2x2x2: 9.78 9.68 8.43
10.47 8.34 =
9.30
3x3x3:
23.09 29.11 27.50 27.06 25.88 =
26.81
3x3x3_oh: 42.84 51.11 40.09
56.34 34.58 =
44.68
4x4x4:
1:52.41(O) 1:39.06(P) 1:34.25 1:38.52
1:29.05(P) =
1:37.28
5x5x5: 2:52.31
2:57.94 2:55.97 2:54.55
2:27.83 =
2:54.28
2x2x2_bf:
1:32.25,
1:29.47 =
1:29.47
3x3x3_bf:
DNF,
DNF =
DNF
Relay:
5:10.47(P)
Square-1:
1:12.40 1:53.91(P) 1:44.40 1:38.66 1:27.03 =
1:36.70
Magic: 1.75 1.88
1.68 3.53
DNF =
2.39
Master Magic: 5.41
16.52 7.47 5.21
4.96 =
6.03
MegaMinx:
4:05.47 3:52.46
3:32.18 3:51.75 3:32.90 =
3:45.70
PyraMinx: 21.56 12.43 13.38
11.21 22.75 =
15.79
Fewest Moves:
30
Solution:
L' B L B U B' U' B' U' B2 U2 L2 B U' L R D' F' R U' D B2 R2 F2 U' F2 L2 F2 R2 L2
Explanation: Inverse scramble U' R F2 D' B U2 B' L2 D B2 R U2 D B U' R' F D'
2X2X2 (6): D2 U R' F D R'
2X2X3 (10): L' U B' L2
Rest of first layer + 1 middle layer edge (13): U2 B2 U
final middle layer edge + corners last layer (21): B U B U' B' L' B' L
This leaves 6 edges that need permuting and 2 edges that need orienting after 21 moves. If you think it is impossible to do that in only 9 moves, look at these insertions:
Permute 4 edges (6): L2 R2 F2 L2 R2 B2 before the 2x2x2 block
3-cycle of remaining edges (8): B2 R2 F2 U F2 R2 B2 D after the 4 permuted edges and before the 2x2x2 block cancelling 5 moves
L2 R2 F2 L2 R2 B2, B2 R2 F2 U F2 R2 B2 D, D2 U R' F D R', L' U B' L2, U2 B2 U, B U B U' B' L' B' L
Those are very nice insertions Chris. I cannot imagine finding these within an hour (I suck at corner insertions, but I can do edge-insertions very fast)
Guus, we seem to be tied again. I am just glad we found a completely different solution this time
