Abstract
We give a direct and elementary proof of the fact that every real-valued probability measure can be approximated—up to an infinitesimal—by a hyperreal-valued one which is regular and defined on the whole powerset of the sample space.
Citation
Thomas Hofweber. Ralf Schindler. "Hyperreal-Valued Probability Measures Approximating a Real-Valued Measure." Notre Dame J. Formal Logic 57 (3) 369 - 374, 2016. https://doi.org/10.1215/00294527-3542210
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