Ranking earthquake forecasts using proper scoring rules: Binary events in a low probability environment
Francesco Serafini (1), Mark Naylor (1), Finn Lindgren (1), Maximilian, Werner (2), Ian Main (1) ((1) University of Edinburgh, (2) University of, Bristol)

TL;DR
This paper critically evaluates the Parimutuel Gambling score for ranking earthquake forecasts, demonstrating its limitations and advocating for proper scoring rules like Brier and logarithmic scores for more reliable model comparison.
Contribution
It analytically proves the improper nature of the Parimutuel Gambling score and compares its performance with proper scores, providing guidelines for fair model ranking in earthquake forecasting.
Findings
Parimutuel Gambling score is generally improper for model ranking.
Proper scores like Brier and logarithmic scores are more reliable.
Confidence intervals help determine when one model outperforms another.
Abstract
Operational earthquake forecasting for risk management and communication during seismic sequences depends on our ability to select an optimal forecasting model. To do this, we need to compare the performance of competing models with each other in prospective forecasting mode, and to rank their performance using a fair, reproducible and reliable method. The Collaboratory for the Study of Earthquake Predictability (CSEP) conducts such prospective earthquake forecasting experiments around the globe. One metric that has been proposed to rank competing models is the Parimutuel Gambling score, which has the advantage of allowing alarm-based (categorical) forecasts to be compared with probabilistic ones. Here we examine the suitability of this score for ranking competing earthquake forecasts. First, we prove analytically that this score is in general improper, meaning that, on average, it does…
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