Difference between revisions of "Blockbuilding"
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− | + | '''Blockbuilding''' is a method for intuitive solving by creating groups of blocks and joining them together. It is used in the sub-steps of many methods including: [[Petrus]], [[Heise]], [[Roux]] and [[ZZ]]. Blockbuilding is an alternative to using algorithms. | |
− | == | + | == Blockbuilding on big cubes == |
− | Most people use the [[reduction method]] to | + | Most people use the [[reduction method]] to speedsolve the [[5x5x5 cube]] but a few use [[direct solving]] to complete the [[puzzle]]. While doing that, there are some situations that does not occur on the [[4x4x4 cube]] (or any even-layered cube). Below is a listing of some [[algorithm]]s. They are also useful for 5x5x5 [[BLD]]. |
− | === | + | === PLLs === |
− | * Rw2 Fw2 U2 r2 U2 Fw2 Rw2 | + | * Rw2 Fw2 U2 r2 U2 Fw2 Rw2: PLL parity (wing edges) |
− | * x Rw2 Uw2 x U2 l2 U2 x' Uw2 Rw2 (x') | + | * x Rw2 Uw2 x U2 l2 U2 x' Uw2 Rw2 (x'): same as previous |
− | * F2 U m' U2 m U F2 | + | * F2 U m' U2 m U F2: U-PLL (center edges) |
− | * F2 U' m' U2 m U' F2 | + | * F2 U' m' U2 m U' F2: U-PLL' (center edges) |
− | * m2 U m2 U2 m2 U m2 | + | * m2 U m2 U2 m2 U m2: H-PLL (center edges) |
− | * Fw2 m2 Fw2 U2 m2 U m2 U m2 | + | * Fw2 m2 Fw2 U2 m2 U m2 U m2: Z-PLL (center edges) |
− | + | [[Category:Terminology]] | |
− | |||
− | [[Category: | ||
[[Category:2x2x2 methods]] | [[Category:2x2x2 methods]] | ||
− | [[Category:3x3x3 | + | [[Category:3x3x3 methods]] |
− | [[Category:4x4x4 | + | [[Category:4x4x4 methods]] |
− | [[Category:5x5x5 | + | [[Category:5x5x5 methods]] |
[[Category:Fewest Moves Methods]] | [[Category:Fewest Moves Methods]] | ||
− | [[Category:Big Cube | + | [[Category:Big Cube methods]] |
− |
Revision as of 14:16, 4 January 2020
Blockbuilding is a method for intuitive solving by creating groups of blocks and joining them together. It is used in the sub-steps of many methods including: Petrus, Heise, Roux and ZZ. Blockbuilding is an alternative to using algorithms.
Blockbuilding on big cubes
Most people use the reduction method to speedsolve the 5x5x5 cube but a few use direct solving to complete the puzzle. While doing that, there are some situations that does not occur on the 4x4x4 cube (or any even-layered cube). Below is a listing of some algorithms. They are also useful for 5x5x5 BLD.
PLLs
- Rw2 Fw2 U2 r2 U2 Fw2 Rw2: PLL parity (wing edges)
- x Rw2 Uw2 x U2 l2 U2 x' Uw2 Rw2 (x'): same as previous
- F2 U m' U2 m U F2: U-PLL (center edges)
- F2 U' m' U2 m U' F2: U-PLL' (center edges)
- m2 U m2 U2 m2 U m2: H-PLL (center edges)
- Fw2 m2 Fw2 U2 m2 U m2 U m2: Z-PLL (center edges)