How to minimize measurement error in foundational learning assessments?
Pooja Nagpal
Doctoral Student in Educational Measurement & Assessment | University of Sydney | Large Scale Assessments, Psychometrics & Social Impact
What is measurement error in student assessment?
Measurement error in student assessments refers to the difference between a student's true ability or knowledge and the score they receive on an assessment. Various factors can contribute to measurement errors in student assessments, including the test's design, administration, scoring, student factors , random errors (such as guessing or making careless errors) etc.
An example of measurement error - A student who has a good understanding of mathematics takes a standardized math test. However, on the day of the test, they are feeling unwell and have difficulty concentrating. As a result, the student makes several careless mistakes and scores lower than their actual ability. The difference between the student's true mathematical ability and the score they received on the test is a measurement error.
Measurement errors can affect the reliability and validity of student assessment results, making it difficult to draw accurate conclusions about student learning and achievement. It can also impact the fairness and equity of assessments, as students who are affected by measurement error may receive scores that do not accurately reflect their true abilities.
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How to minimize measurement errors in foundational / early grade assessments?
How Item Response Theory (IRT) reports measurement error?
IRT can be used to estimate the measurement error for each individual's test score. In IRT, measurement error is reported in terms of the Standard Error of Measurement (SEM), which is derived from the test information function. The SEM represents the uncertainty or variability in an individual's estimated ability or skill level. A smaller SEM indicates a more precise estimate of the individual's true ability, while a larger SEM indicates a less precise estimate.
In IRT, the measurement error is not constant across all test takers or ability levels. The error varies depending on the individual's position on the latent trait (underlying construct , for example numerical ability) continuum, the test items' difficulty, and the discrimination parameters of the items. IRT models allow for the calculation of the SEM at each ability level, providing a more accurate representation of the measurement error for each individual test-taker.
By considering the measurement error reported by IRT models, test developers and researchers can make more informed decisions about test design, item selection, and test length to minimize measurement error and improve the accuracy and reliability of assessments.
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