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[[Media:504test1.pdf| Practice test 1... Good luck!]]
 
[[Media:504test1.pdf| Practice test 1... Good luck!]]
  
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[[Media:Pblm_set_6.pdf | '''Sixth problem set ''' Cantor set, and some sums;)]]
 
==Miscellaneous==
 
==Miscellaneous==
 
The math graduate students now have [[Graduate_Studies_in_Mathematics|their own Rhea page]]. Check it out and contribute!
 
The math graduate students now have [[Graduate_Studies_in_Mathematics|their own Rhea page]]. Check it out and contribute!

Revision as of 08:29, 8 October 2009

Help us find a topic!

The rhea team is organizing an essay contest with cash prizes. We would like to have a math topic for the contest. What should it be? Please write your suggestions here.

Rhea Section for Mathematics MA 504 Recitation Professor Bridges/Torres, Fall 2009

Welcome to the 504 Recitation page. Each week I (Bobby) will make problems to help you prepare for exams and learn the material in general, and I will post them here in PDF format.

Further, in case of the H1N1 virus, we can communicate mathematically from home. Please explore and employ this site as you like, and give suggestions! It works just like a wiki page, but note you have to be signed in to edit or post things.

See you Thursdays at 10:30 in REC 114.

-Bobby

Bobby's info


First problem set on ordered sets, fields, and mainly supremums On Number 4 of this problem set assume "n" and "m" are positive integers. ( I originally typed "non-negative" but that is rather easy.)

Second problem set. This problem set has more sup and inf problems. If you're going to do one, do #3! It also has a cardinality problem

Third problem set with (lots!) of problems on convexity, metric spaces, countability.

Fourth problem set Separate/connected sets, compactness, Cantor set practice

Fifth problem set Goooood problems on sequences, limsups and liminfs, some other topology and a series problem too!

Practice test 1... Good luck!

Sixth problem set Cantor set, and some sums;)

Miscellaneous

The math graduate students now have their own Rhea page. Check it out and contribute!

Alumni Liaison

Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

Dr. Paul Garrett