Bi Partite

AllPages
RecentChanges
Links to this page
Edit this page
Search
Entry portal
Advice For New Users

A special case of k-partite ...

A graph $G=(V,E)$ is bi-partite if the vertex set $V$ can be partitioned into two sets $V_0$ and $V_1$, such that $V_i$ has no edges. In other words, all edges run between the $V_i$ and not within, so $V_i^2 \cap E = \{\}$.

A graph is 2-colourable iff it is bi-partite.

A graph is bi-partite iff every cycle is of even length.

See also: tri-partite


Links to this page / Page history / Last change to this page
Recent changes / Edit this page (with sufficient authority)
All pages / Search / Change password / Logout