Bootstrap Your Own Variance
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Abstract (arXiv)
Understanding model uncertainty is important for many applications. We propose Bootstrap Your Own Variance (BYOV), combining Bootstrap Your Own Latent (BYOL), a negative-free Self-Supervised Learning (SSL) algorithm, with Bayes by Backprop (BBB), a Bayesian method for estimating model posteriors. We find that the learned predictive std of BYOV vs. a supervised BBB model is well captured by a Gaussian distribution, providing preliminary evidence that the learned parameter posterior is useful for label free uncertainty estimation. BYOV improves upon the deterministic BYOL baseline (+2.83% test ECE, +1.03% test Brier) and presents better calibration and reliability when tested with various augmentations (eg: +2.4% test ECE, +1.2% test Brier for Salt & Pepper noise).
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 38 of its 55 references that are in the map. First posted on arXiv 6 Dec 2023.
Builds on
38 of 55 references.
References · 38
- 2020An Image is Worth 16x16 Words: Transformers for Image Recognition at Scalecited by 29,915
- 2021High-Resolution Image Synthesis with Latent Diffusion Modelscited by 18,694
- 2023GPT-4 Technical Reportcited by 18,132
- 2022PaLM: Scaling Language Modeling with Pathwayscited by 5,304
- 2017On Calibration of Modern Neural Networkscited by 4,860
- 2020Bootstrap your own latent: A new approach to self-supervised Learningcited by 4,712
- 2020Training data-efficient image transformers & distillation through attentioncited by 4,560
- 2015Dropout as a Bayesian Approximation: Representing Model Uncertainty in Deep Learningcited by 4,416
- 2018The Lottery Ticket Hypothesis: Finding Sparse, Trainable Neural Networkscited by 2,250
- 2019Can You Trust Your Model's Uncertainty? Evaluating Predictive Uncertainty Under Dataset Shiftcited by 1,274
- 2016Training Deep Nets with Sublinear Memory Costcited by 825
- 2019A Simple Baseline for Bayesian Uncertainty in Deep Learningcited by 555
26 more
- 2015Weight Uncertainty in Neural Networkscited by 554
- 2019Using Self-Supervised Learning Can Improve Model Robustness and Uncertaintycited by 511
- 2021Laplace Redux -- Effortless Bayesian Deep Learningcited by 359
- 2016Ladder Variational Autoencoderscited by 315
- 2021What Are Bayesian Neural Network Posteriors Really Like?cited by 307
- 2019Monte Carlo Gradient Estimation in Machine Learningcited by 281
- 2017VAE with a VampPriorcited by 247
- 2013Expectation Propagation for approximate Bayesian inferencecited by 172
- 2013A General Framework for Updating Belief Distributionscited by 172
- 2018Deep Bayesian Bandits Showdown: An Empirical Comparison of Bayesian Deep Networks for Thompson Samplingcited by 166
- 2019Practical Deep Learning with Bayesian Principlescited by 158
- 2018Flipout: Efficient Pseudo-Independent Weight Perturbations on Mini-Batchescited by 133
- 2021Bayesian Neural Network Priors Revisitedcited by 121
- 2020BYOL works even without batch statisticscited by 95
- 2018Lightweight Probabilistic Deep Networkscited by 77
- 2022Do Bayesian Neural Networks Need To Be Fully Stochastic?cited by 63
- 2019Generalized Variational Inference: Three arguments for deriving new Posteriorscited by 57
- 2022Bayesian Model Selection, the Marginal Likelihood, and Generalizationcited by 56
- 2018Importance Weighting and Variational Inferencecited by 55
- 2020Regularization Matters: A Nonparametric Perspective on Overparametrized Neural Networkcited by 38
- 2016Natural-Parameter Networks: A Class of Probabilistic Neural Networkscited by 33
- 2023How to Scale Your EMAcited by 22
- 2017Variational Memory Addressing in Generative Modelscited by 17
- 2018The Kanerva Machine: A Generative Distributed Memorycited by 13
- 2021Kanerva++: extending The Kanerva Machine with differentiable, locally block allocated latent memorycited by 3
- 2022Benchmark for Uncertainty & Robustness in Self-Supervised Learningcited by 1
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Citing papers per year: 2025: 1.
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