Replies: 6 comments 4 replies
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For point forecasts, it could be computed I think somewhat straightforwardly, although it would need a "grouping"(e.g., across a set of locations). For probabilistic forecasts, it would need sample indices that would be the same across that grouping. |
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Also noting that I had Claude write up some simple examples to explore some limited properties of the variogram score, in part as it relates to a score like the alloscore: |
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This looks good from a skim. Just digesting. For others the paper scoringRules cites is: https://journals.ametsoc.org/view/journals/mwre/143/4/mwr-d-14-00269.1.xml |
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@jbracher I remember something about a quantile version of the energy score which would come at some of the concerns here from another direction. Is that a real memory? |
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I made an issue and have added some implementation steps. |
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Flagging: https://community.epinowcast.org/t/transform-and-aggregate-scoring-rules/383 Allen et al. seem to be arguing for doing more multivariate scoring via construction of univariate scores i.e transform, score, agg and flag that energy, variogram etc can be represented in this way. Seems like some stuff to think about here for furthering the good cause of finding that |
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inspired by the recent epiengage meeting, I've been thinking about ways to get some standard scores that measure things like how well a model predicts relative rankings across locations. (The Allocation score does this, but with some additional baggage and needed assumptions.) It seems that maybe the variogram score (if i'm understanding correctly) might measure this, to some extent? I'd like to advocate for the ability to compute a VS on point and probabilistic forecasts (maybe you could only do this with joint samples for probabilistic forecasts), with the option to do it on transformed data. It seems that scoringRules has this implemented already.
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