Help me to find alternative for M2 U' M U2 M' U' M2 (I dont like M)

Coisox

Member
Joined
Nov 23, 2009
Messages
14
Hi, I have read somewhere that we can use ACube to find move and set restriction for our preference. I have downloaded it but couldnt figure out how to use that.

Please help me to find alternative for M2 U' M U2 M' U' M2 where the restriction are only M2, M', U2, U' involve.

eg: M2 U' M'3 U2 M' U' M2 //but M'3 is stupid idea :p


p/s: I am good at M' but not M, U' but not U
 
Why are the restrictions limited to M2 M' U2 and U'.

Why not use an algorithm with R's and U's.

Also, I'm pretty sure that you can't do it any other way than with M or M'3. The reason is that the M's are used to swap edges, and at one point you have to bring the position down so that the edge can be moved into place. The only way to do this is with M'3 or M.
 
R2 U R U R' U' R' U' R' U R'

I know you want an M/U one but I don't know of any. You're sure you don't like the one above?
Yup, I already learning that from Nakaji's youtube. My average:
M2 U' M U2 M' U' M2 = 4.0-+
(R2 U) (R U R' U' R' U') (R' U R') = 4.6-+
Currently I'm pushing the M from DB to BT using middle finger. I'm practicing using index finger to push from BT to TF.

How about r' R instead of M
Hmm almost forgot bout that ;) thx for reminding.

Acube cannot restrict between U and U'. I would suggest just learning how to turn properly instead of handicapping your lack of ability with worse algs.
Thx for the advise. Yup its true but just trying my luck.
 
Last edited:
At the speed that you are at, I would just stick with the MU alg that you have and get used to it. Doing the M like r' R is probably the best way although you can also pull the M with your index finger.
 
In case no one used my link, here are the results.

