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- Q332407 subject Q7210440.
- Q332407 abstract "In mathematics, the absolute Galois group GK of a field K is the Galois group of Ksep over K, where Ksep is a separable closure of K. Alternatively it is the group of all automorphisms of the algebraic closure of K that fix K. The absolute Galois group is unique up to isomorphism. It is a profinite group.(When K is a perfect field, Ksep is the same as an algebraic closure Kalg of K. This holds e.g. for K of characteristic zero, or K a finite field.)".
- Q332407 thumbnail Complex_conjugate_picture.svg?width=300.
- Q332407 wikiPageWikiLink Q1174673.
- Q332407 wikiPageWikiLink Q1244890.
- Q332407 wikiPageWikiLink Q12916.
- Q332407 wikiPageWikiLink Q132095.
- Q332407 wikiPageWikiLink Q1428923.
- Q332407 wikiPageWikiLink Q176916.
- Q332407 wikiPageWikiLink Q18383.
- Q332407 wikiPageWikiLink Q190109.
- Q332407 wikiPageWikiLink Q2068227.
- Q332407 wikiPageWikiLink Q21531608.
- Q332407 wikiPageWikiLink Q2634828.
- Q332407 wikiPageWikiLink Q2914964.
- Q332407 wikiPageWikiLink Q2997817.
- Q332407 wikiPageWikiLink Q2997826.
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- Q332407 wikiPageWikiLink Q318705.
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- Q332407 wikiPageWikiLink Q395.
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- Q332407 wikiPageWikiLink Q603880.
- Q332407 wikiPageWikiLink Q7210440.
- Q332407 wikiPageWikiLink Q7254461.
- Q332407 wikiPageWikiLink Q730384.
- Q332407 wikiPageWikiLink Q769124.
- Q332407 wikiPageWikiLink Q77141.
- Q332407 wikiPageWikiLink Q836088.
- Q332407 comment "In mathematics, the absolute Galois group GK of a field K is the Galois group of Ksep over K, where Ksep is a separable closure of K. Alternatively it is the group of all automorphisms of the algebraic closure of K that fix K. The absolute Galois group is unique up to isomorphism. It is a profinite group.(When K is a perfect field, Ksep is the same as an algebraic closure Kalg of K. This holds e.g. for K of characteristic zero, or K a finite field.)".
- Q332407 label "Absolute Galois group".
- Q332407 depiction Complex_conjugate_picture.svg.