Rubik's cube - Edge swapping - Details

Method 1 for exchanging 3 edges

Initial formula rotated by 1 rotated by 4 Variant
swap3edges swap3edges swap3edges swap3edges





In this method, we ...

Method 2 for exchanging 3 edges

Initial formula rotated by 1 rotated by y rotated by z
swap3edges swap3edges swap3edges swap3edges
-T
R
T
2R -R
-T
-R
T
R -2R





R
T
2R -R
-T
-R
T
R -2R
-T






This method is based on ...

Methods for exchanging 2x2 edges

Adjacent
sides
Opposite
sides
Same
side
Crossed Swap&Rotate
swap4edges swap4edges swap4edges swap4edges swap4edges
R2
T2
R2
T2
R2
T2











T2
2R2 R2
T2
2R2 R2













2R2 R2
-T
F2
2R2 R2
F2
2R2 R2
T
2R2 R2









T
-R
-T
R
-T
R
T
R
-T
-R
T
R
T
R2
-T
-R
T
2R2 R2
T
2R2 R2
T2
2R2 R2
T
2R2 R2










R
-F
2T2 T2
F
-R
T2
R
-F
2T2 T2
F
-R
T2

In the first column a few 180 turns will eventually exchange 2x2 edges as shown. Same with the second column.
In the third column, we move 2 opposite edges from the top face to the bottom face, right under the other 2, use the 2nd column formula, and restore the edges at their original place.
In the fourth column, you will find what Xavier Morin calls his PLL Z formula. The advantage is that it is only using 2 faces to execute it, the drawbacks are that it also rotates 2 centers and takes 17 moves.
in the 5th column you will find a relatively simple way to exchange 2 times, 2 opposite edges on the same side.


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