Office: Bahen Centre/BA 6176 |

- For teachers
- For undergraduates
- For secondary students
- For latest olymon
- The Matching Game
- Intuition and Rigour
- Proof in Mathematics (with G. Hanna)
- Problems for school students and their parents (OAME 2007)
- Crossing the River (July 25, 2013)
- Life's Big Questions {August 15, 2013)
- Neat games for two people (August 22. 2013)
- The number 142857 (September 5, 2013)
- Some birthday surprises {September 19, 2013)
- The convenience store (October 17. 2013)
- Convenience store revisited (October 31, 2013)
- Frog jump {November 21, 2013)
- Pythagorean triples (December 5. 2013)
- A magic square (December 19, 2013)
- The richness of mathematics (January 9, 2014)
- Divisibility (January 23, 2014)
- The problem of the four points (February 5, 2014)
- Matchmaking (February 27, 2014)
- Red and green hats (March 20, 2014)
- Challenge with digits (March 27, May 1, May 8, 2014)
- The birthday cake (April 10, 2014)
- The problem of the large number (May 22, 2014)
- A pair of geometry problems (June 5, June 19, 2014)
- The ace rises to the top (July 3, 2014)
- Books for elementary pupils
- Exercises on arithmetic
- Exercises on ratio and proportion (percentages, rates)
- Exercises on patterns
- Exercises on combinatorics
- Mathematics in a deck of cards
- The four points
- The law of cosines
- Fun with pythagoras
- Quadratic forms
- A magic square
- Passacaglia on an odd theme
- Reducible quadratics
- Squares of the form ab+k
- Number rings
- Preparation for university
- Problems in logic and analysis
- Exercises on factoring differences of squares
- The quadratic formula
- The inverse of a quadratic function
- Exercises on quadratic polynomials
- Exercises and problems on complex numbers
- Grade 12 calculus: The Plank Problem
- Arithmetic-geometric means inequality
- Area under a cycloid
- Angle subtended by a diamenter
- Pythagorean triples generalized
- Simultaneous equations with an extraneous solution
- Mathematics in a deck of cards
- Algebra 1956
- Geometry 1956
- Trigonometry and Statics 1956
- Problems 1942
- Problems 1943
- Problems 1944
- Problems 1945
- Problems 1946
- Problems 1947
- Problems 1948
- Problems 1949
- Problems 1950
- Problems 1951
- Problems 1952
- Problems 1953
- Problems 1954
- Problems 1955
- Problems 1956
- Problems 1957
- Problems 1958
- Problems 1959
- Problems 1960
- Problems 1961
- English Composition 1956
- Putnam and other problems sorted according to topic
- Putnam problems in algebra
- Putnam problems in calculus and analysis
- Putnam problems in combinatorics
- Putnam problems in differential equations
- Putnam problems in geometry
- Putnam problems in groups, fields and axiomatics
- Putnam problems in inequalities
- Putnam problems in matrices and linear algebra
- Putnam problems in number theory
- Putnam problems in probability
- Putnam problems in real numbers
- Putnam problems in sequences
- U of T Undergraduate Competition Student Rankings
- U of T Undregraduate Competitions: Complete problem set
- First University of Toronto Undergraduate Mathematics Contest (2001)
- Second University of Toronto Undergraduate Mathematics Contest (2002)
- Third University of Toronto Undergraduate Mathematics Contest (2003)
- Fourth University of Toronto Undergraduate Mathematics Contest (2004)
- Fifth University of Toronto Undergraduate Mathematics Contest (2005)
- Sixth University of Toronto Undergraduate Mathematics Contest (2006)
- Seventh University of Toronto Undergraduate Mathematics Contest (2007)
- Eighth University of Toronto Undergraduate Mathematics Contest (2008)
- Ninth University of Toronto Undergraduate Mathematics Contest (2009)
- Tenth University of Toronto Undergraduate Mathematics Contest (2010)
- Eleventh University of Toronto Undergraduate Mathematics Contest (2011)
- Twelfth University of Toronto Undergraduate Mathematics Contest (2012)
- Thirteenth University of Toronto Undergraduate Mathematics Contest (2013)
- Fourteenth University of Toronto Undergraduate Mathematics Contest (2014)
- Preface and foreword
- 1. Roots of Polynomials
- 2. The Taylor Expansion
- 3. Locating Zeros of Polynomials
- 4. Interpolation and Representation
- 5. Approximatiom by Polynomials
- 6. Irreducibility and Factorization
- 7. Dynamical Systems
- 8. Curves in the Plane
- 9. Allemands
- 10. Diophantine Equations
- 11. Diophantine Equations for Polynomials
- References: Books
- References: Papers
- Tips for writing up solutions
- En 'ecrivant les solutions
- List of Olymon problems 1-300
- List of Olymon problems 301-600
- List of Olymon problems 601-present
- Olymon Volume 1 (2000)
- Olymon Volume 2 (2001)
- Olymon Volume 3 (2002)
- Olymon Volume 4 (2003)
- Olymon Volume 5 (2004)
- Olymon Volume 6 (2005)
- Olymon Volume 7 (2006)
- Olymon Volume 8 (2007(
- Olymon Volume 9 (2008)
- Olymon Volume 10 (2009)
- Olymon Volume 11 (2010)
- Olymon for January, 2008
- Olymon for March, 2008
- Olymon for April, 2008
- Olymon for May, 2008
- Olymon for July, 2008
- Olymon for September, 2008
- Olymon for October, 2008
- Olymon for November, 2008
- Olymon for December, 2008
- Olymon for January, 2009
- Olymon for February, 2009
- Olymon for March, 2009
- Olymon for April, 2009
- Olymon for May, 2009
- Olymon for June, 2009
- Olymon for August, 2009
- Olymon for October, 2009
- Olymon for November, 2009
- Olymon for January, 2010
- Olymon for February, 2010
- Olymon for March, 2010
- Olymon for May, 2010
- Olymon for June, 2010

Ed Barbeau is professor emeritus of mathematics at the University of Toronto. He was born in Toronto and received his Bachelor of Arts and Master of Arts degree from the University of Toronto before going to the University of Newcastle-upon-Tyne to gain his PhD with a thesis on functional analysis written under the supervision of F.F. Bonsall. After being assistant professor at the University of Western Ontario in London, ON for two years and a NATO research fellow at Yale University in New Haven, CT for one year, he accepted an appointment at the University of Toronto, where he has remained.

Dr. Barbeau is a life member of the Mathematical Association of America, the American Mathematical Society and the Canadian Mathematical Society, and has served all three societies on various committees, particularly having to do with mathematics education. He has published a number of books directed to students of mathematics and their teachers, including Polynomials (Springer), Power Play (MAA), Fallacies, Flaws and Flimflam (MAA) and After Math (Wall & Emerson, Toronto), has frequently given talks and workshops at professional meetings and in schools, has worked with high school students preparing for Olympiad competitions and has on five occasions accompanied the Canadian team to the International Mathematical Olympiad. He is currently associate editor in charge of the Fallacies, Flaws and Flimflam column in the College Mathematics Journal and education editor for the Notes of the Canadian Mathematical Society. He is a former chairman of the Education Committee of the Canadian Mathematical Society.

His honours include the Fellowship of the Ontario Institute for Studies in Education, the David Hilbert Award from the World Federation of National Mathematics Competitions and the Adrien Pouliot Award from the Canadian Mathematical Society.

I am grateful to M. Jean-David Houle for providing French translations for the Tips for Writing up Solutions.