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S Feb 25, 2018 at 11:33 history bounty ended CommunityBot
S Feb 25, 2018 at 11:33 history notice removed CommunityBot
Feb 19, 2018 at 6:07 comment added Thomas Geisser @DenisNardin The map is an isomorphism with rational coefficients by a transfer argument. But to know it rationally and with torsion coefficients is not enough as the cokernel with integral coefficients can non-trivially map to the kernel for torsion coefficients in the coefficient sequence. Torsion etale motivic cohomology Z/m(n) has been known to agree with etale cohomology with roots of unity coefficients (away from the characteristic) and logarithmic de Rham-Witt coefficients (at the characteristic) long before Cisinki's and Deglise's work.
Feb 17, 2018 at 12:06 comment added Denis Nardin @MikhailBondarko The answer to both your questions is no (but for (1) you can reduce to torsion and rational coefficients, the latter of which are pretty much rational algebraic K-theory). The equivalence of torsion étale cohomology and torsion Lichtenbaum cohomology (away from the characteristic of the field, of course) is a theorem by Cisinski and Deglise.
S Feb 17, 2018 at 10:28 history bounty started CommunityBot
S Feb 17, 2018 at 10:28 history notice added user95222 Draw attention
Jan 30, 2017 at 13:53 comment added Mikhail Bondarko I have two ideas on this matter; sorry of one or both of them are stupid. So: 1) Can the question be reduced to the study of etale motivic cohomology with torsion coefficients? 2) Does the latter differ from the corresponding etale cohomology?
S Jan 27, 2017 at 18:09 history suggested jeq CC BY-SA 3.0
Typo in title.
Jan 27, 2017 at 17:59 review Suggested edits
S Jan 27, 2017 at 18:09
Jan 27, 2017 at 10:37 history edited Myshkin CC BY-SA 3.0
+ top level tag (ag.)
Jan 27, 2017 at 8:18 history asked Thomas Geisser CC BY-SA 3.0