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    Home»Machine Learning & Research»Sooner Charges for Non-public Adversarial Bandits
    Machine Learning & Research

    Sooner Charges for Non-public Adversarial Bandits

    Oliver ChambersBy Oliver ChambersJuly 10, 2025No Comments1 Min Read
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    We design new differentially personal algorithms for the issues of adversarial bandits and bandits with knowledgeable recommendation. For adversarial bandits, we give a easy and environment friendly conversion of any non-private bandit algorithms to non-public bandit algorithms. Instantiating our conversion with present non-private bandit algorithms provides a remorse higher certain of O(OkTε)Oleft(frac{sqrt{KT}}{sqrt{varepsilon}}proper)O(ε​OkT​​), enhancing upon the prevailing higher certain O(OkTlog⁡(OkT)ε)Oleft(frac{sqrt{KT log(KT)}}{varepsilon}proper)O(εOkTlog(OkT)​​) in all privateness regimes. Particularly, our algorithms enable for sublinear anticipated remorse even when ε≤1Tvarepsilon leq frac{1}{sqrt{T}}ε≤T​1​, establishing the primary recognized separation between central and native differential privateness. For bandits with knowledgeable recommendation, we give the primary differentially personal algorithms, with anticipated remorse O(NTε),O(OkTlog⁡(N)log⁡(OkT)ε)Oleft(frac{sqrt{NT}}{sqrt{varepsilon}}proper), Oleft(frac{sqrt{KTlog(N)}log(KT)}{varepsilon}proper)O(ε​NT​​),O(εOkTlog(N)​log(OkT)​), and O~(N1/6Ok1/2T2/3log⁡(NT)ε1/3+N1/2log⁡(NT)ε)tilde{O}left(frac{N^{1/6}Ok^{1/2}T^{2/3}log(NT)}{varepsilon^{1/3}} + frac{N^{1/2}log(NT)}{varepsilon}proper)O~(ε1/3N1/6Ok1/2T2/3log(NT)​+εN1/2log(NT)​), the place OkOkOk and NNN denote the variety of actions and consultants respectively. These charges enable us to get sublinear remorse for various mixtures of small and huge OkOkOk, NNN and εvarepsilonε.

    • † College of Michigan
    • ** Work completed whereas at Apple
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