Spring 2014 Teaching Page of Michaela Vancliff at UTA

Dr Vancliff's Spring 2014 Teaching Page at UTA

Back to Dr Vancliff's home page

PAGE CONTENTS

Instructor's office hours (through Th May 1): Tues and Thur 4:40-5:20 pm in PKH 462, or by appointment.
Office hours on Monday May 5: 3:30-5:30 pm in PKH 462.
Homework. Revised 1/11/14.
Skimming through the main ideas in a section shortly before that section is covered in class should help you understand the lecture -- try it!
Information sheet for FINAL TEST on Tuesday May 6.
Remember to check your mymav email until May 2 for the link to complete the student feedback survey online. (It needs to be completed by 11 pm May 2.) I appreciate the feedback; thank you!
Solutions to Quiz, Test 1, Test 2 and to Test 3; use password math5331 to open the pdf files.
Course Information Sheet (pdf file).
Handout on writing proofs (pdf file).
Click here to return to top of page.

Instructor's office hours (through Th May 1):
Tues and Thur 3:30-4:10 pm in PKH 462, or by appointment.
Office hours on Monday May 5: 3:30-5:30 pm in PKH 462.
GTA = Nathan Steele.
GTA's office hours (through Th May 1):

	Mon 1:00-3:00 pm, Tues & Thur noon-2:00 pm, all in PKH 313 (pc lab).
	GTA will be overseeing lab at these times, but will be available for asking questions re Math 4321.

Homework. Make sure you are viewing the most current version of the homework page and not the version in your browser's cache; reload the page from source.
(Link to instructor's homework assignments in Math 4321 in Spring 2012.)
Handout in class on Thursday April 24 illustrating the Galois correspondence.
Information sheet for FINAL TEST on Tuesday May 6.
Remember to check your mymav email until May 2 for the link to complete the student feedback survey online. (It needs to be completed by 11 pm May 2.) I appreciate the feedback; thank you!
Solutions to Quiz, Test 1, Test 2 and to Test 3; use password math4321 to open the pdf files.
Course Information Sheet (pdf file).
An interesting and amusing lecture/movie on symmetry and Evariste Galois' work (takes 18 minutes & 19 seconds).
Click here to return to top of page.

(copied from Don Bovee at math.washington.edu)