Pretty Patterns

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Order 2

Permutation
(+ur) (+rf) (+dr) (+bu) (+rb) (+bd) (+ul) (+lb) (+dl) (+fu) (+lf) (+fd)

Pure Superflip


Algorithm Bruce D. MacKenzie 17.07.2016 (Domain of the Cube Forum)
R2 L' · U R F' D B' L2 D R' F' R' B' L D' B L F' L D' F2 U' R' · F B (25 ltm, 25 ftm, 28 qtm)

Algorithm Walter Randelshofer 23.05.2009 (Twisty Puzzles Forum)
B2 L2 B2 L' D2 F2 R' D B U L2 F2 · R2 L' · D' L F D' L D' R' B' U' F' (24 ltm, 24 ftm, 32 qtm)

Algorithm Walter Randelshofer 23.05.2009 (Twisty Puzzles Forum)
L2 D2 L2 D' B2 R2 U' B L F D2 R2 · U2 D' · B' D R B' D B' U' L' F' R' (24 ltm, 24 ftm, 32 qtm)

Algorithm Walter Randelshofer 19.07.2014 (Twisty Puzzles Forum)
B' · R L2 · U' B' D B2 · R' L · F2 D' F U · R2 L' · F (U L)2 (R' U')2 (24 ltm, 24 ftm, 28 qtm)

Algorithm Bruce D. MacKenzie 19.09.2016
(R U)2 F · R' L2 · U F D' F2 · R L' · B2 D B' U' · R2 L · B' (U' L')2 (24 ltm, 24 ftm, 28 qtm)

Algorithm Walter Randelshofer 18.06.2014 (Twisty Puzzles Forum)
CR2 · MF' MR2 MD MF' R U B L U MR F' MR B MR F' L' U' R' U' (19 ltm, 26 ftm, 28 qtm)


Note
The Pure Superflip is a Superflip with untouched centers. In the Super Group, where center rotations are regarded as well, this pattern can be generated optimally in 19* ltm, 24* ftm and 28* qtm.

© Walter Randelshofer. All rights reserved.