DBpedia – Linked Data Fragments

Matches in DBpedia 2016-04 for { <http://dbpedia.org/resource/Subgroup> ?p ?o }

• Subgroup thumbnail Left_cosets_of_Z_2_in_Z_8.svg?width=300.
• Subgroup wikiPageID "28011".
• Subgroup wikiPageLength "17885".
• Subgroup wikiPageOutDegree "68".
• Subgroup wikiPageRevisionID "695925623".
• Subgroup wikiPageWikiLink Abelian_group.
• Subgroup wikiPageWikiLink Bijection.
• Subgroup wikiPageWikiLink Binary_operation.
• Subgroup wikiPageWikiLink Cartan_subgroup.
• Subgroup wikiPageWikiLink Category:Group_theory.
• Subgroup wikiPageWikiLink Category:Subgroup_properties.
• Subgroup wikiPageWikiLink Cayley_table.
• Subgroup wikiPageWikiLink Complete_lattice.
• Subgroup wikiPageWikiLink Coset.
• Subgroup wikiPageWikiLink Cyclic_group.
• Subgroup wikiPageWikiLink Divisor.
• Subgroup wikiPageWikiLink Equivalence_relation.
• Subgroup wikiPageWikiLink Fitting_subgroup.
• Subgroup wikiPageWikiLink Fixed-point_subgroup.
• Subgroup wikiPageWikiLink Function_(mathematics).
• Subgroup wikiPageWikiLink Generating_set_of_a_group.
• Subgroup wikiPageWikiLink Group_(mathematics).
• Subgroup wikiPageWikiLink Group_isomorphism.
• Subgroup wikiPageWikiLink Group_with_operators.
• Subgroup wikiPageWikiLink Homomorphism.
• Subgroup wikiPageWikiLink Ideal_(ring_theory).
• Subgroup wikiPageWikiLink Identity_element.
• Subgroup wikiPageWikiLink If_and_only_if.
• Subgroup wikiPageWikiLink Index_of_a_subgroup.
• Subgroup wikiPageWikiLink Infimum_and_supremum.
• Subgroup wikiPageWikiLink Intersection_(set_theory).
• Subgroup wikiPageWikiLink Inverse_element.
• Subgroup wikiPageWikiLink Lagranges_theorem_(group_theory).
• Subgroup wikiPageWikiLink Lattice_of_subgroups.
• Subgroup wikiPageWikiLink Mathematics.
• Subgroup wikiPageWikiLink Modular_arithmetic.
• Subgroup wikiPageWikiLink Normal_subgroup.
• Subgroup wikiPageWikiLink Order_(group_theory).
• Subgroup wikiPageWikiLink Partially_ordered_set.
• Subgroup wikiPageWikiLink Semigroup.
• Subgroup wikiPageWikiLink Subset.
• Subgroup wikiPageWikiLink Symmetric_group.
• Subgroup wikiPageWikiLink Torsion_subgroup.
• Subgroup wikiPageWikiLink Union_(set_theory).
• Subgroup wikiPageWikiLink W:trivial_group.
• Subgroup wikiPageWikiLink File:Alternating_group_4;_Cayley_table;_numbers.svg.
• Subgroup wikiPageWikiLink File:Cyclic_group_3;_Cayley_table;_subgroup_of_S4_(elements_0,11,19).svg.
• Subgroup wikiPageWikiLink File:Cyclic_group_3;_Cayley_table;_subgroup_of_S4_(elements_0,15,20).svg.
• Subgroup wikiPageWikiLink File:Cyclic_group_3;_Cayley_table;_subgroup_of_S4_(elements_0,3,4).svg.
• Subgroup wikiPageWikiLink File:Cyclic_group_3;_Cayley_table;_subgroup_of_S4_(elements_0,8,12).svg.
• Subgroup wikiPageWikiLink File:Cyclic_group_4;_Cayley_table_(element_orders_1,2,4,4);_subgroup_of_S4.svg.
• Subgroup wikiPageWikiLink File:Cyclic_group_4;_Cayley_table_(element_orders_1,4,2,4);_subgroup_of_S4.svg.
• Subgroup wikiPageWikiLink File:Cyclic_group_4;_Cayley_table_(element_orders_1,4,4,2);_subgroup_of_S4.svg.
• Subgroup wikiPageWikiLink File:Dihedral_group_of_order_8;_Cayley_table_(element_orders_1,2,2,2,2,4,4,2);_subgroup_of_S4.svg.
