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CBSE Class 6  >  Class 6 Notes  >  Solve Like a Pro: Rubik Cube Tutorials  >  F2L, OLL and PLL Algorithm

F2L, OLL and PLL Algorithm

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 Page 1


 
 
 
 
F2L Algorithms (First 2 Layers) 
 
 
 
  
 
Algorithm Presentation Format 
 
 
 
 
 
 
Basic Inserts  
 
U (R U' R') 
y' U' (R' U R) 
y U' (L' U L) 
 
 
y' (R' U' R)  
y (L' U' L)  
(R U R') 
 
 
F2L Case 1  
 
U' (R U' R' U) y' (R' U' R)  
y' U (R' U' R U') (R' U' R) 
U' (R U R' U) (R U R') 
 
 
U' (R U2' R' U) y' (R' U' R)  
U' (R U2' R') d (R' U' R) 
R' U2' R2 U R2' U R 
y' U (R' U2 R) U' y (R U R') 
(R U' R' U) (R U' R') U2 (R U' R') 
 
 
y' U (R' U R U') (R' U' R) U' (R U' R' U) (R U R') 
 
 
F2L Case 2 
 
(U' R U R') U2 (R U' R') 
y' (U R' U' R) U2' (R' U R) 
d (R' U' R) U2' (R' U R) 
Note – (y' U) and (d) are interchangeable 
 
 
U' (R U2' R') U2 (R U' R') 
y' U (R' U2 R) U2' (R' U R) 
d (R' U2 R) U2' (R' U R) 
 
 
F2L Case 3  
 
U (R U2 R') U (R U' R') y' U' (R' U2 R) U' (R' U R) 
 
 
U2 (R U R' U) (R U' R') 
(R U' R') U2 (R U R') 
y' U2 (R' U' R) U' (R' U R) 
F' L' U2 L F 
Note – The second algorithm is fewer moves, 
but less intuitive and less finger-friendly. 
 
 
Suggested algorithm here  
Alternative algorithms here 
 Set up F2L pair // Solve F2L pair 
It is not recommended to learn any of these 
algorithms before learning intuitive F2L. 
 
The black part of each algorithm sets up the pieces to 
a basic insertion case, which is then written in blue. 
Page 2


 
 
 
 
F2L Algorithms (First 2 Layers) 
 
 
 
  
 
Algorithm Presentation Format 
 
 
 
 
 
 
Basic Inserts  
 
U (R U' R') 
y' U' (R' U R) 
y U' (L' U L) 
 
 
y' (R' U' R)  
y (L' U' L)  
(R U R') 
 
 
F2L Case 1  
 
U' (R U' R' U) y' (R' U' R)  
y' U (R' U' R U') (R' U' R) 
U' (R U R' U) (R U R') 
 
 
U' (R U2' R' U) y' (R' U' R)  
U' (R U2' R') d (R' U' R) 
R' U2' R2 U R2' U R 
y' U (R' U2 R) U' y (R U R') 
(R U' R' U) (R U' R') U2 (R U' R') 
 
 
y' U (R' U R U') (R' U' R) U' (R U' R' U) (R U R') 
 
 
F2L Case 2 
 
(U' R U R') U2 (R U' R') 
y' (U R' U' R) U2' (R' U R) 
d (R' U' R) U2' (R' U R) 
Note – (y' U) and (d) are interchangeable 
 
 
U' (R U2' R') U2 (R U' R') 
y' U (R' U2 R) U2' (R' U R) 
d (R' U2 R) U2' (R' U R) 
 
 
F2L Case 3  
 
U (R U2 R') U (R U' R') y' U' (R' U2 R) U' (R' U R) 
 
 
U2 (R U R' U) (R U' R') 
(R U' R') U2 (R U R') 
y' U2 (R' U' R) U' (R' U R) 
F' L' U2 L F 
Note – The second algorithm is fewer moves, 
but less intuitive and less finger-friendly. 
 
 
Suggested algorithm here  
Alternative algorithms here 
 Set up F2L pair // Solve F2L pair 
It is not recommended to learn any of these 
algorithms before learning intuitive F2L. 
 
The black part of each algorithm sets up the pieces to 
a basic insertion case, which is then written in blue. 
 
