Improved Distribution Estimation in $\ell_\infty$

2026-06-01T07:23:58Z7645c1484d7ba1452c254438688030613397ac438cd55c97acfb17b9f2a2cb32
1-bit-communicationBest-of-NBradley-TerryEEGStiefel-manifoldapproximation-theory','anisotropic-smoothness','mixed-smoothnessbatched-learningdeep-ReLUdihedral-groupdistribution-estimationdomain-adaptationell-inftyfew-shot-learningfree-energy-estimationlast-layer-linearizationminimaxneural-transportpreference-learningrandom-matrix-theoryregret-boundsreward-learningstochastic-linear-banditstransfer-learninguncertainty-quantificationweak-monotonicity

What happened

Collection of new arXiv/stat.ML papers (June 1, 2026) presenting theoretical and algorithmic advances across statistical machine learning: improved minimax and tail bounds for discrete distribution estimation under the ℓ∞ norm; analysis and design principles for Best-of-N preference data and consequences for Bradley–Terry reward learning; comparison (theoretical and empirical) showing last-layer linearization often suffices for epistemic uncertainty quantification in deep nets; minimax lower bounds and near-optimal algorithms for batched stochastic linear bandits with 1-bit-per-batch feedback;

Why it matters

A reviewed impact interpretation has not been published for this record.

Evidence and limitations

Source ID
arxiv_stat_ml
Record identifier
7645c1484d7ba1452c254438688030613397ac438cd55c97acfb17b9f2a2cb32
Enrichment time
2026-06-01T07:23:58Z
AI-assisted enrichment
Yes

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