When a system of coupled elementary reactions is perturbed from its equilibrium position by a change of some external parameter, the concentrations of the participants "relax" to their new equilibrium values with time-constants which are characteristic not of the individual elementary reactions, but rather of the "normal modes of chemical relaxation". Each normal mode can be considered as a linear combination of two or more elementary reactions, the coefficients depending both on rate constants and on concentrations. It can be "excited", for instance, by a sudden change of temperature,~T. Its degree of excitation of "amplitude" will be designated by y; it is the difference between the actual and equilibrium concentrations of that substance -or substances -whose stoichiometric coefficient in the normal mode is unity. Simple thermodynamics show that y at a time immediately after the jump, before relaxation has set in, is given by y =r~H~T/RT2 where r is an "amplitude factor" which depends on the stoichiometric coefficients and concentrations of the participants. Thermodynamically, a normal mode can be treated like an ordinary chemical reaction. Therefore, its~H simply follows from Hess' Law and is a suitable linear combination of the~H-values of the reactions which constitute the normal mode. If the coefficients with which the various reactions participate in the normal mode change with concentration, then~H of the normal mode will also change with concentration. Although all this is well known [1][2][3][4] and although it has often been found possible to improve the amplitude of a given reaction which has a low~H-value by coupling it with another system whosẽ H is high, the change of~H with a change of the coefficients does not seem to