prev can be used to calculate the overall estimated prevalence from a sample selection model, with corresponding interval
obtained using the delta method or posterior simulation.prev(x, sw = NULL, type = "simultaneous", ind = NULL, delta = FALSE, n.sim = 100, prob.lev = 0.05, hd.plot = FALSE, main = "Histogram and Kernel Density of Simulated Prevalences", xlab = "Simulated Prevalences", ...)SemiParBIVProbit object as produced by SemiParBIVProbit()."naive" (the prevalence is calculated ignoring the presence of observed
and unobserved confounders), "univariate" (the prevalence is obtained from the univariate probit/single imputation model
which neglects the presence of unobserved confounders) and "simultaneous" (the prevalence is obtained from the
bivariate/trivariate model
which accounts for observed and unobserved confounders).TRUE then the delta method is used for confidence interval calculations, otherwise Bayesian posterior
simulation is employed.delta = FALSE. It may be increased if more precision is required.TRUE then a plot of the histogram and kernel density estimate of the simulated prevalences is produced. This can only
be produced when delta = FALSE.hd.plot = TRUE.delta = FALSE then it returns a vector containing simulated values of the prevalence. This
is used to calculate an interval.prev estimates the overall prevalence of a disease (e.g., HIV) when there are missing values that are not at random.
An interval for the estimated prevalence can be obtained using the delta method or posterior simulation.
McGovern M.E., Barnighausen T., Marra G. and Radice R. (2015), On the Assumption of Joint Normality in Selection Models: A Copula Approach Applied to Estimating HIV Prevalence. Epidemiology, 26(2), 229-237.
SemiParBIVProbit-package, SemiParBIVProbit, summary.SemiParBIVProbit
## see examples for SemiParBIVProbit
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