COURSE CURRICULUM

The Master of Arts degree in Pure Mathematics is a course-based graduate program designed to provide advanced study beyond the undergraduate level, focusing on the theoretical foundations of mathematics. The program requires a minimum of 32 credit hours, which include 14 credit hours of Mathematics Electives and 18 credit hours of Mathematics Sequence Electives. Students select from rigorous sequences in core areas such as abstract algebra, real analysis, and complex analysis, including courses like Abstract Algebra I and II, Functions of a Real Variable I and II, and Functions of a Complex Variable I and II. This structure allows students to gain both depth and breadth in the discipline while tailoring their studies to their interests. The program emphasizes logical reasoning, abstract thinking, and problem-solving skills, which are essential for both advanced research and professional applications in fields such as academia, data science, cryptography, and quantitative analysis. While the degree does not require a thesis, it prepares students for doctoral-level study by building a solid foundation in theoretical mathematics and advanced proof techniques. Students pursuing a Ph.D. in Pure Mathematics may also apply for this M.A. degree after completing the required credit hours, making it an integral stepping stone in the doctoral training pathway. The program encourages intellectual independence and analytical rigor, equipping graduates with the ability to engage with complex mathematical concepts and contemporary research in the field. By providing structured sequences along with elective flexibility, the M.A. in Pure Mathematics ensures that students acquire comprehensive mastery of essential mathematical theories, fostering both academic growth and professional readiness for a variety of quantitative careers.