Speedsolving.com Wiki - User contributions [en]

OLLCP-A

2019-06-19T19:11:46Z

Cubingcubecuber: /* 4-flip (diagonal) */

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|anames=[[OELLCP]], [[CPEOLL]], [[KALL]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|M R U R’ F’ R U R’ U’ R’ F R2 U’ R’ U’ M’}}
|}

|}

{|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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
{{Alg|(y2) R2 F2 r U L’ U2 R’ U’ l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b R'}}
{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}
{{Alg| (y) M’ F R U’ R’ U’ R U R’ F’ R U R’ U’ R’ F R F’}}
|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|
{{Alg|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}
{{Alg|x' U R' F2 U2 R' U R2 U' R U2 F2 R U' x}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

OLLCP-A

2019-06-17T13:58:52Z

Cubingcubecuber: /* RL-flip */

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|anames=[[OELLCP]], [[CPEOLL]], [[KALL]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|M R U R’ F’ R U R’ U’ R’ F R2 U’ R’ U’ M’}}
|}

|}

{|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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
{{Alg|(y2) R2 F2 r U L’ U2 R’ U’ l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b R'}}
{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}
{{Alg| (y) M’ F R U’ R’ U’ R U R’ F’ R U R’ U’ R’ F R F’}}
|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|
{{Alg|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

OLLCP-A

2019-06-14T11:39:39Z

Cubingcubecuber: /* Adjacent flip */

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|anames=[[OELLCP]], [[CPEOLL]], [[KALL]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|M R U R’ F’ R U R’ U’ R’ F R2 U’ R’ U’ M’}}
|}

|}

{|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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
{{Alg|(y2) R2 F2 r U L’ U2 R’ U’ l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b R'}}
{{Alg|(y2) S R2 D R' U R D' R2 d' l' U' L}}
{{Alg| (y) M’ F R U’ R’ U’ R U R’ F’ R U R’ U’ R’ F R F’}}
|}
|

===Opposite flip===
{|border="0" width="100%" valign="top" cellpadding="3"
|-valign="top"
|
[[File:CPEOLL DM.jpg]]
|
{{Alg|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

OLLCP-A

2019-06-14T11:35:33Z

Cubingcubecuber: /* BL-flip */

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|anames=[[OELLCP]], [[CPEOLL]], [[KALL]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|M R U R’ F’ R U R’ U’ R’ F R2 U’ R’ U’ M’}}
|}

|}

{|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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
{{Alg|(y2) R2 F2 r U L’ U2 R’ U’ l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b 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|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

OLLCP-A

2019-06-14T11:31:15Z

Cubingcubecuber: /* RB-flip */

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|anames=[[OELLCP]], [[CPEOLL]], [[KALL]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) l' U' L U l F' L2 U L U L' U' L F}}
{{Alg|M R U R’ F’ R U R’ U’ R’ F R2 U’ R’ U’ M’}}
|}

|}

{|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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b 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|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

Cyclone Boys

2019-06-12T01:42:44Z

Cubingcubecuber: /* Cyclone Bous Feijue M */

{{Manufacturer
|NAME=Cyclone Boys
|LOGO=
|LOCATION=GuangDong, China
|YEARSACTIVE=2010-present
|AREASSERVED=Worldwide
|WEBSITE=
|PRODUCTS=2x2 to 6x6 cubes; pyraminxes
}}
'''Cyclone Boys''' (旋风小子; XuanFeng XiaoZi) is a [[China|Chinese]] puzzle brand. They are produced by the Shenzhou plastic products factory, Chenghai District, Shantou city, Lianxia town.[http://www.chinatoytrade.com/Products/show-9181.html]

==Products==
===2x2x2===
====Cyclone Boys 2x2 (Feichang)====
Released: November 2013.

===3x3x3===
Some of their older models of 3x3 cubes include:
*'''Cyclone Boys FeiXuan'''. Released December 2013.
*'''Cyclone Boys XuanFeng'''. Released: January 2014.
*'''Cyclone Boys FeiHong'''. Released February 2014.
*'''Cyclone Boys JisuZhiYun'''. Released January 2015.

====Cyclone Boys FeiWu====
Released: March 2014. A cheap but very solid cube. The FeiWu was a popular beginners cube and was widely available on Amazon and similar stores. Only available as stickerless. It is very controllable and robust: it does not pop, doesn't really lock up, and the centre-caps never fall out. The cube is however quite loud, and its turning is a bit ''catchy''. A common complaint concerned the colours: the orange sides were easy to confuse with the red.

====Cyclone Boys FeiChi====
Released: October 2016. An improved version of the FeiWu, with improved turning and better colours.

====Cyclone Boys Mini 3x3====
Released December 2016. A 40 mm cube.

====Cyclone Bous FeiJue M====
Decent budget magnetic option, widely regarded as inferior to the Kylin V2 M and the Yulong V2 M

===4x4x4===
====Cyclone Boys 4x4 (FeiYue)====
Released: December 2013.

====Cyclone Boys G4====
Released: April 2015.

====Cyclone Boys Mini 4x4====
Released December 2016. A 57 mm cube.

===5x5x5===
====Cyclone Boys G5====
Released: July 2015.

===6x6x6===
====Cyclone Boys G6====
Released: February 2017.

===Pyraminx===
====Cyclone Boys Pyraminx====
Released: February 2016.
====Cyclone Boys Pyraminx V2====
Released: August 2016.

