- Article
- Open Access
Jobless growth: empirical evidences from the Middle East and North Africa region
- Mohamad A. Abou Hamia^{1}Email author
https://doi.org/10.1007/s12651-016-0207-z
© The Author(s) 2016
- Published: 24 August 2016
Abstract
In this study, we use Okun’s Law to examine whether growth has been jobless in seventeen MENA countries. The methods used are the ARDL approach for the individual country and the panel data analysis for the entire sample. The period considered in this study is from 1980 to 2013. To test for results robustness, we estimate the dynamic difference and three gap models based on three de-trending techniques: the HP filter, the BK filter, and the quadratic trend. Our findings can be summarized as follows: First, the estimation results suggest that Okun’s Law is valid, and hence job creation is associated with growth in only six of the seventeen countries, namely Algeria, Egypt, Iran, Jordan, Lebanon, and Turkey. Second, our results reveal that the valid estimates are, in general, bigger in Arab than non-Arab countries in the sample. Third, the CUSUM of squares test confirms that Okun’s Law is stable in Algeria, Egypt, and Iran, unstable in Jordan, and ambiguous in Lebanon and Turkey. Fourth, our panel data analyses suggest that Okun’s Law is valid for the entire MENA sample; however, our estimations reveal that the impact of GDP growth is weak on job creation in the region. Finally, our individual and panel estimations are not robust as they are sensitive to the choice of the estimation model and to the de-trending method.
Wachstum ohne Beschäftigung – empirische Evidenz aus Nahost und Nordafrika
Keywords
- Jobless Growth
- Okun’s Law
- Hodrick and Prescott Filter
- Baxter and King Filter
- Quadratic Trend
- ARDL
- CUSUM of squares Test
- ARDL
- Panel Data Regression
- MENA Region
JEL classification codes
- E24
- E32
- J01
1 Introduction
In this study, we empirically use Okun’s Law to examine whether growth has been jobless in a sample of Middle Eastern and North African (MENA) countries. Okun’s Law measures the responsiveness of unemployment to output growth rate. Okun suggested that a one percent increase in the unemployment rate is associated with three percent loss in real GDP. This change in output relative to change in the unemployment rate is known as Okun’s Law Coefficient (OLC). Okun’s finding was interesting since a reduction in unemployment is associated with a larger than the proportionate effect on output implying that considerable output gains can be realized by: “induced increases in the size of the labor force; longer average weekly hours; and greater productivity” (Okun 1962). After the 1970s’ oil shock and the persistent high unemployment and low growth rates, it was clear that the US economy experienced structural changes that led some scholars to doubt the stability and the robustness of Okun’s 3:1 estimation (Clark 1983; Friedman 1988; Prachowny 1993; Attfield and Silverstone 1998; and Freeman 2001). A reduction in output was believed to be associated with more loss in jobs than originally estimated by Okun. Mankiw (1994) revised Okun’s 3:1 original rule of thumb to 2:1.
Okun’s Law can answer a number of questions important to implement and design macroeconomic policies. Policy makers are interested to know the cost of cyclical unemployment rate (when the unemployment rate is above its natural rate) in terms of aggregate output. In other instances, they are interested to know the growth rate needed to lower the unemployment rate to some desirable level or the rate at which unemployment rate is growing when output growth is zero. In addition, “the effectiveness of disinflation policy depends on the responsiveness of unemployment on the output growth rate (sacrifice ratio)” (Soegner and Stiassny 2002). It is important to note that Okun’s Law represents a net effect of several structural mechanisms governing the labor market (Perman and Tavera 2005); it is a statistical relationship that varies with the changes in the examined country’s macro economy.
Several studies in the Okun’s Law literature, including Okun’s original work itself, confused between using two kinds of regressions: regressing the unemployment rates on the GDP growth rates and regressing the GDP growth rates on the unemployment rates. The reciprocal of the first regression coefficient is used instead of estimating the coefficient of the second regression. This would work only if the relationship between the two variables in the first regression is consistent and stable. If not, then the prediction of the mean value of the GDP growth rate given the known values of the unemployment rates is not reliable and amiss, especially when using it for policy recommendations. Estimating one of the two regressions would depend on the type of prediction one needs to conduct. If what is needed is to predict the mean value of the unemployment rate given the known values of the GDP growth rates, we need to regress the unemployment rates on the GDP growth rates. However, if what is needed is to predict the mean value of the GDP growth rate given the known values of the unemployment rates, we need to regress the GDP growth rates on the unemployment rates. In this study, we are interested in predicting the mean value of the unemployment rate given the known values of the GDP growth rates in the MENA region.
The literature adequately estimated Okun’s Law for developed countries. To name a few, Moosa (1997) estimated Okun’s Law for the G7 Countries, Apel and Jansson (1999) for Canada, the UK and the US, Lee (2000) for 16 OECD countries, and Moazzami and Dadgostar (2009) for OECD countries. Few studies on the subject are found for developing countries; one possible reason is the lack of unemployment data and the lack of a unified methodology on how to measure unemployment rate across countries and over time. Bhalotra (1998) investigates Okun’s Law in India, Marinkov and Geldenhuys (2007) for South Africa, Lal et al. (2010) for five Asian countries, and Hanusch (2012) for eight East Asian countries.
As for the MENA region, a limited number of studies have been conducted on Okun’s Law to systematically investigate the relationship between growth and unemployment in the region. According to our search of the literature, Moosa (2008) was among the very few studies that estimated and explored the validity of Okun’s Law for a number of MENA countries: Algeria, Egypt, Morocco, and Tunisia. He found that Okun’s Law is invalid in the four countries attributing this result to three reasons. First, unemployment in these countries is not cyclical but rather structural and/or frictional. Second, hiring in these countries was done primarily by the public sector that contributed to the rigidity of their labor markets. Third, these economies are dominated by sectors that are not labor-intensive, which explains why unemployment rate is not associated with growth.
