American Journal of Economics
p-ISSN: 2166-4951 e-ISSN: 2166-496X
2016; 6(1): 22-26
doi:10.5923/j.economics.20160601.03

Waleerat Suphannachart
Faculty of Economics, Kasetsart University, Bangkok, Thailand
Correspondence to: Waleerat Suphannachart, Faculty of Economics, Kasetsart University, Bangkok, Thailand.
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This work is licensed under the Creative Commons Attribution International License (CC BY).
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This paper aims at addressing the attribution issue among major agricultural R&D sources in Thailand. The public, private, university and foreign R&D are investigated as sources of agricultural productivity growth along with other economic and noneconomic factors using an econometric model. The model employs the error correction modeling technique using time-series data during 1980 to 2014. The estimated coefficients of the organized R&D variables are then used to compute the associated marginal internal rates of return on the local sources of R&D. The results show that all the major sources of agricultural R&D have statistically significant positive impacts on the productivity gain. However, the magnitude of the impacts and the associated rates of return are quite small. The university R&D payoff is shown to be slightly higher than those of the public and the private R&D, respectively. The findings also highlight the importance of the attribution among R&D sources and the systematic records of the R&D data.
Keywords: Agricultural R&D, Rate of return, Research Attribution, Thai agriculture
Cite this paper: Waleerat Suphannachart, Returns to Major Agricultural R&D Sources in Thailand, American Journal of Economics, Vol. 6 No. 1, 2016, pp. 22-26. doi: 10.5923/j.economics.20160601.03.
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![]() | (1) |
= total factor productivity in the agricultural sector,
The formula for computing the MIRR is shown in equation (2). It is computed based on the estimated coefficients of the level terms of the local research variables or the long-term TFP elasticities with respect to the public, university, and private R&D variables. This regression-based rate of return is calculated as the discount rate r, such that: ![]() | (2) |
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