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Timeline for Etale cohomology of rigidification

Current License: CC BY-SA 3.0

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Aug 28, 2017 at 7:02 comment added Laurent Moret-Bailly Consider the case where the closed fiber is empty (but $X$ isn't).
Aug 26, 2017 at 8:29 comment added user42024 @nfdc23 Oh. Or I could take something like $\mathbb Q_p(\mu_p)\langle x\rangle[t]/(t^p-px-1)$ which if it were $\mathbb Z_p(\mu_p)\langle x \rangle$ would give an inseperable extension of $\mathbb F_p[x]$ on the reduction modulo the maximal ideal of $\mathbb Z_p(\mu_p)$
Aug 26, 2017 at 7:53 comment added user42024 Ah, I see. For rigidification I can lift the Artin-Schreier covers of the reduction.
Aug 26, 2017 at 0:40 comment added nfdc23 Have you thought about even the most basic case of the affine line over $O_K$ with $i=1$ and $n=p$ (connected cyclic finite etale covers of $p$-power degree over the analytic closed unit ball and the affine line) for $K \supset \mathbf{Q}_p(\zeta_p)$?
Aug 25, 2017 at 23:31 history asked user42024 CC BY-SA 3.0