Speedsolving.com Wiki - User contributions [en]

Advanced F2L

2011-08-02T12:02:45Z

StachuK1992:

== Incomplete List of Extensions to F2L==
{| class="TablePager" style="padding:3px; border-spacing:0"
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Only F2L'''
|-
| Standard [[F2L]] (including empty slots)
| [http://cubefreak.net/speed/f2ladvanced/normal.html Cubefreak], Absolute F2L: [http://f2l.net46.net/standardf2l.html standard] and [http://f2l.net46.net/emptyslots.html empty slots], [http://www.opticubes.com/cubing/f2l/ Opticubes]
|-
| [[Jeff2L]]
| [http://cubefreak.net/speed/f2ladvanced/jeff2l.html Cubefreak] (original), [http://f2l.net46.net/jeff2l.html Absolute F2L]
|-
| Special Cases
| [http://cubefreak.net/speed/f2ladvanced/special.html Cubefreak], [http://f2l.net46.net/specialcases.html Absolute F2L],
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''EO Control'''
|-
| [[ZBLS]]/ZBF2L (includes [[VHF2L]])
| [http://jmbaum.110mb.com/zbf2l.htm Jason Baum's Full ZBF2L], [http://www.cubezone.be/zbf2l.html CubeZone], [http://f2l.net46.net/zbf2l.html Absolute F2L], [http://boca.bee.pl/cat.php?l=en&cat=th&m=zb&ch=zbf2l BOCA]
|-
| [[JTLE]]
| [http://algobase.110mb.com/JTLE.html Algobase]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''CO Control'''
|-
| [[CLS]]
| [http://cubefreak.net/ Cubefreak], [http://cube.garron.us/MGLS/ garron.us], [http://boca.bee.pl/cat.php?l=en&cat=th&m=mgls&ch=cls BOCA]
|-
| [[F2LL]]/Winter Variation
| [http://absolutemind.pagesperso-orange.fr/f2ll-fr.htm Absolute Mind] (original), [http://boca.bee.pl/cat.php?l=en&cat=th&m=f2ll BOCA], [https://sites.google.com/site/rubiksinfo/3x3x3/f2ll Rubik's Info]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Other Orientation Control'''
|-
| [[Magic Wondeful]]
| [http://cubefreak.net/speed/f2ladvanced/mw.html Cubefreak] (original)
|-
| [[OPF2L]]
| [http://cubefreak.net/speed/f2ladvanced/opf2l.html Cubefreak] (original)
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Permutation Control'''
|-
| [[CPLS]]
| [http://stachu.cubing.net/cpls2gll/ stachu.cubing.net] (original), [http://f2l.net46.net/cpls.html Absolute F2L]
|-
| [[Phasing]]
| [http://f2l.net46.net/phasing.html Absolute F2L]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Other Last Layer Control'''
|-
| [[BBF2L]] (EJF2L+COLL)
| [http://f2l.net46.net/bbf2l.html Absolute F2L], [https://sites.google.com/site/rubiksinfo/3x3x3/bbf2l/recognition Rubik's Info]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Multislotting'''
|-
| [[Multislotting]]
| [http://www.cubeloop.com/php/cube/expert.php?chapter=f2l&subchapter=multislot Cubeloop], [http://f2l.net46.net/multislotting.html Absolute F2L]
|}

Advanced F2L

2011-08-01T12:55:29Z

StachuK1992:

== Incomplete List of Extensions to F2L==

{| class="TablePager" style="padding:3px; border-spacing:0"
!| Website
!| Link
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Plain F2L'''
|-
| Wiki page
| [[F2L]]
|-
| [[Macky]]
| [http://cubefreak.net/speed/f2ladvanced/ cubefreak.net]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''ZBLS'''
|-
| Wiki page
| [[ZBLS]]
|-
| [[Jason Baum]]
| [http://jmbaum.110mb.com/zbf2l.htm full 'ZBF2L']
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''JefF2L'''
|-
| [[Macky]]
| [http://cubefreak.net/speed/f2ladvanced/jeff2l.html original documentation?]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''EO Control'''
|-
| JTLE
| [[JTLE]]
|-
| Macky
| [http://cubefreak.net/speed/f2ladvanced/eocontrol.html cubefreak.net]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''CO Control'''
|-
| Winter Variation/F2LL - Wiki
| [[F2LL]]
|-
| CLS - Wiki
| [[CLS]]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Multislotting'''
|-
| Cubeloop
| [http://www.cubeloop.com/php/cube/expert.php?chapter=f2l&subchapter=multislot cubeloop.com]
|-
|}

Advanced F2L

2011-08-01T12:55:05Z

StachuK1992:

== Incomplete List of Extensions to F2L==

{| class="TablePager" style="padding:3px; border-spacing:0"
!| Website
!| Link
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Plain F2L'''
|-
| Wiki page
| [[F2L]]
|-
| [[Macky]]
| [http://cubefreak.net/speed/f2ladvanced/ cubefreak.net]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''ZBLS'''
|-
| Wiki page
| [[ZBLS]]
|-
| [[Jason Baum]]
| [http://jmbaum.110mb.com/zbf2l.htm full 'ZBF2L']
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''JefF2L'''
|-
| [[Macky]]
| [http://cubefreak.net/speed/f2ladvanced/jeff2l.html original documentation?]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''EO Control'''
|-
| JTLE
| [[JTLE]]
|-
| Macky
| [http://cubefreak.net/speed/f2ladvanced/eocontrol.html cubefreak.net]
|-
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''CO Control'''
|-
| Winter Variation/F2LL - Wiki
| [[F2LL]]
|-
| CLS - Wiki
| [[CLS]]
| colspan="2" style="background-color:#f5f5f5; text-align:center;" | '''Multislotting'''
|-
| Cubeloop
| [http://www.cubeloop.com/php/cube/expert.php?chapter=f2l&subchapter=multislot cubeloop.com]
|-
|}

Advanced F2L

2011-08-01T12:33:03Z

StachuK1992:

Advanced F2L

2011-08-01T12:27:05Z

StachuK1992: Created page with "== Incomplete List of Extensions to F2L== {| class="TablePager" style="padding:3px; border-spacing:0" !| Website !| Link |- | colspan="3" style="background-color:#f5f5f5; text-a..."

== Incomplete List of Extensions to F2L==

{| class="TablePager" style="padding:3px; border-spacing:0"
!| Website
!| Link
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''Plain F2L'''
|-
| Wiki page
| [[F2L]]
|-
| [[Macky]]
| cubefreak.net
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''ZBF2L'''
|-
| Wiki page
| [[ZBF2L]]
|-
| [[Jason Baum]]
| [http://jmbaum.110mb.com/zbf2l.htm]
|-
|}

ACube

2011-07-26T13:43:43Z

StachuK1992: /* External Links */

'''ACube''' is a command line based cube solver created by [[Josef Jelinek]].

== Where to Download ==

ACube can be downloaded by going [http://software.rubikscube.info/JACube/ here].

== Running ==

To run ACube, either open the run.bat file or to command prompt, go the the directory that ACube is located, and type in:

java -cp ACube3.jar ACube

There are an optional command-line arguments in the program:

q for 'quarter-turn' metrics

f for 'face-turn' metrics

s for 'slice-turn' metrics

a for searching all solutions with the current shortest length

o for searching only for optimal sequences in the given metrics

'''Examples:'''

use quarter-turn metrics and search for all optimal sequences
java -cp ACube3.jar ACube q a o

find me some nice moves and optimize them in slice turn-metrics
java -cp ACube3.jar Acube s

I need very short moves and I prefer slice-turns, show me all
java -cp ACube3.jar Acube osa

== How to Use ==

If you want to cheat, you can go to [http://www.ryanheise.com/cube/gacube.html here], enter the cube you want to solve, then paste the output into ACube.

=== Basics ===

When you start ACube, you should see a line that looks like this:

UF UR UB UL DF DR DB DL FR FL BR BL UFR URB UBL ULF DRF DFL DLB DBR

What this means is you have to type in what is in the UF(Upper-Front Edge) slot, the UR(Upper-Right Edge) slot, etc.

Let's do an example. If you do a U on any cube, what you would type in is:

UR UB UL UF DF DR DB DL FR FL BR BL URB UBL ULF UFR DRF DFL DLB DBR

== See Also ==
* [[PC Software]]

== External Links ==
* rubikscube.info: [http://software.rubikscube.info/JACube/index.html ACube Page]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=16942 info on using ACube and Cube Explorer]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?30714 GUI aCube port]

[[Category:Cubing Software]]
[[Category:Cube solvers]]

Category:Methods

2011-07-01T16:35:30Z

StachuK1992:

Methods used to solve all or part of various cubes/puzzles

== Complete List of Methods by Purpose ==

Presented below is a complete list of methods (and their variants) for solving various twisty puzzles. Use the Wiki links in the table to find out more about each method, or the methods in each category.

{| class="TablePager" style="padding:3px; border-spacing:0"
!| Name
!| Original Proposer(s)
!| Variants
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:2x2x2 Beginner Methods | 2x2 Beginner]]'''
|-
| [[LBL]]
|
| Waterman Last Layer
|-
| [[Beginner Guimond]]
| [[Conrad Rider]]
|
|-
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:2x2x2 Speedsolving Methods | 2x2 Speed]]'''
|-
| [[Ortega]]
| [[Victor Ortega]], [[Josef Jelinek]]
|
|-
| [[Guimond]]
| [[Gaétan Guimond]]
|
|-
| [[Waterman]] ([[CLL]])
| [[Marc Waterman]]
|
|-
| [[EG]]
| [[Erik Akkersdijk]], [[Gunnar Krig]]
|
|-
| [[OFOTA]]
| [[Erik Akkersdijk]]
|
|-
| [[SS]]
| [[Mitchell Stern]], [[Timothy Sun]]
|
|-
| [[VOP]]
| [[Kenneth Gustavsson]]
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:3x3x3 Beginner Methods | 3x3 Beginner]]'''
|-
| [[LBL]]
|
| [[Keyhole]], [[XG]]
|-
| [[Corners First]]
| [[Marc Waterman]]
|
|-
| [[Edges First]]
|
|
|-
| [[Beginner Petrus]]
|
|
|-
| [[8355]]
| [[Reheart Sheu]]
| [[Sexy Method]]
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:3x3x3 Speedsolving Methods | 3x3 Speed]]'''
|-
| [[ZZ]]
| [[Zbigniew Zborowski]]
| [[ZZ-VH]], [[ZZ-a]], [[ZZ-b]], [[ZZ-d]], [[ZZ-WV]], [[MGLS | MGLS-Z]], [[ZZ-blah]], [[EJLS]], [[JTLE]],[[jsls]]
|-
| [[Waterman]]
| [[Marc Waterman]]
|
|-
| [[Tripod]]
| [[Michael Gottlieb]]
|
|-
| [[L2L]]
| [[Duncan Dicks, Stachu Korick]]
|
|-
| [[Hahn]]
| [[Eric Hahn]]
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:3x3x3 Speedsolving Methods | 3x3 Speed]]/[[:Category:SpeedBLD Methods|SpeedBLD]]'''
|-
| [[CFOP]] (Fridrich)
| [[Jessica Fridrich]], and others
| [[CLL]]/[[ELL]], [[VH]], [[ZB]], [[MGLS | MGLS-F]]
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:3x3x3 Speedsolving Methods | 3x3 Speed]]/[[Fewest Moves Techniques|FMC]]'''
|-
| [[Petrus]]
| [[Lars Petrus]]
| [[JTLE]], [[EJLS]], [[MGLS | MGLS-P]],[[jsls]]
|-
| [[Roux]]
| [[Gilles Roux]]
|
|-
| [[Heise]]
| [[Ryan Heise]]
|
|-
| [[Snyder]]
| [[Anthony Snyder]]
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:Blindsolving Methods | 3x3 BLD]]'''
|-
| [[3OP]]
| [[John White]]?
|
|-
| [[Old Pochmann]]
| [[Stefan Pochmann]]
|
|-
| [[M2/R2]]
| [[Stefan Pochmann]]
| [[Deadalnix]] ([[M2]]), Freestyle for Dummies ([[R2]])
|-
| [[TuRBo]]
| [[Erik Akkersdijk]]
|
|-
| [[BH]]
| [[Daniel Beyer]], [[Chris Hardwick]]
|
|-
| [[ZBLD]]
| [[Chris Tran]]
| ZBLD-2Cycle, ZBLD-3Cycle
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:Experimental Methods | Experimental]]'''
|-
| [[Human Thistlethwaite]]
| [[Morwen Thistlethwaite]] [[Ryan Heise]]
|
|-
| [[Belt]]
| ??
|
|-
| [[Salvia Method]]
| [[David Salvia]]
|
|-
| [[Triangular Francisco]]
| [[Michael Gottlieb]]
|
|-
| [[Orient First]]
| [[Lars Nielsson]]
|
|-
| [[E15 / E35]]
| ??
|
|-
| [[3CFCEP]]
| ??
|
|-
| [[3CFCE]]
| ??
|
|-
| [[PEG]]
| ??
|
|-
| [[PORT]]
| ??
|
|-
| [[FRED]]
| [[Baian Liu]], [[Timothy Sun]], [[Stachu Korick]]
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:Big Cube Methods | Big Cubes Speed]]'''
|-
| [[Reduction]]
|
|
|-
| [[Cage]]
| [[Per Kristen Fredlund]]
|
|-
| [[K4]]
| [[Thom Barlow]]
|
|-
| [[Sandwich]]
| [[Nicholas Ho]]
|
|-
| [[Kenneth's Big Cubes Method]]
| [[Kenneth Gustavsson]]
|
|-
| [[Z4]]
| [[User:Cride5|Conrad Rider]]
|
|-
| [[js4]]
| ??
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:Blindsolving Methods | Big Cubes BLD]]'''
|-
|-
| [[r2]]
| [[Erik Akkersdijk]]
|
|-
| [[BH]]
| [[Daniel Beyer]], [[Chris Hardwick]]
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Pyraminx Methods | Pyraminx]]'''
|-
| [[Pyraminx Methods | Corners First]]
| ??
|
|-
| [[Pyraminx Methods | Layer First]]
| ??
|
|-
| [[Pyraminx Methods | Last 4 Edges]]
| ??
|
|-
| [[Pyraminx Methods | Petrus]]
| ??
|
|-
| [[Pyraminx Methods | Face Permute]]
| ??
|
|-
| [[Pyraminx Methods | WO]]
| [[Oscar Andersen]] (Odder)
|
|-
| [[Pyraminx Methods | Oka Method]]
| [[Yohei Oka]]
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Megaminx Methods | Megaminx]]'''
|-
| ...
|
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Square-1 Methods | Square-1]]'''
|-
| [[SSS1M]]
| [[Shelley Chang]]
|
|-
| [[Vandenbergh Method]]
| [[Lars Vandenbergh]]
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Rubik's Clock Methods | Rubik's Clock]]'''
|-
| ...
|
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Methods for Other Puzzles | Magic]]'''
|-
| ...
|
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Master Magic Methods | Master Magic]]'''
|-
| [[Pochmann Method]]
| [[Stephan Pochmann]]
|
|-
| [[Ooms]]
| [[Alexander Ooms]]
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Skewb Methods | Skewb]]'''
|-
| ...
|
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Rubik's 360 Methods | Rubik's 360]]'''
|-
| ...
|
|
|}

