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Jul 30, 2011 at 8:38 history closed Benoît Kloeckner
Andrew Stacey
Andreas Thom
Bill Johnson
Ryan Budney
off topic
Jul 28, 2011 at 18:50 comment added Bill Johnson This question is too elementary for MO, but it does point in an direction that I find interesting. In "The diameter of the isomorphism class of a Banach space, Annals Math. 162 (2005), 423-437", Odell and I show that if $X$ is a separable infinite dimensional Banach space, then for every $K$ there is a space $Y$ that is isomorphic to $X$ but there are other spaces isomorphic to $X$ which do not $K$-embed into $Y$. Whether the same is true for every non separable space is open.
Jul 28, 2011 at 14:29 answer added Gerald Edgar timeline score: 1
Jul 28, 2011 at 12:30 comment added Gerald Edgar OK, now add the (I assume) intended condition of "infinite-dimensional".
Jul 28, 2011 at 12:26 comment added C.S. @Mikael: You could have written that as an answer.
Jul 28, 2011 at 12:04 comment added Mikael de la Salle What about $\mathbb C^2$ with the $\ell^2$ and $\ell^1$ norms?
Jul 28, 2011 at 11:59 history asked Chalifa ibn Salman Al-Chalifa CC BY-SA 3.0