Why Linear Models Can Still Work in a Complex and Changing World
Linear models can beat nonlinear ones when unstable curvature fails to transfer across environments.
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Linear models can beat nonlinear ones when unstable curvature fails to transfer across environments.
New optimization theory paper proves near-optimal lower bounds for gradient descent with predetermined stepsizes, confirming silver-schedule optimality.
Researchers derive sufficient sample-size conditions for recovering sparse binary signals from sparse Gaussian measurements, quantifying an information-theoretic threshold of order slog(p/s)/log(ds/p).
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