University of Birmingham School of Computer Science
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Programme Specification for the BSc in Pure Mathematics and Computer Science

Final Award BSc
Interim Awards None
Programme Title Pure Mathematics and Computer Science
School/Department School of Computer Science
Banner Code 5249
Mode(s) of Study Full-time
Length of Programme 3 years
Total Credits 360
UCAS Code
Awarding Institution The University of Birmingham
Teaching Institution The University of Birmingham
Designed for accreditation by British Computer Society [See Footnote 2]
QAA Benchmarking Groups Computing
Completed by Dr J E Rowe
Date 9 May 2011
Educational Aims of Programme

The aim of this programme is to prepare professionals in both computer science and pure mathematics who would be able to work as specialists in these subjects and in particular in those areas of the computer science research which require knowledge of abstract structures and rigorous mathematical reasoning.

Reference Points used to inform Programme Outcomes
Computing Benchmarking Statement, UK-SPEC, Requirements of Accrediting Bodies, the University and School Teaching and Learning Strategies.
Special features of the Programme
None.

 

Programme Outcomes and Learning, Teaching and Assessment Strategies

Knowledge & Understanding

Ref A. Students are expected to have knowledge and understanding of... Teaching, Learning & Assessment Strategies to enable outcome to be achieved and demonstrated
Learning & Teaching Methods Assessment Methods
1 Key mathematical concepts and topics Lectures and tutorials; computer practicals; projects. Class tests, examinations, assignments, oral presentation.
2 How mathematics can be used to analyse and solve problems including those at an abstract level Lectures and tutorials; computer practicals; projects. Class tests, examinations, assignments, oral presentation.
3 Essential concepts, principles and theories relating to Computing Lectures and tutorials; computer practicals; projects. Class tests, examinations, assignments, oral presentation.
4 How the Computer Science theory is related to modelling and design of computer-based systems Lectures and tutorials; computer practicals; projects. Class tests, examinations, assignments, oral presentation.
5 The role of rigorous mathematical proofs in analysing computer-based systems Lectures and tutorials; computer practicals; projects. Class tests, examinations, assignments, oral presentation.

Skills & Other Attributes

Ref B. Students are expected to have attained the following skills and other attributes: Teaching, Learning and Assessment Strategies to enable outcome to be achieved and demonstrated
Learning & Teaching Methods Assessment Methods
1 To abstract the essentials of problems and formulate them mathematically and in a symbolic form. Lectures, tutorials, computer practicals and projects Tests, examinations and oral presentations
2 To select and apply appropriate mathematical methods to solve problems including those at an abstract level Lectures, tutorials, computer practicals and projects Tests, examinations and oral presentations
3 To be able to construct and develop logical mathematical arguments with clear identification of assumptions and conclusions Lectures, tutorials, computer practicals and projects Tests, examinations and oral presentations
4 To present arguments and conclusions clearly and accurately. Lectures, tutorials, computer practicals and projects Tests, examinations and oral presentations
5 To specify, design and construct computer-based systems. Lectures, tutorials, computer practicals and projects Tests, examinations and oral presentations
6 To use rigorous mathematical argument analysing or solving problems related to computer-based systems. Lectures, tutorials, computer practicals and projects Tests, examinations and oral presentations
(transferable skills)

Footnotes

  1. The Learning & Teaching and Assessment Methods above are not intended to be exclusive, but to indicate the main methods in use. Module Descriptions contain more detail.
  2. Whether to award accreditation is a decision made from time to time by a professional body according to criteria which are then current; hence there is no guarantee that the programme will actually be accredited for any particular year of entry by any particular professional body.

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