Week 1,
Jan. 10 - 13, some review of group theory, free abelian groups,
fundamental theorem of finite abelian groups, solvable groups -
Chapter 13, Judson
Week 2,
Jan. 17 - 20, continuation of work on abelian groups
Week 3, Jan. 24 - 27, group actions, class equation - Chapter 14, Judson
Week 4,
Jan. 31 - Feb. 3, cont'd, Chapter 14
Week 5, Feb. 7 - Feb. 10, Sylow theorems and applications, Chapter 15
Week 6, Feb. 14 - 17, cont'd, Chapter 15 - midterm test, Feb. 17
Week 7, Feb. 28 - Mar. 3; some review of rings and fields, Chapter 16 - 17
Week 8,
Mar. 7 - 10, integral domains, factorization, Chapter 18
Week 9,
Mar. 14 - 17, principal ideal domains, Noetherian rings
Week 10, Mar. 21 - 24, polynomials in many variables, Hilbert Nullstellensatz
Week 11,
Mar. 28 - 31, catch-up, presentations begin
Week 12,
Apr. 4 - 11,
more class presentations