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can be used to calculate the overall estimated prevalence from a sample selection model
with binay outcome, with corresponding interval
obtained using posterior simulation.
prev(x, sw = NULL, joint = TRUE, n.sim = 100, prob.lev = 0.05)
x |
A fitted |
sw |
Survey weights. |
joint |
If |
n.sim |
Number of simulated coefficient vectors from the posterior distribution of the estimated model parameters. It may be increased if more precision is required. |
prob.lev |
Overall probability of the left and right tails of the prevalence distribution used for interval calculations. |
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 posterior simulation.
res |
It returns three values: lower confidence interval limit, estimated prevalence and upper confidence interval limit. |
prob.lev |
Probability level used. |
sim.prev |
Vector containing simulated values of the prevalence. This is used to calculate an interval. |
Authors: Giampiero Marra, Rosalba Radice, Guy Harling, Mark E McGovern
Maintainer: Giampiero Marra giampiero.marra@ucl.ac.uk
Marra G., Radice R., Barnighausen T., Wood S.N. and McGovern M.E. (2017), A Simultaneous Equation Approach to Estimating HIV Prevalence with Non-Ignorable Missing Responses. Journal of the American Statistical Association, 112(518), 484-496.
GJRM-package
, gjrm
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