Different Methods of Calculating Deaths Attributable to Obesity

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Different Methods of Calculating Deaths Attributable to Obesity


Introduction

Obesity has become one of the most significant health problems in the society nowadays. According to BBC (2004), more than 30,000 deaths per year were caused by obesity in England. Obesity related illness include coronary heart disease, diabetes, cancers, and other various health problems. Because of its rising significance, a lot of effort was put into evaluating the economic cost of obesity. The National Audit Office (2002, as cited in BBC, 2004) quoted a cost of £500 million to the NHS per year, with the overall cost to the country reaching £7.4 billion a year. Such evaluation not only encouraged the government to initiate strategies to reduce the burden of obesity to the society, but also raised the awareness of the public to this rising health problem. Soon, the public began to question the accuracy of such figure as it presented urgency for this long existed problem to be solved. In recent years, a number of scientific studies have attempted to derive methods to accurately calculate deaths caused by obesity. Among them were the papers by Allison et al. (1999a; 1999b) and Flegal et al. (2004a; 2004b; 2005). In 2004, the Centers for Disease Control (CDC) released a report using Allison’s “partially adjusted” method and estimated that 400,000 deaths per year were caused by obesity in the United States. They claimed that obesity would soon overtake tobacco as the number one cause of preventable death in the country (Gerberding, 2004, as cited in Longley, 2006). In the same year, Flegal et al. (2004a) reported flaws in Allison’s method and hence an overestimate in the 400,000 figure. They found only 112,000 obesity-related death in the United States in 2000 in contrast to the 365,000 figure published by CDC in the same year. This soon led to debate over the correct method of the estimation. The aim of this paper is to critically review and discuss different methods used in estimating deaths attributable to obesity and their impact on the economic cost estimates.


Methods of estimating deaths attributable to obesity

Theoretically, estimating deaths caused by obesity could be done by an incidence based approach – investigating the underlying cause of death listed on death certificates. By going through all the death certificates in a specific time period, one could add up the number of death rooted from obesity to find out the total sum. This method relies on the judgment of physicians in determining actual cause of death. However, there are a lot of problems that must be overcome before this method could be considered. Firstly, inconsistency occurs during the record of obesity because of the lack of a standardized death certificate coding method (Boyko, 2005); confusion and uncertainty would result when determining the meaning and inclusiveness of causes listed on death certificates. This problem is magnified when there is competing causes of mortality, which made it difficult to determine whether obesity should be counted as the actual underlying cause. At the same time, casual interpretation would lead to incorrect estimates. To use specific criteria to assign a cause of death would be impossible due to regional differences in education and practice. Furthermore, time and resource constraints mean that a labour intensive project of such large scale, requiring a tremendous amount of time and effort, would not be feasible.

With death certificate data being an unreliable method, an alternative approach is needed to solve the problem. In recent years, the epidemiological approach has been widely use in the field of science. This approach relies on the probabilistic estimates of the risks of death attributable to obesity. By comparing the mortality rate between the obese population and the non-obese population, excess deaths in the obese group is regarded as attributable to obesity. The effect of obesity on death is calculated using the population attributable fraction (PAF) as following (Levin, 1953):

PAF = P(E)*(RR-1) / [1+P(E)*(RR-1)]

Where P(E) is the prevalence of exposure to obesity, and RR is the unadjusted relative risk of death related to obesity. As the proportion of deaths attributable to obesity in the population is obtained, it can be multiplied by the total number of deaths in the population in specific time period to find out the number of deaths caused by obesity (Flegal et al., 2004b). However, Flegal (2005) pointed out that this formula could lead to bias when there is confounding, defined as the effect of other factors that affect the risk outcome (Goodman, 2005). As a result, the “weighted sum” method was introduced (Benichou, as cited in Flegal et al., 2004a). This method calculates the number of excess death in each of the different subgroups (i.e. age and sex subgroups) separately (the confounding factor) using the above formula and then add them together to get an estimate for the entire population. Because this method recognizes different relative risks in each subgroup, both confounding and interaction are accounted for. Hence, Flegal et al. (2004a) considered it as the hypothetical accurate method. To use this method, one must find out the number of deaths within each subgroup as well as the proportion of decedents who were obese (Flegal, 2005).Unfortunately, these data are not generally available for the U.K. population, which means that the practicability of this method is limited. Moreover, Rockhill (1998) critiqued that this method of summing single risk factor population attributable fraction would generate an over estimate unless all risk factors were considered simultaneously.

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This gave rise to the “partially adjusted” method, which is widely used in recent studies (Allison et al., 1999a; Mokdad et al., 2004). Using Levin’s formula for unadjusted relative risks, this approach calculates the relative risk adjusted for people in the subgroup. A single attributable fraction is obtained by apply this relative risk estimate to the prevalence of exposure of the entire population. The advantage of this approach is that it does not require the number of deaths in each subgroup to be known. However, another problem arises. Since Levin’s formula is only appropriate for unadjusted relative risks, the ...

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