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Most "scrambled" Rubik's cube?
Is there a theoretical limit to how "scrambled" a Rubik's cube can be?
Supposing you use the most efficient algorithms/strategies to solve a scrambled cube, approximately what is the minimum number of moves (tens, hundreds, etc.) you would have to make to solve the cube when it is in its "maximum" scrambled state?
1 Answer
- θ βяιαη θLv 78 years agoFavorite Answer
Any standard Rubik's cubic cube in any state can be solved in at most 20 moves (this number is called God's Number), and there are positions that require a minimum of 20 moves to solve, so the required number is 20.
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