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Training Neural Networks with Local Error Signals

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arxiv 1901.06656 v2 pith:UMLG2IGW submitted 2019-01-20 stat.ML cs.CVcs.LG

classification stat.MLcs.CVcs.LG
keywords locallosserrorhiddenlayerstrainingapproachfunction
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Supervised training of neural networks for classification is typically performed with a global loss function. The loss function provides a gradient for the output layer, and this gradient is back-propagated to hidden layers to dictate an update direction for the weights. An alternative approach is to train the network with layer-wise loss functions. In this paper we demonstrate, for the first time, that layer-wise training can approach the state-of-the-art on a variety of image datasets. We use single-layer sub-networks and two different supervised loss functions to generate local error signals for the hidden layers, and we show that the combination of these losses help with optimization in the context of local learning. Using local errors could be a step towards more biologically plausible deep learning because the global error does not have to be transported back to hidden layers. A completely backprop free variant outperforms previously reported results among methods aiming for higher biological plausibility. Code is available https://github.com/anokland/local-loss

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. ReBoot: Encrypted Training of Deep Neural Networks with CKKS Bootstrapping

    cs.LG 2025-06 reject novelty 6.0 of 10

    ReBoot adapts CKKS homomorphic encryption, local-loss blocks, and a polynomial ReLU to train MLPs on encrypted data, but only one of its dataset results was produced by actually encrypted training.

  2. Deep Learning Theory Review: An Optimal Control and Dynamical Systems Perspective

    cs.LG 2019-08 conditional novelty 3.0 of 10

    A review that frames neural networks as dynamical systems, SGD as stochastic dynamics, and training as mean-field optimal control to unify deep learning theory.

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