== See Also ==
* [[Method]]
* [[Common Sub Steps]]
* [[Algorithm Database]]
* [[Solving Variants]]

== External Links ==
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=2402 BCE Methods] - methods based around Blockbuilding, Corners First and Edges First.

[[Category:Cubing Resources]]

Stachu Korick

2011-06-17T17:23:27Z

StachuK1992: /* External Links */

{{Infobox
|NAME=Stachu Korick
|IMAGE=Stachu Korick.jpg
|IMAGEYEAR=!
|ALIASES=statue
|COUNTRY=USA
|BIRTHDATE=05/24/1992
|AGE=18
|JOBS=Student
|YEARSACTIVE=2008-present
|ID=2008KORI02
|FAMOUSFOR=documentation of non-mainstream methods
}}

'''Stachu Korick''' is an American speedcuber. He is best known for his work on finding algorithms for and documenting non-mainstream methods and substeps, most notably [[MGLS]], [[2GLL]], [[CPLS]], and [[L2L4]].

== See also ==
* [[MGLS]]
* [[2GLL]]
* [[CPLS]]
* [[L2L4]]

== External Links ==
* Speedsolving.com [http://www.speedsolving.com/forum/showthread.php?29973-My-Rantings-Concerning-3x3-Methods.]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?26099-L2L4-Documentation-(-quot-Finished-quot-)-and-Discussion L2L4 Documentation ("Finished") and Discussion]
* [http://cubefreak.net/speed/mgls/cls.html Stachu Korick's CLS]
* [http://cubefreak.net/speed/mgls/cls_table.html Stachu Korick's CLS Table]
* [http://l2l4.webs.com/ L2L4 Documentation by Stachu Korick]
* [http://www.speedsolving.com/forum/showthread.php?p=454801#post454801 SpeedSolving CPLS+2GLL thread]
* [http://db.tt/KIRzYvL Stachu Korick's printable OH CPLS algs]
* [http://cubecast.squarespace.com/episodes/ CubeCast Podcast: Episode 14 - Stachu Korick]

[[Category:Notable Speedcubers|Korick, Stachu]]
[[Category:Notable Cubers|Korick, Stachu]]
[[Category:People]]

Talk:Shotaro Makisumi

2011-04-15T22:53:05Z

StachuK1992: Created page with "This should really have more to it; I'll get back to this if no one else does. -statue"

This should really have more to it; I'll get back to this if no one else does. -statue

Shotaro Makisumi

2011-04-15T22:52:33Z

StachuK1992: Created page with "{{Infobox |NAME=Shotaro Makisumi |IMAGE= |IMAGEYEAR=! |ALIASES=macky |COUNTRY=Japan |BIRTHDATE= |AGE= |JOBS=Student (Princeton) |YEARSACTIVE=2003-present |ID=2003MAKI01 |FAMOUSFO..."

{{Infobox
|NAME=Shotaro Makisumi
|IMAGE=
|IMAGEYEAR=!
|ALIASES=macky
|COUNTRY=Japan
|BIRTHDATE=
|AGE=
|JOBS=Student (Princeton)
|YEARSACTIVE=2003-present
|ID=2003MAKI01
|FAMOUSFOR=Various world records, publications, personal website
}}

'''Shotaro Makisumi''' is an Japanese/American speedcuber. He is best known for his previous world records and personal website, cubefreak.net.

== See also ==
* [[MGLS]]

[[Category:Notable Speedcubers|Makisumi, Shotaro]]
[[Category:Notable Cubers|Makisumi, Shotaro]]
[[Category:People]]

L2L4

2011-04-15T22:24:41Z

StachuK1992:

{{Method Infobox
|name=L2Ln
|image=
|proposers=Duncan Dicks (L2L4) Stachu Korick (L2Lk)
|year=late 1990s (L2L4) 2010-2011 (L2Lk)
|anames=
|variants=L2L4 L2Lk
|steps=5, typically
|moves=~55
|algs=L2L4: 220 L2Lk: 213
|purpose=|purpose=
* [[Speedsolving]]
* [[One-Handed Solving]]
}}

'''L2L4''' ('''L'''ast '''2''' '''L'''ayers, the '''4'''th proposal) is a [[3x3 speedsolving]] method invented by Duncan Dicks in the 1990s.
'''L2Lk''' ('''L'''ast '''2''' '''L'''ayers, as proposed by Stachu '''K'''orick) is an alternate [[3x3 speedsolving]] method developed in late 2010 through 2011.
== History (outline) ==
* Invention by Duncan Dicks (look up posts on Yahoo! group)
* L2L1 to L2L4 proposed by Duncan, and after these initial thoughts, little to no development was done after the 1990s.
* Recent developments, especially contributions of [[Stachu Korick]].
* L2Lk developed and published in 2010-2011

==The Steps==
-First, a 1x3x3 block is completed, typically on the D face, and called the "First Layer."
-From this point, each of the LL-specific configurations of CO, CP, EO, and EP are completed, not necessarily separately or in that order.
==Variants==

====L2L4====
CO, CP, EO, EP

====L2Lk====
CO, CP, L2E, ELL

== Pros ==
* Once the first layer is done, little thought is needed. Processing and turning speed are both raised at this point.

== Cons ==
* High alg-count
* First layer is difficult to optimize.

== External Links ==
[http://l2l4.webs.com/ L2L4 Documentation by Stachu Korick]

[[Category:Methods]]
[[Category:3x3x3 Methods]]
[[Category:3x3x3 Experimental Methods]]

Talk:L2L4

2011-04-15T22:23:45Z

StachuK1992: Created page with "Rather than a L2L4 page, there should be a L2Ln page. I'm not sure how to re-direct this page to a L2Ln page. Help?"

Rather than a L2L4 page, there should be a L2Ln page.
I'm not sure how to re-direct this page to a L2Ln page.
Help?

L2L4

2011-04-15T22:22:39Z

StachuK1992:

{{Method Infobox
|name=L2Ln
|image=
|proposers=Duncan Dicks (L2L4), Stachu Korick (L2Lk)
|year=late 1990s (L2L4), 2010-2011 (L2Lk)
|anames=
|variants=L2L4, L2Lk
|steps=5, typically
|moves=~55
|algs=L2L4: 220 L2Lk: 213
|purpose=|purpose=
* [[Speedsolving]]
* [[One-Handed Solving]]
}}

'''L2L4''' ('''L'''ast '''2''' '''L'''ayers, the '''4'''th proposal) is a [[3x3 speedsolving]] method invented by Duncan Dicks in the 1990s.
'''L2Lk''' ('''L'''ast '''2''' '''L'''ayers, as proposed by Stachu '''K'''orick) is an alternate [[3x3 speedsolving]] method developed in late 2010 through 2011.
== History (outline) ==
* Invention by Duncan Dicks (look up posts on Yahoo! group)
* L2L1 to L2L4 proposed by Duncan, and after these initial thoughts, little to no development was done after the 1990s.
* Recent developments, especially contributions of [[Stachu Korick]].
* L2Lk developed and published in 2010-2011

==The Steps==
-First, a 1x3x3 block is completed, typically on the D face, and called the "First Layer."
-From this point, each of the LL-specific configurations of CO, CP, EO, and EP are completed, not necessarily separately or in that order.
==Variants==

====L2L4====
CO, CP, EO, EP

====L2Lk====
CO, CP, L2E, ELL

== Pros ==
* Once the first layer is done, little thought is needed. Processing and turning speed are both raised at this point.

== Cons ==
* High alg-count
* First layer is difficult to optimize.

== External Links ==
[http://l2l4.webs.com/ L2L4 Documentation by Stachu Korick]

[[Category:Methods]]
[[Category:3x3x3 Methods]]
[[Category:3x3x3 Experimental Methods]]

Rubik IRC Bot

2011-03-08T17:54:36Z

StachuK1992:

Currently the main IRC Bot used in the [[Rubik IRC Channel|#rubik chatroom]] is named Nibblr (originally venim) created by Dan Cohen. This is a name change that occurred when the channel switched over to the freenode server. There is also an IRC Bot named mirco501, run by tomasu, which is an exact mirror of Nibblr. The name micro501 was meant to be the successor to the original bot, mirco500, which was created by Peter Greenwood(pjgat09).

= Commands =

'''''NOTE: ABUSE OF ANY OF THESE COMMANDS CAN RESULT IN DISCIPLINARY ACTION. DO NOT SPAM THE CHANNEL. '''''
'''''IF YOU WISH TO TEST THESE COMMANDS ON THE BOT, PRIVATE MESSAGE IT BY TYPING /msg Nibblr [command].'''''

Each command is prefaced by a comma(,) for Nibblr and a period(.) for micro501. For example, to use Nibblr to get a [[3x3]] [[scramble]] you would type ,3 at the beginning of a line.

== Puzzle Scrambles ==

=== Cubes ===

,2 through ,7 produces [[scramble|scrambles]] for [[2x2]] through [[7x7]] cubes.

=== *minx ===

[[Pyraminx]]: ,py 
[[Megaminx]]: ,m

=== Square-1 ===

[[Square-1]]: ,sq

=== Clock ===

[[Clock]]: ,cl

Note: [[Clock]] scrambles are not in [[WCA]] format.

