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1.1 root 1: .EQ
2: delim $$
3: gfont R
4: .EN
5: .sp 2
6: .ce 2
7: Table IV. Determinations of $ T sub o (a sup 3 SIGMA ) $
8: for $ H sub 2 $ from this and previous work.
9: .TS
10: box,tab(x),center;
11: c|c|c|c|c|c|c
12: l|l|n|c|c|c|c.
13: .sp .5
14: Singlet StatexTriplet Statex$ E sup t - E sup s $x$ E sup s $x\
15: $ T sub o - E sup t $x$ T sub o (a sup 3 SIGMA ) $xReference
16: .sp .5
17: _
18: .sp .5
19: R(4d) $ "" sup 1 PI sub g $xr(4a) $ "" sup 3 PI sub g $x1.42x120031.61x-24956.58x\
20: 95076.45xX
21: v=1, N=4xv=1, N=4xxxxx
22: .sp .5
23: _
24: .sp .5
25: J(3d) $ "" sup 1 DELTA sub g $xj(3d) $ "" sup 3 DELTA sub g $x1.14x\
26: 114923.56x-19848.30x95076.40xX
27: v=1, N=3xv=1, N=3xxxxx
28: .sp .5
29: _
30: .sp .5
31: W(?) $ "" sup 1 SIGMA sub g sup + $xi(3d) $ "" sup 3 PI sub g $x1.45x\
32: 115450.32x-20375.33x95076.44xX
33: v=1, N=4xv=1, N=6xxxxx
34: .sp .5
35: _
36: .sp .5
37: G(3d) $ "" sup 1 SIGMA sub g sup + $x$g(3d) sup 3 SIGMA sub g sup + $x\
38: -1.24x111827.84x-16750.23x95076.37xX
39: v=0, N=2xv=0, N=2xxxxx
40: .sp .5
41: _
42: .sp .5
43: G(3d) $ "" sup 1 SIGMA sub g sup + $xg(3d) $ "" sup 3 SIGMA sub g sup + $x\
44: 3.5x111893.13x-16820.32x95076.3xX
45: v=0, N=3xv=0, N=3
46: .sp .5
47: _
48: .sp .5
49: B'(3p) $ "" sup 1 SIGMA sub u sup + $xf(4p) $ "" sup 3 SIGMA sub u sup + $x\
50: -4.28x115606.45x-20525.92x95076.25xX
51: v=3, N=0xv=0, N=0
52: .sp .5
53: _
54: .sp .5
55: B'(3p) $ "" sup 1 SIGMA sub u sup + $x f(4p) $ "" sup 3 SIGMA sub u sup + $x\
56: 4.94x115647.12x-20575.64x95076.42xX
57: v=3, N=1xv=0, N=1
58: .sp .5
59: _
60: .sp .5
61: $ 3 sup 1 K $xg(3d) $ "" sup 3 SIGMA sub g sup + $x4.26x113879.40x\
62: -18807.41x95076.25xThis Work
63: v=1, N=1xv=1, N=1
64: .sp .5
65: _
66: .sp .5
67: $ 3 sup 1 K $xg(3d) $ "" sup 3 SIGMA sub g sup + $x-7.26x113987.60x\
68: -18904.02x95076.32xThis Work
69: v=1, N=3xv=1, N=3xxxx
70: .br
71: .T&
72: rsssscc.
73: .sp .5
74: _
75: Average $ T sub o ( a sup 3 SIGMA sub g sup + ) = 95076.36 \(+- 0.20 $
76: .sp .5
77: .TE
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