"Hdoj" 3220 Alice ' s Cube

Source: Internet
Author: User

State compression + reverse BFS.
An array of directions is any adjacent two points (minus 1 at initialization), and each vertex has 4 adjacent points. Therefore, there is a 16*4/2=32 direction. can be found by order.

1 /*3220*/2#include <iostream>3#include <queue>4#include <algorithm>5#include <cstdio>6#include <cstring>7 using namespacestd;8 9 Ten Charvisit[1<< -]; One Const intEnd =0x0ff; A intBeg; - intdir[ +][2] = { -     1,2,1,3,1,5,1,9, the     2,4,2,6,2,Ten, -     3,4,3,7,3, One, -     4,8,4, A, -     5,6,5,7,5, -, +     6,8,6, -, -     7,8,7, the, +     8, -, A     9,Ten,9, One,9, -, at     Ten, A,Ten, -, -      One, A, One, the, -      A, -, -      -, -, -, the, -      -, -, -      the, - in }; -  to voidBFs () { +     intI, J, K, TMP; -queue<int>Q; the     intA, B, s; *     CharT; $     Panax Notoginsengmemset (Visit,-1,sizeof(visit)); -Visit[end] =0; the Q.push (end); +      A      while(!Q.empty ()) { thes =Q.front (); + Q.pop (); -t =Visit[s]; $         if(T >=3) $             Continue; -++T; -          for(i=0; i< +; ++i) { theA = S & (1<<dir[i][0]); -B = S & (1<<dir[i][1]);Wuyi             if(A ^b) { theTMP = (s ^ (1<<dir[i][0])) ^ (1<<dir[i][1]);  -                 if(Visit[tmp] <0) { WuVISIT[TMP] =T; - Q.push (TMP); About                 } $             } -         } -     } - } A  + voidinit () { the     inti; -      $      for(i=0; i< +; ++i) { the--dir[i][0]; the--dir[i][1]; the     } the      - BFS (); in } the  the intMain () { About     intT, TT; the     intI, J, K; the      the #ifndef Online_judge +Freopen ("data.in","R", stdin); -Freopen ("Data.out","W", stdout); the     #endifBayi      the init (); thescanf"%d", &TT); -      for(t=1; t<=tt; ++t) { -Beg =0; the          for(i= the; i>=0; --i) { thescanf"%d", &j); the             if(j) theBeg |= (1<<i); -         } theK =Visit[beg]; the         if(K <0) theprintf"Case #%d:more\n", T);94         Else theprintf"Case #%d:%d\n", T, K); the     } the     98     return 0; About}

"Hdoj" 3220 Alice ' s Cube

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