Econometrics 2. Course Syllabus
Winter 2011
|
Instructor:
Gabor Kezdi |
Teaching
Assistant: Peter Farkas |
|
Office:
404, Nador 11, Economics Department Office
hours: Monday 4 to 5 PM |
Office:
416/B, Nador 11, Economics Dept. Office
hours: TBA |
Course prerequisite: Econometrics 1 (CEU MA 1st)
Credits: 5 CEU credits (10 ECTS credits)
Course website: http://www.personal.ceu.hu/staff/Gabor_Kezdi/Econometrics-2/econometrics-2.htm
Main
text: Wooldridge,
Jeffrey M., Introductory Econometrics, 2nd ed. Thompson,
2003.
Goals. Econometrics
2 provides the basic tools of applied econometric analysis. The course is based
on regression analysis (covered in Econometrics 1), and it gives a thorough introduction
to the problem of endogeneity with possible treatments, time series
regressions, linear panel models, and nonlinear probability and
censored-outcomes models.
Learning outcomes. Successful
completion of the course enables students to
Understand
how econometric methods are used to estimate causal relationships from
observational data.
Possess a
critical understanding of identification and estimation problems in economics
and other social sciences.
Formulate
simple research questions and carry out independent analyses in order to answer
those.
Understand
and evaluate the identification and estimation strategy of simpler papers,
whether academic publications or applied works
Prove consistency
or find asymptotic bias of estimators.
Understand
the logic of sampling variance and distribution of estimators, and carry out simple
hypothesis tests in linear models.
Understand the
role of stationarity and know various deviations from
it.
Understand
the properties of specific time-series.
Use
econometric software in simple applications, estimate the models covered in the
course, and interpret their results.
Course
outline
|
Week 1 |
Review of regression. Carrying out
an empirical project. Term paper topic. Chapter 19. Specification and data problems.
Proxy variables, measurement error. Chapter 9. |
|
Week 2 |
Continue with proxy variables and
measurement error, Chapter 9. A refresher to time-series
regression. Chapter 10. |
|
Week 3 |
Specific univariate series. Chapter 11. |
|
Week 4 |
Regression on time-series data. Chapter 12. |
|
Week 5 |
Continue with regression on
time-series data. Chapter 12. |
|
Week 6 |
Panel data methods: Pooled
cross-sections, difference in differences Chapter 13 |
|
Week 7 |
Panel data methods: Fixed effects
and random effects Chapter 14 |
|
Week 8 |
Instrumental variables:
Identification. Chapter 15 |
|
Week 9 |
Instrumental variables: Estimation.
Weak instruments. Chapter 15 |
|
Week 10 |
Probability models Chapter 17.1 |
|
Week 11 |
Corner solution and censored models Chapter 17.2, 17.4. |
|
Week 12 |
Summary and review |
Assessment
Grading
10% from problem sets
25% from term paper
65% from final exam
Formative assessment
Individual consultations about the term paper
Term paper
An
individual term paper is required at the end of the course. The paper should
consist of a simple empirical analysis, and it should be at most 10 pages long
(incl. tables and figures), text 1.5 or double spaced, font size 11 or larger.
There will be two due dates:
(1)
One for handing in for review
at the Center for Academic Writing (DATE TBA), and
(2)
One for handing in to me (DATE
TBA). I will need the paper both electronically and in a hard copy. File name
should be of this format: Lastname_Firstname_term_paper.pdf
Formal
requirements will be strictly enforced: no paper will be accepted that does not
meet all requirements.
Find a research question that
interests you. See a list with suggested topics below. The good paper asks a
question of the form “What is the effect of X on Y?” Questions like “The
determinants of Y” or “Testing the … model” are not preferred in this course.
The term paper may use any econometric
method we studied in class, except for time-series analysis. Use the
appropriate method: it is not always the most complicated one (a simple OLS may
be your best choice). You should be clear about the
research question, its motivation (why you think it is interesting – but
literature review is not necessary), what data you use and why. You should
think about what assumptions your estimation technique requires (functional
form, exogeneity, etc.), and whether they are likely to be satisfied in your
data. If not, try to sign the bias and think about what you would need for
better estimation.
Everyone should consult me about the
topic and the data (and possibly about the first results).
A few topics
from the past years (in random order)