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An introduction to proof writing, oral presentations, literature research, and computer software applied to mathematics. Offered as needed.

A rigorous treatment of the calculus of one variable, including limits, continuity, sequences, differentiation and Riemann integrals. This course should be taken in the junior or senior year. 

The theory of functions of a single complex variable. Complex numbers, elementary complex functions, differentiation and integration of complex functions, complex series and residue theory.

Numerical methods for approximation of roots, systems of linear equations, interpolation and curve fitting, numerical integration and differentiation, and differential equations. Problems are generally approached through structured algorithms. 

An introduction to the theory of algebraic structures, including the elementary properties of groups, rings and fields. This course should be taken in the junior or senior year. 

Further study of upper-level mathematics in areas including algebra, analysis, geometry, and dynamical systems. Please consult the Mathematics Department for course descriptions. Prerequisite: Consult instructor. Offered as needed.

This course serves as a sequel to MTH 370 (Theory of Probability), focusing on the application of concepts introduced in MTH 370 to the theory and practice of statistical inference. Emphasis will be placed both on the mathematical theory underlying...

Further study of upper-level mathematics in areas of applied mathematics. Please consult the Mathematics Department for course descriptions. Prerequisite: Consult instructor. Offered as needed.

An introductory course in the fundamental concepts of general topology, including metric spaces, topological spaces, connectedness and compactness. 

A content-based course for the teaching of mathematics at the elementary level. As needed.