===Mirror Blocks===
====Cyclone Boys Mirror Blocks====
Released December 2016.

[[Category:Puzzle Manufacturers]]

Cyclone Boys

2019-06-12T01:41:30Z

Cubingcubecuber: /* 3x3x3 */

{{Manufacturer
|NAME=Cyclone Boys
|LOGO=
|LOCATION=GuangDong, China
|YEARSACTIVE=2010-present
|AREASSERVED=Worldwide
|WEBSITE=
|PRODUCTS=2x2 to 6x6 cubes; pyraminxes
}}
'''Cyclone Boys''' (旋风小子; XuanFeng XiaoZi) is a [[China|Chinese]] puzzle brand. They are produced by the Shenzhou plastic products factory, Chenghai District, Shantou city, Lianxia town.[http://www.chinatoytrade.com/Products/show-9181.html]

==Products==
===2x2x2===
====Cyclone Boys 2x2 (Feichang)====
Released: November 2013.

===3x3x3===
Some of their older models of 3x3 cubes include:
*'''Cyclone Boys FeiXuan'''. Released December 2013.
*'''Cyclone Boys XuanFeng'''. Released: January 2014.
*'''Cyclone Boys FeiHong'''. Released February 2014.
*'''Cyclone Boys JisuZhiYun'''. Released January 2015.

====Cyclone Boys FeiWu====
Released: March 2014. A cheap but very solid cube. The FeiWu was a popular beginners cube and was widely available on Amazon and similar stores. Only available as stickerless. It is very controllable and robust: it does not pop, doesn't really lock up, and the centre-caps never fall out. The cube is however quite loud, and its turning is a bit ''catchy''. A common complaint concerned the colours: the orange sides were easy to confuse with the red.

====Cyclone Boys FeiChi====
Released: October 2016. An improved version of the FeiWu, with improved turning and better colours.

====Cyclone Boys Mini 3x3====
Released December 2016. A 40 mm cube.

====Cyclone Bous Feijue M====
Decent budget magnetic option, widely regarded as inferior to the Kylin V2 M and the Yulong V2 M

===4x4x4===
====Cyclone Boys 4x4 (FeiYue)====
Released: December 2013.

====Cyclone Boys G4====
Released: April 2015.

====Cyclone Boys Mini 4x4====
Released December 2016. A 57 mm cube.

===5x5x5===
====Cyclone Boys G5====
Released: July 2015.

===6x6x6===
====Cyclone Boys G6====
Released: February 2017.

===Pyraminx===
====Cyclone Boys Pyraminx====
Released: February 2016.
====Cyclone Boys Pyraminx V2====
Released: August 2016.

===Mirror Blocks===
====Cyclone Boys Mirror Blocks====
Released December 2016.

[[Category:Puzzle Manufacturers]]

YuXin

2019-06-12T01:37:28Z

Cubingcubecuber: /* YuXin Purple 5x5 */

{{Perhaps Outdated|reason=since new cubes/products may be released}}
{{Manufacturer
|NAME=YuXin
|LOGO=
|LOCATION=China
|YEARSACTIVE=?-present
|AREASSERVED=Worldwide
|WEBSITE=http://www.yxtoy.net
|PRODUCTS=YuXin 2x2, YuXin 3x3, YuXin 4x4, YuXin 5x5, YuXin White 2x2, YuXin Water, YuXin Fire, YuXin Blue 4x4, YuXin Lion 4x4, YuXin Red 6x6, others
}}

'''YuXin''' is a Chinese cube manufacturer.

==Products==
===2x2===

====YuXin 2x2====

====YuXin White 2x2====

===3x3===

====YuXin 3x3====

====YuXin Fire====

====YuXin Water 3x3====

===4x4===

====YuXin 4x4====

====YuXin Lion 4x4====

====YuXin Blue 4x4====

===5x5===

====YuXin Purple 5x5====

The YuXin Purple 5x5 was one of the cheapest 5x5s on the market upon its release, and its performance greatly exceeded just about every other 5x5 on the market.

===6x6===

====YuXin Red 6x6====

The YuXin Red was the first 6x6 release in over a year. It is relatively fast, and can corner cut approximately 1 piece. Most users of the YuXin Red swap the stock springs out for those from the YuXin 5x5, as they enhance the performance.

===7x7===

====YuXin HuangLong 7x7====

==== YuXin Hays 7M====

One of the best 7x7 speedcubes

===Non-WCA===

====YuXin HuangLong 8x8====

====YuXin HuangLong 9x9====

====YuXin HuangLong 10x10====

====YuXin HuangLong 11x11====

An updated version of the original YuXin 11x11. Unlike the previous version, this cube has a cubic shape and is stickerless.

====YuXin 11x11====

The YuXin 11x11 was the first [[11x11x11 Cube]] to be mass produced. At the time, it was the largest cube in production. It features a pillowed shape. However, due to it having a 7x7 mechanism, it is very unstable compared to their new HuangLong 11x11.

====YuXin 3x3 Cake Cube====

The YuXin Cake Cube is a [[Shape modification]] of a [[3x3x3 Cube]] into the shape of a 3-tiered cake, with each tier being a different size and color.