Estimating Okun’s Law for the MENA region is an interesting case study. The economies of the region have failed to create enough jobs for its growing population, especially the youth sector (Keller and Nabli 2002). The frustrated youth marched down the Arab streets demanding more political participation, respect for human rights, and decent jobs and living conditions. According to the UN World Youth Report (2011), “there is no doubt that one of the contributing factors to the recent Arab Spring uprisings is the disturbingly high level of youth unemployment in the MENA region”. Table 1 shows that the total and the youth unemployment rates in the MENA region are the highest among other world developing regions in 2013. Also, Table 1 shows that the region has the lowest labor participation rate compared to other world developing regions. Such dismal labor market outlook and the scarcity of research on Okun’s Law in the region motivate us to systematically investigate the relationship between growth and unemployment rates and whether growth has created enough jobs in the region.
The Labor Market Outlook in the Seventeen MENA Countries Compared to Other Word Developing Regions, in 2013
Country/Region | Labor Force (in million) | Unemployment Rate (in %) | Youth Unemployment Rate (in %) | Participation Rate (in %) |
---|---|---|---|---|
Algeria | 12.1 | 9.8 | 24.0 | 46.5 |
Bahrain | 0.7 | 7.4 | 27.9 | 71.8 |
Egypt | 29.0 | 12.7 | 38.9 | 52.7 |
Iran | 26.6 | 13.2 | 29.7 | 47.2 |
Jordan | 1.7 | 12.6 | 33.7 | 43.6 |
Kuwait | 1.9 | 3.1 | 19.6 | 70.1 |
Lebanon | 1.6 | 6.5 | 20.6 | 51.6 |
Morocco | 12.3 | 9.2 | 18.5 | 52.5 |
Oman | 2.0 | 7.9 | 20.5 | 67.1 |
Qatar | 1.6 | 0.5 | 1.5 | 87.3 |
Saudi Arabia | 11.8 | 5.7 | 28.7 | 56.5 |
Sudan | 12.1 | 15.2 | 24.5 | 54.5 |
Syria | 6.0 | 10.8 | 29.8 | 45.7 |
Tunisia | 4.0 | 13.3 | 31.2 | 51.2 |
Turkey | 27.4 | 10.0 | 20.4 | 53.5 |
UAE | 6.2 | 3.8 | 9.9 | 80.2 |
Yemen | 7.3 | 17.4 | 29.8 | 50.4 |
East Asia & Pacific | 1135.5 | 4.5 | 11.5 | 76.2 |
Europe & Central Asia | 116.0 | 9.7 | 20.2 | 63.2 |
Latin America & Caribbean | 255.0 | 6.0 | 12.6 | 71.1 |
Middle East & North Africa | 112.7 | 12.7 | 31.2 | 49.1 |
Sub-Saharan Africa | 371.5 | 7.7 | 14.0 | 71.1 |
South Asia | 661.1 | 3.9 | 10.2 | 58.4 |
World | 3337.3 | 6.0 | 14.0 | 68.5 |
2 Methodology
The estimation of Okun’s Law is, in general, sensitive to the chosen model, the de-trending techniques used to extract the long-run trends from the unemployment and growth series and whether the model is static or dynamic (Moosa 2008). To test for robustness of Okun’s Law in the MENA region, this study estimates two versions of Okun’s Law: the difference and the gap versions for the seventeen individual countries in our sample. The study will also test the stability of the obtained coefficients for the seventeen countries using the CUSUM of squares test. Finally, we test Okun’s Law for the entire MENA sample using panel data regression.
Where \(u_{t}\) and \(y_{t}\) denote the absolute difference of the unemployment rate and the growth rate of real GDP respectively. The coefficient (b) measures the change of \(u_{t}\) per a change in \(y_{t}\) and it is expected to have a negative sign as the relationship between the two variables in Eq. 1 is inversely related. The coefficient (a) denotes the intercept and \(\varepsilon _{t}\) is the error term respectively.
Where \(U_{t}^{c}\), \(U_{t}\), \(U_{t}^{P}\), \(Y_{t}^{c}\), \(Y_{t}\) and \(Y_{t}^{P}\) are the cyclical unemployment rate, the actual unemployment rate, potential unemployment rate, logarithm of cyclical output, logarithm of real GDP, and logarithm of potential real GDP respectively. In this study, the long-run trends, \(U_{t}^{P}\) and \(Y_{t}^{P}\), are obtained by applying three kinds of filters or de-trending: the Hodrick-Prescott (1997) (HP) filter, the band-pass filter proposed by Baxter and King (1995) (BK Filter), and the quadratic trend.
Where \(\beta \left (\omega \right )\) is the ideal filter and \(\alpha \left (\omega \right )\) is the Fourier transformation of the frequency response function. The BK filter is adjusted by setting a constraint \(\alpha \left (0\right )=0\) which means that the sum of the moving average coefficients must be equal to zero. When applying the BK filter, two years of data is scarified at the beginning and at the end of the each time series.
The coefficient \(\delta\) measures the impact of \(Y_{t}^{c}\) on \(U_{t}^{c}\) and it is expected to have a negative sign as the two variables are inversely related. The coefficient \(\rho\) is the intercept and \(\nu _{t}\) is the error term.
