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Table 10 Results of Johansen- Fisher Panel Cointegration Test

From: Unraveling the South Asian enigma: concurrent manifestations of child anthropometric failures and their determinants in selected South Asian countries

Johansen- Fisher Panel Cointegration Test

 

Individual Intercept

Individual Intercept and Trend

 

Fisher statistic trace test

Probability

Fisher statistic (Max eigen test)

Probability

None

194.5

0.0000

72.56

0.0000

At most 1

356.2

0.0000

122.6

0.0000

At most 2

167.8

0.0000

90.63

0.0000

At most 3

108.4

0.0000

31.21

0.0000

At most 4

82.41

0.0000

23.60

0.0006

At most 5

65.61

0.0000

21.69

0.0014

At most 6

52.55

0.0000

23.17

0.0007

At most 7

39.76

0.0000

30.16

0.0000

At most 8

20.09

0.0027

20.09

0.0027

  1. H0: variables are not cointegrated. All variables are distributed normally, N (0, 1). *** And ** mean significant at 1% and 5% respectively. Fisher’s (1932) test is employed irrespective of an independent variable. Lag intervals for test: 1 1, Asymptotic p-values are estimated by employing χ2 distribution tests [77]. Here we see that in the case of none hypothesized cointegrated equation; the probability value is less than 0.05. Therefore we reject our null hypothesis and conclude that the variables have a long- run association. In the same fashion, in at most 1, at most 2 and all the remaining hypothesized conintegrated equations, all the probabilities are less than 0.05. Therefore we reject our null hypothesis and state that the variables under consideration are conintegrated and have long- run associations (Table 10)