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1
  • Opportunities and Challenges for Developing and
    Evaluating Diagnostic Assessments in STEM
    Education
  • A Modern Psychometric Perspective

André A. Rupp, EDMS Department, University of
Maryland
2
  • Toward a Definition of Diagnostic Assessment
    Systems

3
Proposed Panel Definition
  • The term "diagnostic comes from a combination of
    dia, to split apart, and gnosi, to learn, or
    knowledge. We use diagnostic assessment
    (system) to refer to assessment processes based
    on an explicit cognitive model, itself supported
    by empirical study, of proficient reasoning in a
    particular domain.
  • The cognitive model must support delineation of
    students and / or teachers strengths and
    weaknesses that can be traced as they move from
    less to more proficient reasoning in the domain.
    The principled assessment design process should
    specify how observed behaviors are used to make
    inferences about what students or teachers know
    as they progress. We believe that diagnostic
    assessment has the potential to inform and assess
    the outcomes of instruction.

4
Conceptualization of Problem Space
from Stevens, Beal, Sprang (2009)
5
  • Toward an Understanding of Frameworks Models

6
The Evidence-centered Design Framework
  • adapted from Mislevy, Steinberg, Almond, Lukas
    (2006)

7
Frameworks vs. Models
  • A principled assessment design framework for
    diagnostic assessment such as evidence-centered
    design is NOT a model. It does NOT prescribe a
    particular statistical modeling approach.
  • A statistical / psychometric model is a
    mathematical tool that plays a supporting role
    for generating evidence-based narratives about
    students and / or teachers strenghts and
    weaknesses. Its parameters do NOT have inherent
    meanings.
  • A cognitive model for diagnostic assessment is
    a theory and data-driven description of how
    emergent understandings and misconceptions in a
    domain develop and how these can be traced back
    to unobservable cognitive underpinnings. It does
    NOT prescribe a singular assessment approach.

8
  • Evidence-based Reasoning for Traditional
    Assessments

9
Traditional Construct Operationalization
Construct
Construct
Construct
Theoretical Realm
Empirical Realm
10
Feedback Utility (Part I Scoring Card)
11
Feedback Utility (Part II Simple Progress
Mapping)
12
  • Evidence-based Reasoning for Modern Assessments

13
Complex Assessment Tasks for Diagnosis (Part I)
from Seeratan Mislevy (2008)
14
Complex Assessment Tasks for Diagnosis (Example
II)
from Behrens et al. (2009)
15
Evidence Identification, Aggregation, Synthesis
from Stevens, Beal, Sprang (2009)
16
Proficiency Pathways
from Stevens, Beal, Sprang (2009)
17
Interventional Pathways
from Stevens, Beal, Sprang (2009)
18
  • Selected Statistical Tools for Evidence-based
    Reasoning

19
Selected Modeling Approaches for Diagnostic
Assessments
  • Approaches Resulting in Continuous Proficiency
    Scales
  • Unidimensional explanatory IRT or FA models
    (e.g., de Boeck Wilson, 2004)
  • 2. Multidimensional CTT sumscores (e.g.,
    Henson, Templin, Douglas, 2007)
  • Multidimensional explanatory IRT or FA models
    (e.g., Reckase, 2009)
  • Structural equation models (e.g., Kline, 2010)
  • Approaches Resulting in Classifications of
    Respondents based on Discrete Scales
  • 1. Bayesian inference networks (e.g., Almond,
    Williamson, Mislevy, Yan, in press)
  • Parametric diagnostic classification models
    (e.g., Rupp, Templin, Henson, 2010)
  • Non- / Semi-parametric classification approaches
    (e.g., Tatsuoka, 2009)

20
Psychometric Tools for Diagnostic Assessments
  • New frontiers of educational measurement
  • 1. Educational data mining for simulation- /
    games-based assessment
  • (e.g., Rupp et al., 2010 Soller Stevens,
    2007 West et al., 2009)
  • 2. Diagnostic multiple-choice items /
    selected-response items
  • (e.g., Briggs et al., 2006 de la Torre, 2009)
  • 3. Computerized diagnostic adaptive assessment
  • (e.g., Cheng, 2009 McGlohen Chang, 2008)
  • Useful ideas from large-scale assessment
  • 1. Modeling dependencies in nested response
    data
  • (e.g., Jiao, von Davier, Wang, 2010 Wainer,
    Bradlow, Wang, 2007)
  • 2. Item families / task variants automatic
    test / form assembly
  • (e.g., Embretson Daniel, 2008 Geerlings,
    Glas, van der Linden, in press)

21
  • Opportunities and Challenges for Developing and
    Evaluating Diagnostic Assessments in STEM
    Education
  • A Modern Psychometric Perspective

