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Forecasting with penalty functions - Part III

This is the last of my three blogs on forecasting with penalties. I discussed the 1-d case in the first blog and the 2-d case in the second. Here we discuss some of the properties of 2-d forecasting. Some readers may find some of my remarks surprising, even paradoxical.

Written by: Iain CurrieTags: Filter information matrix by tag: forecasting, Filter information matrix by tag: splines, Filter information matrix by tag: P-splines, Filter information matrix by tag: penalty function, Filter information matrix by tag: mortality crossover

Picking a winner

So what will the winner of the battle of the UK General Election be able to tell us about projection modelling? I'm not talking about the parties who will gain a share of power after May 7th, but which of the polling organisations will most closely forecast the results.
Written by: Ross AinslieTags: Filter information matrix by tag: mortality projections, Filter information matrix by tag: model risk

The shock we saw coming?

The impact of a mortality shock is by definition hard to predict. We don't know with certainty if or when a shock might occur, or what effects it might have on mortality in the years that follow.
Written by: Gavin RitchieTags: Filter information matrix by tag: mortality shocks, Filter information matrix by tag: AMR, Filter information matrix by tag: antibiotics

Forecasting with penalty functions - Part II

Our first blog in this series of three looked at forecasting log mortality with penalties in one dimension, i.e. forecasting with data for a single age. We now look at the same problem, but in two dimensions. Figure 1 shows our data. We see an irregular surface sitting on top of the age-year plane. Just as in the 1-d case, we see an underlying smooth surface, and it is this surface that we wish both to estimate and to forecast.

Written by: Iain CurrieTags: Filter information matrix by tag: forecasting, Filter information matrix by tag: splines, Filter information matrix by tag: P-splines, Filter information matrix by tag: penalty function, Filter information matrix by tag: mortality crossover

Weighing the evidence

We've previously discussed the significant challenges involved in forecasting mortality by cause of death. Needless to say it isn't any easier to predict the impact of trends in lifestyle factors that drive those causes.
Written by: Gavin RitchieTags: Filter information matrix by tag: obesity, Filter information matrix by tag: mortality improvements, Filter information matrix by tag: smoking, Filter information matrix by tag: back-test

Forecasting with penalty functions - Part I

There is much to say on the topic of penalty forecasting, so this is the first of three blogs. In this blog we will describe penalty forecasting in one dimension; this will establish the basic ideas. In the second blog we will discuss the case of most interest to actuaries: two-dimensional forecasting. In the final blog we will discuss some of the properties of penalty forecasting in two dimensions.

Written by: Iain CurrieTags: Filter information matrix by tag: forecasting, Filter information matrix by tag: splines, Filter information matrix by tag: P-splines, Filter information matrix by tag: penalty function

Simulating the Future

This blog has two aims: first, to describe how we go about simulation in the Projections Toolkit; second, to emphasize the important role a model has in determining the width of the confidence interval of the forecast.

Written by: Iain CurrieTags: Filter information matrix by tag: simulation, Filter information matrix by tag: mortality projections

The strange case of Scotland's missing improvements

Earlier this week I had the opportunity to attend a New Scientist: Live presentation given by Sir Harry Burns entitled "Making Scotland Well Again", which was an examination of the links between social conditions and incidence of disease.
Written by: Gavin RitchieTags: Filter information matrix by tag: mortality, Filter information matrix by tag: longevity, Filter information matrix by tag: Scotland, Filter information matrix by tag: Glasgow

Dealing direct

Data in Longevitas takes two forms. Firstly, we have the user-uploaded data, which has normally been extracted from an administration system with only modest formatting and then secondly, we have operation input data which is the bare-bones format necessary to support a specific calculation.
Written by: Gavin RitchieTags: Filter information matrix by tag: data format