Office: Manheim 306-B
Phone: 816-235-5852
Email: halle@umkc.edu
Office Hours (summer 2009):
Tues/Thurs 1-3 pm, or by appt.
Greetings. I am not teaching over the summer in 2009.
However, as Math & Stat Departmental Undergraduate Advisor,
I will be holding regular office hours (see above).
If you are already a mathematics major, then probably we've met
in the classroom or for advising.
If some reason we haven't yet met, then I can hardly wait!
Please give me a call or an email or stop by my office soon.
This also applies if you are considering majoring in mathematics, or
even if you just have questions about the math major.
In the Fall 2009 semester, I will be teaching:
I have been an Assistant Professor of Mathematics
at UMKC for six years.
Some prior associations:
Maybe some of you know me from my three years as
a professor at Purdue University, or my five years
as a graduate student at the University of Michigan,
or my twenty-four years attending to various
matters in the state of Minnesota (mostly in Minneapolis,
Northfield, and Edina).
Research Papers in Set Theory. Titles which
are links are links to PDF files.
- Characterizing permutation models -
- Other -
-
Unions and the axiom of choice
(with O. De la Cruz, P. Howard, K. Keremedis, and J. Rubin),
Math. Logic Quarterly [to appear].
-
Definitions of finiteness based on order properties
(with O. De la Cruz and D. Dzhafarov),
Fundamenta Mathematicae 198, 2006.
-
Properties of the real line and weak forms of the axiom of choice
(with O. De la Cruz, P. Howard, K. Keremedis, and E. Tachtsis),
Math. Logic Quarterly 51(6), 2005.
-
Metric spaces and the axiom of choice
(with O. De la Cruz, P. Howard, K. Keremedis, and J. Rubin),
Math. Logic Quarterly 49(5), 2003.
-
Products of compact spaces and the axiom of choice II
(with O. De la Cruz, P. Howard, K. Keremedis, and J. Rubin),
Math. Logic Quarterly 49(1), 2003.
-
Products of compact spaces and the axiom of choice
(with O. De la Cruz, P. Howard, K. Keremedis, and J. Rubin),
Math. Logic Quarterly 48(4), 2002.
-
Definitions of compactness and the axiom of choice
(with O. De la Cruz, P. Howard, J. Rubin, and A. Stanley),
J. Symbolic Logic 67(1), 2002.
Here is a pamphlet
on permutation models by me. The audience I had in mind was
one undergraduate that I was working with at Purdue University. On
the one hand, it doesn't assume a large set theory background. On the
other hand it does assume some not widely known things,
such as the definition
of "ZFA". Also, I was always around to explain things
verbally, so it's terse in places for a reader with no experience.
Could be some kind of work in progress.
[end of website --- thank you for reading]