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The principles of learning theory and generalization form the foundation for machine learning, exploring essential questions about model performance on unseen data. Key elements like statistical learning theory, the bias-variance trade-off, and PAC learning are central to understanding how models can effectively learn from limited data while maintaining generalization. The balance between model complexity and performance is emphasized, with various techniques—such as regularization and cross-validation—serving as practical tools for achieving optimal model evaluation and design.
References
AML ch1.pdfClass Notes
Memorization
What we have learnt
Final Test
Revision Tests
Term: Statistical Learning Theory
Definition: A probabilistic framework to understand learning from data.
Term: Generalization
Definition: The ability of a model to perform well on unseen data.
Term: BiasVariance Tradeoff
Definition: A fundamental concept describing the trade-off between error due to bias and error due to variance in a model.
Term: PAC Learning
Definition: A framework that formalizes the conditions under which a concept class can be learned.
Term: VC Dimension
Definition: A measure of the capacity of a hypothesis class based on its ability to classify data points.
Term: Regularization
Definition: A technique to improve generalization by introducing a penalty term in the model's loss function.
Term: Rademacher Complexity
Definition: A measure of a hypothesis class's richness based on its capability to fit random noise.
Term: CrossValidation
Definition: A resampling method used to estimate the performance of machine learning models.