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Nov 13, 2013 at 1:32 comment added Jesse Peterson One characterization of an amenable group $\Gamma$ is that $\| \lambda(f) \|_\infty = \| f \|_1$ for any non-negative valued function $f \in \ell^1\Gamma$. So no amenable groups will have such an infinite subset. Which then begs the question: What about non-amenable groups which do not contain a non-cyclic free group?
Nov 13, 2013 at 0:43 answer added Mark Lewko timeline score: 7
Nov 12, 2013 at 23:45 history edited Alin Galatan CC BY-SA 3.0
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Nov 12, 2013 at 21:29 history asked Alin Galatan CC BY-SA 3.0