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The 2-MAXSAT Problem Can Be Solved in Polynomial Time

arxiv.org

1–10 of 106 posts

Re: The 2-MAXSAT Problem Can Be Solved in Polynomial Time

#6
Since the paper claims to give an algorithm for solving an NP-hard problem, e.g. it's a constructive proof, not just an existence proof, then presumably the author should be able to reduce some other problems to this one (2-Maxsat) and solve them as a demonstration.

Re: The 2-MAXSAT Problem Can Be Solved in Polynomial Time

#7
post #2

P=NP alert

I could believe that an O(n^5) algorithm, like what was presented here, can satisfy P==NP, but still maintain the status quo where P!=NP for all practical problems. That is honestly what matters most of the time.

Still, there's almost certainly a mistake in this paper.

Re: The 2-MAXSAT Problem Can Be Solved in Polynomial Time

#8
Usually when I see these things, I check if the author seems to have the right background. Yangjun Chen is a full professor at the University of Manitoba, but he doesn't seem to work in computer science theory.

It looks like the paper was previously published in a relatively low impact AI conference last year. It seems like it should be in FOCS, STOC, or a prestigious math journal to have significant credibility.

Re: The 2-MAXSAT Problem Can Be Solved in Polynomial Time

#10

Since the paper claims to give an algorithm for solving an NP-hard problem, e.g. it's a constructive proof, not just an existence proof, then presumably the author should be able to reduce some other problems to this one (2-Maxsat) and solve them as a demonstration.

If I read the paper correctly the 2-MAXSAT problem is usually referred to as MAX-2-SAT

https://en.wikipedia.org/wiki/2-satisfiability#Maximum-2-sat...

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