Math

A complete algebraic framework for polynomial roots, duality, and hierarchies. Seven theorems. Direct recurrence bypassing Newton's identities. Triple duality: polynomial ↔ linear equation ↔ matrix. Full reverse duality.

How many things are there in holy Scripture which may not well be understood without some meane skill in Geometry? The Fabricke and bignesse of Noah's Arke: The Sciagraphy of the Temple set out by Ezechiel, Who may understand, but he that is skilfull.

What are the sources of mathematical subject matter? • What is about the meaning of a mathematical object? • What is the nature of a mathematical proposition? • What is the relationship between logic and mathematics? • What is the role

In the Chapter on ‘Propositions of Existence’ I have adopted a new ‘normal form,’ in which the Class, whose existence is affirmed or denied, is regarded as the Predicate, instead of the Subject, of the Proposition.

A unified mathematical framework for solving nth-degree polynomial equations through a structured transformation into a linear system, providing a systematic alternative to classical root-finding methods.

A unified mathematical framework for solving nth-degree polynomial equations through a structured transformation into a linear system, providing a systematic alternative to classical root-finding methods.

A unified mathematical framework for solving nth-degree polynomial equations through a structured transformation into a linear system, providing a systematic alternative to classical root-finding methods.

Isaac Newton was born on the 25th of December (old style), 1642, at Woolsthorpe, in Lincolnshire, about a half-mile from Colsterworth, and eight miles south of Grantham. His father, Mr. Isaac Newton, had died a few months after his marriage to Harriet Ays

This work presents a unified and exact method for solving polynomial equations from the first degree up to the twentieth degree, based on Ezouidi’s Theorem. By transforming general polynomials into associated lower-degree systems.

Ezouidi’s Theorem (EMST) is a recursive, invariant-based approach that solves polynomials of any degree. It reconstructs all roots exactly, identifies multiplicities automatically, and preserves the structural integrity of the original polynomial

This book introThis book introduces Ezouidi’s Theorem, a novel algebraic method that provides an exact and invariant-based approach to solving polynomial equations of any degree. Without relying on radicals or classical factorization techniques.

Ezouidi’s Theorem (EMST) is a recursive, invariant-based approach that solves polynomials of any degree. It reconstructs all roots exactly, identifies multiplicities automatically, and preserves the structural integrity of the original polynomial,

A major turning point came in the nineteenth century with the Abel–Ruffini theorem, which established the impossibility of expressing the roots of a general polynomial of degree five or higher using radicals alone.

EMST’s Approach introduces a structured and exact method for resolving polynomial equations of degree 19. Built upon Ezouidi’s Theorem, this framework proposes an alternative pathway to classical radical-based limitations, offering explicit constructi

For nearly two centuries, the Abel–Ruffini theorem has shaped the understanding of polynomial solvability, asserting the impossibility of a general radical solution for equations of degree five and higher. EMST’s Approach (Ezouidi Mathematical Struct

Professor Mourad Sultan Ezouidi breaks the final mathematical barrier. The 19 th-degree equation—once declared unsolvable—is solved exactly, proving Abel’s theorem incomplete and reshaping the future of algebra.

A 56-volume mathematical series presenting a new theoretical framework—Ezouidi’s Theorem—for solving and analyzing polynomial equations of degree 20. Designed for advanced students, researchers, and algebra specialists.

A 55-volume mathematical series presenting a new theoretical framework—Ezouidi’s Theorem—for solving and analyzing polynomial equations of degree 20. Designed for advanced students, researchers, and algebra specialists.

This book presents Ezouidi’s Theorem, a new method that enables the explicit solution of eighth-degree polynomial equations, overcoming long-standing limitations of classical algebra and extending beyond the Abel–Galois framework.

This book presents Ezouidi’s Theorem, a new method that enables the explicit solution of 9th-degree polynomial equations, overcoming long-standing limitations of classical algebra and extending beyond the Abel–Galois framework.

I am the creator of Ezouidi’s Theorem, a new algebraic framework that provides exact symbolic solutions for high-degree polynomial equations, far beyond the limits known for two centuries.

This book shows how to solve sixth-degree polynomial equations using Ezouidi’s Theorem. Unlike classical methods that stop at degree four, this approach delivers exact symbolic solutions for equations of any degree.

Professor Mourad Sultan Ezouidi breaks the final mathematical barrier. The 20thdegree equation—long believed unsolvable—is solved exactly, proving Abel’s theorem incomplete and reshaping the future of algebra.

Professor Mourad Sultan Ezouidi breaks the final mathematical barrier. The 20th-degree equation—long believed unsolvable—is solved exactly, proving Abel’s theorem incomplete and reshaping the future of algebra

Professor Mourad Sultan Ezouidi breaks the final mathematical barrier. The 20th-degree equation—long believed unsolvable—is solved exactly, proving Abel’s theorem incomplete and reshaping the future of algebra.

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.

Professor Mourad Sultan Ezouidi breaks the final mathematical barrier. The 20th-degree equation—once declared unsolvable—is solved exactly, proving Abel’s theorem incomplete and reshaping the future of algebra.

Professor Mourad Sultan Ezouidi breaks the final mathematical barrier. The 20th-degree equation—once declared unsolvable—is solved exactly, proving Abel’s theorem incomplete and reshaping the future of algebra.

Professor Mourad Sultan Ezouidi breaks the final mathematical barrier. The 20th-degree equation—once declared unsolvable—is solved exactly, proving Abel’s theorem incomplete and reshaping the future of algebra.

Professor Mourad Sultan Ezouidi breaks the final mathematical barrier. The 20th-degree equation—once declared unsolvable—is solved exactly, proving Abel’s theorem incomplete and reshaping the future of algebra.