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Winter 2010, Thursdays, 4-7 pm |
Professor Russell W. Rumberger |
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Education,
Room 4211 |
Office: Education 3113 |
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Email: russ@education.ucsb.edu |
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Office
hours: Tuesdays, 2-4pm |
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TA:
Susan Rotermund |
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Office: Education 2213 |
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Email:
srotermund@education.ucsb.edu |
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Office
hours: Thursdays, 10am-noon |
ED 216C Hierarchical Linear Models
The purpose of this course is to provide
students with an introductory background in the basic principles and
applications of hierarchical linear modeling (HLM) in educational
research. The course will review both
the conceptual issues and methodological issues in using hierarchical linear
modeling by working step-by-step on an actual HLM study.
There is one required
textbook, which is available at the UCSB bookstore:
Raudenbush,
S. W. Bryk, A. S. (2002). Hierarchical
linear models: Applications and data
analysis methods. 2nd edition.
All the journal articles
listed in the syllabus can be obtained from the Web of Science database
available through the UCSB library website (http://www.library.ucsb.edu/). To access the database off campus, you must
login via the off-campus login link in the upper right-hand corner of the
website.
In addition, there is a
set of readings (marked with a * on the reading list) available for purchase at
the Alternative Copy Shop, 6556 Pardall Rd, Isla Vista, Phone: 968-1055. They are open M-F 8a-7p and weekends 10a-4p. You
can order the reader online by:
Username: ucsbed216c
Password: rumberger27
We will use the computer program—HLM, version
6.08—for this course. We will use the
student version, which is available free from the website for Scientific
Software International (http://www.ssicentral.com/hlm/index.html). Copies of the student version have been
loaded onto all the desktop computers in the classroom. You may also download copies to use on your
own computer. A limited number of full
versions are also available in the classroom for students who wish to work on
large datasets for the class project.
Students will be expected to complete weekly
homework assignments and to conduct a class project in which they:
1. Identify a research problem that can be
studied through hierarchical analysis,
2. Select an existing hierarchical data set that
can be used to study the problem,
3. Construct appropriate variables to use in the
analysis,
4. Develop appropriate HLM models to test the
research problem,
5. Test the models using the HLM program, and
6. Describe and interpret the results.
Before undertaking the project, students should
write up and turn in for approval a project proposal that addresses the first
three questions above. The proposal is
due on January 21. The final project
report is due on March 11. The final
report should be no longer than 15 double-spaced pages, with tables and figures
in an appendix.
All the materials for the course are available
on the course website:
http://education.ucsb.edu/rumberger/ed216c/
January
7 Raudenbush & Bryk, Chapter
1 and pp.
16-31, 36-37.
Jessor, R. (1993). Successful adolescent development among youth in high-risk
settings. American Psychologist, 48, 117-126.
*Barr,
R. & Dreeben, R. (1983). How schools work.
*Gamoran, A. (1992). Social Factors in
Education. In M. C. Alkin
(Ed.), Encyclopedia of Educational Research (pp.1222-1229).
*Rumberger, R. W. &
Palardy, G. J. (2004). Multilevel models for school effectiveness research. In D. Kaplan (Ed.), Handbook of Quantitative Methodology for the
Social Sciences, pp. 235-258.
Week 2 One-way
ANOVA and means-as-outcomes models
January
14 Raudenbush & Bryk, pp.
68-75, 99-117.
Rowan, B., Raudenbush, S.W., & Kang, S.J. (1991).
Organizational design in high schools: A
multilevel analysis. American Journal of Education, 99,
238-266.
Week 3 One-way
ANCOVA models and centering
January
21 Raudenbush & Bryk, pp.
31-35, 134-149.
Gamoran, A. (1996). Student achievement in public magnet, public comprehensive, and
private city high schools. Educational Evaluation and Policy Analysis,
18, 1-18.
Wang,
J. (1998).
Week 4 Slopes-as-outcomes
and random-coefficient models
January
28 Raudenbush & Bryk, pp.
75-85, 94-95, 117-130, 149-152.
Lee, V.E. & Bryk, A.S. (1989).
A multilevel model of the social distribution of high school
achievement. Sociology of Education, 62, 172-192.
*Seltzer, M.
(2004). The use of hierarchical models in analyzing data from experiments and
quasi-experiments conducted in field settings. In D. Kaplan
(Ed.), Handbook of Quantitative Methodology for the Social Sciences, pp.
259-280.
Week 5 Residual
analysis
February
4 Raudenbush & Bryk, pp. 85-94,
152-159.
Pituch, K.A. (1999). Describing school effects with residual
terms: Modeling the interaction between school practice and student background.
Evaluation Review, 23, 190-211..
Rumberger, R.W. & Palardy, G.J. (2005). Test scores, dropout rates,
and transfer rates as alternative indicators of school performance. American Educational Research Journal,
41, 3-42.
Week 6 Review
of logistic regression
February 11 Rumberger,
R.W. (1995). Dropping out of middle
school: A multilevel analysis of
students and schools. American Educational Research Journal, 32,
583-625.
February 18 Raudenbush
& Bryk, Chapter 10.
Rumberger,
R.W. & Thomas, S.L. (2000). The
distribution of dropout and turnover rates among urban and suburban high
schools. Sociology of Education, 73, 39-67.
February 25 No class
Week 8 Growth
models
March
4 Raudenbush & Bryk, Chapter
6.
Seltzer,
M., Choi, K., & Thum,
Y.M. (2003).
Examining relationships between where students start and how rapidly they
progress: Using new developments in growth modeling to gain insight into the
distribution of achievement within schools. Educational Evaluation and
Policy Analysis, 25, 263-286.
Raudenbush,
S.W., Brennan, R.T., & Barnett, R. (1995). A multilevel
hierarchical model for studying psychological change within married couples. Journal
of Family Psychology, 9, 161-174.
Svartberg, M.,
Seltzer, M.H., Stiles, T.C., & Khoo, S.K. (1995). Symptom improvement and its temporal
course in short-term dynamic psychotherapy. Journal of Nervous and Mental
Disease, 183, 242-248.
Weeks 9-10 Three-level
models
March
11,18 Raudenbush & Bryk, Chapter 8.
Gamoran, A., Porter, A.C., Smithson, J., & White, P.A. (1997).
Upgrading high school mathematics instruction: Improving learning opportunities
for low-achieving, low-income youth. Educational Evaluation and Policy
Analysis, 19, 325-338.
Lee, Valerie E., Julia B. Smith, and Robert G. Croninger. (1997).
How high school organization influences the equitable distribution of learning
in mathematics and science. Sociology of Education, 70, 128-150.
Palardy,
G.J. & Rumberger, R.W. (2008). Teacher effectiveness in first grade: The
importance of background qualifications, attitudes, and instructional practices
for student learning. Educational Evaluation and Policy Analysis, 30,
111-140.