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Why Is Consumption More Log Normal than Income? Gibrat’s Law Revisited
by
Lewbel, Arthur
, Blundell, Richard
, Battistin, Erich
in
Aggregate analysis
/ Aggregate demand
/ Children
/ Consumer economics
/ Consumption
/ Data analysis
/ Economic statistics
/ Economic theory
/ Euler equations
/ Growth models
/ Household consumption
/ Households
/ Income
/ Income distribution
/ Income taxes
/ Law
/ Marginal utility
/ Normality
/ Political economy
/ Skewed distribution
/ Statistical variance
/ Studies
/ Transitory income
2009
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Why Is Consumption More Log Normal than Income? Gibrat’s Law Revisited
by
Lewbel, Arthur
, Blundell, Richard
, Battistin, Erich
in
Aggregate analysis
/ Aggregate demand
/ Children
/ Consumer economics
/ Consumption
/ Data analysis
/ Economic statistics
/ Economic theory
/ Euler equations
/ Growth models
/ Household consumption
/ Households
/ Income
/ Income distribution
/ Income taxes
/ Law
/ Marginal utility
/ Normality
/ Political economy
/ Skewed distribution
/ Statistical variance
/ Studies
/ Transitory income
2009
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Do you wish to request the book?
Why Is Consumption More Log Normal than Income? Gibrat’s Law Revisited
by
Lewbel, Arthur
, Blundell, Richard
, Battistin, Erich
in
Aggregate analysis
/ Aggregate demand
/ Children
/ Consumer economics
/ Consumption
/ Data analysis
/ Economic statistics
/ Economic theory
/ Euler equations
/ Growth models
/ Household consumption
/ Households
/ Income
/ Income distribution
/ Income taxes
/ Law
/ Marginal utility
/ Normality
/ Political economy
/ Skewed distribution
/ Statistical variance
/ Studies
/ Transitory income
2009
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Why Is Consumption More Log Normal than Income? Gibrat’s Law Revisited
Journal Article
Why Is Consumption More Log Normal than Income? Gibrat’s Law Revisited
2009
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Overview
Significant departures from log normality are observed in income data, in violation of Gibrat’s law. We show empirically that the distribution of consumption expenditures across households is, within cohorts, closer to log normal than the distribution of income. We explain this empirical result by showing that the logic of Gibrat’s law applies not to total income, but to permanent income and to marginal utility.
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