The algorithm we'll be using is based on the popular "F2L" (first two layers) and "OLL" (orientation of the last layer) methods. We'll extend these methods to solve the NxNxN cube.
class Solver: def __init__(self, cube): self.cube = cube self.algorithm = Algorithm(cube) nxnxn rubik 39scube algorithm github python full
def get_piece(self, x, y, z): return self.cube[x, y, z] The algorithm we'll be using is based on
def rotate(self, axis, direction): # Rotate the cube along the specified axis and direction if axis == 'x': self.cube = np.rot90(self.cube, direction, (1, 2)) elif axis == 'y': self.cube = np.rot90(self.cube, direction, (0, 2)) elif axis == 'z': self.cube = np.rot90(self.cube, direction, (0, 1)) While the 3x3x3 cube is the most well-known,
The Rubik's Cube, a puzzle that has fascinated and frustrated people for decades, comes in various sizes, including the 3x3x3, 4x4x4, and NxNxN. While the 3x3x3 cube is the most well-known, the NxNxN cube, also known as the "super cube," offers an even greater challenge. In this article, we'll explore how to solve the NxNxN Rubik's Cube using Python, focusing on the algorithm and implementation.
def pll(self): # PLL step for i in range(self.cube.n): for j in range(self.cube.n): # Permute pieces on the last layer pass