fleiss.pair | R Documentation |
This functions compare L independent kappa coefficients using the method of Fleiss (1981)
fleiss.pair(rater1, rater2, cluster_id, weight = "equal", multilevel = T, a.level = 0.05, cov, ITN = 1000, meth)
rater1 |
a vector with the ratings of the first observer |
rater2 |
a vector with the ratings of the second observer |
cluster_id |
a vector with the identification number of the clusters |
weight |
the weighting scheme to be used for kappa coefficients. 'unweighted' for Cohen's kappa, 'equal' for linear weights and 'squared' for quadratic weights |
multilevel |
a binary indicator equal to TRUE if the data are multilevel and FALSE otherwiwse. |
a.level |
the significance level |
cov |
the covariate determining the L groups to be compared |
ITN |
number of bootstrap iterations needed if the bootstrap procedure is chosen |
meth |
the method to be used to compute the standard error of the kappa coefficients: 'delta' for the delta method and 'boot' for the bootstrap method. |
This function compare L independent kappa coefficients using the method of Fleiss (1981). The data have to be entered in a vertical format.
$kappa the value of the L kappa coefficients and their standard error
$chi the value of the chi-squared statistic with L-1 degrees of freedom
$p the p-value
Sophie Vanbelle sophie.vanbelle@maastrichtuniversity.nl
Fleiss, J. L. (1981). Statistical methods for rates and proportions (2nd ed.). New York: John Wiley
Vanbelle S. Comparing dependent agreement coefficients obtained on multilevel data. submitted
Vanbelle S. (2014) A New Interpretation of the Weighted Kappa Coefficients. Psychometrika. Advance online publication. doi: 10.1007/s11336-014-9439-4
#dataset (multilevel) (Vanbelle, xxx) data(FEES) attach(FEES) fleiss.pair(rater1=val_CO,rater2=val_COR,cluster_id=subject, weight="unweighted",multilevel=TRUE,meth='delta',cov=group)
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