Understanding deep learning requires rethinking generalization
arXiv:1611.03530
Abstract
Despite their massive size, successful deep artificial neural networks can exhibit a remarkably small difference between training and test performance. Conventional wisdom attributes small generalization error either to properties of the model family, or to the regularization techniques used during training. Through extensive systematic experiments, we show how these traditional approaches fail to explain why large neural networks generalize well in practice. Specifically, our experiments establish that state-of-the-art convolutional networks for image classification trained with stochastic gradient methods easily fit a random labeling of the training data. This phenomenon is qualitatively unaffected by explicit regularization, and occurs even if we replace the true images by completely unstructured random noise. We corroborate these experimental findings with a theoretical construction showing that simple depth two neural networks already have perfect finite sample expressivity as soon as the number of parameters exceeds the number of data points as it usually does in practice. We interpret our experimental findings by comparison with traditional models.
Published in ICLR 2017
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- Generating GPU Compiler Heuristics using Reinforcement Learning
- Mitigating Memorization in Sample Selection for Learning with Noisy Labels
- Think Global, Act Local: Relating DNN generalisation and node-level SNR
- Predicting the success of Gradient Descent for a particular Dataset-Architecture-Initialization (DAI)
- On the generalization of bayesian deep nets for multi-class classification
- On the potential for open-endedness in neural networks
- How BPE Affects Memorization in Transformers
- Effect of Various Regularizers on Model Complexities of Neural Networks in Presence of Input Noise
- Deep Optimization for Spectrum Repacking
- Nonparametric Online Learning Using Lipschitz Regularized Deep Neural Networks
- Understanding the Behaviour of the Empirical Cross-Entropy Beyond the Training Distribution
- Go Small and Similar: A Simple Output Decay Brings Better Performance
- Notes on Deep Learning Theory
- Computational principles of intelligence: learning and reasoning with neural networks
- Generalization by design: Shortcuts to Generalization in Deep Learning
- The Variational InfoMax Learning Objective