Robustly encoding certainty in a metastable neural circuit model
Heather L Cihak, Zachary P Kilpatrick

TL;DR
This paper introduces a metastable neural circuit model that encodes certainty through quantized bump amplitudes, providing robust and accurate delayed estimates of continuous variables despite noise and drift.
Contribution
It proposes a novel metastable model with quantized nonlinearities that supports multiple bump amplitudes, enhancing robustness over traditional continuum attractor models.
Findings
Higher cue salience leads to higher bump amplitudes.
Bump amplitude correlates with estimate certainty and accuracy.
Reduced equations accurately predict bump dynamics and phase variance.
Abstract
Localized persistent neural activity can encode delayed estimates of continuous variables. Common experiments require that subjects store and report the feature value (e.g., orientation) of a particular cue (e.g., oriented bar on a screen) after a delay. Visualizing recorded activity of neurons along their feature tuning reveals activity bumps whose centers wander stochastically, degrading the estimate over time. Bump position therefore represents the remembered estimate. Recent work suggests bump amplitude may represent estimate certainty reflecting a probabilistic population code for a Bayesian posterior. Idealized models of this type are fragile due to the fine tuning common to constructed continuum attractors in dynamical systems. Here we propose an alternative metastable model for robustly supporting multiple bump amplitudes by extending neural circuit models to include quantized…
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Taxonomy
TopicsNeural Networks and Applications · Advanced Memory and Neural Computing · stochastic dynamics and bifurcation
