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The Hidden Cost of Waiting for Accurate Predictions

ICLR 2025 · Learning theory and algorithms › Prediction and decision losses · approach: Algorithms with explicit predictors · 0 citations (OpenAlex)

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Models how timing of prediction-driven resource allocation trades off noisier early predictions against more accurate later ones, showing ranking loss can worsen over time due to inequality-driven population attrition and deriving optimal one-time and over-time allocation conditions.

Problem

When a planner allocates a fixed budget to prevent undesirable outcomes using predictions that improve with observations, but individuals with high failure probability drop out over time, it is unclear whether waiting for more accurate predictions improves ranking and allocation welfare.

Approach

A stylized Bernoulli-observation model with failure-driven attrition shows the ranking risk can increase over time because the change-in-population effect (high-risk individuals fail out) grows with inequality (variance of failure probabilities), yielding conditions on when early allocation is optimal and an efficient algorithm for optimal over-time allocation.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
wait for more observations while high-risk individuals fail out of the active populationBayes-optimal ranking · Active population over timeranking riskMixed
increase inequality in failure probabilitiesBayes-optimal ranking · Active population over timeranking riskHurt
allocate earlier under high inequality or a larger budgetOne-time resource allocation · One-time allocationsocial welfareHelped
increase the budgetOptimal over-time allocation · Semi-synthetic NELS-based simulationallocation timingHelped
increase inequality by moving the prior toward a uniform distributionOptimal over-time allocation · Semi-synthetic priors, B/N = 10%allocation timingHelped

Surprising findings

Limitations

Experimental setup

Datasets: National Education Longitudinal Study (NELS) 1988

Metrics: pairwise zero-one ranking risk expected utility of allocation

Builds on: Bayes optimal ranking rotting bandits

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