1288
Can. J. Chem. Vol. 76, 1998
a century ago (16). This method, unfortunately, fails when
enol contents are as low as is commonly the case for simple
aldehydes and ketones (17), and in that situation it is useful
to employ a kinetic method where the keto–enol equilibrium
constant is determined as the ratio of enolization to keto-
nization rate constants: KE = kE͞kK.
effect on rates of enol ketonization (vide supra). It is possi-
ble, however, that the various comparisons made leading to
this result are not entirely valid, inasmuch as they were
made using models containing only single phenyl substitu-
ents in which steric crowding interfered little, if at all, with
substituent-functional group interaction. The enol investi-
gated, 2-methoxy-1,2-diphenylvinyl alcohol, on the other
hand, is a sterically congested molecule, as shown by the
fact that its phenyl groups are twisted out of the vinyl plane
by some 47° (1).
The presently determined ketonization rate constants, of
course, refer only to the Z enol isomer, but the enolization
rate constants are global values referring to the production
of both Z and E enols, as shown in eq. [9]. Simply taking the
ratio of the enolization to ketonization rate constants deter-
mined here will therefore not produce a proper keto–enol
equilibrium constant: the global rate constants should be
separated into values for production of the individual iso-
mers, but that cannot be done because the method of analy-
sis used, bromination, does not distinguish between the
isomers. A simple ratio of presently determined rate con-
stants does, however, provide an upper limit to KE for the Z
isomer, and that is enough to produce an interesting result.
The keto–enol equilibrium involving the Z isomer pro-
moted by hydroxide ion may be represented as shown in
eq. [10], and the equilibrium constant for this representation
is given by eq. [11].
We are grateful to the Natural Sciences and Engineering
Research Council of Canada for financial support of this
work.
1. J.F. McGarrity, A. Cretton, A.A. Pinkerton, D.
Schwarzenbazch, and H.D. Flack. Angew. Chem. Int. Ed.
Engl. 22, 405 (1983); Angew. Chem. Suppl. 551 (1983).
2. H. Hart, Z. Rappoport, and S.E. Biali. In The chemistry of
enols. Edited by Z. Rappoport. John Wiley & Sons, New York.
1990. Chap. 8.
3. C.D. Nenitzescu and E. Solomonica. Org. Synth. Coll. Vol. 2,
496 (1943).
4. J.R. Jones. Trans. Faraday Soc. 61, 95 (1965).
5. R.G. Bates. Determination of pH theory and practice. John
Wiley and Sons, New York. 1973. p. 49.
6. J.R. Keeffe and A.J. Kresge. In The chemistry of enols. Edited
by Z. Rappoport. John Wiley & Sons, New York. 1990.
Chap. 7.
7. A.J. Kresge. Acc. Chem. Res. 20, 364 (1987).
8. Y. Chiang, A.J. Kresge, J.A. Santaballa, and J. Wirz. J. Am.
Chem. Soc. 110, 5506 (1988).
9. Y. Chiang, A.J. Kresge, and J. Wirz. J. Am. Chem. Soc. 106,
6392 (1984).
10. Y. Chiang, A.J. Kresge, P.A. Walsh, and Y. Yin. J. Chem. Soc.
Chem. Commun. 869 (1989).
gl
fkE
Qw
QaE
[11] KE
=
k′o
In the latter expression, f is the (unknown) fraction of the
global enolization rate constant, kEgl, that refers to produc-
tion of the Z isomer only, Qw is the autoprotolysis constant
of water, and the remaining symbols are as defined by
eq. [6]. Insertion of numerical values into this expression
then leads to KE = (f) (4.22 × 10–6). Since f is a fraction less
than one, KE must be less than 4.22 × 10–6 with pKE > 5.38
as a lower limit.
Comparison of this result with pKE = 7.96 for aceto-
phenone (18) shows that β-phenyl and β-methoxy substitu-
ents introduced together increase enol content, and since
pKE = 5.38 is a lower limit, the combined effect of these
groups can be no greater than 7.96 – 5.38 = 2.58 pK units.
The effect of a β-phenyl substituent introduced alone may be
estimated as δ∆pKE = 3.16, by comparing pKE = 3.07 for the
trans-enol of phenylacetaldehyde, (10), 6, with pKE = 6.23
for acetaldehyde (11), 7. This difference is greater than the
upper limit of 2.58 pK units estimated above for the com-
bined effect of β-phenyl and β-methoxy substituents, which
means that the effect of β-methoxy alone must be in the op-
posite direction, i.e., the effect of this group must be to
lower rather than to raise enol content, and its magnitude
must be greater than 3.16 – 2.58 = 0.58 pK units.
11. Y. Chiang, M. Hojatti, J.R. Keeffe, A.J. Kresge, N.P. Schepp,
and J. Wirz. J. Am. Chem. Soc. 109, 4000 (1987).
12. Y. Chiang, A.J. Kresge, and C.I. Young. Can. J. Chem. 56, 461
(1978).
13. A.J. Kresge, D.S. Sagatys, and H.L. Chen. J. Am. Chem. Soc.
99, 7228 (1977).
14. A.J. Kresge and M. Leibovitch. J. Org. Chem. 55, 5234
(1990).
15. J. Hine. Structural effects on equilibria in organic chemistry.
John Wiley & Sons, New York. 1975. pp. 270–276.
16. K. Meyer. Justus Liebigs Ann. Chem. 380, 212 (1911).
17. J.R. Keeffe, A.J. Kresge, and N.P. Schepp. J. Am. Chem. Soc.
112, 4862 (1990).
This is a surprising result. It implies that β-methoxy sub-
stituents destabilize enols thermodynamically,5 in contrast to
the kinetic stabilization shown by their marked retarding
18. J.R. Keeffe, A.J. Kresge, and J. Toullec. Can. J. Chem. 64,
1224 (1986).
5 It is likely that β-substituents influence the position of keto–enol equilibria largely by altering the energy of the enol rather than that of the
keto isomer, because in the enol the substituent is placed directly on the functional group, whereas in the keto isomer it is insulated from the
functional group by a saturated carbon atom.
© 1998 NRC Canada