Problem 937. Rubik's Mini Cube: Solve Randomized Cube in 11 Moves or Less; Score is by Time (msec)
The Challenge is to Near or Optimally Solve a thoroughly scrambled Mini-Rubik's Cube(2x2x2).
Any Mini-Cube can be solved in 11 or fewer Face Moves. There are only 3,674,160 unique cube positions, with only 2344 requiring the fulll 11 moves. Cube moves do not count.
The Performance metric is cumulative Time to Solve 500 cubes (msec).
A standard Mini-Rubik's Cube is shown in 3-D and also unfolded to identify the specific Tile-face/Vector numbering.
The faces are White-Up / Red-Left / Blue-Front / Orange-Right / Yellow-Down / Green-Back (ULFRDB)
Moves are denoted as F for clockwise rotation of the Front face. F'(or FP) is CCW and F2 is F twice. The provided function r_new=rubick_rot_mini(mov,r) implements moves 1-18: UFDLBRU'F'D'L'B'R'U2F2D2L2B2R2.
- If the cube was randomized by [1 9] UD', one solution is [3 7] which are the complements in reverse order.
- Scoring is Time in msec to solve 500 cubes
- Cube Moves X, Y, and Z do not constitute a move but are needed in the vector
- A string to numeric value function is provided in the template
- Verifications will be by executing your move vector against the provided Rubik and counting number of face moves.
The function rubik_rot_mini(mov,r) is provided in the template. Other functions are provided to re-orient the cube in Cody Challenge 931, Rubik's Mini-Cube.
The Challenge Challenge 931 Rubik's Mini-Cube contains a 3D Mini-Cube Viewer for program development.
- Cube Theory: 20-moves Any Cube
- General Cube Info and Middle Layer
- SpeedCube Bottom Sequences
- The site MiniCube Solver claims an outstanding 10 minutes to solve a randomized Mini-Cube. Matlab can achieve any Mini-Cube solution in < 497 usec, independent of moves on an i5/16GB machine.
(Note: Mini-Cube can use the full cube moves and ignore edge effects)
Coming Soon: Matlab Tetris
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