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- Hodge–Tate_module abstract "In mathematics, a Hodge–Tate module is an analogue of a Hodge structure over p-adic fields. Serre (1967) introduced and named Hodge–Tate structures using the results of Tate (1967) on p-divisible groups.".
- Hodge–Tate_module wikiPageExternalLink 1990970.
- Hodge–Tate_module wikiPageID "34197327".
- Hodge–Tate_module wikiPageLength "1951".
- Hodge–Tate_module wikiPageOutDegree "17".
- Hodge–Tate_module wikiPageRevisionID "634821504".
- Hodge–Tate_module wikiPageWikiLink Absolute_Galois_group.
- Hodge–Tate_module wikiPageWikiLink Algebraic_closure.
- Hodge–Tate_module wikiPageWikiLink Barsotti–Tate_group.
- Hodge–Tate_module wikiPageWikiLink Category:Algebraic_geometry.
- Hodge–Tate_module wikiPageWikiLink Category:Hodge_theory.
- Hodge–Tate_module wikiPageWikiLink Category:Number_theory.
- Hodge–Tate_module wikiPageWikiLink Cyclotomic_character.
- Hodge–Tate_module wikiPageWikiLink Galois_group.
- Hodge–Tate_module wikiPageWikiLink Hodge_structure.
- Hodge–Tate_module wikiPageWikiLink Journal_of_the_American_Mathematical_Society.
- Hodge–Tate_module wikiPageWikiLink Mumford–Tate_group.
- Hodge–Tate_module wikiPageWikiLink P-adic_Hodge_theory.
- Hodge–Tate_module wikiPageWikiLink P-adic_field.
- Hodge–Tate_module wikiPageWikiLink P-adic_number.
- Hodge–Tate_module wikiPageWikiLink P-divisible_group.
- Hodge–Tate_module wikiPageWikiLink Root_of_unity.
- Hodge–Tate_module wikiPageWikiLink Springer-Verlag.
- Hodge–Tate_module wikiPageWikiLink Springer_Science+Business_Media.
- Hodge–Tate_module wikiPageWikiLink Vector_space.
- Hodge–Tate_module wikiPageWikiLinkText "Hodge–Tate module".
- Hodge–Tate_module hasPhotoCollection Hodge–Tate_module.
- Hodge–Tate_module wikiPageUsesTemplate Template:Citation.
- Hodge–Tate_module wikiPageUsesTemplate Template:Distinguish.
- Hodge–Tate_module wikiPageUsesTemplate Template:Harvs.
- Hodge–Tate_module subject Category:Algebraic_geometry.
- Hodge–Tate_module subject Category:Hodge_theory.
- Hodge–Tate_module subject Category:Number_theory.
- Hodge–Tate_module type Thing.
- Hodge–Tate_module comment "In mathematics, a Hodge–Tate module is an analogue of a Hodge structure over p-adic fields. Serre (1967) introduced and named Hodge–Tate structures using the results of Tate (1967) on p-divisible groups.".
- Hodge–Tate_module label "Hodge–Tate module".
- Hodge–Tate_module differentFrom Tate_module.
- Hodge–Tate_module sameAs Hodge–Taten_moduuli.
- Hodge–Tate_module sameAs m.0hrc4np.
- Hodge–Tate_module sameAs Hodge–Tate-modul.
- Hodge–Tate_module sameAs Q5876144.
- Hodge–Tate_module sameAs Q5876144.
- Hodge–Tate_module wasDerivedFrom Hodge–Tate_module?oldid=634821504.
- Hodge–Tate_module isPrimaryTopicOf Hodge–Tate_module.