Which topics and theorems do you think are the most important out of those we have studied?
Factor, isomorphism, reducibility, remainder, relatively prime, prime (polynomials/ideals), congruence classes, cosets, polynomial functions, quotient rings, Kernal, Maximals...
What kinds of questions do you expect to see on the exam?
--Give me examples of X where X was discussed either in class or on a homework.
--what is the definition of Y where Y is contained in the material covered after the last exam
--Prove Z, where Z was in the reading/class lecture/homework
--some random new concept teacher finds interesting and teaches on the review day...
What do you need to work on understanding better before the exam?
--All of the above.
--Congruence class arithmetic.
--A real understanding of X as either a variable in the rules of functions, an element of a set, a number.
Come up with a mathematical question you would like to see answered or a problem you would like to see worked out in class on Wednesday.
I didn't follow the why of the proof of theorem 5.11 (second edition) for (alpha)=[x] and the definition of congruence -class arithmetic.
No comments:
Post a Comment