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Moving beyond Cronbach’s Alpha and Inter-Rater Reliability: A Primer on Generalizability Theory for Pharmacy Education

BACKGROUND: When available, empirical evidence should help guide decision-making. Following each administration of a learning assessment, data becomes available for analysis. For learning assessments, Kane’s Framework for Validation can helpfully categorize evidence by inference (i.e., scoring, gene...

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Detalles Bibliográficos
Autor principal: Peeters, Michael J.
Formato: Online Artículo Texto
Lenguaje:English
Publicado: University of Minnesota Libraries Publishing 2021
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC8102977/
https://www.ncbi.nlm.nih.gov/pubmed/34007684
http://dx.doi.org/10.24926/iip.v12i1.2131
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author Peeters, Michael J.
author_facet Peeters, Michael J.
author_sort Peeters, Michael J.
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description BACKGROUND: When available, empirical evidence should help guide decision-making. Following each administration of a learning assessment, data becomes available for analysis. For learning assessments, Kane’s Framework for Validation can helpfully categorize evidence by inference (i.e., scoring, generalization, extrapolation, implications). Especially for test-scores used within a high-stakes setting, generalization evidence is critical. While reporting Cronbach’s alpha, inter-rater reliability, and other reliability coefficients for a single measurement error are somewhat common in pharmacy education, dealing with multiple concurrent sources of measurement error within complex learning assessments is not. Performance-based assessments (e.g., OSCEs) that use raters, are inherently complex learning assessments. PRIMER: Generalizability Theory (G-Theory) can account for multiple sources of measurement error. G-Theory is a powerful tool that can provide a composite reliability (i.e., generalization evidence) for more complex learning assessments, including performance-based assessments. It can also help educators explore ways to make a learning assessment more rigorous if needed, as well as suggest ways to better allocate resources (e.g., staffing, space, fiscal). A brief review of G-Theory is discussed herein focused on pharmacy education. MOVING FORWARD: G-Theory has been common and useful in medical education, though has been used rarely in pharmacy education. Given the similarities in assessment methods among health-professions, G-Theory should prove helpful in pharmacy education as well. Within this Journal and accompanying this Idea Paper, there are multiple reports that demonstrate use of G-Theory in pharmacy education.
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spelling pubmed-81029772021-05-17 Moving beyond Cronbach’s Alpha and Inter-Rater Reliability: A Primer on Generalizability Theory for Pharmacy Education Peeters, Michael J. Innov Pharm Idea Paper BACKGROUND: When available, empirical evidence should help guide decision-making. Following each administration of a learning assessment, data becomes available for analysis. For learning assessments, Kane’s Framework for Validation can helpfully categorize evidence by inference (i.e., scoring, generalization, extrapolation, implications). Especially for test-scores used within a high-stakes setting, generalization evidence is critical. While reporting Cronbach’s alpha, inter-rater reliability, and other reliability coefficients for a single measurement error are somewhat common in pharmacy education, dealing with multiple concurrent sources of measurement error within complex learning assessments is not. Performance-based assessments (e.g., OSCEs) that use raters, are inherently complex learning assessments. PRIMER: Generalizability Theory (G-Theory) can account for multiple sources of measurement error. G-Theory is a powerful tool that can provide a composite reliability (i.e., generalization evidence) for more complex learning assessments, including performance-based assessments. It can also help educators explore ways to make a learning assessment more rigorous if needed, as well as suggest ways to better allocate resources (e.g., staffing, space, fiscal). A brief review of G-Theory is discussed herein focused on pharmacy education. MOVING FORWARD: G-Theory has been common and useful in medical education, though has been used rarely in pharmacy education. Given the similarities in assessment methods among health-professions, G-Theory should prove helpful in pharmacy education as well. Within this Journal and accompanying this Idea Paper, there are multiple reports that demonstrate use of G-Theory in pharmacy education. University of Minnesota Libraries Publishing 2021-02-26 /pmc/articles/PMC8102977/ /pubmed/34007684 http://dx.doi.org/10.24926/iip.v12i1.2131 Text en © Individual authors https://creativecommons.org/licenses/by-nc/4.0/This is an open-access article distributed under the terms of the Creative Commons Attribution-NonCommercial License, which permits noncommercial use, distribution, and reproduction in any medium, provided the original work is properly cited.
spellingShingle Idea Paper
Peeters, Michael J.
Moving beyond Cronbach’s Alpha and Inter-Rater Reliability: A Primer on Generalizability Theory for Pharmacy Education
title Moving beyond Cronbach’s Alpha and Inter-Rater Reliability: A Primer on Generalizability Theory for Pharmacy Education
title_full Moving beyond Cronbach’s Alpha and Inter-Rater Reliability: A Primer on Generalizability Theory for Pharmacy Education
title_fullStr Moving beyond Cronbach’s Alpha and Inter-Rater Reliability: A Primer on Generalizability Theory for Pharmacy Education
title_full_unstemmed Moving beyond Cronbach’s Alpha and Inter-Rater Reliability: A Primer on Generalizability Theory for Pharmacy Education
title_short Moving beyond Cronbach’s Alpha and Inter-Rater Reliability: A Primer on Generalizability Theory for Pharmacy Education
title_sort moving beyond cronbach’s alpha and inter-rater reliability: a primer on generalizability theory for pharmacy education
topic Idea Paper
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC8102977/
https://www.ncbi.nlm.nih.gov/pubmed/34007684
http://dx.doi.org/10.24926/iip.v12i1.2131
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