A Theory of the Consumption Function, With and Without Liquidity Constraints
Теория функции потребления с ограничениями ликвидности и без них
2001-08-01
SCID: 54.1/p7gc754g
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Euler equationPermanent Income Hypothesisliquidity constraintsprecautionary savingstochastic consumption model
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Abstract (AI)
This paper argues that the modern stochastic consumption model, in which impatient consumers face uninsurable labor income risk, matches Milton Friedman's (1957) original description of the Permanent Income Hypothesis much better than the perfect foresight or certainty equivalent models did. The model can explain the high marginal propensity to consume, the high discount rate on future income, and the important role for precautionary behavior that were all part of Friedman's original framework. The paper also explains the relationship of these questions to the Euler equation literature, and argues that the effects of precautionary saving and liquidity constraints are often virtually indistinguishable.
Key Findings
1
Precautionary behavior plays an important role, consistent with key elements of Friedman’s original framework.
2
Precautionary saving and liquidity constraints can produce effects that are often virtually indistinguishable.
3
The model explains high marginal propensities to consume and a high effective discount rate on future income.
4
The modern stochastic consumption model with impatient consumers and uninsurable labor-income risk better matches Friedman’s original Permanent Income Hypothesis than perfect-foresight or certainty-equivalent models.
5
The paper connects these consumption-model implications to the Euler equation literature.
Research Object
The modern stochastic consumption model with impatient consumers facing uninsurable labor income risk, including liquidity constraints
Research Subject
The model’s implications for consumption behavior, including marginal propensity to consume, discounting of future income, precautionary saving, and the effects of liquidity constraints
Publication Details
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2001-08-01
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