  
 
 
 
Incorrectly Connected Pieces  
 
y' (R' U R) U2' y (R U R') 
(R U R') U2 (R U' R' U) (R U' R')  
(R U' R' U2) y' (R' U' R) 
U F (R U R' U') F' (U R U' R')                  
 
 
(R U2 R') U' (R U R') y' (R' U2 R) U (R' U' R) 
 
 
U (R U' R' U') (R U' R' U) (R U' R') 
(R U R' U2') (R U R' U') (R U R')  
y' U' (R' U R U) (R' U R U') (R' U R) 
F (U R U' R') F' (R U' R') 
 
 
 
Corner in Place, Edge in U Face  
 
U' F' (R U R' U') R' F R 
R' F' R U (R U' R') F 
U (R U' R') U' (F' U F) 
U (R U' R') (F R' F' R) 
 
 
(R U' R' U) (R U' R') y' (R' U R U') (R' U R) 
 
 
y' (R' U' R U) (R' U' R) 
(R' F R F') U (R U' R') 
(R U R' U') (R U R') 
 
 
Edge in Place, Corner in U face  
 
(R U' R' U) y' (R' U R) 
U' (R' F R F') (R U' R') 
(U R U' R') (U R U' R') (U R U' R') 
 
 
(U' R U' R') U2 (R U' R') U (R U R') U2 (R U R') 
 
 
(U' R U R') U y' (R' U' R) U (F' U' F) U' (R U R') 
 
 
Edge and Corner in Place  
 
Solved Pair (R U' R') d (R' U2 R) U2' (R' U R)  
 
 
(R U' R' U') R U R' U2 (R U' R') 
(R U R' U') R U2 R' U' (R U R') 
(R U' R' U) (R U2' R') U (R U' R') 
(R U R') U2' (R U' R' U) (R U R') 
 
 
(F' U F) U2 (R U R' U) (R U' R') 
(R U' R') F (R U R' U') F' (R U' R') 
(R U R' U') (R U' R') U2 y' (R' U' R) 
 
 
 
 
 
 
 
Page 3


 
 
 
 
F2L Algorithms (First 2 Layers) 
 
 
 
  
 
Algorithm Presentation Format 
 
 
 
 
 
 
Basic Inserts  
 
U (R U' R') 
y' U' (R' U R) 
y U' (L' U L) 
 
 
y' (R' U' R)  
y (L' U' L)  
(R U R') 
 
 
F2L Case 1  
 
U' (R U' R' U) y' (R' U' R)  
y' U (R' U' R U') (R' U' R) 
U' (R U R' U) (R U R') 
 
 
U' (R U2' R' U) y' (R' U' R)  
U' (R U2' R') d (R' U' R) 
R' U2' R2 U R2' U R 
y' U (R' U2 R) U' y (R U R') 
(R U' R' U) (R U' R') U2 (R U' R') 
 
 
y' U (R' U R U') (R' U' R) U' (R U' R' U) (R U R') 
 
 
F2L Case 2 
 
(U' R U R') U2 (R U' R') 
y' (U R' U' R) U2' (R' U R) 
d (R' U' R) U2' (R' U R) 
Note – (y' U) and (d) are interchangeable 
 
 
U' (R U2' R') U2 (R U' R') 
y' U (R' U2 R) U2' (R' U R) 
d (R' U2 R) U2' (R' U R) 
 
 
F2L Case 3  
 
U (R U2 R') U (R U' R') y' U' (R' U2 R) U' (R' U R) 
 
 
U2 (R U R' U) (R U' R') 
(R U' R') U2 (R U R') 
y' U2 (R' U' R) U' (R' U R) 
F' L' U2 L F 
Note – The second algorithm is fewer moves, 
but less intuitive and less finger-friendly. 
 
 
Suggested algorithm here  
Alternative algorithms here 
 Set up F2L pair // Solve F2L pair 
It is not recommended to learn any of these 
algorithms before learning intuitive F2L. 
 
The black part of each algorithm sets up the pieces to 
a basic insertion case, which is then written in blue. 
 