=== Skewb ===

[[Skewb]]: ,sk

== Other Commands ==

=== Recording Averages ===

To add a time to your recorded times type ,time [your time]. For example, you could type ,time 3.45 if your time was 3.45 seconds.

To see the current added times type ,stats. For more than two times, it will show your average up to 12 solves, where it will continue to roll if you add more times. To see stats of other people, you can type ,stats [the person's nickname].

To clear all saved times type ,clear.

If you add the wrong time to your average you can type ,correct [correct time]. This will replace your last time entered with the correct time.

=== Tell ===

To send a message to another person via the bot you can type ,tell [the person's nickname] [your message]. When the person talks again they will receive the message.

,tell.delete [nickname] [message number]: deletes the number of the message provided for [nickname]. For example, to delete the first message that you ,tell'd to someone, you would type ,tell.delete [nickname] 1.

,tell.pending [nickname]: shows the messages that you sent for [nickname] that have not been received yet.

,ptell [nickname] [message]: works the same way as ,tell except the message is sent in a private message to the person. Deleting and seeing pending ,ptell's works the same way as ,tell.

=== Seen ===

To see when a person was last on the channel you can type ,seen [the person's nickname]. This will show the person's last activity on the channel.

''Other variations of ,seen''

,seen.msg [nickname]: shows the last time [nickname] talked in the channel. 
,seen.quit [nickname]: last time [nickname] quit the channel. 
,seen.join [nickname]: last time [nickname] joined the channel.

=== Remind ===

,remind [time] [message]: reminds you in a certain amount of [time] about the [message]

''Examples for [time]'' 
1s = 1 second. 
2m = 2 minutes. 
3h = 3 hours. 
4d = 4 days. 
5w = 5 weeks. 
3w4d2h45m2s = 3 weeks 4 days 2 hours 45 minutes 2 seconds

=== WCA search ===

,wca [search query] searches the WCA db for [search query] then displays the results. If there is one result the bot shows it in the channel. For more than one result the bot PMs you the results.

,wca.comp [competition] searches prior and future WCA competitions. you can add "/[year]" to the search query to narrow results down by year. For example ,wca MIT/2010 shows all competitions with MIT in the name from 2010.

=== SpeedSolving.com search ===

,wiki [search query] provides a user with the URL of the search results of the query in the SpeedSolving.com wikil.

=== ACube ===

,acube [move restrictions]: Given [move restrictions], it returns the octal mask for use in ACube.

=== Start/Stop ===

,start and ,stop can be used to time something. Quite self explanatory.

[[Category: Cubing Community]]

L2L4

2010-12-21T14:23:32Z

StachuK1992: Created page with "{{Method Infobox |name=L2L4 |image= |proposers=? |year=? |anames= |variants= |steps=5 |moves=~55 |algs=CO: 118 CP: 30 EO: 56 EP: 16 |purpose=|purpose= * [[..."

{{Method Infobox
|name=L2L4
|image=
|proposers=?
|year=?
|anames=
|variants=
|steps=5
|moves=~55
|algs=CO: 118 CP: 30 EO: 56 EP: 16
|purpose=|purpose=
* [[Speedsolving]]
* [[Fewest Moves]]
* [[One-Handed Solving]]
}}

PLEASE REFRAIN FROM EDITING FOR NOW.

==The Steps==
==Variants==

====CO CP EO EP====

====CO CP FL+FR ELL====

== Pros ==

== Cons ==

== See Also ==

== External Links ==
[[Category:Methods]]
[[Category:3x3x3 Methods]]
[[Category:3x3x3 Experimental Methods]]

FRED

2010-11-07T22:42:46Z

StachuK1992: Created page with '{{Method Infobox |name=Fred |image= |proposers=Baian Liu, Timothy Sun, Stachu Korick, ?? |year=2006-10 |anames=CPLS+2GLL |variants= |steps=2 |algs=110 |purpose= * [[On…'

{{Method Infobox
|name=Fred
|image=
|proposers=Baian Liu, Timothy Sun, Stachu Korick, ??
|year=2006-10
|anames=CPLS+2GLL
|variants=
|steps=2
|algs=110
|purpose=
* [[One-Handed]]
}}
"Fred" is simply the name given to the LS+LL system of CPLS followed by 2GLL, rather than referencing to said method as "CPLS+2GLL."
This page will be later updated with progress concerning the method.

# Solve [[F2L]] apart from one slot
# Do [[ELS]] or another method to solve FR and the EOLL.
# Perform one of 26 algorithms to finish the F2L while reducing the LL to a 2-gen state
# Solve the last layer with one of 84 algorithms

== See Also ==
* [[CPLS]]
* [[2GLL]]

[[Category:Methods]]
[[Category:3x3x3 Methods]]
[[Category:Experimental Methods]]

Category:Methods

2010-11-07T22:35:54Z

StachuK1992: /* Complete List of Methods by Purpose */

Methods used to solve all or part of various cubes/puzzles

== Complete List of Methods by Purpose ==

Presented below is a complete list of methods (and their variants) for solving various twisty puzzles. Use the Wiki links in the table to find out more about each method, or the methods in each category.

{| class="TablePager" style="padding:3px; border-spacing:0"
!| Name
!| Original Proposer(s)
!| Variants
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:2x2x2 Beginner Methods | 2x2 Beginner]]'''
|-
| [[LBL]]
|
| Waterman Last Layer
|-
| [[Beginner Guimond]]
| [[Conrad Rider]]
|
|-
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:2x2x2 Speedsolving Methods | 2x2 Speed]]'''
|-
| [[Ortega]]
| Victor Ortega, Josef Jelinek
|
|-
| [[Guimond]]
| Gaétan Guimond
|
|-
| [[Waterman]] ([[CLL]])
| Marc Waterman
|
|-
| [[EG]]
| Erik Akkersdijk, Gunnar Krig
|
|-
| [[OFOTA]]
| Erik Akkersdijk
|
|-
| [[SS]]
| Stern-Sun
|
|-
|[[VOP]]
|Kenneth Gustavsson
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:3x3x3 Beginner Methods | 3x3 Beginner]]'''
|-
| [[LBL]]
|
| [[Keyhole]], [[XG]]
|-
| [[Corners First]]
| Marc Waterman
|
|-
| [[Edges First]]
|
|
|-
| [[Beginner Petrus]]
|
|
|-
| [[8355]]
| Reheart Sheu
| [[Sexy Method]]
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:3x3x3 Speedsolving Methods | 3x3 Speed]]'''
|-
| [[ZZ]]
| Zbigniew Zborowski
| [[ZZ-VH]], [[ZZ-a]], [[ZZ-b]], [[ZZ-d]], [[ZZ-WV]], [[MGLS | MGLS-Z]], [[ZZ-blah]], [[EJLS]], [[JTLE]],[[jsls]]
|-
| [[Waterman]]
| Marc Waterman
|
|-
| [[Tripod]]
| Michael Gottlieb
|
|-
| [[Hahn]]
| Eric Hahn
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:3x3x3 Speedsolving Methods | 3x3 Speed]]/[[:Category:SpeedBLD Methods|SpeedBLD]]'''
|-
| [[CFOP]] (Fridrich)
| Jessica Fridrich, and others
| [[CLL]]/[[ELL]], [[VH]], [[ZB]], [[MGLS | MGLS-F]]
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:3x3x3 Speedsolving Methods | 3x3 Speed]]/[[Fewest Moves Techniques|FMC]]'''
|-
| [[Petrus]]
| Lars Petrus
| [[JTLE]], [[EJLS]], [[MGLS | MGLS-P]],[[jsls]]
|-
| [[Roux]]
| Gilles Roux
|
|-
| [[Heise]]
| Ryan Heise
|
|-
| [[Snyder]]
| Anthony Snyder
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:Blindsolving Methods | 3x3 BLD]]'''
|-
| [[3OP]]
| John White?
|
|-
| [[Old Pochmann]]
| Stefan Pochmann
|
|-
| [[M2/R2]]
| Stephen Pochmann
| Deadalnix ([[M2]]), Freestyle for Dummies ([[R2]])
|-
| [[TuRBo]]
| Erik Akkersdijk
|
|-
| [[BH]]
| Daniel Beyer, Chris Hardwick
|
|-
| [[ZBLD]]
| Chris Tran
| ZBLD-2Cycle, ZBLD-3Cycle
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:Experimental Methods | Experimental]]'''
|-
| [[Human Thistlethwaite]]
| Morwen Thistlethwaite Ryan Heise
|
|-
| [[Belt]]
| ??
|
|-
| [[Salvia Method]]
| David Salvia
|
|-
| [[Triangular Francisco]]
| ??
|
|-
| [[Orient First]]
| Lars Nielsson
|
|-
| [[E15 / E35]]
| ??
|
|-
| [[3CFCEP]]
| ??
|
|-
| [[3CFCE]]
| ??
|
|-
| [[PEG]]
| ??
|
|-
| [[PORT]]
| ??
|
|-
| [[FRED]]
| Baian Liu, Timothy Sun, Stachu Korick
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:Big Cube Methods | Big Cubes Speed]]'''
|-
| [[Reduction]]
|
|
|-
| [[Cage]]
| Per Kristen Fredlund
|
|-
| [[K4]]
| Thom Barlow
|
|-
| [[Sandwich]]
| Nicholas Ho
|
|-
| [[Kenneth's Big Cubes Method]]
| Kenneth Gustavsson
|
|-
| [[Z4]]
| [[User:Cride5|Conrad Rider]]
|
|-
| [[js4]]
| ??
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[:Category:Blindsolving Methods | Big Cubes BLD]]'''
|-
|-
| [[r2]]
| Erik Akkersdijk
|
|-
| [[BH]]
| Daniel Beyer, Chris Hardwick
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Pyraminx Methods | Pyraminx]]'''
|-
| [[Pyraminx Methods | Corners First]]
| ??
|
|-
| [[Pyraminx Methods | Layer First]]
| ??
|
|-
| [[Pyraminx Methods | Last 4 Edges]]
| ??
|
|-
| [[Pyraminx Methods | Petrus]]
| ??
|
|-
| [[Pyraminx Methods | Face Permute]]
| ??
|
|-
| [[Pyraminx Methods | WO]]
| Oscar Andersen (Odder)
|
|-
| [[Pyraminx Methods | Oka Method]]
| Yohei Oka
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Megaminx Methods | Megaminx]]'''
|-
| ...
|
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Square-1 Methods | Square-1]]'''
|-
| [[SSS1M]]
| Shelley Chang
|
|-
| [[Vandenbergh Method]]
| Lars Vandenbergh
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Rubik's Clock Methods | Rubik's Clock]]'''
|-
| ...
|
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Methods for Other Puzzles | Magic]]'''
|-
| ...
|
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Master Magic Methods | Master Magic]]'''
|-
| [[Pochmann Method]]
| Stephan Pochmann
|
|-
| [[Ooms]]
| Alexander Ooms
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Skewb Methods | Skewb]]'''
|-
| ...
|
|
|-
| colspan="3" style="background-color:#f5f5f5; text-align:center;" | '''[[Rubik's 360 Methods | Rubik's 360]]'''
|-
| ...
|
|
|}

== See Also ==
* [[Method]]
* [[Common Sub Steps]]
* [[Algorithm Database]]
* [[Solving Variants]]

== External Links ==
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=2402 BCE Methods] - methods based around Blockbuilding, Corners First and Edges First.

[[Category:Cubing Resources]]

Rubik IRC Channel

2010-09-15T13:28:34Z

StachuK1992: /* A note as of 9/13/2010 */

'''<nowiki>#</nowiki>rubik''' is a chatroom where discussion about the [[Rubik's cube]] (and all forms of [[cubing]]) takes place. It can move off topic from time to time. There is also an [[Rubik IRC Bot|IRC bot]] on the channel to provide scrambles and other services.

=== A note as of 9/13/2010 ===
<nowiki>#rubik</nowiki> has moved from irc.ircstorm.net to irc.freenode.net due to irctorm being unreliable in the sense that netsplits are far too common. Also, they banned DanCohen and statue for saying "freenode." That's just silly.

For the most part, it's the same old #rubik, but unfortunately there are some small changes.
http://www.strangepuzzle.net/chat.php may be linked to the wrong place indefinitely
http://www.mibbit.com no longer works - freenode blocks their services for various reasons. As an alternative, try http://webchat.freenode.net/

=== Accessing the channel ===

If you don't have an IRC client, but you do have Java installed, you can visit the chatroom by going [http://strangepuzzle.com/chat.php here].

