504 History of Mathematics (using Boyer & Merzbach's A History of Mathematics, Singh's Fermat's Enigma, and Kanigel's The Man Who Knew Infinity)
H520, H521, & (not for credit) H522 - Linear Algebra, Differential Equations, and Complex Analysis (using Hirsch & Smale's Differential Equations, Dynamical Systems, and Linear Algebra and Marsden & Hoffman's Basic Complex Analysis)
H590, H591, & H592 - Abstract Algebra through Galois Theory (using Herstein's Topic's in Algebra and Garling's A course in Galois Theory)
651, 652, & 653 - Introduction to Elementary Analysis. Lebesgue, Stieltjes integration and Fourier Series in gory formal detail. We use Sz.-Nagy's Introduction to Real Functions and Orthogonal Expansions and I use Wilcox & Myer's An Introduction to Lebesgue Integration and Fourier Series
751, 752, & 753 - Advanced Analysis. Introduction to functional analysis, detailed Fourier analysis, and some special topics. Folland's Real Analysis and Dym & McKean's Book.
Functional Analysis
Limit Theorems I
Algebra I
Limit Theorems II
Partial Differential Equations
Ordinary Differential Equations
Numerical Methods
Random Graphs