A note on some limitations of CRRA utility
By John Geweke. 2001
153 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance, General Decision Sciences
View Paper: https://www.semanticscholar.org/paper/fa8ed4eee8ea4c2b44858c738fc017e1c2245ba9
How researchers see this paper
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In Economics and Econometrics
- Guofu Zhou
- Allan G. Timmermann
- Davide Pettenuzzo
- Hashem Pesaran
- Michael Johannes
- Lars A. Lochstoer
- Pierre Collin-Dufresne
- Doron Avramov
In Finance
- Guofu Zhou
- Allan G. Timmermann
- Davide Pettenuzzo
- Hashem Pesaran
- Michael Johannes
- Lars A. Lochstoer
- Doron Avramov
- Pierre Collin-Dufresne
In General Decision Sciences
- Pierre Collin-Dufresne
- Guofu Zhou
- Lars A. Lochstoer
- Michael Johannes
- Tolga Cenesizoglu
- Hashem Pesaran
- Allan G. Timmermann
- Martin Weitzman
Citations in the corpus
- Bayesian Portfolio Analysis (2010, methodology): “Geczy et al. (2005) apply the Pástor-Stambaugh methodology to study the cost of investing in socially responsible mutual funds.”
- Do Return Prediction Models Add Economic Value (2012, methodology): “Following Kandel and Stambaugh (1996) and Geweke (2001) , we restrict ω t ∈ [0, 0.99] to ensure that the expected utility is finite under CRRA preferences.”
- On Modeling and Interpreting the Economics of Catastrophic Climate Change (2009, background): “Intuitively, a 6 The example in this section with these particular functional forms leading to existence problems from indefinite expected-utility integrals blowing up was first articulated in the important pioneering note of Geweke (2001).”
- Learning, Structural Instability, and Present Value Calculations (2007, background): “…exist for any h > 0, where 2 and v are the parameters of the gamma prior density assumed for 2 which can be written conveniently as 2 2 ∣∣∣ 2, v ∼ 2(v) As pointed out by Geweke (2001), the use of nonconjugate priors for and 2 does help in resolving the nonexistence of E ( e h | T ; , 2 , 2, v ) .”
- Parameter Learning in General Equilibrium: The Asset Pricing Implications (2016, background): “…parameter σ in a discrete-time setting leads to extreme tail risk in subjective consumption growth (its predictive distribution has fat tails).17 17 Geweke (2001) and Weitzman (2007) also consider learning about σ 2 with power utility and note that standard conjugate priors imply that the…”