  
 
 
 
Incorrectly Connected Pieces  
 
y' (R' U R) U2' y (R U R') 
(R U R') U2 (R U' R' U) (R U' R')  
(R U' R' U2) y' (R' U' R) 
U F (R U R' U') F' (U R U' R')                  
 
 
(R U2 R') U' (R U R') y' (R' U2 R) U (R' U' R) 
 
 
U (R U' R' U') (R U' R' U) (R U' R') 
(R U R' U2') (R U R' U') (R U R')  
y' U' (R' U R U) (R' U R U') (R' U R) 
F (U R U' R') F' (R U' R') 
 
 
 
Corner in Place, Edge in U Face  
 
U' F' (R U R' U') R' F R 
R' F' R U (R U' R') F 
U (R U' R') U' (F' U F) 
U (R U' R') (F R' F' R) 
 
 
(R U' R' U) (R U' R') y' (R' U R U') (R' U R) 
 
 
y' (R' U' R U) (R' U' R) 
(R' F R F') U (R U' R') 
(R U R' U') (R U R') 
 
 
Edge in Place, Corner in U face  
 
(R U' R' U) y' (R' U R) 
U' (R' F R F') (R U' R') 
(U R U' R') (U R U' R') (U R U' R') 
 
 
(U' R U' R') U2 (R U' R') U (R U R') U2 (R U R') 
 
 
(U' R U R') U y' (R' U' R) U (F' U' F) U' (R U R') 
 
 
Edge and Corner in Place  
 
Solved Pair (R U' R') d (R' U2 R) U2' (R' U R)  
 
 
(R U' R' U') R U R' U2 (R U' R') 
(R U R' U') R U2 R' U' (R U R') 
(R U' R' U) (R U2' R') U (R U' R') 
(R U R') U2' (R U' R' U) (R U R') 
 
 
(F' U F) U2 (R U R' U) (R U' R') 
(R U' R') F (R U R' U') F' (R U' R') 
(R U R' U') (R U' R') U2 y' (R' U' R) 
 
 
 
 
 
 
 
 
Notation 
 
       
R R' R2 r r' x y 
       
       
U U' U2 u u' z M 
      
        
F F' L L' B B' D D' 
 
Page 4


 
 
 
 
F2L Algorithms (First 2 Layers) 
 
 
 
  
 
Algorithm Presentation Format 
 
 
 
 
 
 
Basic Inserts  
 
U (R U' R') 
y' U' (R' U R) 
y U' (L' U L) 
 
 
y' (R' U' R)  
y (L' U' L)  
(R U R') 
 
 
F2L Case 1  
 
U' (R U' R' U) y' (R' U' R)  
y' U (R' U' R U') (R' U' R) 
U' (R U R' U) (R U R') 
 
 
U' (R U2' R' U) y' (R' U' R)  
U' (R U2' R') d (R' U' R) 
R' U2' R2 U R2' U R 
y' U (R' U2 R) U' y (R U R') 
(R U' R' U) (R U' R') U2 (R U' R') 
 
 
y' U (R' U R U') (R' U' R) U' (R U' R' U) (R U R') 
 
 
F2L Case 2 
 
(U' R U R') U2 (R U' R') 
y' (U R' U' R) U2' (R' U R) 
d (R' U' R) U2' (R' U R) 
Note – (y' U) and (d) are interchangeable 
 
 
U' (R U2' R') U2 (R U' R') 
y' U (R' U2 R) U2' (R' U R) 
d (R' U2 R) U2' (R' U R) 
 
 
F2L Case 3  
 
U (R U2 R') U (R U' R') y' U' (R' U2 R) U' (R' U R) 
 
 
U2 (R U R' U) (R U' R') 
(R U' R') U2 (R U R') 
y' U2 (R' U' R) U' (R' U R) 
F' L' U2 L F 
Note – The second algorithm is fewer moves, 
but less intuitive and less finger-friendly. 
 
 
Suggested algorithm here  
Alternative algorithms here 
 Set up F2L pair // Solve F2L pair 
It is not recommended to learn any of these 
algorithms before learning intuitive F2L. 
 
The black part of each algorithm sets up the pieces to 
a basic insertion case, which is then written in blue. 
 
