Three edges are out of place cycling in one direction. One edge is already solved.
PLL — 21 Algorithms
Complete PLL algorithm reference for the Rubik's Cube. Learn 2-look PLL for beginners or master all 21 algorithms for full one-look PLL.
21 cases — complete reference
Three edges are out of place cycling in the opposite direction from Ua. One edge is already solved.
All four edges are out of place. Opposite edges are swapped. The cube has a symmetric pattern from all four sides.
All four edges are out of place. Adjacent edges are swapped in a Z-pattern.
Three corners cycle in one direction while all edges remain solved.
Three corners cycle in the opposite direction from Aa while all edges remain solved.
All four corners are out of place in diagonal pairs. All edges are solved.
Two adjacent corners need to swap. The front-right and front-left corners are exchanged, plus two edges.
Two corners diagonal from each other need to swap along with two edges. No two adjacent pieces match.
Front-right and front-left corners swap, and two edges on the front/right faces swap.
Two corners diagonal from each other swap, plus two adjacent edges swap. Complex pattern with no adjacent matching pieces.
Front-right corner swaps with back-right corner, front edge swaps with right edge.
Front-right corner swaps with back-right corner, front edge swaps with back edge.
Two corners and three edges are misplaced in a right-side cycle. One edge is in the correct position.
Mirror of Ra. Two corners and three edges misplaced, one edge correct.
Both diagonal corner pairs swap at once. All four corners are out of place with all four edges also misplaced.
Similar to Na but mirrored. All pieces misplaced with a reflected pattern.
Three corners and three edges are all misplaced in a complex cycle pattern.
Three corners and three edges misplaced. Mirror of Ga pattern.
Three corners and three edges misplaced. Similar to Ga from a different angle.
Three corners and three edges misplaced. Similar to Gb from a different angle.
OLL Algorithms
Review top-face orientation before PLL
CFOP Introduction
Understand how PLL fits into the full CFOP method