| Month/Day | Title | Subjects |
|---|---|---|
| April 14 | Definition and Examples of Groups | Semigroup, Monoid, Group, Basic Properties |
| 17 | Subgroups | Cyclic Subgroups, Permutation Groups |
| 21 | Recitation | |
| 24 | Recitation | |
| 28 | Cosets | Equivalence Relations, Classes, Lagrange's Theorem |
| May 1 | Cyclic Groups | Subgroups of Cyclic Groups, Finite and Infinite Cyclic Groups |
| 8 | Recitation | |
| 12 | Recitation | |
| 15 | Normal Subgroups | Normal Subgroups and Factor Groups,Normalizer and Centralizer |
| *19 | Isomorphism and Homomorphism | Kernels and Images of Homomorphisms |
| *22 | Recitation | |
| 26 | Recitation | |
| 29 | Isomorphism Theorems | Isomorphisms and their Applications |
| June 2 | Group Actions | Orbits, Stabilizers, Transitivity |
| 5 | Fundamental Theorem of Abelian Groups | Direct Product of Cyclic Groups and System of Invariants |
| 9 | Recitation | Sylow's Theorem |
| 12 | Recitation | |
| 16 | Recitation and Review |
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Very well written and widely used but a bit difficult for individual study. This text book will be used in Algebra II and III.
(Text book of group theory.)