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#' Sample mortality data stratified by insurance products
#'
#' This is a sample data set used for demonstration purposes.
#'
#' @docType data
#' @usage data("data_summarised")
#' @format A data frame with 1278 rows of observations and 9 variables:
#' \describe{
#' \item{Product}{Character. The name of the insurance product associated with the observation. There are in total 4 types of products considered in the dataset: \cr
#' \code{"ACI"}: ; \cr
#' \code{"DB"}: ; \cr
#' \code{"SCI"}: ; \cr
#' \code{"Annuities"}: Note that this product contains a lot of missing values.}
#' \item{Age}{Numeric. The claim age \eqn{x} associated with the observation, ranging between 18-100.}
#' \item{Year}{Numeric. The claim year \eqn{t} associated with the observation, spanning years 2016-2020.}
#' \item{Exposure}{Numeric. The central exposure to risk, \eqn{E_x^c}, associated with the observation.}
#' \item{Claim}{Numeric. The number of claims ("deaths") associated with the observation.}
#' \item{ExpClaim}{Numeric. The expected number of claims associated with the observation.}
#' \item{Qx}{Numeric. The crude mortality rate associated with the observation. It can be computed as \eqn{\frac{\text{Claim}}{\text{Exposure}}}.}
#' \item{ExpQx}{Numeric. The expected crude mortality rate associated with the observation. It can be computed as \eqn{\frac{\text{ExpClaim}}{\text{Exposure}}}.}
#' \item{StdQx}{Numeric. The standard deviation of the crude mortality rate associated with the observation. It can be computed as \eqn{\sqrt{\frac{\text{Qx} (1-\text{Qx})}{\text{Exposure}}}}.}
#' }
#' @keywords datasets
#' @rdname data_summarised
#' @examples
#' data("data_summarised")
#' str(data_summarised)
#' head(data_summarised)
#'
#' #extracting a subset of the data (3 products)
#' data_summarised[data_summarised$Product==c("ACI","DB","SCI"),]
#'
#' #extracting a subset of the data (ages 35-65)
#' data_summarised[(data_summarised$Age>=35 & data_summarised$Age<=65),]
#'
"data_summarised"
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