Transform for certain moves?

bwatkins

Regular
Joined
May 7, 2009
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226
Hey,

So i was wondering, is there a certain set of moves that can ALWAYS be done in replacement of another to achieve the same result? For example if you wanted to execute the simple algorithm F,R,U,R',U',F' but did not want to execute the "F" move, is there a (sequence) that can ALWAYS be used in its place? I'm not asking as a matter of application, (although it could be useful) but rather just wondering if such transforms exist?

THANKS
 
thanks to those of you with constructive answers. I wondered purely out of theory. I am not solely concerned with the F move, it was just a simple example.
 
I did some random moves using "2" moves and I got the long way to do the L2 move. I guess you can do any 1 turn "2" move in any amount of "2" moves.
 
Well. Theoretically, you can substitute any move you want by modifying R2F2B2L2D2L2B2F2R2. For F2 it would be R2D2U2L2B2L2U2D2R2. Simply change the perspective for each one. Now all we need to do is find a single turn and an inverted turn algorithm.
 
Well. Theoretically, you can substitute any move you want by modifying R2F2B2L2D2L2B2F2R2. For F2 it would be R2D2U2L2B2L2U2D2R2. Simply change the perspective for each one. Now all we need to do is find a single turn and an inverted turn algorithm.
Do you read?

That's great, except it involves U turns...So essentially it's a palindrome with a U' somewhere in there...
You mean an "identity"?
 
About the terminology thing, sorry, I've got english on the brain. The other thing I realized shortly after posting, I just forgot to edit my post. Sorry. :fp
 
Well. Theoretically, you can substitute any move you want by modifying R2F2B2L2D2L2B2F2R2. For F2 it would be R2D2U2L2B2L2U2D2R2. Simply change the perspective for each one. Now all we need to do is find a single turn and an inverted turn algorithm.

You are looking for R L F2 B2 L' R' D R L B2 F2 L' R' etc.

R L F2 B2 L' R' (layer swap)

D/D'/D2 (U move)

R L B2 F2 L' R' (swap back)

It works for all moves.
 
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