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Optimal fiscal policy in the neoclassical growth model revisited

Optimal fiscal policy in the neoclassical growth model revisited
Optimal fiscal policy in the neoclassical growth model revisited
This paper studies optimal taxation in a version of the neoclassical growth model in which investment becomes productive within the period, thereby making the supply of capital elastic in the short run. Because taxing capital is distortionary in the short run, the government's ability/desire to raise revenues through capital income taxation in the initial period or when the economy is hit with a bad shock is greatly curtailed. Our timing assumption also leads to a tractable Ramsey problem without state-contingent debt, which can give rise to debt-financed budget deficits during recessions.
0966-4246
1406
University of Southampton
Mennuni, Alessandro
0599b55d-aa0c-404d-922e-eb60435431c6
Gervais, Martin
c03b188f-08e2-42a6-abca-b64b362a4065
Mennuni, Alessandro
0599b55d-aa0c-404d-922e-eb60435431c6
Gervais, Martin
c03b188f-08e2-42a6-abca-b64b362a4065

Mennuni, Alessandro and Gervais, Martin (2014) Optimal fiscal policy in the neoclassical growth model revisited (Discussion Papers in Economics and Econometrics, 1406) Southampton, GB. University of Southampton 35pp.

Record type: Monograph (Discussion Paper)

Abstract

This paper studies optimal taxation in a version of the neoclassical growth model in which investment becomes productive within the period, thereby making the supply of capital elastic in the short run. Because taxing capital is distortionary in the short run, the government's ability/desire to raise revenues through capital income taxation in the initial period or when the economy is hit with a bad shock is greatly curtailed. Our timing assumption also leads to a tractable Ramsey problem without state-contingent debt, which can give rise to debt-financed budget deficits during recessions.

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Published date: February 2014
Organisations: Economics

Identifiers

Local EPrints ID: 364764
URI: http://eprints.soton.ac.uk/id/eprint/364764
ISSN: 0966-4246
PURE UUID: f1ad835f-e110-4016-874c-939dbf182757

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Date deposited: 13 May 2014 16:57
Last modified: 14 Mar 2024 16:41

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Contributors

Author: Alessandro Mennuni
Author: Martin Gervais

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