R. V. Ankem et al. / Tetrahedron Letters 49 (2008) 6547–6549
6549
carbinolamide breakdown7b,c yielded Keq values for carbinolamides
in solution. The equilibrium constants clearly indicated that amide
addition to formaldehyde was favored although the nature of the
amide does not appear to have a significant effect on the energetics
of the equilibrium. Although other aldehydes were not investi-
gated, the electrophilicity of the aldehyde must play a role in the
overall stability of the carbinolamide generated as seen in the
hydration of the aldehydes.14 While this must remain speculative,
clearly the reaction of formaldehyde with benzamide derivatives
generated stable adducts. Thus, the speculative role of the carbi-
nolamide in bicyclomycin4c was supported by these results. In
addition, the carbinolamide intermediates generated by the reac-
tion of DNA with endogenous and exogenous aldehydes3 would
be expected to produce similarly stable products with lifetimes
long enough that further modification could occur.
O
H
H
O
OH
+ HA
O
O
+ A-
+
H
k2
k1
+ HA
R
N
H
R
N
H
H
H
k-1
H
Scheme 3. Specific acid followed by general base.
are the acidity constants for the acid catalyst and protonated form-
aldehyde, respectively. As a result, no definitive conclusions con-
cerning the mechanism of the acid-catalyzed reaction can be
made based upon available data. The pseudo second-order rate
constants for the acid-catalyzed reaction (k0H) are listed in Table
1. These rates show that as electron-withdrawing groups are added
to the amide, the rate of the acid-catalyzed reaction slows. The
Hammett plot of the pseudo second-order rate constants for
the acid-catalyzed reaction leads to a
Supplementary data).
q
-value of ꢁ0.96 (see
Acknowledgment
ð2Þ
This work was supported by an award from the National Sci-
ence Foundation under Grant No. CHE-0518130.
As stated above, the [CH2O]total in the reaction solutions was
1.21 M. The high [CH2O] relative to substrate was required to en-
sure sufficient quantity of formaldehyde in its reactive keto-form
([CH2O]keto). The [CH2O]keto can be calculated using Eq. 3 where
KH = 2420 is the equilibrium constant for formaldehyde hydration
(KH = [hydrate]/[free aldehyde])14 and [CH2O]total was 1.21 M. Be-
tween pH 0 and 12, [CH2O]keto was approximately 5 ꢂ 10ꢁ4 M,
which was ꢀ50 times the concentration of the benzamide deriva-
tives in solution upon the initiation of the reaction. The third-order
rate constants were then calculated by dividing the pseudo sec-
ond-order rates by the [CH2O]keto. Table 1 lists the third-order rate
constants for both the hydroxide-dependent and the acid-cata-
lyzed reactions.
Supplementary data
Solution preparation for kinetic experiments, Table with wave-
lengths and correction factors used for various amides, Hammett
plots for both the acid and hydroxide-dependent reactions, and a
plot of buffer catalysis. Supplementary data associated with this
article can be found, in the online version, at doi:10.1016/
References and notes
1. (a) Bradbury, A. F.; Finnie, M. D. A.; Smyth, D. G. Nature 1982, 298, 686–688; (b)
Eipper, B. A.; Mains, R. E.; Glembotski, C. C. Proc. Natl. Acad. Sci. U.S.A. 1983, 80,
5144–5148; (c) Young, S. D.; Tamburini, P. P. J. Am. Chem. Soc. 1989, 111, 1933–
1934.
keto
tot
½CH2Oꢃ
¼ ð1 þ KHÞ=½CH2Oꢃ
ð3Þ
2. (a) Takada, Y.; Noguchi, T. Biochem. J. 1986, 235, 391–397; (b) McIninch, J. K.;
McIninch, J. D.; May, S. W. J. Biol. Chem. 2003, 278, 50091–50100.
3. (a) Chung, F. L.; Nath, R. G.; Nagao, M.; Nishikawa, A.; Zhou, G. D.; Randerath, K.
Mutat. Res. 1999, 424, 71–81; (b) Marnett, L. J. Mutat. Res. 1999, 424, 83–95; (c)
Nair, J.; Barbin, A.; Velic, I.; Bartsch, H. Mutat. Res. 1999, 424, 59–69.
4. (a) Miyamura, S.; Ogasawara, N.; Otsuka, H.; Niwayama, S.; Takana, H.; Take, T.;
Uchiyama, T.; Ochiai, H.; Abe, K.; Koizumi, K.; Asao, K.; Matuski, K.; Hoshino, T.
J. Antibiot. 1972, 25, 610–612; (b) Miyoshi, T.; Miyari, N.; Aoki, H.; Kohsaka, M.;
Sakai, H.; Imanaka, H. J. Antibiot. 1972, 25, 569–575; (c) Vela, M.; Kohn, H. J. Org.
Chem. 1992, 57, 5223–5231.
5. (a) Asami, Y.; Kakeya, H.; Onose, R.; Yoshida, A.; Matsuzaki, H.; Osada, H. Org.
