Roger Millsap's Home Page
This website contains links to various pages, some related to my
professional work, and others related to personal interests.
Professional Stuff
On the professional side, I am a faculty member in the
Department of Psychology
at Arizona State University in Tempe, Arizona. I am a
quantitative psychologist, which means that I develop and/or apply
statistical and mathematical methods to help resolve research
questions in psychology. I am currently teaching coursework in
psychological measurement and statistical methods at the
doctoral level as an active member of the
Quantitative Psychology Doctoral Program in the Department.
I am also working as the Co-Director of
the Methodology Core group at the
Prevention Research Center
on campus. This Center conducts research on programs to help
children and families cope with stressful experiences, with a focus
on parental divorce, poverty, bereavement, and parental job loss.
You can find a list of my publications
here. I am now serving as the Editor of
Psychometrika, the journal of
the Psychometric Society. Psychometrika is a journal that
publishes papers on all aspects of quantitative psychology.
I am the former Editor of
Multivariate
Behavioral Research, (MBR) a quarterly journal devoted to multivariate
research methods in the behavioral sciences. MBR is the journal
of the
Society of Multivariate Experimental
Psychology(SMEP), a group of researchers with common interests in
multivariate research methods and their use in behavioral science. I am on
the Editorial Boards of two other journals,
Applied Psychological Measurement
and
Structural Equation Modeling.
I am active in several professional organizations. The SMEP group is
one of these; their annual meeting is one that I enjoy attending every year.
I also attend meetings of the
Psychometric Society, a group that meets internationally on alternate years. The
most recent meeting in July of 2007 was in Tokyo.
I am also active in
Division 5 (Evaluation, Measurement,
and Statistics) of the
American Psychological Association. Division 5
is devoted to the development and dissemination of quantitative methods within
the psychological community. In previous years,
I have been active in the
Federation of Behavioral, Psychological,
and Cognitive Sciences, a coalition of many professional groups within the
behavioral sciences. If you are interested in funding issues or legislation in
Washington D.C. related to behavioral science, you will want to know more
about the Federation.
Research Interests
My central research interest at present concerns methods for detecting bias in
psychological measures. The bias of interest concerns systematic errors of
measurement that are associated with group membership, with groups usually
defined demographically (although other definitions of "group", such as
randomized groups in experiments, are potentially interesting as well).
Technically, we say that a measure is "biased" if systematic group differences
in observed scores exist among individuals who are identical on the attribute(s)
being measured. This latter requirement is the difficult part, as there is
ordinarily no sure way to completely "match" individuals on attributes that cannot be
directly measured. Nearly all psychological attributes fall in this
category; we cannot directly measure emotions, attitudes, or abilities.
The challenge of this research area is to develop methods for studying bias
in the absence of simple, direct measures on which to match individuals from
different groups.
Related to the above, I have an ongoing interest in statistical methods
associated with latent variable models , especially factor analysis
and item response theory. Simply put, latent variable models attempt to
model observed states or conditions as outcomes of unobserved processes
or conditions. A latent variable model imposes some structure in the
relationship between the observed and unobserved variables, but the
structure is not generally fully amenable to empirical tests. Factor analysis
is one of the older models (see
FA100 for a recent conference on
100 years of factor analysis); item response theory is a bit younger, but
hardly new. Aside from applications of latent variable models to the
measurement bias problem, I have done work in longitudinal models,
factor models for multitrait-multimethod data(MTMM), and identification problems
in latent variable models.
For a list of resources related to the above research interests, see the following:
- For structural equation modeling, go here...
- For measurement bias and psychometrics, go here...
Current Teaching
I am currently teaching three courses on a rotating basis. The first course, Psych 534
Psychometric Methods, is a doctoral course in the theory and practice of psychological
measurement. The course presumes no prior coursework in measurement, but does assume some
prior coursework in statistics, especially in linear models and regression. You can find
the latest version of the syllabus here. Please note that syllabi
are periodically updated. Psych 534 emphasizes an understanding of measurement models,
especially classical test theory and generalizability theory, as a way of motivating reliability
concepts. The course also emphasizes test validity and validation, focusing on empirical strategies
for validation and their basis in theory. The second course, Psych 591 Advanced Psychometrics,
is a course in item response theory (IRT), but also dwells on the use of confirmatory factor analysis
to test measurement hypotheses. The previous course Psych 534 (or its equivalent) is a prerequisite
for Psych 591. Psych 591 requires the use of software for IRT, but no prior
knowledge of this software is assumed. The current syllabus for Psych 591 is available
here. The course begins by presenting a variety of IRT models, their
assumptions, methods of estimation, and model-fitting. We then study various applications of IRT,
including computer adaptive testing, the study of item bias, and the use of IRT in longitudinal
measurement. The third course, Psych 533 Structural Equation Modeling is a course in
structural equation modeling (SEM). The course assumes no prior exposure to this topic, but does
require a previous course in multivariate statistics. The current syllabus for this course
is available here. We use the LISREL and Mplus software programs in
this course.
We begin with path analyses in observed variables, and then move to confirmatory factor models.
These two topics merge at the end of the course with the full structural equation model.
Personal Interests
- Buddhism? Go
here...
- Chess? Go
here...
- Books, Literature, Bookstores, Search Engines? Go
here...
- Amazing websites-You must see these. Go
here...
Last Updated June 9, 2008
Web Page by Roger E. Millsap
Send Roger an email here.