Use Ezouidi's theorem to solve the 11th degree equations

We are not just solving a polynomial — we are challenging mathematical history itself. According to Abel’s Theorem, general solutions for 5th-degree and higher polynomials are impossible using radicals. The door was closed. Mathematicians stopped searching. But Professor Mourad Sultan Ezouidi says otherwise. Through the power of Ezouidi’s Theorem, a new path is revealed — one that leads us beyond classical limits, into the exact algebraic solution of even the 11th-degree polynomial. I will demonstrate this — not with approximations, not with guesswork, but with precise, exact roots. Abel said 'No' — but Ezouidi says 'Yes, it is solvable.' Redefining the Limits of Algebra "Today, we make history. I will show you two equations that expose the failure of all classical methods — including Abel’s Theorem — and reveal their exact roots using my own method: Ezouidi’s Theorem."