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Bayésien Naïf auto-supervisé×Régression logistique auto-supervisée×
DomaineApprentissage automatiqueApprentissage automatique
FamilleMachine learningMachine learning
Année d'origine20002020s
Auteur d'origineNigam, K.; McCallum, A. K.; Thrun, S.; Mitchell, T.Chen et al. (SimCLR linear evaluation protocol, 2020); logistic probe practice widely adopted across SSL literature
TypeSelf-supervised generative classifierSelf-supervised pretraining + supervised linear classification
Source fondatriceNigam, K., McCallum, A. K., Thrun, S., & Mitchell, T. (2000). Text classification from labeled and unlabeled documents using EM. Machine Learning, 39(2-3), 103–134. DOI ↗Chen, T., Kornblith, S., Norouzi, M., & Hinton, G. (2020). A Simple Framework for Contrastive Learning of Visual Representations. Proceedings of the 37th International Conference on Machine Learning (ICML), 1597–1607. link ↗
AliasSelf-training Naive Bayes, EM Naive Bayes, Expectation-Maximization Naive Bayes, Pseudo-label Naive BayesSSL linear probe, contrastive pretraining with logistic classifier, self-supervised linear evaluation, SSL + logistic regression
Apparentées55
RésuméSelf-supervised Naive Bayes extends the classic Naive Bayes classifier to exploit large pools of unlabeled data by iteratively assigning soft pseudo-labels through an Expectation-Maximization loop. Originally demonstrated for text classification by Nigam et al. (2000), the approach can substantially improve accuracy when labeled examples are scarce but unlabeled data are plentiful.Self-supervised logistic regression is a two-stage pipeline in which a neural encoder is first trained on abundant unlabeled data through a self-supervised pretext task — such as contrastive learning or masked prediction — and then the frozen learned representations are classified with a standard logistic regression model trained on a small labeled dataset. This linear evaluation protocol is widely used to benchmark the quality of self-supervised representations.
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ScholarGateComparer des méthodes: Self-supervised Naive Bayes · Self-supervised Logistic Regression. Consulté le 2026-06-17 sur https://scholargate.app/fr/compare