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confIntPairedProportion <- function(x, conf.level = 0.95){
## confidence interval for a paired proportion, according to Newcombe (1998)
## see Altman (2000), "Statistics with confidence", p. 52 for a worked out example
r <- x[1, 1]
s <- x[1, 2]
t <- x[2, 1]
u <- x[2, 2]
n <- r + s + t + u
p1 <- (r + s) / n
p2 <- (r + t) / n
D <- p1 - p2
## compute Wilson CIs for p1 and p2
ci1 <- wilson(x = r + s, n = n, conf.level = conf.level)
ci2 <- wilson(x = r + t, n = n, conf.level = conf.level)
l1 <- ci1[1]
u1 <- ci1[3]
l2 <- ci2[1]
u2 <- ci2[3]
phi <- 0
if (max(r + s, t + u, r + t, s + u) > 0){
A <- (r + s) * (t + u) * (r + t) * (s + u)
B <- r * u - s * t
C <- 0
if (B > n / 2){C <- B - n / 2}
if (B < 0){C <- B}
phi <- C / sqrt(A)
}
newcombe1 <- D - sqrt((p1 - l1) ^ 2 - 2 * phi * (p1 - l1) * (u2 - p2) + (u2 - p2) ^ 2)
newcombe2 <- D + sqrt((p2 - l2) ^ 2 - 2 * phi * (p2 - l2) * (u1 - p1) + (u1 - p1) ^ 2)
newcombe <- c(newcombe1, newcombe2)
return(list("p1" = p1, "p2" = p2, "newcombeCI" = as.numeric(newcombe)))
}
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