| Monday | Tuesday | Wednesday | Thursday | Friday |
| January 8, 2018 classes begin Sets |
9 | 10
Equivalence relations |
11 | 12
Equivalence classes |
| 15
M. L. King Day, no class |
16 | 17
Partitions; functions; |
18 | 19
Dihedral groups |
| 22
Group definition; examples |
23 | 24
Elementary properties of groups |
25 | 26
Elementary properties of groups |
| 29
Finite groups; subgroups |
30 | 31
Subgroups |
February 1 | 2
Test 1 |
| 5
Subgroups |
6 | 7
Cyclic groups |
8 | 9
Cyclic groups |
| 12
Cyclic groups |
13 | 14
Permutation groups |
15 | 16
Permutation groups |
| 19
Permutation groups |
20 | 21
Permutation groups |
22 | 23
Test 2 |
| 26
Isomorphism |
27 | 28
Cosets and Lagrange |
March 1 | 2
Cosets and Lagrange |
| 5
Spring Break |
6 | 7
Spring Break |
8 | 9
Spring Break |
| 12
Direct product |
13 | 14
Direct product |
15 | 16
Group homomorphism |
| 19
Group homomorphism |
20 | 21
Normal subgroups; Quotient groups (called factor groups) |
22 | 23
First Isomorphism Theorem |
| 26
Examples |
27 | 28
Test 3 |
29 | 30 Good Friday
Finite abelian group statement |
| April 2
Finite abelian group statement |
3 | 4
Rings |
5 | 6
Rings |
| 9
Rings |
10 | 11
Integral domains |
12 | 13
Ring homomorphisms |
| 16
Ideals |
17 | 18
Quotient rings |
19 | 20
Quotient rings |
| 23
Test 4 |
24 | 25 last class day
Prime ideals, maximal ideals. Answer questions |
26 reading/review | 27 reading/review |
| 30 | May 1 | 2 | 3
7:30 – 9:30 a.m. Final Exam |
4
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