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How Proper Scoring Rules Shape LLM Forecasting

arxiv.org/abs/2608.28482

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Updated 6 h ago · first seen 11 Sept 2026

paper_01M294FSHRV3A5N70ZHHYHXR5J

Published
11 Sept 2026
T1 · 6 h ago
arXiv
2608.28482
T1 · 6 h ago
Category
cs.LG
T1 · 6 h ago

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Abstractabstract1

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This paper evaluates how reward function choice shapes the performance and behavior of LLM forecasters. We compare five proper scoring rules as training objectives for binary forecasts of resolved real-world events. Although the rules share the same theoretical incentive for truthful probability reporting, the resulting models differ in calibration, probability use, and estimated profiles of bias, information, and noise, with smaller differences in aggregate accuracy and discrimination. The Brier-trained model has the lowest observed Brier score and highest AUC-ROC, while the log-trained model has the highest observed log score and lowest calibration error. Models with similar aggregate performance also reach that performance through different combinations of bias, information, and noise. Proper scoring rules therefore need not behave interchangeably as training objectives. Reward choice may shape not only how well an LLM forecasts, but how its forecasting errors are structured.currentcurrentarXiv (Atom API + RSS)T1highdeterministic

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