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| 1 | Transformations can be either simple rotations or a rotation composed | ||
| 2 | with a mirroring. A composed rotation + mirror is obtained by applying | ||
| 3 | the corresponding rotation to the solved cube mirrored along the M plane. | ||
| 4 | |||
| 5 | For example, to apply the transformation RBm (mirrored RB) to a cube C: | ||
| 6 | 1. Apply a mirror along the M plane to the solved cube | ||
| 7 | 2. Rotate the mirrored cube with z' y2 | ||
| 8 | 3. Apply the cube C to the transformed solved cube | ||
| 9 | 4. Apply the transformations of step 1a and 1b in reverse | ||