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- Hypertree abstract "A hypergraph H is called a hypertree in (arboreal hypergraph in, tree hypergraph in ) if it admits a host graph T such that T is a tree, in other words if there exists a tree T such that every hyperedge of H induces a subtree in T.Since a tree is a hypertree, hypertrees may be seen as a generalization of the notion of a tree for hypergraphs. Any hypertree is isomorphic to some family of subtrees of a tree.".
- Hypertree wikiPageID "19716804".
- Hypertree wikiPageLength "2796".
- Hypertree wikiPageOutDegree "20".
- Hypertree wikiPageRevisionID "674392565".
- Hypertree wikiPageWikiLink Category:Hypergraphs.
- Hypertree wikiPageWikiLink Category:Trees_(data_structures).
- Hypertree wikiPageWikiLink Chordal.
- Hypertree wikiPageWikiLink Chordal_graph.
- Hypertree wikiPageWikiLink Chordal_hypergraph.
- Hypertree wikiPageWikiLink Clique_complex.
- Hypertree wikiPageWikiLink Conformal_hypergraph.
- Hypertree wikiPageWikiLink Dual_hypergraph.
- Hypertree wikiPageWikiLink Glossary_of_graph_theory.
- Hypertree wikiPageWikiLink Helly_family.
- Hypertree wikiPageWikiLink Helly_property.
- Hypertree wikiPageWikiLink Host_graph.
- Hypertree wikiPageWikiLink Hyperedge.
- Hypertree wikiPageWikiLink Hypergraph.
- Hypertree wikiPageWikiLink If_and_only_if.
- Hypertree wikiPageWikiLink Induced_subgraph.
- Hypertree wikiPageWikiLink SIAM_Journal_on_Discrete_Mathematics.
- Hypertree wikiPageWikiLink Subset.
- Hypertree wikiPageWikiLink Subtree.
- Hypertree wikiPageWikiLink Tree_(data_structure).
- Hypertree wikiPageWikiLink Tree_(graph_theory).
- Hypertree wikiPageWikiLinkText "Hypertree".
- Hypertree hasPhotoCollection Hypertree.
- Hypertree wikiPageUsesTemplate Template:Citation.
- Hypertree wikiPageUsesTemplate Template:Reflist.
- Hypertree subject Category:Hypergraphs.
- Hypertree subject Category:Trees_(data_structures).
- Hypertree hypernym Tree.
- Hypertree type Plant.
- Hypertree type Structure.
- Hypertree type Technique.
- Hypertree comment "A hypergraph H is called a hypertree in (arboreal hypergraph in, tree hypergraph in ) if it admits a host graph T such that T is a tree, in other words if there exists a tree T such that every hyperedge of H induces a subtree in T.Since a tree is a hypertree, hypertrees may be seen as a generalization of the notion of a tree for hypergraphs. Any hypertree is isomorphic to some family of subtrees of a tree.".
- Hypertree label "Hypertree".
- Hypertree sameAs Hiperárbol.
- Hypertree sameAs m.04n2f1x.
- Hypertree sameAs Q5958769.
- Hypertree sameAs Q5958769.
- Hypertree wasDerivedFrom Hypertree?oldid=674392565.
- Hypertree isPrimaryTopicOf Hypertree.