Learning Outcomes

To develop into an inquisitive, creative, and tenacious mathematical problem solver
To develop effective communication skills in concise, rigorous writing and in formal oral presentations
To acquire sufficient knowledge to approach problems from different mathematical perspectives, including the continuous, discrete, algebraic, geometric, deterministic and/or stochastic point of view
To understand the interplay between applications and theory
To gain the expertise to apply appropriate technology to both applied and theoretical problems
To explore the connections between mathematics and other disciplines
To develop the collaborative problem solving skills necessary to be an effective member of a team
To move from being a consumer of mathematics to being a producer of mathematics
To internalize the beauty, joy, and power of mathematics