Statistics in the Social Sciences Current Methodological Developments

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Edition: 1st
Format: Hardcover
Pub. Date: 2010-02-08
Publisher(s): Wiley
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Summary

Fashioned after the 2006 Winemiller Symposium on Recent Advances in Social Science Statistics, and bringing together top researchers from around the world, this book provides overviews of the most important advanced techniques in the social sciences, including latent variable models, multilevel models, social networks, missing data techniques, educational measurement, cluster analysis, and treatment effects. The aim of the book is to foster collaboration among mathematical statisticians and quantitatively oriented social science researchers and to highlight the interface between developments in each area.

Author Biography

Stanislav Kolenikov, PhD, is Adjunct Assistant Professor of Statistics at the University of Missouri. He served as Program Chair of the Sixth Winemiller Conference. Dr. Kolenikov is an applied statistician with interests in structural equation modeling, survey statistics, econometrics, and statistical programming. Douglas Steinley, PhD, is Associate Professor of Psychology at the University of Missouri. Dr. Steinley currently conducts research in the areas of multivariate statistical methodology, Cluster analysis, and social networks analysis. Lori Thombs PhD, is Associate Professor of Statistics and Director of the Social Science Statistics Centre at the University of Missouri. Dr. Thombs has more than twenty years of academic experience, and the currently focuses her research on the areas of times series, resampling methods for correlated variables, and statistics education.

Table of Contents

List of Figuresp. ix
List of Tablesp. xi
Prefacep. xiii
Analysis of Correlation Structures: Current Status and Open Problemsp. 1
Introductionp. 1
Correlation versus Covariance Structuresp. 2
Estimation and Model Testingp. 5
Basic Asymptotic Theoryp. 5
Distribution of T Under Model Misspecificationp. 6
Distribution of T Under Weight Matrix Misspecificationp. 7
Estimation and Testing with Arbitrary Distributionsp. 8
Tests of Model Fit Under Distributional Misspecificationp. 12
Scaled and Adjusted Statisticsp. 14
Normal Theory Estimation and Testingp. 15
Elliptical Theory Estimation and Testingp. 17
Heterogeneous Kurtosis Theory Estimation and Testingp. 19
Least Squares Estimation and Testingp. 21
Examplep. 22
Simulationsp. 24
Datap. 24
Correlation Structure with ADF Estimation and Testingp. 25
Correlation Structure with Robust Least Squares Methodsp. 26
Discussionp. 27
Referencesp. 28
Overview of Structural Equation Models and Recent Extensionsp. 37
Model Specification and Assumptionsp. 39
Illustration of Special Casesp. 39
Modeling Stepsp. 41
Multilevel SEMp. 47
The Between-and-Within Specificationp. 47
Random Effects as Factors Specificationp. 49
Summary and Comparisonp. 53
Structural Equation Mixture Modelsp. 53
The Modelp. 54
Estimationp. 56
Sensitivity to Assumptionsp. 56
Direct and Indirect Applicationsp. 58
Summaryp. 59
Item Response Modelsp. 59
Categorical CFAp. 60
CCFA Estimationp. 61
Item Response Theoryp. 62
CCFA and IRTp. 63
Advantages and Disadvantagesp. 64
Complex Samples and Sampling Weightsp. 65
Complex Samples and Their Featuresp. 65
Probability (Sampling) Weights.p. 67
Violations of SEM Assumptionsp. 68
SEM Analysis Using Complex Samples with Unequal Probabilities of Selectionp. 69
Future Researchp. 72
Conclusionp. 73
Referencesp. 73
Order-Constrained Proximity Matrix Representationsp. 81
Introductionp. 81
Proximity Matrix for Illustration: Agreement Among Supreme Court Justicesp. 83
Order-Constrained Ultrametricsp. 84
The M-file ultrafnd_confit.mp. 85
The M-file ultrafnd.confnd.mp. 87
Representing an (Order-Constrained) Ultrametricp. 88
Alternative (and Generalizable) Graphical Representation for an Ultrametricp. 91
Alternative View of Ultrametric Matrix Decompositionp. 93
Ultrametric Extensions by Fitting Partitions Containing Contiguous Subsetsp. 95
Ordered Partition Generalizationsp. 104
Extensions to Additive Trees: Incorporating Centroid Metricsp. 106
Referencesp. 111
Multiobjective Multidimensional (City-Block) Scalingp. 113
Introductionp. 113
City-Block MDSp. 115
Multiobjective City-Block MDSp. 116
The Metric Multiobjective City-Block MDS Modelp. 116
The Nonmetric Multiobjective City-Block MDS Modelp. 118
Combinatorial Heuristicp. 119
Numerical Examplesp. 121
Example 1p. 121
Example 2p. 124
Summary and Conclusionsp. 128
Referencesp. 130
Critical Differences in Bayesian and Non-Bayesian Inferencep. 135
Introductionp. 135
The Mechanics of Bayesian Inferencep. 137
Example with Count Datap. 139
Comments on Prior Distributionsp. 141
Specific Differences Between Bayesians and non-Bayesiansp. 142
Paradigms For Testingp. 143
Change-point Analysis of Thermonuclear Testing Datap. 148
Conclusionp. 151
Referencesp. 153
Bootstrap Test of Shape Invariance Across Distributionsp. 159
Lack of Robustness of a Parametric Testp. 161
Development of a Nonparametric Shape Testp. 163
Examplep. 166
Extension of the Shape Testp. 166
Characteristics of the Bootstrap Shape Testp. 167
Applicationp. 169
Conclusionp. 171
p. 172
Statistical Software for the Social Sciencesp. 175
Social Science Research: Primary Capabilitiesp. 176
Statistical Social Science Statistical applicationsp. 178
Rp. 178
SASp. 179
SPSSp. 180
Statap. 181
Statisticap. 183
StatXact/LogXactp. 184
Statistical Application Utilitiesp. 186
Stat/Transferp. 186
ePrint Professionalp. 186
nQuery Advisorp. 187
Summary Commentsp. 188
Referencesp. 189
Conclusion: Roundtable Discussionp. 191
Indexp. 195
Table of Contents provided by Ingram. All Rights Reserved.

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