Deep Learning on a Data Diet: Finding Important Examples Early in Training
Not on the map. Why?
Cited by 23 in Multimodal LLMs / vision-language models, but placed by its own abstract, which didn’t fit.
Abstract (arXiv)
Recent success in deep learning has partially been driven by training increasingly overparametrized networks on ever larger datasets. It is therefore natural to ask: how much of the data is superfluous, which examples are important for generalization, and how do we find them? In this work, we make the striking observation that, in standard vision datasets, simple scores averaged over several weight initializations can be used to identify important examples very early in training. We propose two such scores -- the Gradient Normed (GraNd) and the Error L2-Norm (EL2N) scores -- and demonstrate their efficacy on a range of architectures and datasets by pruning significant fractions of training data without sacrificing test accuracy. In fact, using EL2N scores calculated a few epochs into training, we can prune half of the CIFAR10 training set while slightly improving test accuracy. Furthermore, for a given dataset, EL2N scores from one architecture or hyperparameter configuration generalize to other configurations. Compared to recent work that prunes data by discarding examples that are rarely forgotten over the course of training, our scores use only local information early in training. We also use our scores to detect noisy examples and study training dynamics through the lens of important examples -- we investigate how the data distribution shapes the loss surface and identify subspaces of the model's data representation that are relatively stable over training.
Key facts. Cited by 533 papers in the map (data through 14 Oct 2026). Builds on 25 of its 39 references that are in the map. First posted on arXiv 15 Jul 2021.
Builds on
25 of 39 references.
References · 25
- 2015Deep Residual Learning for Image Recognitioncited by 52,096
- 2018Neural Tangent Kernel: Convergence and Generalization in Neural Networkscited by 2,621
- 2017Understanding Black-box Predictions via Influence Functionscited by 1,741
- 2016Understanding deep learning requires rethinking generalizationcited by 1,674
- 2019Wide Neural Networks of Any Depth Evolve as Linear Models Under Gradient Descentcited by 738
- 2018An Empirical Study of Example Forgetting during Deep Neural Network Learningcited by 678
- 2019Linear Mode Connectivity and the Lottery Ticket Hypothesiscited by 637
- 2020Estimating Training Data Influence by Tracing Gradient Descentcited by 580
- 2020What Neural Networks Memorize and Why: Discovering the Long Tail via Influence Estimationcited by 497
- 2019Does Learning Require Memorization? A Short Tale about a Long Tailcited by 460
- 2019Selection via Proxy: Efficient Data Selection for Deep Learningcited by 339
- 2020Identifying Mislabeled Data using the Area Under the Margin Rankingcited by 261
13 more
- 2020GLISTER: Generalization based Data Subset Selection for Efficient and Robust Learningcited by 226
- 2020The large learning rate phase of deep learning: the catapult mechanismcited by 216
- 2020Deep learning versus kernel learning: an empirical study of loss landscape geometry and the time evolution of the Neural Tangent Kernelcited by 187
- 2021Deep Learning Through the Lens of Example Difficultycited by 141
- 2017Deep Active Learning for Named Entity Recognitioncited by 108
- 2020Estimating Example Difficulty Using Variance of Gradientscited by 97
- 2018Turning Big data into tiny data: Constant-size coresets for k-means, PCA and projective clusteringcited by 94
- 2019Harnessing the Power of Infinitely Wide Deep Nets on Small-data Taskscited by 87
- 2016Coresets for Scalable Bayesian Logistic Regressioncited by 79
- 2018Bayesian Coreset Construction via Greedy Iterative Geodesic Ascentcited by 68
- 2018On Coresets for Logistic Regressioncited by 67
- 2019Emergent properties of the local geometry of neural loss landscapescited by 46
- 2020Coresets for Robust Training of Neural Networks against Noisy Labelscited by 24
Built on by
Citing papers per year: 2021: 6; 2022: 39; 2023: 92; 2024: 142; 2025: 132; 2026: 122.
533 papers.
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