====YuXin 3x3 Mirror Blocks====

The YuXin Mirror Blocks is a [[Shape modification]] of a [[3x3x3 Cube]]. It retains a cubic shape, but with each layer being of a different thickness. It is either unstickered or uses only one color of stickers.

====YuXin Panda 2x2====

The YuXin Panda is a [[Shape modification]] of a [[2x2x2 Cube]] into the shape of a panda.

[[Category:Puzzle Manufacturers]]

MoYu

2019-06-12T01:33:12Z

Cubingcubecuber: /* MoYu AoYan M */

{{Perhaps Outdated|reason=since new cubes/products may be released}}
{{Manufacturer
|NAME=MoYu
|LOGO=[[File:Moyu.jpg|frameless|100px]]
|LOCATION=China
|YEARSACTIVE=2013-present
|AREASSERVED=Worldwide
|WEBSITE=http://moyucube.com/
|PRODUCTS=MoYu WeiPo 2x2, MoYu AoLong V2, MoYu WeiLong GTS, MoYu AoSu 4x4, MoYu WeiChuang 5x5 GTS, MoYu WeiShi 6x6 GTS, MoYu 13x13, and others
}}

'''MoYu''' (Chinese: 魔域) is a Chinese cube brand. They are a sub-brand of the [[YongJun]] company. The MoYu brand was created around 2012 as a platform for external designers to provide designs to YJ for production, marketing etc.[https://www.speedsolving.com/forum/threads/yj-and-moyu-whats-the-relationship.45715/]

==Name==
The name MoYu (魔域) is a combination of two words: "Mo" meaning Magic (Rubik's Cubes in China are known as Magic Cubes) and "Yu" meaning Region, Land etc. The four-character glyph 魔域文化 which is often marked on their cubes means MoYu Culture.

== Products ==

=== 2x2 ===

==== MoYu LingPo ====
The '''MoYu LingPo''' is [[Moyu]]'s first [[2x2]] cube. It is well-known for feeling as if it is a mix of the smooth [[DaYan]] ZhanChi and the crunchy [[Type C WitEden 2x2x2|Type C WitTwo]]. It has very bright stickers, but they are not cut to fit the pieces. It also has a white core regardless of the plastic color. This cube improves a lot with lube, more so than other cubes. It can be quite unforgiving, but it improves substantially on the WitTwo in particular since it doesn't lock up as much.

==== MoYu TangPo ====

==== MoYu WeiPo ====

=== 3x3 ===

==== MoYu HuanYing ====

The MoYu HuanYing has a minimal plastic feel which makes the cube lighter than it’s competitors, but also makes a lot of noise when speed solving. MoYu took the torpedo design and flattened out the piece, which is different from the common torpedo structure. The stickers it came with are very bright, and good quality. It rarely pops, but if you handle it harshly the corners can twist accidentally. The interior has relatively little plastic except of what is only necessary for the cube to function. This causes the cube to be lightweight and have less friction when turning the cube. Overall it was a good speedcube, but a bit noisy.

The edge pieces have a bit of a simplistic look up until the very end of the piece: the lip on the edge piece has a curve that compliments the corner pieces. The "flattened" torpedo hugs the edge pieces to the corner pieces, and seems to reduce popping significantly. The cube locks up more since there is no breathing room in the torpedos.

The corner pieces do not show much differences from that of other cubes. It isn’t elongated like the Dayan series, but instead has a distance that seems to have the corner piece "hug" the rest of the cube. Like the edges, there is little breathing room which reduces popping but causes lock-ups.

==== MoYu WeiLong ====

The WeiLong was created after the HuanYing, and was a deliberate attempt to improve on the HuanYing. They kept the squished torpedo, adding more plastic to the interior corner pieces, and making the corner cutting better. The WeiLong resulted in a fuller cube with less clicks, and fewer lock ups while maintaining quick rotations, great corner cutting, and added stability to keep it all together.

The corner stalks are short and rounded and the base is wider to help prevent popping. Also the edge pieces are wider and have higher ridges and grooves. The corner pieces are blocky and smooth much like a GuHong. The edge pieces interlock with the centerpieces and have torpedos to further improve anti-popping. The cube is made of a hard and thick matte plastic that glides smoothly. This cube is fast and effortless but as a consequence has a reputation of being uncontrollable at high speeds and can overshoot or ruin lookahead/recognition. It cuts at 45 degrees and past on even the tightest tensions and reverse corner cuts about 2/3 of a cubie. It is very quiet when turning accurately but corner cuts loudly.

==== MoYu WeiLong V2 ====

The MoYu WeiLong V2 is the second revision of the tremendously popular MoYu WeiLong. The most notable change is the way in which the pieces are put together. Other than this, the mechanism remains largely unchanged.

==== MoYu AoLong ====
The Aolong improves on the Weilong's weak points. It is known for taking the mechanism of the MoYu Aosu, which many consider to be the best 4x4 speedcube. It is much more controllable while maintaining a decent amount of speed from the Weilong, even during first turns.

Out of the box, it is very dry, and not unlike a WeiLong until you test out the corner cutting. The corner cutting is very good, with an easy 1 1/2 cubies, and 3/4 reverse. After breaking it in and lubing it, the corner cutting becomes much easier, and better, the dry feeling goes away a little (it’s still a little noisy), and it becomes very fast, though it is very easily gummed up by anything wrong, like excess lube, cube dust or water. The stickers are very durable.

