Arthur packets for G2_s

Orbits for the dual group: connected split real group with Lie algebra 'g2(R)'

complex nilpotent orbits for inner class
Complex reductive group of type G2, with involution defining
inner class of type 'c', with 2 real forms and 2 dual real forms
root datum of inner class: simply connected adjoint root datum of Lie type 'G2'
i: orbit number
H: semisimple element
BC Levi:  Bala-Carter Levi
Cent_0: identity component of Cent(SL(2))
Z(Cent^0): order of center of derived group of id. comp. of Centralizer
C_2: conjugacy classes in Cent(SL(2))_0 with square 1
A(O): orders of conj. classes in component group of centralizer of O
#RF: number of real forms of O for all real forms (of integrality datum) in inner class
#AP: number of Arthur parameters for O
i  diagram  dim  BC Levi Cent_0 Z  C_2  A(O)     #RF    #AP  Cent(O)  #reps
0  [0,0]    0    2T1     G2     1  2    [1]      [1,1]  2    G2	      2*=1+1
1  [1,0]    6    A1+T1   A1     2  2    [1]      [0,2]  2    SL(2)    2=1+1
2  [0,1]    8    A1+T1   A1     2  2    [1]      [0,2]  2    SL(2)    2=1+1
3  [2,0]    10   G2      e      1  1    [1,2,3]  [0,2]  2    S3	      5*=2+3
4  [2,2]    12   G2      e      1  1    [1]      [0,1]  1    G2	      1*=1