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I'll post here a simple method to solve k4 last layer without needing to learn a bunch of commutators
You will need sune variations for edge orientation, standard oll and pll, edge 3 cycles (intuitive) and edge 2 cycle (parity alg)
the good news is that you won't face oll parity! yay \o/
( but you will face an arguably worst type of pll parity but... yeah ;_; )
This may be questionable, pointless and inneficient, but I wanted to share because maybe someone would want to learn just because is simple or just for fun.
Ok so the method is basically those steps:
1. solve edges orientation
2. solve corners orientation
3. solve corners permutation
4. solve edges permutation
5. solve edges parity if needed
----
----
solve corners using what you know. you can orient and then permute or do COLL if you know the case
----
---
continuation...
SUFFER
Cube is solved!
EXAMPLE SOLVE
You will need sune variations for edge orientation, standard oll and pll, edge 3 cycles (intuitive) and edge 2 cycle (parity alg)
the good news is that you won't face oll parity! yay \o/
( but you will face an arguably worst type of pll parity but... yeah ;_; )
This may be questionable, pointless and inneficient, but I wanted to share because maybe someone would want to learn just because is simple or just for fun.
Ok so the method is basically those steps:
1. solve edges orientation
2. solve corners orientation
3. solve corners permutation
4. solve edges permutation
5. solve edges parity if needed
----
You can solve two adjacent 4x4 edges by doing a fat sune if they are near the same corner
The other adjacent unoriented edges, far from the same corner, can be solved with sune and left slice conjugate
other case is when two unoriented edges are in the same slice
you solve it with a variation of the same oll on 3x3
if two unoriented edges are side by side, solve the fat sune case mentioned above, do U2 and do fat sune again
standard 3x3 eo just in case you need...
This is all you need to solve any eo case.
The other adjacent unoriented edges, far from the same corner, can be solved with sune and left slice conjugate
other case is when two unoriented edges are in the same slice
you solve it with a variation of the same oll on 3x3
if two unoriented edges are side by side, solve the fat sune case mentioned above, do U2 and do fat sune again
standard 3x3 eo just in case you need...
This is all you need to solve any eo case.
----
solve corners using what you know. you can orient and then permute or do COLL if you know the case
adjacent corner swap (t perm)
opposite corner swap (y perm)
opposite corner swap (y perm)
----
you can solve 3 cycles using simple insertions
right edges U perm cw
right edges U perm ccw
left edges U perm cw
left edges U perm ccw
standard 3x3 epll may be useful here
(you may have to combine those algs to solve all the edges)
right edges U perm cw
right edges U perm ccw
left edges U perm cw
left edges U perm ccw
standard 3x3 epll may be useful here
(you may have to combine those algs to solve all the edges)
---
continuation...
SUFFER
this is the worst case of this method. sadj
parity 1
parity 2
if those cases are adjacent you may do a conjugate with sexy move to make them adjacent
parity 1
You can solve it intuitively by making a single slice turn then solving the rest.
explanation:This is my intuitive way of solving that 2 cycle:
for the 3x3 part I used cube explorer
parity 2
if those cases are adjacent you may do a conjugate with sexy move to make them adjacent
Cube is solved!
EXAMPLE SOLVE
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