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International Tfp Dynamics And Human Capital Stocks: A Panel Data Analysis, 1960–2003

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  • Adriana Di Liberto
  • Francesco Pigliaru
  • Piergiorgio Chelucci

Abstract

This paper adopts a fixed-effect panel methodology that enables us to take into account both TFP and neoclassical convergence. We use a sample of 76 countries, 1960-2003 and estimate TFP values obtained by using different estimators such as LSDV, Kiviet-corrected LSDV, and GMM à la Arellano and Bond. In our estimates, cross-country TFP dynamics shows that most countries in the sample do not catch up with the USA. We also find conditional convergence in TFP levels and that human capital acts as a robust enhancing factor of technology adoption, as suggested by Nelson and Phelps in 1966. In contrast with previous evidence, in our results even very low level of human capital stocks allow a country to enter a “conditional TFP convergence club” – a result again consistent with the original version of the Nelson-Phelps hypothesis. Further, our results imply a plausible link between stages of development and returns to different levels of education. Finally, the positive influence of human capital on technology catch up is robust to the inclusion of controls for a country’s institutional quality.

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Bibliographic Info

Article provided by International Association for Research in Income and Wealth in its journal Review of Income and Wealth.

Volume (Year): 57 (2011)
Issue (Month): 1 (03)
Pages: 156-182

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Handle: RePEc:bla:revinw:v:57:y:2011:i:1:p:156-182

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Cited by:
  1. Rosa Bernardini Papalia & Silvia Bertarelli, 2013. "Nonlinearities in economic growth and club convergence," Empirical Economics, Springer, Springer, vol. 44(3), pages 1171-1202, June.
  2. Antonelli Cristiano & Fassio Claudio, 2012. "Academic knowledge and economic growth: are scientific fields all alike," Department of Economics and Statistics Cognetti de Martiis LEI & BRICK - Laboratory of Economics of Innovation "Franco Momigliano", Bureau of Research in Innovation, Complexity and Knowledge, Collegio 201203, University of Turin.

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