==== MoYu LiYing ====

==== MoYu DianMa ====

==== MoYu AoLong V2 ====

The MoYu AoLong V2 is an updated version of the original MoYu AoLong. It was intended to reduce corner twists after [[Feliks Zemdegs]] received a [[DNF]] on a would-be world record due to a corner twist.

However, "bad" Aolongs exist due to the V2 controversy during July 2014. MoYu decided to produce the first batch of Aolong V2s with a different plastic while discontinuing the V1. Once everyone noticed how poor the performance was on the new cubes, MoYu changed the plastic on all new V2s. All new V2s are made with the proper plastic. It was regarded as a brilliant cube which set the standard for speed cubes.

==== MoYu HuaLong ====

==== MoYu TangLong ====
The MoYu TangLong was released soon after the Gans 356 to compete with it. Its main differences from the Gans is that it is more stable, and is also slightly slower.

==== MoYu AoLong GT ====

==== MoYu WeiLong GTS ====

The MoYu WeiLong GTS was released in 2016. It is fast, and very smooth. It corner cuts nearly two pieces forward and one piece reverse, so that it rarely catches. It is designed with caps on the pieces rather than the pieces being split into multiple sections, meaning that a stickerless version would not be possible.

==== MoYu YuLong ====

This budget cube has a light, crunchy feel. The edges pop & the corners twist fairly easily when set up loose. The pieces of the stickerless version are pressed together without glue, and can fall apart when they pop out. If you're looking for an inexpensive cube with a pleasant crunch, this might work for you, despite the cheap construction.

==== MoYu WeiLong GTS2 ====

The MoYu WeiLong GTS2 was realeased in 2017. It is an improvement to the GTS1 with a 3-piece corner design that allows for stickerless versions, and a slightly better feel to the previous. It was widely considered one of the best speedcubes after its release.

==== Moyu Weilong GTS3/3M/3LM ====
released May-September 2018, these cubes feature a new system in which it is possible to easily change the spring compression and therefore control how fast you want the cube to be, certainly one of the best cubes on the market as of september 2018.

==== Moyu Weilong WR/WR M ====
released 4/3/2019, is a GTS3 without ridges

=== 4x4 ===

==== MoYu WeiSu ====

==== MoYu AoSu ====

==== Mini MoYu AoSu ====

The MoYu Mini AoSu is a smaller version of the MoYu Aosu.

==== Moyu Aosu GTS/M ====
Released November 2017, MoYu's first attempt at beating the Qiyi Wuque in performance was unsuccessful according to most speedcubers.

==== Moyu Aosu GTS2/M ====
Released August 2018, a very good speedcube, it certainly competes with the Qiyi Gan 460 M and Valk 4M

=== 5x5 ===

==== MoYu AoChuang ====

==== MoYu HuaChuang ====

==== MoYu BoChuang GT ====

The MoYu BoChuang GT 5x5 was released in 2016 to compete with the popular YuXin 5x5. Its performance is extremely similar to that of the YuXin, and the cubing community was kind of split about what they preferred. Some preferred the BoChuang because of its better stability, whereas others preferred the YuXin because of its faster turning.

==== MoYu WeiChuang GTS ====

==== Moyu Aochuang GTS/M ====
released August 2018, used by [[Feliks Zemdegs]] and considered the only major competitor to the Qiyi Wushaung M.

=== 6x6 ===

==== MoYu AoShi ====

==== MoYu WeiShi GTS ====

==== Moyu Aoshi GTS/M ====
Released August 2018, considered by many speedcubers to be the best 6x6x6 on the market, competes with the Qiyi X-man Shadow M

=== 7x7 ===

==== MoYu AoFu ====

==== MoYu Cubic AoFu GT ====

A cubic version of the AoFu.

==== Moyu AoFu GTS M ====
Moyu's newest 7x7, also Moyu's first magnetic 7x7. Competes with Hays 7M/ Qiyi Spark M

=== Pyraminx ===

==== MoYu Pyraminx ====

==== MoYu Magnetic Pyraminx ====

The first mass-produced puzzle to use a magnetic alignment system rather than the traditional ball bearing system.

=== Skewb ===

==== MoYu Skewb ====

==== MoYu Magnetic Skewb ====

The first skewb to use a magnetic alignment system rather than the traditional ball bearing system.

==== MoYu AoYan M ====
Really great skewb; it has interchangeable “center caps”(?) which have a circular dent in the middle. It is a major competitor to the x-man wingy and the cyclone boys magnetic.

=== Square-1 ===

==== MoYu WeiLong Square-1 ====

=== Non-WCA ===

==== MoYu 13x13 ====

features a slightly pillowed shape.

==== MoYu 15x15 ====
A new big cubes that is smaller then the 13x13

==== MoYu AoSu 4x4 Fisher Cube ====

A 4x4x4 version of the [[Fisher Cube]] [[Shape modification]], built with the mechanism of the MoYu AoSu 4x4.

==== MoYu AoSu 4x4 Windmill Cube ====

A 4x4x4 version of the [[Windmill Cube]] [[Shape modification]], built with the mechanism of the MoYu AoSu 4x4.

==== MoYu AoSu 4x4 Megamorphix ====

A 4x4x4 version of the [[Mastermorphix]] [[Shape modification]], built with the mechanism of the MoYu AoSu 4x4.

