James Carlson
Introduction to Item Response Theory Models and Applications (eBook, ePUB)
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James Carlson
Introduction to Item Response Theory Models and Applications (eBook, ePUB)
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This is a highly accessible, comprehensive introduction to item response theory (IRT) models and their use in various aspects of assessment/testing. The book employs a mixture of graphics and simulated data sets to ease the reader into the material and covers the basics required to obtain a solid grounding in IRT.
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This is a highly accessible, comprehensive introduction to item response theory (IRT) models and their use in various aspects of assessment/testing. The book employs a mixture of graphics and simulated data sets to ease the reader into the material and covers the basics required to obtain a solid grounding in IRT.
Dieser Download kann aus rechtlichen Gründen nur mit Rechnungsadresse in A, B, BG, CY, CZ, D, DK, EW, E, FIN, F, GR, HR, H, IRL, I, LT, L, LR, M, NL, PL, P, R, S, SLO, SK ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: Taylor & Francis eBooks
- Seitenzahl: 182
- Erscheinungstermin: 12. Oktober 2020
- Englisch
- ISBN-13: 9781000195385
- Artikelnr.: 60033833
- Verlag: Taylor & Francis eBooks
- Seitenzahl: 182
- Erscheinungstermin: 12. Oktober 2020
- Englisch
- ISBN-13: 9781000195385
- Artikelnr.: 60033833
- Herstellerkennzeichnung Die Herstellerinformationen sind derzeit nicht verfügbar.
James E. Carlson received his Ph.D. from the University of Alberta, Canada, specializing in applied statistics. He was professor of education at the universities of Pittsburgh, USA, and Ottawa, Canada. He also held psychometric positions at testing organizations and the National Assessment Governing Board, U. S. Department of Education. He is a former editor of the Journal of Educational Measurement and has authored two book chapters and a number of journal articles and research reports.
- Introduction
- Background and Terminology
- Contents of the Following Chapters
- Models for Dichotomously-Scored Items
- Introduction
- Classical Test theory Models
- Item Response Theory Models
- IRT Estimation Methodology
- Summary
- Analyses of Dichotomously-Scored Item and Test Data
- Introduction
- Example Classical Test Theory Analyses with a Small Dataset
- Test and Item Analyses with a Larger Dataset
- IRT Item and Test Analysis
- IRT Analyses Using PARSCALE
- IRT Analyses Using flexMIRT
- Using IRT Results to Evaluate Items and Tests
- Equating, Linking, and Scaling
- Summary
- Models for Polytomously-Scored Items
- Introduction
- The Nature of Polytomously-Scored Items
- Conditional Probability Forms of Models for Polytomous Items
- Probability-of-Response Form of the Polytomous Models
- Additional Characteristics of the GPC Model
- Summary
- Analyses of Polytomously-Scored Item and Test Data
- Generation of Example Data
- Classical Test Theory Analyses
- IRT Analyses
- Additional Methods of Using IRT Results to Evaluate Items
- Test Analyses
- Placing the Results from Different Analyses on the Same Scale
- Summary
- Multidimensional Item Response Theory Models
- Introduction
- The Multidimensional 3PL Model for Dichotomous Items
- The Multidimensional 2PL Model for Dichotomous Items
- Is there a Multidimensional 1PL Model for Dichotomous Items
- Further Comments on MIRT Models
- Noncompensatory MIRT Models
- MIRT Models for Polytomous Data
- Summary
- Analyses of Multidimensional Item Response Data
- Response Data Generation
- MIRT Computer Software
- MIRT and Factor analyses
- flexMIRT analyses of Example Generated Data
- Summary
- Overview of More Complex Item Response Theory Models
- Some More Complex Unidimensional Models
- More General MIRT Models: Some Further Reading
- Cognitive Diagnostic Models
- Summary
