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Module Title
LH Bayesian Statistics
School
Mathematics
Department
Mathematics
Module Code
06 31302
Module Lead
Yin Jing
Level
Honours Level
Credits
10
Semester
Semester 2
Pre-requisites
Co-requisites
Restrictions
Available only to students on the JI dual degree pro-grammes
Exclusions
Description
Bayesian Statistics is a distinctive branch of mathematical statistics. This module focuses on Bayesian statistical in-ference theory, its methods and concepts. The differences between Bayesian methods and classical methods are presented.
Students will systematically master the underlying theory, methods, and applications of Bayesian statistics.
The main contents are: the concept of priori and posterior distributions, methods of calculation for the posterior distri-bution, Bayesian estimation and hypothesis testing, and Bayesian statistical decision-making methods.
Learning Outcomes
By the end of the module students should be able to:
Understand the theory and principles of Bayesian statistical inference.
Understand the difference between Bayesian and classical statistical methods
Apply Bayesian statistical techniques to solve practical problems.
Demonstrate competence in the methods of Bayesian statistical inference.
Assessment
Assessment Methods & Exceptions
Assesment: Assignments (30%)
Final Exam (70%): a 2 hour examination
Re-assessment (where allowed): a 2-hour resit examination (100%)