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CLIP-OGD: An Experimental Design for Adaptive Neyman Allocation in Sequential Experiments

NeurIPS 2023 · Bandits and online learning › Online convex optimization and games · approach: Online decision-making with feedback structure · 3 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
use CLIP-OGD instead of Bernoulli design for confidence intervals (Chebyshev width)adaptive Horvitz-Thompson estimator · Groh-McKenzie simulation, T=14,445Chebyshev CI width: 0.0541 -> 0.0507Helped
use CLIP-OGD instead of Bernoulli design for normal-based intervals (width)adaptive Horvitz-Thompson estimator · Groh-McKenzie simulation, T=14,445Normal CI width: 0.0237 -> 0.0222Helped
use CLIP-OGD instead of Bernoulli (normal-based coverage)adaptive Horvitz-Thompson estimator · Groh-McKenzie simulation, T=14,445Normal CI coverage: 95.21% -> 95.22%No clear effect
use Chebyshev intervals instead of normal-based intervalsCLIP-OGD · Groh-McKenzie simulation, T=14,445CI coverage: 99.99% vs 95.22%Mixed
use Explore-then-Commit instead of CLIP-OGD in large samplesadaptive Neyman allocation · Groh-McKenzie simulation, original datasetnormalized varianceHurt
flip potential outcomes of first 100 units, applied to CLIP-OGD (ablation)CLIP-OGD · Groh-McKenzie simulation, flipped outcomesnormalized varianceNo clear effect
flip potential outcomes of first 100 units, applied to ETC (ablation)Explore-then-Commit · Groh-McKenzie simulation, flipped outcomesnormalized varianceHurt
use smaller step size c in eta=c/sqrt(T) for CLIP-OGD (ablation)CLIP-OGD · Groh-McKenzie simulation, step-size sweep c in {0.25,0.5,1.0,2.0,4.0}normalized variance convergence rateHelped
use DBCD and EXP3 instead of CLIP-OGDadaptive designs · Groh-McKenzie simulation, unnormalized variancevarianceHurt

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