This stage solves the top layer and the entire cube after the last layer edges and corners are oriented.
1. Edge Permutations 4 cases
1a. Swapping Two Pairs of Edges 2 cases
H Cross Swap of Edges
PLL H
- Order
2
- Symmetries
16
→M
S
RF
LF
y
y2
y'
Reverse
Reverse
+ any of the listed symmetries
Z Parallel Swap of Edges
PLL Z
- Order
2
- Symmetries
8
→RF
LF
y2
Reverse
+ any of the listed symmetries
1b. Cycling Three Edges 2 cases
Ua Counterclockwise Cycling of Edges
PLL Ua
- Order
3
- Symmetries
-
2
→Reverse
+M
- Derivatives
-
Ub→
M
Ub Clockwise Cycling of Edges
PLL Ub
- Order
3
- Symmetries
2
→Reverse
+M
- Derivatives
-
Ua→
M
2. Corner Permutations 3 cases
2a. Swapping Two Pairs of Corners 2 cases
E Parallel Swap of the Corners
PLL E
- Order
2
- Symmetries
8
→M
S
y2
Reverse
Reverse
+ any of the listed symmetries
2b. Cycling Three Corners 2 cases
Aa Clockwise Cycling of Corners
PLL Aa
- Order
3
- Symmetries
-
Reverse
+RF
- Derivatives
-
Ab→
RF
Ab Counterclockwise Cycling of Corners
PLL Ab
- Order
3
- Symmetries
-
Reverse
+RF
- Derivatives
-
Aa→
RF
3. Simultaneous Permutation of Corners and Edges 14 cases
3a. Swapping Corners and Edges 10 cases
Na Cross Swap of Opposite Corners and Edges 1
PLL Na1
- Order
2
- Symmetries
-
4
→y2
Reverse
Reverse
+y2
- Derivatives
-
Nb→
M
S
Reverse
+M
Reverse
+S
Nb Cross Swap of Opposite Corners and Edges 2
PLL Nb1
- Order
2
- Symmetries
-
4
→y2
Reverse
Reverse
+y2
- Derivatives
-
Na→
M
S
Reverse
+M
Reverse
+S
V Diagonal Swap of Corners and Edges 1
PLL V1
- Order
2
- Symmetries
-
4
→LF
Reverse
Reverse
+LF
Y Diagonal Swap of Corners and Edges 2
PLL Y
- Order
2
- Symmetries
-
4
→RF
Reverse
Reverse
+RF
F Parallel Swap of Corners and Edges
PLL F1
- Order
2
- Symmetries
4
→S
Reverse
Reverse
+S
T Perpendicular Swap of Corners and Edges
PLL T
- Order
2
- Symmetries
4
→S
Reverse
Reverse
+S
Ja Swap of Adjacent Corners and Edges 1
PLL Ja1
- Order
2
- Symmetries
2
→Reverse
- Derivatives
-
Jb→
S
Jb Swap of Adjacent Corners and Edges 2
PLL Jb1
- Order
2
- Symmetries
2
→Reverse
- Derivatives
-
Ja→
S
Ra Swap of Opposite Corners and Edges 1
PLL Ra
- Order
2
- Symmetries
2
→Reverse
- Derivatives
-
Rb→
S
Rb Swap of Opposite Corners and Edges 2
PLL Rb
- Order
2
- Symmetries
2
→Reverse
- Derivatives
-
Ra→
S
3b. Cycling Corners and Edges4 cases
Ga Cycling of Adjacent Corners and Edges 1
PLL Ga2 rot180
Gb Cycling of Opposite Corners and Edges 1
PLL Gb2 rot180
Gc Cycling of Opposite Corners and Edges 2
PLL Gc2 Rot180
Gd Cycling of Adjacent Corners and Edges 2
PLL Gd