On 20050728T221853+0300, Antti-Juhani Kaijanaho wrote:
> A standard proof of NP-hardness consists of proving that any solution to
> the present problem can be translated in polynomial time into a solution
> to a known NP-hard problem.  Famous known NP-hard problems include the
> travelling salesman problem (find the cheapest path that visits all of
> the given nodes of a complete weighted graph, and none of them twice)
> and the SAT problem (determine if a propositional sentence is
> satisfiable).

Actually, it is better to try to prove that the present problem can be
translated in polynomial time into a solution to a known NP-*complete*
problem.  However, both TSP and SAT are NP-complete.
-- 
Antti-Juhani Kaijanaho                  http://antti-juhani.kaijanaho.info/

                Blogi - http://kaijanaho.info/antti-juhani/blog/
                 Toys - http://www.cc.jyu.fi/yhd/toys/

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