For large n-queens problems, a repair based method typically works very well. I seem to recall a library in ECLiPSe for this. Regards Helmut > Hi, > > In the online course https://class.coursera.org/optimization-001 I have an > assignment to solve N-Queens problem of the size as large as possible. > > For now the max size I've solved is N=4000. To get maximum grade for the > problem N ~ 30000 is needed. > > The best result I've got so far is with gfd library, alldifferent > constraints, most_constrained, indomain_median and credit search, without > any symmetry breaking. Memory, not the processor speed, is the problem in > this case - for N=5000 is eats all my 4GB + 6GB swap very fast. The model > is an integer for every column. > > I tried different libraries for symmetry breaking: ldsb with ic and gfd (I > had to change ldsb library slightly to make it work with gfd), sbds with > ic > and gfd (from the very recent 6.1 #161 release) and ic_gap_sbds and > ic_gap_sbdd. Every library has settings for N-Queens in its documentation, > so I used those. > > I haven't had any success with any of the symmetry breaking libraries. > Using any of them seems to worsen speed or memory consumption greatly. Are > there any results that symmetry breaking works for N-Queens in practice? > > Middle first rearrangement also works pretty bad compared to > most_constrained. > > Any suggestions how to get better results than N=4000 with ECLiPSe (no > code > or pseudo-code please, because that would violate the course collaboration > policy)? > > Sergii. > ------------------------------------------------------------------------------ > This SF.net email is sponsored by Windows: > > Build for Windows Store. > > http://p.sf.net/sfu/windows-dev2dev_______________________________________________ > ECLiPSe-CLP-Users mailing list > ECLiPSe-CLP-Users_at_lists.sourceforge.net > https://lists.sourceforge.net/lists/listinfo/eclipse-clp-users > Helmut Simonis 4C, University College Cork Ireland Tel: +353 21 420 5967 web: www.4c.ucc.ie/~hsimonisReceived on Sat Jun 29 2013 - 23:20:20 CEST
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