Paper gives an exact finite-sample identity for CV variance
K-fold is first-order variance optimal, leave-one-out is smallest among K-fold schemes, and the estimate is asymptotically normal.
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K-fold is first-order variance optimal, leave-one-out is smallest among K-fold schemes, and the estimate is asymptotically normal.
With compact support, a constrained NPMLE reaches the slightly faster rate log(n)/(n log log n).
Compression-based learning risk bounds match the law-of-large-numbers rate without a logarithmic penalty.
Holdout Best-of-N unbiasedly estimates selection reward only when selector depth is below the score count.
Theoretical analysis proves finite-sample learning rates for physics-informed kernel estimators, showing differential observations can improve rates from n^-1/4 to n^-1/2.
Researchers close the Kearns–Roth–Ryu gap for agentic networked information aggregation, proving excess error is constant up to depth M^2 then Θ(M^2/D).
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