Eq. 1 8 is a general formula that illustrates the dynam ic models of both the difference and gap version of Okun’s Law. The variable \(U_{t}^{*}\) Can take the values of the first difference of unemployment rate or the cyclical component of unemployment while \(Y_{t}^{*}\) can take the values of the growth rate of GDP and cyclical components of the output. \(\gamma _{i}\) measures the lagged impact of \(U_{t-i}^{*}\) on \(U_{t}^{*}\), \(\psi _{i}\) measures the contemporaneous and the lagged impact of \(Y_{t-i}^{*}\) on \(U_{t}^{*}\), \(\mu\) is the intercept, and \(\nu _{t}\) is the error terms. The expected signs of \(\gamma _{i}\) are positive while the expected signs of \(\psi _{i}\) are negative. Eq. 8 is called autoregressive distributed lag model (ARDL) for including as explanatory variables the lag values of the dependent variables (\(\sum \limits_{i=1}^{p}\gamma _{i}U_{t-i}^{*}\)) and the contemporaneous and lagged values of the independent variable (\(\sum \limits_{i=0}^{q}\psi _{i}Y_{t-i}^{*}\)). The numbers of logs for the unemployment gap are represented by p whereas the number of lags for the output gap is represented by q and the ARDL model can be written as ARDL (p, q).
The ARDL approach to cointegration was proposed by Pesaran and Shin (1999). It has several advantages over the standard cointegration analysis methods such as Engle and Granger method (1987), Johansen’s method (1988 and 1991) and Johansen and Juselius’s method (1990). These methods require that the series are nonstationary, whereas the ARDL approach can be applied regardless of whether the series are I(0) (stationary) or I(1) (nonstationary) variables. In addition, the ARDL approach is more efficient in estimating cointegrating relationships in small samples (Ghatak and Siddiki 2001).
In this study, we are also interested in testing whether the values of the obtained coefficients are stable throughout the time periods considered in this study. If instability is detected, the model is said to experience a structural change or regime shift. One of the most used stability tests in the literature is Chow’s test. However, this test suffers from a severe problem since it requires the selection of the timing when the structural change took place and such timing might not be defined. There are few methods that would allow us to select the timing in a systematic way. Mostly, the timing can be selected either arbitrarily or by prior knowledge of major events that are believed to cause regime change. Brown et al. (1975) proposed the CUSUM of squares test that is able to reveal model instability by detecting instability in the variance of the regression error without the need to define a specific date for structural change.
Where E denotes expectation. To assess the significance of the departure of \(S_{r}\) from its expected value, the CUSUM test plots a pair of parallel straight lines around \(S_{r}\). The movement of the mean value outside the critical lines suggests parameter or variance instability.
Finally, we use Eqs. 1 and 7 to estimate Okun’s Law for the entire MENA sample using panel data regression. Specifically, we estimate four different models: the difference model and three gap models based on: the HP filter, the BK filter and the quadratic trend. The estimation method used is the panel seemingly unrelated regressions (SUR) as it corrects for both: the contemporaneous correlation and the cross-section heteroscedasticity and delivers efficient estimations.
3 Data analysis
The annual data of real GDP and unemployment rates are obtained from the IMF’s World Economic Outlook (WEO) database, the World Bank’s World Development Indicators (WDI) database, the International Labor Organization database and the national sources covering the period from 1980 to 2013. As discussed in the methodology section, the estimation of the gap model requires the extraction of the cyclical components of unemployment rate and real GDP from the original series. To do so, we applied three de-trending techniques: the HP, the BK and quadratic trend filters. For the HP filter, we set the smoothing coefficient (\(\lambda\)) = 100 which is recommended for annual data (Backus and Kehoe 1992). For the BK filter, we choose a frequency length for the moving average equal to two so that only four data are scarified from each time series. The output and unemployment gaps are both measured in percent as the former is equal to the difference between the natural log of real GDP and its long-run trends and the latter is equal to the absolute difference between the unemployment rate and its long-run trends.
Augmented Dickey-Fuller Unit Root Test: Levels and First Difference, all variables
y | Y^{c} (HP) | Y^{c} (BK) | Y^{c} (QT) | u | U^{c} (HP) | U^{c} (BK) | U^{c} (QT) | |
---|---|---|---|---|---|---|---|---|
Levels | ||||||||
Algeria | −1.51 | −2.83^{**} | −4.12^{**} | −2.45^{*} | −3.02^{**} | −2.61^{**} | −4.60^{**} | −2.42^{*} |
