Abstract
We show some results connected with the problem whether it is consistent that every sup-measurable function \(F\colon\mathbb{R}^2\to\mathbb{R}\) is measurable. We will also relate this problem to a von Weizsäcker problem concerning a generalization of Blumberg’s theorem.
Citation
Marek Balcerzak. "On the Sup-Measurable Functions Problem." Real Anal. Exchange 23 (2) 787 - 798, 1997/1998.
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