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Mar 30, 2016 at 14:10 comment added Caleb Eckhardt @hansel Quotients of amenable C*-algebras are amenable.
Mar 30, 2016 at 7:15 comment added hänsel @Caleb: thanks, interesting. I am suspicious that the general case might not hold because perhaps you Need 2 out of 3 property, and $C^*(G)/J$ might for example not be amenable.
Mar 27, 2016 at 3:45 comment added Caleb Eckhardt @hansel The case you mention was settled by Tu in the paper I quoted in the original post.
Mar 20, 2016 at 22:23 comment added hänsel This might be a difficult question because even taking $J$ to be trivial the question is whether the rather arbitrary amenable $C^*$-Algebra $C^*(G)$ satisfies UCT. But it is unsettled if every amenable (separable) $C^*$-Algebra is in the boot strap class.
Oct 21, 2015 at 2:07 history edited Caleb Eckhardt CC BY-SA 3.0
Updated with new information
May 19, 2015 at 12:49 comment added Caleb Eckhardt @YemonChoi No, I just found several "I'm sure that's true"s from experts
May 18, 2015 at 20:25 comment added Yemon Choi Did you ever find an answer to this question?
Jul 18, 2014 at 20:35 history asked Caleb Eckhardt CC BY-SA 3.0