June 14, 2024, 4:47 a.m. | Sungyoon Lee, Sokbae Lee

cs.LG updates on arXiv.org arxiv.org

arXiv:2305.12883v3 Announce Type: replace-cross
Abstract: In recent years, there has been a significant growth in research focusing on minimum $\ell_2$ norm (ridgeless) interpolation least squares estimators. However, the majority of these analyses have been limited to an unrealistic regression error structure, assuming independent and identically distributed errors with zero mean and common variance. In this paper, we explore prediction risk as well as estimation risk under more general regression error assumptions, highlighting the benefits of overparameterization in a more realistic …

abstract arxiv assumptions cs.lg econ.em error errors estimator general growth however independent interpolation least math.st minimum norm prediction regression replace research risk squares stat.ml stat.th type

Senior Data Engineer

@ Displate | Warsaw

Senior Algorithms Engineer (Image Processing)

@ KLA | USA-MI-Ann Arbor-KLA

Principal Software Development Engineer

@ Yahoo | US - United States of America

Data Domain Architect, Vice President

@ JPMorgan Chase & Co. | Columbus, OH, United States

Senior, Data Scientist, Sam's Personalization

@ Cox Enterprises | (USA) TX MCKINNEY 04906 SAM'S CLUB

Software Engineering Specialist

@ GE HealthCare | Bengaluru HEALTHCARE (JFWTC) IN