Number theory

French mathematician Pierre de Fermat became most well known for his pioneering work in the area of number theory.

A deep understanding of prime numbers is one of the great challenges in mathematics.

Discrete mathematics is quickly becoming one of the most important areas of mathematical research, with applications to cryptography, linear programming, coding theory and the theory of computing.

This book is intended to complement my Elements oi Algebra, and it is similarly motivated by the problem of solving polynomial equations.

You are probably about to teach or take a "e;?

This book is designed for a topics course in computational number theory.

ItisnowwellknownthatFermat'slasttheoremhasbeenproved.

Gauss created the theory of binary quadratic forms in "e;Disquisitiones Arithmeticae"e; and Kummer invented ideals and the theory of cyclotomic fields in his attempt to prove Fermat's Last Theorem.

This book aims to provide an introduction to the broad and dynamic subject of discrete energy problems and point configurations.

Reveals how the number science found in ancient sacred monuments reflects wisdom transmitted from the angelic orders *; Explains how the angels transmitted megalithic science to early humans to further our conscious development *; Decodes the angelic science hidden in a wide range of monuments, including Carnac in Brittany, the Great Pyramid in Egypt, early Christian pavements, the Hagia Sophia in Istanbul, Stonehenge in England, and the Kaaba in Mecca *; Explores how the number science behind ancient monuments gave rise to religions and spiritual practices The angelic mind is founded on a deep understanding of number and the patterns they produce.

National Bestseller: "e;Tricks for performing accurate mental calculations and fun alternate approaches to common math class difficulties.

"e;A complete introduction to the geometric code of nature, written and illustrated by the most perceptive of its modern investigators.

This is an invaluable book that presents the original work published in French, in 1904, by Henry Leon Lebesgue, the creator of the theory of integration.

This is an invaluable book that presents the original work published in French, in 1904, by Henry Leon Lebesgue, the creator of the theory of integration.

This book compiles research and surveys devoted to the areas of mathematical analysis, approximation theory, and optimization.

This book contains 28 research articles from among the 49 papers and abstracts presented at the Tenth International Conference on Fibonacci Numbers and Their Applications.

Elliptic cohomology is an extremely beautiful theory with both geometric and arithmetic aspects.

A gentle introduction to the highly sophisticated world of discrete mathematics, Mathematical Problems and Proofs presents topics ranging from elementary definitions and theorems to advanced topics -- such as cardinal numbers, generating functions, properties of Fibonacci numbers, and Euclidean algorithm.

Natural numbers are the oldest human invention.

Number theory has been a perennial topic of inspiration and importance throughout the history of philosophy and mathematics.

Understanding maths has never been easier.

Number Systems: A Path into Rigorous Mathematics aims to introduce number systems to an undergraduate audience in a way that emphasises the importance of rigour, and with a focus on providing detailed but accessible explanations of theorems and their proofs.

This definitive synthesis of mathematician Gregory Margulis's research brings together leading experts to cover the breadth and diversity of disciplines Margulis's work touches upon.

Often perceived as dry and abstract, homological algebra nonetheless has important applications in a number of important areas, including ring theory, group theory, representation theory, and algebraic topology and geometry.

An Introduction to Grids, Graphs, and Networks aims to provide a concise introduction to graphs and networks at a level that is accessible to scientists, engineers, and students.

If we actually received messages from the stars, what would we do with them?

Like the intriguing Fibonacci and Lucas numbers, Catalan numbers are also ubiquitous.

Kurt Godel, the greatest logician of our time, startled the world of mathematics in 1931 with his Theorem of Undecidability, which showed that some statements in mathematics are inherently "e;undecidable.

If we actually received messages from the stars, what would we do with them?

Number theory is one of the oldest branches of mathematics that is primarily concerned with positive integers.

In 1875, Elwin Bruno Christoffel introduced a special class of words on a binary alphabet linked to continued fractions which would go onto be known as Christoffel words.

Number theory is the branch of mathematics that is primarily concerned with the counting numbers.

Number theory is the branch of mathematics that is primarily concerned with the counting numbers.

Numbers are integral to our everyday lives and feature in everything we do.

Numbers are integral to our everyday lives and feature in everything we do.

Complex analysis is a classic and central area of mathematics, which is studies and exploited in a range of important fields, from number theory to engineering.

This book is a general introduction to the theory of schemes, followed by applications to arithmetic surfaces and to the theory of reduction of algebraic curves.

This edited collection of chapters, authored by leading experts, provides a complete and essentially self-contained construction of 3-fold and 4-fold klt flips.

This graduate text, based on years of teaching experience, is intended for first or second year graduate students in pure mathematics.

In 2013, a little known mathematician in his late 50s stunned the mathematical community with a breakthrough on an age-old problem about prime numbers.

In 2013, a little known mathematician in his late 50s stunned the mathematical community with a breakthrough on an age-old problem about prime numbers.

Complex analysis is a classic and central area of mathematics, which is studies and exploited in a range of important fields, from number theory to engineering.

Our grasp of numbers and uncertainty is one of humankind's most distinctive and important traits.

Our grasp of numbers and uncertainty is one of humankind's most distinctive and important traits.

Kurt Godel, the greatest logician of our time, startled the world of mathematics in 1931 with his Theorem of Undecidability, which showed that some statements in mathematics are inherently "e;undecidable.

This innovative undergraduate textbook approaches number theory through the lens of abstract algebra.