fit_sims_pi | R Documentation |
Fit detection probability given observed time differences between linked cases and a serial interval distribution
fit_sims_pi(
t_diff,
nsims = 1000,
candidate_pis,
si_fun,
params,
alpha = 0.001,
known_kappas = NULL,
seed = 132,
sort = TRUE
)
t_diff |
the observed time differences between linked cases |
nsims |
the number of estimates to generate for the observed time differences |
candidate_pis |
the candidate values of the detection probability to evaluate |
si_fun |
a function for the serial interval with arguments N (the number to draw) and params (a list of parameters for the function), see si_fun_lnorm for an example. |
params |
a list with parameters for the si_fun function to draw serial intervals |
alpha |
probability, the value at which to constrain kappa (i.e. to determine max_kappa for sim_generations), i.e. the probability of observing this kappa for a given pi is < alpha |
known_kappas |
vector of known kappas (i.e. if some cases are traced, you know kappa = 1 for these cases) |
sort |
whether to sort the first column and t_diff to weight towards kappa = 1 to deal with higher sensitivity at higher reporting thresholds |
a vector of estimates of the detection probability generated by minimizing the sum of squares between the observed and the expected (only looks at values passed into candidate_pis)
# This example shows how to generate simulated data based on a detection estimate
# and a serial interval distribution and see whether the values can be recovered
## Not run:
system.time({
tt <- rbindlist(lapply(runif(1000), function(z) {
t_diff <- sim_times_pi(si_fun_lnorm, nobs = 500, params = treerabid::params_treerabid, alpha = 0.01,
pi = z)
ests <- fit_sims_pi(t_diff, nsims = 5, candidate_pis = seq(0.01, 0.99, by = 0.01),
si_fun_lnorm, params = treerabid::params_treerabid, alpha = 0.01)
data.table(true = z, estimated = ests)}))
})
plot(tt$true, tt$estimated)
abline(a = 0, b = 1, col = "red") # the 1:1 line
## End(Not run)
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