PLL order from easiest to hardest

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That's the one I use, then the three variations of it. For some reason I can't seem to do it fast. I can recognise that it's a G-perm quickly, but then I have to do a few U-turns before I figure out which one, then I often end up doing another U2 if it's one of the mirror algorithms I know. Maybe it's just practice that I need?
 
thanks but i already know how to recognise them
wat i meant was
how do u differentiate one G-Perm from the other
it takes me around 5 secs to do so
and considering that 5 secs is the WR
thats not so fast:p
 
thanks but i already know how to recognise them
wat i meant was
how do u differentiate one G-Perm from the other
it takes me around 5 secs to do so
and considering that 5 secs is the WR
thats not so fast:p

Put the headlights on the left. Each of the G-perms will have the 2x1 block in a different place. That's how you differentiate them. Being able to do that quickly just comes with practice.
 
thanks but i already know how to recognise them
wat i meant was
how do u differentiate one G-Perm from the other
it takes me around 5 secs to do so
and considering that 5 secs is the WR
thats not so fast:p

let f(x) be a function that returns pll x so A=f(g) is a g perm

\( \frac{dA}{dx}=f'(g) \)

dun stop typeing u instead of you csch its annoying ! ! !
you donut need to put a
line break every few words
either
 
Let f(x) be a function that returns a g perm
f(Ga) would be a g perm and = 2x1+ headlight

Simply do f'(Ga) with respect to x
f'(2x1) = f'(2x) = 2
f'(headlight)= aedgh^2lti= 0

get 2+0= 2

f'(Ga) = 2

You can also do the same thing with all other g perms and even all PLLs and OLLS too
Easy
 
Hold the headlights on left. Then there are four possible places the 2x1 block can be, and each one is a different G perm. It can be on the back, on the right pointing towards the back, on the right pointing towards the front, or on the front.
 
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