==== MoYu AoSu 4x4 Axis Cube ====

==== MoYu Crazy Fisher Cube ====

==== MoYu Crazy Windmill Cube ====

==== MoYu Wheel of Time ====

== Sub-Brands ==

MoYu also has several sub-brands.

=== Cong's Design ===
[[Cong's Design]] is a MoYu sub-brand that releases cubes designed by [[Fucong Fei]] (费付聪), also known as Cong.
*'''Cong's Design MeiYing'''
*'''Cong's Design Pyraminx'''
*'"Cong's Design Meichen"' Skewb

=== GuoGuan ===
GuoGuan is a MoYu sub-brand made for cubes exclusively designed by [[Guoquan Zhang]] (张国全).
*'''GuoGuan YueXiao''' 3x3x3
*'''GuoGuan XingHen''' 2x2x2
*'''GuoGuan YueXiao Pro''' 3x3x3

=== MoHuan ShouSu ===
The MoHuan ShouSu is a MoYu sub-brand by [[Haixu Zhang]], the former 4x4 world record holder.
*'''MoHuan ShouSu ChuFeng''' 3x3x3
*'''MoHuan ShouSu ChuWen''' 2x2x2

=== SenHuan ===
*'''Senhuan Mars (ZhanShen)''' 3x3x3
*'''Senhuan Mars S''' 3x3x3
*'''Senhuan Zhanlang/M''' 2x2x2

=== MoJue ===
*'''MoJue M3'''

=== MoFang JiaoShi ===
[[MoFang JiaoShi]], also known as Cubing Classroom, is a sub-brand of MoYu that makes puzzles marketed towards newer solvers.

=== YanCheng ===
YanCheng is a sub-brand designed by Yancheng Liao.
*'''YanCheng YAN3'''

== See Also ==
*[[YongJun]]
*[[QiYi]]
*[[YuXin]]

[[Category:Puzzle Manufacturers]]

MoYu

2019-06-12T01:29:39Z

Cubingcubecuber: /* Moyu Aosu GTS2/M */

{{Perhaps Outdated|reason=since new cubes/products may be released}}
{{Manufacturer
|NAME=MoYu
|LOGO=[[File:Moyu.jpg|frameless|100px]]
|LOCATION=China
|YEARSACTIVE=2013-present
|AREASSERVED=Worldwide
|WEBSITE=http://moyucube.com/
|PRODUCTS=MoYu WeiPo 2x2, MoYu AoLong V2, MoYu WeiLong GTS, MoYu AoSu 4x4, MoYu WeiChuang 5x5 GTS, MoYu WeiShi 6x6 GTS, MoYu 13x13, and others
}}

'''MoYu''' (Chinese: 魔域) is a Chinese cube brand. They are a sub-brand of the [[YongJun]] company. The MoYu brand was created around 2012 as a platform for external designers to provide designs to YJ for production, marketing etc.[https://www.speedsolving.com/forum/threads/yj-and-moyu-whats-the-relationship.45715/]

==Name==
The name MoYu (魔域) is a combination of two words: "Mo" meaning Magic (Rubik's Cubes in China are known as Magic Cubes) and "Yu" meaning Region, Land etc. The four-character glyph 魔域文化 which is often marked on their cubes means MoYu Culture.

== Products ==

=== 2x2 ===

==== MoYu LingPo ====
The '''MoYu LingPo''' is [[Moyu]]'s first [[2x2]] cube. It is well-known for feeling as if it is a mix of the smooth [[DaYan]] ZhanChi and the crunchy [[Type C WitEden 2x2x2|Type C WitTwo]]. It has very bright stickers, but they are not cut to fit the pieces. It also has a white core regardless of the plastic color. This cube improves a lot with lube, more so than other cubes. It can be quite unforgiving, but it improves substantially on the WitTwo in particular since it doesn't lock up as much.

==== MoYu TangPo ====

==== MoYu WeiPo ====

=== 3x3 ===

==== MoYu HuanYing ====

The MoYu HuanYing has a minimal plastic feel which makes the cube lighter than it’s competitors, but also makes a lot of noise when speed solving. MoYu took the torpedo design and flattened out the piece, which is different from the common torpedo structure. The stickers it came with are very bright, and good quality. It rarely pops, but if you handle it harshly the corners can twist accidentally. The interior has relatively little plastic except of what is only necessary for the cube to function. This causes the cube to be lightweight and have less friction when turning the cube. Overall it was a good speedcube, but a bit noisy.

The edge pieces have a bit of a simplistic look up until the very end of the piece: the lip on the edge piece has a curve that compliments the corner pieces. The "flattened" torpedo hugs the edge pieces to the corner pieces, and seems to reduce popping significantly. The cube locks up more since there is no breathing room in the torpedos.

The corner pieces do not show much differences from that of other cubes. It isn’t elongated like the Dayan series, but instead has a distance that seems to have the corner piece "hug" the rest of the cube. Like the edges, there is little breathing room which reduces popping but causes lock-ups.

==== MoYu WeiLong ====

The WeiLong was created after the HuanYing, and was a deliberate attempt to improve on the HuanYing. They kept the squished torpedo, adding more plastic to the interior corner pieces, and making the corner cutting better. The WeiLong resulted in a fuller cube with less clicks, and fewer lock ups while maintaining quick rotations, great corner cutting, and added stability to keep it all together.