The Model
Item Parameters and their Estimates
Test Parameters and their Estimates
Introduction
The Normal Ogive Three-Parameter Item Response Theory Model
The Three-Parameter Logistic (3PL) Model
Special Cases: The Two-Parameter and One-Parameter Logistic Models
Relationships Between Probabilities of Alternative Responses
Transformations of Scale
Effects of Changes in Parameters
The Test Characteristic Function
The Item Information Function
The Test Information Function and Standard Errors of Measurement
Estimation of Item Parameters
Estimation of Proficiency
Indeterminacy of the Scale in IRT Estimation
CTT Item and Test Analysis Results
IRT Software
Missing Data
Iterative Estimation Methodology
Model Fit
PARSCALE Terminology
Some PARSCALE Options
PARSCALE Item Analysis
PARSCALE Test Analyses
flexMIRT Terminology
Some flexMIRT Options
flexMIRT Item Analyses and Comparisons Between Programs
flexMIRT Test Analyses and Comparisons Between Programs
Evaluating Estimates of Item Parameters
Evaluating Fit of Models to Items
Evaluating Tests as a Whole or Subsets of Test Items
Equating
Linking
Scaling
Vertical Scaling
The 2PPC Model
The GPC Model
The Graded Response (GR) Model
Effects of Changes in Parameters
Alternative Parameterizations
The Expected Score Function
Functions of Scoring at or Above Categories
Comparison of Conditional Response and P+ Functions
Item Mapping and Standard Setting
The Test Characteristic Function
The Item Information Function
The Item Category Information Function
The Test Information Function
Conditional Standard Errors of Measurement
Item Analyses
Test Analyses
PARSCALE Item Analyses
flexMIRT Item Analyses and Comparisons with PARSCALE
Evaluating Estimates of Item Parameters
Evaluating Fit of Models to Item Data
Additional Graphical Methods
PARSCALE Test Analyses
flexMIRT Test Analyses
Alternate Parameterizations
Additional Analyses of MIRT Data
One-dimensional Solution with Two-Dimensional Data
Two-dimensional Solution
Multigroup Models
Adaptive Testing
Mixture Models
Hierarchical Rater Models
Testlet Models
Hierarchical Models
References
Appendix A. Some Technical Background
1. Slope of the 3PL Curve at the Inflection Point where
2. Simplifying Notation for GPC Expressions
3. Some Characteristics of GPC Model Items
Peaks of Response Curves
Crossing Point of Pk and Pk-1
Crossing Point of P0 and P2 for m = 3
Symmetry in the Case of m = 3
Limits of the Expected Score Function
Appendix B. Item Category Information Functions
Appendix C. Item Generating Parameters and Classical and IRT Parameter Estimates
Index
- Introduction
- Background and Terminology
- Contents of the Following Chapters
- Models for Dichotomously-Scored Items
- Introduction
- Classical Test theory Models
- Item Response Theory Models
- IRT Estimation Methodology
- Summary
- Analyses of Dichotomously-Scored Item and Test Data
- Introduction
- Example Classical Test Theory Analyses with a Small Dataset
- Test and Item Analyses with a Larger Dataset
- IRT Item and Test Analysis
- IRT Analyses Using PARSCALE
- IRT Analyses Using flexMIRT
- Using IRT Results to Evaluate Items and Tests
- Equating, Linking, and Scaling
- Summary
- Models for Polytomously-Scored Items
- Introduction
- The Nature of Polytomously-Scored Items
- Conditional Probability Forms of Models for Polytomous Items
- Probability-of-Response Form of the Polytomous Models
- Additional Characteristics of the GPC Model
- Summary
- Analyses of Polytomously-Scored Item and Test Data
- Generation of Example Data
- Classical Test Theory Analyses
- IRT Analyses
- Additional Methods of Using IRT Results to Evaluate Items
- Test Analyses
- Placing the Results from Different Analyses on the Same Scale
- Summary
- Multidimensional Item Response Theory Models
- Introduction
- The Multidimensional 3PL Model for Dichotomous Items
- The Multidimensional 2PL Model for Dichotomous Items
- Is there a Multidimensional 1PL Model for Dichotomous Items
