G = E7, simply connected, quaternionic
G^v = E7, adjoint, split

type: E7 sc s
real form: 2
dual real form: 3

Dynkin Diagram:

    2
    |
1-3-4-5-6-7

Special				 Special                           
Orbit   Cells   Diagram #R  A    DualOrbit Cells  Diagram #R   A
1	31	0000000 1   1	 E7	   0	  2222222 (2)  1
A1	30	1000000 1   1	 E7(a1)	   1	  2220222 (2)  2/1
2A1	28,29	0000010 2   1	 E7(a2)	   2,3	  2220202 (2)  1
A2     18,26,27	2000000 3   2/2	 E7(a3)	   4,5,13 2002022 (4)  2/2
A2+A1	25	1000010 1   2/2	 E6(a1)	   6	  2002020 (2)  2/2
A2+2A1	23,24	0001000 2   1	 E7(a4)	   7,9	  2002002 (4)  2/1
2A2	16,22	0000020 2   1	 D5+A1	   8,15	  2110110 (2)  1
A3	17,21	2000010 2   1	 D6(a1)	   10,14  2110102 (2)  1
D4(a1)	9,19,20	0020000 3   S3	 E7(a5) 11,12,21  0002002 (4)  S3
A3+A2	15	0001010 1   2/1	 D5(a1)+A1 16	  2000200 (4)  1
A4	7,14	2000020 2   2/2	 D5(a1)	   17,23  2001010 (3)  2/2
A4+A1	13	1001010 1   2/2	 A4+A1	   18	  1001010 (3)  2/2
D4	3,8	2020000 2   S3/1 A5''	   22,29  2000022 (2)  1
D5(a1)	6	2001010 1   2/2	 A4	   24	  2000020 (2)  2/2
A4+A2	12	0002000 1   1	 A3+A2+A1  19	  0000200 (4)  1
E6(a3)	5,11	0020020 2   2/2	 D4(a1)+A1 20,25  0110001 (4)  2/2
D5	2,4	2020020 2   1	 (A3+A1)'' 26,30  2000002 (2)  1
A6	10	0002020 1   1	 A2+3A1	   27	  0200000 (4)  1
E6(a1)	1	2002020 1   2/2	 A2+A1	   28	  1000010 (3)  2/2
E6	0	2022020 1   1	(3A1)''	   31	  0000002 (2)  1