11-1100: Difference between revisions

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* My [[10-1100|2010 Class]].
* My [[10-1100|2010 Class]].


* Paul Selick's [http://www.math.toronto.edu/mat1100/ 2007 class].
* Paul Selick's [http://www.math.toronto.edu/mat1100/ 2007 class] ([[11-1100/Errata_to_Prof._Selick's_Notes|Errata]]).


* Some (mostly complete) notes from last year's class: [[10-1100-Notes]].
* Some (mostly complete) notes from last year's class: [[10-1100-Notes]].


* Some blackboard shots start at {{BBS Link|11_1100-111024-110239.jpg}}.
*Student solutions to homework problems: [[11-1100/Homework Solutions]]

{{Template:11-1100:Dror/Students Divider}}

* Student solutions to homework problems: [[11-1100/Homework Solutions]].

* Student notes from class: [[11-1100/Notes]].

* Very cool video explaining how to visualize some concepts in group theory ([[User:jmracek]]): [http://web.bentley.edu/empl/c/ncarter/vgt/VisualizingGroupTheory-320x240.mov]

* Summary of the course ([[User: Lp.thibault]]): [[Media:11-1100_Summary6.pdf|Summary of the course]].

* Read Along on material covering Modules (Dummit Foote and Lang): [[User:Vanessa.foster]]

* A rough and ready Perl script for [[Computing GCDs over the Gaussian Integers]]. (I provide no proof of correctness, all faults are my own, etc. -- [[User:pgadey]])

* Some [[Media:study_notes.pdf]] summarizing the proofs we did in class pertaining to rings (jmracek)

[[Image:xkcdsettheory.jpg]]
Link: [[http://xkcd.com/982/]]

Latest revision as of 22:00, 8 December 2011


Core Algebra I

Department of Mathematics, University of Toronto, Fall 2011

Agenda: Groups, rings, modules.

Course Highlights: We'll solve the Rubik's cube! We'll understand many groups of small order! We'll understand "Modules over PIDs"!

Instructor: Dror Bar-Natan, drorbn@math.toronto.edu, Bahen 6178, 416-946-5438. Office hours: by appointment.

Classes: Tuesdays 10-12 and Thursdays 10-11 in Bahen 6183.

Teaching Assistant
Teaching Assistant: Stephen Morgan, stephen.morgan@utoronto.ca.

Texts

Lang's Algebra, Selick's lecture notes for this class, Dummit and Foote's Abstract Algebra, Hungerford's Abstract Algebra.

Further Resources

  • Some (mostly complete) notes from last year's class: 10-1100-Notes.
Dror's notes above / Student's notes below
  • Very cool video explaining how to visualize some concepts in group theory (User:jmracek): [1]

Xkcdsettheory.jpg Link: [[2]]