Solving started with 4 possible moves.
U2M2U'M'U2M'U2M2U'M2U'M2U2M2U' (15,24)
U'M2U'M2U2M'U2M'U'M2U2M2U2M2U' (15,24)
M2U'M'U2M'U'M'U2M2U2M'U'M2U2M2U' (16,24)
U'M2U'M'U'M2U2M2U'M'U2M'U2M'U'M2U' (17,24)
U2M'U'M2U'M2U'M'U'M'U2M'U2M2U'M2U' (17,24)
U'M2U'M'U'M2U'M2U'M'U2M'U2M'U'M2U2 (17,24)
U'M'U'M2U'M2U'M'U'M2U2M'U2M'U'M2U2 (17,24)
M2U'M2U'M2U2M2U2M2U2M2U'M'U2M'U'M2 (17,28)
M2U'M'U'M2U2M2U2M2U2M2U'M2U2M'U'M2 (17,28)
M2U'M'U'M2U2M2U'M'U2M2U'M2U2M2U2M2 (17,28)
M'U'M2U'M2U'M'U'M'U2M'U'M'U2M2U2M'U' (18,24)
M2U2M2U'M2U'M'U'M2U2M2U'M'U2M2U'M2U' (18,28)
M2U'M2U'M2U'M2U'M'U2M'U'M2U2M2U2M2U' (18,28)
M2U2M2U'M2U'M'U2M2U'M2U'M2U'M'U'M2U2 (18,28)
M2U2M2U'M2U'M'U'M2U'M2U'M2U2M'U'M2U2 (18,28)
M2U2M2U2M2U'M2U2M'U2M'U2M2U2M2U'M2U2 (18,32)
M2U'M'U2M2U'M2U'M2U'M'U'M2U'M2U2M2U2 (18,28)
M2U'M'U'M2U'M2U'M2U2M'U'M2U'M2U2M2U2 (18,28)
M2U'M2U2M2U2M'U2M'U2M2U'M2U2M2U2M2U2 (18,32)
U2M2U'M2U2M'U2M'U2M'U2M'U'M'U2M2U2M' (18,28)
U2M2U'M'U2M'U2M'U2M2U2M'U'M'U2M2U2M' (18,28)
U'M2U2M2U2M2U'M2U'M2U'M2U'M'U2M'U'M2 (18,28)
U'M2U2M2U'M2U'M2U'M2U2M2U'M'U2M'U'M2 (18,28)
U'M2U'M2U'M2U'M2U2M2U2M2U'M'U2M'U'M2 (18,28)
U2M'U2M2U2M'U'M'U2M2U2M'U2M'U2M'U'M2 (18,28)
U2M2U2M2U2M2U'M2U2M2U2M2U2M'U2M'U'M2 (18,32)
U2M'U2M2U2M'U'M'U2M'U2M'U2M'U2M2U'M2 (18,28)
U2M2U'M'U2M'U2M2U2M2U2M2U'M2U2M2U2M2 (18,32)
U2M'U2M'U'M2U2M2U2M2U'M'U2M'U'M'U2M'U' (19,28)
U'M2U2M2U2M2U'M'U2M2U2M2U2M'U2M2U'M2U' (19,32)
U2M2U2M2U'M2U'M'U2M'U2M2U2M2U2M2U'M2U' (19,32)
U2M'U2M'U'M2U2M'U2M'U'M'U2M'U'M2U2M2U' (19,28)
U'M'U2M'U'M'U2M'U2M2U'M'U2M'U2M2U2M2U' (19,28)
U2M2U2M2U2M2U'M2U2M'U'M2U2M2U'M'U'M2U2 (19,32)
U2M2U'M'U2M2U'M2U2M2U2M2U2M2U'M'U'M2U2 (19,32)
U'M2U2M2U'M2U'M2U2M'U2M2U2M2U2M'U'M2U2 (19,32)
U2M2U'M'U2M'U'M2U2M2U2M2U2M2U'M2U'M2U2 (19,32)
U'M2U'M2U2M'U2M'U2M2U2M2U'M2U'M2U2M2U2 (19,32)
M2U'M'U2M'U2M2U2M2U'M2U2M2U2M'U2M2U2M' (19,32)
M2U2M2U'M2U'M'U'M'U2M2U2M'U'M2U'M'U'M2 (19,28)
M2U'M2U2M'U2M2U2M2U2M2U2M'U2M'U2M'U'M2 (19,32)
M2U'M'U2M'U2M2U2M2U2M2U2M'U2M2U2M'U'M2 (19,32)
M2U'M2U2M'U2M2U2M2U2M'U2M'U2M'U2M2U'M2 (19,32)
M2U'M'U2M'U2M2U2M2U2M'U2M2U2M'U2M2U'M2 (19,32)
M2U2M2U2M'U2M2U2M'U'M'U2M'U2M2U2M2U'M2 (19,32)
M2U2M'U2M2U2M'U2M2U'M'U2M'U2M2U2M2U'M2 (19,32)
M'U2M2U2M'U2M2U2M2U'M'U2M'U2M2U2M2U'M2 (19,32)
M2U'M2U2M'U2M2U2M'U2M'U2M'U2M2U2M2U'M2 (19,32)
M2U'M'U2M2U2M'U2M2U2M'U2M'U2M2U2M2U'M2 (19,32)
M2U'M'U2M'U2M2U2M'U2M2U2M'U2M2U2M2U'M2 (19,32)
M2U'M2U2M'U2M'U2M'U2M'U2M2U2M2U2M2U'M2 (19,32)
M2U'M'U2M'U2M'U2M2U2M'U2M2U2M2U2M2U'M2 (19,32)
M2U'M'U2M'U2M2U2M2U'M2U2M'U2M2U2M'U2M2 (19,32)
M2U'M'U'M'U2M2U2M'U'M2U'M'U'M2U'M2U2M2 (19,28)
M2U'M'U2M'U2M2U2M2U'M'U2M2U2M'U2M2U2M2 (19,32)
M2U'M'U2M'U'M2U2M2U'M2U'M'U'M2U'M2U'M'U' (20,28)
M2U2M2U'M2U'M'U2M'U2M2U2M2U'M'U2M2U2M'U' (20,32)
M2U'M'U2M'U2M2U2M2U'M2U'M2U2M'U2M2U2M'U' (20,32)
M2U'M'U2M'U'M2U2M2U'M'U'M2U'M2U'M'U'M2U' (20,28)
M2U'M'U2M'U'M2U2M'U'M2U'M2U'M'U'M2U'M2U' (20,28)
M2U'M'U2M'U'M'U'M2U'M2U'M'U2M2U'M2U'M2U' (20,28)
M2U'M'U'M2U2M'U'M2U'M2U'M'U'M'U2M2U'M2U' (20,28)
M2U'M'U'M'U'M2U'M2U'M'U2M2U'M'U2M2U'M2U' (20,28)
M2U2M'U2M2U2M'U'M2U'M2U2M'U2M'U2M2U'M2U' (20,32)
