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7:25 AM
1
Q: Deformation of Display on Zink's paper

Qirui LiI am going to compute some intersection numbers on certain RZ spaces and therefore need to fully understand the deformation of $p$-divisible groups. This can be understood as deformation of displays, where displays are generalized notions of Dieudonné modules. The question is about the paper Tho...

In mathematics, a Dieudonné module introduced by Jean Dieudonné (1954, 1957b), is a module over the non-commutative Dieudonné ring, which is generated over the ring of Witt vectors by two special endomorphisms F and V called the Frobenius and Verschiebung operators. They are used for studying finite flat commutative group schemes. Finite flat commutative group schemes over a perfect field k of positive characteristic p can be studied by transferring their geometric structure to a (semi-)linear-algebraic setting. The basic object is the Dieudonné ring D =...
 
 
1 hour later…
8:31 AM
Just a sanity check. "The onliest" does not make sense in English - it was supposed to be "the only" right? mathoverflow.net/posts/282511/revisions
5
A: Proofs of the uncountability of the reals

Fedor PetrovI like the following geometric argument. Lemma. For any convex compact set $K\subset \mathbb{R}^2$ with non-empty interior there exists a point $x$ on the boundary such that the support line in $x$ is unique. Proof. Let $p$ be interior point, and $x$ the closest to $p$ point of the boundary. Sinc...

 
 
3 hours later…
11:39 AM
It seems that the onlinest is sometimes used: Google, Google Books.
Since I am not a native English speaker, I reverted this edit (to be on the safe side). I only left the other correction (strictcly $\to$ strictly).
 
 
5 hours later…
4:43 PM
@MartinSleziak I removed the tag. If really necessary it should be slice-derivation or something like this. Slices is indeed more used in some unrelated context due to Palais.
 

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