Students
Tuition Fee
Not Available
Start Date
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Medium of studying
On campus
Duration
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Details
Program Details
Degree
Bachelors
Major
Artificial Intelligence | Computer Science | Mathematics
Area of study
Information and Communication Technologies | Mathematics and Statistics
Education type
On campus
Course Language
English
About Program

Program Overview


Theory of Computation (COMP0003)

Key Information

  • Faculty: Faculty of Engineering Sciences
  • Teaching department: Computer Science
  • Credit value: 15
  • Restrictions: Module delivery for UG (FHEQ Level 4) available on BSc Computer Science; MEng Computer Science; MEng Mathematical Computation; BA Philosophy and Computer Science.

Alternative Credit Options

There are no alternative credit options available for this module.


Description

Aims

The module aims to introduce students to formal logical reasoning and to fundamental concepts in the theory of computation and formal languages.


Intended Learning Outcomes

On successful completion of the module, a student will be able to:


  1. Identify and reason with the logical content of arguments.
  2. Recognise, write down and reason about automata and language grammars.
  3. Carry out standard proofs and refutations involving logic and computational models.

Indicative Content

This module introduces students to the theory of computation. The first half of the module will focus on mathematical logic, including: propositional logic, first-order logic, proof by induction and modal logic. The second half will focus on fundamentals of computation, automata and language theory.


Requisites

To be eligible to select this module as optional or elective, a student must:


  1. Be registered on a programme and year of study for which it is formally available.
  2. Have A-level Mathematics (or equivalent).

Module Deliveries for 2026/27 Academic Year

  • Intended teaching term: Term 2
  • Undergraduate (FHEQ Level 4)

Teaching and Assessment

  • Mode of study: In person
  • Methods of assessment: 100% Exam
  • Mark scheme: Numeric Marks

Other Information

  • Number of students on module in previous year: 220
  • Module leader: Dr Quang Loc Le

Last Updated

This module description was last updated on 10th March 2026.


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