The banded absorption of phenol vapor in the region 2500–2900 Å has been extensively analyzed and the vibrational structure associated with the in-plane modes has been interpreted. Vibronic selection rules and the symmetry classification of states is discussed in the framework of a molecular symmetry group G 4, isomorphous with the point group C 2 v . The spectrum comprises a strong, allowed system of bands polarized in the plane of the molecule perpendicular to an axis grazing the O-atom (“short axis”), and a group of much weaker, forbidden subsystems polarized along this axis (“long axis”). All a 1 vibration frequencies of the phenyl group in the excited state of phenol have been assigned and measured. The vibrations principally active in the forbidden subsystems are 6 b ( b 2 ring deformation), 9 b ( b 2 CH bending) and 7 b ( b 2 CH stretching), all of which correlate with e 2 g modes of benzene. The forbidden subsystems collectively have similar intensity (10 4 f = 8) to the corresponding 2600-Å bands of benzene (10 4 f = 14), though the phenol mode 6 b is relatively less effective in intensity borrowing than mode 6 of benzene. Intensity distribution in the a 1 progressions is consistent qualitatively with a geometry change on excitation encompassing ( i) a generalized increase in CC bond distance, ( ii) a decrease in CO distance, and ( iii) some increase in quininoid character in the aromatic ring. An a priori calculation of allowed and forbidden intensities is attempted, using the Herzberg-Teller theory with the inclusion of higher terms. It is shown that terms in the conventional Herzberg-Teller expansion contribute alternately to the intensity of the allowed and forbidden systems, so that only terms 1, 3, 5, ⋯ give rise to nonzero values in an allowed subsystem, while only terms 2, 4, ⋯ have nonzero values in a forbidden subsystem. However, quantitative results are not satisfactory, probably owing to inaccuracies in the electronic wave functions.
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