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19 votes
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Classify all the fields with abelian absolute Galois group

Geyer in Unendliche algebraische Zahlkörper, über denen jede Gleichung auflösbar von beschränkter Stufe ist, Satz 1.13 and the paragraph after that, gives a full characterization of which abelian prof …
Arno Fehm's user avatar
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3 votes
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Relation between $G_{\mathbb{Q}_p}$ for different primes

As noted in the remarks above, there are different (although conjugate) embeddings $G_{\mathbb{Q}_p}\rightarrow G_\mathbb{Q}$. Let us fix one of them and denote its image by $G_p$. If we fix prime num …
Arno Fehm's user avatar
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8 votes
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Commutator subgroup of the absolute Galois group - a closed subgroup

No, the abstract commutator subgroup $[G_K,G_K]$ of the absolute Galois group $G_K$ of a number field $K$ is never closed: Write $[G,G]$ for the commutator subgroup of $G$ as an abstract group, and $c …
Arno Fehm's user avatar
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