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1:11 AM
Another new tag - .
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Q: Random sets and invariant extensions of Lebesgue measure

Alexander Pruss 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
I see that Scott Aaronson has taxonomist badge for .
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.
 

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