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2012
DOI: 10.7275/n560-j767
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Estimating ordinal reliability for Likert-type and ordinal item response data: A conceptual, empirical, and practical guide

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Cited by 251 publications
(176 citation statements)
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“…Otro punto de conflicto en la realización de estudios psicométricos es la fiabilidad, dado que existen distintos coeficientes que permiten estimarla. Entre ellos, por lo general, se encuentran el alfa (Cronbach, 1951), la beta (Revelle, 1979), los omega total, jerárquico y asintótico (McDonald, 1999), el H (Hancock & Mueller, 2001), la theta (Armor, 1973), y el de mayores límites inferiores (greatest lower bound, gbl, Jackson & Agunwamba, 1977), pero el más utilizado históricamente ha sido el coeficiente alfa, y su popularidad se debe, en parte, a su fácil cálculo, su facilidad para comunicar, la posibilidad de calcularlo mediante una sola aplicación de una prueba, y su presencia en distintos softwares estadísticos (Viladrich et al, 2017); incluso, se ha propuesto un alfa para datos ordinales (Oliden & Zumbo, 2008;Zumbo et al, 2007), que se calcula a partir de matrices de correlaciones policóricas con la finalidad de evitar posibles infraestimaciones (Gadermann et al, 2012).…”
Section: El Alfa Y Coeficientes Alternativos Para Estimar La Fiabilidadunclassified
“…Otro punto de conflicto en la realización de estudios psicométricos es la fiabilidad, dado que existen distintos coeficientes que permiten estimarla. Entre ellos, por lo general, se encuentran el alfa (Cronbach, 1951), la beta (Revelle, 1979), los omega total, jerárquico y asintótico (McDonald, 1999), el H (Hancock & Mueller, 2001), la theta (Armor, 1973), y el de mayores límites inferiores (greatest lower bound, gbl, Jackson & Agunwamba, 1977), pero el más utilizado históricamente ha sido el coeficiente alfa, y su popularidad se debe, en parte, a su fácil cálculo, su facilidad para comunicar, la posibilidad de calcularlo mediante una sola aplicación de una prueba, y su presencia en distintos softwares estadísticos (Viladrich et al, 2017); incluso, se ha propuesto un alfa para datos ordinales (Oliden & Zumbo, 2008;Zumbo et al, 2007), que se calcula a partir de matrices de correlaciones policóricas con la finalidad de evitar posibles infraestimaciones (Gadermann et al, 2012).…”
Section: El Alfa Y Coeficientes Alternativos Para Estimar La Fiabilidadunclassified
“…We use a non-parametric test here as the data is on an ordinal scale. We applied a Bonferroni adjustment (.05/3 ¼ .02) to the accepted significance level to account for multiple comparisons (Field, 2013). The HMD-based experience was rated as significantly more interesting (HMD-based…”
Section: Student Appraisal Of the Virtual Counseling Experiencementioning
confidence: 99%
“…Two empirical examples are given. The first example comes from Gadermann et al (2012) who report a dataset where, by using ordinal alpha (α ORD ; Zumbo et al, 2007), another kind of DCER based on replacing the inter-item matrix of PMCs by a matrix of RPCs, the estimate by ρ α was deflated from 0.85 (α ORD ) to 0.46 (ρ α ), that is, 0.39 units of reliability which equals 46% (=0.85-0.46)/0.85).…”
Section: Practical Consequences Of Mechanical Error In the Estimates Of Correlation In Reliabilitymentioning
confidence: 99%
“…A less discussed challenge in the estimates by the traditional estimators of reliability is that their estimates may be radically deflated caused by artificial systematic errors during the estimation or attenuated as a natural consequence of random errors in the measurement (see the discussion of the terms in, e.g., Chan, 2008;Lavrakas, 2008;Gadermann et al, 2012;Revelle and Condon, 2018); deflation and its correction are the foci in this article. Empirical examples discussed later show that, in certain types of datasets, typically with very easy and very difficult tests and tests with incremental difficulty level including both easy and difficult items, the estimates of reliability may be deflated by 0.40-0.60 units of reliability (see, e.g., Zumbo et al, 2007;Gadermann et al, 2012;Metsämuuronen and Ukkola, 2019; see section "Practical Consequences of Mechanical Error in the Estimates of Correlation in Reliability"). Guttman (1945) was the first to show the technical or mechanical underestimation in the estimators of reliability.…”
Section: Introduction: Attenuation and Deflation In The Estimates Of Reliabilitymentioning
confidence: 99%
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