An elementary analysis of ridge regression with random design

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Abstract

In this note, we provide an elementary analysis of the prediction error of ridge regression with random design. The proof is short and self-contained. In particular, it bypasses the use of Rudelson’s deviation inequality for covariance matrices, through a combination of exchangeability arguments, matrix perturbation and operator convexity.

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Mourtada, J., & Rosasco, L. (2022). An elementary analysis of ridge regression with random design. Comptes Rendus Mathematique, 360, 1055–1063. https://doi.org/10.5802/crmath.367

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