André A. Rupp EDMS Department, University of
Maryland 1230-A Benjamin Building College Park,
MD 20742 Phone (301) 405 3623 E-mail
ruppandr_at_umd.edu
22
References (Part I)
  • Almond, R. G., Williamson, D. M., Mislevy, R. J.,
    Yan, D. (in press). Bayes nets in educational
    assessment. New York Springer.
  • Beaton, A. E., Allen, N. L. (1992).
    Interpreting scales through scale anchoring.
    Journal of Educational Statistics, 17, 191-204.
  • Borsboom, D., Mellenbergh, G. J. (2007). Test
    validity in cognitive assessment. In J. P.
    Leighton M. J. Gierl (Eds.), Cognitive
    diagnostic assessment for education Theory and
    applications (pp. 85118). Cambridge, UK
    Cambridge University Press.
  • Briggs, D. C., Alonzo, A. C., Schwab, C.,
    Wilson, M. (2006). Diagnostic assessment with
    ordered multiple-choice items. Educational
    Assessment, 11, 33-63.
  • Cheng, Y. (2009). When cognitive diagnosis meets
    computerized adaptive testing CD-CAT.
    Psychometrika, 74, 619-632.
  • de Boeck, P., Wilson, M. (2004). Explanatory
    item response theory models A generalized linear
    and nonlinear approach. New York Springer.
  • de la Torre, J. (2009). A cognitive diagnosis
    model for cognitively based multiple-choice
    options. Applied Psychological Measurement, 33,
    163-183.
  • Embretson, S. E., Daniel, R. C. (2008).
    Understanding and quantifying cognitive
    complexity level in mathematical problem-solving
    items. Psychology Science Quarterly, 50, 328-344.
  • Frey, A., Hartig, J., Rupp, A. A. (2009). An
    NCME instructional module on booklet designs in
    large-scale assessments of student achievement.
    Educational Measurement Issues and Practice,
    28(3), 39-53.
  • Geerlings, H., Glas, C. A. W., van der Linden,
    W. (in press). Modeling rule-based item
    generation. Psychometrika.

23
References (Part II)
  • Gomez, P. G., Noah, A., Schedl, M., Wright, C.,
    Yolkut, A. (2007). Proficiency descriptors based
    on a scale-anchoring study of the new TOEFL iBT
    reading test. Language Testing, 24, 417-444.
  • Haberman, S., Sinharay, S. (2010). Reporting of
    subscores using multidimensional item response
    theory. Psychometrika, 75, 209-227.
  • Haberman, S., Sinharay, S., Puhan, G. (2009).
    Reporting subscores for institutions. British
    Journal of Mathematical and Statistical
    Psychology, 62, 79-95.
  • Jiao, H., von Davier, M., Wang, S. (2010,
    April). Polytomous mixture Rasch testlet model.
    Presented at the annual meeting of the National
    Council for Measurement in Education, Denver, CO.
  • Kane, M. T. (2006). Validation. In R L. Brennan
    (Ed.), Educational measurement (4th ed., pp.
    1764). Portsmouth, NH Greenwood.
  • Kline, R. (2010). Principles and practice of
    structural equation modeling (2nd ed.). New York
    Guilford Press.
  • Leighton, J., Gierl, M. (2007). Cognitive
    diagnostic assessment for education Theory and
    applications. Cambridge, UK Cambridge University
    Press.
  • McGlohen, M., Chang, H.-H. (2008). Combining
    computer adaptive testing technology with
    cognitively diagnostic assessment. Behavior
    Research Methods, 40, 808-821.
  • Messick, S. (1995). Validity of psychological
    assessment Validation of inferences from
    persons responses and performances as scientific
    inquiry into score meaning. American
    Psychologist, 50, 741749.
  • Mislevy, R. J., Steinberg, L. S., Almond, R. G.,
    Lukas, J. F. (2006). Concepts, terminology, and
    basic models of evidence-centered design. In D.
    M. Williamson, I. I. Bejar, R. J. Mislevy
    (Eds.), Automated scoring of complex tasks in
    computer-based testing (pp. 1548). Mahwah, NJ
    Erlbaum.

24
References (Part III)
  • Nugent, R., Dean, N., Ayers, B. (2010, July).
    Skill set profile clustering The empty K-means
    algorithm with automatic specification of
    starting cluster centers. Presented at the
    International Educational Data Mining Conference,
    Pittsburgh, PA.
  • Reckase, M. (2009). Multidimensional item
    response theory. New York Springer.
  • Rupp, A. A., Templin, J., Henson, R. A. (2010).
    Diagnostic measurement Theory, methods, and
    applications. New York Guildford Press.
  • Rupp, A. A., Gushta, M., Mislevy, R. J.,
    Shaffer, D. W. (2010). Evidence-centered design
    of epistemic games Measurement principles for
    complex learning environments. Journal of
    Technology, Learning, Assessment, 8(4).
    Available online at http//escholarship.bc.edu/jtl
    a/vol8/4/
  • Rutkowski, L., Gonzalez, E., Joncas, M., von
    Davier, M. (2010). International large-scale
    assessment data Issues in secondary analysis and
    reporting. Educational Researcher, 39, 142-151.
    Tatsuoka, K. K. (2009). Cognitive assessment An
    introduction to the rule-space method. Florence,
    KY Routledge.
  • Stevens, R., Beal, C., Sprang, M. (2009,
    August). Developing versatile automated
    assessments of scientific problem-solving.
    Presented at the NSF conference on games- and
    simulation-based assessment, Washington, DC.
  • Templin, J., Henson, R. (2009, April).
    Practical issues in using diagnostic estimates
    Measuring the reliability and validity of
    diagnostic estimates. Presented at the annual
    meeting of the National Council of Measurement in
    Education, San Diego, CA.
  • Wainer, H., Bradlow, E. T., Wang, X. (2007).
    Testlet response theory and its applications. New
    York Cambridge University Press.
  • West, P., Rutstein, D. W., Mislevy, R. J., Liu,
    J., Levy, R., DiCerbo, K. E., et al. (2009,
    June). A Bayes net approach to modeling learning
    progressions and task performances. Paper
    presented at the Learning Progressions in Science
    conference, Iowa City, IA.
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