Bøger i MSRI Mathematical Circles Library serien

Recounts the authors' experiences from the first ten years of running a Math Hour Olympiad at the University of Washington in Seattle. The major part of the book is devoted to problem sets and detailed solutions, complemented by a practical guide for anyone who would like to organise an oral olympiad for students in their community.

A translation from Russian of part I of the book Mathematics Through Problems: From Olympiads and Math Circles to Profession. The main goal of this book is to develop important parts of mathematics through problems.

Presents a collection of 34 curiosities, each a quirky and delightful gem of mathematics and each a shining example of the joy and surprise that mathematics can bring. Intended for the general maths enthusiast, each essay begins with an intriguing puzzle, which either springboards into or unravels to become a wondrous piece of thinking.

Offers an exploration of the aesthetic value of mathematics and the culture of the mathematics community. The book introduces budding mathematicians of all ages to mathematical ways of thinking through a series of chapters that mix episodes from the author's life with explanations of intriguing mathematical concepts.

Introduces children to combinatorics, Fibonacci numbers, Pascal's triangle, and the notion of area, among other things. The authors chose topics with deep mathematical context that are part of the continuously developing stream of mathematical thought.

This book starts with simple arithmetic inequalities and builds to sophisticated inequality results such as the Cauchy-Schwarz and Chebyshev inequalities. Nothing beyond high school algebra is required of the student. The exposition is lean. Most of the learning occurs as the student engages in the problems posed in each chapter. And the learning is not "linear".

The ARML (American Regions Math League) Power Contest is truly a unique competition in which a team of students is judged on its ability to discover a pattern, express the pattern in precise mathematical language, and provide a logical proof of its conjectures. This book contains thirty-seven interesting and engaging problem sets presented at ARML Power Contests from 1994 to 2013.

A comprehensive and careful study of the fundamental topics of K-8 arithmetic consisting of twelve interactive seminars. The guide aims to help teachers understand the mathematical foundations of number theory in order to strengthen and enrich their mathematics classes. Five seminars are dedicated to fractions and decimals because of their importance in the classroom curriculum.

Offers advice on various aspects of math circle operations. This book includes topics such as creative means for getting the word out to students, sound principles for selecting effective speakers, guidelines for securing financial support, and tips for designing a math circle session.

Provides ten seminars that cover the fundamental topics in school geometry, including all of the significant topics in high school geometry. The seminars are crafted to clarify and enhance understanding of the subject. Concepts in plane and solid geometry are carefully explained, and activities that teachers can use in their classrooms are emphasized.