07 July 2016 0 509 Report

Let K be a finite extension of Qp and M be a finite Z/pn[GK] module which is the generic fiber of a finite flat OK group-scheme M',  how can one show that the crystalline cohomology group H1crys(GK , M) is isomorphic to the fppf cohomology H1fppf(OK, M')?

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