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Economic Models - Convex Optimization

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estrictive model are<br />

⎧<br />

ŷ t = 0.021<br />

⎪⎨<br />

+ 0.454y t−1<br />

(0.009)<br />

⎪⎩<br />

Inflation Control in Central and Eastern European Countries 189<br />

(0.154)<br />

̂π t =−0.57π t−1<br />

(0.19)<br />

− 0.0029y t−1<br />

(0.001)<br />

− 0.76π t−2<br />

(0.13)<br />

− 0.47π t−3 + 16.09(q t−1 − q t−5 )<br />

(0.20)<br />

(7.23)<br />

over the period 1995Q1–2004Q1 for the AD, and 1998Q1–2004Q1 for<br />

the PC, very similar then to the estimates on the longer sample. For the PC<br />

equation, we also present the alternative specification<br />

̂π t =−0.66π t−1<br />

(0.20)<br />

− 0.78π t−2<br />

(0.13)<br />

+ 19.22(q t−1 − q t−5 )<br />

(7.46)<br />

− 0.59π t−3 + 39.24π t−1<br />

(0.20) (29.00)<br />

estimated over the sample 1998Q1–2004Q1: the lagged output gap still<br />

appeared in the determinants of the inflation dynamics, it had the correct<br />

sign and it was also marginally significant with the 10% critical value and a<br />

one-sided t test: a possible interpretation of this result could be that by 1998,<br />

the PC equation evolved even closer to the standard textbook specification,<br />

but we think that a longer dataset is needed to address this particular issue.<br />

In any case, considering the whole model, we confidently conclude that<br />

the Polish monetary authority was able to control inflation during these<br />

years, but we think it mainly worked through the exchange rate management,<br />

the evidence of the closed economy transmission mechanism, in fact,<br />

being dubious.<br />

3.3. Czech Republic<br />

Czech Republic originated in 1993, from the split of the former Czechoslovakia.<br />

Data availability is then slightly reduced, and it is also possible that<br />

the division of the country acted as a source of instability additional to the<br />

one generated to the transition. Although it is not possible to distinguish<br />

between these two causes, the evidence of instability of the macroeconomic<br />

structure was quite clear.<br />

The sample for the estimation of theAD equation started in 1994Q4, but<br />

we found that a break took place around 1999, according to the CUSUMsq<br />

statistic. This is approximately also the point for which the Chow test is<br />

to be computed, and we found strong evidence in favor of it (the P-value<br />

associated to it was 0.01). Comparing the estimates in the two sub-samples,

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