  
 
 
 
Incorrectly Connected Pieces  
 
y' (R' U R) U2' y (R U R') 
(R U R') U2 (R U' R' U) (R U' R')  
(R U' R' U2) y' (R' U' R) 
U F (R U R' U') F' (U R U' R')                  
 
 
(R U2 R') U' (R U R') y' (R' U2 R) U (R' U' R) 
 
 
U (R U' R' U') (R U' R' U) (R U' R') 
(R U R' U2') (R U R' U') (R U R')  
y' U' (R' U R U) (R' U R U') (R' U R) 
F (U R U' R') F' (R U' R') 
 
 
 
Corner in Place, Edge in U Face  
 
U' F' (R U R' U') R' F R 
R' F' R U (R U' R') F 
U (R U' R') U' (F' U F) 
U (R U' R') (F R' F' R) 
 
 
(R U' R' U) (R U' R') y' (R' U R U') (R' U R) 
 
 
y' (R' U' R U) (R' U' R) 
(R' F R F') U (R U' R') 
(R U R' U') (R U R') 
 
 
Edge in Place, Corner in U face  
 
(R U' R' U) y' (R' U R) 
U' (R' F R F') (R U' R') 
(U R U' R') (U R U' R') (U R U' R') 
 
 
(U' R U' R') U2 (R U' R') U (R U R') U2 (R U R') 
 
 
(U' R U R') U y' (R' U' R) U (F' U' F) U' (R U R') 
 
 
Edge and Corner in Place  
 
Solved Pair (R U' R') d (R' U2 R) U2' (R' U R)  
 
 
(R U' R' U') R U R' U2 (R U' R') 
(R U R' U') R U2 R' U' (R U R') 
(R U' R' U) (R U2' R') U (R U' R') 
(R U R') U2' (R U' R' U) (R U R') 
 
 
(F' U F) U2 (R U R' U) (R U' R') 
(R U' R') F (R U R' U') F' (R U' R') 
(R U R' U') (R U' R') U2 y' (R' U' R) 
 
 
 
 
 
 
 
 
Notation 
 
       
R R' R2 r r' x y 
       
       
U U' U2 u u' z M 
      
        
F F' L L' B B' D D' 
 
 
 
 
 
 
 
 
OLL Algorithms (Orientation of Last Layer) 
 
 
 
 
 
 
Algorithm Presentation Format 
 
 
 
 
 
 
All Edges Oriented Correctly  
 
 
R U2 R' U' R U' R' 
y' R' U' R U' R' U2 R 
 
OCLL6 - 26 - Probability = 1/54 
R U R' U R U2' R' 
y' R' U2' R U R' U R 
 
OCLL7 - 27 - Probability = 1/54 
 
 
(R U2 R') (U' R U R') (U' R U' R')  
y (R U R' U) (R U' R' U) (R U2' R')  
 
OCLL1 - 21 - Probability = 1/108 
R U2' R2' U' R2 U' R2' U2' R  
 
OCLL2 - 22 - Probability = 1/54 
 
 
(r U R' U') (r' F R F')  
y (R U R D) (R' U' R D') R2' 
 
OCLL4 - 24 - Probability = 1/54 
y F' (r U R' U') r' F R  
x (R' U R) D' (R' U' R) D x' 
 
OCLL5 - 25 - Probability = 1/54 
 
 
R2 D (R' U2 R) D' (R' U2 R') 
y2 R2' D' (R U2 R') D (R U2 R) 
 
OCLL3 - 23 - Probability = 1/54 
  
 
 
T-Shapes 
 
 
(R U R' U') (R' F R F')  
 
T1 - 33 - Probability = 1/54 
F (R U R' U') F'  
 
T2 - 45 - Probability = 1/54 
 
 
 
 
 
 
Suggested algorithm here  
Alternative algorithms here 
 
OLL Case Name - Probability = 1/x 
 
 
Round brackets are used to segment algorithms to 
assist memorisation and group move triggers. 
 
It is recommended to learn the algorithms in the 
order presented. 
Page 5


 
 
 
 
F2L Algorithms (First 2 Layers) 
 
 
 
  
 
Algorithm Presentation Format 
 
 
 
 
 
 
Basic Inserts  
 
U (R U' R') 
y' U' (R' U R) 
y U' (L' U L) 
 
 
y' (R' U' R)  
y (L' U' L)  
(R U R') 
 
 
F2L Case 1  
 
U' (R U' R' U) y' (R' U' R)  
y' U (R' U' R U') (R' U' R) 
U' (R U R' U) (R U R') 
 
