Pure Mathematics - MATHP13933

Plan Summary


 
Faculty: Faculty of Science
 
  
   
 
Program: 3933 - Advanced Mathematics/Arts
 
 
Award(s):
 
 
Bachelor of Science (Advanced) (Major)
 
 

Plan Outline


This plan is for the Pure Mathematics major within Advanced Mathematics program - 3986.

Pure Mathematics is the study of the essential structures of mathematics. Work by pure mathematicians underpins most of the technological advances of this century. Pure Mathematics is concerned with problems and techniques which transcend specific applications. Research, focussing on the development of existing theories or the creation of new ones, may be driven by applications or by the internal demands of the discipline.

Pure Mathematics courses provide the insights and understanding required by those using mathematics, leading to mastery of the fundamental processes of mathematical science and the capacity for innovative applications in any area.

Plan Structure


Pure Mathematics courses relevant to the mathematical aspects of Computer Science are MATH2400 in Stage 2, and MATH3411 in Stage 3.
Pure Mathematics courses relevant to Mathematics teaching are MATH3511, MATH3521, MATH3531, MATH3560 and MATH3570 in Stage 3, or their higher equivalents.
Pure Mathematics courses relevant to the applications of Mathematics in Physics or Engineering are MATH3531, and MATH3570 in Stage 3, or their higher equivalents.

Stage 1
PLUS
  • 6 UOC Level I Computer Science
  • Free electives totalling 18 UOC

Stage 2
PLUS
  • Further Level II or III Mathematics courses totalling 6 UOC
  • Free electives* totalling 12 UOC
  • General Education (6 UOC)

Stage 3
  • Level III Mathematics or Statistics courses totalling 30 UOC as approved by the Head of School of Mathematics and Statistics or nominee.
PLUS
  • Free electives** totalling 12 UOC
  • General Education totalling 6 UOC
**Recommended:
The School recommends that students in this plan include in the following among their stage 3 electives:

Stage 4 (Honours)
Honours year totalling 48 UOC over two sessions