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A comment on Intuition in Mathematics (2012) [pdf]. Parent comment
Oh, that's what Koshkin was trying to say.
> Secondly, the axiom of choice is not independent of ZFC, it's independent of ZF (assuming ZF is consistent) :).
Ah, the C stands for choice...
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Oh, that's what Koshkin was trying to say.
> Secondly, the axiom of choice is not independent of ZFC, it's independent of ZF (assuming ZF is consistent) :).
Ah, the C stands for choice...