CG

E883486

CG is the standard abbreviation for "Cohomologie Galoisienne," a foundational area of mathematics studying Galois cohomology and its applications in number theory and algebraic geometry.

All labels observed (1)

Label Occurrences
CG canonical 1

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Statements (45)

Predicate Object
instanceOf abbreviation ⓘ
mathematical theory ⓘ
appliesTo algebraic number fields ⓘ
global fields ⓘ
local fields ⓘ
areaOf mathematics ⓘ
developedBy Alexander Grothendieck ⓘ
Jean-Pierre Serre ⓘ
John Tate ⓘ
Serge Lang ⓘ
field Galois cohomology ⓘ
frameworkFor cohomological interpretation of global class field theory ⓘ
cohomological interpretation of local class field theory ⓘ
hasConcept Hochschild–Serre spectral sequence ⓘ
Poitou–Tate duality ⓘ
Tate duality ⓘ
cohomological dimension of fields ⓘ
cohomology groups H^n(G,M) ⓘ
cup product ⓘ
inflation–restriction sequence ⓘ
hasTool continuous cochains ⓘ
derived functors ⓘ
spectral sequences ⓘ
influenced arithmetic geometry ⓘ
motivic cohomology ⓘ
étale cohomology ⓘ
languageOf modern class field theory ⓘ
relatedTo Brauer group ⓘ
Hilbert 90 ⓘ
Kummer theory ⓘ
Tate cohomology ⓘ
Weil group ⓘ
class field theory ⓘ
étale cohomology ⓘ
standsFor Cohomologie Galoisienne ⓘ
studies Galois modules ⓘ
cohomology of Galois groups ⓘ
usedFor Shafarevich–Tate groups ⓘ
classification of torsors ⓘ
description of extensions of fields ⓘ
local-global principles ⓘ
obstruction theory in number theory ⓘ
study of rational points on varieties ⓘ
usedIn algebraic geometry ⓘ
number theory ⓘ

How these facts were elicited

Referenced by (1)

Full triples — surface form annotated when it differs from this entity's canonical label.