A. S. M. Anwarul Huq
Institute of Agricultural and Food Policy Studies, Universiti Putra Malaysia, Putra Infoport, Jalan Ksjang-Puchong, 43400 UPM Serdang, Selangor, Malaysia.
Fatimah Mohamed Arshad
Institute of Agricultural and Food Policy Studies, Universiti Putra Malaysia, Putra Infoport, Jalan Ksjang-Puchong, 43400 UPM Serdang, Selangor, Malaysia.
Gazi Nurul Islam
Institute of Agricultural and Food Policy Studies, Universiti Putra Malaysia, Putra Infoport, Jalan Ksjang-Puchong, 43400 UPM Serdang, Selangor, Malaysia.
Supply response, Wheat, Co-integration, Vector error correction approach
Socio-economic and Policy
Time series data during the post-independence of the country for the period 1972-1973 to 2005-2006 (BBS, 1982, 1998, 2004, 2005, 2008) were used for this study. Data on area, production and price of wheat, boro paddy, potato, mustard were collected from "The Yearbook of Agricultural Statistics" published by the Bangladesh Bureau of Statistics (BBS), Ministry of Planning, and Government of the People's Republic of Bangladesh. The variable chosen includes natural logarithm of wheat area (A), natural logarithm of deflated wheat price (WP,), natural logarithm of deflated Boro paddy price taken as a competitive crop (BP). and proxy variable for weather (WE). The impact of weather on wheat yield variability is measured with a Stalling index (Stalling, 1960). To obtain expected yield, yield is regressed on time. The ratio of the actual to the predicted yield is defined as a weather variable. The direct effects of weather such as rainfall and temperature may captured by this index in supply response model. Data on infrastructural developments, expenditure on agricultural research and extension, applications of modern techniques like fertilizers and improved rice varieties etc, are hardly available particularly in developing countries like Bangladesh. Therefore, these variables cannot be easily represented in the wheat supply response equations directly and individually. An attempt is made to capture their effects collectively by introducing a time-trend dummy variable. Nominal harvest price was deflated with the Laspeyres price index (using base year weights). The Laspeyres price index was constructed for boro paddy, chickpea, mung bean, lentil, potato and mustard harvest price as they are competing crops of wheat. The methodology used was the method of co-integration and its implied vector error correction approach (VEC), extensively used in supply response studies. The VEC model is considered appropriate for non-stationary time series with a common long-term trend. This implies that although the variables may exhibit a dynamic of their own in the short term, they tend to move together in the long run. The application of VEC models has been relevant in supply response, market leadership and integration studies (Nkang et al., 2007; Huq and Arshad, 2010, Engler and Nahuelhual, 2006; Vickner and Davis, 2000; Thompon et al., 2002; Sephton, 2003). The empirical application of the VEC approach follow three steps: (i) unit root tests to identifying the order of integration of the variables; (ii) cointegration test to identify the existence of relationship using Johansen maximum likelihood approach for multivariate cointegration; and (iii) estimation of the VEC to obtain the short-run and long-run coefficients. To ascertain the order of integration, a unit-roots analysis was undertaken for each of the chosen time series variables. Order of integration for all the variables must be known prior to cointegration analysis, at least to ensure that variable is not integrated of order greater than one (Abbott et al., 2000). In order to identify the order of integration of each single time series, we performed an augmented Dickey-Fuller (ADF) unit root test (Dickey and Fuller, 1981; Said and Dickey, 1984), both with or without deterministic trend using Standard Version of Eviews-6 Econometric Software. The study adopts the Johansen Maximum Likelihood procedure of cointegration. In this method, a preliminary analysis is carried out first to assess the order of integration of the data series through the use of unit root tests after which we test for the existence of cointegrating (long-run equilibrium) relationships among the data series. If a valid co integrating relationship is found, then we estimate a vector error correction model, since cointegration is a pre-condition for the estimation of an error correction model.
African Journal of Agricultural Research, Vol. 8(44), pp. 5440-5446, 14 November, 2013
Journal