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Unified Screening for Multiple Diseases

ICML 2025 · Learning theory and algorithms › Prediction and decision losses · approach: Adaptive testing and experiments

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Casts unified multi-disease screening as a referral (activation) problem solved via a linear program and Lagrangian duality, characterizing risk-dependent optimal decision boundaries and comparing against independent per-disease screening in simulations.

Problem

Designing screening programs for multiple diseases simultaneously under competing risks, limited budgets and diagnostic error constraints, where per-disease programs ignore interactions between diseases.

Approach

Formulate unified screening as a referral LP choosing among four joint activation actions per risk vector, use Lagrange duality to show the optimal policy is a threshold on κ-gaps, and derive curved, risk-dependent activation boundaries for two diseases, contrasted with constant thresholds for independent screening.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use unified referral decisions that account for both disease risks instead of independent disease-specific thresholdsTwo-disease screening · In-silico two-disease screeningmean survival time (years): 37.47 -> 37.70Helped
Use unified referral decisions that account for both disease risks instead of independent disease-specific thresholdsTwo-disease screening · In-silico two-disease screeningnumber of joint screenings: 1847 -> 2363Helped
Use unified referral decisions instead of independent disease-specific thresholdsTwo-disease screening · In-silico two-disease screeningsurvival timeMixed

Surprising findings

Limitations

Experimental setup

Datasets: synthetic simulated patient data

Benchmarks: in-silico simulations

Metrics: expected survival time (years over 50) screening cost budget joint screening counts

Baselines: independent screening programs

Builds on: sequential hypothesis testing competing risks analysis

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