Draranor
Premium Member
That case shouldn’t be possible. My guess is some stickers may have gotten swapped
And where did you find it?
Technically the Alf that I posted is ‘true’ parity because it swaps two edges while PLL parity swaps four edges in a 2x2 cycle.4x4x4 parity algorithms on the wiki contain a huge collection of algorithms, including l’ U2 l U2 l U2 r’ U2 l U2 l’ U2 F2 l2 F2 r.
If you mean for PLL parity, I put quite a few algorithms for most of the 22 PLL Parity cases at the beginning of the 4x4x4 parity algorithms Wiki page. I have included all (or at least most) of the original algorithms found for these cases back at the beginning of the century.For pll has anyone compiled a list of algs for the remaining cases with parity?
Thanks in advance
Just do PLL parity + E perm.Is there a nice way to solve this pll parity case?
Set Up: (V Perm) U2 R U R' U' (PLL Parity) U' R U' R'
That solves a different case.If I'm not wrong you can do a y perm and in the middle of the first oll (of the y perm) you can insert the pll parity.
A solve with Yau takes 120-160 moves, so you'd need roughly 2.4 tps to be sub-1.Does anyone have any idea of what TPS is needed for sub 1?
F U' R2 D R' U2 R D' R2 U F'do oll parity algoritm 2 times with this algorithm
(Rr)2 B2 U2 (Ll) U2 (Rr)' U2 (Rr) U2 F2 (Rr) F2 (Ll)' B2 (Rr)2
and your 4x4 will be solved
I’ll try it out. Thanks!Antoine Cantin has a video about Auso Gts m potential problem. I'd check it and see if that is it.
Y perm with inserted PLL parity.what would u do if u get diagonal corner swap ?
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