Bahrain | −1.15 | −2.77^{**} | −5.24^{**} | −2.04^{*} | −4.07^{**} | −3.12^{**} | −4.78^{**} | −2.53^{**} |
Egypt | −0.83 | −4.23^{**} | −4.10^{*} | −4.24^{**} | −3.64^{**} | −5.22^{**} | −5.44^{**} | −4.68^{**} |
Iran | −3.09^{**} | −5.17^{**} | −4.87^{**} | −4.90^{**} | −4.81^{**} | −2.78^{**} | −5.18^{**} | −2.23^{*} |
Jordan | −3.64^{**} | −3.76^{**} | −5.16^{**} | −3.24^{**} | −2.50^{*} | −3.66^{**} | −5.14^{**} | −2.98^{**} |
Kuwait | −5.32^{**} | −5.10^{**} | −4.96^{**} | −4.47^{**} | −6.64^{**} | −4.03^{**} | −6.13^{**} | −3.67^{**} |
Lebanon | −4.31^{**} | −3.95^{**} | −4.99^{**} | −4.20^{**} | −5.88^{**} | −3.71^{**} | −4.36^{**} | −3.95^{**} |
Morocco | −0.60 | −2.82^{**} | −7.81^{**} | −2.03^{*} | −6.02^{**} | −3.87^{**} | −6.72^{**} | −2.76^{**} |
Oman | −1.99^{*} | −3.26^{**} | −4.56^{**} | −3.00^{**} | −2.56^{**} | −3.28^{**} | −4.97^{**} | −3.83^{**} |
Qatar | −3.01^{**} | −5.25^{**} | −5.74^{**} | −2.86^{**} | −3.82^{**} | −4.20^{**} | −6.32^{**} | −4.58^{**} |
Saudi Arabia | −3.72^{**} | −2.79^{**} | −3.63^{**} | −2.47^{*} | −4.92^{**} | −3.77^{**} | −4.58^{**} | −3.55^{**} |
Sudan | −1.39 | −3.49^{**} | −5.73^{**} | −1.99^{*} | −3.71^{**} | −2.35^{*} | −6.09^{**} | −2.01^{*} |
Syria | −2.12^{*} | −2.84^{**} | −6.99^{**} | −2.11^{*} | −5.26^{**} | −2.12^{*} | −4.23^{**} | −3.26^{**} |
Tunisia | −0.86 | −4.99^{**} | −4.75^{**} | −2.36^{*} | −4.58^{**} | −3.58^{**} | −5.60^{**} | −2.36^{*} |
Turkey | −3.56^{**} | −3.85^{**} | −5.98^{**} | −3.59^{**} | −5.52^{**} | −3.89^{**} | −6.89^{**} | −2.55^{**} |
UAE | −3.81^{**} | −3.50^{**} | −4.79^{**} | −1.98^{*} | −5.40^{**} | −4.46^{**} | −5.32^{**} | −2.76^{**} |
Yemen | −2.41^{*} | −3.71^{**} | −4.18^{**} | −4.14^{**} | −6.65^{**} | −4.75^{**} | −4.92^{**} | −4.70^{**} |
First Difference | ||||||||
Algeria | −5.64^{**} | −5.49^{**} | −5.46^{**} | −4.00^{**} | −8.41^{**} | −4.89^{**} | −7.37^{**} | −3.63^{**} |
Bahrain | −6.14^{**} | −5.69^{**} | −6.04^{**} | −4.75^{**} | −4.77^{**} | −5.98^{**} | −5.87^{**} | −4.47^{**} |
Egypt | −5.52^{**} | −4.01^{**} | −5.90^{**} | −407^{**} | −8.47^{**} | −4.33^{**} | −6.92^{**} | −4.69^{**} |
Iran | −4.73^{**} | −5.07^{**} | −4.80^{**} | −4.23^{**} | −9.08^{**} | −5.86^{**} | −6.08^{**} | −5.09^{**} |
Jordan | −8.21^{**} | −5.92^{**} | −7.44^{**} | −5.50^{**} | −9.59^{**} | −4.55^{**} | −7.64^{**} | −5.19^{**} |
Kuwait | −5.30^{**} | −6.46^{**} | −5.73^{**} | −6.19^{**} | −7.14^{**} | −6.60^{**} | −7.19^{**} | −6.12^{**} |
Lebanon | −6.76^{**} | −3.85^{**} | −8.50^{**} | −3.96^{**} | −5.01^{**} | −5.29^{**} | −5.89^{**} | −6.10^{**} |
Morocco | −11.15^{**} | −7.80^{**} | −11.83^{**} | −13.22^{**} | −7.99^{**} | −6.23^{**} | −8.65^{**} | −6.38^{**} |
Oman | −7.60^{**} | −4.67^{**} | −6.23^{**} | −4.33^{**} | −2.23^{*} | −5.87^{**} | −7.04^{**} | −5.48^{**} |
Qatar | −6.68^{**} | −4.95^{**} | −7.56^{**} | −5.76^{**} | −5.91^{**} | −7.57^{**} | −4.53^{**} | −7.75^{**} |
Saudi Arabia | −6.16^{**} | −6.40^{**} | −5.90^{**} | −5.19^{**} | −7.72^{**} | −5.86^{**} | −6.13^{**} | −4.83^{**} |
Sudan | −5.84^{**} | −6.55^{**} | −6.43^{**} | −5.08^{**} | −9.89^{**} | −6.48^{**} | −7.22^{**} | −4.47^{**} |
Syria | −11.23^{**} | −7.31^{**} | −9.31^{**} | −6.20^{**} | −7.75^{**} | −2.45^{*} | −4.20^{**} | −5.67^{**} |
Tunisia | −11.36^{**} | −4.07^{**} | −4.59^{**} | −6.39^{**} | −9.90^{**} | −6.87^{**} | −7.34^{**} | −6.06^{**} |
Turkey | −10.00^{**} | −7.03^{**} | −8.57^{**} | −7.39^{**} | −5.87^{**} | −6.35^{**} | −5.97^{**} | −5.49^{**} |
UAE | −3.11^{**} | −6.28^{**} | −6.26^{**} | −5.01^{**} | −8.28^{**} | −4.51^{**} | −4.26^{**} | −5.13^{**} |
Yemen | −3.31^{**} | −5.70^{**} | −4.10^{**} | −4.11^{**} | −6.87^{**} | −4.73^{**} | −7.32^{**} | −6.81^{**} |
Table 2 reports the Augmented Dickey-Fuller (ADF) unit root test for both the level and first difference models. The optimal lag orders are automatically selected according to the Schwarz Information Criterion. The test is applied for all the variables used in this study, namely y, the cyclical component of output based on HP filter, Yc(HP), the cyclical component of output based on BK filter, Y^{c}(BK), the cyclical component of output based on quadratic trend, Y^{c}(QT), u, the cyclical component of unemployment rate based on HP filter, U^{c}(HP), the cyclical component of unemployment rate based on BK filter, U^{c}(BK) and the cyclical component of unemployment rate based on quadratic trend, U^{c}(QT). The results of the level models show that the growth rate of GDP series are nonstationary for Algeria, Bahrain, Egypt, Morocco, Sudan and Tunisia. The other eleven growth rate series are stationary. All three cyclical components of output series are stationary. All absolute difference and cyclical components of unemployment rate series are stationary. The results for the first difference models show that all series are stationary including the series tested non-stationary in the level models. Hence, none of our series is integrated of order two.
