Abstract

Neural activity is often low dimensional and dominated by only a few prominent neural covariation patterns. It has been hypothesised that these covariation patterns could form the building blocks used for fast and flexible motor control. Supporting this idea, recent experiments have shown that monkeys can learn to adapt their neural activity in motor cortex on a timescale of minutes, given that the change lies within the original low-dimensional subspace, also called neural manifold. However, the neural mechanism underlying this within-manifold adaptation remains unknown. Here, we show in a computational model that modification of recurrent weights, driven by a learned feedback signal, can account for the observed behavioural difference between within- and outside-manifold learning. Our findings give a new perspective, showing that recurrent weight changes do not necessarily lead to change in the neural manifold. On the contrary, successful learning is naturally constrained to a common subspace.

Highlights

  • The dynamics of single neurons within a given brain circuit are not independent, but highly correlated

  • We found that learning such an error signal is possible only in the first experimental condition, where monkeys needed to adapt their neural activity using already existing activity patterns

  • To probe within- versus outside-manifold learning, we applied the corresponding perturbation to the brain-computer interface (BCI) mapping, which led to impaired cursor trajectories in both cases (Fig 2A2)

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Summary

Introduction

The dynamics of single neurons within a given brain circuit are not independent, but highly correlated. Neural activity is often dominated by only a very low number of distinct correlation patterns [1,2,3,4,5,6,7,8,9,10,11,12,13,14,15] This implies that there exists a low-dimensional manifold in the high-dimensional population activity space, to which most of the variance of the neural activity is confined. Why such low-dimensional dynamics is observed in the brain remains unclear. It has been shown that lowdimensional dynamics can arise from structured connectivity within the network [17,18,19,20,21,22,23,24,25]

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