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Kaplan-Meier for actuaries

In Richards & Macdonald (2024) we advocate that actuaries use the Kaplan-Meier estimate of the survival curve.  This is not just because it is an excellent visual communication tool, but also because it is a particularly useful data-quality check.

Written by: Stephen RichardsTags: Filter information matrix by tag: Kaplan-Meier, Filter information matrix by tag: left-truncation

Build versus buy

In an earlier blog I quoted extensively from "The Mythical Man-Month", a book by the distinguished software engineer Fred Brooks.  My blog was admittedly self-interested(!) when it cited arguments made by Brooks (and others) for when it makes sense to buy software instead of writing it yourself.  However in place of "buying

Written by: Stephen RichardsTags: Filter information matrix by tag: software, Filter information matrix by tag: ARIMA, Filter information matrix by tag: survival models, Filter information matrix by tag: left-truncation

See You Later, Indicator

A recurring feature in my previous blogs, such as this one on information, is the indicator process:

\[Y^*(x)=\begin{cases}1\quad\mbox{ if a person is alive at age \(x^-\)}\\0\quad\mbox{ otherwise}\end{cases}\]

where \(x^-\) means immediately before age \(x\) (never mind the asterisk for now). When something keeps cropping up in any branch of mathematics or statistics, there are usually good reasons, and this is no exception. Here are some:

Written by: Angus MacdonaldTags: Filter information matrix by tag: left-truncation, Filter information matrix by tag: right-censoring, Filter information matrix by tag: Poisson distribution

Actuarial exceptionalism

In an earlier posting I listed some actuarial terms and their statistical equivalents (and later a short list of statistical terms and their equivalents in other fields).
Written by: Stephen RichardsTags: Filter information matrix by tag: survival models, Filter information matrix by tag: left-truncation