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REGIONAL COOPERATION AND ECONOMIC INTEGRATION

REGIONAL COOPERATION AND ECONOMIC INTEGRATION

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CEFTA-2006 TRADE <strong>COOPERATION</strong><br />

scholars on the possibilities these equations to be specified since those depend on number of<br />

factors, such as: type of the commodity to be traded, the final use, institutional framework,<br />

purpose of modeling, as well as the data availability. Generally the theory suggests two<br />

principle models: model of imperfect and the one of perfect substitutes (Goldstein and<br />

Khan, 1985, p. 1044).<br />

Within this part of the study a selected set of macroeconomic variables is going to be applied<br />

so as to examine their influence on exports and imports. The analysis is to be completed<br />

for the period 1998Q1 to 2008Q3 proceeded by intensive trade and price liberalization. In<br />

addition, the selected timeframe was limited to availability of some variables before the<br />

year 1998, as well as the possible abstraction from the break imposed by 1997 devaluation.<br />

However, the total number of 43 observations allows the specific econometric approach to<br />

be applied without reflecting more significantly on reduction of the degrees of freedom.<br />

The assessment of trade equations is to be made by employing the maximum likelihood<br />

estimator of Johansen so as to estimate a long-run (cointegration) relationship between<br />

exports or imports and the appropriate macroeconomic fundamentals. This method in<br />

particular is suitable for multivariate analysis (can detect more than one cointegrating<br />

vector) and might also account for autocorrelation of the endogenous variables. One of the<br />

most important advantages over the single-equation (Engle – Granger) is the possibility<br />

to include both jointly dependant I(1) and I(0) variables (Harris and Sollis, 2003). The<br />

Johansen method goes through several steps, beginning with the Vector Auto Regression<br />

(VAR) model that is to be transformed into Vector error correction model (VECM).<br />

Thus, the lag length specification of the underlying VAR model has to be made at first.<br />

Furthermore, one should make an appropriate selection of the deterministic components<br />

intended for the long- and short-run relation among the variables. The estimation proceeds<br />

by jointly testing for cointegration and deterministic components. Finally, the restrictions<br />

have to be imposed on the cointegrating vector (s) obtained.<br />

where<br />

Π =<br />

p<br />

∑<br />

i=<br />

1<br />

A i<br />

− I , Γ = − ∑<br />

p<br />

i<br />

A j<br />

j=<br />

i+<br />

1<br />

Within the above equation, y<br />

t<br />

stands for the k-vector of non-stationary I(1) variables<br />

(exports or imports and the respective macroeconomic determinates), x t<br />

indicates<br />

the d-vector of deterministic variables and ε<br />

t<br />

is a vector of innovations. Granger’s<br />

representation theorem states that if the coefficient matrix Π has reduced rank r

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