If you do have an IRC client, you can access the channel by visiting the channel '''#rubik''' on server '''irc.freenode.net'''. If you can use the IRC URI, here is a [irc:///irc.freenode.net:6667/rubik direct link] to the channel.

=== Creating an Official Nickname ===
First, you must be using the nickname you wish to register. If this isn't the nickname you wish to use, type: /nick X (where X = the nickname you wish to use)

After that, type: /msg nickserv register <password> <e-mail> (case sensitive unique PASSWORD at least 5 chars, and your EMAIL address)

Here's an example: /msg nickserv register acme123 johndoe@aol.com

Next time you log on you will have 60 seconds to enter the password for your new account, do this by typing: /msg NickServ IDENTIFY <password> (where <password> is your new password)

=== Team # ===

The IRC channel has spawned a group of cubers that visit regularly and identify as a team. They compete for the USA and several European countries. There is no official listing of the members, but rather membership is based on a general consensus of people who often hang out in the channel.

=== Alternative rooms ===

There are several alternative rooms that cubers use occasionally, such as '''<nowiki>#</nowiki>teamsolve''' and a hidden room.

==Swedish/Hungarian==
There is also a (mostly) Swedish speaking #rubik at the Quakenet. At the Quakenet you can also find the Hungarian speaking #rubikkocka. [http://webchat.quakenet.org/?nick=nick&channels=rubik&prompt=1| java based Quakenet client]

== See Also ==

* [[Rubik IRC Bot]]
[[Category:Cubing Community]]

Rubik IRC Channel

2010-09-15T13:28:12Z

StachuK1992:

'''<nowiki>#</nowiki>rubik''' is a chatroom where discussion about the [[Rubik's cube]] (and all forms of [[cubing]]) takes place. It can move off topic from time to time. There is also an [[Rubik IRC Bot|IRC bot]] on the channel to provide scrambles and other services.

=== A note as of 9/13/2010 ===
#rubik has moved from irc.ircstorm.net to irc.freenode.net due to irctorm being unreliable in the sense that netsplits are far too common. Also, they banned DanCohen and statue for saying "freenode." That's just silly.

For the most part, it's the same old #rubik, but unfortunately there are some small changes.
http://www.strangepuzzle.net/chat.php may be linked to the wrong place indefinitely
http://www.mibbit.com no longer works - freenode blocks their services for various reasons. As an alternative, try http://webchat.freenode.net/

=== Accessing the channel ===

If you don't have an IRC client, but you do have Java installed, you can visit the chatroom by going [http://strangepuzzle.com/chat.php here].

If you do have an IRC client, you can access the channel by visiting the channel '''#rubik''' on server '''irc.freenode.net'''. If you can use the IRC URI, here is a [irc:///irc.freenode.net:6667/rubik direct link] to the channel.

=== Creating an Official Nickname ===
First, you must be using the nickname you wish to register. If this isn't the nickname you wish to use, type: /nick X (where X = the nickname you wish to use)

After that, type: /msg nickserv register <password> <e-mail> (case sensitive unique PASSWORD at least 5 chars, and your EMAIL address)

Here's an example: /msg nickserv register acme123 johndoe@aol.com

Next time you log on you will have 60 seconds to enter the password for your new account, do this by typing: /msg NickServ IDENTIFY <password> (where <password> is your new password)

=== Team # ===

The IRC channel has spawned a group of cubers that visit regularly and identify as a team. They compete for the USA and several European countries. There is no official listing of the members, but rather membership is based on a general consensus of people who often hang out in the channel.

=== Alternative rooms ===

There are several alternative rooms that cubers use occasionally, such as '''<nowiki>#</nowiki>teamsolve''' and a hidden room.

==Swedish/Hungarian==
There is also a (mostly) Swedish speaking #rubik at the Quakenet. At the Quakenet you can also find the Hungarian speaking #rubikkocka. [http://webchat.quakenet.org/?nick=nick&channels=rubik&prompt=1| java based Quakenet client]

== See Also ==

* [[Rubik IRC Bot]]
[[Category:Cubing Community]]

Rubik IRC Channel

2010-09-15T13:27:31Z

StachuK1992: /* A note as of 9/13/2010 */

'''<nowiki>#</nowiki>rubik''' is a chatroom where discussion about the [[Rubik's cube]] (and all forms of [[cubing]]) takes place. It can move off topic from time to time. There is also an [[Rubik IRC Bot|IRC bot]] on the channel to provide scrambles and other services.

WOAH - we're in irc.freenode.net now. Just to let you know.

=== Accessing the channel ===

If you don't have an IRC client, but you do have Java installed, you can visit the chatroom by going [http://strangepuzzle.com/chat.php here].

If you do have an IRC client, you can access the channel by visiting the channel '''#rubik''' on server '''irc.freenode.net'''. If you can use the IRC URI, here is a [irc:///irc.freenode.net:6667/rubik direct link] to the channel.

=== Creating an Official Nickname ===
First, you must be using the nickname you wish to register. If this isn't the nickname you wish to use, type: /nick X (where X = the nickname you wish to use)

After that, type: /msg nickserv register <password> <e-mail> (case sensitive unique PASSWORD at least 5 chars, and your EMAIL address)

Here's an example: /msg nickserv register acme123 johndoe@aol.com

Next time you log on you will have 60 seconds to enter the password for your new account, do this by typing: /msg NickServ IDENTIFY <password> (where <password> is your new password)

=== Team # ===

The IRC channel has spawned a group of cubers that visit regularly and identify as a team. They compete for the USA and several European countries. There is no official listing of the members, but rather membership is based on a general consensus of people who often hang out in the channel.

=== Alternative rooms ===

There are several alternative rooms that cubers use occasionally, such as '''<nowiki>#</nowiki>teamsolve''' and a hidden room.

==Swedish/Hungarian==
There is also a (mostly) Swedish speaking #rubik at the Quakenet. At the Quakenet you can also find the Hungarian speaking #rubikkocka. [http://webchat.quakenet.org/?nick=nick&channels=rubik&prompt=1| java based Quakenet client]

== See Also ==

* [[Rubik IRC Bot]]
[[Category:Cubing Community]]

Rubik IRC Channel

2010-09-15T13:27:11Z

StachuK1992:

'''<nowiki>#</nowiki>rubik''' is a chatroom where discussion about the [[Rubik's cube]] (and all forms of [[cubing]]) takes place. It can move off topic from time to time. There is also an [[Rubik IRC Bot|IRC bot]] on the channel to provide scrambles and other services.

WOAH - we're in irc.freenode.net now. Just to let you know.

=== Accessing the channel ===

If you don't have an IRC client, but you do have Java installed, you can visit the chatroom by going [http://strangepuzzle.com/chat.php here].

If you do have an IRC client, you can access the channel by visiting the channel '''#rubik''' on server '''irc.freenode.net'''. If you can use the IRC URI, here is a [irc:///irc.freenode.net:6667/rubik direct link] to the channel.

=== Creating an Official Nickname ===
First, you must be using the nickname you wish to register. If this isn't the nickname you wish to use, type: /nick X (where X = the nickname you wish to use)

After that, type: /msg nickserv register <password> <e-mail> (case sensitive unique PASSWORD at least 5 chars, and your EMAIL address)

Here's an example: /msg nickserv register acme123 johndoe@aol.com

Next time you log on you will have 60 seconds to enter the password for your new account, do this by typing: /msg NickServ IDENTIFY <password> (where <password> is your new password)

=== Team # ===

The IRC channel has spawned a group of cubers that visit regularly and identify as a team. They compete for the USA and several European countries. There is no official listing of the members, but rather membership is based on a general consensus of people who often hang out in the channel.

=== Alternative rooms ===

There are several alternative rooms that cubers use occasionally, such as '''<nowiki>#</nowiki>teamsolve''' and a hidden room.

==Swedish/Hungarian==
There is also a (mostly) Swedish speaking #rubik at the Quakenet. At the Quakenet you can also find the Hungarian speaking #rubikkocka. [http://webchat.quakenet.org/?nick=nick&channels=rubik&prompt=1| java based Quakenet client]

=== A note as of 9/13/2010 ===
#rubik has moved from irc.ircstorm.net to irc.freenode.net due to irctorm being unreliable in the sense that netsplits are far too common. Also, they banned DanCohen and statue for saying "freenode." That's just silly.

For the most part, it's the same old #rubik, but unfortunately there are some small changes.
http://www.strangepuzzle.net/chat.php may be linked to the wrong place indefinitely
http://www.mibbit.com no longer works - freenode blocks their services for various reasons. As an alternative, try http://webchat.freenode.net/

== See Also ==

* [[Rubik IRC Bot]]
[[Category:Cubing Community]]

2GLL

2010-09-15T13:20:01Z

StachuK1992:

{{Method Infobox
|name=2GLL
|image=ZBLL.png
|proposers=[[Zbigniew Zborowski]], [[Ron van Bruchem]], [[Timothy Sun]], [[Lars Petrus]]
|year=2005?
|steps=1
|algs=85
|moves=~13?
|purpose=
* [[Speedsolving]]
}}

'''2GLL''' (short for ''2-Generator Last Layer'') is a subset of [[ZBLL]]. ZBLL is meant to orient and permute corners of the last layer while permuting the edges, and comes up to hefty 493 cases. Taking the subset of this that does not permute the corners, and instead only orients the corners and permutes the edges, these cases can be reduced to 85, while also having each case be able to be solved by a "2-generator" algorithm (one that uses only 2 algorithms, in this case usually the R and U faces.

2GLL is very useful when one has a system for permuting the [[LL]] corners and orienting the LL edges prior to getting to the last layer. One system that achieves rooting off of [[CFOP]] would be to do the [[cross]], three [[F2L]] pairs, [[ELS]], and lastly [[CPLS]]. While this could be a good system to branch off of [[CFOP]], most would agree that the system would work better on methods which naturally orient the edges before getting to the final slot of [[F2L]] such as [[ZZ]] or [[Petrus]]. Another method to use during [[CFOP]] to accomplish 2GLL would be to orient edges while doing 'normal' [[F2L]], perhaps having two or more algs for each [[F2L]] case, influencing different edge orientations.

===Learning Approach===

Much like in [[ZBLL]] and [[COLL]], the cases of 2GLL can be divided into seven individual sets to learn and recognize by. These sets are typically called Sune, Anti-Sune, H (or Double-Sune), Pi, U, T, L, and [[EPLL]]. Each 2GLL is typically recognized by the [[COLL]] of the case, followed by the edge cycle that is present (see [[EPLL]]. Typically, there are 12 cases per [[COLL[[, but some can be eliminated due to mirrors and the like.

===Recognition===

For every subset, one can recognize their case by the means of the following system:

1. Recognize the corner orientation case. (one of 7)

1.5? - Some people prefer to AUF right now in order to have their corners not only in their relatively correct spot, but also in their *actual* correct spot. As in, rather than having the corners a U2 away from being correctly permuted, they would do a d2, then recognize from there, or something along those lines.
Because a good percentage of the 'good' algs have AUFs and/or initial rotations anyway, it doesn't make all that much of a difference, so if it helps you to recognize this way, do so.

2. Recognize the edge cycle by looking only at the FU and RU stickers in relation to the UFR piece.

3. Apply the corresponding algorithm.

Step 1 should be fairly easy to recognize, as there are only seven possible cases, and if you have used another [[LL]] technique, then you have most likely had to recognize corner orientation before. When you see the case, simply adjust the upper-most face in order to get the case into the angle you typically recognize from, and continue to the next step.

Step 2 is a tiny bit more complicated to recognize, but once it is gotten used to, it can really be quite easy.
Since there are a possible of 12 edge permutations (assuming that the puzzle is solvable and the corners are permuted) one has to be prepared for all 12.

Here is one system to recognize these in:
- If you see that both the FU and RU edges are correctly positioned between corners that have been pre-permuted, then this is a "good" case, meaning that all of the edges are correctly positioned.

- If you see that both the FU and RU edges are opposite colors of what they should be (red/orange or blue/green on the standard color scheme) then this is an "H perm" case.

