Sparse Networks from Scratch: Faster Training without Losing Performance
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We demonstrate the possibility of what we call sparse learning: accelerated training of deep neural networks that maintain sparse weights throughout training while achieving performance levels competitive with dense networks. We accomplish this by developing sparse momentum, an algorithm which uses exponentially smoothed gradients (momentum) to identify layers and weights which reduce the error efficiently. Sparse momentum redistributes pruned weights across layers according to the mean momentum magnitude of each layer. Within a layer, sparse momentum grows weights according to the momentum magnitude of zero-valued weights. We demonstrate state-of-the-art sparse performance on MNIST, CIFAR-10, and ImageNet, decreasing the mean error by a relative 8 show that our algorithm can reliably find the equivalent of winning lottery tickets from random initialization: Our algorithm finds sparse configurations with 20 counterparts. Sparse momentum also decreases the training time: It requires a single training run -- no re-training is required -- and increases training speed up to 11.85x. In our analysis, we show that our sparse networks might be able to reach dense performance levels by learning more general features which are useful to a broader range of classes than dense networks.
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