PLL 3×3×3 Algorithms

PLL

Permutation of Last Layer

21 cases

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This stage solves the top layer and the entire cube after the last layer edges and corners are oriented.

1. Edge Permutations 4 cases

H Z Ub Ua

1a. Swapping Two Pairs of Edges 2 cases

H Z
H Cross Swap of Edges

PLL H

Order
2
Symmetries
16M S RF LF y y2 y' Reverse Reverse+ any of the listed symmetries
Z Parallel Swap of Edges

PLL Z

Order
2
Symmetries
8RF LF y2 Reverse+ any of the listed symmetries

1b. Cycling Three Edges 2 cases

Ua Ub
Ua Counterclockwise Cycling of Edges
Order
3
Symmetries
2Reverse+ M
Derivatives
UbM
Ub Clockwise Cycling of Edges
Order
3
Symmetries
2Reverse+ M
Derivatives
UaM

2. Corner Permutations 3 cases

E Aa Ab

2a. Swapping Two Pairs of Corners 2 cases

E Parallel Swap of the Corners

PLL E

Order
2
Symmetries
8M S y2 Reverse Reverse+ any of the listed symmetries

2b. Cycling Three Corners 2 cases

Aa Ab
Aa Clockwise Cycling of Corners
Ab Counterclockwise Cycling of Corners

3. Simultaneous Permutation of Corners and Edges 14 cases

3a. Swapping Corners and Edges 10 cases

Na Nb V Y F T Ja Jb Ra Rb
Na Cross Swap of Opposite Corners and Edges 1
Nb Cross Swap of Opposite Corners and Edges 2
V Diagonal Swap of Corners and Edges 1

PLL V1

Order
2
Symmetries
4LF Reverse Reverse+ LF
Y Diagonal Swap of Corners and Edges 2
F Parallel Swap of Corners and Edges

PLL F1

Order
2
Symmetries
4S Reverse Reverse+ S
T Perpendicular Swap of Corners and Edges
Ja Swap of Adjacent Corners and Edges 1
Jb Swap of Adjacent Corners and Edges 2
Ra Swap of Opposite Corners and Edges 1
Rb Swap of Opposite Corners and Edges 2

3b. Cycling Corners and Edges4 cases

Ga Cycling of Adjacent Corners and Edges 1
Gb Cycling of Opposite Corners and Edges 1
Gc Cycling of Opposite Corners and Edges 2
Gd Cycling of Adjacent Corners and Edges 2