Pre-requisite modules
- None
Co-requisite modules
- None
Prohibited combinations
Prerequisite knowledge includes an understanding of AI, machine learning and optimisation. For undergraduate students this knowledge is taught in (IMLO COM00026I or INT2 COM00024I).
Co-requisite modules None
Prohibited combinations None.
MSc AI: Students who have previously studied CONS - Constraint Programming (COM00159M) are not able to take AIPS.
Occurrence | Teaching period |
---|---|
A | Semester 2 2023-24 |
This module will introduce key approaches in Artificial Intelligence for tasks such as: finding a sequence of actions to achieve a goal; playing adversarial games; and solving discrete optimization problems such as configuration and scheduling. Students will learn the theory and practice of AI search, logic, and constraint-based approaches. The module aims to equip students with a wide range of problem-solving tools, how to design effective heuristics for them, and enable comparison of methods to determine which are best suited to a given problem. Some of the tools covered are state-space search algorithms (i.e. A* Search, IDA*, and Greedy Best-First Search), game-tree search algorithms (i.e. Minimax and Monte-Carlo Tree Search), local search methods for solving discrete optimization problems, constraint programming, and the satisfiability (SAT) problem in knowledge representation and reasoning.
Represent a given search problem in terms of states, actions, and a goal, and identify a suitable heuristic.
Represent a given scenario using propositional logic to enable logical inference (for example, using a SAT solver).
Model (represent) and solve discrete optimization problems using a modern constraint programming system.
Select and apply an appropriate AI state-space search algorithm for a given problem, identifying reasons for the choice of algorithm in comparison to others.
Select and apply an appropriate adversarial (game-tree) search method to solve a given game, including design of a suitable heuristic if required.
Describe the algorithms commonly used in SAT (propositional satisfiability) solvers, local search solvers, and constraint solvers, and apply them to small examples.
Task | % of module mark |
---|---|
Closed/in-person Exam (Centrally scheduled) | 100 |
None
Task | % of module mark |
---|---|
Closed/in-person Exam (Centrally scheduled) | 100 |
Feedback is provided throughout the sessions, and after the assessment as per normal University guidelines.
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