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Addressing skepticism of the critical brain hypothesis
John M Beggs1,2
1Department of Physics, Indiana University Bloomington, Bloomington, IN, United States.
The criticality hypothesis suggests neural networks operate optimally near phase transitions. This study addresses recent objections, showing critical dynamics in neural networks are distinct from simple random processes, supporting optimal information processing.
Area of Science:
- Computational Neuroscience
- Complex Systems Theory
- Statistical Physics
Background:
- The criticality hypothesis posits that living neural networks function optimally near a critical phase transition point.
- Optimal information processing and neural health are theoretically and experimentally linked to operation near this critical point.
- Recent critiques by Touboul and Destexhe challenge the universality and interpretation of criticality in neural systems.
Purpose of the Study:
- To address and refute recent objections to the criticality hypothesis concerning neural networks.
- To clarify the conditions under which neural network models exhibit signatures of criticality.
- To differentiate true emergent criticality in neural networks from artifacts of simpler random processes.
Main Methods:
- Analysis of the Brunel model for cortical networks to assess mutual information near phase transitions.
- Comparison of criticality signatures in neural network models versus random walk models.
- Evaluation of collective interactions, information processing capabilities, and temporal correlations in different models.
Main Results:
- The Brunel model does exhibit a peak in mutual information near its phase transition when not excessively driven by random inputs.
- While random walk models can mimic some criticality signatures, they lack emergent collective interactions, robust information processing, and long-range temporal correlations.
- These absent features in random walk models are consistently observed in living neural networks.
Conclusions:
- The objections raised have been addressed, refining the understanding of criticality in neural networks.
- True criticality in neural networks, characterized by collective interactions and information processing, is distinct from simple thresholded random walks.
- The criticality hypothesis remains a valuable framework for understanding neural function, with ongoing research benefiting from critical scientific discourse.
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