Livin, Li and Chu and Im Pesaran and Shin Tests for unit root, panel data
Variable | Level Form | |
---|---|---|
LLC (t-Stat) | IPS (W-Stat) | |
y | −15.73^{**} | −16.61^{**} |
Y^{c} (HP) | −5.71^{**} | −11.37^{**} |
Y^{c} (BK) | −14.82^{**} | −17.94^{**} |
Y^{c} (QT) | −2.98^{**} | −6.76^{**} |
u | −13.65^{**} | −14.43^{**} |
U^{c} (HP) | −7.15^{**} | −8.48^{**} |
U^{c} (BK) | −15.16^{**} | −14.39^{**} |
U^{c} (QT) | −4.48^{**} | −7.55^{**} |
4 Empirical results
In this section, we present the four empirical estimations for each country using the general formula in Eq. 8: an estimation of the difference model and three estimations for the gap model based on the HP filter, Gap (HP), the BK filter, Gap (BK), and the quadratic trend, Gap (QT) as well as their corresponding long-run coefficients as specified in Eq. 12. After determining the validity of Okun’s Law for individual countries, we check for the coefficients’ stability over time using the CUSUM of squares test. Finally, we apply panel data analysis to test the validity of Okun’s Law in the entire MENA sample by estimating Eqs. 1 and 7. The different ARDL regression results for individual countries are reported in Table 4. The optimal lag lengths, p and q, are selected based on Hannan-Quinn criterion (1979). For each country, we estimate four sets of parameters, (p, q). The obtained sets are dissimilar to each other in all countries in our sample.
Regression results of the short and long-run coefficients using the ARDL approach
Country | Model | (p, q) | μ | γ _{1} | γ _{2} | ψ _{0} | ψ _{1} | ψ _{2} | θ _{1} | R ^{2} | DW | BPG | N |
---|---|---|---|---|---|---|---|---|---|---|---|---|---|
Algeria | Difference | (1, 1) | 0.742^{*} | 0.393^{**} | −0.148 | −0.158 | −0.516^{*} | 0.39 | −1.00 | 1.03 | 32 | ||
Gap (HP) | (0, 0) | −0.000 | −0.608^{*} | −0.608^{*} | 0.13 | 0.60 | 0.06 | 34 | |||||
Gap (BK) | (0, 2) | 0.001 | −0.420 | −0.468^{*} | −0.471 | −1.359^{**} | 0.27 | 1.59 | 2.16 | 28 | |||
Gap (QT) | (2, 0) | 0.000 | 1.040^{**} | −0.342^{**} | −0.440^{**} | −1.443^{**} | 0.81 | 2.09 | 0.56 | 32 | |||
Bahrain | Difference | (0, 0) | 0.033 | 0.003 | 0.003 | 0.01 | 1.83 | 0.01 | 22 | ||||
Gap (HP) | (1, 0) | −0.000 | 0.343 | 0.043 | 0.066 | 0.14 | None | 0.36 | 22 | ||||
Gap (BK) | (2, 0) | 0.001 | −0.276 | −0.425^{*} | −0.042 | −0.025 | 0.00 | 1.52 | 0.72 | 17 | |||
Gap (QT) | (2, 0) | 0.000 | 0.640^{**} | −0.360 | 0.105 | 0.199 | 0.38 | 2.10 | 0.05 | 21 | |||
Egypt | Difference | (0, 0) | 1.333^{**} | −0.264^{**} | −0.264^{**} | 0.33 | 2.38 | 0.10 | 30 | ||||
Gap (HP) | (0, 0) | 0.000 | −0.535^{**} | −0.535^{**} | 0.45 | 1.46 | 2.09 | 31 | |||||
Gap (BK) | (2, 1) | −0.000 | −0.251 | −0.401 | −0.389 | −0.433 | −0.469^{*} | 0.20 | 2.13 | 2.46 | 25 | ||
Gap (QT) | (1, 0) | 0.000 | 0.540^{**} | −0.177 | −0.456^{**} | 0.47 | 5.87 | 1.58 | 30 | ||||
Iran | Difference | (0, 0) | 0.547 | −0.098^{*} | −0.098^{*} | 0.13 | 1.87 | 0.60 | 32 | ||||
Gap (HP) | (1, 0) | 0.000 | 0.496^{**} | −0.183^{*} | −0.362^{*} | 0.42 | 1.72 | 0.53 | 32 | ||||
Gap (BK) | (0, 0) | −0.000 | −0.188^{*} | −0.188^{*} | 0.08 | 2.04 | 0.01 | 29 | |||||
Gap (QT) | (2, 0) | 0.001 | 0.775^{**} | −0.261^{*} | −0.173^{*} | −0.342^{*} | 0.58 | 2.08 | 0.54 | 31 | |||
Jordan | Difference | (1, 2) | 1.953^{**} | −0.307^{**} | −0.039 | −0.207 | −0.173^{*} | −0.336^{**} | 0.49 | 0.60 | 0.14 | 29 | |
