Hello, I am interested in solving a Rubik's cube and I found the solve method of the Rubikscube class. As far as I understand, different parameters correspond to different algorithms. However, I encountered a problem where different algorithms (including the optimal one) give the same non-optimal solution and take the same amount of time to work. I would be glad if you could help!
Dietz for "R U R U" CPU times: user 4.31 s, sys: 21.8 ms, total: 4.33 s Wall time: 5.04 s 'U^2LFUR^2U^-1R^-1U^2RFL^-1F^-1BDF^-1DFB^-1U^-1L^-2UD^-1B^-1D^-1L^-1DLB^2DBLBUB^-1U^-1L^-1B^-2(D^-1B^-1DB)^2DL^-1D^-1LB^-2DBD^-1BDB^-2D^-1B^-1LUBU^-1B^-1L^-1D^-1B^-1(DB)^2L^-1D^-1R^-1LB^-1RDB^-1D^-1BL^-1D^-1B^-1DBLD^-1B^-1D^2L^-1D^-1L^-2B^-1L^-1DBLB^-1L^-1*D^-1'
Optimal for "R U R U" CPU times: user 3.7 s, sys: 15.3 ms, total: 3.71 s Wall time: 4.22 s 'U^2LFUR^2U^-1R^-1U^2RFL^-1F^-1BDF^-1DFB^-1U^-1L^-2UD^-1B^-1D^-1L^-1DLB^2DBLBUB^-1U^-1L^-1B^-2(D^-1B^-1DB)^2DL^-1D^-1LB^-2DBD^-1BDB^-2D^-1B^-1LUBU^-1B^-1L^-1D^-1B^-1(DB)^2L^-1D^-1R^-1LB^-1RDB^-1D^-1BL^-1D^-1B^-1DBLD^-1B^-1D^2L^-1D^-1L^-2B^-1L^-1DBLB^-1L^-1*D^-1'