### General

- The final written exam will be worth 30 points.

## Teaching |

**Teacher:**Wushi Goldring- Email: wgoldring@math.su.se
- Office: House 6, room 107
- Office Hours: Posted each week during the course before the beginning of the week.
- Next Office Hours: Posted on my website https://sites.google.com/site/wushijig/

**Teaching Assistant: TBA**- Email: TBA
- Office: TBA
- Office Hours: TBA
**Course Time and Room**:- Lecture Time: Thursdays 9:00-10:45. First Lecture 23 January
- Location: Room 33 in House 5
- Detailed schedule on TimeEdit: https://cloud.timeedit.net/su/web/stud1/ri167015X20Z06Q6Z26g5Y00y0086Y30Q08gQY6Q55787.html

**Course literature:**I plan to follow the book "Character theory of finite groups" by I. M. Isaacs (available for free through the online SU library https://www.su.se/english/library/ using a university login). The book contains a lot of material, but the course will only cover a few chapters. A few other relevant texts are suggested below, but they are not required (sometimes it is helpful to get different perspectives on the same theorem/proof/topic).

## Examination |

**Examiner:**TBA

**Examination Form:**The grading scheme for the Course will comprise of two parts: (1) Final Written exam, (2) homework bonus. (No oral exam.)

Examination Rules at the Department of Mathematics.

**Old Exams:**There are no old exams as this course was previously given without written exam.**Grading criteria:**- The final written exam will be worth 30 points.
- You need to score 12.5 points or higher on the final exam to pass.

**Bonus system:**You can raise your grade by up to 3 extra credit points by successfully Completing the homework assignments. For example, if you get 11 on the exam and 2 on the homework, your overall score for the exam is 13 and you pass.

## Resources |

__Optional__**additional texts:**- "Abstract Algebra" by Dummit & Foote: This book, which is the textbook for the "Abstract Algebra" MM5020 class, is helpful in many ways: (1) To review groups and rings, (2) Review linear algebra, (3) Some new topics from linear algebra, such as tensor products and "multilinear algbera", (4) Representation theory of finite groups is discussed in Part VI (Chapters 18-19).
- "Representation theory of finite groups" by J.-P. Serre. I used this book the last time I taught the course.

If you do look at all three books (Isaacs, Dummit & Foote, Serre), it will be interesting to see which of them you find best or most helpful.