Page 16 - CITN 2017 Journal
P. 16

Source: Authors' Computation, 2016

         Figure 3: Trend Analysis of each of the variable

         4.2.1 Unit Root Test Results
         The purpose of the estimation of the unit root test is to determine the stationarity of the time
         series data used for this study and check their order of integration.

         Table 1:  ADF Unit Root Test of Variables used in the Model
          VAR       ADF  TEST  ADF  TEST  MACKINNON               CRITICAL ORDER
                    AT LEVEL     AT     ONE  VALUE                           OF
                                 DIFF         1%         5%        10%       INTEGR
                                                                             ATION

          GEH       2.689555     -4.012163       -3.6576  -2.9591   -2.6181   I (1)
          REM       3.674631     10.24628        -3.6576  -2.9591   -2.6181   I (1)
          FDI       -3.615980    -12.78160       -3.6576  -2.9591   -2.6181   I (1)
          EGS       2.513989     -3.962861       -3.6576  -2.9591   -2.6181   I (1)
          FX        -0.077253    -3.89185        -3.6576  -2.9591   -2.6181   I (1)

         Source: Authors' Computation, 2016

         The Augmented Dickey Fuller (ADF) test in Table 1 reveals that GEH, REM, FDI EGS and
         FX attain their orders of stationary at first difference. Thus, the stationarity tests show that
         all the variables are integrated of order one. Hence, based on the empirical analysis of the
         unit root test, it is necessary to check if the variables are co-integrated and that there is a
         long run relationship between the dependent and the independent variables.

         Table 2: Result of Johansen's Co-Integration Test

                                Likelihood   5 Percent   1 Percent   Hypothesized
                Eigenvalue        Ratio    Critical Value  Critical Value  No. of CE(s)
                 0.986940        264.3962      68.52       76.07         None **
                 0.898001        129.9126      47.21       54.46      At most 1 **
                 0.761097        59.14596      29.68       35.65      At most 2 **
                 0.367613        14.76332      15.41       20.04      At most 3
                 0.017822        0.557458       3.76        6.65      At most 4
           Source: Authors' Computation, 2016



         4.2.2 Johansen Co-Integration Test
         Table 2 presents the Johansen co-integration test result. The result indicates the long run
         relationship between the variables using maximum eigenvalue and the likelihood ratio
         respectively. The study shows that the likelihood ratio is higher than the critical values at 5
         and 1 per cent. Hence there are three (3) co-integrating factors in the result. This implies
         that the null hypothesis of no co-integration among the variables should be rejected at one
         and five percent levels of significance while the alternative hypothesis of co-integration in
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