Description Usage Arguments Value Author(s) References See Also Examples
This function is a sample size estimator for the Cohen's Kappa statistic for a binary outcome. Note that any value of "kappa under null" in the interval [0,1] is acceptable (i.e. k0=0 is a valid null hypothesis).
1 2 | N.cohen.kappa(rate1, rate2, k1, k0, alpha=0.05,
power=0.8, twosided=FALSE)
|
rate1 |
the probability that the first rater will record a positive diagnosis |
rate2 |
the probability that the second rater will record a positive diagnosis |
k1 |
the true Cohen's Kappa statistic |
k0 |
the value of kappa under the null hypothesis |
alpha |
type I error of test |
power |
the desired power to detect the difference between true kappa and hypothetical kappa |
twosided |
TRUE if test is two-sided |
returns required sample size
Ian Fellows
Cantor, A. B. (1996) Sample-size calculation for Cohen's kappa. Psychological Methods, 1, 150-153.
1 2 3 | # Testing H0: kappa = 0.7 vs. HA: kappa > 0.7 given that
# kappa = 0.85 and both raters classify 50% of subjects as positive.
N.cohen.kappa(0.5, 0.5, 0.7, 0.85)
|
Loading required package: lpSolve
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