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TESTING INTERNATIONAL PRICE TRANSMISSION UNDER ...

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

and if hrwt < pintt, and regt = 0, the cointegration relation is instead<br />

swfr = β + β pint<br />

+ z<br />

(5.4)<br />

t<br />

0<br />

1<br />

t<br />

t<br />

By combining the composite variable wref with the policy regime dummy, we<br />

obtain a particular cointegration vector whose parameters depend on the policy<br />

regime in place.<br />

The cointegration vector was estimated with an OLS regression; its lagged<br />

residuals (for which the null hypothesis of non-stationarity yields an ADF statistic<br />

of -3.453, p-value 0.100) have been inserted in the VECM. Its estimates are<br />

reported in table 5.8 78 . As expected, the elasticity of transmission is lower with the<br />

US price (0.707-0.022) than with the intervention price (0.707), but, interestingly,<br />

the difference doesn’t seem of a big magnitude. Moreover, such a value is<br />

consistent with the ones estimated for Model 1.<br />

α 3<br />

LM test<br />

OV test z t-1<br />

ARCH (12)<br />

Table 5.8 Model 3 estimates<br />

∆swfr ∆hrw Cointegration vector<br />

-0.073***<br />

(0.023)<br />

0.361<br />

(p-value 0.993)<br />

10.214<br />

(p-value 0.006)<br />

2.027<br />

(p-value 0.999)<br />

0.002<br />

(0.028)<br />

0.583<br />

(p-value 0.910)<br />

25.395<br />

(p-value 0.013)<br />

Standard errors are reported in parenthesis<br />

LM: LM test with null hypothesis of no-autocorrelation<br />

OV: Omitted Variable test (χ 2 )<br />

* 10% significance; ** 5% significance; *** 1% significance<br />

swfr = 1.<br />

400*<br />

* * + 0.<br />

707wref<br />

* * * − 0.<br />

022*<br />

* * reg wref<br />

The omitted variable test for zt rejected the null hypothesis with a p-value of<br />

0.006. Both adjustments coefficients have the right sign; only the French one is<br />

significant. This means that the French price adjusts at a speed of about 7% per<br />

month to the disequilibria from the long run relationship between the French price<br />

and either the US or the intervention price, according to which of them is higher.<br />

The US price seems instead to perform as weakly exogenous even if it can’t be<br />

excluded that this is due to the fact that the intervention price intervenes in the<br />

cointegration vector, and in some periods the US price is then expected to respond<br />

78 Autocorrelation was removed by adding the 12 th differentiated lag. Monthly dummies were selected with<br />

specification tests.<br />

t<br />

( 0.<br />

205)<br />

( 0.<br />

040)<br />

t<br />

( 0.<br />

002)<br />

t<br />

t<br />

89

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