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Economic Models - Convex Optimization

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Inflation Control in Central and Eastern European Countries 181<br />

not find adequate data so the sample period was even shorter. Data are<br />

monthly, but in order to reduce the volatility, we used quarterly averages,<br />

adjusting the frequency properly. We took the CPI to compute inflation and<br />

the real exchange rate, and the seasonally adjusted industrial production<br />

to derive a measure of economic activity (when only the nonseasonally<br />

adjusted series was available, we run a preliminary step using the X-12<br />

filter in EViews to remove seasonality); for the nominal interest rate we<br />

used a three-months inter-bank rate or the Treasury bills rate of the same<br />

maturity. More details on the data used are at the end of this paper. We<br />

always considered Germany as the international reference, even if in the<br />

first part of the sample period some countries pegged the exchange rate to<br />

the US$: the EU in fact, constitutes by far the biggest trade partner for the<br />

CEECs.<br />

There is a strong seasonal component in the quarterly inflation, which<br />

is likely to shift the weights towards the fourth lag in the PC equation;<br />

the choice of the year appreciation of the real exchange rate was then also<br />

convenient to remove the seasonal effect.<br />

As a measure of the economic activity we took the output gap, defined<br />

the difference between the observed and the potential output computed<br />

using the Hodrik Prescott (HP) filter on the quarterly average of the production<br />

index. Even if the HP gap is usually considered an inexact measure<br />

of the economic cycle, due to its purely numerical definition, we still think<br />

that it is at least informative of the effective output gap. Plots of the inflation<br />

in the four countries are in Fig. 1 (figures are all collected at the end of<br />

Figure 1.<br />

Yearly inflation, Germany, Poland, Czech Republic, and Slovenia.

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