Abstract

Despite its paramount importance in the empirical growth literature, productivity convergence analysis has three problems that have yet to be resolved: (1) little attempt has been made to explore the hierarchical structure of industry-level datasets; (2) industry-level technology heterogeneity has largely been ignored; and (3) cross-sectional dependence has rarely been allowed for. This paper aims to address these three problems within a hierarchical panel data framework. We propose an estimation procedure and then derive the corresponding asymptotic theory. Finally, we apply the framework to a dataset of 23 manufacturing industries from a wide range of countries over the period 1963-2018. Our results show that both the manufacturing industry as a whole and individual manufacturing industries at the ISIC two-digit level exhibit strong conditional convergence in labour productivity, but not unconditional convergence. In addition, our results show that both global and industry-specific shocks are important in explaining the convergence behaviours of the manufacturing industries.

Highlights

  • Starting with the seminal studies by Baumol (1986), Barro (1991), and Barro and Sala-i Martin (1992), numerous studies have been devoted to testing whether income or productivity of poorer economies are converging to those of richer economies

  • We have identified one global factor that affects the growth in labour productivity of every individual manufacturing industry

  • Income and productivity convergence has long been a question of great interest in the economic growth literature

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Summary

Introduction

Starting with the seminal studies by Baumol (1986), Barro (1991), and Barro and Sala-i Martin (1992), numerous studies have been devoted to testing whether income or productivity of poorer economies are converging to those of richer economies. A substantial body of the literature (e.g., Mankiw et al, 1992; de la Fuente, 1999) uses aggregate-level data and focus exclusively on aggregate-level cross-country variations and attributes As a result, they ignore industry-level attributes in influencing the convergence of aggregatelevel income or productivity. They ignore industry-level attributes in influencing the convergence of aggregatelevel income or productivity Another strand of the literature (e.g., Bernard and Jones, 1996) uses industry-level data and focus exclusively on industry-level crosscountry variations and attributes by running a separate regression for each industry. These latter studies ignore aggregate-level attributes in influencing the convergence of industry-level income or productivity

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