5D e-Symmetrie - entworfen von Reid 5D e-symmetrie - by Reid

F'B' U R' U'D RL' U R' D' L U'D RL' D' L F' B' (14,20)

F RL F U'D' F R²'L² U²'D² B R'L' B UD B (12,22)

F' R² UD R'L' U' FB R² F' U'D' F'B U'D' B' (12,20)

F'B' R'L' FB UD R'L' U'D' (6,12)

F U² R FB R' U² B RL B U'D' R'L U' L² (13,20)

F R' F L UD' L' U R U'D F' D' B UD' B' R' F R' (17,20)

F² UD²' L² F UD F' L² U FB U R'L' F'B R (17,22)

FB R'L' FB U'D' RL U'D' (6,12)

F R U² F L B UD' F L D F'B D R B D (15,18)

F U² F'B D B' L B L D' B² R' D F D F' R D² F' (18,22)

F' R² D² F U'D F² R B² L F² R D² FB' U' F'B' (15,24)

F' R F U R² U F' L' D F U² R' F'B² R' D' R' B' U' (18,22)

F R² B' L' U' L' F'B D B R B R F U' R U² D² F' (17,22)

FB R² U' F L F U' FB' R F' U' B' RL' B' RL (15,20)

F R² UD' F² L' UD L² B UD' FB' U'D² FB (12,22)

F R' D B UD F' L B D R' F R'L B' U' F' B' L F' D L (19,22)

FB U F L² D² F²'B R F B R F' L² D² R² U² B U (16,26)

		E-symmetric positions These are the positions that are invariant under all rotations of the cube producing an even permutation of the six faces. There are 72 such positions; 24 have more symmetry, namely H-symmetry, and 4 of these have M-symmetry. The other 48 positions fall into 12 patterns, as shown below. I have also calculated all minimal maneuvers, using my optimal cube solver. Reid					E-symmetrische Stellungen Hier werden alle Stellungen gezeigt, die unter allen geraden Drehungen des Würfels auf allen sechs Seiten unveränderlich sind. Hier gibt es 72 solche Stellungen, 24 haben mehrere Symmetrien, namentlich H-Symmetrie, und 4 davon M-Symmetrie. die anderen 28 Stellungen betreffen 12 Muster, wie oben gezeigt. Auch hier habe ich alle minmalen Zugzahlen durch meinen optimal cube solver ermittelt. Reid
		01/14/2009					14.01.2009