Math

In this groundbreaking work, Professor Mourad Sultan Ezouidi applies his powerful EMST method to 16th-degree polynomial equations. This book offers exact symbolic solutions—without approximation—challenging traditional mathematical limits .

In this groundbreaking book, Professor Mourad Sultan Ezouidi applies his powerful theorem to solve 17th-degree polynomial equations symbolically. Challenging classical beliefs, he delivers exact roots with full verification, offering a new approach

I’m Professor Mourad Sultan Ezouidi, and we’re going to tackle one of the most challenging mathematical problems: solving a 12th-degree polynomial, something that traditional methods simply can't handle. We'll see how my method—Ezouidi’s Theorem

In this pioneering volume, Professor Mourad Sultan Ezouidi expands the reach of his revolutionary theorem to tackle and solve 16th-degree polynomial equations with exact, symbolic solutions—far beyond the limits of classical methods. This work marks a n

This book presents a groundbreaking method to solve 15th-degree polynomial equations using the innovative theorem developed by Professor Mourad Sultan Ezouidi. It provides exact symbolic solutions where classical methods fail

This book reveals a breakthrough method for solving 14th-degree polynomial equations exactly—using Ezouidi’s Theorem. Classical tools fail; this theorem succeeds, delivering symbolic roots without radicals or approximations.

Solving 14th-Degree Polynomial Equations Using the Theorem of Mourad Sultan Ezouidi presents a new mathematical breakthrough that provides exact symbolic solutions to high-degree polynomial equations.

Professor Ezouidi builds on his previous success in solving 5th-, 7th-, 10th-, 11th-, and 12th-degree equations and now extends his theorem to the 13th degree with unprecedented clarity. The book includes full explanations, symbolic exact roots

Contrary to the classical conclusion of Abel's Theorem, which states that there is no general solution by radicals for equations of degree five or higher, Professor Ezouidi introduces a novel theoretical framework that allows the exact solution ....

It is chiefly through the labors of Gibbs and Heaviside that an analysis has been perfected which not only does away with the unnecessary complexity and artificiality of other analyses but offers a strictly natural and therefore as direct and simple.

Oplossen van 9de graads polynomen met Ezouidi's Theorem biedt een diepgaande verkenning van een innovatieve methode voor het exact oplossen van 9de graads polynomen. Deze techniek, ontwikkeld door Mourad Sultan Ezouidi, overkomt de beperkingen van traditi

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?

The three fixed lights, or windows, subsequently exchanged for our lesser luminaries, were explained one hundred and fifty years ago to signify "the three Persons, Father, Son, Holy Ghost; " and were used to find out the meridian, "

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?

My new book, Solving 9th ,8th and 7th Degree Polynomial Equations Using Ezouidi's Theorem, offers an in-depth exploration of solving higher-degree polynomial equations, specifically focusing on the 9,th ,8th and 5th degrees.

The Theory of Symbolical Algebra, are aware, that the validity of the processes of analysis does not depend upon the interpretation of the symbols which are employed, but solely upon the laws of their combination.

These additions have been incorporated in the following translation. As a basis for the analysis of our intuition of space, Professor Hilbert commences his discussion by considering three systems of things which he calls points, straight lines, and planes

My new book, Solving 6th and 5th Degree Polynomial Equations Using Ezouidi's Theorem, offers an in-depth exploration of solving higher-degree polynomial equations, specifically focusing on the 6th and 5th degrees. Leveraging Mourad Ezouidi’s innovation

I am Mourad Sultan Ezouidi , i have made significant advancements in solving not only 10th -degree equations but also 9th , 8th and 7th degree polynomial equations, pioneering an exact and systematic method that extends beyond classical approaches

Through my contributions, I continue to inspire and challenge the mathematical community, encouraging a deeper understanding and exploration of polynomial functions and their solutions.

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.

The present work is constructed on the same plan as my treatise on Plane Trigonometry, to which it is intended as a sequel; it contains all the propositions usually included under the head of Spherical Trigonometry.

In re-writing the Solid Geometry the authors have consistently carried out the distinctive features described in the preface of the Plane Geometry. Mention is here made only of certain matters which are particularly emphasized in the Solid Geometry.

The theory of equations is not only a necessity in the subsequent mathematical courses and their applications, but furnishes an illuminating sequel to geometry, algebra and analytic geometry. Moreover, it develops anew and in greater detail various

Trigonometry (from "trigwnon", triangle, and "metrew") is the science of the numerical relations between the sides and angles of triangles. This Treatise is intended to demonstrate, to those who have learned the principal propositions in the first six

The topics in this book are arranged for primary courses in calculus in which the formal division into differential calculus and integral calculus is deemed necessary. The book is mainly made up of matter from my Infinitesimal Calculus, Change.

Considering how many fools can calculate, it is surprising that it should be thought either a difficult or a tedious task for any other fool to learn how to master the same tricks. Some calculus-tricks are quite easy.

The study of mathematics is apt to commence in disappointment. The important applications of the science, the theoretical interest of its ideas, and the logical rigour of its methods.

The history of mathematics may be instructive as well as agreeable; it may not only remind us of what we have, but may also teach us how to increase our store. Says De Morgan, The early history of the mind of men with regard to mathematics.

Special attention has been paid to the requirements of the College Entrance Board. The book contains more material than is required for some first courses in Trigonometry, but the matter has been so arranged that the teacher can make such omissions.