Cohen's kappa can always be increased and decreased by combining categories
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Publication:537454
DOI10.1016/j.stamet.2010.05.003zbMath1232.62161OpenAlexW2052587030MaRDI QIDQ537454
Publication date: 20 May 2011
Published in: Statistical Methodology (Search for Journal in Brave)
Full work available at URL: http://hdl.handle.net/1887/15982
Related Items (14)
A family of multi-rater kappas that can always be increased and decreased by combining categories ⋮ The effect of combining categories on Bennett, Alpert and Goldstein's \(S\) ⋮ Equivalences of weighted kappas for multiple raters ⋮ Cohen's quadratically weighted kappa is higher than linearly weighted kappa for tridiagonal agreement tables ⋮ Conditional inequalities between Cohen's kappa and weighted kappas ⋮ Weighted kappas for \(3 \times 3\) tables ⋮ Some paradoxical results for the quadratically weighted kappa ⋮ Cohen's weighted kappa with additive weights ⋮ Inequalities between multi-rater kappas ⋮ Cohen's linearly weighted kappa is a weighted average ⋮ Weighted kappa is higher than Cohen's kappa for tridiagonal agreement tables ⋮ Cohen's kappa is a weighted average ⋮ Cohen's linearly weighted kappa is a weighted average of \(2\times 2\) kappas ⋮ Weighted kappa as a function of unweighted kappas
Cites Work
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- On similarity coefficients for \(2\times2\) tables and correction for chance
- On the equivalence of Cohen's kappa and the Hubert-Arabie adjusted Rand index
- Inequalities between kappa and kappa-like statistics for \(k\times k\) tables
- On association coefficients for \(2\times 2\) tables and properties that do not depend on the marginal distributions
- Ramifications of a population model for \(\kappa\) as a coefficient of reliability
- Analysis of Nonagreements among Multiple Raters
- Extension of the Kappa Coefficient
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