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New Evidence on the Relationship between Inequality and Health

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TLDR
In this paper, the authors apply a new methodology to calculate a variety of income inequality measures based on aggregate income and household size data from various Federal data sources, and find statistically significant evidence supporting the income inequality hypothesis and the relative deprivation hypothesis, which suggests that greater income inequality adversely affects health status in the United States.
Abstract
The relative income hypothesis suggests that an individual’s health is impacted by the income of others. However, prior studies suffer from mixed empirical findings that could be due to a lack of annual individual income data with sufficient sample size. We apply a new methodology to calculate a variety of income inequality measures based on aggregate income and household size data from various Federal data sources. Our proposed methodology provides a way to express various income inequality measures as a function of the ratio of mean to median household income under the assumption that individual income is log-Normally distributed. This approach produces a variety of precise annual income inequality measures at different levels of geography, thus solving the sample size problem by incorporating externally calculated inequality measures. Combining the 2001-2012 editions of the U.S. Behavioral Risk Factor Surveillance System with annual regional income inequality measures derived from our methodology enables us to estimate both the contemporaneous and the lagged effect of income inequality on individual health outcomes. In general, we find statistically significant evidence supporting the income inequality hypothesis and the relative deprivation hypothesis, which suggests that greater income inequality adversely affects health status in the United States.

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対数正規分布(Lognormal Distribution)のあてはめについて

寛三 日野, +1 more
TL;DR: In this article, a lognormally distributed random variable Z = exp(Y) where exp stands for the exponential function (exp(x) = e x) is calculated and the mean Z and the standard deviation s Z of the lognormal variable are related to the mean Y and standard deviation S Y of the normal variable by( 2 / exp() exp(2 Y s Y Z = [1] 5.
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The Impact of Housing Prices on Health in the United States Before, During, and After the Great Recession

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The Impact of Housing Prices on Health in U.S. Before, During and After the Great Recession

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Trending Questions (1)
How does income inequality relate to self-reported poor health in rural U.S.?

The paper does not specifically mention the relationship between income inequality and self-reported poor health in rural U.S.