Proofs from THE BOOK

This book PDF is perfect for those who love Mathematics genre, written by Martin Aigner and published by Springer Science & Business Media which was released on 29 June 2013 with total hardcover pages 194. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Proofs from THE BOOK books below.

Proofs from THE BOOK

Author	: Martin Aigner
File Size	: 53,8 Mb
Publisher	: Springer Science & Business Media
Language	: English
Release Date	: 29 June 2013
ISBN	: 9783662223437
Pages	: 194 pages

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Proofs from THE BOOK by Martin Aigner Book PDF Summary

According to the great mathematician Paul Erdös, God maintains perfect mathematical proofs in The Book. This book presents the authors candidates for such "perfect proofs," those which contain brilliant ideas, clever connections, and wonderful observations, bringing new insight and surprising perspectives to problems from number theory, geometry, analysis, combinatorics, and graph theory. As a result, this book will be fun reading for anyone with an interest in mathematics.

Proofs from THE BOOK by Martin Aigner,Günter M. Ziegler

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Proofs from the Book by Martin Aigner,Günter M. Ziegler

This revised and enlarged fourth edition of "Proofs from THE BOOK" features five new chapters, which treat classical results such as the "Fundamental Theorem of Algebra", problems about tilings, but also quite recent proofs, for example of the Kneser conjecture in graph theory. The new edition also presents further improvements

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Proofs from THE BOOK by Martin Aigner,Günter M. Ziegler

The mathematical heroes of this book are "perfect proofs": brilliant ideas, clever connections and wonderful observations that bring new insight and surprising perspectives on basic and challenging problems from Number Theory, Geometry, Analysis, Combinatorics, and Graph Theory. Thirty beautiful examples are presented here. They are candidates for The Book in

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Book of Proof by Richard H. Hammack

This book is an introduction to the language and standard proof methods of mathematics. It is a bridge from the computational courses (such as calculus or differential equations) that students typically encounter in their first year of college to a more abstract outlook. It lays a foundation for more theoretical

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How to Prove It by Daniel J. Velleman

This new edition of Daniel J. Velleman's successful textbook contains over 200 new exercises, selected solutions, and an introduction to Proof Designer software.

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Reverse Mathematics by John Stillwell

This volume presents reverse mathematics to a general mathematical audience for the first time. Stillwell gives a representative view of this field, emphasizing basic analysis--finding the "right axioms" to prove fundamental theorems--and giving a novel approach to logic. to logic.

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Introduction to Proof in Abstract Mathematics by Andrew Wohlgemuth

The primary purpose of this undergraduate text is to teach students to do mathematical proofs. It enables readers to recognize the elements that constitute an acceptable proof, and it develops their ability to do proofs of routine problems as well as those requiring creative insights. The self-contained treatment features many

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Why Prove it Again by John W. Dawson, Jr.

This monograph considers several well-known mathematical theorems and asks the question, “Why prove it again?” while examining alternative proofs. It explores the different rationales mathematicians may have for pursuing and presenting new proofs of previously established results, as well as how they judge whether two proofs of a given result

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