Comparing Probabilistic Forecasting Systems with the Brier Score
By C. Ferro. 2007
99 citations recorded by the source corpus.
Subfields: Atmospheric Science, Global and Planetary Change, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/da535df443b66cbdb16d074fdcc4e05b4f507aeb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
- D. Wilks
- Tim N. Palmer
- Francisco J. Doblas-Reyes
- Ian T. Jolliffe
- C. Ferro
- R. Wobus
- Yuejian Zhu
- Giuseppe Jurman
In Global and Planetary Change
- D. Wilks
- Tim N. Palmer
- Ian T. Jolliffe
- Francisco J. Doblas-Reyes
- C. Ferro
- R. Wobus
- Yuejian Zhu
- Giuseppe Jurman
In Management Science and Operations Research
- C. Ferro
- D. Wilks
- A. Allen Bradley
- S. Schwartz
- T. Hashino
- Giuseppe Jurman
- Davide Chicco
- David B. Stephenson
Citations in the corpus
- A bias‐corrected decomposition of the Brier score (2012, methodology): “For individual data sets, standard errors and confidence intervals for the three components might be estimated using ideas similar to those employed by Ferro (2007).”
- Sampling Uncertainty and Confidence Intervals for the Brier Score and Brier Skill Score (2008, methodology): “For probability forecasts, sampling theory has been applied to evaluate the sampling uncertainty of the bias (Schwartz 1992; Carpenter and Georgakakos 2001) and accuracy measures (Ferro 2007).”
- Two Extra Components in the Brier Score Decomposition (2008, background): “Third, it can allow cleaner comparison of Brier score components for forecasting systems having different numbers of ensemble forecasts (Mullen and Buizza 2002; Ferro 2007).”
- Initial perturbations based on the ensemble transform (ET) technique in the NCEP global operational forecast system (2008, methodology): “The impact on Brier score by changing ensemble size was studied recently by Ferro (2007). Shown in Fig.”
- Probabilistic Seasonal Forecasts in the North American Multimodel Ensemble: A Baseline Skill Assessment (2016, background): “The standard error in a Brier score is inversely proportional to the squared sample size (Ferro 2007).”
- Assessment of representations of model uncertainty in monthly and seasonal forecast ensembles (2011, methodology): “for hypothetical infinite ensemble sizes [Ferro, 2007] has been used to minimise the effect on the skill measure of sampling uncertainty due to the different ensemble sizes of the three systems.”
- The Matthews Correlation Coefficient (MCC) is More Informative Than Cohen’s Kappa and Brier Score in Binary Classification Assessment (2021, methodology): “Roulston [81], Stephenson and colleagues [82], and Ferro et al. [83] investigated some mathematical properties of the Brier score.”
- Sampling distributions of the Brier score and Brier skill score under serial dependence (2010, background): “The results presented here have considered only singlelocation forecast series, and have assumed a (latent) first-order autoregressive time correlation structure that is stationary across the entire verification sample. Nonhomogeneous verification samples should of course be stratified before applic”