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Percolation Model of Sensory Transmission and Loss of Consciousness Under General Anesthesia.

David W. Zhou, David D Mowrey, Pei Tang, Yan Xu

Physical review letters September 4, 2015 DOI: 10.1103/physrevlett.115.108103 (opens in new tab)

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AI-extracted from the abstract
Characteristics Theoretical or philosophical paper Peer reviewed
Keywords Thalamus Cerebral cortex Nerve net Afferent pathways Neurons Humans Anesthesia, general Consciousness Synaptic transmission Models, neurological
Key points The authors propose a hierarchical network model in which stochastic information transmission, governed by percolation probability p, reproduces spectral features of electroencephalographic transitions from consciousness to unconsciousness during general anesthesia. As p decreases, the transmitted signal diverges steeply from the original, synchrony is lost, and information entropy rises sharply in a critical manner, which the authors argue resembles the precipitous loss of consciousness during anesthesia.

Abstract

Neurons communicate with each other dynamically; how such communications lead to consciousness remains unclear. Here, we present a theoretical model to understand the dynamic nature of sensory activity and information integration in a hierarchical network, in which edges are stochastically defined by a single parameter p representing the percolation probability of information transmission. We validate the model by comparing the transmitted and original signal distributions, and we show that a basic version of this model can reproduce key spectral features clinically observed in electroencephalographic recordings of transitions from conscious to unconscious brain activities during general anesthesia. As p decreases, a steep divergence of the transmitted signal from the original was observed, along with a loss of signal synchrony and a sharp increase in information entropy in a critical manner; this resembles the precipitous loss of consciousness during anesthesia. The model offers mechanistic insights into the emergence of information integration from a stochastic process, laying the foundation for understanding the origin of cognition.

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