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- Mordell–Weil_theorem abstract "In mathematics, the Mordell–Weil theorem states that for an abelian variety A over a number field K, the group A(K) of K-rational points of A is a finitely-generated abelian group, called the Mordell-Weil group. The case with A an elliptic curve E and K the rational number field Q is Mordell's theorem, answering a question apparently posed by Poincaré around 1908; it was proved by Louis Mordell in 1922.".
- Mordell–Weil_theorem wikiPageID "23087727".
- Mordell–Weil_theorem wikiPageLength "4083".
- Mordell–Weil_theorem wikiPageOutDegree "35".
- Mordell–Weil_theorem wikiPageRevisionID "674576325".
- Mordell–Weil_theorem wikiPageWikiLink Abelian_variety.
- Mordell–Weil_theorem wikiPageWikiLink Addition_theorem.
- Mordell–Weil_theorem wikiPageWikiLink Algebraic_curve.
- Mordell–Weil_theorem wikiPageWikiLink Algebraic_number_field.
- Mordell–Weil_theorem wikiPageWikiLink André_Weil.
- Mordell–Weil_theorem wikiPageWikiLink Arithmetic_of_abelian_varieties.
- Mordell–Weil_theorem wikiPageWikiLink Birch_and_Swinnerton-Dyer_conjecture.
- Mordell–Weil_theorem wikiPageWikiLink Category:Abelian_varieties.
- Mordell–Weil_theorem wikiPageWikiLink Category:Diophantine_geometry.
- Mordell–Weil_theorem wikiPageWikiLink Category:Elliptic_curves.
- Mordell–Weil_theorem wikiPageWikiLink Category:Theorems_in_algebraic_number_theory.
- Mordell–Weil_theorem wikiPageWikiLink Cox-Zucker_machine.
- Mordell–Weil_theorem wikiPageWikiLink Cox–Zucker_machine.
- Mordell–Weil_theorem wikiPageWikiLink Cubic_curve.
- Mordell–Weil_theorem wikiPageWikiLink Cubic_plane_curve.
- Mordell–Weil_theorem wikiPageWikiLink Effective_results_in_number_theory.
- Mordell–Weil_theorem wikiPageWikiLink Elliptic_curve.
- Mordell–Weil_theorem wikiPageWikiLink Faltingss_theorem.
- Mordell–Weil_theorem wikiPageWikiLink Fermat.
- Mordell–Weil_theorem wikiPageWikiLink Finitely-generated_abelian_group.
- Mordell–Weil_theorem wikiPageWikiLink Finitely_generated_abelian_group.
- Mordell–Weil_theorem wikiPageWikiLink Galois_cohomology.
- Mordell–Weil_theorem wikiPageWikiLink Glossary_of_arithmetic_and_Diophantine_geometry.
- Mordell–Weil_theorem wikiPageWikiLink Graduate_Texts_in_Mathematics.
- Mordell–Weil_theorem wikiPageWikiLink Height_function.
- Mordell–Weil_theorem wikiPageWikiLink Henri_Poincaré.
- Mordell–Weil_theorem wikiPageWikiLink Homogeneous_coordinates.
- Mordell–Weil_theorem wikiPageWikiLink Infinite_descent.
- Mordell–Weil_theorem wikiPageWikiLink Jacobian_variety.
- Mordell–Weil_theorem wikiPageWikiLink K-rational_point.
- Mordell–Weil_theorem wikiPageWikiLink Louis_J._Mordell.
- Mordell–Weil_theorem wikiPageWikiLink Louis_Mordell.
- Mordell–Weil_theorem wikiPageWikiLink Manin-Mumford_conjecture.
- Mordell–Weil_theorem wikiPageWikiLink Mathematics.
- Mordell–Weil_theorem wikiPageWikiLink Necessary_condition.
- Mordell–Weil_theorem wikiPageWikiLink Necessity_and_sufficiency.
- Mordell–Weil_theorem wikiPageWikiLink Number_field.
- Mordell–Weil_theorem wikiPageWikiLink Pierre_de_Fermat.
- Mordell–Weil_theorem wikiPageWikiLink Projective_variety.
- Mordell–Weil_theorem wikiPageWikiLink Proof_by_infinite_descent.
- Mordell–Weil_theorem wikiPageWikiLink Quadratic_form.
- Mordell–Weil_theorem wikiPageWikiLink Quotient_group.
- Mordell–Weil_theorem wikiPageWikiLink Rank_of_an_abelian_group.
- Mordell–Weil_theorem wikiPageWikiLink Rational_number.
- Mordell–Weil_theorem wikiPageWikiLink Rational_point.
- Mordell–Weil_theorem wikiPageWikiLinkText "Mordell–Weil theorem".
- Mordell–Weil_theorem hasPhotoCollection Mordell–Weil_theorem.
- Mordell–Weil_theorem wikiPageUsesTemplate Template:Cite_book.
- Mordell–Weil_theorem wikiPageUsesTemplate Template:Cite_news.
- Mordell–Weil_theorem wikiPageUsesTemplate Template:Reflist.
- Mordell–Weil_theorem subject Category:Abelian_varieties.
- Mordell–Weil_theorem subject Category:Diophantine_geometry.
- Mordell–Weil_theorem subject Category:Elliptic_curves.
- Mordell–Weil_theorem subject Category:Theorems_in_algebraic_number_theory.
- Mordell–Weil_theorem comment "In mathematics, the Mordell–Weil theorem states that for an abelian variety A over a number field K, the group A(K) of K-rational points of A is a finitely-generated abelian group, called the Mordell-Weil group. The case with A an elliptic curve E and K the rational number field Q is Mordell's theorem, answering a question apparently posed by Poincaré around 1908; it was proved by Louis Mordell in 1922.".
- Mordell–Weil_theorem label "Mordell–Weil theorem".
- Mordell–Weil_theorem sameAs Satz_von_Mordell-Weil.
- Mordell–Weil_theorem sameAs Teorema_de_Mordell-Weil.
- Mordell–Weil_theorem sameAs Théorème_de_Mordell-Weil.
- Mordell–Weil_theorem sameAs Mordell–Weil-tétel.
- Mordell–Weil_theorem sameAs モーデルの定理.
- Mordell–Weil_theorem sameAs 모델-베유_정리.
- Mordell–Weil_theorem sameAs Twierdzenie_Mordella-Weila.
- Mordell–Weil_theorem sameAs Teorema_de_Mordell-Weil.
- Mordell–Weil_theorem sameAs m.02_j0v.
- Mordell–Weil_theorem sameAs Q284960.
- Mordell–Weil_theorem sameAs Q284960.
- Mordell–Weil_theorem wasDerivedFrom Mordell–Weil_theorem?oldid=674576325.
- Mordell–Weil_theorem isPrimaryTopicOf Mordell–Weil_theorem.