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- Multitree abstract "In combinatorics and order-theoretic mathematics, a multitree may describe either of two equivalent structures: a directed acyclic graph in which the set of nodes reachable from any node form a tree, or a partially ordered set that does not have four items a, b, c, and d forming a diamond suborder with a ≤ b ≤ d and a ≤ c ≤ d but with b and c incomparable to each other (also called a diamond-free poset).".
- Multitree thumbnail Butterfly_multitree.svg?width=300.
- Multitree wikiPageID "27131455".
- Multitree wikiPageLength "4561".
- Multitree wikiPageOutDegree "20".
- Multitree wikiPageRevisionID "663587753".
- Multitree wikiPageWikiLink Arborescence_(graph_theory).
- Multitree wikiPageWikiLink Category:Directed_graphs.
- Multitree wikiPageWikiLink Category:Order_theory.
- Multitree wikiPageWikiLink Combinatorics.
- Multitree wikiPageWikiLink Computational_complexity_theory.
- Multitree wikiPageWikiLink Directed_acyclic_graph.
- Multitree wikiPageWikiLink Family_of_sets.
- Multitree wikiPageWikiLink Family_tree.
- Multitree wikiPageWikiLink Nondeterministic_algorithm.
- Multitree wikiPageWikiLink Order_theory.
- Multitree wikiPageWikiLink Partially_ordered_set.
- Multitree wikiPageWikiLink Polytree.
- Multitree wikiPageWikiLink Reachability.
- Multitree wikiPageWikiLink Series-parallel_partial_order.
- Multitree wikiPageWikiLink Taxonomy_(general).
- Multitree wikiPageWikiLink Transitive_reduction.
- Multitree wikiPageWikiLink Tree_(graph_theory).
- Multitree wikiPageWikiLink File:Butterfly_multitree.svg.
- Multitree wikiPageWikiLinkText "Multitree".
- Multitree wikiPageWikiLinkText "multitree".
- Multitree hasPhotoCollection Multitree.
- Multitree wikiPageUsesTemplate Template:Also.
- Multitree wikiPageUsesTemplate Template:Reflist.
- Multitree subject Category:Directed_graphs.
- Multitree subject Category:Order_theory.
- Multitree type Field.
- Multitree type Graph.
- Multitree type Thing.
- Multitree comment "In combinatorics and order-theoretic mathematics, a multitree may describe either of two equivalent structures: a directed acyclic graph in which the set of nodes reachable from any node form a tree, or a partially ordered set that does not have four items a, b, c, and d forming a diamond suborder with a ≤ b ≤ d and a ≤ c ≤ d but with b and c incomparable to each other (also called a diamond-free poset).".
- Multitree label "Multitree".
- Multitree seeAlso Linguist_List.
- Multitree sameAs m.0dddng7.
- Multitree sameAs Q6935120.
- Multitree sameAs Q6935120.
- Multitree wasDerivedFrom Multitree?oldid=663587753.
- Multitree depiction Butterfly_multitree.svg.
- Multitree isPrimaryTopicOf Multitree.
