SUMMER 2026 COURSE SCHEDULE
June 29 - August 12, 2026
| Course Title | Meeting Times | Dates | Application |
|---|---|---|---|
|
Introduction to Classical Number Theory
An introduction to proof-based classical number theory exploring divisibility, prime numbers, congruences, Fermat's Little Theorem, the Euler-Fermat Theorem, Wilson's Theorem, primitive roots and order, Diophantine equations, Fibonacci numbers, continued fractions, and other classical theorems through rigorous problem solving and mathematical exposition. Tuition: $800 |
Section 1: Tuesday and Thursday 6:30 am - 7:30 am PT Section 2: Tuesday and Thursday 11:00 am - 12:00 pm PT |
June 30 - August 11 |
Apply Now |
|
Advanced Number Theory: Topics in Algebraic and Analytic Number Theory
An advanced proof-based study of number theory covering topics such as quadratic residues, quadratic reciprocity, congruent numbers, arithmetic functions, algebraic and analytic number theory, algebraic integers, valuations, Zeta functions, and L-series, with an emphasis on deep problem solving and mathematical research. Tuition: $1000 |
Monday and Wednesday 2:00 - 3:00 pm PT |
June 29 - August 12 |
Apply Now |
|
Research Seminar in Mathematics
This course is FULL for Summer 2026. Please join the waitlist to be notified if we open a second section. Collaborative, small-group and/or independent research in number theory, lattice point geometry, discrete mathematics, or related fields. Tuition: $1200 |
Tuesday and Thursday 1:00 - 2:30 pm PT |
June 30 - August 11 |
Join the Waitlist |
Financial aid is available, and the Paquin Institute of Mathematics is committed to making rigorous mathematics accessible to motivated students.
PiMath’s courses and mentorship bring together math-circle style exploration, advanced problem solving, and research-oriented inquiry in a cohesive and supportive learning experience.
Designed for Exceptional Students
PiMath courses are designed for high school students seeking rigorous, proof-based mathematics beyond the traditional curriculum, with opportunities for exceptionally motivated advanced middle school students to apply.
Mathematical Discovery
Explore challenging concepts through collaborative discussion, creative problem solving, and mathematical investigation.
Intellectual Rigor
Develop advanced reasoning skills through proof-based coursework designed for exceptional students.
Expert Mentorship
Work closely with experienced mathematicians who guide students beyond the standard curriculum toward deeper understanding and achievement.
