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

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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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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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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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Lehrbuch der Algebra, Volume 1

theory and its applications, plus the theory of algebraic numbers. Volume 3 covers advanced topics, such as algebraic functions, elliptic;

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Mathematics of Harmony as a New Interdisciplinary Direction and ''Golden'' Paradigm of Modern Science

Volume I is the first part of the 3-volume book Mathematics of Harmony as a New Interdisciplinary Direction and 'Golden' Paradigm of Modern;

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A History of Mediaeval Political Theory in the West; Volume 3

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A History of Mediaeval Political Theory in the West; Volume 3

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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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Applications of Fibonacci Numbers

This volume presents the Proceedings of the Eighth International Conference on Fibonacci Numbers and their Applications, held in Rochester;

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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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Principia Mathematica - Volume Two

, And The Multiplication And Exponentiation Of Relations - Arithmetic And Relation-Numbers - Part V -SERIES - General Theory Of Series - On;

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The Distribution of Prime Numbers

Originally published in 1934 in the Cambridge Tracts, this volume presents the theory of the distribution of the prime numbers in the;

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Dynamics and Numbers

diagrams, geometry of laminations, entropy, Nielsen theory, recurrence, topology of the moduli space of interval maps, and specification properties.;

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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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Ethnobotany of India, Volume 3

Ethnobotany of India: Volume 3: North-East India and Andaman and Nicobar Islands is the third of a five-volume set of Ethnobotany of India;

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Invitation to Number Theory

Number theory is the branch of mathematics concerned with the counting numbers, 1, 2, 3, ... and their multiples and factors. Of particular;

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Ethnobotany of India, Volume 3

Ethnobotany of India: Volume 3: North-East India and Andaman and Nicobar Islands is the third of a five-volume set of Ethnobotany of India;

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The Mathematics of Various Entertaining Subjects: Volume 3

The history of mathematics is replete with examples of major breakthroughs resulting from solutions to recreational problems. The modern;

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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 Arithmetic of Elliptic Curves

The theory of elliptic curves is distinguished by its long history and by the diversity of the methods that have been used in its study;

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Mathematics of the 19th Century

volume of Mathemat ics of the 19th Century, which contains chapters on the history of mathematical logic, algebra, number theory, and probability;

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[set Fundamentals of Set and Number Theory, Vol 1]2]

Theory (2nd ed., 1927), where set theory and the theory of functions were expounded as the fundamental parts of mathematics in such a way that;

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Algebraic Theory of Numbers. (AM-1), Volume 1

In this, one of the first books to appear in English on the theory of numbers, the eminent mathematician Hermann Weyl explores fundamental;

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