Gap (HP) | (1, 1) | −0.000 | 0.359^{**} | −0.160 | −0.469^{**} | −0.991^{**} | 0.67 | −1.32 | 0.74 | 30 | |||
Gap (BK) | (1, 2) | 0.000 | −0.319^{*} | −0.267 | −0.422 | −0.440^{*} | −0.868^{**} | 0.45 | −4.68 | 2.09 | 26 | ||
Gap (QT) | (1, 0) | 0.000 | 0.632^{**} | −0.378^{**} | −1.050^{**} | 0.69 | −0.98 | 2.09 | 30 | ||||
Kuwait | Difference | (2, 1) | −0.162 | −0.324 | −0.287 | 0.019 | 0.038^{*} | 0.036^{*} | 0.32 | 2.16 | 4.52 | 31 | |
Gap (HP) | (1, 2) | 0.000 | 0.320^{*} | −0.006 | 0.037 | −0.108^{**} | −0.114 | 0.45 | −3.05 | 3.33 | 32 | ||
Gap (BK) | (2, 1) | 0.000 | −0.241^{*} | 0.081^{**} | 0.004^{*} | −0.415^{*} | 0.073^{**} | 0.47 | 2.13 | 1.97 | 28 | ||
Gap (QT) | (2, 2) | 0.000 | 0.416 | −0.141 | −0.019 | 0.056 | −0.146^{**} | −0.152 | 0.60 | 2.66 | 6.36 | 32 | |
Lebanon | Difference | (2, 1) | 0.883 | −0.667^{**} | −0.347^{*} | −0.108^{*} | −0.131 | −0.119^{**} | 0.46 | 2.36 | 0.15 | 20 | |
Gap (HP) | (0, 0) | −0.000 | −0.297^{**} | −0.297^{**} | 0.34 | 2.06 | 0.27 | 23 | |||||
Gap (BK) | (2, 2) | 0.000 | −0.327 | −0.245 | −0.266^{*} | −0.657^{*} | −0.246 | −0.382^{*} | 0.53 | 2.51 | 3.12 | 17 | |
Gap (QT) | (0, 0) | −0.000 | −0.121^{*} | −0.121^{*} | 0.24 | 1.73 | 1.02 | 23 | |||||
Morocco | Difference | (0, 0) | 0.016 | −0.060 | −0.060 | 0.02 | 2.39 | 0.00 | 26 | ||||
Gap (HP) | (0, 0) | 0.000 | −0.301 | −0.301 | 0.07 | 1.53 | 7.21 | 27 | |||||
Gap (BK) | (2, 0) | −0.000 | −0.371 | −0.625^{**} | −0.200 | −0.1.00 | 0.41 | 1.75 | 2.65 | 21 | |||
Gap (QT) | (1, 0) | 0.001 | 0.537^{**} | 0.024 | 0.227 | 0.29 | −0.18 | 2.69 | 26 | ||||
Oman | Difference | (2, 1) | 0.066 | 1.361^{**} | −0.669^{**} | −0.002 | −0.010^{*} | −0.038 | 0.82 | 2.15 | 0.34 | 20 | |
Gap (HP) | (1, 0) | −0.000 | 0.459^{*} | 0.038 | 0.128 | 0.25 | 0.03 | 0.60 | 22 | ||||
Gap (BK) | (0, 0) | −0.000 | 0.100 | 0.100 | 0.12 | 2.35 | 2.32 | 19 | |||||
Gap (QT) | (2, 0) | −0.000 | 0.540^{***} | −0.196 | −0.006 | −0.014 | 0.26 | 2.12 | 0.35 | 21 | |||
Qatar | Difference | (2, 2) | 0.041 | 0.609^{**} | −0.333^{*} | 0.006 | −0.024^{**} | 0.015^{**} | −0.005 | 0.69 | 1.60 | 0.34 | 20 |
Gap (HP) | (1, 2) | −0.000 | 0.252 | 0.041 | −0.094 | 0.076^{*} | 0.046 | 0.20 | None | 0.50 | 22 | ||
Gap (BK) | (0, 1) | −0.000 | 0.088^{**} | −0.120^{**} | −0.034 | 0.45 | 2.54 | 0.41 | 19 | ||||
Gap (QT) | (2, 2) | 0.000 | 0.011 | −0.218 | 0.021 | −0.044 | 0.019 | 0.034 | 0.11 | 2.10 | 0.54 | 21 | |
Saudi Arabia | Difference | (2, 0) | −0.444 | −0.157 | −0.239 | 0.138 | 0.099^{*} | 0.22 | 2.06 | 6.10 | 20 | ||
Gap (HP) | (2, 0) | −0.000 | 0.222^{*} | −0.064 | −0.151^{*} | 0.202^{*} | 0.34 | 1.76 | 0.86 | 23 | |||
Gap (BK) | (0, 0) | −0.000 | 0.311^{*} | 0.311^{*} | 0.21 | 2.16 | 0.37 | 19 | |||||
Gap (QT) | (2, 1) | 0.000 | 0.285 | −0.364 | 0.186 | −0.147 | 0.092* | 0.25 | 2.20 | 1.51 | 21 | ||
Sudan | Difference | (0, 0) | −0.516^{**} | 0.050^{*} | 0.050^{*} | 0.08 | 1.62 | 1.75 | 30 | ||||
Gap (HP) | (1, 1) | −0.000 | 0.618^{**} | 0.024 | −0.150 | −0.438 | 0.40 | 0.34 | 4.30 | 30 | |||
Gap (BK) | (0, 1) | 0.000 | 0.038 | −0.116 | −0.052 | 0.11 | 2.26 | 0.37 | 27 | ||||
Gap (QT) | (2, 0) | −0.000 | 0.786^{**} | −0.272^{*} | 0.236^{**} | 0.442^{*} | 0.73 | 2.21 | 2.27 | 29 | |||
Syria | Difference | (1, 2) | −0.6020 | −0.217 | −0.130 | 0.086 | 0.198 | 0.082 | 0.19 | −0.91 | 0.82 | 20 | |
Gap (HP) | (2, 2) | 0.002 | 1.905^{**} | −0.927^{**} | 0.018^{*} | 0.004 | −0.017^{*} | 0.198 | 0.98 | 1.01 | 0.84 | 20 | |
