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This book is dedicated to problems involving colored objects, and to results about the existence of certain exciting and unexpected properties that occur regardless of how these objects are colored. In mathematics, these results comprise the beautiful area known as Ramsey Theory. Ramsey Theory includes parts of many fields of mathematics, including combinatorics, geometry, and number theory. This book addresses famous and exciting problems of Ramsey Theory, along with the history surrounding the discovery of Ramsey Theory. In addition, the author studies the life of Issai Schur, Pierre Joseph Henry Baudet and B.L. van der Waerden. Due to the author's correspondence with van der Waerden, Erdös, and Schur, this book contains material that has never before been published. Historians of mathematics will herein find much new information, along with old errors corrected and published here for the first time in book form.
Autor: Soifer, Alexander
ISBN: 9781071635964
Auflage: 2
Sprache: Englisch
Seitenzahl: 841
Produktart: Gebunden
Verlag: Springer US
Veröffentlicht: 12.03.2024
Untertitel: Mathematics of Coloring and the Colorful Life of Its Creators
Schlagworte: Arithmetic Combinatorics Equivalence History of Mathematics Ramsey theory addition combinatorial coloring graphs pigeonhole principle proof
Alexander Soifer is a Russian born and educated American mathematician, a professor of mathematics at the University of Colorado, Colorado Springs, an author of some 400 articles on mathematics, history of mathematics, mathematics education, film reviews, etc. and has published 9 books with Springer. From 2012–2018, he served as President of the World Federation of National Mathematics Competitions, which in 2006 awarded him The Paul Erdos Award.  In 1991 Soifer founded a research quarterly titled Geombinatorics and with a premier editorial board has published 130 issues over 33 years. Soifer founded The Colorado Mathematical Olympiad, and served on both USSR and USA Mathematical Olympiads committees. Soifer’s Erdos number is 1.

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