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-2

There are a ton of ways to get the cube from solved state to solved state. One way is (R B D)x ~60 which I find quite interesting. Since the cube is very symmetric, there are a lot of these cases.


15

It seems like you are trying to find One such example that satisfies this is In particular, As mentioned by armb in the comments, there is a good answer here discussing the maximum orders for an $n \times n \times n$ Rubiks cube.


2

Here are some notes on my own approach: 1. Prep work I did a lot of prep work ahead of time so that the combinatorial engine could run as efficiently as possible. For example, I took each word in my word list and shifted it in a circular fashion into all possible positions around the wheel. I stored these results in a lookup array for quick referencing ...


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