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Nearly Tight Rademacher Bounds for Sparsely Activated Neural Networks

Paper recorded by Signals 4 on 2026-09-08 in cs.LG. Abstract reproduced from arXiv; link to the original below.

Published 2026-09-08 on arXiv · recorded by Signals 4 on 2026-09-09

Category: cs.LG · 机器学习 · first seen 2026-09-09

Abstract

An input may activate few hidden units even when different inputs collectively use an entire network. We study the statistical complexity of this input-dependent sparsity in the one-hidden-layer ReLU model of Awasthi et al. (COLT 2024). For width $s$, at most $k$ active units per input, and effective weight and bias bounds $W,B$, every size-$m$ sample in the class's fixed radius-$R$ input domain s

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#97 most recent of 215 cs.LG papers we have recorded · ↑ newer: Entropy-Regularized Rank-Masked Policy Optimization for Test-Time Rein · ↓ older: When Does Scale-Invariant Optimization Become Unstable? An Exact Sched
Cite this page: Nearly Tight Rademacher Bounds for Sparsely Activated Neural Networks: the #97 most recent of 215 cs.LG papers we have recorded (as of 2026-09-08). Source: Signals 4 (Signals API) — https://data.jiangzhang.ca/signals4/t/papers/nearly-tight-rademacher-bounds-for-sparsely-activated-neural-networks.html
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