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#' Inverse Linear Calibration Function
#'
#' \code{inver.calib} uses the inverse frequentist approach to estimate an unknown X given observed vector y0 and calculates confidence interval estimates.
#' @importFrom stats anova coef lm qnorm qt rnorm
#' @param x numerical vector of regressor measurments
#' @param y numerical vector of observation measurements
#' @param alpha the confidence interval to be calculated
#' @param y0 vector of observed calibration value
#' @references Krutchkoff, R. G. (1967). Classical and Inverse Regression Methods of Calibration. Technometrics. 9, 425-439.
#' @keywords linear calibration
#' @export
#' @examples
#' X <- c(1,1,2,2,3,3,4,4,5,5,6,6,7,7,8,8,9,9,10,10)
#' Y <- c(1.8,1.6,3.1,2.6,3.6,3.4,4.9,4.2,6.0,5.9,6.8,6.9,8.2,7.3,8.8,8.5,9.5,9.5,10.6,10.6)
#'
#' inver.calib(X,Y,0.05,6)
inver.calib <- function(x,y, alpha, y0){
reg2 <- lm(x~y)
x.pre2 <- coef(reg2)[1] + coef(reg2)[2] * mean(y0)
alpha2 = 2*alpha
anova1 <- anova(reg2)
n <- length(y)
s <- anova1$Mean[2]
confint <- matrix(0, length(mean(y0)),2)
for(j in 1:length(mean(y0))){
confint[j,] <- qnorm(c(alpha2,(1-alpha2)), x.pre2[j], sqrt(s))
}
list(x.pre=round(x.pre2,9), lim=confint)
}
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