Thomas Piketty and the Rate of Time Preference
(2017) In Working Papers 2017(1).- Abstract
- Using a standard model where the individual consumption path is computed solving an optimal control problem, we investigate central claims of Piketty (2014) Rather than r>g (confirmed in the data) r-s>g - with s being the rate of time preference - matters. If this condition holds and the elasticity of substitution in the production function is larger than one, the capital share converges to one in the long run. Nevertheless, this does not have major impact on the distribution of wealth. The latter, however, converges to maximum inequality for heterogeneous time preferences or rates of interest (either persistent or stochastic).
Please use this url to cite or link to this publication:
https://lup.lub.lu.se/record/b1c4899b-d184-4841-aad4-2eb7998ac0d5
- author
- Fischer, Thomas LU
- organization
- publishing date
- 2017-01-13
- type
- Working paper/Preprint
- publication status
- published
- subject
- keywords
- wealth inequality, optimal control path, dynamic efficiency, C63, D31, E21
- in
- Working Papers
- volume
- 2017
- issue
- 1
- pages
- 34 pages
- publisher
- Department of Economics, Lund University
- language
- English
- LU publication?
- yes
- id
- b1c4899b-d184-4841-aad4-2eb7998ac0d5
- alternative location
- http://swopec.hhs.se/lunewp/abs/lunewp2017_001.htm
- date added to LUP
- 2017-02-14 15:40:17
- date last changed
- 2021-08-11 04:04:43
@misc{b1c4899b-d184-4841-aad4-2eb7998ac0d5, abstract = {{Using a standard model where the individual consumption path is computed solving an optimal control problem, we investigate central claims of Piketty (2014) Rather than r>g (confirmed in the data) r-s>g - with s being the rate of time preference - matters. If this condition holds and the elasticity of substitution in the production function is larger than one, the capital share converges to one in the long run. Nevertheless, this does not have major impact on the distribution of wealth. The latter, however, converges to maximum inequality for heterogeneous time preferences or rates of interest (either persistent or stochastic).}}, author = {{Fischer, Thomas}}, keywords = {{wealth inequality; optimal control path; dynamic efficiency; C63; D31; E21}}, language = {{eng}}, month = {{01}}, note = {{Working Paper}}, number = {{1}}, publisher = {{Department of Economics, Lund University}}, series = {{Working Papers}}, title = {{Thomas Piketty and the Rate of Time Preference}}, url = {{http://swopec.hhs.se/lunewp/abs/lunewp2017_001.htm}}, volume = {{2017}}, year = {{2017}}, }