The Colorado Mathematical Olympiad: The Third Decade and Further Explorations: From the Mountains of Colorado to the Peaks of Mathematics (2017)
Now in its third decade, the Colorado Mathematical Olympiad (CMO), founded by the author, has become an annual state-wide competition, hosting many hundreds of middle and high school contestants each year.
The Scholar and the State: In Search of Van der Waerden (2015)
First monograph on van der Waerden's life and work
The Colorado Mathematical Olympiad and Further Explorations (2014)
Builds bridges between Olympiads and “real” mathematics by showing how a solved Olympiad problem gives birth to deeper problems and leads to the forefront of mathematical research
How Does One Cut a Triangle? (2011)
Aims to inspire talented students at various levels and other mathematicians interested in similar problems
Geometric Etudes in Combinatorial Mathematics (2010)
Builds bridges between Olympiads and “real” mathematics by showing how a solved Olympiad problem gives birth to deeper problems and leads to the forefront of mathematical research
How Does One Cut a Triangle? (2009)
The etudes presented here are not simply those of Czerny, but are better compared to the etudes of Chopin, not only technically demanding and addressed to a variety of specific skills, but at the same time possessing an exceptional beauty that characterizes the best of art... Keep this book at hand as you plan your next problem solving seminar.
Mathematics as Problem Solving (2009)
Aims to inspire talented students at various levels and other mathematicians interested in similar problems
The Mathematical Coloring Book (2009)
Due to the author's correspondence with Van der Waerden, Erdös, Baudet, members of the Schur Circle, and others, and due to voluminous archival materials uncovered by the author over 18 years of his work on the book, this book contains material that has never before been published
Geometric Studies in Combinatorial Mathematics (1994)
-Introduces various elementary techniques for solving problems in algebra, geometry, and combinatorics
Colorado Mathematical Olympiad (1991)
Boltyanski and Soifer have titled their monograph aptly, inviting talented students to develop their technique and understanding by grappling with a challenging array of elegant combinatorial problems having a distinct geometric tone. The etudes presented here are not simply those of Czerny, but are better compared to the etudes of Chopin, not only technically demanding and addressed to a variety of specific skills, but at the same time possessing an exceptional beauty that characterizes the best of art . . . Keep this book at hand as you plan your next problem solving seminar.
How does one cut a triangle? (1990)
The book contains a very nice collection of problems of various difficulty. I particularly liked the problems on combinatorics and geometry.
-- PAUL ERDÖS
Mathematics as Problem Solving (1987)
Alexander Soifer is a wonderful problem solver and inspiring teacher. His book will tell young mathematicians what mathematics should be like, and remind older ones who may be in danger of forgetting. This review has the simple aim of persuading as many people as possible to read it . . .
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Alexander Soifer, Ph.D.
Alexander Soifer is a Russian-born American mathematician and mathematics author. His works include over 400 articles and 13 books.
The 2020 Soifer Mathematical Olympiad
The 37th Soifer Math Olympiad has been rescheduled to October 1, 2021. Olympians are to come at 8 a.m. to Berger Hall on UCCS campus. The Award Presentation Ceremonies will take place on October 8, 2021, starting at 2:00 p.m.
Geombinatorics
A Journal on Open Problems of Combinatorial and Discrete Geometry and Related Areas