| Related articles |
|---|
| Graph Coloring Problem dahl@ee.umn.edu (1992-10-24) |
| Re: Graph Coloring Problem pugh@cs.umd.edu (1992-10-27) |
| Re: Graph Coloring Problem jrbd@craycos.com (1992-10-27) |
| Re: Graph Coloring Problem pat%frumious.uucp@uunet.ca (1992-10-28) |
| Re: Graph Coloring Problem Richter@lrz.lrz-muenchen.dbp.de (1992-10-28) |
| Re: Graph Coloring Problem cliffc@rice.edu (1992-10-28) |
| Re: Graph Coloring Problem moss@cs.umass.edu (1992-10-28) |
| Re: Graph Coloring Problem preston@cs.rice.edu (1992-10-30) |
| [2 later articles] |
| Newsgroups: | comp.compilers,comp.theory |
| From: | pugh@cs.umd.edu (Bill Pugh) |
| Organization: | U of Maryland, Dept. of Computer Science, Coll. Pk., MD 20742 |
| Date: | Tue, 27 Oct 1992 21:03:32 GMT |
| Followup-To: | comp.compilers |
| References: | 92-10-093 |
| Keywords: | theory |
dahl@ee.umn.edu (peter boardhead dahl) writes:
>QUESTION: Given a Conflict graph "G" in which the largest clique
> in the graph is of size "k", is the graph "k" colorable?
> (It seems to be true.)
If so, you would have a n^4 algorithm for checking if a graph was
3-colorable, by checking to see if any cliques of size 4 exist.
I don't think so...
Bill Pugh
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