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rigid analytic varieties, affinoid varieties, strictly convergent power series over non-archimedean fields

2 votes

What are in units of an affinoid algebra?

Not an answer, but some perhaps pertinent examples. One catch is that any unit in $A$ can be scaled until it's in $A^0$, but I don't think you can also guarantee that it's not in $A^{00}$. Here's a f …
Kevin Buzzard's user avatar
4 votes
Accepted

Base Change for Eigenvarieties

This is all a bit complicated -- the theory is still in its infancy and some arguments aren't quite as smooth as they should be. If all you know is that "the eigenvarieties have been constructed" the …
Kevin Buzzard's user avatar
16 votes
Accepted

simple questions on topological rings arising in the context of Perfectoid Spaces

Firstly, I don't think you should start to learn about adic spaces by thinking about perfectoid spaces. The sensible examples of adic spaces for a beginner to think about are sane Noetherian things li …
Kevin Buzzard's user avatar
11 votes
Accepted

Consequences of the geometric properties of the eigencurve

The eigencurve is an honest moduli space---it parametrises families of finite slope overconvergent modular eigenforms (or more precisely, of systems of overconvergent finite slope Hecke eigenvalues)-- …
Kevin Buzzard's user avatar