2021
DOI: 10.1016/j.jmoneco.2019.12.004
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Empirical evidence on the Euler equation for consumption in the US

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Cited by 24 publications
(44 citation statements)
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References 51 publications
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“…Many other studies that use aggregate data find very small estimates for the intertemporal elasticity of substitution implying low sensitivity of consumption to changes in interest rate (see Hall, 1988;Barsky et al, 1997;Yogo, 2004; Havránek, 2015 among others). However, there is also some evidence for a larger elasticity estimate especially when incorporating rule-of-thumb consumers and accounting for weak instruments problem (for example, see Hahm, 1998;Ascari, Magnusson and Mavroeidis, 2016). In a paper related to ours in terms of addressing the issue of weak instruments in the estimation of consumption-income relationship, Ascari et al (2016) find that a baseline consumption Euler equation with a non-constant real interest does not capture 12 As shown by Campbell and Mankiw (1991), the model in the logarithmic form can be derived from the firstorder log-linear approximation of the consumption Euler equation under power utility.…”
Section: Conceptual Frameworkmentioning
confidence: 99%
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“…Many other studies that use aggregate data find very small estimates for the intertemporal elasticity of substitution implying low sensitivity of consumption to changes in interest rate (see Hall, 1988;Barsky et al, 1997;Yogo, 2004; Havránek, 2015 among others). However, there is also some evidence for a larger elasticity estimate especially when incorporating rule-of-thumb consumers and accounting for weak instruments problem (for example, see Hahm, 1998;Ascari, Magnusson and Mavroeidis, 2016). In a paper related to ours in terms of addressing the issue of weak instruments in the estimation of consumption-income relationship, Ascari et al (2016) find that a baseline consumption Euler equation with a non-constant real interest does not capture 12 As shown by Campbell and Mankiw (1991), the model in the logarithmic form can be derived from the firstorder log-linear approximation of the consumption Euler equation under power utility.…”
Section: Conceptual Frameworkmentioning
confidence: 99%
“…However, there is also some evidence for a larger elasticity estimate especially when incorporating rule-of-thumb consumers and accounting for weak instruments problem (for example, see Hahm, 1998;Ascari, Magnusson and Mavroeidis, 2016). In a paper related to ours in terms of addressing the issue of weak instruments in the estimation of consumption-income relationship, Ascari et al (2016) find that a baseline consumption Euler equation with a non-constant real interest does not capture 12 As shown by Campbell and Mankiw (1991), the model in the logarithmic form can be derived from the firstorder log-linear approximation of the consumption Euler equation under power utility. An important consequence of using logs is that the parameter cannot be precisely interpreted as the fraction of rule-of-thumb consumers.…”
Section: Conceptual Frameworkmentioning
confidence: 99%
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“…Third, while completely uninformative weak-instrument-robust confidence intervals 2 are quite frequent in the empirical literature of the EIS for macro consumption data, - Yogo (2004), Ait-Sahalia, Parker, and Yogo (2004), Ascari, Magnusson, and Mavroeidis (2016) and Gomes and Paz (2013) -, this paper shows that unfiltered consumption can transform these impractical intervals into more plausible sets. For instance, Yogo (2004) found uninformative sets in 66 percent of specifications estimated with reported macro expenditures data for the US economy.…”
Section: Introductionmentioning
confidence: 73%
“…In addition to Yogo (2004), only a few papers address the subject. Ascari, Magnusson, and Mavroeidis (2016), Ait-Sahalia, Parker, and Yogo (2004), Gomes and Paz (2013) and J. C. Fuhrer and Rudebusch (2002) are examples, albeit the latter in a more macro-based framework.…”
Section: Introductionmentioning
confidence: 99%