Messages

Published Oct. 30, 2024 4:16 PM

Please note that the week 45 exercise session will take place on Tuesday November 5th, while there will be a lecture on Thursday November 7th.

Mandatory assignment aftermath

Published Oct. 20, 2024 3:22 PM

Hi all,

John and I have already begun correcting the assignments, and I suspect that the results will be published very soon.

If you have any questions or comments regarding the correction of the assignments, please send me an email or talk to me at the next exercise session October 24st, and I will elaborate. This will be my final exercise session before Elias takes over and I go into parental leave (pappaperm).

I also encourage those of you who struggled with the assignment to show up this Thursday, so that we can discusss/go through the exercises in detail. If time permits, I will answer emails during parental leave, but I cannot guarantee anything :)

Best,

Snorre

Mandatory assignment support session

Published Oct. 14, 2024 6:50 PM

Hi, all!

Tomorrow's lecture will be an exercise session, or a so-called support session, where you guys can work on and ask questions regarding the mandatory assignment. Wednesday's lecture is cancelled, but there will be a regular exercise session on Thursday as per usual.

Hope to see many of you there tomorrow!

Best,

Snorre :)

Student representative

Published Sep. 18, 2024 4:18 PM

The student representative this semester is Nikola Miroslav Golis, whom you can contact at nikolamg@uio.no .

Mandatory assignment

Published Sep. 16, 2024 10:58 AM

The mandatory assignment is now available, in PDF and LaTeX formats. Upload your solution using Canvas, before the deadline at 14:30 on Friday October 18th. There will be last-chance support sessions Tuesday October 15th and Thursday October 17th.

Added October 23rd: My sample solutions to this problem set are now available.

Exam syllabus/curriculum

Published Aug. 12, 2024 11:45 AM

This is the planned exam syllabus. Dates (day/month) will show when the material is first discussed.

Section 1: Fundamental Concepts (20/8)
Section 2: Functions (21/8)
Section 3: Relations (up to Order Relations) (1/10)
Section 5. Cartesian Products (21/8)
Section 6: Finite Sets (21/8)
Section 7: Countable and Uncountable Sets (18/9)
Section 12: Topological Spaces (27/8)
Section 13: Basis for a Topology (27/8)
Section 15: The Product Topology on X x Y (3/9)
Section 16: The Subspace Topology (3/9)
Section 17: Closed Sets and Limit Points (4/9)
Section 18: Continuous Functions (10/9)
Section 19: The Product Topology (18/9)
Section 20: The Metric Topology (24/9)
Section 21: The Metric Topology (continued) (25/9)
Section 22: The Quotient Topolog...