This function acts as a front end to dlmomco
and plmomco
to compute the hazard function $h(x)$ or conditional failure rate. The function is defined by$$h(x) = \frac{f(x)}{1 - F(x)}\mbox{,}$$
where $f(x)$ is a probability density function and $F(x)$ is the cumulative distribution function.
To help with intuitive understanding of what $h(x)$ means (Ugarte and others, 2008), let $dx$ represent a small unit of measurement. Then the quantity $h(x)dx$ can be conceptualized as the approximate probability that random variable $X$ takes on a value in the interval $[x, x+dx]$.
Ugarte and others (2008) continue by stating that $h(x)$ represents the instantaneous rate of death or failure at time $x$, given the survival to time $x$ has occurred. Emphasis is needed that $h(x)$ is a rate of probability change and not a probability itself.