1:11 AM
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Given AC, is there a probability measure $\mu$ on $2^{[0,1]}$ and a translation-invariant extension $\lambda$ of Lebesgue measure on $[0,1]$ such that: for all permutations $\pi$ of $[0,1]$ and all Lebesgue measurable $B\subseteq[0,1]$, for $\mu$-almost all $A\subseteq [0,1]$, we have $\pi[A]$ $...
5 hours later…
5:59 AM
Looking at results of this query and at oldest questions having this tag, it seems that the tag was used in various meaning since the beginning.
The query suggests that it was created here: Can you cover the Boolean cube {0,1}^n with O(1) Hamming-balls each of radius n/2-c*sqrt(n)?
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