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Posts feedMortality forecasting in a post-COVID world
Last week I presented at the Longevity 18 conference. My topic was on robustifying stochastic mortality models when the calibrating data contain outliers, such as caused by the COVID-19 pandemic. A copy of the presentation can be downloaded here, which is based on a paper to be presented at an IFoA sessional meeting in N
Robust mortality forecasting for 2D age-period models
The covid-19 pandemic caused mortality shocks in many countries, and these shocks severely impact the standard forecasting models used by actuaries. I previously showed how to robustify time-series models with a univariate index (Lee-Carter, APC) and those with a multivariate index (Cairns-Blake-Dowd, Ta
From magical thinking to statistical thinking
All about the base(line)
Mortality by the book
Reviewing forecasts
When making projections and forecasts, it can be instructive to compare them with what actually happened. In December 2002 the CMI published projections of mortality improvements that incorporated the so-called "cohort effect" (CMIB, 2002). These projections were in use by life offices and pension schemes in the United Kingdom from 2003 onwards.
Picking a winner
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.
Demography's dark matter: measuring cohort effects
My last blog generated quite a bit of interest so I thought I'd write again on cohorts. It's easy to (a) demonstrate the existence of a cohort effect and to (b) fit models with cohort terms, but not so easy to (c) interpret or forecast the fitted cohort coefficients. In this blog I'll fit the following three models:
Forecasting with cohorts for a mature closed portfolio
At a previous seminar I discussed forecasting with the age-period-cohort (APC) model:
$$ \log \mu_{i,j} = \alpha_i + \kappa_j + \gamma_{j-i}$$