The relationship between unemployment and output in post-communist countries
Hubert Gabrisch, Herbert Buscher
Post-Communist Economies,
2006
Abstract
Unemployment is still disappointingly high in most Central and East European countries, and might be a reflection of the ongoing adjustment to institutional shocks resulting from systemic transition, or it may be caused by high labour market rigidity, or aggregate demand that is too weak. In this paper we have investigated the dynamics of unemployment and output in those eight post-communist countries, which entered the EU in 2004. We used a model related to Okun’s Law; i.e. the first differences in unemployment rates were regressed on GDP growth rates. We estimated country and panel regressions with instrument variables (TSLS) and applied a few tests to the data and regression results. We assume transition of labour markets to be accomplished when a robust relationship exists between unemployment rate changes and GDP growth. Moreover, the estimated coefficients contain information about labour market rigidity and unemployment thresholds of output growth. Our results suggest that the transition of labour markets can be regarded as completed since unemployment responds to output changes and not to a changing institutional environment that destroys jobs in the state sector. The regression coefficients have demonstrated that a high trend rate of productivity and a high unemployment intensity of output growth have been occurring since 1998. Therefore, we conclude that labour market rigidities do not play an important role in explaining high unemployment rates. However, GDP growth is dominated by productivity progress and the employment-relevant component of aggregate demand is too low to reduce the high level of unemployment substantially.
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Panel Seasonal Unit Root Test: Further Simulation Results and An Application to Unemployment Data
Christian Dreger, Hans-Eggert Reimers
AStA - Advances in Statistical Analysis,
No. 3,
2005
Abstract
In dieser Arbeit wird der saisonale Einheitswurzeltests von Hylleberg et al. (1990) auf heterogene Panel verallgemeinert. Die Prozedur folgt dem Ansatz von Im, Pesaran and Shin (2002) und wird in der Arbeit von Otero et al. (2004) unabhängig von diesem Beitrag vorgeschlagen. Die abgeleiteten Teststatistiken werden dargestellt und kritische Werte mit Hilfe von Simulationen ermittelt. Die Eigenschaften der Tests werden für verschiedene deterministische und dynamische Spezifikationen untersucht. Es zeigt sich, dass für kleine Zeitdimensionen die Güte der Tests auch dann gering ist, wenn die Querschnittsdimension wächst. Bei einer empirischen Analyse erscheint es notwendig, das der Datensatz eine größere Zeitdimension als Querschnittsdimension hat. Das Verfahren wird auf die in Quartalen vorliegenden Arbeitslosenquoten industrialisierter Staaten angewendet. Obwohl in einigen Ländern saisonale Einheitswurzeln gefunden werden, wird die Nullhypothese von saisonalen Einheitswurzeln im Panel abgelehnt. Die Nullhypothese einer Einheitswurzel für die Nullfrequenz wird jedoch im Panel nicht abgelehnt, sodass sich Evidenz für Hysteresiseffekte ergibt.
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Panel Seasonal Unit Root Test With An Application for Unemployment Data
Christian Dreger, Hans-Eggert Reimers
IWH Discussion Papers,
No. 191,
2004
Abstract
In this paper the seasonal unit root test of Hylleberg et al. (1990) is generalized to cover a heterogenous panel. The procedure follows the work of Im, Pesaran and Shin (2002). Test statistics are proposed and critical values are obtained by simulations. Moreover, the properties of the tests are analyzed for di®erent deterministic and dynamic specications. Evidence is presented that for a small time dimension the power is slow even for increasing cross section dimension. Therefore, it seems necessary to have a higher time dimension than cross section dimension. The new test is applied for unemployment behaviour in
industrialized countries. In some cases seasonal unit roots are detected. However, the null hypotheses of panel seasonal unit roots are rejected. The null hypothesis of a unit root at the zero frequency is not rejected, thereby supporting the presence of hysteresis effects.
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