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FrereKhan

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Neural computation with experimental verification

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This paper imports an arbitrarily-chosen aspect of cortical architecture — topological maps of function — and ignores every other aspect of biological neural tissue. The resulting models show lower performance for the same number of parameters — not surprising, since they are more constrained compared with baseline. They may be slightly more robust against pruning — not surprising, since they are more regularised.

The figures show individual seeds, presumably, with no statistical analysis in the performance or pruning comparisons, so the null hypothesis is there is no difference between toponets and baseline. I would never let this paper be submitted by my team.

We haven't learned anything about the brain, or about ANNs.

If you bring activation sparsity into the mix, the advantage of SNN processors over GPUs/TPUs becomes more clear. Loss-gradient-based optimisation approaches are great because they give you a tool to include e.g. sparsity regularisation into the loss. Encouraging sparse activity makes simple linear algebra a poor fit for network activation, and SNN processors a much better fit.

It's not quite correct to say this is only for achieving deep learning. Gradient-based parameter optimisation is still a useful tool, even for small shallow networks that would be ideal for event-based signal processing.

Even for small-network tasks, training spiking networks has been non-trivial. This paper provides a way to get exact gradients, implying probably faster optimisation than using surrogate gradients or other approximation methods for SNNs.

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