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#' Blanco-Ihle forecast evaluation backtest measure
#'
#' Derives the Blanco-Ihle forecast evaluation loss measure for a VaR
#' risk measurement model.
#'
#' @param Ra Vector of a portfolio profit and loss
#' @param Rb Vector of corresponding VaR forecasts
#' @param Rc Vector of corresponding Expected Tailed Loss forecasts
#' @param cl VaR confidence interval
#' @return First Blanco-Ihle score measure.
#'
#' @references Dowd, Kevin. Measuring Market Risk, Wiley, 2007.
#'
#' Blanco, C. and Ihle, G. How Good is Your Var? Using Backtesting to Assess
#' System Performance. Financial Engineering News, 1999.
#'
#' @author Dinesh Acharya
#' @examples
#'
#' # Blanco-Ihle Backtest For Independence for given confidence level.
#' # The VaR and ES are randomly generated.
#' a <- rnorm(1*100)
#' b <- abs(rnorm(1*100))+2
#' c <- abs(rnorm(1*100))+2
#' BlancoIhleBacktest(a, b, c, 0.95)
#'
#' @export
BlancoIhleBacktest <- function(Ra, Rb, Rc, cl){
profit.loss <- as.vector(Ra)
VaR <- as.vector(Rb)
ETL <- as.vector(Rc)
n <- length(profit.loss)
p <- 1-cl
excess.loss <- -profit.loss[-profit.loss>VaR] # Derives excess loss
m <- length(excess.loss)
benchmark <- double(m)
score <- double(m)
for (i in 1:m){
benchmark[i] <- (ETL[i]-VaR[i])/VaR[i]
score[i] <- (excess.loss[i]-VaR[i])/VaR[i]-benchmark[i]
}
# First Blanco-Ihle score measure
y <- (2/n)*sum(score)^2
return(y)
}
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