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Research map / Learning theory and algorithms / Submodular and game algorithms

Buying Information for Stochastic Optimization

ICML 2023 · Learning theory and algorithms › Submodular and game algorithms · approach: Learned auction design · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the path-based Q estimator and stop when it reaches 1Super-martingale stopping · Super-martingale stoppingcompetitive ratio: 2Helped
Randomize the stopping threshold using density p(ρ)=e^ρ/(e-1)Super-martingale stopping · Super-martingale stoppingcompetitive ratio: e/(e-1)Helped
Choose the box with the highest posterior probability of covering the scenarioMSSC · MSSC with time-dependent feedbackcompetitive ratio: 4Helped
Convert a time-dependent-feedback learner into a paid-feedback learnerMSSC · Buying information for MSSCcompetitive ratio: 2αHelped
Combine the greedy time-dependent-feedback algorithm with the buying-information reductionMSSC · Buying information for MSSCcompetitive ratio: 8Helped
Use an α-approximate rather than exact optimization valueDeterministicStopping · Super-martingale stopping with approximate optimizationcompetitive ratio: 2 -> 2αHurt
Use an α-approximate rather than exact optimization valueRandomizedStopping · Super-martingale stopping with approximate optimizationcompetitive ratio: e/(e-1) -> e/(e-1)αHurt
Stop when the current value falls below the round index (ablation)Super-martingale stopping · Super-martingale stoppingcompetitive ratio: H_nHurt
Stop when the smallest value seen so far falls below the round index (ablation)Super-martingale stopping · Super-martingale stoppingcompetitive ratio: Ω(n)Hurt

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