Description Usage Arguments Details Value Author(s) References Examples
View source: R/ci_one_prop_cluster.R
Computes the confidence interval for a proportion arising from clustered data. That is, individual responses are nested within a cluster; for example disease prevalence may be estimated on the basis of responses given from individuals in different communities. The clustering of responses is taken into account in the estimation of the standard error of the proportion using the method described in Bennet et al. (1991).
1 | ci.one.prop.cluster(ci, successes, N)
|
ci |
The confidence level - pass as a natural number (e.g. 95 for the 95% confidence interval) |
successes |
A vector describing the number of "successes" (i.e., response = 1) in each cluster. |
N |
A vector describing the total number of responses in each cluster. |
When the intraclass correlation is estimated to be lower than 0, the value is set to 0 as intraclass correlations of less than zero are generally implausible (Donner & Klar, 1993)
A list
containing the confidence interval boudaries.
p |
The estimated proportion of "success" across all clusters |
l |
The lower bound of the confidence interval of p |
u |
The upper bound of the confidence interval of p |
se.cluster |
The estimated standard error of the proportion |
design.effect |
The design effect |
intraclass.cor |
The intraclass correlation |
Martin Papenberg martin.papenberg@hhu.de
Bennett, S., Woods, T., Liyanage, W. M., Smith, D. L. (1991). A simplified general method for cluster-sample surveys of health in developing countries. World Health Stat Quarterly, 44(3), 98-106.
Donner, A., & Klar, N. (1993). Confidence interval construction for effect measures arising from cluster randomization trials. Journal of clinical epidemiology, 46(2), 123-131.
1 2 | # Example from Bennet et al. (1991)
ci.one.prop.cluster(95, successes = c(2, 5, 3, 3, 1, 0), N = c(2, 7, 4, 6, 4, 3))
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