Robust forecast aggregation via additional queries

Fuente: arXiv
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Autori principali: Frongillo, Rafael, Monroe, Mary, Neyman, Eric, Waggoner, Bo
Natura: Preprint
Pubblicazione: 2025
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author Frongillo, Rafael
Monroe, Mary
Neyman, Eric
Waggoner, Bo
author_facet Frongillo, Rafael
Monroe, Mary
Neyman, Eric
Waggoner, Bo
contents We study the problem of robust forecast aggregation: combining expert forecasts with provable accuracy guarantees compared to the best possible aggregation of the underlying information. Prior work shows strong impossibility results, e.g. that even under natural assumptions, no aggregation of the experts' individual forecasts can outperform simply following a random expert (Neyman and Roughgarden, 2022). In this paper, we introduce a more general framework that allows the principal to elicit richer information from experts through structured queries. Our framework ensures that experts will truthfully report their underlying beliefs, and also enables us to define notions of complexity over the difficulty of asking these queries. Under a general model of independent but overlapping expert signals, we show that optimal aggregation is achievable in the worst case with each complexity measure bounded above by the number of agents $n$. We further establish tight tradeoffs between accuracy and query complexity: aggregation error decreases linearly with the number of queries, and vanishes when the "order of reasoning" and number of agents relevant to a query is $ω(\sqrt{n})$. These results demonstrate that modest extensions to the space of expert queries dramatically strengthen the power of robust forecast aggregation. We therefore expect that our new query framework will open up a fruitful line of research in this area.
format Preprint
id arxiv_https___arxiv_org_abs_2512_05271
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Robust forecast aggregation via additional queries
Frongillo, Rafael
Monroe, Mary
Neyman, Eric
Waggoner, Bo
Computer Science and Game Theory
Machine Learning
We study the problem of robust forecast aggregation: combining expert forecasts with provable accuracy guarantees compared to the best possible aggregation of the underlying information. Prior work shows strong impossibility results, e.g. that even under natural assumptions, no aggregation of the experts' individual forecasts can outperform simply following a random expert (Neyman and Roughgarden, 2022). In this paper, we introduce a more general framework that allows the principal to elicit richer information from experts through structured queries. Our framework ensures that experts will truthfully report their underlying beliefs, and also enables us to define notions of complexity over the difficulty of asking these queries. Under a general model of independent but overlapping expert signals, we show that optimal aggregation is achievable in the worst case with each complexity measure bounded above by the number of agents $n$. We further establish tight tradeoffs between accuracy and query complexity: aggregation error decreases linearly with the number of queries, and vanishes when the "order of reasoning" and number of agents relevant to a query is $ω(\sqrt{n})$. These results demonstrate that modest extensions to the space of expert queries dramatically strengthen the power of robust forecast aggregation. We therefore expect that our new query framework will open up a fruitful line of research in this area.
title Robust forecast aggregation via additional queries
topic Computer Science and Game Theory
Machine Learning
url https://arxiv.org/abs/2512.05271