Getting Started With Competition Math Luke Yang Pdf

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A Practical Guide to Math Competitions

This book is mostly for high school students who are interested in math competitions. Such competitions are not easy. You have most likely learned many concepts, formulas, theorems, and general information about several different areas of math during your middle school and high school years, but you may not know how to apply all that knowledge to solve the difficult and daunting problems in competitions. This book helps bridge the gap between math classes and math competitions. In addition, it will help you build intuition and develop strong problem-solving skills beyond reciting formulas or doing calculations. Such skills make it much easier to simplify and solve math problems, and are immensely valuable in your future study of any fields and careers that you may pursue as well. It is important to note, however, that this book does not teach you algebra, number theory, counting, probability, or geometry. We review essential knowledge about such topics, but it is assumed that you already have a solid grasp of them.
A History of Mathematics

A History of Mathematics: From Mesopotamia to Modernity covers the evolution of mathematics through time and across the major Eastern and Western civilizations. It begins in Babylon, then describes the trials and tribulations of the Greek mathematicians. The important, and often neglected, influence of both Chinese and Islamic mathematics is covered in detail, placing the description of early Western mathematics in a global context. The book concludes with modern mathematics, covering recent developments such as the advent of the computer, chaos theory, topology, mathematical physics, and the solution of Fermat's Last Theorem. Containing more than 100 illustrations and figures, this text, aimed at advanced undergraduates and postgraduates, addresses the methods and challenges associated with studying the history of mathematics. The reader is introduced to the leading figures in the history of mathematics (including Archimedes, Ptolemy, Qin Jiushao, al-Kashi, al-Khwarizmi, Galileo, Newton, Leibniz, Helmholtz, Hilbert, Alan Turing, and Andrew Wiles) and their fields. An extensive bibliography with cross-references to key texts will provide invaluable resource to students and exercises (with solutions) will stretch the more advanced reader.
The William Lowell Putnam Mathematical Competition Problems and Solutions

Back by popular demand, the MAA is pleased to reissue this outstanding collection of problems and solutions from the Putnam Competitions covering the years 1938-1964. Problemists the world over, including all past and future Putnam Competitors, will revel in mastering the difficulties posed by this collection of problems from the first 25 William Lowell Putnam Competitions.