The general aspects of a theory of dense-phase reactions, based on an accurate quantummechanical formulation of the rate equation, are considered. Using an adiabatic one-frequency oscillator model, the theory is applied to several important biological processes at low temperatures: the photinduced oxidation of cytochrome C by bacteriochlorophyll, the electron transfer from primary to secondary acceptors in bacterial photosynthesis, and the ligand rebinding of carbon oxide and P-chain of hemoglobin. A very good agreement between theory and experiment is found making use of no more than one or two (or even without any) adjustable parameters.The reactions in solution (liquid or solid phase), in particular, the chargetransfer processes, undoubtedly present a great interest for chemistry, electrochemistry, and biology. The recent development of the theory of these reactions is mainly based on a semiclassical treatment using transition state theory [ 11 or on a quantum-mechanical treatment in the framework of perturbation theory [2]. This implies either a classical motion of nuclei or a weak electronic interaction between both reactants and products.A more general consideration, which avoids to a large extent all these limitations, is possible on the basis of a quantum collision theory of chemical reactions [3], which applies to both gas-[4] and dense-phase (especially chargetransfer) [5] reactions.The goal of this paper is to consider the general aspects of this theory concerning the reactions in dense media, in particular, biological processes including electron transfer from a donor to an acceptor center.The usual quantum-mechanical treatment of both gas-and dense-phase reactions is based on an adiabatic separation of the motions of nuclei and electrons, which results from the large difference of their masses (Born-Oppenheimer approximation). Therefore, for any given electronic state, the slow nuclear motion is governed by an effective potential that arises from the fast electronic motion. Thus, the potential-energy surface, used to describe the interactions between atoms and molecules in a definite electronic state, involves both the field of the electron cloud and the internuclear repulsion energy.A simple model for a description of reactions in dense phases is based on the assumption that the nuclei are making small harmonic vibrations in both the initial and final states of the system. Then, the potential-energy surface arises from the intersection of two many-dimensional paraboloids corresponding to separate reactants and products, both including the solvent molecules. The electronic