FLFL Method

FLFL method Information about the method Proposer(s): David Larios Proposed: 2016 Alt Names: "Heise Variant FLFL" Variants: none No. Steps: 4 No. Algs: FLLC: 5 LL: 11 to 84 Avg Moves: unknown Purpose(s):

The FLFL method is a 3x3x3 method where 3 corners in the first layer and all edges are oriented and permuted (F2L-1CE and LFE) without the use of algorithms. Once the final first-layer corner is solved (while preserving the edges) through the use of FLLC, then the puzzle is in a state where it can put into a solved state using an L4C algorithm.

Inspired by Ryan Heise's Method and Bernd Bruegmann's Y-Move Method.

Steps

• F2L-1CE: First Two Layers minus One Corner-Edge Pair (No algorithms required). The approach used to complete this step does not matter.
• L5E: Last Five Edges. The objective is to solve all of the remaining edges (No algorithms required)
• FLLC: First Layer; Last Corner. The objective is to solve the last corner in the first/down layer while preserving the edges solved during LFE.
• L4C: Last Four Corners.

See also

• Heise Method
• Speed-Heise
• L4C
• Corner Orientation
• CPLL
• L3C
• Y-Move Method

External Links

FLFL 3rd Edition (PDF File)

FLFL 2nd Edition (PDF file)

Heise Variant FLFL (PDF file)