“Solving 18th-Degree Polynomial Equations Using Ezouidi’s Theorem”

This is the final frontier of polynomial mathematics. With over 985 pages, this book delivers what centuries of algebra could not: the exact symbolic solution of 18th-degree polynomial equations — without approximation, without numerical estimation, and far beyond what Abel, Galois, or modern AI can compute. Professor Mourad Sultan Ezouidi’s method, based on his powerful original theorem, reveals a precise structure for calculating the symbolic roots of any 18th-degree polynomial. Each step is derived analytically. Every root is verified algebraically. No floating-point approximations. No failed iterations. This work is more than a mathematical achievement — it is a philosophical challenge to everything we thought was unsolvable. Inside you’ll find: Full symbolic derivations for all 18 roots Direct confrontation with the limitations of classical theory Proof that AI and historical theorems are not enough — but Ezouidi’s Theorem is. Whether you are a mathematician, theorist, or researcher in symbolic computation, this book is the final tool you need to master the ultimate equation 985 Pages. 18 Roots. 1 Theorem. Abel Failed. AI Failed. Ezouidi Solved It.