- If you see that the FU piece and RU piece should be switched with each other (a visible 2-cycle) then you have "Z1," one of two possible Z perms.
- If you see that FU needs to go to LU while RU needs to go to BU, then you have the other Z perm, "Z2."

If the case does not follow into any of the above, then
- For the remaining 8 cases, the U perms, without rotating the cube, the solver should ask themselves the following:
--"Is this cycle going clockwise or anti-clockwise?"
--"Where is the edge that is correct?"

Both of these questions can be answered by figuring out the following:
--"Where does the FU sticker need to be in respect to the corner permutation?"
--"Where does the RU sticker need to be in respect to the corner permutation?"

Simply put, try to trace a 3-cycle of edges in the last layer. The piece that does not belong combined with the direction of the cycle is a great way to recognize and notate the cycle.

As a quick example, scramble a standard 3x3x3 Rubik's Cube with the following:
R' U2 R U R' U R U' R' U' R U' R' U2 R

Firstly, look at the corner orientation. You should be able to find this as a Headlights case. Put these headlights in the back - if you ever decide to learn COLL or ZBLL, this is how you will probably recognize headlights cases, so it's a good idea to start that way now!
Next note that this is not a "good", H, or Z case, and therefore must be a Uperm of sorts.
Next, note that this is a clockwise U perm - one that does not cycle RU.
That's it.
Right then, you should be able to apply your alg, AUF, and slam your cube down, stopping the timer.

For this case, y R' U2 R U R' U R U R' U' R U' R' U2 R is a nice alg. Success.

Before looking too far into 2GLL, it would probably be best to check out [[CPLS]] first.

== See Also ==

* [[ZB Method]]
* [[ZBF2L]]
* [[ZZ-a]]
* [[VH Method]]
* [http://www.speedsolving.com/wiki/index.php/Special:AlgDB?mode=view&view=default&puzzle=3&group=ZBLL-T ZBLL Algorithms] (complete set)
* [[ZBLL]]

== External Links ==
* [http://www.speedsolving.com/forum/showpost.php?p=445774&postcount=207 Stachu's 2GLL list] - complete
* [http://www.speedsolving.com/forum/showthread.php?p=454801#post454801 SpeedSolving.com thread]
* [http://lar5.com/cube/xMain.html Lars Petrus' 2GLL algorithms]
* [http://boca.bee.pl/cat.php?l=pl&cat=th&m=zz&ch=d BOCA 2GLL algs]

[[Category:Methods]]
[[Category:Last Layer Methods]]
[[Category:Cubing Terminology]]
[[Category:Abbreviations and Acronyms]]
[[Category:Sub Steps]]

2GLL

2010-09-15T13:17:24Z

StachuK1992: /* External Links */

{{Method Infobox
|name=2GLL
|image=ZBLL.png
|proposers=[[Zbigniew Zborowski]], [[Ron van Bruchem]], [[Timothy Sun]], [[Lars Petrus]]
|year=2005?
|steps=1
|algs=85
|moves=~13?
|purpose=
* [[Speedsolving]]
}}

'''2GLL''' (short for ''2-Generator Last Layer'') is a subset of [[ZBLL]]. ZBLL is meant to orient and permute corners of the last layer while permuting the edges, and comes up to hefty 493 cases. Taking the subset of this that does not permute the corners, and instead only orients the corners and permutes the edges, these cases can be reduced to 85, while also having each case be able to be solved by a "2-generator" algorithm (one that uses only 2 algorithms, in this case usually the R and U faces.

2GLL is very useful when one has a system for permuting the [[LL]] corners and orienting the LL edges prior to getting to the last layer. One system that achieves rooting off of [[CFOP]] would be to do the [[cross]], three [[F2L]] pairs, [[ELS]], and lastly [[CPLS]]. While this could be a good system to branch off of [[CFOP]], most would agree that the system would work better on methods which naturally orient the edges before getting to the final slot of [[F2L]] such as [[ZZ]] or [[Petrus]]. Another method to use during [[CFOP]] to accomplish 2GLL would be to orient edges while doing 'normal' [[F2L]], perhaps having two or more algs for each [[F2L]] case, influencing different edge orientations.

===Learning Approach===

Much like in [[ZBLL]] and [[COLL]], the cases of 2GLL can be divided into seven individual sets to learn and recognize by. These sets are typically called Sune, Anti-Sune, H (or Double-Sune), Pi, U, T, L, and [[EPLL]]. Each 2GLL is typically recognized by the [[COLL]] of the case, followed by the edge cycle that is present (see [[EPLL]]. Typically, there are 12 cases per [[COLL[[, but some can be eliminated due to mirrors and the like.

===Recognition===

For every subset, one can recognize their case by the means of the following system:

1. Recognize the corner orientation case. (one of 7)

1.5? - Some people prefer to AUF right now in order to have their corners not only in their relatively correct spot, but also in their *actual* correct spot. As in, rather than having the corners a U2 away from being correctly permuted, they would do a d2, then recognize from there, or something along those lines.
Because a good percentage of the 'good' algs have AUFs and/or initial rotations anyway, it doesn't make all that much of a difference, so if it helps you to recognize this way, do so.

2. Recognize the edge cycle by looking only at the FU and RU stickers in relation to the UFR piece.

3. Apply the corresponding algorithm.

Step 1 should be fairly easy to recognize, as there are only seven possible cases, and if you have used another [[LL]] technique, then you have most likely had to recognize corner orientation before. When you see the case, simply adjust the upper-most face in order to get the case into the angle you typically recognize from, and continue to the next step.

Step 2 is a tiny bit more complicated to recognize, but once it is gotten used to, it can really be quite easy.
Since there are a possible of 12 edge permutations (assuming that the puzzle is solvable and the corners are permuted) one has to be prepared for all 12.

Here is one system to recognize these in:
- If you see that both the FU and RU edges are correctly positioned between corners that have been pre-permuted, then this is a "good" case, meaning that all of the edges are correctly positioned.

- If you see that both the FU and RU edges are opposite colors of what they should be (red/orange or blue/green on the standard color scheme) then this is an "H perm" case.

- If you see that the FU piece and RU piece should be switched with each other (a visible 2-cycle) then you have "Z1," one of two possible Z perms.
- If you see that FU needs to go to LU while RU needs to go to BU, then you have the other Z perm, "Z2."

If the case does not follow into any of the above, then
- For the remaining 8 cases, the U perms, without rotating the cube, the solver should ask themselves the following:
--"Is this cycle going clockwise or anti-clockwise?"
--"Where is the edge that is correct?"

Both of these questions can be answered by figuring out the following:
--"Where does the FU sticker need to be in respect to the corner permutation?"
--"Where does the RU sticker need to be in respect to the corner permutation?"

Simply put, try to trace a 3-cycle of edges in the last layer. The piece that does not belong combined with the direction of the cycle is a great way to recognize and notate the cycle.

As a quick example, scramble a standard 3x3x3 Rubik's Cube with the following:
R' U2 R U R' U R U' R' U' R U' R' U2 R

Firstly, look at the corner orientation. You should be able to find this as a Headlights case. Put these headlights in the back - if you ever decide to learn COLL or ZBLL, this is how you will probably recognize headlights cases, so it's a good idea to start that way now!
Next note that this is not a "good", H, or Z case, and therefore must be a Uperm of sorts.
Next, note that this is a clockwise U perm - one that does not cycle RU.
That's it.
Right then, you should be able to apply your alg, AUF, and slam your cube down, stopping the timer.

For this case, y R' U2 R U R' U R U R' U' R U' R' U2 R is a nice alg. Success.

== See Also ==

* [[ZB Method]]
* [[ZBF2L]]
* [[ZZ-a]]
* [[VH Method]]
* [http://www.speedsolving.com/wiki/index.php/Special:AlgDB?mode=view&view=default&puzzle=3&group=ZBLL-T ZBLL Algorithms] (complete set)
* [[ZBLL]]

== External Links ==
* [http://www.speedsolving.com/forum/showpost.php?p=445774&postcount=207 Stachu's 2GLL list] - complete
* [http://www.speedsolving.com/forum/showthread.php?p=454801#post454801 SpeedSolving.com thread]
* [http://lar5.com/cube/xMain.html Lars Petrus' 2GLL algorithms]
* [http://boca.bee.pl/cat.php?l=pl&cat=th&m=zz&ch=d BOCA 2GLL algs]

[[Category:Methods]]
[[Category:Last Layer Methods]]
[[Category:Cubing Terminology]]
[[Category:Abbreviations and Acronyms]]
[[Category:Sub Steps]]

CPLS

2010-09-15T13:16:10Z

StachuK1992:

{{Method Infobox
|name=CPLS
|image=
|proposers=[[Baian Liu]], ?, ?
|year=2009?
|steps=1
|algs=26
|moves=~10
|purpose=
* [[Speedsolving]]
* [[One-Handed_Solving]]
}}

''CPLS'' (short for ''Corner Permutation and Last Slow'') is used namely when one has completed the cube apart from [[EPLL]], [[CPLL]], [[COLL]], and the last corner of the final F2L slot.
''CPLS'' is intended to both finish the last F2L corner, usually the DFR corner, while permuting the last-layer corners. This sets up the last layer to be able to be solve with a 2-gen system, either with one or two steps.
Although seemingly hard to recognize, this method can be very beneficial, especially for one-handed solvers with fast <R,U> or <L,U> -gen algs, depending on hand preference.

If one is to simply do a two-step process after reducing the [[LL]] to a 2-gen system, they would need only 11 algorithms - 7 for [[OCLL]], which in turn of course solves [[CLL]] entirely, and 4 for [[EPLL]], in that order.
If they instead decide to learn a 1-step system, then [[2GLL]] is really the only choice. When looking for this, be aware that it is also referred to as ZZ-d. 2GLL algorithms can be solved entirely with the use of only two faces, and is composed of 84 algorithms.

===Learning Approach===

Like almost any other set of algorithms, it's best to divide ''CPLS'' into subsets.

These subsets are the same ones that can be found in [[CLS]], which are -, +, O, I, Im, and C. The first three sets have six algorithms each, while the next two have three each, and the final set has only two.

Perhaps a good order to learn these sets in would be C, O, I, Im, -, +. This is recommended due to ease of learning and ease of recognizing.

===Recognition===

Recognition is definitely the most prominent downfall to this method, at least in terms of personally finding an intuitive way to do so.
However, a system has been found that works very well.

Before you start, it must be emphasized that you *must* know your color scheme fairly well.

Let's set up a case. Do x R' U R U' R' U R U' R' U R U' x' onto a scrambled cube with yellow on top and red on front.

Seeing this, I know that this is an O case, and that it's already positioned correctly, in URF, to be recognized.

Next, I need to look at the remaining three U-layer pieces.

Let's keep a system to *always* start with UFL.

Once reaching any of the three corners, in this order, the first goal is to locate the U-layer sticker, in my case yellow. This should be on the top for this case.

Next, look at the sticker *clockwise* from this sticker. In other words, the sticker on the F face, or the FLU sticker. This should be red. I note this, and that my red FACE is currently on B. I now pretend that the entire F face is orange, because when rotated, that sticker lies on that face.

Following that, do the same for the LUB and BRU corners.

For the L face, you should come out with green, since the sticker at LUB is green.

For the B face, you should come out with orange, since the sticker at BRU is orange.

One could write this case down as an [O BLF], being as though B is on F, L is on L, and F is on B. Depending on initial AUF, however, this may change

So, from the above, we can visualize that F = red, L = green, and B = orange.
Knowing that yellow is our U-layer sticker, we know that the above can't be right - those colors aren't allowed to be like that!
So what we must do is switch those "face." To do this, we must switch the corners that these pieces are represented by. For example, the UFL piece represents the Front face.
In this case, we must switch the UFL and UBR corners. To understand what to do now, we go over to https://sites.google.com/site/devastatingspeed/3x3x3/cpls and try to find the right case.
Knowing that we have a diagonal switch (switching UFL and UBR has essentially the same effect as switching UFR and UBL), we look for the O case with the diagonal swap, which is in the 3rd row, second column, yielding us the algorithm x (U R' U' R)*3 x'

After applying this, the [[F2L]] should be finished, and the [[LL]] should be reduced to a [[2GLL]] case, to be done in however many steps. More than two steps makes CPLS very unnecesarry and arguably a waste of time, though.

