Generalization Bounds
Overview
Generalization bounds estimate how well a model trained on finite data will perform on new examples, helping explain when learning is reliable. Common tools include VC and Rademacher complexity, covering numbers, PAC-Bayes and information-theoretic bounds, and algorithmic stability. For deep networks and modern settings, analyses increasingly use learned feature geometry, optimization dynamics, and structure in data, while extending guarantees to distribution shift, generative models, and dependent or distributed samples. A central tension is that broad worst-case guarantees can be too loose to be useful, whereas tighter, non-vacuous bounds often rely on assumptions about the algorithm, data geometry, or shift between training and test distributions.
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