Gap (BK) | (0, 0) | 0.001 | −0.416 | −0.416 | 0.03 | 2.25 | 0.47 | 18 | |||||
Gap (QT) | (0, 1) | 0.001 | −0.579^{*} | 0.324 | −0.305 | 0.19 | 1.60 | 0.38 | 22 | ||||
Tunisia | Difference | (0, 0) | 0.361 | −0.067 | −0.067 | 0.02 | 0.68 | 0.05 | 25 | ||||
Gap (HP) | (0, 0) | −0.000 | −0.264 | −0.264 | 0.13 | 1.23 | 0.03 | 25 | |||||
Gap (BK) | (1, 0) | −0.001 | −0.540^{*} | −0.307 | −0.307 | 0.29 | 1.96 | 0.47 | 20 | ||||
Gap (QT) | (0, 0) | −0.000 | −0.293 | −0.293 | 0.17 | 0.84 | 1.21 | 25 | |||||
Turkey | Difference | (0, 0) | 0.582^{*} | −0.114^{**} | −0.114^{**} | 0.25 | 1.86 | 0.63 | 33 | ||||
Gap (HP) | (1, 0) | −0.000 | 0.331^{**} | −0.192^{*} | −0.287^{*} | 0.21 | 4.80 | 0.17 | 33 | ||||
Gap (BK) | (2, 0) | 0.000 | −0.088 | −0.471^{**} | −0.262^{*} | −0.168^{**} | 0.48 | 2.02 | 0.47 | 28 | |||
Gap (QT) | (1, 1) | −0.001 | 0.695^{**} | −0.190 | 0.073 | −0.218^{*} | 0.42 | 2.10 | 0.15 | 33 | |||
UAE | Difference | (0, 1) | −0.035 | −0.049^{**} | 0.063^{**} | 0.014 | 0.55 | 2.46 | 1.19 | 22 | |||
Gap (HP) | (0, 1) | −0.000 | −0.079^{*} | 0.101^{*} | 0.006 | 0.22 | 1.93 | 2.26 | 23 | ||||
Gap (BK) | (0, 0) | −0.000 | −0.096 | −0.096 | 0.11 | 2.27 | 5.90 | 19 | |||||
Gap (QT) | (1, 0) | −0.002 | 0.185 | 0.024 | 0.018 | 0.07 | 1.90 | 0.51 | 22 | ||||
Yemen | Difference | (0, 0) | −0.762 | −0.218 | 0.219^{*} | 0.219^{*} | 0.15 | 2.17 | 6.52 | 22 | |||
Gap (HP) | (0, 0) | −0.000 | 0.430^{*} | 0.430^{*} | 0.09 | 1.77 | 0.01 | 23 | |||||
Gap (BK) | (0, 0) | −0.001 | 0.924^{**} | 0.924^{**} | 0.28 | 2.35 | 0.07 | 19 | |||||
Gap (QT) | (0, 0) | −0.000 | 0.309^{**} | 0.309^{**} | 0.06 | 1.73 | 0.08 | 23 |
The four regression estimations verify that Okun’s Law is valid in the long-run in only six of the seventeen countries, namely Algeria, Egypt, Iran, Jordan, Lebanon, and Turkey as their coefficients (θ _{1}) are statistically significant with the right negative sign. Our findings contradict the results obtained by Moosa (2008) that Okun’s Law is invalid in Algeria and Egypt. This contradiction might be due to the use of different data frequencies. Moosa (2008) used quarterly data extrapolated from annual data while this study used annual data. The values of our estimated coefficients for the same country are by far uniform in all countries. It varies from −0.52 to −1.44 in Algeria, from −0.26 to −0.54 in Egypt, from −0.10 to −0.36 in Iran, from −0.34 to −1.05 in Jordan, from −0.12 to −0.38 in Lebanon and from −0.11 to −0.29 in Turkey. Hence, we can presume that our estimates for the same country are not robust as they are sensitive to the choice of the model, whether the difference or gap model, and to the choice of method used to extract the cyclical components, HP filter, BK filter and quadratic trend. Our results suggest that cyclical unemployment in Algeria, Egypt, Iran, Jordan, Lebanon, and Turkey are dependent on cyclical output. In addition, our empirical findings indicate that unemployment rates in the six countries are associated with economic growth in the in the long-run. The averages of long-run coefficients in Table 4 are equal to −0.98, −0.43, −0.25, −0.81, −0.23 and −0.20 in Algeria, Egypt, Iran, Jordan, Lebanon, and Turkey respectively. Hence, the average estimates are not robust across countries in our sample as they are different from one country to another.