The corner stalks are short and rounded and the base is wider to help prevent popping. Also the edge pieces are wider and have higher ridges and grooves. The corner pieces are blocky and smooth much like a GuHong. The edge pieces interlock with the centerpieces and have torpedos to further improve anti-popping. The cube is made of a hard and thick matte plastic that glides smoothly. This cube is fast and effortless but as a consequence has a reputation of being uncontrollable at high speeds and can overshoot or ruin lookahead/recognition. It cuts at 45 degrees and past on even the tightest tensions and reverse corner cuts about 2/3 of a cubie. It is very quiet when turning accurately but corner cuts loudly.

==== MoYu WeiLong V2 ====

The MoYu WeiLong V2 is the second revision of the tremendously popular MoYu WeiLong. The most notable change is the way in which the pieces are put together. Other than this, the mechanism remains largely unchanged.

==== MoYu AoLong ====
The Aolong improves on the Weilong's weak points. It is known for taking the mechanism of the MoYu Aosu, which many consider to be the best 4x4 speedcube. It is much more controllable while maintaining a decent amount of speed from the Weilong, even during first turns.

Out of the box, it is very dry, and not unlike a WeiLong until you test out the corner cutting. The corner cutting is very good, with an easy 1 1/2 cubies, and 3/4 reverse. After breaking it in and lubing it, the corner cutting becomes much easier, and better, the dry feeling goes away a little (it’s still a little noisy), and it becomes very fast, though it is very easily gummed up by anything wrong, like excess lube, cube dust or water. The stickers are very durable.

==== MoYu LiYing ====

==== MoYu DianMa ====

==== MoYu AoLong V2 ====

The MoYu AoLong V2 is an updated version of the original MoYu AoLong. It was intended to reduce corner twists after [[Feliks Zemdegs]] received a [[DNF]] on a would-be world record due to a corner twist.

However, "bad" Aolongs exist due to the V2 controversy during July 2014. MoYu decided to produce the first batch of Aolong V2s with a different plastic while discontinuing the V1. Once everyone noticed how poor the performance was on the new cubes, MoYu changed the plastic on all new V2s. All new V2s are made with the proper plastic. It was regarded as a brilliant cube which set the standard for speed cubes.

==== MoYu HuaLong ====

==== MoYu TangLong ====
The MoYu TangLong was released soon after the Gans 356 to compete with it. Its main differences from the Gans is that it is more stable, and is also slightly slower.

==== MoYu AoLong GT ====

==== MoYu WeiLong GTS ====

The MoYu WeiLong GTS was released in 2016. It is fast, and very smooth. It corner cuts nearly two pieces forward and one piece reverse, so that it rarely catches. It is designed with caps on the pieces rather than the pieces being split into multiple sections, meaning that a stickerless version would not be possible.

==== MoYu YuLong ====

This budget cube has a light, crunchy feel. The edges pop & the corners twist fairly easily when set up loose. The pieces of the stickerless version are pressed together without glue, and can fall apart when they pop out. If you're looking for an inexpensive cube with a pleasant crunch, this might work for you, despite the cheap construction.

==== MoYu WeiLong GTS2 ====

The MoYu WeiLong GTS2 was realeased in 2017. It is an improvement to the GTS1 with a 3-piece corner design that allows for stickerless versions, and a slightly better feel to the previous. It was widely considered one of the best speedcubes after its release.

==== Moyu Weilong GTS3/3M/3LM ====
released May-September 2018, these cubes feature a new system in which it is possible to easily change the spring compression and therefore control how fast you want the cube to be, certainly one of the best cubes on the market as of september 2018.

==== Moyu Weilong WR/WR M ====
released 4/3/2019, is a GTS3 without ridges

=== 4x4 ===

==== MoYu WeiSu ====

==== MoYu AoSu ====

==== Mini MoYu AoSu ====

The MoYu Mini AoSu is a smaller version of the MoYu Aosu.

==== Moyu Aosu GTS/M ====
Released November 2017, MoYu's first attempt at beating the Qiyi Wuque in performance was unsuccessful according to most speedcubers.

==== Moyu Aosu GTS2/M ====
Released August 2018, a very good speedcube, it certainly competes with the Qiyi Gan 460 M and Valk 4M

=== 5x5 ===

==== MoYu AoChuang ====

==== MoYu HuaChuang ====

==== MoYu BoChuang GT ====

The MoYu BoChuang GT 5x5 was released in 2016 to compete with the popular YuXin 5x5. Its performance is extremely similar to that of the YuXin, and the cubing community was kind of split about what they preferred. Some preferred the BoChuang because of its better stability, whereas others preferred the YuXin because of its faster turning.

==== MoYu WeiChuang GTS ====

==== Moyu Aochuang GTS/M ====
released August 2018, used by [[Feliks Zemdegs]] and considered the only major competitor to the Qiyi Wushaung M.

=== 6x6 ===

==== MoYu AoShi ====

==== MoYu WeiShi GTS ====

==== Moyu Aoshi GTS/M ====
Released August 2018, considered by many speedcubers to be the best 6x6x6 on the market, competes with the Qiyi X-man Shadow M

=== 7x7 ===

==== MoYu AoFu ====

==== MoYu Cubic AoFu GT ====

A cubic version of the AoFu.

