Exact Roots of Polynomial Equations of Degree 7 using Ezouidi’s Theorem

I, Professor Mourad Sultan Ezouidi, am a mathematician specializing in high-degree polynomial solvability. Through my research, I developed Ezouidi’s Theorem, a revolutionary method that yields exact symbolic roots for equations that classical mathematics declared unsolvable. I am the author of numerous works, including: Mastering the Resolution of 10th, 9th, 8th, and 7th Degree Equations Exact Solutions of 11th and 12th Degree Equations Méthode de Résolution des Polynômes de Degré n For more than two centuries, mathematicians believed that the 7th-degree polynomial equation could never be solved in exact algebraic form. Abel’s theorem declared that no general radical expression exists for equations of degree five or higher, establishing a boundary that defined the limits of classical algebra. I refuse that boundary. In Exact Roots of Polynomial Equations of Degree 7, I present a complete and exact symbolic solution to the 7th-degree equation, using the framework I developed—Ezouidi’s Theorem. This new method reorganizes the algebraic structure of high-degree polynomials through recursive discriminants, symmetric transformations, and ex-root extraction.