Complexity of the Human Brain Network
Xerxes D. Arsiwalla, Paul Verschure

TL;DR
This paper introduces a computationally feasible method to quantify the global dynamical complexity of large brain networks using integrated information, revealing that the brain's specific topology enhances information integration compared to random networks.
Contribution
The authors develop a new information-theoretic measure of network integrated information suitable for large-scale brain networks with linear dynamics.
Findings
Brain networks exhibit higher integrated information than randomized networks.
The proposed method efficiently computes integrated information for large networks.
Topology influences the level of information complexity in brain networks.
Abstract
How much information do large brain networks integrate as a whole over the sum of their parts? Can the dynamical complexity of such networks be globally quantified in an information-theoretic way and be meaningfully coupled to brain function? Recently, measures of dynamical complexity such as integrated information have been proposed. However, problems related to the normalization and Bell number of partitions associated to these measures make these approaches computationally infeasible for large-scale brain networks. Our goal in this work is to address this problem. Our formulation of network integrated information is based on the Kullback-Leibler divergence between the multivariate distribution on the set of network states versus the corresponding factorized distribution over its parts. We find that implementing the maximum information partition optimizes computations. These methods…
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