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Tensor decompositions of higher-order correlations by nonlinear Hebbian plasticity

NeurIPS 2021 · Architectures and efficiency › RNNs and normalization · approach: Hebbian and predictive coding · 1 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use nonlinear Hebbian learning with a>1 instead of the linear Oja ruleFeedforward neuron learning from higher-order input correlations · Tensor eigenvector learningconvergence targetMixed
Use the dominant tensor eigenvector rather than a subdominant eigenvector as the targetNonlinear Hebbian learning on natural image patch correlations · Whitened Berkeley image patchesrelative basin size: the basin of attraction for U_1 was ~3× larger than that for U_2Helped
Increase the weight on the two-point correlation term, A_1, with A_2=1 (ablation)Multi-term generalized Hebbian rule · Whitened natural image patchesalignment to top input-correlation eigenvectorsHelped
Weight the three-point correlation more strongly than the two-point correlation (ablation)Multi-term generalized Hebbian rule · Whitened natural image patchesconvergence to the first three-point-correlation eigenvectorHelped
Set the two-point correlation weight sufficiently negative (ablation)Multi-term generalized Hebbian rule · Whitened natural image patchesalignment with input-correlation eigenvectorsHurt
Add a second- and third-order correlation term with shared eigenvectors (ablation)Multi-term generalized Hebbian rule · Whitened natural image patchesconvergence to shared first eigenvectorHelped
Add direct multiplicative dependence on synaptic weight (c≠0) (ablation)Generalized Hebbian learning · Diagonal input correlationsstability of sparse steady statesMixed
Add multiplicative weight dependence with rank-one input correlations (ablation)Generalized Hebbian learning · Rank-one input correlationsstability of total synaptic amplitudeHurt

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