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S May 9, 2014 at 19:42 history suggested user21574 CC BY-SA 3.0
typo edited
May 9, 2014 at 19:36 review Suggested edits
S May 9, 2014 at 19:42
Mar 19, 2013 at 10:37 comment added Ben Cooper One definition of the tensor product referenced above was given by Zbigniew Fiedorowicz see Theorem 1 in math.osu.edu/~fiedorowicz.1/tensor.pdf
Sep 10, 2011 at 21:35 comment added Geoffroy Horel Koch and Toen have a very nice proof that is close to this intuition: ens.math.univ-montp2.fr/%7Etoen/del.pdf Let me paraphrase their idea. There is a functor from topological categories with a distinguished object to monoid in spaces that sends such a category to the endomorphsims of the distinguished object. This functor is monoidal so it must send a monoidal category (with the unit as distinguished object) to an associative object in associative monoids in spaces (i.e. an $E_2$-space). Then one can apply this to the category of $A$-bimodules.
Sep 9, 2010 at 8:38 comment added James Griffin Is there a reference for this? I'd like to see how one would make this view precise.
Oct 15, 2009 at 20:47 vote accept Kevin H. Lin
Oct 14, 2009 at 14:43 history answered Vigleik Angeltveit CC BY-SA 2.5