Vic Reiner- syllabi
Current syllabi (Fall 2025)
- Math 8202: Graduate algebra,
with
syllabus under construction.
However, we will be using the same text (Dummit and Foote, 3rd edition),
and covering some of the same material as when I last taught Math 8202
as part of our old 2-semester grad algebra sequence in Spring of 2020, with this old syllabus.
Old syllabi
- Math 1271-2 Calculus I, II
-
Syllabus (1271 Fall 1999),
with Garrett's web drill ,
and Edwards-Penney text
- Syllabus (1271 Fall 2009), using Whitman Calculus
- Syllabus (1272 Spring 2010), using Whitman Calculus
- Math 3592-3H Honors Math I,II
- Math 4707 Introduction to combinatorics and graph theory
- Math 5248 Cryptology and number theory
- Math 5251 Error-correcting codes and finite fields
- Math 5285-6 Fundamental structures of algebra I, II
- Math 5335 Geometry I
- Math 5594H Algebraic combinatorics
- Math 5651 Basic theory of probability and statistics
- Math 5705 Enumerative combinatorics
-
Syllabus (Spring 2002),
using Tucker's "Applied combinatorics"
-
Syllabus (Spring 2005),
using Bogart's active learning notes
- Math 5707 Graph Theory
- Math 5711 Combinatorial optimization
- Math 8201-2 Graduate abstract algebra
- Math 8668 Combinatorial theory
(1st semester of Intro grad combinatorics)
- Math 8669 Combinatorial theory
(2nd semester of Intro grad combinatorics)
- Math 8680 Topics in combinatorics
- Syllabus (Spring 2000),
topic: Arrangements of hyperplanes,
Source list of references
- Syllabus (Fall 2003),
topic: Combinatorial commutative algebra
- Syllabus (Fall 2012),
topic: Hopf algebras in combinatorics
- Syllabus (Fall 2014),
topic: Graphs on surfaces
- Syllabus (Spring 2021, online),
topic: Combinatorial rings and the Kähler package
- Syllabus (Fall 2022),
topic: Combinatorics of reflection groups and invariant theory
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