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New posts in Profinite Groups
$p^i\mathbb {Z}_p$ is an open subgroup of $\mathbb {Z}_p$ of index $p^i$, where $\mathbb {Z}_p$ is the group of p-adic integers
May 07, 2021
Is $\Bbb Z_p^2$ a Galois group over $\Bbb Q$?
May 04, 2021
Metric on the profinite completion of the integers?
Apr 30, 2021
Profinite topology of a Group
Apr 26, 2021
Why is every nilpotent-by-finite finitely generated pro-p-group always $p$-adic analytic
Apr 25, 2021
Mackey theory in the setting of locally profinite groups
Apr 25, 2021
What is the probability of generating a given procyclic subgroup in $\mathrm{Gal}(\bar{K}/K)$?
Apr 25, 2021
Is $\widehat{\mathbb{Z}}[[t]]\cong\widehat{\mathbb{Z}}[[\widehat{\mathbb{Z}}]]$?
Apr 25, 2021
Example of reflective subcategory of (Groups) whose reflector doesn't preserve finite products
Apr 25, 2021
When is the profinite completion a pro-$p$ group?
Apr 25, 2021
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