Polynomials of degree 20 solved by Ezouidi's Theorem

For over two centuries, the mathematical world has accepted Abel’s Theorem as an absolute truth: that no general solution in radicals exists for polynomial equations of degree five or higher. This belief defined the limits of algebra—until now. In The 20th-Degree Equation Solved Exactly — A Final Word Against Abel’s Theorem, Professor Mourad Sultan Ezouidi unveils a discovery that changes everything. Through Ezouidi’s Theorem, he presents the exact, symbolic, and verifiable solution to the 20th-degree polynomial equation—accomplishing what generations of mathematicians deemed impossible. This groundbreaking work reveals a new mathematical framework that unites discriminant analysis, recursive transformations, and symbolic symmetries into a single coherent structure. Unlike classical methods, Ezouidi’s approach bypasses numerical approximations and field-theoretic limitations, delivering pure algebraic precision at every step. Each chapter leads the reader deeper into the architecture of high-degree equations, showing that Abel’s impossibility was not the end of algebra—but the beginning of a deeper truth. A profound and revolutionary contribution keep it up.