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- Fruchts_theorem abstract "Frucht's theorem is a theorem in algebraic graph theory conjectured by Dénes Kőnig in 1936 and proved by Robert Frucht in 1939. It states that every finite group is the group of symmetries of a finite undirected graph. More strongly, for any finite group G there exist infinitely many non-isomorphic simple connected graphs such that the automorphism group of each of them is isomorphic to G.".
- Fruchts_theorem thumbnail Frucht_graph.dot.svg?width=300.
- Fruchts_theorem wikiPageExternalLink TR-94-10.ps.
- Fruchts_theorem wikiPageExternalLink item?id=CM_1939__6__239_0.
- Fruchts_theorem wikiPageExternalLink p365.
- Fruchts_theorem wikiPageExternalLink p515.
- Fruchts_theorem wikiPageID "26259599".
- Fruchts_theorem wikiPageLength "8082".
- Fruchts_theorem wikiPageOutDegree "48".
- Fruchts_theorem wikiPageRevisionID "675310324".
- Fruchts_theorem wikiPageWikiLink Algebraic_graph_theory.
- Fruchts_theorem wikiPageWikiLink Alternating_group.
- Fruchts_theorem wikiPageWikiLink Birkhoffs_representation_theorem.
- Fruchts_theorem wikiPageWikiLink Camille_Jordan.
- Fruchts_theorem wikiPageWikiLink Canadian_Journal_of_Mathematics.
- Fruchts_theorem wikiPageWikiLink Category:Algebraic_graph_theory.
- Fruchts_theorem wikiPageWikiLink Category:Theorems_in_graph_theory.
- Fruchts_theorem wikiPageWikiLink Cayley_graph.
- Fruchts_theorem wikiPageWikiLink Connected_graph.
- Fruchts_theorem wikiPageWikiLink Connectivity_(graph_theory).
- Fruchts_theorem wikiPageWikiLink Cubic_graph.
- Fruchts_theorem wikiPageWikiLink Cyclic_group.
- Fruchts_theorem wikiPageWikiLink Direct_product_of_groups.
- Fruchts_theorem wikiPageWikiLink Distinguishing_coloring.
- Fruchts_theorem wikiPageWikiLink Distinguishing_number.
- Fruchts_theorem wikiPageWikiLink Distributive_lattice.
- Fruchts_theorem wikiPageWikiLink Dénes_Kőnig.
- Fruchts_theorem wikiPageWikiLink Finite_simple_group.
- Fruchts_theorem wikiPageWikiLink Frucht_graph.
- Fruchts_theorem wikiPageWikiLink Graph_(mathematics).
- Fruchts_theorem wikiPageWikiLink Graph_automorphism.
- Fruchts_theorem wikiPageWikiLink Graph_coloring.
- Fruchts_theorem wikiPageWikiLink Graph_isomorphism.
- Fruchts_theorem wikiPageWikiLink Group_(mathematics).
- Fruchts_theorem wikiPageWikiLink Group_action.
- Fruchts_theorem wikiPageWikiLink Isomorphic.
- Fruchts_theorem wikiPageWikiLink Isomorphism.
- Fruchts_theorem wikiPageWikiLink K-vertex-connected_graph.
- Fruchts_theorem wikiPageWikiLink Leipzig.
- Fruchts_theorem wikiPageWikiLink List_of_finite_simple_groups.
- Fruchts_theorem wikiPageWikiLink László_Babai.
- Fruchts_theorem wikiPageWikiLink Mathematische_Annalen.
- Fruchts_theorem wikiPageWikiLink Median_graph.
- Fruchts_theorem wikiPageWikiLink Orbit_(group_theory).
- Fruchts_theorem wikiPageWikiLink Partial_order.
- Fruchts_theorem wikiPageWikiLink Partially_ordered_set.
- Fruchts_theorem wikiPageWikiLink Planar_graph.
- Fruchts_theorem wikiPageWikiLink Regular_graph.
- Fruchts_theorem wikiPageWikiLink Robert_Frucht.
- Fruchts_theorem wikiPageWikiLink Robertson–Seymour_theorem.
- Fruchts_theorem wikiPageWikiLink Simple_graph.
- Fruchts_theorem wikiPageWikiLink Strongly_regular_graph.
- Fruchts_theorem wikiPageWikiLink Symmetric_group.
- Fruchts_theorem wikiPageWikiLink Theorem.
- Fruchts_theorem wikiPageWikiLink Tree_(graph_theory).
- Fruchts_theorem wikiPageWikiLink Trivial_group.
- Fruchts_theorem wikiPageWikiLink Undirected_graph.
- Fruchts_theorem wikiPageWikiLink Vertex-transitive_graph.
- Fruchts_theorem wikiPageWikiLink Wreath_product.
- Fruchts_theorem wikiPageWikiLink File:Frucht_graph.dot.svg.
- Fruchts_theorem wikiPageWikiLinkText "Frucht's theorem".
- Fruchts_theorem hasPhotoCollection Fruchts_theorem.
- Fruchts_theorem wikiPageUsesTemplate Template:Citation.
- Fruchts_theorem wikiPageUsesTemplate Template:Harvtxt.
- Fruchts_theorem wikiPageUsesTemplate Template:Reflist.
- Fruchts_theorem subject Category:Algebraic_graph_theory.
- Fruchts_theorem subject Category:Theorems_in_graph_theory.
- Fruchts_theorem hypernym Theorem.
- Fruchts_theorem comment "Frucht's theorem is a theorem in algebraic graph theory conjectured by Dénes Kőnig in 1936 and proved by Robert Frucht in 1939. It states that every finite group is the group of symmetries of a finite undirected graph. More strongly, for any finite group G there exist infinitely many non-isomorphic simple connected graphs such that the automorphism group of each of them is isomorphic to G.".
- Fruchts_theorem label "Frucht's theorem".
- Fruchts_theorem sameAs Satz_von_Frucht.
- Fruchts_theorem sameAs m.0b73pvl.
- Fruchts_theorem sameAs Теорема_Фрухта.
- Fruchts_theorem sameAs Q1424481.
- Fruchts_theorem sameAs Q1424481.
- Fruchts_theorem wasDerivedFrom Fruchts_theoremoldid=675310324.
- Fruchts_theorem depiction Frucht_graph.dot.svg.
- Fruchts_theorem isPrimaryTopicOf Fruchts_theorem.