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Minimal permutations 5x5x5
Above:Version with six colours
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A 5x5x5 restickered with 5 or 6 colours to achieve the smallest possible number of permutations.

This is more the result of a mathematical riddle than a puzzle. A 5x5x5 was stickered to achieve a number of permutations as small as possible. Condition is that each colours shall have the same number of stickers. The builder implemented subvariants with 6 and 5 colours.

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This puzzle can be found in collections of these members:

Andreas Nortmann: Andreas' collection


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