Difference between revisions of "Pet5"

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Tag: mobile edit
Tag: mobile edit
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* Edge pairing sometimes will often lead FD and parts of BL/BR to have edge pieces, leading to extra lookahead
 
* Edge pairing sometimes will often lead FD and parts of BL/BR to have edge pieces, leading to extra lookahead
  
== Petrus variations ==
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== Just use Petrus variations ==
  
There are several other [[substep]]s that can be used [[WV]], [[COLL]], and [[ZBLL]] which completes the entire last layer in a single algorithm.
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There are several other [[substep]]s that can be used [[WV]] and [[ZBLL]] which completes the entire last layer in a single algorithm.
  
 
== See Also ==
 
== See Also ==

Revision as of 21:48, 1 December 2017

Just Use Petrus method
Just Use Petrus 2.png
Information about the method
Proposer(s): Will Schmidt
Proposed: 2017
Alt Names: JUP
Variants: none
No. Steps: 5
No. Algs: COLL, EPLL
Avg Moves: Unknown
Purpose(s):


Just Use Petrus, or JUP for short, was created by Will Schmidt. It was designed with cubes like the 6x6 and 7x7 in mind, and is not suited for 4x4.

The Steps

1. Build two opposite centers

2. Solve a "Petrus Block" and remaining center pieces as bars (see display image above). Use methods similar to OBLBL or Yau5 to accompl

3. Solve five more edges with edge orientation, using the unsolved centers to allow more flexibility when solving edges.

4. Finish the centers while pairing the remaining edge wings, forming a Petrus block, and finish the last two edges

5. Solve F2L, then use COLL and EPLL for last layer. PLL parity should be included for EPLL when solving even layered puzzles

Pros

  • Designed with 6x6 and 7x7 in mind
  • Also prevents OLL parity on even layered puzzles

Cons

  • Solving the Petrus block is a less efficient way to solve centers
  • Edge pairing sometimes will often lead FD and parts of BL/BR to have edge pieces, leading to extra lookahead

Just use Petrus variations

There are several other substeps that can be used WV and ZBLL which completes the entire last layer in a single algorithm.

See Also

External links