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- Transfer_(group_theory) abstract "In the mathematical field of group theory, the transfer defines, given a group G and a subgroup of finite index H, a group homomorphism from G to the abelianization of H. It can be used in conjunction with the Sylow theorems to obtain certain numerical results on the existence of finite simple groups.The transfer was defined by Issai Schur (1902) and rediscovered by Emil Artin (1929).".
- Transfer_(group_theory) wikiPageID "648166".
- Transfer_(group_theory) wikiPageLength "4606".
- Transfer_(group_theory) wikiPageOutDegree "29".
- Transfer_(group_theory) wikiPageRevisionID "674120552".
- Transfer_(group_theory) wikiPageWikiLink Abelianization.
- Transfer_(group_theory) wikiPageWikiLink Algebraic_topology.
- Transfer_(group_theory) wikiPageWikiLink Artin_transfer_(group_theory).
- Transfer_(group_theory) wikiPageWikiLink Category:Group_theory.
- Transfer_(group_theory) wikiPageWikiLink Class_field_theory.
- Transfer_(group_theory) wikiPageWikiLink Classifying_space.
- Transfer_(group_theory) wikiPageWikiLink Commutator_subgroup.
- Transfer_(group_theory) wikiPageWikiLink Coset.
- Transfer_(group_theory) wikiPageWikiLink Emil_Artin.
- Transfer_(group_theory) wikiPageWikiLink Focal_subgroup_theorem.
- Transfer_(group_theory) wikiPageWikiLink Gausss_lemma_(number_theory).
- Transfer_(group_theory) wikiPageWikiLink Graduate_Texts_in_Mathematics.
- Transfer_(group_theory) wikiPageWikiLink Group_(mathematics).
- Transfer_(group_theory) wikiPageWikiLink Group_cohomology.
- Transfer_(group_theory) wikiPageWikiLink Group_homomorphism.
- Transfer_(group_theory) wikiPageWikiLink Group_theory.
- Transfer_(group_theory) wikiPageWikiLink Helmut_Hasse.
- Transfer_(group_theory) wikiPageWikiLink Index_of_a_subgroup.
- Transfer_(group_theory) wikiPageWikiLink John_Tate.
- Transfer_(group_theory) wikiPageWikiLink Modular_arithmetic.
- Transfer_(group_theory) wikiPageWikiLink Prime_number.
- Transfer_(group_theory) wikiPageWikiLink Principal_ideal_theorem.
- Transfer_(group_theory) wikiPageWikiLink Quadratic_residue.
- Transfer_(group_theory) wikiPageWikiLink Residue_class.
- Transfer_(group_theory) wikiPageWikiLink Springer-Verlag.
- Transfer_(group_theory) wikiPageWikiLink Springer_Science+Business_Media.
- Transfer_(group_theory) wikiPageWikiLink Subgroup.
- Transfer_(group_theory) wikiPageWikiLink Sylow_theorems.
- Transfer_(group_theory) wikiPageWikiLinkText "Transfer (group theory)".
- Transfer_(group_theory) wikiPageWikiLinkText "homomorphism".
- Transfer_(group_theory) wikiPageWikiLinkText "transfer homomorphism".
- Transfer_(group_theory) wikiPageWikiLinkText "transfer".
- Transfer_(group_theory) authorlink "Emil Artin".
- Transfer_(group_theory) authorlink "Issai Schur".
- Transfer_(group_theory) first "Emil".
- Transfer_(group_theory) first "Issai".
- Transfer_(group_theory) hasPhotoCollection Transfer_(group_theory).
- Transfer_(group_theory) last "Artin".
- Transfer_(group_theory) last "Schur".
- Transfer_(group_theory) wikiPageUsesTemplate Template:Citation.
- Transfer_(group_theory) wikiPageUsesTemplate Template:Cite_book.
- Transfer_(group_theory) wikiPageUsesTemplate Template:Harvs.
- Transfer_(group_theory) wikiPageUsesTemplate Template:Merge.
- Transfer_(group_theory) wikiPageUsesTemplate Template:Reflist.
- Transfer_(group_theory) year "1902".
- Transfer_(group_theory) year "1929".
- Transfer_(group_theory) subject Category:Group_theory.
- Transfer_(group_theory) comment "In the mathematical field of group theory, the transfer defines, given a group G and a subgroup of finite index H, a group homomorphism from G to the abelianization of H. It can be used in conjunction with the Sylow theorems to obtain certain numerical results on the existence of finite simple groups.The transfer was defined by Issai Schur (1902) and rediscovered by Emil Artin (1929).".
- Transfer_(group_theory) label "Transfer (group theory)".
- Transfer_(group_theory) sameAs Transfert_(théorie_des_groupes).
- Transfer_(group_theory) sameAs m.02_cwh.
- Transfer_(group_theory) sameAs Q3537483.
- Transfer_(group_theory) sameAs Q3537483.
- Transfer_(group_theory) wasDerivedFrom Transfer_(group_theory)?oldid=674120552.
- Transfer_(group_theory) isPrimaryTopicOf Transfer_(group_theory).