Triangulation 3 coloring sheets

Coloring sheets

Triangulation 3 coloring sheets

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Triangulation coloring

That is, a regular graph has a 1- factorization if and only if it is of class 1. As a special case of this, a 3- edge- coloring of a cubic ( 3- regular) graph is sometimes called a Tait coloring. Not every regular graph has a 1- factorization; for instance, the Petersen graph does not. Graph coloring is computationally hard.

triangulation 3 coloring sheets

It is NP- complete to decide if a given graph admits a k- coloring for a given k except for the cases k ∈ { 0, 1, 2}. In particular, it is NP- hard to compute the chromatic number. The 3- coloring problem remains NP- complete even on 4- regular planar graphs.