If someone were to fix ELS and CLS, so one could actually add stuff, that'd be super awesome, and I'd add a lot.![]()
If someone were to fix ELS and CLS, so one could actually add stuff, that'd be super awesome, and I'd add a lot.![]()
Just added Niklas+Niklas to H11. It would be nice to be able to write comments to an alg, if it's in a conjugate, commutator or combination of two algs or something else that might be interesting.
How long does LL recognition for ZB cubers usually take?
There's exactly one (who I know of) who knows all of ZBLL, so I don't think you'll get a very accurate answer. When mastered I think it can be just as fast as PLL. It just takes a long time to master![]()
Thanks for the feedback, this is exactly what I need to improve the system! In light of your comments I'm going to make an update to the script including:
- Improving the system for automatic rotations/AUF (its a little clunky at the moment, and there's a bug with x2/z2 rotations). The update will also include the removal of initial and final U turns from move count (but only for LL algorithms).
- A bulk upload feature, to allow for easier import.
- Tagging of algs, to identify contributing users and allow them to be sorted
- Commenting of algs to allow for descriptions and links
- Automatic linking to alg.garron.us to show animations
I'll post here when updates are done...
If you log into the Wiki you should be able to add algorithms. Just click on the alg set (for example ELS) and then click Add (top right). Let me know if the alg verification system throws up any problems though. I remember it was a little more complicated for ELS/CLS so it may be a little temperamental.
Trying F R U R' U' F'Originally Posted by error
obv that's a legit alg for ELS.
Also, for CLS
trying for B' D B U' B' D' BOriginally Posted by error
So yeah. Basically both are really messed up
EDIT
Actually, they're switched.
ELS algs can be submitted in CLS, and visa versa.
Thanks for the algs! Anyway, which of them can be used for ZZ-b? I am thinking of trying to learn some cases but I don't know the phasing stuff yet.
Any cases where opposite edges are opposite colors, i.e. phased, are also considered ZZLL algs
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