Twenty exact roots of equations od degree 20

For over two centuries, the mathematical world believed Abel’s Theorem to be absolute truth: no general solution in radicals exists for polynomial equations of degree five or higher. This view defined the limits of algebra—until now. In The 20th-Degree Equation Solved Exactly — A Final Word Against Abel’s Theorem, I unveil a discovery that changes everything. Through Ezouidi’s Theorem, I present the exact, symbolic, and verifiable solution to the 20th-degree polynomial equation—achieving what generations of mathematicians deemed impossible. This work establishes a new framework uniting: discriminant analysis, recursive transformations, hierarchical symmetries, and ex-root extraction. Unlike classical methods, which collapse under numerical approximations and Galois-theoretic limitations, my approach achieves pure algebraic precision at every step. Each chapter reveals a deeper truth: that Abel’s impossibility was not the end of algebra, but the beginning of a deeper, more complete understanding. I show that exact solutions exist not only for the 20th degree but for all polynomial degrees.