电子超高稳定性的定量动力学模型：基于丑式方程与四面体拓扑假设的校准与预测

Based on Zhao Futao's Axiom of Material Memory Elements and its derived "Zichouyimao" equation system, this paper proposes the first quantitative dynamic model to address the long-standing theoretical puzzle of why electrons simultaneously possess an extremely low rest mass (0.511 MeV) and extremely high structural stability (never shattered under the energy of modern colliders). Under the ontological premise that "an electron is composed of four Ke particles forming a regular tetrahedral topological structure", we concretize the Chou's Equation into a coupled system of equations describing the evolution of the electron's survival intensity \(X_e\) and cohesive memory mode \(M_e\). By introducing a physically oriented environment matching function \(\sigma_e(E)\), the model uniformly correlates the electron's inertial mass and shattering threshold with its enormous memory intensity \(M_0\). Using the established Chou's Equation model of the proton as a calibration benchmark, combined with real observational data such as the proton mass (938 MeV), its typical shattering threshold (~1 GeV), and the electron