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Re:The N-Queens completion problem is NP-hard by umanwizard on Monday September 04, 2017 @12:58PM (#15169422)
The time it takes to solve needs to grow at most polynomially with the length of the representation of the input.
Re:The N-Queens completion problem is NP-hard by Retric on Monday September 04, 2017 @01:20PM (#15169558)
The input is just a single number. So grow polynomial from N x N board size?

I really don't get how this is equivalent to NP.

Re:The N-Queens completion problem is NP-hard by CarolineW on Monday September 04, 2017 @05:27PM (#15170957)
You either read the earlier version before it was corrected, or you're misunderstanding. The problem is not the N-Queens problem, it's the N-Queens /completion/ problem. The problem is this:

Here's an NxN board with k queens already placed. Is there a way to place another N-k queens so they are all mutually non-attacking?

Most instances will be easy, but current algorithms to solve this are such that for each N, the time taken in the worst case is an exponential function of N.

Re:The N-Queens completion problem is NP-hard by Retric on Monday September 04, 2017 @08:09PM (#15171622)
Ahh, thanks it looks like it was changed after I read it.