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Co-NP-completeIn complexity theory, the complexity class Co-NP-complete is the set of problems that are the hardest problems in Co-NP, in the sense that they are the ones most likely not to be in P. If you can find a way to solve a Co-NP-complete problem quickly, then you can use that algorithm to solve all Co-NP problems quickly.A more formal definition: A decision problem C is Co-NP-complete if it is in Co-NP and if every problem in Co-NP is many-one reducible[?] to it. This means that for every Co-NP problem L, there exists a polynomial time algorithm which can transform any instance of L into an instance of C with the same truth value. As a consequence, if we had a polynomial time algorithm for C, we could solve all Co-NP problems in polynomial time. Each Co-NP-Complete problem is the complement of an NP-complete problem. The two sets are either equal or disjoint. The latter is thought more likely, but this isn't known. See Co-NP and NP-complete for more details. changed their URLs for some re/re.html">re/reason.html">reason. For example, a magazine
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. All is still licensed under the GNU FDL.
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