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axife mouse recorder crack 602Q:
Is there a definition of a P-point in finite characteristic?
Let $\Pi$ be a complete discrete valuation ring with finite residue field $k$.
A point is a closed formal subscheme of $\operatorname{Spf} \Pi$; if the residue field $k$ has characteristic $0$ then a point is a closed point. If the residue field $k$ has characteristic $p$ then a point is a closed point $x \subset \operatorname{Spf} \Pi$ such that the localization $ \operatorname{Spf} \Pi_{x}$ is a point.
There are examples of pointed schemes in the literature which are P-points in characteristic $p$ but not closed points (see eg. “An overview of $F$-zips” by Keel, M. and Mori, S.), so it would be interesting to know whether there is a general definition of a P-point.
A:
In Tom Carpenter’s notes “Algebraic spaces and stacks in mixed characteristic”, one finds the following two definitions (pg
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