Lett. 2002, 4, 2845–2848; (b) Kakeya, H.; Takahashi, I.; Okada, G.; Isono, K.;
Osada, H. J. Antibiot. 1995, 48, 733–735; (c) Nakai, R.; Ogawa, H.; Asai, A.; Ando,
K.; Agatsuma, T.; Matsumiya, S.; Akinaga, S.; Yamashita, Y.; Mizukami, T. J.
Antibiot. 2000, 53, 294–296; (d) Singh, S. B.; Goetz, M. A.; Jones, E. T.; Bills, G. F.;
Giacobbe, R. A.; Herranz, L.; Stevensmiles, S.; Williams, D. L. J. Org. Chem. 1995,
60, 7040–7042; (e) Suzuki, S.; Hosoe, T.; Nozawa, K.; Kawai, K.; Yaguchi, T.;
Udagawa, S. J. Nat. Prod. 2000, 63, 768–772.
6. (a) Bundgaard, H. In Design of Prodrugs; Bundgaard, H., Ed.; Elsevier:
Amsterdam, 1985. pp 1–92; (b) Bundgaard, H.; Buur, A. Int. J. Pharm. 1987,
37, 185–194; (c) Bundgaard, H.; Johansen, M. Int. J. Pharm. 1980, 5, 67–77; (d)
Bundgaard, H.; Johansen, M. Int. J. Pharm. 1984, 22, 45–56; (e) Johansen, M.;
Bundgaard, H. Arch. Pharm. Chem. Sci. Edn. 1979, 7, 175–192.
7. (a) Mennenga, A. G.; Johnson, A. L.; Nagorski, R. W. Tetrahedron Lett. 2005, 46,
3079–3083; (b) Tenn, W. J.; French, N. L.; Nagorski, R. W. Org. Lett. 2001, 3, 75–
78; (c) Tenn, W. J.; Murphy, J. L.; Bim-Merle, J. K.; Brown, J. A.; Junia, A. J.; Price,
M. A.; Nagorski, R. W. J. Org. Chem. 2007, 72, 6075–6083.
Dividing the rates of formation of the N-(hydroxymethyl)benz-
amide derivatives by the rates of their breakdown, under similar
conditions,7b,c yield the equilibrium constants shown in Table 1.
Reasonable correlation between the Keq calculated using the
acid-catalyzed rates and those determined from the hydroxide-
dependent rates was found. The results show that the presence
of substituents on the aromatic ring of the amide does not lead
to any significant trends in the equilibrium position for carbinol-
amide in aqueous solution.
These results were in agreement with previous studies investi-
gating the equilibrium position of the reaction of amide derivatives
with formaldehyde. Crowe and co-workers reported a similar equi-
librium constant of Keq = ꢀ5 ꢂ 104 Mꢁ1 for both acetamide’s and
benzamide’s reaction with formaldehyde.8a Jencks and co-workers
determined the equilibrium constants for the addition of a number
of nucleophiles to formaldehyde and found Keq = 5.8 ꢂ 104 Mꢁ1 for
urea.15 The results reported here do not show any apparent ‘amide’
dependent trend in equilibrium position for the reaction of amides
with formaldehyde to form carbinolamides, and are similar in
magnitude to the previously reported values. This lack of sensitiv-
ity in Keq to the nature of the amide in these experiments may be
due to subtle effects being masked by error in the measurement of
the rate constants.
8. (a) Crowe, G. A., Jr.; Lynch, C. C. J. Am. Chem. Soc. 1950, 72, 3622–3623; (b) Sato,
K.; Abe, Y. J. Polym. Sci., Polym. Chem. Ed. 1977, 15, 1097–1105.
9. (a) Okano, M.; Ogata, Y. J. Am. Chem. Soc. 1952, 74, 5728–5731; (b) Kennedy, E.
R.; Formaldehyde: Method 3500; NIOSH: 1994.
Presented here is the first investigation of the rate constants for
the formation of carbinolamides for a series of benzamides and
formaldehyde as a function of pH. A general acid-catalyzed reac-
tion operates in the acidic region of the pH-rate profile and a spe-
cific-base mechanism in the hydroxide-dependent region. The
proposed reaction mechanisms were in accord with the currently
accepted mechanisms for carbinolamide breakdown in aqueous
solution.6,7 Coupling these rates with previously reported rates of
10. (a) Hine, J.; Hine, M. J. Am. Chem. Soc. 1952, 74, 5266–5271; (b) Bell, R. P.;
McTigue, P. T. J. Chem. Soc. 1960, 2983.
11. The Chemistry of Amides; Zabicky, J., Ed.; Interscience: New York, 1970.
12. Jencks, W. P.; Regenstein, J. Handbook of Biochemistry and Molecular Biology.
In Fasman, G. D., Ed.; Physical and Chemical Data; CRC Press: Cleveland, 1976:
Vol 1. pp 305–351.
13. Pearson, R. G.; Sobel, H.; Songstad, J. J. Am. Chem. Soc. 1968, 90, 319–326.
14. Lewis, C. A., Jr.; Wolfenden, R. J. Am. Chem. Soc. 1973, 95, 6685–6688.
15. Sander, E. G.; Jencks, W. P. J. Am. Chem. Soc. 1968, 90, 6154–6162.
16. Murphy, J. L. Thesis, Illinois State University, 2007.