 
U' (R U2' R' U) y' (R' U' R)  
U' (R U2' R') d (R' U' R) 
R' U2' R2 U R2' U R 
y' U (R' U2 R) U' y (R U R') 
(R U' R' U) (R U' R') U2 (R U' R') 
 
 
y' U (R' U R U') (R' U' R) U' (R U' R' U) (R U R') 
 
 
F2L Case 2 
 
(U' R U R') U2 (R U' R') 
y' (U R' U' R) U2' (R' U R) 
d (R' U' R) U2' (R' U R) 
Note – (y' U) and (d) are interchangeable 
 
 
U' (R U2' R') U2 (R U' R') 
y' U (R' U2 R) U2' (R' U R) 
d (R' U2 R) U2' (R' U R) 
 
 
F2L Case 3  
 
U (R U2 R') U (R U' R') y' U' (R' U2 R) U' (R' U R) 
 
 
U2 (R U R' U) (R U' R') 
(R U' R') U2 (R U R') 
y' U2 (R' U' R) U' (R' U R) 
F' L' U2 L F 
Note – The second algorithm is fewer moves, 
but less intuitive and less finger-friendly. 
 
 
Suggested algorithm here  
Alternative algorithms here 
 Set up F2L pair // Solve F2L pair 
It is not recommended to learn any of these 
algorithms before learning intuitive F2L. 
 
The black part of each algorithm sets up the pieces to 
a basic insertion case, which is then written in blue. 
 
  
 
 
 
Incorrectly Connected Pieces  
 
y' (R' U R) U2' y (R U R') 
(R U R') U2 (R U' R' U) (R U' R')  
(R U' R' U2) y' (R' U' R) 
U F (R U R' U') F' (U R U' R')                  
 
 
(R U2 R') U' (R U R') y' (R' U2 R) U (R' U' R) 
 
 
U (R U' R' U') (R U' R' U) (R U' R') 
(R U R' U2') (R U R' U') (R U R')  
y' U' (R' U R U) (R' U R U') (R' U R) 
F (U R U' R') F' (R U' R') 
 
 
 
Corner in Place, Edge in U Face  
 
U' F' (R U R' U') R' F R 
R' F' R U (R U' R') F 
U (R U' R') U' (F' U F) 
U (R U' R') (F R' F' R) 
 
 
(R U' R' U) (R U' R') y' (R' U R U') (R' U R) 
 
 
y' (R' U' R U) (R' U' R) 
(R' F R F') U (R U' R') 
(R U R' U') (R U R') 
 
 
Edge in Place, Corner in U face  
 
(R U' R' U) y' (R' U R) 
U' (R' F R F') (R U' R') 
(U R U' R') (U R U' R') (U R U' R') 
 
 
(U' R U' R') U2 (R U' R') U (R U R') U2 (R U R') 
 
 
(U' R U R') U y' (R' U' R) U (F' U' F) U' (R U R') 
 
 
Edge and Corner in Place  
 
Solved Pair (R U' R') d (R' U2 R) U2' (R' U R)  
 
 
(R U' R' U') R U R' U2 (R U' R') 
(R U R' U') R U2 R' U' (R U R') 
(R U' R' U) (R U2' R') U (R U' R') 
(R U R') U2' (R U' R' U) (R U R') 
 
 
(F' U F) U2 (R U R' U) (R U' R') 
(R U' R') F (R U R' U') F' (R U' R') 
(R U R' U') (R U' R') U2 y' (R' U' R) 
 
 
 
 
 
 
 
 
Notation 
 
       
R R' R2 r r' x y 
       
       
U U' U2 u u' z M 
      
        
F F' L L' B B' D D' 
 
 
 
 
 
 
 
 
OLL Algorithms (Orientation of Last Layer) 
 
 
 
 
 
 
Algorithm Presentation Format 
 
 
 
 
 
 
All Edges Oriented Correctly  
 
 
R U2 R' U' R U' R' 
y' R' U' R U' R' U2 R 
 
OCLL6 - 26 - Probability = 1/54 
R U R' U R U2' R' 
y' R' U2' R U R' U R 
 
OCLL7 - 27 - Probability = 1/54 
 
 
(R U2 R') (U' R U R') (U' R U' R')  
y (R U R' U) (R U' R' U) (R U2' R')  
 