===Example Solves===

The best way to describe this recognition technique is simply with an example solve, so three shall be presented here.
For convenience of most, a standard color scheme shall again be assumed here. Also, please scramble with the standard white on top (U) and green on front (F).

Scramble 1: D' B' D2 F2 R F' L' R B L' F' U' R' B F2 U R2 D L2 D2 U' B R' F2 D'

A Petrus approach:

2x2x2: x2 D B' R' D2 L2 (5/5)

2x2x3: x' y D R D' U' L' U L (7/12) -note that this sets up for an Im case later on.

EO: y U M' U M (4/16)

F2L: x y U2 R' U' R U R' U' R2 U2 R' (10/26) [ewww]

CPLS (Im FBL): y2 U R' F2 R D' L' U2 L' U' L2 D (11/37)

2GLL (Pi Ua1): y (y) R U2 R2 U2 R U R2 U R2 U' R2 U2 R' U2 R(16/53)

AUF: U2 (1/54)

Scramble 2: L2 F' L2 F L' D B D2 U2 L2 D L' R B' L2 U B2 R2 D2 R B2 D U2 B' F'

A RH OH ZZ approach:

EOCross: L B' R' U D F R D R' D R' (11/11)

BL slot: U2 R U R' L U L' (7/18)

FL slot: L2 U2 L U L' U L2 (7/25)

BR slot: U R' U' R U' R' U R (8/33)

FR edge: R U R' (3/36) [gah, it kills me not to do CLS for this case :(]

CPLS setup: U2 (1/37)

CPLS (O): y U2 z' U L' D2 L U' L' D2 z (8/45)

2GLL (T Ub2): z' U L2 U' L' U L' U' L U L U' L U L2 U' (15/60)

AUF: L2 (1/61, or 57 with cancellations)

Scramble 3: L' R' B F U B2 D2 F2 L F2 D U' B' U D2 F2 B L2 R2 B U2 B' D2 U2 R

A CFOP approach:

Cross: x2 F D L2 U2 L F' (6/6)

BL slot: F' U2 F L U' L' (6/12)

FR slot: U R U2 R' U R' F R F' (9/21)

BR slot: U' R' U2 R2 B R B' (7/28)

ELS setup: y U (1/29)

ELS: R U' R' F' U2 F (6/35)

CPLS (+): U' U' y R' U L' U' R U L (9/44)

2GLL (Pi Ub3): y' (y) R U2 R2 U' R' U R U' R' U' R' U' R' U2 R U2 (15/59, or 56 with cancellations)

== See Also ==

* [[2GLL]]
* [[CLS]]
* [[ZZ-d]]
* [[ELS]]
* [[One-Handed_Solving]]

== External Links ==
* [https://sites.google.com/site/devastatingspeed/3x3x3/cpls Baian Liu's Original site]
* [http://www.speedsolving.com/forum/showthread.php?p=454801#post454801 SpeedSolving CPLS+2GLL thread]
* [http://db.tt/KIRzYvL Stachu Korick's printable OH algs]

[[Category:Methods]]
[[Category:Advanced Methods]]
[[Category:Experimental Methods]]
[[Category:Cubing Terminology]]
[[Category:Abbreviations and Acronyms]]
[[Category:Sub Steps]]

Rubik IRC Channel

2010-09-15T02:26:36Z

StachuK1992:

'''<nowiki>#</nowiki>rubik''' is a chatroom where discussion about the [[Rubik's cube]] (and all forms of [[cubing]]) takes place. It can move off topic from time to time. There is also an [[Rubik IRC Bot|IRC bot]] on the channel to provide scrambles and other services.

WOAH - we're in irc.freenode.net now. Just to let you know.

=== Accessing the channel ===

If you don't have an IRC client, but you do have Java installed, you can visit the chatroom by going [http://strangepuzzle.com/chat.php here].

If you do have an IRC client, you can access the channel by visiting the channel '''#rubik''' on server '''irc.ircstorm.net'''. If you can use the IRC URI, here is a [irc:///irc.ircstorm.net:6667/rubik direct link] to the channel.

=== Creating an Official Nickname ===
First, you must be using the nickname you wish to register. If this isn't the nickname you wish to use, type: /nick X (where X = the nickname you wish to use)

After that, type: /msg nickserv register PW EMAIL (case sensitive unique PASSWORD at least 5 chars, and your EMAIL address)

Here's an example: /msg nickserv register acme123 johndoe@aol.com

Next time you log on you will have 60 seconds to enter the password for your new account, do this by typing: /msg NickServ IDENTIFY PW (where PW is your new password)

=== Team # ===

The IRC channel has spawned a group of cubers that visit regularly and identify as a team. They compete for the USA and several European countries. There is no official listing of the members, but rather membership is based on a general consensus of people who often hang out in the channel.

=== Alternative rooms ===

There are several alternative rooms that cubers use occasionally, such as '''<nowiki>#</nowiki>teamsolve''' and a hidden room.

==Swedish/Hungarian==
There is also a (mostly) Swedish speaking #rubik at the Quakenet. At the Quakenet you can also find the Hungarian speaking #rubikkocka. [http://webchat.quakenet.org/?nick=nick&channels=rubik&prompt=1| java based Quakenet client]

== See Also ==

* [[Rubik IRC Bot]]
[[Category:Cubing Community]]

CPLS

2010-09-14T02:07:48Z

StachuK1992: Created page with '~Statue will get to this. Just testing things in previews for now before releasing :D~'

~Statue will get to this. Just testing things in previews for now before releasing :D~

Forum cubers by location

2010-09-11T14:42:24Z

StachuK1992: /* United States */

__NOTOC__
=Speedsolving.com Forum Cubers by Location=

This is a list of the members of the speedsolving.com forum by their location. This list is not complete, so if you notice someone who is not on this list feel free to add their name under the category for their country. If the country is not already listed, go ahead and create a new category for it.

Another list of cubers by location can be found on [http://www.frappr.com/speedcubers Frappr].

==Africa==

===South Africa===
:[http://www.speedsolving.com/forum/member.php?u=1176 DAE_JA_VOO]

==Asia==

===India===
:[http://www.speedsolving.com/forum/member.php?u=311 Karthik]

==Europe==

===Denmark===
:[http://www.speedsolving.com/forum/member.php?u=474 LarsN] -- ''Lars Vennike Nielsson'' -- [http://www.worldcubeassociation.org/results/p.php?i=2008NIEL01 WCA Profile]

===France===
:'''Paris'''
::[http://www.speedsolving.com/forum/member.php?u=1684 TMOY]

===Sweden===
:'''Stockholm'''
::[http://www.speedsolving.com/forum/member.php?u=479 Kenneth] -- ''[[User:Kenneth|Kenneth Gustavsson]]'' -- [http://www.worldcubeassociation.org/results/p.php?i=2005GUST01 WCA Profile]
::[http://www.speedsolving.com/forum/member.php?u=1673 Coinman] -- ''Tommy Gustavsson'' -- [http://www.worldcubeassociation.org/results/p.php?i=2005GUST02 WCA Profile]

===United Kingdom===
:[http://www.speedsolving.com/forum/member.php?u=1742 msemtd] -- Michael Erskine, Sherwood, Nottingham. [http://www.worldcubeassociation.org/results/p.php?i=2008ERSK01 WCA profile] --[[User:Msemtd|Msemtd]]
:[[User:Cride5|Cride5]]

==North America==

===Canada===
:'''Saskatchewan'''
::[http://www.speedsolving.com/forum/member.php?u=1569 Connorcuber]
:'''Ontatio'''
::[http://www.speedsolving.com/forum/member.php?u=1144 Sa967St]
:'''Manitoba'''
::[http://www.speedsolving.com/forum/member.php?u=4060 miniGOINGS]

===United States===
:'''AL (Alabama)'''
::[http://www.speedsolving.com/forum/member.php?u=1119 Adam Morgan (ajmorgan25)]
:'''CA (California)'''
::[http://www.speedsolving.com/forum/member.php?u=1707 Unknown.soul]
::'''San Francisco Bay Area'''
:::[http://www.speedsolving.com/forum/member.php?u=182 deathbypapercutz]
:::[http://www.speedsolving.com/forum/member.php?u=2 Lucas Garron]
:::[http://www.speedsolving.com/forum/member.php?u=657 whatsinacube]
::'''Los Angeles Area'''
:::[http://www.speedsolving.com/forum/member.php?u=765 Dene] (first half of 2009)
:::[http://www.speedsolving.com/forum/member.php?u=808 qqwref] - [[User:Qqwref|qqwref]] (when at college)
:'''CO (Colorado)'''
::[http://www.speedsolving.com/forum/member.php?u=1 PJK]
::[http://www.speedsolving.com/forum/member.php?u=2923 JTW2007]
:'''FL (Florida)'''
::[http://www.speedsolving.com/forum/member.php?u=348 Dudemanpp]
:'''GA (Georgia)'''
::[http://www.speedsolving.com/forum/member.php?u=1042 Hadley4000]
:'''IN (Indiana)'''
::[http://www.speedsolving.com/forum/member.php?u=402 Mike Hughey] - Indianapolis
:'''KY (Kentucky)'''
::[http://www.speedsolving.com/forum/member.php?u=872 Shaden Smith] - Lexington
:'''MA (Massachusetts)'''
::[http://www.speedsolving.com/forum/member.php?u=131 Tim Reynolds] - Cambridge
:'''MD (Maryland)'''
::[http://www.speedsolving.com/forum/member.php?u=1614 Brett]
::[http://www.speedsolving.com/forum/member.php?u=768 fanwuq]
:'''MN (Minnesota)'''
::[http://www.speedsolving.com/forum/member.php?u=640 Bryan Logan] - Rochester
::[http://www.speedsolving.com/forum/member.php?u=4831 Logan (Kelly)] - Hastings
::[http://www.speedsolving.com/forum/member.php?u=7507 Tyjet66] - Waterville
:'''MO (Missouri)'''
::[http://www.speedsolving.com/forum/member.php?u=1403 Vault312] (during summer)
:'''NC (North Carolina)'''
::[http://www.speedsolving.com/forum/member.php?u=63 cmhardw] - Morrisville
::[http://www.speedsolving.com/forum/member.php?u=147 Athefre]
:'''NJ (New Jersey)'''
::[http://www.speedsolving.com/forum/member.php?u=1309 PatrickJameson]
::[http://www.speedsolving.com/forum/member.php?u=647 macky] - Princeton
::[http://www.speedsolving.com/forum/member.php?u=902 Auburn Manlangit] - Northern NJ
::[http://www.speedsolving.com/forum/member.php?u=76 Bob] - Kearny
:'''NM (New Mexico)'''
::[http://www.speedsolving.com/forum/member.php?u=1518 Kiel0]
:'''NY (New York)'''
::[http://www.speedsolving.com/forum/member.php?u=131 Tim Reynolds] Pleasantville (when not at school)
::[http://www.speedsolving.com/forum/member.php?u=808 qqwref] - [[User:Qqwref|qqwref]] (when at home)
:'''OH (Ohio)'''
::[http://www.speedsolving.com/forum/member.php?u=1358 JBCM627]
::[http://www.speedsolving.com/forum/member.php?u=1493 CAT13]
::[http://www.speedsolving.com/forum/member.php?u=912 Pcharles93]
:'''PA (Pennsylvania)'''
::[http://www.speedsolving.com/forum/member.php?u=2250 That70sShowDude]
::[http://www.speedsolving.com/forum/member.php?u=1403 Vault312] (during school year)
::[http://www.speedsolving.com/forum/member.php?u=1891 StachuK1992]
:'''TX (Texas)'''
::[http://www.speedsolving.com/forum/member.php?u=2160 Fobo911]
:'''UT (Utah)'''
::[http://www.speedsolving.com/forum/member.php?u=1889 not_kevin]
:'''VA (Virginia)'''
::[http://www.speedsolving.com/forum/member.php?u=792 Siraj A.]
:'''WV (West Virginia)'''
::[http://www.speedsolving.com/forum/member.php?u=7077 nlcuber22]
::[http://www.speedsolving.com/forum/member.php?u=7568 skatemaster78]
::[http://www.speedsolving.com/forum/member.php?u=7184 CitricAcid]

==Oceania==

===Australia===
:'''Sydney'''
::[http://www.speedsolving.com/forum/member.php?u=1765 Rawn]
::[http://www.speedsolving.com/forum/member.php?u=5581 AndyRoo789]
::[http://www.speedsolving.com/forum/member.php?u=8574 TacoCube]

===New Zealand===
:[http://www.speedsolving.com/forum/member.php?u=1293 *LukeMayn*]
:'''Hamilton'''
::[http://www.speedsolving.com/forum/member.php?u=1345 auhsoj]
:'''Christchurch'''
::[http://www.speedsolving.com/forum/member.php?u=765 Dene]

==South America==

===Brazil===
:[http://www.speedsolving.com/forum/member.php?u=11 Pedro]

[[Category:Cubing Community]]

2GLL

2010-09-03T16:24:25Z

StachuK1992: /* Recognition */

{{Method Infobox
|name=2GLL
|image=ZBLL.png
|proposers=[[Zbigniew Zborowski]], [[Ron van Bruchem]], [[Timothy Sun]]
|year=2005?
|steps=1
|algs=85
|moves=~13?
|purpose=
* [[Speedsolving]]
}}

'''2GLL''' (short for ''2-Generator Last Layer'') is a fraction of [[ZBLL]]. ZBLL is meant to orient and permute corners of the last layer while permuting the edges, and comes up to hefty 493 cases. Taking a subset of this that does not permute the corners, and instead only orients the corners and permutes the edges, these cases can be reduced to 85, while also having each case be able to be solved by a "2-generator" algorithm (one that uses only 2 algorithms, in this case the R and U faces.

