Had a look around and found these algs:
www.dropbox.com
www.dropbox.com
Hello, ZZ-blah is a variation of ZZ proposed by Chester Lian in which the last-layer corners are disoriented during insertion of the last F2L block to reduce the last layer to only the pi and H cases. Because it can only give two OLL cases, the last layer can be solved in one look with 133...
www.speedsolving.com
I've never figured out who the target audience of ZZ-blah is. Pi and H ZBLL are both pretty difficult to learn, and can be potentially slower than plain OLL/PLL unless you've practised the recognition a lot. Misorienting the corners doesn't require many algs, but does require the recognition of quite a few cases. So I can't quite see how it's a 1LLL for lazy people - you really need to work hard to get good at it.
ZZ-b strikes me as easier to learn and get fast at despite requiring a few more algs. Phasing is really easy and requires very few algs, and the recognition is easier because the algs come from easier sets, and because you know beforehand that the edges are phased.