see bipartite
1Bipartite (theology) — For other uses, see Bipartite (disambiguation). In Christian theology and anthropology, bipartite refers to the view that a human being is a composite of two distinct components, material and immaterial; for example, body and soul. It is… …
2Bipartite — means having two parts, or an agreement between two parties. More specifically, it may refer to any of the following:* 2 (number)In mathematics: * Bipartite graph * Bipartite Cubic, a type of Cubic function * Bipartite matching, a type of… …
3Bipartite — Bip ar*tite, a. [L. bipartitus, p. p. of bipartire; bis twice + partire. See {Partite}.] 1. Being in two parts; having two correspondent parts, as a legal contract or writing, one for each party; shared by two; as, a bipartite treaty. [1913… …
4bipartite — bipartite, bipartisan Affecting two parties (‘bipartite agreement’) or divided into two parts. The term is mostly employed in reference to formal economic and political negotiations and arrangements. For example, a number of social scientists… …
5bipartite — (adj.) 1570s, from L. bipartitus divided, pp. of bipartire to divide into two parts, from bi (see BI (Cf. bi )) + partiri (see PART (Cf. part) (v.)) …
6bipartite — See bipartisan, partisan, bipartite …
7bipartite — bipartitely, adv. bipartition /buy pahr tish euhn/, n. /buy pahr tuyt/, adj. 1. divided into or consisting of two parts. 2. Law. being in two corresponding parts: a bipartite contract. 3. shared by two; joint: a bipartite pact; bipartite rule. 4 …
8bipartite — bi•par•tite [[t]baɪˈpɑr taɪt[/t]] adj. 1) divided into or consisting of two parts 2) shared by two; joint 3) bot divided into two parts nearly to the base, as certain leaves • Etymology: 1500–10; < L bipartītus, ptp. of bipartīre. See bi I,… …
9Complete bipartite graph — A complete bipartite graph with m = 5 and n = 3 Vertices n + m Edges mn …
10Convex bipartite graph — In the mathematical field of graph theory, a convex bipartite graph is a bipartite graph with specific properties. A bipartite graph, (U ∪ V, E), is said to be convex over the vertex set U if U can be enumerated such that for all… …
