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Oct 10 at 10:01 comment added Sam Sanders That is quite interesting: the upper bound version of numerical choice is equivalent (over Kohlenbach's RCA$_0^\omega$+$(\exists^2)$) to the statement that for a locally bounded function $f:\mathbb{R}\rightarrow\mathbb{R}$, there is continuous $g$ dominating it everywhere. If we assume some countable choice (QF-AC$^{0,1}$ namely), then the equivalence holds for sub-continuous functions.
Oct 10 at 9:56 vote accept Sam Sanders
Oct 10 at 3:36 history answered Dmytro Taranovsky CC BY-SA 4.0