Analyzing spatial models of choice and judgment /
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| Format: | eBook |
| Language: | English |
| Published: |
Boca Raton :
CRC Press,
2021.
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| Edition: | Second edition. |
| Series: | Statistics in the social and behavioral sciences series.
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| Subjects: | |
| Online Access: | Connect to the full text of this electronic book |
Table of Contents:
- Introduction
- Analyzing issue scales
- Analyzing similarities and dissimilarities data
- Unfolding analysis of rating scale data
- Unfolding analysis of binary choice data
- Bayesian scaling models.
- <P><STRONG>1. Introduction</STRONG> </P><P>The Spatial Theory of Voting </P><P>Theoretical Development and Applications of the Spatial Voting Model </P><P>The Development of Empirical Estimation Methods for Spatial Models of Voting </P><P>The Basic Space Theory </P><P>Summary of Data Types Analyzed by Spatial Voting Models </P><P>Conclusion </P><P></P><B><P>2. Analyzing Issue Scales</B> </P><P>Aldrich-McKelvey Scaling </P><P>The basicspace Package in R </P><P>Example : European Election Study (French Module) </P><P>Example : American National Election Study Urban Unrest and Vietnam War Scales </P><P>Estimating Bootstrapped Standard Errors for Aldrich- McKelvey Scaling </P><P>Basic Space Scaling: The blackbox Function </P><P>Example : Convention Delegate Study </P><P>Example : Swedish Parliamentary Candidate Survey </P><P>Estimating Bootstrapped Standard Errors for Black Box Scaling </P><P>Basic Space Scaling: The blackbox transpose Function </P><P>Example : and Comparative Study of Electoral Systems (Mexican Modules) </P><P>Estimating Bootstrapped Standard Errors for Black Box Transpose Scaling </P><P>Using the blackbox transpose Function on Datasets</P><P>Ordered Optimal Classi-cation </P><P>Using Anchoring Vignettes </P><P>Conclusion </P><P>Exercises </P><P></P><B><P>3. Analyzing Similarities and Dissimilarities Data</B> </P><P>Classical Metric Multidimensional Scaling </P><P>Example : Nations Similarities Data </P><P>Metric MDS Using Numerical Optimization </P><P>Metric MDS Using Majorization (SMACOF) </P><P>The smacof Package in R </P><P>Non-Metric Multidimensional Scaling </P><P>Example : Nations Similarities Data </P><P>Example : th US Senate Agreement Scores </P><P>Individual Di-erences Multidimensional Scaling </P><P>Example : European Election Study (French Module) </P><P>Conclusion </P><P>Exercises </P><P></P><B><P>4. Unfolding Analysis of Rating Scale Data</B> </P><P>Solving the Thermometers Problem </P><P>Metric Unfolding Using the MLSMU Procedure </P><P>Example : Interest Group Ratings of US Senators Data </P><P>Metric Unfolding Using Majorization (SMACOF) </P><P>Example : European Election Study (Danish Module) </P><P>Comparing the MLSMU and SMACOF Metric Unfolding Procedures </P><P>Conclusion </P><P>Exercises </P><P></P><B><P>5. Unfolding Analysis of Binary Choice Data </P></B><P>The Geometry of Legislative Voting </P><P>Reading Legislative Roll Call Data into R with the pscl Package</P><P></P><P>Parametric Methods
- NOMINATE </P><P>Obtaining Uncertainty Estimates with the Parametric Bootstrap </P><P>Types of NOMINATE Scores </P><P>Accessing DW-NOMINATE Scores </P><P>The wnominate Package in R </P><P>Example : The th US House </P><P>Example : The First European Parliament (Using the Parametric Bootstrap) </P><P>Nonparametric Methods
- Optimal Classi-cation </P><P>The oc Package in R </P><P>Example : The French National Assembly during the Fourth Republic </P><P>Example : American National Election Study Feeling Thermometers Data </P><P>Conclusion: Comparing Methods for the Analysis of Legislative Roll Call Data </P><P>Identi-cation of the Model Parameters </P><P>Comparing Ideal Point Estimates for the th US Senate </P><P>Exercises </P><P></P><B><P>6. Bayesian Scaling Models </P></B><P>Bayesian Aldrich-McKelvey Scaling </P><P>Comparing Aldrich-McKelvey Standard Errors </P><P>Bayesian Multidimensional Scaling </P><P>Example : Nations Similarities Data </P><P>Bayesian Multidimensional Unfolding </P><P>Example : American National Election Study Feeling Thermometers Data </P><P>Parametric Methods
- Bayesian Item Response Theory </P><P>The MCMCpack and pscl Packages in R </P><P>Example : The Term of the US Supreme Court (Unidimensional IRT) </P><P>Running Multiple Markov Chains in MCMCpack and pscl </P><P>Example : The Con-rmation Vote of Robert Bork to the US Supreme Court (Unidimensional IRT) </P><P>Example : The th US Senate (Multidimensional IRT) </P><P>Identi-cation of the Model Parameters </P><P>MCMC or a-NOMINATE </P><P>The anominate Package in R </P><P>Ordinal and Dynamic IRT Models </P><P>IRT with Ordinal Choice Data </P><P>Dynamic IRT </P><P>EM IRT </P><P>Conclusion </P><P>Exercises </P>