JeffDelucia
Member
Do you know how the probability of skips of "D" compare to CLS PLL? I know you said 2Gen CPLS is 1/3 but whats the probability of skipping right over it and jumping into 2GLL? Also do you know the probability of a CLS skip?
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CLS skip: 1/405
PLL skip: 1/72
CPLS skip: 1/(6*6)?
2GLL skip: 1/(8*12)?
Sorry if these are really wrong.
This is compared to last night's post:statue said:My most recent version of what we're working on something goes like this:
F2L-1 slot just like usual.
Put DFR and FR in place intuitively, but not necessarily oriented. This should actually be done during other F2L cases.
Reduce the cube into a 2GLL state by oriented FR, LL edges, and DFR all at the same time as doing CPLL.
This is 81 algs, and is essentially CPLS of I/Im cases while doing EP.
Then just do 2GLL with one of 84 algs.
By an hour later, I had realized that the latter idea above was mis-counted, so crossed that out because it was a heftier number of algs.statue said:Alright, this is statue's and cyrus' Seth/Leslie method idea for LS+LL
It'd be like this:
Put DFR and FR in place, not needed to be oriented
They don't necessarily have to be oriented
This should be done intuitively.
Do CPLL (6 cases) and ELS (6 cases) at the same time.
We're calling this "Seth," because I like the name Seth.
This is 27 algs when reduced, and they've already been found and documented as of yesterday.
Finish with a 2gen alg.
Yes, *all* of the rest; EPLL and orientation of the 5 corners.
This is something like 3*12*8 algs, so 288 upper limit.
We're calling this Leslie, because it has two Ls in it, like LL, and also Es, like *E*PLL. Lul.
This method all together is some 314 algs.
The last step of this can be a ***** to recog, and has a lot of algs, so I thought of this while just finishing my calc test:
During Seth, also do EPLL of ONE edge. (Not sure which yet, but I want to say UF for a reason I'll get into some other time.)
So 6*6*4 upper limit. A 6 for ELS, a 6 for CP (diag left, right, back, or front. opp. done), and a 4 for the EP case (the edge has to be in one of the four edge places (UF, UB, UL, UR))
144 cases, but makes the next step less algs and easy to recognize.
So, now for the remaining.
Rather than the 288 that came from 3*12*8,
we now have 3*4*8 that comes from
3 being the DFR orientation (I/Im/C)
4 being the EPLL cases (U, U, Done)
8 from the OCLL cases (there are 8 in each I/Im/C sect)
giving us a total of 96 algs for this step,
and a total of 240 algs for the entire method.
This is 74 algs less than the previously mentioned method.
Thoughts?
Sounds pretty neat. How are the algs for the CP step?
Why? At the very least, I doubt it would hurt your solving (taken that you don't spend /all/ of your time doing it.I feel like learning something like this...
I'm not sure if it's worth it for me, though.
My most recent version of what we're working on something goes like this:
F2L-1 slot just like usual.
Put DFR and FR in place intuitively, but not necessarily oriented. This should actually be done during other F2L cases.
Reduce the cube into a 2GLL state by oriented FR, LL edges, and DFR all at the same time as doing CPLL.
This is 81 algs, and is essentially CPLS of I/Im cases while doing EP.
Then just do 2GLL with one of 84 algs.
I want to start this..but i think it might be a little too advanced for me..
EOCPLL (ignoring CO and EP) takes ~9.21 moves on average, which I believe is slightly less than CPLS, and uses 15 algorithms, which is mostly OLL algorithms. I think F2L+EOCPLL+2GLL has potential to be as good as F2L&EO-1C+CPLS+2GLL.