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2 hours ago comment added user95282 @triple_sec Answers to (i) and (ii) are in sections 7.2 and 8.3 of Bogachev's "Measure Theory" (2007). Answer to (iii) will take longer.
20 hours ago comment added triple_sec Thank you for your answer. I don’t seem to fully understand your arguments, though. In particular, I wonder in Case II (i) how the non-existence of real-measurable cardinals implies that every countably additive probability measure on $(X,\mathscr B_X)$ is $\tau$-additive; (ii) how that, in turn, implies that the weak-star topology on $\Delta X$ is metrizable; and (iii) how the metrizability of that topology implies that $\mathscr B_{\Delta X}\subseteq\mathscr F$. Do these implications follow from Fremlin’s treatise?
yesterday history answered user95282 CC BY-SA 4.0