Statistical Models (Bologna) STATS4070
- Academic Session: 2026-27
- School: School of Mathematics and Statistics
- Credits: 16
- Level: Level 4 (SCQF level 10)
- Typically Offered: Semester 1
- Available to Visiting Students: No
- Collaborative Online International Learning: No
- Curriculum For Life: No
Short Description
The course provides the basic theory of normal linear models and generalized linear models.
Timetable
Timetable information is available from the University of Bologna.
http://corsi.unibo.it/1Cycle/StatisticalSciences/Pages/course-timetable.aspx?CodiceCorso=8873&Indirizzo=A32&AnnoCorso=2
Requirements of Entry
This course is only available to students on the Double Degree programme in Statistics with the University of Bologna.
Excluded Courses
Statistics 3L: Linear Models [STATS3016]
Linear Models 3 [STAST4015]
Regression Models (Level M) [STATS5025]
Statistics 3G: Generalised Linear Models [STATS3014]
Generalised Linear Models [STATS4043]
Generalised Linear Models (Level M) [STATS5019]
Co-requisites
-/-
Assessment
End-of-course examination, carried out in accordance with the assessment procedures and regulations of the University of Bologna.
Main Assessment In: December
Course Aims
This course aims
■ to establish a solid understanding of (generalised) linear models and their practical relevance;
■ to train students in estimating and testing the significance of parameters in (generalised) linear regression models introduce students to the multivariate normal distribution; and
■ to expose students to variable selection procedures for these models.
Intended Learning Outcomes of Course
By the end of the course students will be able to:
■ formulate a normal linear model, estimate its parameters and test their significance;
■ use the variable selection procedures;
■ define a generalised linear model, by combining a random component with a linear predictor with a proper link function;
■ estimate and test the significance of the parameter of a generalised linear model; and
■ evaluate the goodness of fit of a model and detect violations of model assumptions.