GHME 2013 Conference
Session: Global Burden of Diseases, Injuries, and Risk Factors Study 2010: workshop on methods and key findings
Date: June 18 2013
Presenter: Haidong Wang
Institute: Institute for Health Metrics and Evaluation (IHME), University of Washington
7 steps How to prevent Thalassemia : Dr Sharda Jain & Vandana Gupta
Mortality analysis for Global Burden of Diseases, Injuries, and Risk Factors Study 2010
1. UNIVERSITY OF WASHINGTON
Mortality analysis for Global Burden
of Diseases, Injuries, and Risk
Factors Study 2010
June 18, 2013
Haidong Wang, PhD
Assistant Professor of Global Health
on behalf of the Demographics Research Team for GBD 2010
2. Outline
Overview of the mortality process for GBD 2010
Mortality data analysis and synthesis
New model life table system
GBD 2010: summary results
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5. Outline
Overview of the mortality process for GBD 2010
Mortality data analysis and synthesis
New model life table system
GBD 2010: summary results
5
7. Updated tools for mortality data analysis
Updated Summary birth history
method that generates child
mortality estimates even for the
most recent five-year time
period before the survey
Validation shows over 40%
reduction in mean relative error
and more significant
improvement for the period right
before the survey
Of great importance for policy
makers who need the most
current mortality assessment
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8. Updated tools for mortality data analysis
Dealt with biases inherent
in sibling survival method:
survival bias, zero
survivor bias, and recall
bias
Provided crucial
information on adult
mortality in areas without
vital registration systems
Provided estimates
comparable to other
independent sources of
mortality data
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10. Empirical mortality databases
25,054 data points for child mortality analysis [1950-2011]
from complete birth history (19.2%), household death
recall (0.6%), summary birth history (57.7%), and vital
registration and other sample registration systems (22.5%)
14,211 data points for adult mortality analysis [1950-2011]
from household death recall (1.9%), sibling survival
method (21.3%), and Vital Registration/Sample
Registration System/Disease Surveillance Points (76.9%).
7,294 empirical life tables observed post-1950
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12. Data synthesis methods: Gaussian
process regression
For each country, model qt (the probability of dying in
year t) as:
Instead of specifying one function, specify a distribution of
functions
M is a function of time capturing the average, underlying
trend in the country. For both 5q0 and 45q15
estimations, we use spatio-temporal regressions to
provide this mean trend.
C encodes smoothness in the trend and correlation of
mortality rates over time.
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f ~ GP(M, C)
qt = f(t) + εt
13. Data synthesis methods: spatio-temporal
regression
Spatio-temporal regression is used to provide prior, or the
mean trend, for Gaussian process regression.
1. Predict a trend based on covariates
2. Calculate the unexplained residual difference
(difference between the data and the predicted trend)
3. Smooth the residual differences over countries and
across time
4. Add the smoothed differences to the predicted trend
from step 1
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16. Outline
Overview of the mortality process for GBD 2010
Mortality data analysis and synthesis
New model life table system
GBD 2010: summary results
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17. Model life table system: desirable attributes
Should be parsimonious and require only a few entry
parameters to generate a full life table
Adequately captures the range of age patterns of mortality
observed in real populations and yields high predictive
validity, not just measured by summary indices such as life
expectancy at birth, but more importantly, by age-specific
mortality rates
Provides satisfactory estimates of age-specific mortality for
countries with high levels of mortality, especially those
plagued by the HIV/AIDS epidemic
Generates age-specific mortality with a plausible time trend;
the partial derivative of entry parameters such as 5q0 and
45q15 should be positive with respect to age-specific mortality
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18. New model life table system
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The new model life table system is essentially a two-step
process:
1. We first estimate a set of HIV counterfactual entry
parameters (5q0 and 45q15) using covariates: education,
GDP, and crude death rates from HIV/AIDS by age
group.
2. We then estimate an HIV/AIDS-free life table using the
estimated child and adult mortality rates. We do this in
the logit space, where the estimated life table is based on
a selected standard life table and the differences in child
and adult mortality rates between the two life tables.
3. The effects of HIV/AIDS by age/sex are then added to the
HIV-free life table from step two.
19. Outline
Overview of the mortality process for GBD 2010
Mortality data analysis and synthesis
New model life table system
GBD 2010: summary results
19
25. Conclusions
We assembled comprehensive databases on child
mortality, adult mortality, and life tables.
We have completely updated a suite of formal
demographic models in analyzing mortality information
from censuses, vital registration, and surveys.
The application of state-of-the-art data synthesis methods
generates more robust estimates, even for extrapolation.
We propagated 95% uncertainty intervals for every metric
estimated throughout the whole mortality process.
Detailed estimates of mortality rate, life expectancy, and
death counts for 187 countries between 1970 and 2010
show drastic demographic transition in the past four
decades.
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. Walk through the mortality estimation process. setting up the background for us to understand the examples I’m going to use: Turkey and South Africa. . How do we make estimates of age specific mortality rate: data analysis tools, data synthesis tools and model life table.
UNICEF estimates for 2007 changed by about 1∙1 million deaths in 3 years of updates. Estimates from GBD also decreased by 748 000 between estimate series from 2010 and estimate series from 2012. In the newly released UNICEF 2012 estimates, the global under-5 deaths estimate for 2010 was 466 000 lower than it was for the same year in the 2011 report. These declines in the estimated number of deaths in children younger than 5 years globally for the same year originate from new data for trends in child mortality and from the effect of advances in estimation methods. New data for child mortality and fertility have tended to show greater declines than estimated by models. The models, particularly the Loess model for the most recent time period, tend to be conservative about recent time trends. The implication of this finding is that when estimates of the achievement of MDG 4 (reduce child mortality) are made in 2015, we are likely to underestimate progress because of this historical trend. The problem of underestimation of true progress on MDG 4 is likely to be even greater at the country level than at the global level, where some countries have had much sharper declines than expected on the basis of income, educational attainment, efforts towards fighting HIV/AIDS, or other factors.
A simple summary measure of these demographic and epidemiological factors is the mean age at death. Population ageing and changes in age specific death rates have led to profound changes in the mean age at death in different regions. This figure here compares the mean age at death in 1970 with that in 2010. All regions, including those in sub-Saharan Africa most affected by HIV/AIDS, have had increases in the mean age at death. In some regions, especially east Asia, but also south Asia, southeast Asia, and Latin America, the mean age at death increased by at least an average of 1 year for every 2 calendar years since 1970. Three out of four Latin American regions (central, tropical, and Andean), east Asia, and north Africa and the Middle East had increases in mean ages at death of more than 29 years.