OCLL1 - 21 - Probability = 1/108 
R U2' R2' U' R2 U' R2' U2' R  
 
OCLL2 - 22 - Probability = 1/54 
 
 
(r U R' U') (r' F R F')  
y (R U R D) (R' U' R D') R2' 
 
OCLL4 - 24 - Probability = 1/54 
y F' (r U R' U') r' F R  
x (R' U R) D' (R' U' R) D x' 
 
OCLL5 - 25 - Probability = 1/54 
 
 
R2 D (R' U2 R) D' (R' U2 R') 
y2 R2' D' (R U2 R') D (R U2 R) 
 
OCLL3 - 23 - Probability = 1/54 
  
 
 
T-Shapes 
 
 
(R U R' U') (R' F R F')  
 
T1 - 33 - Probability = 1/54 
F (R U R' U') F'  
 
T2 - 45 - Probability = 1/54 
 
 
 
 
 
 
Suggested algorithm here  
Alternative algorithms here 
 
OLL Case Name - Probability = 1/x 
 
 
Round brackets are used to segment algorithms to 
assist memorisation and group move triggers. 
 
It is recommended to learn the algorithms in the 
order presented. 
 
 
 
 
 
Squares 
 
 
(r' U2' R U R' U r)  
 
S1 - 5 - Probability = 1/54 
(r U2 R' U' R U' r')  
 
 S2 - 6 - Probability = 1/54 
 
 
 
C-Shapes 
 
 
(R U R2' U') (R' F R U) R U' F'  
 
C1 - 34 - Probability = 1/54 
R' U' (R' F R F') U R  
 
C2 - 46 - Probability = 1/54 
 
 
 
W-Shapes 
 
 
(R' U' R U') (R' U R U) l U' R' U x 
y2 (R U R' F') (R U R' U') (R' F R U') (R' F R F') 
 
W1 - 36 - Probability = 1/54 
(R U R' U) (R U' R' U') (R' F R F')  
 
W2 - 38 - Probability = 1/54 
 
 
 
Corners Correct, Edges Flipped 
 
 
(r U R' U') M (U R U' R')  
 
E1 - 28 - Probability = 1/54 
(R U R' U') M' (U R U' r')  
 
E2 - 57 - Probability = 1/108 
 
 
 
P-Shapes 
 
 
(R' U' F) (U R U' R') F' R  
 
P1 - 31 - Probability = 1/54 
R U B' (U' R' U) (R B R') 
S (R U R' U') (R' F R f')   
 
P2 - 32 - Probability = 1/54 
 
 
y R' U' F' U F R  
f' (L' U' L U) f  
 
P3 - 43 - Probability = 1/54 
f (R U R' U') f'  
y2 F (U R U' R') F' 
 
P4 - 44 - Probability = 1/54
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Document Description: F2L, OLL and PLL Algorithm for Class 6 2026 is part of Solve Like a Pro: Rubik Cube Tutorials preparation. The notes and questions for F2L, OLL and PLL Algorithm have been prepared according to the Class 6 exam syllabus. Information about F2L, OLL and PLL Algorithm covers topics like and F2L, OLL and PLL Algorithm Example, for Class 6 2026 Exam. Find important definitions, questions, notes, meanings, examples, exercises and tests below for F2L, OLL and PLL Algorithm.
Introduction of F2L, OLL and PLL Algorithm in English is available as part of our Solve Like a Pro: Rubik Cube Tutorials for Class 6 & F2L, OLL and PLL Algorithm in Hindi for Solve Like a Pro: Rubik Cube Tutorials course. Download more important topics related with notes, lectures and mock test series for Class 6 Exam by signing up for free. Class 6: F2L, OLL and PLL Algorithm
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F2L, OLL & PLL Algorithm of Solve Like a Pro covers all the important topics, helping you prepare for the Class 6 exam on EduRev. Start for free!
Information about F2L, OLL and PLL Algorithm
In this doc you can find the meaning of F2L, OLL and PLL Algorithm defined & explained in the simplest way possible. Besides explaining types of F2L, OLL and PLL Algorithm theory, EduRev gives you an ample number of questions to practice F2L, OLL and PLL Algorithm tests, examples and also practice Class 6 tests
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Additional Information about F2L, OLL and PLL Algorithm for Class 6 Preparation

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F2L, OLL and PLL Algorithm Notes

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