- Further Comments on MIRT Models
- Noncompensatory MIRT Models
- MIRT Models for Polytomous Data
- Summary
- Analyses of Multidimensional Item Response Data
- Response Data Generation
- MIRT Computer Software
- MIRT and Factor analyses
- flexMIRT analyses of Example Generated Data
- Summary
- Overview of More Complex Item Response Theory Models
- Some More Complex Unidimensional Models
- More General MIRT Models: Some Further Reading
- Cognitive Diagnostic Models
- Summary
The Model
Item Parameters and their Estimates
Test Parameters and their Estimates
Introduction
The Normal Ogive Three-Parameter Item Response Theory Model
The Three-Parameter Logistic (3PL) Model
Special Cases: The Two-Parameter and One-Parameter Logistic Models
Relationships Between Probabilities of Alternative Responses
Transformations of Scale
Effects of Changes in Parameters
The Test Characteristic Function
The Item Information Function
The Test Information Function and Standard Errors of Measurement
Estimation of Item Parameters
Estimation of Proficiency
Indeterminacy of the Scale in IRT Estimation
CTT Item and Test Analysis Results
IRT Software
Missing Data
Iterative Estimation Methodology
Model Fit
PARSCALE Terminology
Some PARSCALE Options
PARSCALE Item Analysis
PARSCALE Test Analyses
flexMIRT Terminology
Some flexMIRT Options
flexMIRT Item Analyses and Comparisons Between Programs
flexMIRT Test Analyses and Comparisons Between Programs
Evaluating Estimates of Item Parameters
Evaluating Fit of Models to Items
Evaluating Tests as a Whole or Subsets of Test Items
Equating
Linking
Scaling
Vertical Scaling
The 2PPC Model
The GPC Model
The Graded Response (GR) Model
Effects of Changes in Parameters
Alternative Parameterizations
The Expected Score Function
Functions of Scoring at or Above Categories
Comparison of Conditional Response and P+ Functions
Item Mapping and Standard Setting
The Test Characteristic Function
The Item Information Function
The Item Category Information Function
The Test Information Function
Conditional Standard Errors of Measurement
Item Analyses
Test Analyses
PARSCALE Item Analyses
flexMIRT Item Analyses and Comparisons with PARSCALE
Evaluating Estimates of Item Parameters
Evaluating Fit of Models to Item Data
Additional Graphical Methods
PARSCALE Test Analyses
flexMIRT Test Analyses
Alternate Parameterizations
Additional Analyses of MIRT Data
One-dimensional Solution with Two-Dimensional Data
Two-dimensional Solution
Multigroup Models
Adaptive Testing
Mixture Models
Hierarchical Rater Models
Testlet Models
Hierarchical Models
References
Appendix A. Some Technical Background
1. Slope of the 3PL Curve at the Inflection Point where
2. Simplifying Notation for GPC Expressions
3. Some Characteristics of GPC Model Items
Peaks of Response Curves
Crossing Point of Pk and Pk-1
Crossing Point of P0 and P2 for m = 3
Symmetry in the Case of m = 3
Limits of the Expected Score Function
Appendix B. Item Category Information Functions
Appendix C. Item Generating Parameters and Classical and IRT Parameter Estimates
Index
"Carlson's book is a very clear and well-written introduction to item response theory models that should prove very useful to a wide range of students, instructors, researchers and professionals who want to understand the basics of this useful methodology." -- Lisa L. Harlow, professor of psychology at the University of Rhode Island, USA, and series editor for the Multivariate Applications Series (sponsored by SMEP).
"Carlson's book is a very clear and well-written introduction to item response theory models that should prove very useful to a wide range of students, instructors, researchers and professionals who want to understand the basics of this useful methodology." -- Lisa L. Harlow, professor of psychology at the University of Rhode Island, USA, and series editor for the Multivariate Applications Series (sponsored by SMEP).