please, take me home!!!!

I am studying number theory under Professor Harold Stark. My interests range from class number type problems to explicit or computational class field theory (in the spirit of Hilbert's 12th) to modular units. For a while I was thinking about class numbers of CM fields, however now I am thinking about Siegel units.

If you know any beautiful results combining seemingly disparate areas of mathematics, send 'em my way. I'll buy you a beer.

A few math-related links:

UCSD Math Department homepage

MIT Math Department homepage

I am currently TAing math 109 (introduction to mathematical thinking). In the past I have taght 10a, 20a, 20b, and 10c (various calculi), 109 (introduction to mathematical thinking), 104 (number theory), 102 (upper division linear algebra), and 103 (abstract algebra).

As an undergrad I worked with REACH on some combinatorics research.

I also worked at PROMYS , a summer program in elementary number theory for high school students.

mathscinet.

here's the uc davis front for arXiv.

jstor.

online encyclopedia of integer sequences.

mathworld.

To find all of Gauss' publications, search here.

clay math.

modular.

kid's drawings.