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back to boardIs it right? My solution: 1. (A+C+F+H)-(B+D+E+G)=const => if const!=0 then IMPOSSIBLE 2. While we have to destroy some we do two operations. (3,4) 3. If we can do one of (AB, BC, CD, DA, EF, FG, GH, HE, AE, BF, CG, DH)- we do it. 4. If AG => BF+ AB- GF- If BH => CG+ BC- HG- If CE => DH+ CD- EH- If DF => AE+ DA- FE- Why it gets WA #5? Is it wrong algorithm or wrong realization?
My code: Here was nearly AC code :) Edited by author 30.05.2005 05:31 Re: Or give me some tests Posted by bug27 10 May 2005 17:17 though I don't know what "2. While we have to destroy some we do two operations. (3,4)" mean, I think you solution is right,because I got AC in the same way.maybe there's some bugs in your code. not perfectly Posted by Dilyan 13 May 2005 23:30 2, 3 and 4 are right. 1 is wrong. const may be different from 0 when there is a solution Re: not perfectly Are you sure? Can you give me example? I can prove it: We process operation with pair of vertexes. The one is in {A,C,F,H} another is in {B,D,E,G}. So (A+C+F+H)-(B+D+E+G)=const Supose we already annighilated all 'troubles' then A=B=C=D=E=F=G=H=0 => const=0 => If const is not equal to zero we can't annighilate all 'troubles' => IMPOSSIBLE What is wrong in it? Now it is AC Algorithm is Ok, but in my code was one misprint. |
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