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Aug 2, 2017 at 15:41 history edited Qfwfq CC BY-SA 3.0
(made title more informative)
Aug 21, 2014 at 14:38 vote accept Gring
Aug 21, 2014 at 10:41 comment added Clark Barwick Inna Zakharevich gives not only a sequence of groups, but even a spectrum whose $\pi_0$ is the Grothendieck ring. It's constructed via her algebraic $K$-theory of assemblers. arxiv.org/abs/1401.3712
Aug 21, 2014 at 10:31 comment added Daniel Miller It wouldn't strictly be a generalization, but note that you could take $K_n(\mathrm{Mot}^\mathrm{num}_k)$, for $\mathrm{Mot}_k^\mathrm{num}$ the category of (numerical) motives over $k$.
Aug 21, 2014 at 7:37 answer added Dan Petersen timeline score: 35
Aug 21, 2014 at 6:32 review First posts
Aug 21, 2014 at 6:46
Aug 21, 2014 at 6:31 history asked Gring CC BY-SA 3.0