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Linear Groups with an Exposition of Galois Field Theory

taught there for 39 years. His published works include Linear Algebras (1914), History of the Theory of Numbers (1919-23), and Studies in the;

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From C-Numbers to Q-Numbers

The history of quantum theory is a maze of conceptual problems, through which Olivier Darrigol provides a lucid and learned guide;

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History of the Theory of Numbers

The three-volume series History of the Theory of Numbers is the work of the distinguished mathematician Leonard Eugene Dickson, who taught;

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Catalan Numbers

numbers, Schroeder numbers, Narayana numbers, super Catalan numbers, q-Catalan numbers and (q,t)-Catalan numbers. The book ends with a history;

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Catalan Numbers

numbers, Schroeder numbers, Narayana numbers, super Catalan numbers, q-Catalan numbers and (q,t)-Catalan numbers. The book ends with a history;

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Universal History Of Computing

The fascinating follow-up to the bestselling The Universal History of Numbers Picking up where his highly acclaimed The Universal History;

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History of the Theory of Numbers (Volume III) Quadratic and Higher Forms With A Chapter on the Class Number

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Algebra and Number Theory

examines many of the most important basic results in algebra and number theory, along with their proofs, and also their history. Contents The;

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Figurate Numbers

Figurate numbers have a rich history with many applications. The main purpose of this book is to provide a thorough and complete;

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The Values in Numbers

reinterpretation of modern Japanese literature through computational methods and an introduction to the history, theory, and practice of looking at;

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The Values in Numbers

reinterpretation of modern Japanese literature through computational methods and an introduction to the history, theory, and practice of looking at;

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Mersenne Numbers And Fermat Numbers

This book contains a complete detailed description of two classes of special numbers closely related to classical problems of the Theory;

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Book Of Numbers, The

Natural numbers are the oldest human inventions. This volume describes their nature, laws, history and current status. The first five;

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The Real Numbers

of continuity and measure. But these seemingly simple requirements lead to deep issues of set theory-uncountability, the axiom of choice, and large;

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On Numbers and Games

games, the resulting work is a mathematically sophisticated but eminently enjoyable guide to game theory. By defining numbers as the strengths;

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Fibonacci And Catalan Numbers

, graph theory, and the Lucas numbers. The book proceeds to explore the Catalan numbers, with the author drawing from their history to provide a;

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Crossing Numbers of Graphs

variety of ideas and techniques in topological graph theory, discrete geometry, and computer science. The first part of the text deals with;

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Crossing Numbers of Graphs

variety of ideas and techniques in topological graph theory, discrete geometry, and computer science. The first part of the text deals with;

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Bernoulli Numbers and Zeta Functions

Two major subjects are treated in this book. The main one is the theory of Bernoulli numbers and the other is the theory of zeta functions;

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Distribution Theory of Algebraic Numbers

The book timely surveys new research results and related developments in Diophantine approximation, a division of number theory which deals;

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History of the Theory of Numbers, Volume 3

The last volume of Dickson's History is the most modern, covering quadratic and higher forms. The treatment here is more general than;

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Eigenvalues, Embeddings And Generalised Trigonometric Functi

embeddings. In the theory of s-numbers the idea is to attach to every bounded linear map between Banach spaces a monotone decreasing sequence of non;

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A Realist Philosophy of Mathematics

existence of the irrational numbers, the complex numbers, the infintesimals, etc. will be familiar to all who are acquainted with the history;

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Number Theory and Its History

majority of the book, a basic knowledge of algebra will suffice.In developing the importance and meaning of number theory in the history;

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Algebraic Number Theory and Fermat's Last Theorem

of algebraic numbers and explores one of the most intriguing stories in the history of mathematics-the quest for a proof of Fermat's Last Theorem. The;

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Algebraic Number Theory and Fermat's Last Theorem

of algebraic numbers and explores one of the most intriguing stories in the history of mathematics-the quest for a proof of Fermat's Last Theorem. The;

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Essentials of Number Theory

Number theory is a vast and fascinating field of mathematics, sometimes called higher arithmetic, consisting of the study of the properties;

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