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| author | Sebastiano Tronto <sebastiano@tronto.net> | 2025-04-22 11:14:06 +0200 |
|---|---|---|
| committer | Sebastiano Tronto <sebastiano@tronto.net> | 2025-04-22 11:14:06 +0200 |
| commit | cd866d68cf1bf6ea928cc48a4f2b753c0b1baa6f (patch) | |
| tree | f50ad0087e90e301240b6c93dcd267cbe49b282d /utils/cubes/TRANSFORMATIONS.txt | |
| parent | 8b72e391c7185e3da0dfbf0ab60068ac37e4d5cc (diff) | |
| download | nissy-core-cd866d68cf1bf6ea928cc48a4f2b753c0b1baa6f.tar.gz nissy-core-cd866d68cf1bf6ea928cc48a4f2b753c0b1baa6f.zip | |
Updated tests and added fixed =A to B32 output
Diffstat (limited to 'utils/cubes/TRANSFORMATIONS.txt')
| -rw-r--r-- | utils/cubes/TRANSFORMATIONS.txt | 8 |
1 files changed, 4 insertions, 4 deletions
diff --git a/utils/cubes/TRANSFORMATIONS.txt b/utils/cubes/TRANSFORMATIONS.txt index 58446e8..e69104d 100644 --- a/utils/cubes/TRANSFORMATIONS.txt +++ b/utils/cubes/TRANSFORMATIONS.txt | |||
| @@ -9,10 +9,10 @@ A composed rotation + mirror is obtained by applying the corresponding | |||
| 9 | rotation to the solved cube mirrored along the M plane. | 9 | rotation to the solved cube mirrored along the M plane. |
| 10 | 10 | ||
| 11 | For example, to apply the transformation RBm (mirrored RB) to a cube C: | 11 | For example, to apply the transformation RBm (mirrored RB) to a cube C: |
| 12 | 1a. Apply a mirror along the M plane to the solved cube | 12 | 1a. Apply a mirror along the M plane to the solved cube |
| 13 | 1b. Rotate the mirrored cube with z' y2 | 13 | 1b. Rotate the mirrored cube with z' y2 |
| 14 | 3. Apply the cube C to the transformed solved cube | 14 | 3. Apply the cube C to the transformed solved cube |
| 15 | 4. Apply the transformations of step 1a and 1b in reverse | 15 | 4. Apply the transformations of step 1a and 1b in reverse |
| 16 | 16 | ||
| 17 | The orientation of pieces after a rotation ignores the new position | 17 | The orientation of pieces after a rotation ignores the new position |
| 18 | of centers. A rotated cube can technically be inconsistent, because | 18 | of centers. A rotated cube can technically be inconsistent, because |