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- Local_Tate_duality abstract "In Galois cohomology, local Tate duality (or simply local duality) is a duality for Galois modules for the absolute Galois group of a non-archimedean local field. It is named after John Tate who first proved it. It shows that the dual of such a Galois module is the Tate twist of usual linear dual. This new dual is called the (local) Tate dual.Local duality combined with Tate's local Euler characteristic formula provide a versatile set of tools for computing the Galois cohomology of local fields.".
- Local_Tate_duality wikiPageID "26712429".
- Local_Tate_duality wikiPageRevisionID "449018026".
- Local_Tate_duality hasPhotoCollection Local_Tate_duality.
- Local_Tate_duality subject Category:Algebraic_number_theory.
- Local_Tate_duality subject Category:Galois_theory.
- Local_Tate_duality comment "In Galois cohomology, local Tate duality (or simply local duality) is a duality for Galois modules for the absolute Galois group of a non-archimedean local field. It is named after John Tate who first proved it. It shows that the dual of such a Galois module is the Tate twist of usual linear dual. This new dual is called the (local) Tate dual.Local duality combined with Tate's local Euler characteristic formula provide a versatile set of tools for computing the Galois cohomology of local fields.".
- Local_Tate_duality label "Local Tate duality".
- Local_Tate_duality sameAs m.0bm9__d.
- Local_Tate_duality sameAs Q6664254.
- Local_Tate_duality sameAs Q6664254.
- Local_Tate_duality wasDerivedFrom Local_Tate_duality?oldid=449018026.
- Local_Tate_duality isPrimaryTopicOf Local_Tate_duality.