gusl: (Default)
[personal profile] gusl
Wikipedia says:
<< In 1979, Solovay established that it is consistent with standard set theory, excluding uncountable choice, to assume that there are no non-measurable sets. >>

i.e. you can only construct these monsters by using uncountable choice. Why aren't mathematicians happy with countable choice? I like the idea of countable choice, since it would seem to keep math computational.
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