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. 2018 Apr 5;3(4):3835–3850. doi: 10.1021/acsomega.8b00142

Table 2. Model Statistics for Bond Lengths ad, Where Each Compound is Represented in the T1 and T2 Formsa.

  bond geometry r2 q2 RMSEE
T2 a most stable 0.863 0.860 0.456
    same conf (excl. 23) 0.988 0.987 0.137
  b most stable 0.603 0.553 0.792
    same conf (excl. 23) 0.924 0.922 0.342
  c most stable 0.583 0.540 0.812
    same conf (excl. 23) 0.989 0.989 0.130
  d most stable 0.423 0.424 0.920
    same conf (excl. 23) 0.974 0.973 0.199
T1 a most stable 0.906 0.898 0.377
    same conf 0.952 0.944 0.270
  b most stable 0.608 0.599 0.769
    same conf 0.885 0.879 0.416
  c most stable 0.803 0.781 0.545
    same conf 0.745 0.729 0.620
  d most stable 0.463 0.456 0.900
    same conf 0.819 0.814 0.522
a

“Most stable” refers to the models formed with 2,6-di-ortho-compounds plus the more stable coplanar conformers of the mono-ortho-compounds. “Same conf” refers to models where mono-ortho-compounds are optimized from an orthogonal orientation of the two rings, so as to match that of the 2,6-di-ortho-substituted compounds (i.e., all compounds optimized from the same conformation). Compound 23 falls within the “most stable” set as it did not optimize to a local minimum with an orthogonal geometry. Corresponding plots are shown in Figures S1 and S2, whereas Tables S5 and S6 show bond lengths and angles D1 and D2.