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Power inputs from labour, draught animals and machines in the agriculture of the developing countries

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  • NIKOS ALEXANDRATOS
  • JELLE BRUINSMA
  • JANOS HRABOVSZKY

Abstract

This article describes a model developed and used to estimate power input requirements by source for increasing agricultural production in the developing countries. Production increases are defined for 28 crops, each of which is grown in one or more of six classes of rainfed and irrigated land at specified yield levels. The estimation and analysis is carried out for each one of 90 developing countries, which together account for 98% of the population of the developing world, not counting China. Given crop production increases specified as above, the model calculates first the requirements for total power input and subsequently distributes it to the three sources of power (labour, machinery and draught animals). The results show that for a 3.5% annual increase in crop production in the aggregate of the 90 developing countries 1980–2000 (the growth rate 1966–81 was 2.9%) the total power input (in terms of man day equivalents) should grow at 2.2% and the labour input at 2.1%, implying an employment elasticity of 0.52. Mechanization should advance most rapidly in the higher income developing countries (Latin America, Near East), while in all regions, animal traction would be substituted by machinery.

Suggested Citation

  • Nikos Alexandratos & Jelle Bruinsma & Janos Hrabovszky, 1982. "Power inputs from labour, draught animals and machines in the agriculture of the developing countries," European Review of Agricultural Economics, Oxford University Press and the European Agricultural and Applied Economics Publications Foundation, vol. 9(2), pages 127-155.
  • Handle: RePEc:oup:erevae:v:9:y:1982:i:2:p:127-155.
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    File URL: http://hdl.handle.net/10.1093/erae/9.2.127
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    Cited by:

    1. Jȩdrzejewski, J., 1994. "Phase diagrams of extended Hubbard models in the atomic limit," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 205(4), pages 702-717.
    2. Horiguchi, T. & Morita, T., 1984. "Devil's staircase in a one-dimensional mapping," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 126(3), pages 328-348.

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