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Friday 2 March
13:00–15:00 and 15:30–17:00
Saturday 3 March
11:00–12:00 / 13:00–14:30 and 15:00–16:30
So, you know regression. You run regression models in your work regularly, but you have not stopped to think much about them lately. Once upon a time you may have learned (or even cared) about the assumptions of the models. You may have thought often about what could go wrong.
Then you got into a work flow that simply runs the models and you worry that
If that's the case, this course was designed for you.
If you have not thought about linearity, collinearity or heteroscedasticity beyond coming to the realisation that you should look into these issues but you do not; if you never heard of these things and you are regularly running regressions like you know what you are doing, please take this class. It will be good for you.
The secondary goal of this class is to review the foundations you may not have thought much about lately. This could be crucial when taking more advanced courses where the instructor will probably assume you know these problems associated with regression models and want to solve them, typically
Levente Littvay researches survey and quantitative methodology, twin and family studies and the psychology of radicalism and populism.
He is an award-winning teacher of graduate courses in applied statistics with a topical emphasis in electoral politics, voting behaviour, political psychology and American politics.
He is one of the Academic Convenors of ECPR’s Methods School, and is Associate Editor of Twin Research and Human Genetics and head of the survey team at Team Populism.
Friday
We cover the conceptual and mathematical foundations of bivariate regression, going briefly into the associated hypothesis test. Then we turn to regression’s multivariate form, focused mainly on the functioning of ordinary least squares.
Saturday
We review the assumptions of regression models, examining why these assumptions exist and what happens if you violate them.
I will offer practical tips on how to deal with assumption violations. We start by discussing model specification, from the perspective of omitted variable bias and the inclusion of unnecessary variables.
We will discuss measurement scales and measurement errors of the variables in the model. We cover homoscedasticity, mean independence, autocorrelation, linearity of relationships and collinearity.
Though strictly speaking not assumptions, I will also outline good practices that prevent assumption violations like the treatment of outliers and diagnosis of all variable distributions.
We cover these topics both in theory and through examples (presented in R, though no knowledge of R is assumed; it really could be done in any software).
This course is a refresher about regression. This means that I assume you know regression. You may just need more context, more in-depth knowledge, maybe just a review before you take a more advanced class.
If you don't know regression, this course is NOT for you.
I expect you to know regression and the basics of inferential statistics, including:
If you don’t, I recommend instead the week-long regression class, or, if you have no statistical background, the intro class.
If, however, you are ready to venture into a more advanced statistical topic, such as:
this is the course for you.
Each course includes pre-course assignments, including readings and pre-recorded videos, as well as daily live lectures totalling at least three hours. The instructor will conduct live Q&A sessions and offer designated office hours for one-to-one consultations.
Please check your course format before registering.
Live classes will be held daily for three hours on a video meeting platform, allowing you to interact with both the instructor and other participants in real-time. To avoid online fatigue, the course employs a pedagogy that includes small-group work, short and focused tasks, as well as troubleshooting exercises that utilise a variety of online applications to facilitate collaboration and engagement with the course content.
In-person courses will consist of daily three-hour classroom sessions, featuring a range of interactive in-class activities including short lectures, peer feedback, group exercises, and presentations.
This course description may be subject to subsequent adaptations (e.g. taking into account new developments in the field, participant demands, group size, etc.). Registered participants will be informed at the time of change.
By registering for this course, you confirm that you possess the knowledge required to follow it. The instructor will not teach these prerequisite items. If in doubt, please contact us before registering.
Day | Topic | Details |
---|---|---|
Friday afternoon | Review of Basics |
We review the mathematical foundations of OLS regressions |
Saturday morning | Assumptions |
We go through the assumptions of regression models |
Saturday afternoon | Examples |
We look at an applied example, in great detail |
Day | Readings |
---|---|
Friday afternoon |
Gravetter and Wallnau Statistics for the behavioral sciences Ch.16 Lewis-Beck and Lewis-Beck Applied regression: An introduction (2015) |
Saturday morning |
Fox Regression diagnostics: An introduction (1991) |
I will present a few examples in a recent version of R. No need to follow along in R in the class.
If R is what you would like to learn, take one of the three following short courses:
Automated Web Data Collection with R
Introduction to R (entry level)
Introduction to R (for participants with some prior knowledge in command-line programming)
No computer needed in class. I will show some software examples but the purpose is not to follow the examples together.
Gravetter, Frederick J, and Larry B. Wallnau Statistics for the behavioral sciences Cengage Learning, 2016. Chapter 16
Lewis-Beck, Colin, and Michael Lewis-Beck Applied regression: An introduction Vol. 22. Sage publications, 2015
Fox, John Regression diagnostics: An introduction Vol. 79. Sage, 1991
Reference text / additional reading
Fox, John Applied regression analysis and generalized linear models Sage Publications, 2015
Summer and Winter School
Summer and Winter School