![]() | Department of Mathematics & Computer Science | |||
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Credits: 10 | Convenor: Dr Nicole Snashall | Semester: 1 (weeks 1 to 6) |
Prerequisites: | desirable: MC144, MC145 | |
Assessment: | Projects and course work: 100% | Examination: 0% |
Lectures: | 18 | Problem Classes: | 9 |
Tutorials: | none | Private Study: | 48 |
Labs: | none | Seminars: | none |
Project: | none | Other: | none |
Surgeries: | none | Total: | 75 |
At the end of the module you should be able to see that Pure Mathematics is not just a dry academic exercise, but that it has useful every day applications. There are many more such applications making use of more advanced mathematics much of which will be met in later modules of the Mathematics degree.
It is hoped also to show that investigating mathematical problems with a ``real-life'' connection is interesting and fun to do.
To gain practice and facility in working with modular arithmetic. To carry out and write up a simple mathematical investigation. To learn about the principles of public encryption keys.
The ability to investigate a problem from different points of view, to draw conclusions and make sensible conjectures with some idea of how to prove them.
N. L. Biggs, Discrete Mathematics, Oxford University Press.
I. Stewart, The Problems of Mathematics, Oxford University Press.
R. J. Wilson and J. J. Watkins, Graphs (an Introductory Approach), Wiley.
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Author: S. J. Ambler, tel: +44 (0)116 252 3884
Last updated: 2001-09-20
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This document has been approved by the Head of Department.
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