PROMYS Europe
& Cambridge Prep.
The absolute pinnacle of European high school mathematics. Hosted at Oxford University, we prepare students to conquer the notoriously difficult application problem sets and transition seamlessly into Oxbridge admissions.
The Oxbridge Barrier
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PROMYS Europe evaluates you entirely on a massive, open-ended "Problem Set" that takes weeks of persistent effort to solve.
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We train you in the exact mathematical exposition required to impress Oxford professors and prepare you for the MAT/STEP exams.
The Mathematical Elite of Europe
PROMYS Europe, hosted at Wadham College, Oxford University, is a partnership with the Clay Mathematics Institute and Cambridge University. Acceptance into this 6-week residential program places a student in the top fraction of a percent of mathematical talent in Europe and is a massive catalyst for Oxbridge admissions.
Unlike standard A-Level or IB Mathematics which focus on calculation, PROMYS focuses on Deep Exploration. Students spend their days working through highly complex Number Theory problem sets. To get in, you must first survive the application—a heavily demanding mathematical puzzle designed to test your persistence and ability to formulate generalizations.
The Application Mastery Strategy
We do not solve the application for you. We provide the university-level theoretical background and Oxford-style proof-writing frameworks required for you to solve it yourself with undeniable elegance.
Module 1: The Proof-Writing Standard
PROMYS rejects students who just write down the final numerical answer. We teach you how to write formal mathematical proofs (Induction, Contradiction, Direct Proof) using proper LaTeX formatting and collegiate terminology.
Module 2: Deep Number Theory
The absolute bedrock of the PROMYS problem set. We train students extensively in Modular arithmetic, Diophantine equations, Fermat’s Little Theorem, and Euler's Totient. You will learn to manipulate primes like variables.
Module 3: Pattern Generalization
The core of the application involves finding a pattern in small numbers ($N=1, 2, 3$), making a mathematical conjecture, testing it, and then writing a rigorous theorem to generalize it for $N=\infty$.
Module 4: The Bridge to MAT / STEP
The skills developed for the PROMYS application directly translate to the Oxford MAT (Mathematics Admissions Test) and Cambridge STEP papers. We seamlessly transition students from summer camp prep to university admissions testing.
Join the 2026 Cohort
Secure your PROMYS/Oxbridge evaluation.
