6000
M. Doble et al. / Bioorg. Med. Chem. 13 (2005) 5996–6001
4. Experimental
and the correlation coefficients for all of them with inhi-
bition activity were determined.
4.1. Synthesis
4.3. Statistical methods
More details of the synthesis of these compounds are
mentioned in Akamanchi et al.3 Although many syn-
thetic methods can be used for the preparation of
these compounds, the Fries rearrangement4 was pre-
ferred since the reactions could be performed easily
and the regioisomers formed could be readily separat-
ed with good yield. Compound 2 was prepared by the
Friedel–Crafts reaction of resorcinol with glacial acetic
acid in the presence of anhydrous zinc chloride. Selec-
tive methylation of compound 2 using excess methyl
iodide and lithium carbonate in dimethyl formamide
gave paeonol (4). The Fries rearrangement of 4-meth-
oxyphenyl acetate gave predominantly compound 3.
Selective methylation of compound 3 with methyl
iodide and potassium carbonate in acetone gave 5.
Compounds 6–20 were synthesized by the Fries rear-
rangement by heating a mixture of anhydrous alumi-
num chloride and corresponding substituted phenyl
acetate. The synthesized compounds were character-
ized by their melting point (Campbell melting point
apparatus), IR spectra (Shimadzu IR 408 using KBr
disk) and 1H NMR spectra (Varian EM 360,
60 MHz).
Statistical techniques, such as Cluster Analysis, Princi-
pal Component Analysis, and Nonlinear regression
analysis, were performed on the data set using SY-
STATÒ software (SPSS Inc., USA). The same software
was used for estimating dissimilarity distance and cor-
relation coefficients between various molecular parame-
ters. Neural Network simulations were carried out
using NEURALWAREÒ software (NeuralWare, Inc.,
PA, USA). Back-propagation neural network with
TanH transfer function was used in all cases with Del-
ta-learning rule and 16 epochs. Estimation of dissimi-
larity distance and correlation coefficient was carried
out to identify the best set of molecular descriptors
to be used in the regression and neural network
models.
The goodness of the regression fits were estimated
using parameters, such as R2, Ra2dj, qp2re (also known
as validation R2), RMSSE, and F ratio, which are de-
fined below,
R2 ¼ 1 ꢁ SSE=TSS
Platelet aggregation inhibitory activity of these com-
pounds was studied in vitro at King Edward VII
Memorial Hospital, Mumbai, India, from blood sam-
ples taken from donors. Platelet aggregation inhibito-
R2adj ¼ 1 ꢁ ðn ꢁ 1Þð1 ꢁ R2Þ=ðn ꢁ p ꢁ 1Þ
q2pre ¼ 1 ꢁ PRESS=TSS
ry activity was measured using
a
four-channel
aggrecorder3 (more details are given in Akamanchi
et al., 1999). The concentration of adenosine diphos-
phate eliciting the full biphasic aggregation response
(ꢀ5 lM) was established using platelet-rich plasma
from each donor before the determination of inhibito-
ry potency. Test drugs were prepared by dissolving
them in methanol to prepare 2% solution. Maximum
percent aggregation (MPA) obtained from the aggre-
gation trace of control (methanol) and treated (test
compound) was used to calculate % inhibition with
the following formula,
RMSSE ¼ mean sum of square of the error
pffiffiffiffiffiffiffiffiffiffiffiffiffi
¼
SSE=n
F ¼ ðn ꢁ 2ÞR2=ð1 ꢁ R2Þ
where n, number of data points; p, number of
parameters.
X
2
TSS ¼
ðydata;i ꢁ yavgÞ
% Inhibition ¼ 100 ꢃ ð1 ꢁ MPA of test compound=
MPA of controlÞ:
X
2
SSE ¼
yavg
ðymodel;i ꢁ ydata;i
Þ
X
¼
ydata;i=n
4.2. Molecular modeling studies
The molecule structures of the compounds were built
using HYPERCHEMÒ (HYPERCUBE Inc., USA)
and their minimum energy conformation was deter-
mined first by minimizing the structures using molecular
mechanics MM+ force field, followed by minimizing the
structures with semi-empirical quantum mechanics
(AM1 method with restricted Hartree–Fock (RHF))
and finally with an ab initio method (STO-3G minimal
basis set). The constitutional, topological, geometrical,
charge, and quantum mechanical descriptors (419 in to-
tal) were estimated using the software DRAGONÒ
(Milano Chemometerics, Italy), and HYPERCHEMÒ
ydata, i = data points; ymodel, i = model predictions.
PRESS = A model is developed with (n ꢁ 1) data
points and the nth point is predicted using this model.
This exercise is carried out for all the points. The sum
of squares of the difference between these predicted
data (using the Ôleave-one-outÕ scheme) and the actual
values is called PRESS. Predictive capability of a
model is expressed by q2pre. RMSSE is an indication
of the mean deviation of the prediction from the data.
A large F indicates the model fit is not a chance
occurrence.