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RUBIKS CUBE FLIP A SIDE PIECE GENERATOR
RUBIKS CUBE FLIP A SIDE PIECE CODE

If they would be flipped, the cube would be solved. Imagine a cube that has all pieces in their right slots and rightly rotated, except for the edges which could be flipped, but still in right slot. I will describe those functions below, starting with the one whose result is used in the innermost loop: getEdgeFlipSequences

RUBIKS CUBE FLIP A SIDE PIECE CODE

Mr Smart's code will go through each of the 5 get functions to retrieve the basic sequences he needs to start producing sequences to the caller. Mr Dumb's code passes his callback function once to Mr Smart, who will then keep calling back that function until it returns true. Mr Dumb would have this code: function performMoves(sequence):

RUBIKS CUBE FLIP A SIDE PIECE GENERATOR

A callback system will avoid the need for keeping all moves in memory, and could be rewritten in the more modern generator syntax if available in the target language. functions would all return an array of sequences, where each sequence is an array of moves. ParitySwitchingSequences = getParitySwitchingSequences()ĬornerCycleSequences = getCornerCycleSequences()ĮdgeCycleSequences = getEdgeCycleSequences()ĬornerRotationSequences = getCornerRotationSequences()ĮdgeFlipSequences = getEdgeFlipSequences()įoreach paritySeq in paritySwitchingSequences:įoreach cornerCycleSeq in cornerCycleSequences:įoreach edgeCycleSeq in edgeCycleSequences:įoreach cornerRotationSeq in cornerRotationSequences:įoreach edgeFLipSeq in edgeFlipSequences: The main structure of the algorithm for Mr Smart would look like this: function getMoves(callback): Note that this is purely a theoretical problem and I don't actually want to program a computer to do this.Īn idea to get such a path through all permutations of the Cube would be to use some of the sequences that human solvers use.

How would you find a theoretically shortest list?.

Does anyone know the shortest such list currently known?.

Ok, so what sort of list would work for a problem like this? I know that the Rubik's cube can never be farther away from 20 moves to solved, and that there are 43,252,003,274,489,856,000 permutations of a Rubik's Cube. More turns in the list, I'll start from the Look up a list of moves from some smart person I'm only capable of following an algorithm like this. Dum: No that won't work for me because I'm Dum. Dum: Hello, I'm very stupid but I still want to solve a 3x3x3 Rubik's cube.