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A Banach space is a complete normed vector space: A vector space equipped with a norm such that every Cauchy sequence converges.

4 votes
2 answers
505 views

Martingale-cotype vs cotype on super-reflexive spaces

I'm have difficultly nailing down the direction of some implications. For $2 \leq q < \infty$, there are (at least) two ways to say that a Banach space $B$ has "cotype $q$". $B$ has cotype q. $B$ is …
Jason Rute's user avatar
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3 votes
Accepted

Martingale-cotype vs cotype on super-reflexive spaces

I'll attempt to answer this with what I've found: (1) The answer to my main question is that it is not true. In this document of Pisier's, he states It is possible to find a uniformly convex s …
Jason Rute's user avatar
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8 votes
0 answers
382 views

What is the name for a Banach space property closed under ultraproducts?

In Banach space theory, a super-property is a property of a Banach space that is preserved under ultrapowers. (Update (2015-09-28): The property must also be closed under isometric embeddings.) (Sup …
Jason Rute's user avatar
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