The Human Life Indicator (HLI)
Arguments
- age
Numeric array of age intervals; for full life table =
0:100; for concise life table =c(0:1, seq(5,85,5))- mx
Numeric array with age specific mortality rates.
- ...
Optional. Additional arguments for
LT()function.
Value
A length-1 numeric value giving the Human Life Indicator, i.e. the geometric mean age at death implied by the life table.
Details
It is calculated as $$HLI = \prod_{x=\alpha}^{\omega}(x + a_x)^{d_x}$$ where \(\alpha, \omega\) are the first and last age groups, \(x\) is age, \(a_x, d_x\) are life table functions (s.t. \(\sum_{x=\alpha}^{\omega} d_x = 1\)).
References
Ghislandi, S., Sanderson, W.C., & Scherbov, S. (2019). A Simple Measure of Human Development: The Human Life Indicator. Population and Development Review, 45, 219–233.
Examples
age <- 0:5
mx <- c(0.02, 0.01, 0.012, 0.015, 0.02, 0.03)
hli(age, mx)
#> [1] 29.77401
