Here's a Ua algorithm (holding the solved bar on the right) that I found whilst spamming R and U

(R U' R U') (R U R U) R U' R' U' R2 U R'
 
I checked the wiki and didn't find these:
U perms:
Ua: R U2 R2' U' R U R U2 R' U' R' U R (which can be done with only 1 regrip plus it's 2 gen :D)
Ub: R' U' R U R U2 R' U' R' U R2 U2 R'
 
I checked the wiki and didn't find these:
U perms:
Ua: R U2 R2' U' R U R U2 R' U' R' U R (which can be done with only 1 regrip plus it's 2 gen :D)
Ub: R' U' R U R U2 R' U' R' U R2 U2 R'

Put those in the wiki!
 
Can someone try and see how fast they can do

(Rw' U2 Rw' U2') (Rw' U' Rw') (R' U2' R2 U' Rw' U' R' Rw2 U' Rw' U Rw')

or

(Lw U2' Lw U2) (Lw U Lw) (L U2 L2' U Lw U L Lw2' U Lw U' Lw)

compared to their normal OLL parity alg?

These algs flip UF, preserve F2L and do some other stuff on the LL... :http://alg.garron.us/?alg=(Rw-_U2_R...U_Rw-)&cube=4x4x4&notation=WCA&animtype=solve

(No I didn't find this, I just mirrored one of Kåre's algs)
 
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