EPSY 651 STRUCTURAL
EQUATION MODELING SPRING 2008
MONDAYS
7- 9:25
Instructor: Dr.
Victor Willson, Professor of Educational Psychology Tel: 979-845-1808
email: v-willson@tamu.edu Office:
718B Harrington:
Office hours M 3-5, TR 2-3:30,
or by appt. 979-696-0193 (H)
TOPICS COVERED:
Theory of covariance structures Testing
structural equations models
Measurement models Factor
analysis models Path models General linear model applications
Course
orientation: projects
are planned, analyzed, and written up for each general topic based on
meaningful
data, either the students or large data bases supplied by the
instructor. Grading is based on the written
product. Students will be expected to bring in
readings related to their interest area each week for
discussion based on recent volumes of Structural Equation Modeling.
Computer
background: Students
should be familiar with either SPSS or SAS; we will use AMOS and Mplus 3 as analysis engines; LISREL, SAS, and EQS are also
available for use. Students can select their preference for work. Each student
will receive a semester-long ID and password to the
Statistics
background: Students
should have one-two semesters of statistics, such as EPSY 640-641 or STAT
651-652. The course is not a theory course per se, and will not be a
proof-oriented course, but focuses
instead on model assumptions, model building,
revision, and linkage to subject matter theory. More advanced students can
still benefit since there is a wealth of theoretical material in the readings.
Text: Kline, R. Principles and Practice of
Structural Equation Modeling, Second Edition. · The Guilford Press; 2
edition (2004)
· ISBN-10: 1572306904
· ISBN-13: 978-1572306905
TOPICS:
JAN 14 Intro to Course, Demonstration of
computer
programs
JAN 21 Theory of Covariance Structures Kline 1-3
Intro to AMOS
JAN 28 Data preparation; Path Analysis Kline 4-5
Intro EQS
FEB 4 Advanced Path Modeling and Kline 6 Project
1 due
Regression
; Intro to LISREL
FEB 11 Measurement Models Kline 7 Project 2 due
Intro to MPLUS 3
FEB 18 Confirmatory Factor Analysis Kline 7
FEB 25 Extensions- MTMM, Hierarchical Kline 7 Project
3 due
Factor Analysis
MAR 3 Latent Structure Models Kline 8
MAR 17 Nonrecursive
Models Kline 9 Project 4 due
MAR 24 Means
& Multilevel Models Kline 10
MAR 31 Latent Growth Curve Modeling Kline
10 Project 5 due
And Time Series Analysis
APR21, 28 Student Project Presentations
MAY 9 Project
final report papers due in APA or other format
Grading:
Each Project will require a computation and
interpretive report or analysis based on either AMOS, PROC CALIS of SAS, LISREL,
EQS, or LISREL. Data may be provided by the student or can be selected from one
of the research data sets available from the instructor. Each Project will be
graded as 100 points; late submissions will be docked 10 points per week late.
Student Presentation will be given 100 points. Final paper will be graded up to
400 points and submission is required for passing the course. Papers not
completed by deadline can be submitted later with course grade I given until
submitted.
100-90: A
80-89: B
70-79: C
below 70: F
Reading list: Required
text: Kline, R. B. (2005). Principles
and Practices of Structural Equation Modeling, 2nd
*Articles will
be handed out on most topics in class at least 1 week in advance
The
Americans with Disabilities Act (ADA) is a federal anti-discrimination statute
that provides comprehensive civil rights protection for persons with
disabilities. Among other things, this
legislation requires that allstudents with
disabilities be guaranteed a learning environment that provides for reasonable
accommodation of their disabilities. If
you believe you have a disability requiring an accommodation, please contact
the Office of Support Services for Students with Disabilities in Room 126 of
the
Any student who could require assistance in the
event of a necessary evacuation of the building in which this class is taught
are asked to notify the instructor so that individuals can be identified to assist
him/her during an evacuation.
Handouts
The
handouts used in this course are copyrighted. By "handouts" I mean
all materials generated for this class, which include but are not limited to
syllabi, quizzes, lab problems, in-class materials, review sheets, and
additional problem sets. Because these materials are copyrighted, you do not
have the right to copy the handouts, unless I expressly grant permission.
Academic Dishonesty
Academic Integrity Statement: An Aggie does not
lie, cheat, or steal or tolerate those who do.
As
commonly defined, plagiarism consists of passing off as one’s own ideas, words,
writings, etc. which belong to another. In accordance with this definition, you
are committing plagiarism if you copy the work of another person and turn it in
as your own, even if you should have the permission of that person. Plagiarism
is one of the worst academic sins, for the plagiarist destroys the trust among
colleagues, without which research cannot be safely communicated.
If you
have any questions regarding plagiarism, please consult the Honor Council Rules
and Procedures on the web at http://www.tamu.edu/aggiehonor