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Bread and butter ML question but I still fumbled the explanation a bit.
Start with a clear, concise definition of regularization as a technique to prevent overfitting by adding a penalty for complexity. Then explain the two main types (L1 and L2) and how they work mathematically and intuitively. Finally, discuss practical trade-offs and when to use each, tying it to real-world scenarios like recommendation systems at Pinterest.
Pro tip: Mention that regularization is not just about preventing overfitting but also about improving model generalization and interpretability, and that the choice between L1 and L2 depends on whether you need feature selection or just shrinkage. Also, note that at scale, regularization interacts with optimization and can affect training dynamics.
Explain that regularization is a set of techniques used to prevent overfitting by adding a penalty term to the loss function that discourages complex models.
Describe the two main types: L1 (Lasso) adds absolute value of weights, leading to sparsity; L2 (Ridge) adds squared weights, leading to small but non-zero weights. Mention that the penalty is controlled by a hyperparameter lambda.
Compare L1 vs L2: L1 for feature selection, L2 for handling correlated features. Mention that too much regularization can underfit, too little can overfit. Also, note computational considerations at scale.
Give examples of how regularization is used in real systems, such as in recommendation models at Pinterest to prevent overfitting on sparse user-item interactions, and how it can be combined with other techniques like dropout.
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