Biblio
. (2012, April 12). Predicting Mathematics Test Item Difficulties: Results of a Preliminary Study. Presented at the International Objective Measurement Workshop in Vancouver, BC.
. (2012). The Rasch rating model and the disordered threshold controversy. Educational and Psychological Measurement, 72, 547–573.
(1.53 MB). (2012). On the Relationship Between Differential Item Functioning and Item Difficulty An Issue of Methods? Item Response Theory Approach to Differential Item Functioning. Educational and Psychological Measurement, 72, 5–36.
(334.82 KB). (2012). Responding To A Challenge That Learning Progressions Pose To Measurement Practice. In Learning progressions in science (pp. 317–343). Springer.
(2.43 MB). (2012, April 12). Special Education Learning Progressions in Mathematics: An Investigation Using the BEAR Assessment System. Presented at the International Objective Measurement Workshop, Vancouver, BC.
. (2013). Challenges and Opportunities of Learning Progressions for the Psychometric Community. Presented at the annual meeting of the American Educational Research Association, San Francisco.
. (2013). Coding Student Responses: An Iterative and Construct-Driven Approach that Uses Multiple Sources of Data. Presented at the Annual meeting of the American Educational Research Association, San Francisco.
(172.07 KB). (2013). A competence model for environmental education. Environment and Behavior, 0013916513492416.
(568.84 KB). (2013). On the conceptual foundations of psychological measurement. Journal of Physics: Conference Series, 459, 012008. Retrieved from http://stacks.iop.org/1742-6596/459/i=1/a=012008
. (2013). A gentle introduction to Rasch measurement models for metrologists. Journal of Physics: Conference Series, 459, 012002. Retrieved from http://stacks.iop.org/1742-6596/459/i=1/a=012002
. (2013). A Learning Progression Approach to Understanding Students’ Conceptions of the Structure of Matter. Presented at the annual meeting of the American Educational Research Association, San Francisco.
. (2013). Measuring Positive Youth Development in Context with the Desired Results Developmental Profile - School Age. Presented at the Annual meeting of the American Educational Research Association, San Francisco.
(1.73 MB). (2013). Quantification is Neither Necessary Nor Sufficient for Measurement. Journal of Physics: Conference Series, 459, 012007. Retrieved from http://stacks.iop.org/1742-6596/459/i=1/a=012007
. (2013). Seeking a balance between the statistical and scientific elements in psychometrics. Psychometrika, 78, 211–236.
(807.81 KB). (2013). Some Comments on Representing Construct Levels in Psychometric Models. In New Developments in Quantitative Psychology (pp. 319–334). Springer New York.
(981.89 KB). (2013). A Strategy for the Assessment of Competencies in Higher Education. In Modeling and Measuring Competencies in Higher Education (pp. 61–80). Springer.
(1.46 MB). (2013). Toward establishing a learning progression to support the development of statistical reasoning. Learning over time: learning trajectories in mathematics education. Charlotte: Information Age Publishers.
(13.26 MB). (2013). Using the concept of a measurement system to characterize measurement models used in psychometrics. Measurement, 46, 3766–3774.
(1.23 MB). (2014, 04/2014). Investigation of item properties using the LLTM for polytomous Items. Presented at the National Council on Measurement in Education, Philadelphia, Pennsylvania.
(1.16 MB). (2014, 04/2014). Is Psychological Measurement Possible?. Presented at the International Objective Measurement Workshop 20014, Philadelphia, Pennsylvania.
. (In Press). Multidimensional classification of examinees based on the mixture random weights linear logistic test model. Educational and Psychological Measurement.
. (In Press). Toward establishing a learning progression to support the development of statistical reasoning. In , Learning over Time: Learning Trajectories in Mathematics Education. Charlotte, NC: Information Age Publishers.