Use Ezouidi's Theorem to solve the 13th degree polynomial equations

For over two centuries, the mathematical world has accepted that polynomial equations of degree five and higher cannot be solved exactly by radicals—a belief enshrined in Abel’s impossibility theorem and formalized by Galois theory. But what if that belief was based on an incomplete framework? What if the true structure of higher-degree polynomials reveals a new pathway—one that classical mathematics failed to see? In Using the Theorem of Mourad Sultan Ezouidi to Solve the 13th-Degree Polynomial Equations, Professor Mourad Sultan Ezouidi Hsm presents a revolutionary method that defies the traditional boundaries of algebra. Through his original and rigorously developed theorem, Ezouidi establishes a powerful new technique to derive exact symbolic roots of 13th-degree polynomial equations—equations that have long been considered unsolvable in closed form. This book is not a restatement of known results, nor is it a numerical approximation guide. It is a bold redefinition of solvability, offering a complete and verifiable framework that: Exposes the failure of classical algebraic methods, including Cardano’s formulas and Abel–Ruffini’s conclusions, when applied to high-degree