MathCON
Schaumburg, United States
About MathCON
MathCON is a nonprofit mathematics organization founded in Chicago in 2008. It operates a two-round competition for students in grades 4–12 across the United States and Canada, alongside practice resources, a summer math camp, and a finalist scholarship.
Teaching style
MathCON emphasizes individual mathematical problem-solving through structured competition tests, weekly practice questions, and advanced-topic instruction. Its materials cover algebra, combinatorics, geometry, and number theory, while its summer camp adds focused study and exploratory mathematics.
Reputation & Succeed take
MathCON describes itself as having grown from a regional competition founded in 2008 into a nationally recognized organization. Its registration page reports participation by more than 466,000 students from over 3,750 schools, though no independent ratings or external review evidence was supplied.
Our take
MathCON is best suited to students seeking a large, structured mathematics competition with multiple entry routes and substantial practice support. Its strongest differentiators in the supplied evidence are its broad school participation, individual-registration option, and wider ecosystem of camp and scholarship opportunities.
MathCON combines a national two-round mathematics competition with weekly practice resources, an advanced summer camp, and a scholarship for a senior finalist. This makes it broader than a single-event test while keeping competition and problem-solving at the center of the experience.
Who this provider suits
Who should choose them
Students in grades 4–12 across the United States and Canada who enjoy individual mathematics challenges, want structured practice, and may value progression from an online round to an in-person final should consider MathCON. Both school-based and individual registration routes are available.
Who it may not suit
The core competition may not suit students outside grades 4–12 or learners specifically seeking a team-based test, because students complete the test individually and finalists are selected competitively from the first round.