Relation of the Anomalous Magnetic Moment of the Electron with Proton and Neutron Masses

The anomalous magnetic moment of the electron is calculated through introducing the effective mass of the virtual component of the electron structure. In this case, the anomalous moment is inversely proportional to the effective mass Meff which is shown to be a linear combination of the neutron, proton, and electrostatic electron field masses. The spin of the rotating structure is assumed to be equal to 3/2, while the spin of a bare electron is equal to unity and the resultant spin being 1/2. A simple analysis gives the coefficients $\sqrt{2}/2$ and exp(1) $\sqrt{2}/2$ for a linear combination of the proton and electron masses with the approximation precision giving here nine significant digits after the decimal point. The summand proportional to α² adds four more digits. Thus, the conception of the effective mass M_eff leads to the formula for the total magnetic moment of the electron accurate to the fourteen digits after the decimal point. Association with the virtual beta-decay reaction and possible reasons for the simplicity of the derived formula are discussed.