4 citations · 5 across the 11 of their papers we have counts for
12 papers
A simple integral representation of single-event scoring rules
Alexander R. Pruss
A simple integral representation involving no derivatives or continuity assumptions is given for proper single-event scoring rules.
Necessary and Sufficient Conditions for Domination Results for Proper Scoring Rules
Alexander R. Pruss
Scoring rules measure the deviation between a probabilistic forecast and reality. Strictly proper scoring rules have the property that for any forecast, the mathematical expectatio…
Proper Scoring Rules and Domination
Alexander Pruss
I generalize a theorem of Predd, et al.~(2009) on domination and strictly proper scoring rules to the case of non-additive scoring rules.
Non-Classical Probabilities Invariant Under Symmetries [corrected]
Alexander R. Pruss
Classical countably additive real-valued probabilities come at a philosophical cost: in many infinite situations, they assign the same probability value -- namely, zero -- to cases…
Linear extensions of orders invariant under abelian group actions
Alexander R. Pruss
Let G be an abelian group acting on a set X, and suppose that no element of G has any finite orbit of size greater than one. We show that every partial order on X invariant under $…
On the Law of Large Numbers for Nonmeasurable Identically Distributed Random Variables
Alexander R. Pruss
Let be a countable infinite product of copies of the same probability space , and let be the sequence of the coordinate projection functions from to $Ω_…