# Save this file as `R/stan_p_spline_weighted.R`
#' Bayesian p-spline model using stan
#'
#' @export
#' @param X date vector.
#' @param Y Numeric vector of weighted number of positive samples
#' @param N Numeric vector of weighted total number of samples
#' @param V data.frame with columns of date, variant 1, variant 2
#' @param target_distance_between_knots sets the number of days between adjacent knots (default = 5)
#' @param spline_degree sets the degree of the splines (default = 3)
#' @param ... Arguments passed to `rstan::sampling` (iter, warmup).
#' @return An object of class `stanfit` returned by `rstan::sampling`
#'
stan_p_spline_weighted_two_variants <- function(X, Y, N, V, target_dist_between_knots = 5, spline_degree = 3,
iter = 20000, warmup = 1000, cores = 1, chains = 4){
V1 <- c()
V2 <- c()
for(i in seq_len(length(X))){
if(X[i] %in% V[,1]){
index <- which(X[i] == V[,1])
V1 <- c(V1,V[index,2])
V2 <- c(V2,V[index,3])
} else{
V1 <- c(V1,as.numeric(0))
V2 <- c(V2,as.numeric(0))
}
}
#' Convert date to numeric
#'
#'
X <- as.numeric(X)
min_date_numeric <- min(X)
max_date_numeric <- max(X)
num_knots <- ceiling((max_date_numeric- min_date_numeric)/target_dist_between_knots) + 7
days_per_knot <- (max_date_numeric - min_date_numeric)/(num_knots - 7)
num_basis <- num_knots + spline_degree - 1
num_data <- length(X)
knots <- unname(seq(min(X)-3*days_per_knot, max(X)+3*days_per_knot, length.out = num_knots))
Y <- as.numeric(Y)
N <- as.numeric(N)
YL <- as.numeric(V1) #!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!
NL <- as.numeric(V1) + as.numeric(V2)
#' Load and run stan model
rstan::rstan_options(auto_write = TRUE)
options(mc.cores = cores)
fit_spline <- rstan::sampling(stanmodels$b_splines_actual_weighted_two_variants,
iter=iter,
warmup =warmup,
chains=chains,
control = list(adapt_delta=0.95,
max_treedepth = 10),
data = list(num_data = num_data,
num_knots = num_knots,
knots = knots,
Y = Y,
N =N,
YL = YL,
NL = NL,
X = X,
spline_degree = spline_degree))
return(fit_spline)
}
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