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Empirical Analysis: Cointegration Models Accounting for Policy Regime Changes<br />

While on logarithms the null hypothesis of unit roots cannot be rejected, for<br />

log-differences it is possible to do so. This is generally true for all the series<br />

considered, both in the whole sample and in the two sub-samples identified as<br />

before and after the MacSharry reform. Results then overall confirm that the<br />

processes are I(1) (i.e., integrated of order 1, or difference-stationary), as it is the<br />

case in all the literature revised, despite the fact that they are nominal prices<br />

(Fanelli and Bacchiocchi 2005), and are reported in annex B.<br />

Provided that the prices are first-difference stationary, a cointegration analysis<br />

has been performed. The series have been analyzed in pairs. The optimum laglength<br />

for the VAR has been chosen according to the minimization of the Akaike<br />

Information Criterion (AIC) up to a maximum of 18 lags 66 . The Johansen and<br />

Juselius procedure has been used to estimate the rank of the cointegrating matrix<br />

(where not indicated differently, the null hypothesis has been rejected at 5%<br />

significance level) and the VECM in the “restricted constant case 67 .<br />

Autocorrelation was tested with a Lagrange Multiplier test with the null<br />

hypothesis of no autocorrelation up to the 18 th lag (the null hypothesis has been<br />

rejected at 5% significance level). Dummy variables have been introduced outside<br />

the cointegrating vector to take account of the months in which export taxes have<br />

been imposed by the EU with the objective of preventing prices from raising too<br />

much, and also of the Russian and Ukrainian grain inflow of 2001/2002.<br />

First of all, in the whole sample, the rank of the cointegrating matrix was<br />

estimated between swfr and hrw, to see whether the LOP holds between the EU<br />

and the US prices. As expected from visual inspection of the two time series and<br />

from policy considerations, the rank of the cointegration matrix is zero<br />

(Johansen’s tests are reported in annex C). However, by carrying out unit root<br />

tests on the French-US price spread in the overall sample and in different subsamples,<br />

some evidence of stationarity emerges, which seems to be stronger after<br />

1992 (see annex D).<br />

Although these results are partly contrasting, we could conclude that the each<br />

of the two prices follows its own pattern and that the influence of the market<br />

policies is so strong that they are not related to each other. In other words, if<br />

policy variables and policy regimes are simply ignored in the analysis, and if such<br />

a long period of time is considered, the two prices wander following each its own<br />

path.<br />

66<br />

The number of lags selected by the SBIC did not normally allow to remove autocorrelation in the<br />

equations.<br />

67<br />

Visual inspection of the data shows that there is no trend in the series (figure 4.8), and both theory and<br />

visual inspection of the data imply the presence of a constant in the long-run relationship, accounting for all<br />

elements contributing to price differentials not explicitly modelled in the price transmission equation. This<br />

means that, even if there are no linear time trends in the level of the data, the cointegrating relation has a<br />

constant mean.<br />

79

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