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Test Equating, Scaling, and Linking 2nd Edition Brand New

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Item specifics

Condition
Brand new: A new, unread, unused book in perfect condition with no missing or damaged pages. See the ...
ISBN
9780387400860

About this product

Product Identifiers

Publisher
Springer
ISBN-10
0387400869
ISBN-13
9780387400860
eBay Product ID (ePID)
30755187

Product Key Features

Number of Pages
Xxvi, 549 Pages
Language
English
Publication Name
Test Equating, Scaling, and Linking : Methods and Practices
Publication Year
2004
Subject
Evaluation & Assessment, Statistics, Assessment, Testing & Measurement, Testing & Measurement
Features
Revised
Type
Textbook
Subject Area
Social Science, Education, Psychology
Author
Robert L. Brennan, Michael J. Kolen
Series
Statistics for Social and Behavioral Sciences Ser.
Format
Hardcover

Dimensions

Item Weight
76.5 Oz
Item Length
9.3 in
Item Width
6.1 in

Additional Product Features

Edition Number
2
Intended Audience
Scholarly & Professional
LCCN
2004-045617
Dewey Edition
22
Reviews
From the reviews: "Given the perennial debates about academic standards and grade inflation, it is my view that tools such as those described in this book should be adopted much more widely by the academic community than they are at present. This book provides an excellent overview, and I strongly recommend it." Short Book Reviews of the ISI, April 2005 "I highly recommend this book to everybody who has any interest in equating and linking, be they a student, practitioner, or researcher." Psychometrika, 2006 From the reviews of the second edition: "This is an extended edition of the book a? . It provides an introduction to test equating that both discusses frequently used equating methodologies and covers many of practical issues involved. a? Each chapter contains a number of exercises. a? It can be used as a textbook for advanced graduate students, entry-level professionals and persons preparing to conduct equating, scaling or linking at the first time. For experienced professionals the book will certainly provide information on recent progress in the field and also a long list of useful references." (Marie Hu?!kova, Zentralblatt MATH, Vol. 1059 (10), 2005) "Equating is a statistical tool which adjusts for differences between tests which are intended to be similar in difficulty and content. This book describes such tools. a? This second edition a? has new chapters on test scaling and on test linking. a? This book provides an excellent overview, and I strongly recommend it." (D.J. Hand, Short Book Reviews, Vol. 25 (1), 2005)  
Number of Volumes
1 vol.
Illustrated
Yes
Dewey Decimal
371.27/1
Edition Description
Revised edition
Table Of Content
  ContentsPreface Notation 1 Introduction and Concepts 1.1 Equating and Related Concepts 1.1.1 Test Forms and Test Specifications 1.1.2 Equating 1.1.3 Processes That Are Related to Equating 1.1.4 Equating and Score Scales 1.1.5 Equating and the Test Score Decline of the 1960s and 1970s 1.2 Equating and Scaling in Practice-A Brief Overview of This Book 1.3 Properties of Equating 1.3.1 Symmetry Property 1.3.2 Same Specifications Property 1.3.3 Equity Properties 1.3.4 Observed Score Equating Properties 1.3.5 Group Invariance Property 1.4 Equating Designs 1.4.1 Random Groups Design 1.4.2 Single Group Design 1.4.3 Single Group Design with Counterbalancing 1.4.4 ASVAB Problems with a Single Group Design1.4.5 Common-Item Nonequivalent Groups Design 1.4.6 NAEP Reading Anomaly-Problems with Common Items 1.5 Error in Estimating Equating Relationships 1.6 Evaluating the Results of Equating 1.7 Testing Situations Considered 