2GLL is very useful when one has a system for permuting the [[LL]] corners and orienting the LL edges prior to getting to the last layer. One system that achieves rooting off of [[CFOP]] would be to do the [[cross]], three [[F2L]] pairs, [[ELS]], and lastly [[CPLS]]. While this could be a good system to branch off of [[CFOP]], most would agree that the system would work better on methods which naturally orient the edges before getting to the final slot of [[F2L]] such as [[ZZ]] or [[Petrus]]. Another method to use during [[CFOP]] to accomplish 2GLL would be to orient edges while doing 'normal' [[F2L]], perhaps having two or more algs for each [[F2L]] case, influencing different edge orientations.

===Learning Approach===

Much like in [[ZBLL]] and [[COLL]], the cases of 2GLL can be divided into seven individual sets to learn and recognize by. These sets are typically called Sune, Anti-Sune, H (or Double-Sune), Pi, U, T, L, and [[EPLL]]. Each 2GLL is typically recognized by the [[COLL]] of the case, followed by the edge cycle that is present (see [[EPLL]]. Typically, there are 12 cases per [[COLL[[, but some can be eliminated due to mirrors and the like.

===Recognition===

For every subset, one can recognize their case by the means of the following system:

1. Recognize the corner orientation case. (one of 7)

1.5? - Some people prefer to AUF right now in order to have their corners not only in their relatively correct spot, but also in their *actual* correct spot. As in, rather than having the corners a U2 away from being correctly permuted, they would do a d2, then recognize from there, or something along those lines.
Because a good percentage of the 'good' algs have AUFs and/or initial rotations anyway, it doesn't make all that much of a difference, so if it helps you to recognize this way, do so.

2. Recognize the edge cycle by looking only at the FU and RU stickers in relation to the UFR piece.

3. Apply the corresponding algorithm.

Step 1 should be fairly easy to recognize, as there are only seven possible cases, and if you have used another [[LL]] technique, then you have most likely had to recognize corner orientation before. When you see the case, simply adjust the upper-most face in order to get the case into the angle you typically recognize from, and continue to the next step.

Step 2 is a tiny bit more complicated to recognize, but once it is gotten used to, it can really be quite easy.
Since there are a possible of 12 edge permutations (assuming that the puzzle is solvable and the edges are permuted) one has to be prepared for all 12.

Here is one system to recognize these in:
- If you see that both the FU and RU edges are correctly positioned between corners that have been pre-permuted, then this is a "good" case, meaning that all of the edges are correctly positioned.

- If you see that both the FU and RU edges are opposite colors of what they should be (red/orange or blue/green on the standard color scheme) then this is an "H perm" case.

- If you see that the FU piece and RU piece should be switched with each other (a visible 2-cycle) then you have "Z1," one of two possible Z perms.
- If you see that FU needs to go to LU while RU needs to go to BU, then you have the other Z perm, "Z2."

If the case does not follow into any of the above, then
- For the remaining 8 cases, the U perms, without rotating the cube, the solver should ask themselves the following:
--"Is this cycle going clockwise or anti-clockwise?"
--"Where is the edge that is correct?"

Both of these questions can be answered by figuring out the following:
--"Where does the FU sticker need to be in respect to the corner permutation?"
--"Where does the RU sticker need to be in respect to the corner permutation?"

Simply put, try to trace a 3-cycle of edges in the last layer. The piece that does not belong combined with the direction of the cycle is a great way to recognize and notate the cycle.

As a quick example, scramble a standard 3x3x3 Rubik's Cube with the following:
R' U2 R U R' U R U' R' U' R U' R' U2 R

Firstly, look at the corner orientation. You should be able to find this as a Headlights case. Put these headlights in the back - if you ever decide to learn COLL or ZBLL, this is how you will probably recognize headlights cases, so it's a good idea to start that way now!
Next note that this is not a "good", H, or Z case, and therefore must be a Uperm of sorts.
Next, note that this is a clockwise U perm - one that does not cycle RU.
That's it.
Right then, you should be able to apply your alg, AUF, and slam your cube down, stopping the timer.

For this case, y R' U2 R U R' U R U R' U' R U' R' U2 R is a nice alg. Success.

== See Also ==

* [[ZB Method]]
* [[ZBF2L]]
* [[ZZ-a]]
* [[VH Method]]
* [http://www.speedsolving.com/wiki/index.php/Special:AlgDB?mode=view&view=default&puzzle=3&group=ZBLL-T ZBLL Algorithms] (complete set)
* [[ZBLL]]

== External Links ==
* Speedsolving.com: [http://www.speedsolving.com/forum/showpost.php?p=445774&postcount=207 Stachu's 2GLL list] - complete

[[Category:Methods]]
[[Category:Last Layer Methods]]
[[Category:Cubing Terminology]]
[[Category:Abbreviations and Acronyms]]
[[Category:Sub Steps]]

User:StachuK1992

2010-09-03T13:39:30Z

StachuK1992: Replaced content with 'Hello. I am a statue. That is all.'

Hello. I am a statue. That is all.

2GLL

2010-09-03T13:37:36Z

StachuK1992:

{{Method Infobox
|name=2GLL
|image=ZBLL.png
|proposers=[[Zbigniew Zborowski]], [[Ron van Bruchem]], [[Timothy Sun]]
|year=2005?
|steps=1
|algs=85
|moves=~13?
|purpose=
* [[Speedsolving]]
}}

'''2GLL''' (short for ''2-Generator Last Layer'') is a fraction of [[ZBLL]]. ZBLL is meant to orient and permute corners of the last layer while permuting the edges, and comes up to hefty 493 cases. Taking a subset of this that does not permute the corners, and instead only orients the corners and permutes the edges, these cases can be reduced to 85, while also having each case be able to be solved by a "2-generator" algorithm (one that uses only 2 algorithms, in this case the R and U faces.

2GLL is very useful when one has a system for permuting the [[LL]] corners and orienting the LL edges prior to getting to the last layer. One system that achieves rooting off of [[CFOP]] would be to do the [[cross]], three [[F2L]] pairs, [[ELS]], and lastly [[CPLS]]. While this could be a good system to branch off of [[CFOP]], most would agree that the system would work better on methods which naturally orient the edges before getting to the final slot of [[F2L]] such as [[ZZ]] or [[Petrus]]. Another method to use during [[CFOP]] to accomplish 2GLL would be to orient edges while doing 'normal' [[F2L]], perhaps having two or more algs for each [[F2L]] case, influencing different edge orientations.

===Learning Approach===

Much like in [[ZBLL]] and [[COLL]], the cases of 2GLL can be divided into seven individual sets to learn and recognize by. These sets are typically called Sune, Anti-Sune, H (or Double-Sune), Pi, U, T, L, and [[EPLL]]. Each 2GLL is typically recognized by the [[COLL]] of the case, followed by the edge cycle that is present (see [[EPLL]]. Typically, there are 12 cases per [[COLL[[, but some can be eliminated due to mirrors and the like.

===Recognition===

For every subset, one can recognize their case by the means of the following system:

1. Recognize the corner orientation case. (one of 7)

2. Recognize the edge cycle by looking only at the FU and RU stickers in relation to the UFR piece.

3. Apply the corresponding algorithm.

Step 1 should be fairly easy to recognize, as there are only seven possible cases, and if you have used another [[LL]] technique, then you have most likely had to recognize corner orientation before. When you see the case, simply adjust the upper-most face in order to get the case into the angle you typically recognize from, and continue to the next step.

Step 2 is a tiny bit more complicated to recognize, but once it is gotten used to, it can really be quite easy.
Since there are a possible of 12 edge permutations (assuming that the puzzle is solvable and the edges are permuted) one has to be prepared for all 12.

Here is one system to recognize these in:
- If you see that both the FU and RU edges are correctly positioned between corners that have been pre-permuted, then this is a "good" case, meaning that all of the edges are correctly positioned.

- If you see that both the FU and RU edges are opposite colors of what they should be (red/orange or blue/green on the standard color scheme) then this is an "H perm" case.

- If you see that the FU piece and RU piece should be switched with each other (a visible 2-cycle) then you have "Z1," one of two possible Z perms.
- If you see that FU needs to go to LU while RU needs to go to BU, then you have the other Z perm, "Z2."

If the case does not follow into any of the above, then
- For the remaining 8 cases, the U perms, without rotating the cube, the solver should ask themselves the following:
--"Is this cycle going clockwise or anti-clockwise?"
--"Where is the edge that is correct?"

Both of these questions can be answered by figuring out the following:
--"Where does the FU sticker need to be in respect to the corner permutation?"
--"Where does the RU sticker need to be in respect to the corner permutation?"

Simply put, try to trace a 3-cycle of edges in the last layer. The piece that does not belong combined with the direction of the cycle is a great way to recognize and notate the cycle.

As a quick example, scramble a standard 3x3x3 Rubik's Cube with the following:
R' U2 R U R' U R U' R' U' R U' R' U2 R

Firstly, look at the corner orientation. You should be able to find this as a Headlights case. Put these headlights in the back - if you ever decide to learn COLL or ZBLL, this is how you will probably recognize headlights cases, so it's a good idea to start that way now!
Next note that this is not a "good", H, or Z case, and therefore must be a Uperm of sorts.
Next, note that this is a clockwise U perm - one that does not cycle RU.
That's it.
Right then, you should be able to apply your alg, AUF, and slam your cube down, stopping the timer.

For this case, y R' U2 R U R' U R U R' U' R U' R' U2 R is a nice alg. Success.

== See Also ==

* [[ZB Method]]
* [[ZBF2L]]
* [[ZZ-a]]
* [[VH Method]]
* [http://www.speedsolving.com/wiki/index.php/Special:AlgDB?mode=view&view=default&puzzle=3&group=ZBLL-T ZBLL Algorithms] (complete set)
* [[ZBLL]]

== External Links ==
* Speedsolving.com: [http://www.speedsolving.com/forum/showpost.php?p=445774&postcount=207 Stachu's 2GLL list] - complete

[[Category:Methods]]
[[Category:Last Layer Methods]]
[[Category:Cubing Terminology]]
[[Category:Abbreviations and Acronyms]]
[[Category:Sub Steps]]

2GLL

2010-09-03T13:33:42Z

StachuK1992: Created page with '{{Method Infobox |name=2GLL |image=ZBLL.png |proposers=Zbigniew Zborowski, Ron van Bruchem, Timothy Sun |year=2005? |steps=1 |algs=85 |moves=~13? |purpose=…'

{{Method Infobox
|name=2GLL
|image=ZBLL.png
|proposers=[[Zbigniew Zborowski]], [[Ron van Bruchem]], [[Timothy Sun]]
|year=2005?
|steps=1
|algs=85
|moves=~13?
|purpose=
* [[Speedsolving]]
}}

'''2GLL''' (short for ''2-Generator Last Layer'') is a fraction of [[zbll]]. ZBLL is meant to orient and permute corners of the last layer while permuting the edges, and comes up to hefty 493 cases. Taking a subset of this that does not permute the corners, and instead only orients the corners and permutes the edges, these cases can be reduced to 85, while also having each case be able to be solved by a "2-generator" algorithm (one that uses only 2 algorithms, in this case the R and U faces.

