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Chaotic neural dynamics facilitate probabilistic computations through sampling.

Yu Terada1,2,3, Taro Toyoizumi1,4

  • 1Laboratory for Neural Computation and Adaptation, RIKEN Center for Brain Science, Saitama 351-0198, Japan.

Proceedings of the National Academy of Sciences of the United States of America
|April 22, 2024
PubMed
Summary
This summary is machine-generated.

Chaotic neural dynamics, learned through synaptic plasticity, enable recurrent neural networks to perform sensory integration. This chaotic activity models brain function as a Bayesian generative model, explaining neural variability.

Keywords:
Bayesian computationchaoscomputational neurosciencecue integrationrecurrent neural networks

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Area of Science:

  • Computational neuroscience
  • Neural dynamics
  • Bayesian inference

Background:

  • Cortical neurons display significant response variability across trials and time.
  • This variability is theoretically linked to chaotic dynamics in recurrent neural networks.
  • Understanding the computational basis of this variability is crucial for neuroscience.

Purpose of the Study:

  • To demonstrate that chaotic neural dynamics, induced by synaptic learning, facilitate sensory cue integration.
  • To explore how these dynamics support sampling-based computations for static and dynamic variables.
  • To investigate the role of spontaneous activity in representing priors and computing marginal distributions.

Main Methods:

  • Utilized recurrent neural networks with biologically plausible synaptic learning rules.
  • Simulated network dynamics to observe emergent chaotic behavior.
  • Assessed the networks' ability to perform sensory cue integration and inference tasks.
  • Analyzed spontaneous activity for representational content.

Main Results:

  • Emergent chaotic dynamics were successfully induced through synaptic learning.
  • Networks demonstrated effective sensory cue integration using a sampling-based approach.
  • Chaotic dynamics enabled the generation of samples for both static and dynamic variables.
  • Networks generalized learned stimulus-evoked samples for inference, even with incomplete sensory information.

Conclusions:

  • Chaotic neural dynamics provide a substrate for sampling-based sensory integration and inference.
  • Learned chaotic dynamics can implement a Bayesian generative model in neural networks.
  • Spontaneous activity in chaotic networks may represent priors and facilitate computation of marginal distributions.
  • This work offers a computational framework for understanding neural variability and brain function.