1.8 Preview 1.9 Exercises2 Observed Score Equating Using the Random Groups Design2.1 Mean Equating 2.2 Linear Equating 2.3 Properties of Mean and Linear Equating 2.4 Comparison of Mean and Linear Equating 2.5 Equipercentile Equating 2.5.1 Graphical Procedures 2.5.2 Analytic Procedures 2.5.3 Properties of Equated Scores in Equipercentile Equating2.6 Estimating Observed Score Equating Relationships 2.7 Scale Scores 2.7.1 Linear Conversions 2.7.2 Truncation of Linear Conversions 2.7.3 Nonlinear Conversions 2.8 Equating Using Single Group Designs 2.9 Equating Using Alternate Scoring Schemes 2.10 Preview of What Follows 2.11 Exercises3 Random Groups-Smoothing in Equipercentile Equating3.1 A Conceptual Statistical Framework for Smoothing 3.2 Properties of Smoothing Methods 3.3 Presmoothing Methods 3.3.1 Polynomial Log-linear Method 3.3.2 Strong True Score Method 3.3.3 Illustrative Example 3.4 Postsmoothing Methods 3.4.1 Illustrative Example 3.5 Practical Issues in Equipercentile Equating 3.5.1 Summary of Smoothing Strategies 3.5.2 Equating Error and Sample Size 3.6 Exercises4 Nonequivalent Groups-Linear Methods4.1 Tucker Method 4.1.1 Linear Regression Assumptions 4.1.2 Conditional Variance Assumptions 4.1.3 Intermediate Results 4.1.4 Final Results 4.1.5 Special Cases 4.2 Levine Observed Score Method 4.2.1 Correlational Assumptions 4.2.2 Linear Regression Assumptions 4.2.3 Error Variance Assumptions 4.2.4 Intermediate Results 4.2.5 General Results 4.2.6 Classical Congeneric Model Results 4.3 Levine True Score Method 4.3.1 Results 4.3.2 First-Order Equity 4.4 Illustrative Example and Other Topics 4.4.1 Illustrative Example 4.4.2 Synthetic Population Weights 4.4.3 Mean Equating 4.4.4 Decomposing Observed Di.erences in Means and Variances4.4.5 Relationships Among Tucker and Levine Equating Methods 4.4.6 Scale Scores 4.5 Appendix Proof that ò2 s (TX) = a2 1ò2 s (TV ) Under the Classical Congeneric Model 4.6 Exercises5 Nonequivalent Groups-Equipercentile Methods5.1 Frequency Estimation Equipercentile Equating 5.1.1 Conditional Distributions 5.1.2 Frequency Estimation Method 5.1.3 Evaluating the Frequency Estimation Assumption5.1.4 Numerical Example 5.1.5 Estimating the Distributions 5.2 Braun-Holland Linear Method 5.3 Chained Equipercentile Equating 5.4 Illustrative Example 5.4.1 Illustrative Results 5.4.2 Comparison Among Methods 5.4.3 Practical Issues in Equipercentile Equating with Common Items 5.5 Exercises6 Item Response Theory Methods6.1 Some Necessary IRT Concepts 6.1.1 Unidimensionality and Local Independence Assumptions6.1.2 IRT Models 6.1.3 IRT Parameter Estimation 6.2 Transformations of IRT Scales 6.2.1 Transformation Equations 6.2.2 Demonstrating the Appropriateness of Scale Transformations6.2.3 Expressing A and B Constants 6.2.4 Expressing A and B Constants in Terms of Groups of Items and/or Persons 6.3 Transforming IRT Scales When Parameters Are Estimated6.3.1 Designs 6.3.2 Mean/Sigma and Mean/Mean Transformation Methods6.3.3 Characteristic Curve Transformation Methods6.3.4 Comparisons Among Scale Transformation
Synopsis
By providing an introduction to test equating which both discusses the most frequently used equating methodologies and covering many of the practical issues involved, this title provides a chapter on test scaling and a chapter on test linking., By providing an introduction to test equating which both discusses the most frequently used equating methodologies and covering many of the practical issues involved, this volume expands upon the coverage of the first edition by providing a new chapter on test scaling and a second on test linking.
LC Classification Number
QA276-280LC5225.A75

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