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Published in: International Journal of Health Economics and Management 3-4/2013

01-12-2013

Willingness-to-pay to prevent Alzheimer’s disease: a contingent valuation approach

Author: Rashmita Basu

Published in: International Journal of Health Economics and Management | Issue 3-4/2013

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Abstract

As the prevalence of Alzheimer’s disease (AD) increases, the need to develop effective and well-tolerated pharmacotherapies for the prevention of AD is becoming increasingly important. Understanding determinants and magnitudes of individuals’ preferences for AD prevention programs is important while estimating the benefits of any new pharmacological intervention that targets the prevention of the disease. This paper applied contingent valuation, a method frequently used for economic valuation of goods or services not transacted in the markets, to estimate the willingness-to-pay (WTP) to prevent AD based on the nationally representative Health and Retirement Survey data. The WTP was associated in predictable ways with respondent characteristics. The mean estimated WTP for preventing AD is $155 per month (95 % CI $153–$157) based on interval regression. On average, a higher WTP for the prescription drug for AD prevention was reported by respondents with higher perceived risks, and greater household wealth. The findings provide useful information about determinants and the magnitude of individuals’ preferences for AD prevention drugs for healthcare payers and individual families while making decisions to prevent AD.
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Footnotes
1
Participants were given a general statement explaining that the government and universities spend money on medical research and there is a great need to understand how these funds ought to be spent, given that people differed in rating the importance of different health outcomes. Respondents also were told that they should concentrate on their own assessments, and not make any assumption on the way that someone else would respond to these same questions. They were then told that their responses would be used to decide allocation of funds in medical research and not to help drug companies decide how much they could charge for their medicines.
 
2
The specific question asked in the survey was: “Did a doctor ever tell you that you had a memory related disease?”
 
3
Before taking the natural log, a value of 1 was added to WTP values to avoid the problem of 0 values. In the empirical model dependent variable used as \(\ln (WTP)=\log (1+WTP).\)
 
4
Calculated by summing all assets (excluding second home) minus all debts. (In a sense, it represents net worth).
 
5
The logarithmic transformation of the outcome variable reduces the skewness and approximates it to the normal distribution. The use of normal or lognormal distributions is most common in estimating interval regression model.
 
6
\(lnwealth=\log (1+wealth)\)
 
7
The detail of this can be found in any standard econometric textbook (Wooldridge 2002). Here a very brief summary of the test is provided. The test is performed at two steps. For the first step, we regress the endogenous regressor (here, perceived risk) on instruments (highly correlated with perceived risks but not associated with WTP such as health risk behaviors) and other exogenous factors that influence perceived risk, then obtain the residual from the regression estimation. For the second step, WTP was regressed on a set of exogenous factors including the residual obtained from the first step. A non-significant test statistic indicates that the variable is not endogenous. Here, decline in self-rated memory, health risk behaviors, and chronic conditions were used as instruments for perceived risk, since these variables were assumed to be uncorrelated with WTP but highly correlated with perceived risk.
 
8
It is of interest to compare this perceived risk with actual risk of developing AD for population similar to this sample. Based on the Framingham Study, the lifetime risks (the probability that someone of a given age develops the condition during remaining lifetime) of AD and of any dementia for women at age 65 is 20 % and that of men would be 17 % (Alzheimer’s Disease, Facts & Figures 2012). However, these estimated risks will increase with age. Compared to the mean self-assessed probability of developing AD for this sample is 30 %, it cannot rules out the possibility of slightly higher than estimates obtained from actual epidemiological data. However, it is important to note that these estimates are conservative because of the high threshold used in the Framingham study for categorizing patients with dementia.
 
9
There are reasons to believe that respondents can accurately assess their own health risks. In the sample an average respondent reported that there would be 50 % chance that the respondent would be living between 85 and 100 years. This expected probability of living corresponds to the actual probability that US male by age 65 have a 40 % chance of living age 85 and females 53 % chance (based on data extracted from the analysis of the 2007 period Life Table for Social Security Area Population (Society of Actuaries 2012). Smith et al. (2001) also found that observed deaths among HRS respondents were preceded by lower self-assessed longevity estimations in prior years.
 
10
The Duan smearing factor was calculated as [\(\sum (\text {exp}(\text {e}_\mathrm{i})\)]/n; where e\(_{i}\) is the ith residual of the regression in the log scale; and was multiplied to the estimated WTP value to correct for the retransformation bias.
 
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Metadata
Title
Willingness-to-pay to prevent Alzheimer’s disease: a contingent valuation approach
Author
Rashmita Basu
Publication date
01-12-2013
Publisher
Springer US
Published in
International Journal of Health Economics and Management / Issue 3-4/2013
Print ISSN: 2199-9023
Electronic ISSN: 2199-9031
DOI
https://doi.org/10.1007/s10754-013-9129-2

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