#      Due                      Homework                                        Topic

1	Jan. 26	7.4 #8,10,(12,15) 7.6 # (5a)	Properties of Ideals  The Chinese Remainder Theorem
2	Feb.  2	8.1 #1a,2a,3, (8,one value for each part), 10, (11) 8.2 #1,(2),3	Euclidean Domains Principal Ideal Domains
3	Feb. 9	8.3  #5 with n odd,(6c) 9.1 #2,5,6,(7) 9.2 #1,2,5,(7),8	Unique Factorization Domains Basics of polynomial rings R[x] F[x]
4	(Holiday Feb. 16) Feb. 18	9.3 # (1), 2, 3, (4) 9.4 # 1,2, (3), first half of 5, 11, (19d), 20	Factorization in Polynomial Rings Irreducibility Criteria
5	(Take-home test due 2/23) Mar. 2	10.1 #1,2,5,(6),7,8a,(9,10),11,19 10.2 # (2),3,8,(12)	Basics of Modules Quotients and Homomorphisms
6	(Break Mar. 9-13) Mar. 18	10.3 # (2),4,6,(7) 12.1 # 6	Free Modules Modules over PIDs
7	Mar. 23	11.1  # 8, (9) 11.2  # 8  See handout for other homework problems 11.4 # 5	Vector Space Basics Matrices Linear Transformations Determinants
8	(Take-home test due 3/ 30) April 6	12.2 # (9), (10) 12.3 # (6), (21) 13.1 #1,4, (6)	Rational Canonical Form Jordan Canonical Form Field Extensions
9	April 13	13.2 #1,2,(4),5,(9),10,(11),12,13,16	Algebraic Extensions
10	April 20	13.3 # 4, 5 13.4 # 1 13.5 # 1, (6) 13.6 # 2, 10, (11)	Constructibility Splitting Fields Separability Cyclotomic and Finite Fields
11	April 27	13.2 # (18)  14.1 # 4,(6),7,(8) 14.2 # 1,4	Elements of Galois Theory Galois Groups
12	May 4 (In my mailbox)	14.2 # 3,5,6,15,(17)	Fundamental Theorem of Galois Theory