Random Cubing Discussion

Most people knows of ZBLL. (1LLL when all edges are oriented.) But you need nearly 500 algs if you want to learn that.

I wonder how many algs you need if all corners are oriented?

CPEOLL does already exist, and the first five situations is very easy to solve in 1-look with PLL/ELL.

But how many algs would it be for the 10 remaining situations?

Is this already a method?

I am just wondering if it is hard to solve LL in 1-look if I get all corners oriented.

It's called ELL, I'm suprised you don't know this already.
29 cases, 3 with pure flips.
 
Doing an F-perm, J-perm, T-perm, Y-perm, or Z-perm on a pyraminx results in a center twist (sune case).

Algs in order:
R' U' F' R U R' U' R' F R2 U' R' U' R U R' U R
R U R' F' R U R' U' R' F R2 U' R' U'
R U R' U' R' F R2 U' R' U' R U R' F'
F R U' R' U' R U R' F' R U R' U' R' F R F'
R' U' R U' R U R U' R' U R U R2 U' R'

Substitute L on pyra for F in algs.
 
M U' M U M U2 M' U2 M2 U M U M' U M U2 M U2 M U

CFOP USERS WILL NEVER KNOW THE JOY OF RECOGNISING THIS CASE

Case for what, solving the whole cube or some substep? And please explain the joy, maybe I can at least appreciate it when I understand it, similar to a good joke that had to be explained to me.

I'm guessing you solve with M2 U2 M' U M' U' M U2?
 
Yeah, you probably start to realise what case it is before the five moves, but at that point you know for sure.

I just love all the different magical cases like that. Maybe I should make a list.
 
If I'm not mistaken, at that point there are 46080 cases, and you recognize that one? You're a freak. (I mean that in a positive way, of course)

No, sorry, I meant before the last five moves, so after 3/4 moves or something.

Although, recognising full solutions for nonlucky LSE cases isn't unheard of.
 
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