Munich Personal RePEc Archive
Login | Create Account

Socially determined time preference in discrete time

Gomes, Orlando (2007): Socially determined time preference in discrete time. Unpublished.

[img]
Preview
PDF - Requires a PDF viewer such as GSview, Xpdf or Adobe Acrobat Reader
283Kb

Abstract

The aim of the paper is to develop a discrete time version of a one-sector optimal growth model with endogenous time preference. The intertemporal discount rate is determined by social factors (i.e., factors that are external to the individual agent), namely the economy wide levels of consumption and income. In continuous time, the combined effect of the previous factors is known to eventually produce local indeterminacy, instead of the well known saddle-path equilibrium of the standard Ramsey model. In discrete time, the possibility of local indeterminacy is explored under several types of Ramsey models with endogenous time preference: neo-classical and endogenous growth models, and models with production externalities and endogenous labor supply. Besides finding various possibilities regarding local dynamics, we also find that one of the models can give place to endogenous fluctuations, although this occurs only under rather exceptional circumstances.

Item Type:MPRA Paper
Institution:Escola Superior de Comunicação Social - Instituto Politécnico de Lisboa
Language:English
Keywords:Endogenous time preference; Growth models; Stability analysis; Technological externalities; Endogenous labor supply
Subjects:C - Mathematical and Quantitative Methods > C6 - Mathematical Methods and Programming > C61 - Optimization Techniques; Programming Models; Dynamic Analysis
O - Economic Development, Technological Change, and Growth > O4 - Economic Growth and Aggregate Productivity > O41 - One, Two, and Multisector Growth Models
ID Code:3442
Deposited By:Orlando Gomes
Deposited On:09. Jun 2007
Last Modified:28. Jul 2011 16:02
References:

Barro, R. J. (1999). “Ramsey Meets Laibson in the Neoclassical Growth Model.” Quarterly Journal of Economics, vol. 114, pp. 1153-1191. Boyarchenko, S. I. and S. Z. Levendorskii (2005). “A Theory of Endogenous Time Preference and Discounted Utility Anomalies.” The University of Texas, department of Economics working paper. Caballé, J.; X. Jarque and E. Michetti (2006). “Chaotic Dynamics in Credit Constrained Emerging Economies.” Journal of Economic Dynamics and Control, vol. 30, pp. 1261-1275. Cellarier, L. (2006). “Constant Gain Learning and Business Cycles.” Journal of Macroeconomics, vol. 28, pp. 51-85. Christiano, L. and S. Harrison (1999). “Chaos, Sunspots and Automatic Stabilizers.” Journal of Monetary Economics, vol. 44, pp. 3-31. Drugeon, J. P. (1998). “A Model with Endogenously Determined Cycles, Discounting and Growth.” Economic Theory, vol. 12, pp. 349-369. Epstein, L. G. (1987). “”A Simple Dynamic General Equilibrium Model.” Journal of Economic Theory, vol. 41, pp. 68-95. Frederick, S.; G.Loewenstein and T.Donoghue (2002). “Time Discounting and Time Preference: a Critical Review.” Journal of Economic Literature, vol. 40, pp. 351–401. Guo, J. T. and K. J. Lansing (2002). “Fiscal Policy, Increasing Returns and Endogenous Fluctuations.” Macroeconomic Dynamics, vol. 6, pp. 633-664. Kahneman, D. (2003). “Maps of Bounded Rationality: Psychology for Behavioral Economics.” American Economic Review, vol. 93, pp. 1449-1475. Kahneman, D. and A.Tversky (1979). “Prospect Theory: an Analysis of Decision Under Risk.” Econometrica, vol. 47, pp. 263–292. Laibson, D. I. (1997). “Golden Eggs and Hyperbolic Discounting.” Quarterly Journal of Economics, vol. 112, pp. 443-447. Meng, Q. (2006). “Impatience and Equilibrium Indeterminacy.” Journal of Economic Dynamics and Control, vol. 30, pp. 2671-2692. O’Donoghue, T. and M. Rabin (1999). “Doing it Now or Doing it Later.” American Economic Review, vol. 98, pp. 103-124. Schmitt-Grohé, S. (2000). “Endogenous Business Cycles and the Dynamics of Output, Hours, and Consumption.” American Economic Review, vol. 90, pp. 1136-1159. Uzawa, H. (1968). “Time Preference, the Consumption Function, and the Optimum Asset Holdings.” in J. N. Wolfe (ed.), Value, Capital and Growth: Papers in Honour of Sir John Hicks. Edinburgh: University of Edinburgh Press.

All papers reproduced by permission. Reproduction and distribution subject to the approval of the copyright owners.
Repository Staff Only: item control page

LMU-Logo
MPRA is a RePEc service hosted by
the Munich University Library in Germany.