±Electron's helical structure and mass radius relation

Together with the G-packet and ψ-wave structure of photon [1] to study pair production, it can help us to understand very likely structure of the ±electron and other ±particles that can be (or theoretically can be) produced in pair production [2,3]. Symmetry of the ±electrons, ±protons, ... produced inspire us they must be split and materialized symmetrically point to point from the photon's ϵ-packet. Electrons' mass density σ(∝ E²) and corresponding vector Φ^→(Φ_χ, Φ_y)(∝ E^→(E_x, E_y)) must distribute helically like the energy density E² and E^→(E_x, E_y) in the ϵ-packet [1]. We will prove helical structure of Φ^→(Φ_x, Φ_y) and intrinsic definite spin are the sufficient condition for the ±particles to exhibit a circular polarized wave property during their translational motion. In other words, it is ±particles' helical structure of Φ^→(Φ_x, Φ_y) and intrinsic definite spin made them having a circular polarized wave function and satisfying the Schrodinger equation. Physical meaning of wave function Φ(Φ_x, Φ_y) here and the state function in the quantum mechanics are proved equivalent. We will also prove in this process that the Maxwell wave equation of light is also the Schrodinger equation for the photon(s). At last, we derive and prove mass radius relation of the ±particles that can be produced in pair production.