1L3T
Only the last three triples remain: the U corners, U triangles and the triangles just below U on F, BL and BR in the CIF hold. The U parts of the R, L and B centres are aligned with each other up to U. Solve the last three triples in one algorithm.
179 cases · 14,493 algorithms
Proven optimum for 6 cases out of 179; for the others, the page gives the length of the shortest algorithm offered and a bound.
Definition of the set: Zachary Wegner, Zachary Wegner, Malte Ihlefeld, LowCubes.
How to read this page
- Each case is drawn on a flat net of the puzzle’s faces. Grey marks the stickers that the case does not constrain.
- Colours of the puzzle in the application. Grey marks what the case does not look at.
- Lengths: each move counts 1, an inner slice 2, a rotation 0. The "setup" presents the puzzle as drawn and does not count.
- In each case, the best available optimal algorithm comes first, then the others by increasing ease score. When no optimal writing is available, all algorithms are ranked by this score (lower is easier).
- "Play" starts from a position of the case and runs the algorithm to the set’s goal. Usually, the starting position is obtained by running the algorithm backwards from the solved puzzle. For a partial goal, the player may start from a representative position of the case in the application; the puzzle is not necessarily fully solved at the end.
O odd group
3 cases · 197 algorithms
O even group
8 cases · 509 algorithms
V even group
9 cases · 675 algorithms
V odd group
3 cases · 240 algorithms
Q even group
9 cases · 658 algorithms
Q odd group
9 cases · 732 algorithms
L even group
9 cases · 772 algorithms
L odd group
9 cases · 786 algorithms
J even group
9 cases · 785 algorithms
J odd group
9 cases · 745 algorithms
W even group
9 cases · 728 algorithms
W odd group
9 cases · 662 algorithms
B even group
9 cases · 740 algorithms
T even group
9 cases · 661 algorithms
S even group
9 cases · 769 algorithms
Z even group
9 cases · 787 algorithms
B odd group
9 cases · 880 algorithms
T odd group
9 cases · 811 algorithms
S odd group
9 cases · 767 algorithms
Z odd group
9 cases · 781 algorithms
X even group
3 cases · 175 algorithms
Y even group
3 cases · 195 algorithms
X odd group
3 cases · 174 algorithms
Y odd group
3 cases · 264 algorithms