(R U R' F')*3 (L' U' L F)*3 gangOLL 55 (the case with three bars) with diag CP for 4×4×4: z' U r' U2 r U' L2 U r' U2 r U' z
Essentially just the standard alg F U' R2 D R' U2 R D' R2 U F' modified to be 3-gen because those D moves are annoying on big cubes. You could use this on 6×6×6 too, but I don't know whether it's better than the standard alg (or just doing another OLL(CP) alg altogether, or doing fruruf into pi 2GLL).
kinda agree with @PapaSmurf , but thats also cool that you came up with your own alg. I personally find it annoying to do wide moves in solves as i am not that good at it, but, if you maybe refine this, it could be something better, you never knowIt's not new. It's literally the inverse of R U2 R' U' R U2 L' U R' U' L but with wide R instead of L. And it definitely doesn't warrant a whole new thread.
It wasn't until I made this revision (i.e., I made decompositions of the algorithms and labelled each v1, v2, etc.) on the PLL wiki page that I realized many of the PLL algorithms listed under a case image are just minor modifications of the same algorithm. You can see under the "J Permutation : b:, for example, that there are 34 listed algorithms, but in fact there were only 10 actually distinct/different algorithms.I came up with an 11 move Jb perm. It's probably marginally slower than the normal one and it's one more move than the optimal one with R U L gen but it goes like this (r' F R F') (r U2 R' U) (R U2 R'). The way it works is you start with a sledgehammer except the first R' is a wide move. Then you do a wide r to fix your middle slice which moves the affected pair to the back. If you just insert the pair immediately with U R', you end up with a sune so if you just cancel directly into the sune with U2 R' U R U2 R' then BOOM J perm. Never seen this anywhere before so I thought it was cool.
|Thread starter||Similar threads||Forum||Replies||Date|
|A collection of BLD algorithms lists||Blindsolving Discussion||13|
|A collection of useful <Rw,R,U> parity algorithms for 4x4x4||General Speedcubing Discussion||41|
|U||Polish collection of algorithms site||Cubing Help & Questions||5|
|A large collection of parity algorithms||General Speedcubing Discussion||14|
|A Collection of Algorithms||General Speedcubing Discussion||5|