Consider the sequence of numbers:
So, 2 rotaions:
achieves the swap of two elements within the sequence: the numbers '1' and '2'.
The same reasoning can solve the configuration having 2 edges swapped.
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1) |
That's the rotation affecting 4 cubies.After the rotation, the cubie YB Is correctly placed and the 3 cubies
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After the rotation 1): The next 3 steps apply a rotation to: YG, OY and RY |
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2.1) | This brings the cubie YG onto the place occupied by OY | |
2.2) | This brings the cubie OY onto the place occupied by RY | |
2.3) | This brings the cubie RY onto the place occupied by YG | |
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