Course teacher(s)
Germain VAN BEVER (Coordinator)ECTS credits
See programme details
Language(s) of instruction
english
Course content
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Finite sample theory of linear regression models.
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Basic elements of asymptotic theory (notions of convergence and basic properties; laws of large numbers; central limit theorems)
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Large sample properties of estimators and tests in linear regression models.
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Asymptotics of M-estimators and in particular generalized method of moment estimators (asymptotic theory, examples, and related hypothesis tests).
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Basic elements of time series analysis (basic terminology, stationarity, linear time series models).
Objectives (and/or specific learning outcomes)
After successfully taking this course, students understand the theoretical framework, both finite sample as well as asymptotic, underlying linear regression models. Furthermore, they have a thorough understanding of generalized method of moment estimators and the corresponding hypothesis tests, and understand the basic elements of time series analysis. Students have applied the methods discussed in class themselves, understand how to implement these methods computationally, and can interpret the results obtained.
Prerequisites and Corequisites
Required and Corequired knowledge and skills
A good understanding of elementary concepts in probability, statistics, linear algebra and calculus.
Teaching methods and learning activities
This course consists of weekly lectures, in which the theoretical concepts are discussed and illustrated using practical examples; and weekly exercise sessions, during which we shall discuss theoretical as well as practical and computational problems in the form of weekly assignments to illustrate and supplement the topics discussed in the lectures. For the exercise sessions, students prepare solutions to weekly assignments, which are then presented in class. Organizational details will be discussed in the first lecture.
Contribution to the teaching profile
This course provides a thorough overview of econometric methods. We start with a discussion of properties of estimators, tests and confidence intervals in linear regression models. Then, after introducing some basic elements of asymptotic theory, we derive large sample properties of procedures in linear regression models. We proceed to introduce the class of generalized method of moment estimators, and of related tests. In the last part of the course, we discuss fundamental elements of time series analysis, i.e., stationarity and autoregressive moving average models. We discuss computational and practical issues during the lectures, as well as in the problem sessions.
References, bibliography, and recommended reading
Hayashi, S. (2000). Econometrics. University Press Group Ltd.
Brockwell, P. and Davis, R.A. (1987). Time Series: Theory and Methods. Springer.
Newey, W. and McFadden, D. (1994). Large Sample Estimation and Hypothesis Testing. In: Handbook of Econometrics, Vol 4, Chapter 36.
Course notes
- Podcast
- Université virtuelle
Other information
Additional information
All information will be available on the Université virtuelle: lecture slides (without annotations prior to the lecture, annotated version made available after), weekly tests, exercise sheets, etc.
Contacts
Germain Van Bever
E-mail: germain.van.bever(at)ulb.be
Please use the UV message board.
Campus
Solbosch
Evaluation
Method(s) of evaluation
- written examination
written examination
- Open question with developed answer
Final grade is based on three components: (i) the final exam, (ii) performance in exercise classes, (iii) the project grade.
Mark calculation method (including weighting of intermediary marks)
For the 10 credits version of the course: The evaluation of the performance of the exercise classes, and the project each carry 25% of the weight. The final exam carry 50% of the weight.
For the 5 credits version of the course: The evaluation of the performance of the exercise classes carries 40% of the weight. The final exam carries 60%.
The exercise classes will be presented by students themselves. The grade obtained will be based on the solutions the students provide and the quality of the explanations.
The written exam will be in January, and there will be a written resit exam in August/September.
Language(s) of evaluation
- english