It is known that many reactions of cathodic deposition and anodic dissolution of metals, as well as a variety of redox processes occur via a multistep mechanism. Studying this mechanism is one of the most important problems in the electrochemical kinetics. Most works that were devoted to the development of theory of multistep electrode reactions considered cases of steady-state electrolysis. The literature data on theoretical and experimental research of multistep reactions in a non-steady-state regime are relatively scant and the conclusions made on that basis are mainly of a special, rather than a general, nature. In [1], for example, it was mentioned that, for multistep reactions in non-steady-state conditions, in some cases one should expect the accumulation of intermediate species, and the currents that correspond to each of successive steps will be different. In [2], Fick's equations for nonsteady-state diffusion were solved for a galvanostatic regime of the occurrence of a two-step electrode reaction and dependences of overvoltage and concentration of intermediates on time were obtained. The authors of [3] performed numerical simulation of cyclic voltamograms for a two-step reaction of electrodeposition of a metal with allowance made for the possibility of diffusion and adsorption of intermediates and compared the calculation results with experimental data on the multistep discharge of Cr(III) in chloride melts.A potential version of the realization of a system approach to an analysis of non-steady-state regimes of the occurrence of multistep reactions may be numerical simulation of appropriate kinetic equations. This method, as opposed to investigations of salient features of particular electrode reactions, makes it possible to investigate effects produced by initial parameters of a system, when varied in exceedingly broad ranges. However, enormous quantities of results obtained in the course of numerical simulation frequently lose their information content and value because of the difficulties connected with rational systematization and generalization of these data. The obtaining of various correlation dependences fails to solve this problem, for the correlation equations as a rule do not reflect the physical meaning and content of processes under investigation.One of the convenient ways to overcome the hindrances mentioned above may become the application of a similarity theory (theory of generalized variables) [4][5][6]. The method of theory of generalized variables is extensively used when studying the behavior of complex multifactor systems and allows one not only to simplify analysis at the expense of a decreased number of parameters by means of the introduction of dimensionless variables but also permits the expansion of the results of the investigation to an infinite multitude of similar systems and phenomena, thus imparting a generalized character to the analysis. In [7,8] we showed Abstract -Results of numerical simulation of the kinetics of a two-stage electrochemical reaction with partial tran...