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Online Quantile Omniprediction for Proper Losses

NeurIPS 2026 · Learning theory and algorithms › Prediction and decision losses · approach: Algorithms with explicit predictors

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Gives online algorithms that output a vector of quantile forecasts achieving low omniprediction error simultaneously over all bounded proper quantile losses, with O~(sqrt(1/T)) rates, and demonstrates them on COVID-19 hospitalization quantile ensembling.

Problem

Omniprediction (one predictor that is competitive with the best base forecaster on every proper loss) has been well studied for binary outcomes, but multiclass and continuous outcomes have only slow rates or restricted loss classes. The paper targets quantile forecasts over a discrete set of levels.

Approach

Decompose proper quantile losses into mixtures of two-parameter elementary losses, discretize outcomes to a grid so only finitely many elementary losses matter, and run a Hedge-based multiobjective game in which a minimax program over distributions on the grid yields ordered randomized quantile forecasts with O(sqrt(log(mNB)/T)) omni-error.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: COVID-19 Forecast Hub weekly hospitalization forecasts (18 groups, 51 locations, 4 horizons, Dec 2020 to Jun 2023)

Benchmarks: COVID-19 Forecast Hub US-agg and 51 state-level series

Metrics: omni-error total quantile loss instantaneous normalized quantile loss

Baselines: COVIDhub-Ens JHUAPL-SLPEns Hedge-QL

Builds on: Omnipredictors (GKR+22) Elementary loss characterization of proper losses (EGJK16) Multiobjective learning game framework (LNPR22) Hedge algorithm COVID-19 Forecast Hub

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