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A sticker variant that works like a Super 3x3x3 and is always solvable after arbitrary reassembling.

This puzzle was made to demonstrate all parity restrictions of a 3x3x3.

There are five types of parity restrictions to a super 3x3x3:

1. Permutation of Edges

2. Permutation of Corners

3. Orientation of Edges

4. Orientation of Corners

5. Orientation of Centers (Including 90-degree turn only)

When a super 3x3x3 (with visible orientations of the faces) is disassembled and reassembled without taking care about the configuration there is a probability of only 1/24 to achieve a solvable permutation.

In this case the stickering of a mass produced 3x3x3 was modified

1. to make the orientations of the faces visible

2. to create a variant that is always solvable after arbitrary reassembling.

This variant has the same number of permutations as the super 3x3x3.

Please note that there is a pair of identical edges AND a pair of identical corners. On a non-super 3x3x3 one pair would have been sufficient but since there are no identical faces two pairs are necessary.

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Contributors

Thank you to the following people for their assistance in helping collect the information on this page: **ChoongMyoung Lee**.

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