2015
DOI: 10.1080/03610918.2015.1105975
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Weighted kappa as a function of unweighted kappas

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Cited by 4 publications
(8 citation statements)
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“…The result specifies that symmetric kappa corresponding to a c × c table with c ≥ 3 categories can be written as a function of the unweighted kappa corresponding to the same table and the c(c − 1)/2 distinct unweighted kappas associated with the (c − 1) × (c − 1) tables that are obtained by combining two categories. Moradzadeh et al (2017) also showed that weighted kappa can be written as a function of various unweighted kappas. Their result requires that pairs of categories that are the same number of steps apart have identical weights.…”
Section: Resultsmentioning
confidence: 99%
See 3 more Smart Citations
“…The result specifies that symmetric kappa corresponding to a c × c table with c ≥ 3 categories can be written as a function of the unweighted kappa corresponding to the same table and the c(c − 1)/2 distinct unweighted kappas associated with the (c − 1) × (c − 1) tables that are obtained by combining two categories. Moradzadeh et al (2017) also showed that weighted kappa can be written as a function of various unweighted kappas. Their result requires that pairs of categories that are the same number of steps apart have identical weights.…”
Section: Resultsmentioning
confidence: 99%
“…In other words, formula (17) shows that symmetric kappa is not only a function, but also a weighted average of the three unweighted kappas if and only if v < 1 2 . Formulas (16) and (17) shows that the result in Moradzadeh et al (2017) is a special case of Theorem 3.1 in Section 3 if the rating system has precisely three categories. If the system has four or more categories the result in Moradzadeh et al (2017) and Theorem 3.1 are different.…”
Section: The 3 × 3 Casementioning
confidence: 99%
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“…In social, behavioral and biomedical sciences kappa coefficients are commonly used for quantifying agreement between two classifications with identical categories (Vanbelle 2016;Warrens 2014Warrens , 2017. Agreement between classifications with nominal categories is usually assessed with Cohen's kappa (Cohen 1960;Brennan and Prediger 1981;Maclure and Willett 1987;Kundel and Polansky 2003;Hsu and Field 2003;Conger 2017), whereas agreement between classifications with ordinal categories is commonly assessed with weighted kappa coefficients (Cohen 1968;Vanbelle and Albert 2009;Warrens 2011Warrens , 2012Yang and Zhou 2015;Vanbelle 2016;Moradzadeh et al 2017). These commonly used kappa coefficients have been extended in various directions.…”
Section: Introductionmentioning
confidence: 99%