46:41
[ANT15] p-adic integers: a primer, and an application (part 1)
28:50
[ANT14] Eisenstein polynomials and Strassmann's theorem, via a cubic example
38:06
[ANT13] Dedekind domains, integral closure, discriminants... and some other loose ends
26:35
[ANT12] Quadratic reciprocity and prime factorisation
25:48
[ANT11] Quadratic Gauss sums
21:35
[ANT10] Prime decomposition in Z[√2]
13:33
[ANT09b] The Diophantus chord method
20:46
[ANT09] Stacking oranges
09:03
[ANT08b] Square triangular numbers
23:30
[ANT08] Continued fractions, Pell's equation, and units of Z[√d]
04:35
[ANT07b] A closer view of log space
20:56
[ANT07] Units and logarithm space (+ bonus theorems)
17:50
[ANT06] Real and imaginary embeddings
16:13
[ANT05] Minkowski's geometry of numbers
21:34
[ANT04] Counting ideal classes
13:53
[ANT03] Ideal factorisation: recovering uniqueness
15:41
[ANT02] Arithmetic in Z[i] and beyond
24:09
[ANT01] Algebraic number theory: an introduction, via Fermat's last theorem
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