Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Direct_product_of_groups> ?p ?o. }
Showing items 1 to 14 of
14
with 100 items per page.
- Direct_product_of_groups abstract "In group theory, the direct product is an operation that takes two groups G and H and constructs a new group, usually denoted G × H. This operation is the group-theoretic analogue of the Cartesian product of sets and is one of several important notions of direct product in mathematics.In the context of abelian groups, the direct product is sometimes referred to as the direct sum, and is denoted G ⊕ H. Direct sums play an important role in the classification of abelian groups: according to the fundamental theorem of finite abelian groups, every finite abelian group can be expressed as the direct sum of cyclic groups.".
- Direct_product_of_groups wikiPageID "3706015".
- Direct_product_of_groups wikiPageRevisionID "596836438".
- Direct_product_of_groups hasPhotoCollection Direct_product_of_groups.
- Direct_product_of_groups subject Category:Group_theory.
- Direct_product_of_groups comment "In group theory, the direct product is an operation that takes two groups G and H and constructs a new group, usually denoted G × H. This operation is the group-theoretic analogue of the Cartesian product of sets and is one of several important notions of direct product in mathematics.In the context of abelian groups, the direct product is sometimes referred to as the direct sum, and is denoted G ⊕ H.".
- Direct_product_of_groups label "Direct product of groups".
- Direct_product_of_groups label "Produit direct (groupes)".
- Direct_product_of_groups sameAs Produit_direct_(groupes).
- Direct_product_of_groups sameAs m.0bmb713.
- Direct_product_of_groups sameAs Q2725924.
- Direct_product_of_groups sameAs Q2725924.
- Direct_product_of_groups wasDerivedFrom Direct_product_of_groups?oldid=596836438.
- Direct_product_of_groups isPrimaryTopicOf Direct_product_of_groups.