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. 2016 Mar 10;144(10):104304. doi: 10.1063/1.4942019

TABLE XI.

Energy differences due to the correlation of 2s orbitals in corresponding wave functions, i.e., ΔE = E (excluding excitations from the 2s orbitals) −E (including excitations from the 2s orbitals), in mh.

Active space of the reference wave function
Geometry ΔE(2,2)a ΔE(6,4)b ΔE(12,7/18,10)c ΔE(12,9/18,12)d
OM Ref. 11A1 0.00 0.00 1.03 10.35
21A1 0.00 0.00 0.04 14.79
Ref. + SD 11A1 232.64 243.72 247.58 238.61
21A1 226.10 250.56 252.15 246.42
TS Ref. 11A1 0.00 0.00 1.13 10.34
21A1 0.00 0.00 0.16 10.76
Ref. + SD 11A1 226.08 239.01 239.81 244.10
21A1 219.19 235.64 237.31 244.17
XM Ref. 11A1 0.00 0.00 1.12 9.95
21A1 0.00 0.00 0.16 11.15
Ref. + SD 11A1 226.07 239.04 239.80 243.98
21A1 219.22 235.65 237.29 244.25
CI Ref. 11A1 0.00 0.00 0.98 9.57
21A1 0.00 0.00 0.11 10.72
Ref. + SD 11A1 221.83 235.70 235.95 245.41
21A1 215.43 232.81 233.49 245.69
RM Ref. 11A1 0.00 0.00 1.55 13.38
21A1 0.00 0.00 1.99 10.47
Ref. + SD 11A1 232.30 234.13 215.67 244.71
21A1 223.83 235.80 218.17 247.35
a

ΔE = E [CAS(2,2)*] −E [CAS(2,2)].

b

ΔE = E [CAS(6,4)*] −E [CAS(6,4)].

c

ΔE = E [CAS(12,7)*] −E [CAS(18,10)], energies for the CAS(12,7)* calculations were determined using the CASSCF(6,4) optimized orbitals (see the end of Section VI A).

d

ΔE = E [CAS(12,9)*] −E [CAS(18,12)].