==== Moyu AoFu GTS M ====
Moyu's newest 7x7, also Moyu's first magnetic 7x7. Competes with Hays 7M/ Qiyi Spark M

=== Pyraminx ===

==== MoYu Pyraminx ====

==== MoYu Magnetic Pyraminx ====

The first mass-produced puzzle to use a magnetic alignment system rather than the traditional ball bearing system.

=== Skewb ===

==== MoYu Skewb ====

==== MoYu Magnetic Skewb ====

The first skewb to use a magnetic alignment system rather than the traditional ball bearing system.

==== MoYu AoYan M ====

=== Square-1 ===

==== MoYu WeiLong Square-1 ====

=== Non-WCA ===

==== MoYu 13x13 ====

features a slightly pillowed shape.

==== MoYu 15x15 ====
A new big cubes that is smaller then the 13x13

==== MoYu AoSu 4x4 Fisher Cube ====

A 4x4x4 version of the [[Fisher Cube]] [[Shape modification]], built with the mechanism of the MoYu AoSu 4x4.

==== MoYu AoSu 4x4 Windmill Cube ====

A 4x4x4 version of the [[Windmill Cube]] [[Shape modification]], built with the mechanism of the MoYu AoSu 4x4.

==== MoYu AoSu 4x4 Megamorphix ====

A 4x4x4 version of the [[Mastermorphix]] [[Shape modification]], built with the mechanism of the MoYu AoSu 4x4.

==== MoYu AoSu 4x4 Axis Cube ====

==== MoYu Crazy Fisher Cube ====

==== MoYu Crazy Windmill Cube ====

==== MoYu Wheel of Time ====

== Sub-Brands ==

MoYu also has several sub-brands.

=== Cong's Design ===
[[Cong's Design]] is a MoYu sub-brand that releases cubes designed by [[Fucong Fei]] (费付聪), also known as Cong.
*'''Cong's Design MeiYing'''
*'''Cong's Design Pyraminx'''
*'"Cong's Design Meichen"' Skewb

=== GuoGuan ===
GuoGuan is a MoYu sub-brand made for cubes exclusively designed by [[Guoquan Zhang]] (张国全).
*'''GuoGuan YueXiao''' 3x3x3
*'''GuoGuan XingHen''' 2x2x2
*'''GuoGuan YueXiao Pro''' 3x3x3

=== MoHuan ShouSu ===
The MoHuan ShouSu is a MoYu sub-brand by [[Haixu Zhang]], the former 4x4 world record holder.
*'''MoHuan ShouSu ChuFeng''' 3x3x3
*'''MoHuan ShouSu ChuWen''' 2x2x2

=== SenHuan ===
*'''Senhuan Mars (ZhanShen)''' 3x3x3
*'''Senhuan Mars S''' 3x3x3
*'''Senhuan Zhanlang/M''' 2x2x2

=== MoJue ===
*'''MoJue M3'''

=== MoFang JiaoShi ===
[[MoFang JiaoShi]], also known as Cubing Classroom, is a sub-brand of MoYu that makes puzzles marketed towards newer solvers.

=== YanCheng ===
YanCheng is a sub-brand designed by Yancheng Liao.
*'''YanCheng YAN3'''

== See Also ==
*[[YongJun]]
*[[QiYi]]
*[[YuXin]]

[[Category:Puzzle Manufacturers]]

KALL

2019-06-11T23:35:40Z

Cubingcubecuber:

KALL is a last layer subset in which you orient the edges and permute the corners at the same time. It only has 15 cases including mirrors, making it easy to learn. It can be useful for people who want to learn an effective last layer subset with out learning many algorithms. It is very similar to [[OLLCP-A]], but it is used as a method, and not as a group of algs in a much larger method. In KALL, you get to the [[F2L-1 cube state]] however you want. Than, you either use [[WV]], or insert the pair, and than [[OCLL]]. Next, you use KALL to get the cube to [[EPLL]], the final step. It is easy to learn as it has few algorithms, and those algs are really easy. Link to algs here: [[OLLCP-A]]

KALL

2019-06-11T23:35:14Z

Cubingcubecuber:

KALL

2019-06-11T23:33:17Z

Cubingcubecuber:

KALL is a last layer subset in which you orient the edges and permute the corners at the same time. It only has 15 cases including mirrors, making it easy to learn. It can be useful for people who want to learn an effective last layer subset with out learning many algorithms. It is very similar to [[OLLCP-A]], but it is used as a method, and not as part of method. For example, you get to the [[F2L-1 cube state]] however you want. Than, you either use [[WV]], or insert the pair, and than [[OCLL]]. Next, you use KALL to get the cube to [[EPLL]], the final step. It is easy to learn as it has few algorithms, and those algs are really easy. Link to alg here: [[OLLCP-A]]

KALL

2019-06-11T23:32:39Z

Cubingcubecuber:

KALL is a last layer subset in which you orient the edges and permute the corners at the same time. It only has 15 cases including mirrors, making it easy to learn. It can be useful for people who want to learn an effective last layer subset with out learning many algorithms. It is very similar to [[OLLCP-A]], but it is used as a method, and not as part of method. For example, you get [[F2L-1]] however you want. Than, you either use [[WV]], or insert the pair, and than [[OCLL]]. Next, you use KALL to get the cube to [[EPLL]], the final step. It is easy to learn as it has few algorithms, and those algs are really easy. Link to alg here: [[OLLCP-A]]

OLLCP-A

2019-06-11T11:43:49Z

Cubingcubecuber:

