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Real-Valued Backpropagation is Unsuitable for Complex-Valued Neural Networks

NeurIPS 2022 · Architectures and efficiency › RNNs and normalization · approach: Theory of depth and width · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
increase hidden width of complex MLP (CReLU, CSigmoid, Ctanh) from 2^5 to 2^13complex-valued MLP under real-valued backprop · synthetic inputs, NTK at initializationrelative Frobenius norm to real NTKHelped
increase hidden width from 100 to 1000 (CReLU, modified modReLU)complex-valued MLP · synthetic z=1-i vs z' on unit circleconcentration of empirical complex NTK around real NTKHelped
use zReLU activation that violates the theorem's condition instead of CReLU/modified modReLU (ablation)complex-valued MLP · synthetic inputs, NTK at initializationgap between complex and real NTKHurt
modified modReLU with different threshold rho (0.5 vs 0.3) (ablation)complex-valued MLP · synthetic inputs, width 2^5 to 2^13relative Frobenius norm to real NTKNo clear effect
increase width from 2^5 to 2^10 during training (t=1000) on MNIST subset, CReLUcomplex-valued MLP · MNIST subset of 128 samplesrelative Frobenius norm to real NTKHelped
go from initialization (t=0) to training (t=1000) (ablation)complex-valued MLP vs real NTK · MNIST subset, L=1 and L=2relative Frobenius norm to real NTKNo clear effect
one vs two hidden layers (ablation)complex-valued MLP · MNIST subset and syntheticconvergence to real NTKNo clear effect

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