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. 2010 Dec 31;36(2):1134–1142. doi: 10.1016/j.energy.2010.11.036

Table 2.

Unit-root tests.

Variablea Augmented Dicker–Fuller
Phillips–Perron
Lag length t-Statistics t-Statistics
Level LGDPSA 0 −0.223 (<0.93) −0.178 (<0.93)
LELECSA 0 −1.551 (<1.00) −1.779 (<1.00)
LPOP 1 −0.382 (<0.98) −1.954 (<1.00)
LTOURSA 1 −0.482 (<0.88) −0.528 (<0.87)



First-difference ΔLGDPSA 0 −6.496 (<0.01)* −6.500 (<0.01)*
ΔLELECSA 0 −6.671 (<0.01)* −6.638 (<0.01)*
ΔLPOP 0 −2.930 (0.05)** −2.952 (<0.05)**
ΔLTOURSA 0 −8.792 (<0.01)* −10.671 (<0.01)*



Second-difference Δ2LGDPSA 0 −11.454 (<0.01)* −14.592 (<0.01)*
Δ2LELECSA 0 −12.441 (<0.01)* −36.927 (<0.01)*
Δ2LPOP 0 −6.687 (<0.01)* −6.721 (<0.01)*
Δ2LTOURSA 1 −8.498 (<0.01)* −31.021 (<0.01)*

Notes: For ADF tests, the optimal lag length was determined using Schwartz Information Criteria. The critical values of the ADF statistic at the 0.01, and 0.05 levels are −4.334, and −3.603 respectively (see MacKinnon [42]). * and ** denote the rejection of the null hypothesis at the 1 percent and 5 percent significance value, respectively and number in parentheses are the corresponding p-values.

a

Δ and Δ2 denote first-difference and second difference of variables.