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3 Pith papers cite this work. Polarity classification is still indexing.

3 Pith papers citing it

fields

cs.LG 3

years

2026 3

verdicts

UNVERDICTED 3

representative citing papers

Online Set Learning from Precision and Recall Feedback

cs.LG · 2026-05-10 · unverdicted · novelty 7.0

A hypothesis class is learnable in this online precision-recall feedback model if and only if it has finite VC dimension, with algorithms achieving regret bounds in realizable and agnostic settings despite ERM failing.

Regret-Oracle Complexity Tradeoffs in Agnostic Online Learning

cs.LG · 2026-05-08 · unverdicted · novelty 7.0

A dynamic pruning reduction from agnostic to realizable online learning via weak-consistency oracles achieves O(T^{d_VC+1}) query complexity with near-optimal regret and supplies matching upper and lower bounds on the regret-oracle tradeoff.

Mistake-Bounded Language Generation

cs.LG · 2026-05-11 · unverdicted · novelty 6.0

Defines mistake-bounded generation and gives an algorithm for finite classes achieving optimal last-mistake time Cdim(L) with floor(log2 |L|) mistakes, plus a trade-off for infinite classes and noisy extensions.

citing papers explorer

Showing 3 of 3 citing papers.

  • Online Set Learning from Precision and Recall Feedback cs.LG · 2026-05-10 · unverdicted · none · ref 47

    A hypothesis class is learnable in this online precision-recall feedback model if and only if it has finite VC dimension, with algorithms achieving regret bounds in realizable and agnostic settings despite ERM failing.

  • Regret-Oracle Complexity Tradeoffs in Agnostic Online Learning cs.LG · 2026-05-08 · unverdicted · none · ref 22

    A dynamic pruning reduction from agnostic to realizable online learning via weak-consistency oracles achieves O(T^{d_VC+1}) query complexity with near-optimal regret and supplies matching upper and lower bounds on the regret-oracle tradeoff.

  • Mistake-Bounded Language Generation cs.LG · 2026-05-11 · unverdicted · none · ref 22

    Defines mistake-bounded generation and gives an algorithm for finite classes achieving optimal last-mistake time Cdim(L) with floor(log2 |L|) mistakes, plus a trade-off for infinite classes and noisy extensions.