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|anames=[[OELLCP]], [[CPEOLL]], [[KALL]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) 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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b 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|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

OLLCP-A

2019-06-11T11:41:34Z

Cubingcubecuber:

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|anames=[[OELLCP]], [[CPEOLL]], [[OLLCP]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) 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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b 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|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

Kall

2019-06-11T11:39:15Z

Cubingcubecuber: Cubingcubecuber moved page Kall to KALL

#REDIRECT [[KALL]]

KALL

2019-06-11T11:39:15Z

Cubingcubecuber: Cubingcubecuber moved page Kall to KALL

OLLCP-A

2019-06-11T11:37:10Z

Cubingcubecuber:

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|anames=[[OELLCP]], [[CPEOLL]], [[KALL]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) 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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b 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|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

OLLCP-A

2019-06-11T11:36:22Z

Cubingcubecuber:

'''OLLCP-A''', ''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]].

{{Substep Infobox
|name=OLLCP-A
|image=OLLCP.png
|proposers=Various
|year=
|alt. names=[[OELLCP]], [[CPEOLL]], [[KALL]]
|variants=
|subgroup=
|algs=15
|moves=~11
|purpose=
* [[Speedsolving]]
|previous=[[F2L cube state]]
|next=[[LL:EO+CO+CP cube state]]
}}

'''Orientation of Last Layer and Corner Permutation'''
'''OLLCP-A''' is an [[experimental method|experimental]] [[LL]] method which both [[EOLL|orients the last layer edges]] and [[CPLL|permutes the last layer corners]] when the corners are already oriented. Thus after this step only [[EPLL]] remains. It would normally be used as an add on to the [[CFOP]] / [[Fridrich method]] when a [[CO]] skip occurs (1/27 solves) but it may also be used as the second step in a 3-look last layer where the first step is [[OCLL]] (orientation of corners).

OLLCP-A is a subset of [[OLLCP]] (OLL + CP, AKA OCPLL) which is the same as CLLEO (CLL + EO, AKA CEOLL). [[OLLCP]] is an advanced [[LL]] method with 331 cases and solves all of the last layer except [[EPLL]] in one look.

==See also==
* [[OLLCP]]. Advanced LL method which both orients the last layer and solves the corners
* [[CFOP]]. Method which solves the last layer using [[OLL]] and [[PLL]]
* [[CFCE]]. Method which solves the last layer using [[CLL]] and [[ELL]]
* [[EPLL]]. Edge Permutation of the Last Layer which follows OLLCP

== External links ==
* [https://docs.google.com/spreadsheet/ccc?key=0Aq2MYrmu606CdFFuallJVFRDQm9FUm44ekoxbDRwQVE#gid=0 Robert Yau's OLLCP]
* [https://sites.google.com/site/piauscubingsite/3x3x3/ollcp/others Antoine Piau's OLLCP]
* [http://sarah.cubing.net/3x3x3/oellcp Sarah Strong's OELLCP]
* AlgDB.Net: [http://algdb.net/Set/OLLCP%2028 OLLCP 28] [http://algdb.net/Set/OLLCP%2057 OLLCP 57] [http://algdb.net/Set/OLLCP%2020 OLLCP 20]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=23005 Thread discussing this method]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?21210-KCLL Some algorithms]
* Speedsolving.com: [http://www.speedsolving.com/forum/showthread.php?t=53675 Hierarchy of Last Layer Sub-Steps, Subsets of OLLCP and ZBLL]

=OLLCP-A 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|(y2) M' U M U2 M' U M}}
{{Alg|Rw U R' U' M U R U' R'}}
<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')}}
{{Alg|r U R' U' M2 U R U' R' U' M' (U)}}
{{Alg|S' R U R' S U' M' U R U' r'}}
<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 R' U L' U2 R U' L (U)}}
<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) R' F R' F2 L F' L' F2 R2}}
{{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) L F' L F2 R' F R F2 L2}}
{{Alg|(y' x') (R U' R) U2' (L' U L) U2 R2 (x)}}
{{Alg|(y2) 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|(x') L2 U2 R U R' U2 L U' r}}
{{Alg|(y2 x) R2 U2 L U L' U2 R U' l}}
|}

|

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

|}

|

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

|}
{|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|F R' F R2 U R' U' F2 U' r U' r' F}}
{{Alg|(y') 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|(y) R b' R2 U' R D' R2 D R' U R2 b 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|(y) 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'}}
{{Alg|(y) R' F' U2 F U' R U R2 F R F' U2 R}}
{{Alg|R U' R2' F R F' R d' R U2 R' F'}}
{{Alg|(y) (x') D' L' U' L D (x) r2' D' r U r' D r2}}
|}
|}

{|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'}}
{{Alg|x (U R' D' R2 U2' D B2) (U' R' D' R U' R' U' R2 D) x'}}
{{Alg|R' U2 R' F2 R U R U' R' U R' F' R U' F2 U2 R}}
{{Alg|R' U2 F2 U R' F R U' R U R' U' R' F2 R U2 R}}

|}
|}

[[Category:Experimental methods]]
[[Category:3x3x3 methods]]

__NOTOC__

KALL

2019-06-10T01:40:49Z

Cubingcubecuber: Created page with "KALL is a last layer subset in which you orient the edges and permute the corners at the same time. It only has 15 cases including mirrors, making it easy to learn. It can be..."