Degrees and Programs
Mathematics is one of the oldest of all the sciences and as such it has a rich tradition.
Today there are three broad areas of study in mathematics: Algebra, Analysis, and
Topology. Algebra was created as a type of symbolic language for working with numbers
and geometric objects. Analysis deals with questions concerning the infinite and the
infinitesimal. Topology, one of the newest areas, was motivated originally by considering
alternative constructs to Euclidean geometry but has now incorporated not only geometry
but also the fundamental concepts of analysis and algebra. In fact, it is useful in
some of our most basic physical theories, including relativistic and cosmological
physics. Lying within and in some cases connecting these three broad areas are many
specialized areas of study such as Combinatorics, Algebraic Topology and Geometry,
Graph Theory, and Categorical Algebra. One such specialized area, Mathematical Modeling,
deals with the application of mathematical ideas from all of these fields and subfields
to real world problems. Even with all its applications, mathematics is a creative
activity unto itself with many aspects being as aesthetically beautiful as the great
works of art and music.
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- Placement Scores for Mathematics Courses
- Mathematics Courses (Undergraduate and Graduate)
- Faculty
- BS and BA Degrees (Undergraduate Degree Requirements)
- MS Program in Mathematics
- MS Degree Requirements
- BS and BA 4-year plan (PDF) and assessment report (PDF)
- MS 2-year plan (PDF) and assessment report (PDF)