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Deutsch Ecken parallel tauschen NS, negativ regulär OW english moving corners parallel NS, twisting regular EW
Corners Moved Straight - Edges Moved Straight 1Corners Moved Straight - Edges Moved Straight 2Corners Moved Straight - Edges Moved Diagonal P1Corners Moved Straight - Edges Moved Diagonal P2Corners Moved Straight - Edges Moved Diagonal M2Corners Moved Straight - Edges Moved Diagonal M1CMD1 EMS1CMD2 EMS1Corners Moved Diagonal 2 - Edges Moved Diagonal P1Corners Moved Diagonal 1 - Edges Moved Diagonal P1Corners Moved Positive - the long arm is the 'arrowpeak'Corners Moved Negative - the long arm is the 'arrowpeak'Corners Moved ParallelCorners Moved CrossEdges Moved Positive - the long arm is the 'arrowpeak'Edges Moved Negative - the long arm is the 'arrowpeak'Edges Moved ParallelEdges Moved CrossG-Permutation - Nose UpG-Permutation - Hand UpG-Permutation - Hand DownG-Permutation - Nose DownEdges Flipped NeighboursEdges Flipped OppositeEdges Flipped AllCorners Twisted StraightCorners Twisted NeighboursCorners Twisted DiagonalCorners Twisted PositiveCorners Twisted NegativeCorners Twisted RegularCorners Twisted IrregularCorners Moved Straight - Twisted StraightCorners Moved Straight - Twisted NeighboursCorners Moved Straight - Twisted DiagonalCorners Moved Straight - Twisted PositiveCorners Moved Straight - Twisted NegativeCorners Moved Straight - Twisted IrregularCorners Moved Straight - Twisted Regular
Twisting Corners & Flipping EdgesCorners Moved StraightCorners Moved DiagonalCorners Moved Positive - the long arm is the 'arrowpeak'Corners Moved Negative - the long arm is the 'arrowpeak'Corners Moved ParallelCorners Moved CrossFlipping EdgesEdges Moved StraightEdges Moved DiagonalEdges Moved Positive - the long arm is the 'arrowpeak'Edges Moved Negative - the long arm is the 'arrowpeak'Edges Moved ParallelEdges Moved Crossbest browser - Bester Browsercolor distribution - Farbverteilung
Twisting Corners & Flipping EdgesTwisting Corners & Flipping Edges / webauthors sequencesCorners Twisted StraightCorners Twisted NeighboursCorners Twisted DiagonalCorners Twisted PositiveCorners Twisted NegativeCorners Twisted RegularCorners Twisted IrregularEdges Moved Positive - the long arm is the 'arrowpeak'Edges Moved Positive - the long arm is the 'arrowpeak'Edges Moved PairEdges Moved CrossCorners Moved Parallel - Edges Flipped NeighboursCorners Moved Parallel - Edges Flipped OppositeCorners Moved Parallel - Edges Flipped All
CMP1 CTR1CMP1 CTR2CMP1 CTR2 EFNp1CMP1 CTR2 EFNm1CMP1 CTR2 EFO1CMP1 CTR2 EFO2CMP1 CTR2 EFA
A0CMP1 CTR2FRd'RUR'U'RUR'U'RUR'F'L'
F R d' R U R' U' R U R' U' R U R' F' L' (16)
FRd'RUR'U'RUR'U'RUl'U'r'
F R d' · R U R' U' · R U R' U' · R U l' U' r'
B0CMP2 CTR1FRUR'U'RUR'U'RUR'U'F'
F · R U R' U' · R U R' U' · R U R' U' · F' (14) Bob Burton
F'L'U'LUL'U'LUL'U'LUF
F' · L' U' L U · L' U' L U · L' U' L U · F (14) Bob Burton
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A1CMP1 CTR2
B1CMP2 CTR1R'F²R²U²R'F²RU²R²F²RU²
R' F² R² U² R' F² R U² R² F² R U² (12,20)  Jessica Fridrich + Mirek Goljan
B2R'F²L²D²R'B²RD²L²F²RU²
R' F² L² D² R' B² R D² L² F² R U² (12,20)  Jessica Fridrich + Mirek Goljan
B3R'U²RaU²R'U²RU²R'aU²RU²
R' U² Ra U² R' U² R U² R'a U² R U² (12,20)  Jessica Fridrich + Mirek Goljan
B4F²DRF''R'FU²F'RF²R'D'F''U²
F² D R F'' R' F U² F' R F² R' D' F'' U² (14,20)
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B5BLUL'U'LUL'U'LUL'U'B'
B · L U L' U' · L U L' U' · L U L' U' · B' (14)  David Singmaster 'Notes on Rubik's Cube' - S4 -
B6BLUL'U'B'
B ( L U L' U')² B' (14) David Singmaster 'Notes on Rubik's Cube' S. 44
B7FDF²D''F²D'F'U''
(F D F² D'' F² D' F' U²)² (16,24)  David Singmaster 'Notes on Rubik's Cube' S. 44 BCS (Benson, Conway & Seal)
               
  english discussion about mentioned sequences (back to top)
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deutsche Erörterung von Zugfolgen (zurück nach oben)  
    CMP2 CTR1F²DRF''R'FU²F'RF²R'D'F''U²    
   
The lower sequence is remarkable in the view that it is a pair of commutators producing the two "bars" in opposite to the first, flipping the first bar and on the way back the second one. But by doing the sequence twice a pair of commutators is revolved again.
   
Die untere Folge ist bemerkenswert in der Hinsicht, daß sie die zwei "Stangen" ohne das obige Kommutatorenpaar erzeugen kann, die eine Stange wendet, dann die zweite ebenso auf dem Rückweg behandelt. Sie selber ist hingegen durch ihre doppelte Ausführung wieder ein Kommutatorenpaar.
   
    CMP2 CTR1RU'L'URU''LFRUR'F'    
   
   
08/20/2007 20.08.2007