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Jun 15, 2020 at 7:27 history edited CommunityBot
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Oct 12, 2011 at 1:12 answer added Kevin H. Lin timeline score: 5
Oct 12, 2011 at 1:07 comment added Kevin H. Lin @Anatoly, thanks for the elaboration! That's interesting, and helpful.
Oct 12, 2011 at 0:57 comment added Tom Goodwillie It's false already for elliptic curves.
Oct 12, 2011 at 0:55 comment added Anatoly Preygel And Remark 4.17 of op.cit., and the text around it, discusses the compatibility of that relationship with pushforwards.
Oct 12, 2011 at 0:50 comment added Anatoly Preygel Re 1, elaborating on Daniel's comment: If you rationalize on both sides, this is asking to compare rational Chow theory with rational even-dimensional cohomology. In general, that won't go well (e.g., for $X$ a positive genus curve). It will be true only under some very restrictive hypotheses on $X$ (e.g., if $X$ is "cellular" in the sense of a locally closed decomposition by affine spaces). The result of Thomason is saying that things in fact get better if you look at higher and higher K-theory and look at torsion(/complete) instead of rationalizing.
Oct 12, 2011 at 0:39 answer added Alexander Braverman timeline score: 4
Oct 12, 2011 at 0:02 comment added Kevin H. Lin Well, I'm not looking at graded anything. That is, I'm only looking at $K^0$.
Oct 11, 2011 at 23:24 comment added Daniel Pomerleano I know next to nothing but I think that the answer is that this is very rarely an isomorphism... it doesn't seem like the left side is two periodic in any way. If you invert the Bott element than you get closer. Here is are some papers that describes a lot of intricate relationships related to this question: archive.numdam.org/ARCHIVE/ASENS/ASENS_1985_4_18_3/… math.unl.edu/~mwalker5/papers/finite.pdf
Oct 11, 2011 at 21:59 history asked Kevin H. Lin CC BY-SA 3.0