(Redirected from ZBLS)
Proposer(s): Zbigniew Zborowski, Ron van Bruchem
Alt Names: ZBLS, ZBF2L
Variants: F2L-1:form pair+VHLS
No. Algs: 302
Avg Moves:
Previous state: F2L-1 cube state
Next state: LL:EO cube state

F2L-1 cube state -> EOLS step -> LL:EO cube state

The EOLS step is the step between the F2L-1 cube state and the LL:EO cube state.

EOLS (short for Edge Orientation Last Slot), also known as ZBLS (short for Zborowski-Bruchem Last Slot, earlier called ZBF2L) is a 3x3 speedsolving substep to simultaneously solve the last corner-edge pair in F2L and orient the last layer edges. Originally proposed as part of the ZB method, it can occasionally be useful for methods such as Fridrich or for Fewest Moves.

EOLS is not as useful on its own as ZBLL, although together they are very fast. The problem is that EOLS involves 125 algorithms (counting inverses and mirrors as the same algorithm) and has a total of 302 cases to learn. When combined with ZBLL, there are 795 algorithms. Only a handful of cubers have learned EOLS in its entirety. VHLS, a two-step method that first makes the last pair and then inserting it while orienting edges, is a subset of EOLS corresponding to just one of the F2L cases.

Terminology change

ZBLS was originally called ZBF2L; similarly, VHLS was originally called VHF2L. As more last-slot substeps were considered, several notable cubers began to call them all with the LS suffix.

See also

External links

  • ZBF2L By Lars Vandenbergh