Listed below are talks held in the Seminar In Number Theory for Alberta Students (SINTAS). The talks are not intended to be research talks. Instead, we look at number-theoretic results, however classical, that might not be encountered in a typical undergraduate programme.

- Monday 26th October 2020, 12:00–12:50, Honglie Zhang. Elliptic curves and Kronecker's Jugendtraum.
- Monday 5th October 2020, 12:00–12:50, Paul Buckingham. Fermat for regular primes via cyclotomic theory: Part II.
- Monday 21st September 2020, 12:00–12:50, Paul Buckingham. Fermat for regular primes via cyclotomic theory: Part I.
- Friday 27th March 2020, 15:00–15:50, Paul Buckingham. The formula for \(\zeta(2k)\) via Fourier analysis.
- Friday 7th February 2020, 15:00–15:50, Paul Buckingham. \(p\)-Adic integration and the \(p\)-adic \(\zeta\)-function.
- Friday 24th January 2020, 15:00–15:50, Honglie Zhang. Special values of the Riemann \(\zeta\)-function.
- Wednesday 27th November 2019, 13:00–13:50, Justin Stevens. An effective method to find units in real quadratic fields.
- Wednesday 30th October 2019, 13:30–14:50, Paul Buckingham. Dirichlet's Unit Theorem: Proof.
- Friday 11th October 2019, 14:00–14:50, Paul Buckingham. Dirichlet's Unit Theorem: Minkowski's geometry of numbers.
- Friday 27th September 2019, 14:00–14:50, Paul Buckingham. Dirichlet's Unit Theorem: Introduction to key ideas of the proof.