Abstract
The function [A. Ben‐Naim, J. Chem. Phys. 54, 1387, 3696 (1971)] y(R) = exp[−δA HI(R)], playing a central role in the theory of solute‐solute interaction, is shown to be a monotonous decreasing function of R at short distances. A formal proof is given for two hard cube solutes approaching along a particular line. Further evidence, based on the Percus‐Yevick equations for a two‐dimensional system of spherical solutes, is provided.