Undergraduate Course: Algebraic Coding Theory (MATH10025)
Course Outline
| School | School of Mathematics | 
College | College of Science and Engineering | 
 
| Course type | Standard | 
Availability | Available to all students | 
 
| Credit level (Normal year taken) | SCQF Level 10 (Year 4 Undergraduate) | 
Credits | 10 | 
 
| Home subject area | Mathematics | 
Other subject area | Specialist Mathematics & Statistics (Honours) | 
   
| Course website | 
https://info.maths.ed.ac.uk/teaching.html | 
Taught in Gaelic? | No | 
 
| Course description | Course for final year students in Honours programmes in Mathematics.  
 
Introduction to Coding Theory, Linear Codes, Perfect Codes, Cyclic Linear Codes, BCH Codes, Reed-Solomon Codes; mention of Burst Error-Correcting Codes for Compact Discs and DVDs, and of new methods from Algebraic Geometry. | 
 
 
Entry Requirements (not applicable to Visiting Students)
| Pre-requisites | 
 Students MUST have passed:   
Numbers & Rings (MATH10023)  
  | 
Co-requisites |  | 
 
| Prohibited Combinations |  | 
Other requirements |  None | 
 
| Additional Costs |  None | 
 
 
Information for Visiting Students 
| Pre-requisites | None | 
 
| Displayed in Visiting Students Prospectus? | Yes | 
 
 
Course Delivery Information
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| Delivery period: 2012/13  Semester 1, Available to all students (SV1) 
  
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WebCT enabled:  Yes | 
Quota:  None | 
 
	
		| Location | 
		Activity | 
		Description | 
		Weeks | 
		Monday | 
		Tuesday | 
		Wednesday | 
		Thursday | 
		Friday | 
	 
| King's Buildings | Lecture |  | 1-11 |  11:10 - 12:00 |  |  |  |  |  | King's Buildings | Lecture |  | 1-11 |  |  |  |  11:10 - 12:00 |  |  
| First Class | 
First class information not currently available |  
| Exam Information | 
 
    | Exam Diet | 
    Paper Name | 
    Hours:Minutes | 
    
     | 
     |  
  
| Main Exam Diet S2 (April/May) |  | 2:00 |  |  |  
 
Summary of Intended Learning Outcomes 
1. Familiarity with the fundamentals of error-correcting coding  
2. Familiarity with the important types of codes, such as Hamming, Golay, BCH and Reed-Solomon codes  
3. An appreciation of the way some of these codes are decoded  
4. An appreciation of the way error-correcting codes are applied in the transmission and storage of data  
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Assessment Information 
Examination only. 
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Special Arrangements 
| None |   
 
Additional Information 
| Academic description | 
Not entered | 
 
| Syllabus | 
Not entered | 
 
| Transferable skills | 
Not entered | 
 
| Reading list | 
Not entered | 
 
| Study Abroad | 
Not entered | 
 
| Study Pattern | 
Not entered | 
 
| Keywords | ACT | 
 
 
Contacts 
| Course organiser | Dr Martin Dindos 
Tel:  
Email:  | 
Course secretary | Mrs Alison Fairgrieve 
Tel: (0131 6)50 6427 
Email:  | 
   
 
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© Copyright 2012 The University of Edinburgh -  6 March 2012 6:16 am 
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