2GLL is very useful when one has a system for permuting the LL corners and orienting the LL edges prior to getting to the last layer. One system that achieves rooting off of [[CFOP]] would be to do the [[cross]], three [[f2l]] pairs, [[els]], and lastly [[cpls]]. While this could be a good system to branch off of CFOP, most would agree that the system would work better on methods which naturally orient the edges before getting to the final slot of [[f2l]] such as [[zz]] or [[petrus]]. Another method to use during [[CFOP]] to accomplish 2GLL would be to orient edges while doing 'normal' [[F2L]], perhaps having two or more algs for each F2L case, influencing different edge orientations.

===Learning Approach===

Much like in [[ZBLL]] and [[COLL]], the cases of 2GLL can be divided into seven individual sets to learn and recognize by. These sets are typically called Sune, Anti-Sune, H (or Double-Sune), Pi, U, T, L, and [[EPLL]]. Each 2GLL is typically recognized by the [[COLL]] of the case, followed by the edge cycle that is present (see [[EPLL]]. Typically, there are 12 cases per COLL, but some can be eliminated due to mirrors and the like.

===Recognition===

For every subset, one can recognize their case by the means of the following system:

1. Recognize the corner orientation case. (one of 7)

2. Recognize the edge cycle by looking only at the FU and RU stickers in relation to the UFR piece.

3. Apply the corresponding algorithm.

Step 1 should be fairly easy to recognize, as there are only seven possible cases, and if you have used another LL technique, then you have most likely had to recognize corner orientation before. When you see the case, simply adjust the upper-most face in order to get the case into the angle you typically recognize from, and continue to the next step.

Step 2 is a tiny bit more complicated to recognize, but once it is gotten used to, it can really be quite easy.
Since there are a possible of 12 edge permutations (assuming that the puzzle is solvable and the edges are permuted) one has to be prepared for all 12.

Here is one system to recognize these in:
- If you see that both the FU and RU edges are correctly positioned between corners that have been pre-permuted, then this is a "good" case, meaning that all of the edges are correctly positioned.

- If you see that both the FU and RU edges are opposite colors of what they should be (red/orange or blue/green on the standard color scheme) then this is an "H perm" case.

- If you see that the FU piece and RU piece should be switched with each other (a visible 2-cycle) then you have "Z1," one of two possible Z perms.
- If you see that FU needs to go to LU while RU needs to go to BU, then you have the other Z perm, "Z2."

If the case does not follow into any of the above, then
- For the remaining 8 cases, the U perms, without rotating the cube, the solver should ask themselves the following:
--"Is this cycle going clockwise or anti-clockwise?"
--"Where is the edge that is correct?"

Both of these questions can be answered by figuring out the following:
--"Where does the FU sticker need to be in respect to the corner permutation?"
--"Where does the RU sticker need to be in respect to the corner permutation?"

Simply put, try to trace a 3-cycle of edges in the last layer. The piece that does not belong combined with the direction of the cycle is a great way to recognize and notate the cycle.

As a quick example, scramble a standard 3x3x3 Rubik's Cube with the following:
R' U2 R U R' U R U' R' U' R U' R' U2 R

Firstly, look at the corner orientation. You should be able to find this as a Headlights case. Put these headlights in the back - if you ever decide to learn COLL or ZBLL, this is how you will probably recognize headlights cases, so it's a good idea to start that way now!
Next note that this is not a "good", H, or Z case, and therefore must be a Uperm of sorts.
Next, note that this is a clockwise Uperm - one that does not cycle RU.
That's it.
Right then, you should be able to apply your alg, AUF, and slam your cube down, stopping the timer.

For this case, y R' U2 R U R' U R U R' U' R U' R' U2 R is a nice alg. Success.

== See Also ==

* [[ZB Method]]
* [[ZBF2L]]
* [[ZZ-a]]
* [[VH Method]]
* [http://www.speedsolving.com/wiki/index.php/Special:AlgDB?mode=view&view=default&puzzle=3&group=ZBLL-T ZBLL Algorithms] (complete set)
* [[ZBLL]]

== External Links ==
* Speedsolving.com: [http://www.speedsolving.com/forum/showpost.php?p=445774&postcount=207 Stachu's 2GLL list] - complete

[[Category:Methods]]
[[Category:Last Layer Methods]]
[[Category:Cubing Terminology]]
[[Category:Abbreviations and Acronyms]]
[[Category:Sub Steps]]

OLLCP-A

2010-08-19T15:04:59Z

StachuK1992: /* Adjacent flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|L2 x' U2 R U R' U2 L U' r U}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r'}}
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|
{{Alg|R2 x' U' R' U R' D' F' D R x U R' }}
{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}
|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|
{{Alg|U R z F' R2 U' R D' R2 D R' U R2 F z' R' }}
{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}
|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|
{{Alg|U R' U L' U2 R U' x' U L' U2 R U' L U2 M'}}
{{Alg|L' U l d R2 D R' U' R D' R2 S'}}
|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T14:27:22Z

StachuK1992: /* Opposite flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|L2 x' U2 R U R' U2 L U' r U}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r'}}
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|
{{Alg|R2 x' U' R' U R' D' F' D R x U R' }}
{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}
|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|
{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}
|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|
{{Alg|U R' U L' U2 R U' x' U L' U2 R U' L U2 M'}}
{{Alg|L' U l d R2 D R' U' R D' R2 S'}}
|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T14:24:34Z

StachuK1992: /* Adjacent flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|L2 x' U2 R U R' U2 L U' r U}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r'}}
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|
{{Alg|R2 x' U' R' U R' D' F' D R x U R' }}
{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}
|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|
{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}
|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T14:22:15Z

StachuK1992: /* Adjacent flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|L2 x' U2 R U R' U2 L U' r U}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r'}}
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|
{{Alg|R2 x' U' R' U R' D' F' D R x U R' }}
{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}
|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|
{{Alg|U R' U L' U2 R U' x' U L' U2 R U' L }}
{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}
|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T14:17:06Z

StachuK1992: /* RL-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|L2 x' U2 R U R' U2 L U' r U}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r'}}
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|
{{Alg|R2 x' U' R' U R' D' F' D R x U R' }}
{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}
|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T14:13:38Z

StachuK1992: /* FB-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|L2 x' U2 R U R' U2 L U' r U}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r'}}
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T13:43:36Z

StachuK1992: /* BL-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|L2 x' U2 R U R' U2 L U' r U}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T13:43:20Z

StachuK1992: /* BL-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|L2 x' U2 R U R' U2 L U' r U}}
{{Alg|d L2 x' U2 R U R' U2 L U' L }}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T13:40:03Z

StachuK1992: /* BL-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|d L2 x' U2 R U R' U2 L U' L }}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T13:37:08Z

StachuK1992: /* BL-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|
{{Alg|E L2 x' U2 R U R' U2 L U' L x D}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T01:53:42Z

StachuK1992: /* RB-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T01:52:14Z

StachuK1992: /* 4-flip (adjacent) */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T01:51:55Z

StachuK1992: /* 4-flip (adjacent) */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|
{{Alg|U' M' U L2 B2 L U R' U2 L U' M R}}
{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}
U'M'UL2B2LUR'U2LU'r
|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T01:41:57Z

StachuK1992: /* BL-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U2 R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|

{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}

|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-19T01:40:57Z

StachuK1992: /* BL-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}
{{Alg|U' S (R' U2 R U' R' F R U R' U' R' F' R2) U' S'}}
|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|

{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}

|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-18T22:45:23Z

StachuK1992: /* RB-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|
{{Alg|U2 l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}

|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|

{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}

|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-18T22:21:14Z

StachuK1992: /* FB-flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|

{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}

|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|
{{Alg|F R U' R' U R U R2 F' r U R U' r' }}
{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|

{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}

|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-18T00:04:52Z

StachuK1992: /* Opposite flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
{{Alg|(R U R' U') M' (U R U' r'}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|

{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}

|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|

{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|

{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}

|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__

OLLCP-A

2010-08-17T23:58:33Z

StachuK1992: /* Adjacent flip */

'''CPEOLL''', ''corner permutation and edges orientation of the last layer'', an [[experimental method]] for the [[3x3x3 cube]] that [[permute]]s the [[last layer]] [[corner]]s and [[orient]]s the last layer [[edge]]s preserving [[F2L]]. This is the second last step and the goal is to reach [[EPLL]]. Normally it would be used as a add on to the [[Fridrich method]] the times [[CO]] skips (occures 1:27 times) but it may be used as a second step in a 3-look last layer where the first step is to orient the corners.

CPEOLL is a sub group of CEOLL or CLLEO (CLL + EO), the same as OCPLL or [[OLLCP]] (OLL + CP), a very advanced method with more than 300 cases that solves all last layer but EPLL in one look.

===See also:===
* [[OLL]], [[PLL]], [[CLL]], [[ELL]]
* [[OLLCP]]
* [[Fridrich Method]]
* [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]

=CPEOLL cases=
There are 15 cases, three of them have corners correctly permuted ([[CLL]] skip) and may be solved in one look using [[ELL]], two has got edges oriented and may be solved in one look using [[PLL]] ([[OLL]] skip). Removing those cases it is only 10 left (2 are mirror cases) and of those 4 may be solved using [[J-PLL]] + M setup and one can be solved using [[Y-PLL]] (or [[V-PLL]]) with a M move setup.

== Corners permuted ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PA.jpg]]
|

{{Alg|M U M' U2 M U M'}}
{{Alg|U2 M' U M U2 M' U M}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL PO.jpg]]
|

{{Alg|(x') M' U' R U M U' R' U (x)}}
<center>Use [[ELL]] to solve in one look.</center>

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL P4.jpg]]
|

{{Alg|M' U2 M U2 M' U M U2 M' U2 M U'}}
<center>Use [[ELL]] to solve in one look.</center>

|}
|}

== Edges oriented ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===Adjacent PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AO.jpg]]
|

{{Alg|R L U2 R' U' R U2 L' U R' U'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|

===Diagonal PLL===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DO.jpg]]
|

{{Alg|R' U L' U2 R U' L d' L U' R U2 L' U R'}}
<center>Use [[PLL]] to solve in one look.</center>

|}

|}

== Adjacent corners ==
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FR-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AFR.jpg]]
|

{{Alg|(y' x') (L' U L') U2 (R U' R') U2' L2 (x)}}
{{Alg|r U R' U' r' F R2 U' R' U' R U R' F'}}
|}

|

===RB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ARB.jpg]]
|

{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===BL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ABL.jpg]]
|

{{Alg|(y2 x) R2 U2 L U L' U2 R U' l U}}

|}

|

===LF-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL ALF.jpg]]
|

{{Alg|(x) L2 U2 R' U' R U2 L' U r'}}

|}

|}

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
===FB-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AM.jpg]]
|

{{Alg|(y) R2 U R2 B L F' U2 F L' B' U' R2 U}}

|}

|

===RL-flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL AS.jpg]]
|

{{Alg|(y) R U' R' F' U F l U' R U R2 (x) U}}

|}

|}
{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (adjacent)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL A4.jpg]]
|

{{Alg|(y2) R2 (y) M' U M (y') l U' R U2 L' U L U2 (x)}}
{{Alg|L2 (y') M' U' M (y) r' U L' U2 R U' R' U2 (x)}}

|}
|}

== Diagonal corners ==

{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|

===Adjacent flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DFR.jpg]]
|

{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}

|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|

{{Alg|L' U l d R2 D R' U' R D' R2 S'}}

|}
|}

{|border="0" width="50%" valign="top" cellpadding="3"
|-valign="top"
|

===4-flip (diagonal)===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL D4.jpg]]
|

{{Alg|R F' U2 R2 F' R F2 R' F R2 U2 F R'}}
{{Alg|R2 U2 M F2 U' R2 U2 F2 U R2 U2 F2 M'}}

|}
|}

[[Category:Methods]]
[[Category:Experimental Methods]]
[[Category:3x3x3 Methods]]
[[Category:Cubing Terminology]]

__NOTOC__