M'U2M2U2M'U2M2U'M2U'M2U2M'U2M'U2M2U'M2U' (20,32)
M2U'M'U2M'U2M2U2M2U'M2U'M'U2M2U2M'U2M2U' (20,32)
M2U2M2U2M2U'M'U2M'U2M'U2M'U'M2U'M2U2M2U' (20,32)
M2U'M'U2M'U'M2U'M2U'M2U'M'U'M2U'M2U'M'U2 (20,28)
M2U'M'U2M2U'M2U'M'U'M2U'M2U'M'U'M'U'M2U2 (20,28)
M2U'M'U2M2U'M'U'M2U'M2U'M'U'M2U'M'U'M2U2 (20,28)
M2U'M'U2M'U'M2U'M2U'M'U'M2U'M2U'M'U'M2U2 (20,28)
M2U'M2U'M2U'M'U'M2U'M2U'M'U'M'U2M'U'M2U2 (20,28)
M2U'M2U'M'U'M2U'M2U'M'U'M2U'M'U2M'U'M2U2 (20,28)
M2U'M'U'M2U'M2U'M'U'M2U'M2U'M'U2M'U'M2U2 (20,28)
M'U'M2U'M2U'M'U'M2U'M2U'M2U'M'U2M'U'M2U2 (20,28)
M2U'M'U'M2U'M'U'M2U'M2U'M'U'M2U2M'U'M2U2 (20,28)
M2U'M'U'M'U'M2U'M2U'M'U'M2U'M2U2M'U'M2U2 (20,28)
M2U'M'U2M'U'M2U'M'U'M2U'M2U'M'U'M2U'M2U2 (20,28)
M2U'M'U2M'U'M'U'M2U'M2U'M'U'M2U'M2U'M2U2 (20,28)
U2M2U'M2U'M2U'M2U'M'U2M'U'M'U'M2U'M2U'M' (20,28)
U'M2U'M2U'M2U2M2U'M'U2M'U'M'U'M2U'M2U'M' (20,28)
U'M2U2M2U'M2U'M2U2M'U2M'U2M2U'M'U2M2U2M' (20,32)
U2M2U'M'U'M2U2M2U'M'U'M2U2M2U2M'U2M2U2M' (20,32)
U2M2U'M'U'M2U2M2U2M2U2M'U2M2U2M'U'M'U'M2 (20,32)
U2M2U'M'U'M2U2M2U2M'U2M2U2M'U2M2U'M'U'M2 (20,32)
U2M2U2M2U2M'U2M2U2M'U'M'U'M2U2M2U'M'U'M2 (20,32)
U2M2U2M'U2M2U2M'U2M2U'M'U'M2U2M2U'M'U'M2 (20,32)
U2M'U2M2U2M'U2M2U2M2U'M'U'M2U2M2U'M'U'M2 (20,32)
U2M2U'M2U2M'U2M2U2M'U2M'U'M2U2M2U'M'U'M2 (20,32)
U2M2U'M'U2M2U2M'U2M2U2M'U'M2U2M2U'M'U'M2 (20,32)
U2M2U'M'U2M'U2M2U2M'U2M2U'M2U2M2U'M'U'M2 (20,32)
U2M2U'M'U'M2U2M'U2M2U2M'U2M2U2M2U'M'U'M2 (20,32)
U2M2U'M'U'M'U2M2U2M'U2M2U2M2U2M2U'M'U'M2 (20,32)
U2M2U2M'U2M2U'M2U2M2U'M'U'M2U2M'U2M'U'M2 (20,32)
U2M2U2M'U'M2U2M2U'M2U2M'U'M2U2M'U2M'U'M2 (20,32)
U2M2U'M'U2M2U'M2U2M2U'M'U2M2U2M'U2M'U'M2 (20,32)
U2M2U'M'U'M2U2M2U'M2U2M'U2M2U2M'U2M'U'M2 (20,32)
U2M2U'M'U2M'U2M2U2M'U'M2U2M2U'M2U2M'U'M2 (20,32)
U2M2U'M'U'M2U2M2U'M'U2M2U2M'U2M2U2M'U'M2 (20,32)
U'M2U2M2U'M'U2M2U2M'U'M'U2M2U2M2U2M'U'M2 (20,32)
U2M'U'M2U'M2U'M'U'M'U2M'U'M2U'M2U'M2U'M2 (20,28)
U2M2U'M2U2M'U2M'U'M2U2M2U'M'U2M'U2M2U'M2 (20,32)
U2M2U'M'U'M2U2M2U'M'U2M'U2M2U2M'U2M2U'M2 (20,32)
U'M2U2M'U2M2U2M'U'M2U'M'U2M'U2M2U2M2U'M2 (20,32)
U'M'U2M2U2M'U2M2U'M2U'M'U2M'U2M2U2M2U'M2 (20,32)
U2M2U'M'U2M'U2M2U'M'U2M2U'M2U2M2U'M'U2M2 (20,32)
U2M2U'M'U2M'U2M2U'M'U'M2U2M2U'M2U2M'U2M2 (20,32)
U2M2U'M'U'M2U2M2U'M'U'M2U2M'U2M2U2M'U2M2 (20,32)
U'M'U2M2U2M'U'M'U2M'U2M2U2M2U'M2U'M2U2M2 (20,32)
U2M2U'M'U'M2U2M2U'M'U'M'U2M2U2M'U2M2U2M2 (20,32)
U'M2U'M'U2M'U2M'U2M'U'M2U'M2U2M2U2M2U2M2 (20,32)
Solutions found: 111
Positions checked: 4194274
Seconds needed: 1
Positions / second: 4194274
 
Last edited:
R2 U R U R' U' R' U' R' U R'

I know you want an M/U one but I don't know of any. You're sure you don't like the one above?

This is the one I use. It requires 1 re-grip. You can time it so that the re-grip happens when the other hand it turning making it somewhat smooth.
 
This is the one I use. It requires 1 re-grip. You can time it so that the re-grip happens when the other hand it turning making it somewhat smooth.

I find 2 regrips. The inverse only has 1 for me though.
 
Make sure you look over the Wiki, I found several alternative algorithms which ended up helping quite a bit.
 
Back
Top