This course introduces concepts in statistical inference, the application of procedures for drawing conclusions from data while allowing for random variation. The emphasis is on likelihood-based methods for inference. Topics include estimators, estimator behaviour, likelihood functions and derivation of maximum likelihood estimators. Important concepts such as type I and type II errors, p-values and confidence intervals are also discussed. Frequentist and Bayesian approaches to statistical inference are also compared.
|Faculty||Faculty of Health and Medicine|
|School||School of Medicine and Public Health|
Not currently offered
On successful completion of this course, students will be able to:
This course presents an overview of statistical inference with an emphasis on maximum likelihood approaches. The properties of desirable estimators are reviewed together with methods for assessing estimator behaviour and the large-sample properties of estimators. Students are introduced to the concept of likelihood as a method for assessing support for different parameter values. Experience will be gained in applying likelihood-based methods for purposes including deriving estimators and expressions for asymptotic variance as well as undertaking inference. Students will study key statistical concepts such as type I and type II errors, p-values and confidence intervals. Students will also study Bayesian approaches to statistical inference and learn about the philosophical and practical differences between frequentist and Bayesian methods.
|Contact Hours||Not currently offered|
|Timetable||2017 Course Timetables for BIOS6050|