Jm. Weiss et al., THE CUBIC TERNARY COMPLEX RECEPTOR-OCCUPANCY MODEL .3. RESURRECTING EFFICACY, Journal of theoretical biology, 181(4), 1996, pp. 381-397
Early work in pharmacology characterized the interaction of receptors
and ligands in terms of two parameters, affinity and efficacy, an appr
oach we term the bipartite view. A precise formulation of efficacy onl
y exists for very simple pharmacological models. Here we extend the no
tion of efficacy to models that incorporate receptor activation and G-
protein coupling. Using the cubic ternary complex model, we show that
efficacy is not purely a property of the ligand-receptor interaction;
it also depends upon the distributional details of the receptor specie
s in the native receptor ensemble. This suggests a distinction between
what we call potential efficacy (a vector) and realized efficacy (a s
calar). To each receptor species in the native receptor ensemble we as
sign a part-worth utility; taken together these utilities comprise the
potential efficacy vector. Realized efficacy is the expectation of th
ese part-worth utilities with respect to the frequency distribution of
receptor species in the native receptor ensemble. In the parlance of
statistical decision theory, the binding of a ligand to a receptor ens
emble is a random prospect and realized efficacy is the utility of thi
s prospect. We explore the implications that our definition of efficac
y has for understanding agonism and in assessing the legitimacy of the
bipartite view in pharmacology. (C) 1996 Academic Press Limited