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Pure mathematics is mathematics for its own sake, focusing on abstraction, generalisations and proving. 

Studying mathematics at university usually entails two broad areas, namely analysis and algebra. The origins of what you study in these two areas during the first two years at university come from long before the nineteenth century, so it is mostly mathematics to be used in applications. The study of numbers, called algebra at the beginning undergraduate level, extends to abstract algebra at more advanced levels. The study of functions, called calculus at the first year level becomes mathematical analysis and functional analysis at more advanced levels. Each of these branches of more abstract mathematics have many sub-specialties.

Careers in mathematics rarely carry the title of “mathematician” and are often coupled with a specialty or area of research interest. Students wondering what kind of career they can have with a degree in mathematics should take a look at this brochure by the South African Mathematical Foundation.

Current research in the department can be broadly divided into the following:

  • Functional Analysis
  • Ring and Near-Ring Theory
  • Mathematics Education

Undergrad Qualifications

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Postgrad Qualifications

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Coursework

First Year

MATT101 Mathematics 1A

MATT102 Mathematics 1B

Second Year

MATT201 Multivariate and Vector Calculus

MATT202 Real Analysis

MATT212 Linear Algebra

Third Year

MATT301 Advanced Real Analysis

MATT311 Advanced Linear Algebra

MATT302 Modern Algebra

MATT312 Complex Analysis

Honours

MATH440 Functional Analysis

MATH450 Topology

MATH460 Abstract Algebra

MATH470 Set Theory

MATH480 Measure and Integration Theory