Anatomy of the Electron: A Pure Orthogonal Field Geometry and Topological Standing Wave Approach

This paper applies Pure Orthogonal Field Geometry as a precision scalpel to dissect the foundational topological structure of the electron (511 keV). We demonstrate that the electron is neither a zero-dimensional point particle nor an unbounded probability wave, but a discrete self-sustained standing wave ($R0 = 2\bar{\lambda}_C$) formed by light (Gamma) captured within a dual-dual potential well $a(x) = 1/x^2 - x^2$ and locked at the geometric curvature boundary U''(1) = 4. Driven by two mutually perpendicular (90°) field discs of equal strength operating in an endless topological loop at light speed, the system dynamically inflates a perfectly homogeneous 3D spherical envelope. Furthermore, we provide a definitive geometric proof regarding the absolute impossibility of magnetic monopoles.