• Subgroup wikiPageWikiLink File:Dihedral_group_of_order_8;_Cayley_table_(element_orders_1,2,2,4,2,2,4,2);_subgroup_of_S4.svg.
• Subgroup wikiPageWikiLink File:Dihedral_group_of_order_8;_Cayley_table_(element_orders_1,2,2,4,4,2,2,2);_subgroup_of_S4.svg.
• Subgroup wikiPageWikiLink File:Klein_four-group;_Cayley_table;_subgroup_of_S4_(elements_0,1,6,7).svg.
• Subgroup wikiPageWikiLink File:Klein_four-group;_Cayley_table;_subgroup_of_S4_(elements_0,2,21,23).svg.
• Subgroup wikiPageWikiLink File:Klein_four-group;_Cayley_table;_subgroup_of_S4_(elements_0,5,14,16).svg.
• Subgroup wikiPageWikiLink File:Klein_four-group;_Cayley_table;_subgroup_of_S4_(elements_0,7,16,23).svg.
• Subgroup wikiPageWikiLink File:Left_cosets_of_Z_2_in_Z_8.svg.
• Subgroup wikiPageWikiLink File:Symmetric_group_3;_Cayley_table;_subgroup_of_S4_(elements_0,1,14,15,20,21).svg.
• Subgroup wikiPageWikiLink File:Symmetric_group_3;_Cayley_table;_subgroup_of_S4_(elements_0,1,2,3,4,5).svg.
• Subgroup wikiPageWikiLink File:Symmetric_group_3;_Cayley_table;_subgroup_of_S4_(elements_0,2,6,8,12,14).svg.
• Subgroup wikiPageWikiLink File:Symmetric_group_3;_Cayley_table;_subgroup_of_S4_(elements_0,5,6,11,19,21).svg.
• Subgroup wikiPageWikiLink File:Symmetric_group_4;_Cayley_table;_numbers.svg.
• Subgroup wikiPageWikiLink File:Symmetric_group_4;_Lattice_of_subgroups_Hasse_diagram.svg.
• Subgroup wikiPageWikiLinkText "Subgroup".
• Subgroup wikiPageWikiLinkText "group-subgroup".
• Subgroup wikiPageWikiLinkText "index".
• Subgroup wikiPageWikiLinkText "proper subgroup".
• Subgroup wikiPageWikiLinkText "sub-group".
• Subgroup wikiPageWikiLinkText "subgroup".
• Subgroup wikiPageUsesTemplate Template:About.
• Subgroup wikiPageUsesTemplate Template:Citation.
• Subgroup wikiPageUsesTemplate Template:Clear.
• Subgroup wikiPageUsesTemplate Template:Group_theory_sidebar.
• Subgroup wikiPageUsesTemplate Template:Refimprove.
• Subgroup subject Category:Group_theory.
• Subgroup subject Category:Subgroup_properties.
• Subgroup type Property.
• Subgroup type Redirect.
• Subgroup comment "In mathematics, given a group G under a binary operation ∗, a subset H of G is called a subgroup of G if H also forms a group under the operation ∗. More precisely, H is a subgroup of G if the restriction of ∗ to H × H is a group operation on H. This is usually denoted H ≤ G, read as \"H is a subgroup of G\".The trivial subgroup of any group is the subgroup {e} consisting of just the identity element.A proper subgroup of a group G is a subgroup H which is a proper subset of G (i.e. H ≠ G).".
• Subgroup label "Subgroup".
• Subgroup sameAs Q466109.
• Subgroup sameAs زمرة_جزئية.
• Subgroup sameAs Altqrup.
• Subgroup sameAs Падгрупа.
• Subgroup sameAs Подгрупа.
• Subgroup sameAs Subgrup.
• Subgroup sameAs Podgrupa.
• Subgroup sameAs Undergruppe.
• Subgroup sameAs Untergruppe.
• Subgroup sameAs Subgrupo.
• Subgroup sameAs Subgrupo.
• Subgroup sameAs زیرگروه.
• Subgroup sameAs Aliryhmä.
• Subgroup sameAs Sous-groupe.
• Subgroup sameAs Podgrupa.
• Subgroup sameAs Részcsoport.

• next