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Discovering plasticity rules that organize and maintain neural circuits

NeurIPS 2024 · Probabilistic and scientific modeling › Dynamical systems · approach: Synaptic plasticity learning rules · 0 citations (OpenAlex)

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Meta-learns local plasticity rules (CMA-ES over basis-function coefficients and time constants) that self-organize and maintain sparse sequential activity in a threshold-linear HVC-like network under synaptic turnover, including E→E and inhibitory plasticity.

Problem

How local, unsupervised plasticity rules can organize and maintain sequence-generating (timing) dynamics in neural circuits despite biological noise such as synaptic turnover and cell death, inspired by zebra finch HVC.

Approach

Parameterize plasticity as a weighted basis of pre/post activity filtered by decaying exponentials and synapse size, and meta-learn coefficients and time constants via CMA-ES with a loss that measures decodability of elapsed time, with synaptic turnover injected during meta-training; extend to separate rules for E→E, E→I and I→E synapses.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the meta-learned rule trained with synaptic turnover instead of the rigid-constraint sequence ruleSequence-generating circuit · Time decoding after synaptic turnoverdecoder loss: p = 2.5 x 10−8, Cohen’s d = −0.45Helped
Use the meta-learned rule trained without synaptic turnover instead of the rigid-constraint sequence ruleSequence-generating circuit · Time decoding after synaptic turnoverdecoder loss: p = 7.2 x 10−7, Cohen’s d = −0.44Helped
Use the meta-learned rule trained with synaptic turnover instead of the rigid-constraint sequence ruleSequence-generating circuit · Time decoding without synaptic perturbationdecoder loss: p = 0.016, Cohen’s d = −0.29No clear effect
Use the meta-learned rule trained without synaptic turnover instead of the rigid-constraint sequence ruleSequence-generating circuit · Time decoding without synaptic perturbationdecoder loss: p = 0.029, Cohen’s d = −0.30No clear effect
Add temporally asymmetric Hebbian terms ˜xᵢxⱼ and xᵢ˜xⱼ (ablation)Meta-learned E→E plasticity · Sequence organization without perturbationlossHelped
Add the postsynaptic activity bound wᵢⱼ˜xⱼxⱼ (ablation)Meta-learned E→E plasticity · Sequence organization without perturbationlossHelped
Add constant synaptic potentiation and a postsynaptic activity bound independent of synapse size (ablation)Meta-learned E→E plasticity trained with turnover · Sequence organization with synaptic turnoverlossHelped
Add temporally asymmetric Hebbian learning ˜xᵢxⱼ and the postsynaptic activity bound wᵢⱼ˜xⱼxⱼ (ablation)Meta-learned E→E plasticity trained with turnover · Sequence organization with synaptic turnoverlossHelped
Add E→I and I→E plasticity to E→E plasticityMeta-learned sequence-generating circuit · Time decoding across synaptic turnover ratesdecoder lossHelped
Add the presynaptic activity term ˜xᵢxᵢ to E→I plasticity (ablation)Meta-learned E→I plasticity · Sequence organizationlossHelped

Surprising findings

Limitations

Experimental setup

Benchmarks: time decoding loss in simulated HVC-like networks under synaptic turnover

Metrics: decoding loss (linear decoder) median loss across 100 test networks Kruskal-Wallis H test Cohen's d

Baselines: multiplicative asymmetric Hebbian rule with rigid synapse bounds (Fiete/Jun-styl meta-learned E→E-only rules no plasticity

Builds on: Confavreux et al. meta-learning of plasticity rules Oja's rule Nicola and Clopath sequence model Bengio et al. learning rule meta-learning

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