Program Learning Outcomes (PLOs)
1) Upon graduation, students will have acquired both a conceptual and an operational understanding of at least three core areas of mathematics listed as follows: real and complex analysis, including ordinary differential equations; modern algebra, including linear algebra and abstract algebra; topology and geometry, including point-set topology and homotopy theory; methods of applied mathematics; and numerical analysis.
2) Upon graduation, students will be able to understand, construct, and communicate proofs of mathematical theorems.
3) Upon graduation, students will be able to study and understand mathematical articles in their area of specialization.
4) Upon graduation, students will be able to communicate the major tenets of their field orally and in writing for students and peers.
In Person (100 percent of courses offered in person)