Comparing the magnitudes of the average estimates, they are stronger in the Arab countries, Algeria, Egypt and Jordan, than the non-Arab countries, Iran and Turkey. Lebanon is the only exception to this rule. The different responsiveness of cyclical unemployment to cyclical output reflects the disparities in production and the level of economic development among the different countries in our sample. It can also indicate different regulations governing the labor markets in these countries, especially the regulations that prohibit firing laborers during economic downturns that in turn prohibit the smooth adjustment of the labor market and discourage business firms from hiring when economic conditions improve. On the other hand, this disparity in values provides guidance to policymakers when planning and implementing policies related to labor markets. In countries where (θ _{1}) is low, as in Iran, Lebanon, and Turkey, the aggregate demand polices are more appropriate while in countries where (θ _{1}) is high or invalid, as in Algeria, Egypt and Jordan, the aggregate supply policies are more appropriate to reduce the unemployment rate (Villaverde and Maza 2009).
On the other hand, the regression results in Table 4 verify that the long-run coefficients (θ _{1}) are not statistically significant in Bahrain, Kuwait, Morocco, Oman, Qatar, Saudi Arabia, Sudan, Syria, Tunisia, UAE and Yemen. Hence, Okun’s Law is not valid and growth is jobless in these countries. This implies that cyclical unemployment is not responsive to cyclical output and that unemployment is caused by variables other than cyclical output. This can be attributed to several reasons. First, unemployment rates in these countries are structural and frictional rather than cyclical. Second, cyclical unemployment is not responsive to cyclical output in these economies due to the presence of monopolies and oligopolies that are inhibiting the creation and the development of horizontal and vertical small and medium enterprise networks. Such networks are crucial to ensure sustained job creation, income generation, and poverty eradication. Third, the productivity in these countries is centered on capital intensive industries such as oil, gas, mineral resources … etc. Changes in the production of such industries have little impact on the labor market. Finally, the public sector in these countries plays a dominant hiring role that distorts the labor markets by inflating wages, increasing rigidities, and contributing to skill mismatches.
Table 4 also presents the Durbin-Watson (DW) statistics to test for serial correlation and the Breusch-Pagan-Godfrey (BPG) Statistics to test for heteroscedasticity. To correct for possible serial correlation and heteroscedasticity and to draw more accurate inference for our estimates, we use the Newey-West HAC consistent covariance estimates (Newey-West 1987). The coefficients of determination, \(R^{2}\), for the six countries where Okun’s Law is valid are, in general, satisfactory and their values indicate that variations of the growth components explain a considerable variation in the unemployment components.
The main objective of this study is to estimate the responsiveness of unemployment to output. Measuring the responsiveness of output to unemployment rate or OLC coefficient is beyond the objective of this paper, but it is an equally important issue that can constitute a core of future research study. It is interesting to measure the cost of unemployment rates in terms of output in the country and regional levels, which might provide some clues of why unemployment rates in the region are high compared to other world regions. Our primary measurements of CLSs coefficients in our sample, which are not reported in this study, are either insignificant or of low values. This might indicate that the costs of unemployment in the MENA economies are low, which might explain why the region has tolerated high unemployment rates for a long period of time that lead to the ongoing political crises in the region. The rosy output indicators have been misleading and hiding the gloomy economic realities in the region, especially in the labor markets.
Results of the Panel Data Regressions
Method | Model | Θ _{Region} | R^{2} | N |
---|---|---|---|---|
Panel SUR | Difference | −0.015^{**} (−6.07) | 0.15 | 448 |
GAP (HP) | −0.063^{**} (−5.35) | 0.16 | 463 | |
GAP (BK) | −0.010^{**} (−4.98) | 0.09 | 395 | |
GAP (QT) | −0.079^{**} (−7.52) | 0.17 | 463 |
5 Conclusion
In this study, we estimated Okun’s Law for seventeen MENA countries: Algeria, Bahrain, Egypt, Iran, Jordan, Kuwait, Lebanon, Morocco, Oman, Qatar, Saudi Arabia, Sudan, Syria, Tunisia, Turkey, UAE, and Yemen. The subject is an interesting case study since the region has been suffering from one of the highest unemployment rates in the world. The inability of the region to create enough jobs for its growing population, especially its youth, has caused the ongoing turmoil that is threatening to radically change the region socially, economically, and politically. Despite that, very few studies estimated Okun’s Law for the MENA region. The time period considered in this study is from 1980 to 2013. The estimation methods used are the ARDL approach for the individual countries and the panel data analysis for the entire sample. To test for results robustness, we obtained four estimations for Okun’s Law: an estimation for the difference model and three estimations for the gap model based on three de-trending techniques: the HP filter, the BK filter, and the quadratic trend.
Our findings can be summarized as follows: First, The four estimation results suggest that Okun’s Law is only valid in six of the seventeen countries, namely Algeria, Egypt, Iran, Jordan, Lebanon, and Turkey in the long-run. In the short-run, Okun’s Law is valid in Iran, Lebanon, and Turkey and the results are decisive in Algeria, Egypt and Jordan. Our estimations indicate that Okun’s Law is invalid, and hence growth is jobless in Bahrain, Kuwait, Morocco, Oman, Qatar, Saudi Arabia, Sudan, Tunisia, UAE, and Yemen in the long-run as well as the short-run. Second, the average estimated values of the valid long-run Okun’s Law are different from one country to another and they are bigger for the Arab countries than for the non-Arab ones. Such differences are attributed to the economic differences between the countries and the differences of regulations governing their labor markets. The different values can provide policy guidance to decrease unemployment rates in the region. Third, our study tests for the stabilities of the valid coefficients. Based on the CUSUM of squares test, the estimated coefficients of Algeria, Egypt, and Iran are stable over the time periods considered in this study. However, there is strong evidence of structural changes in the relationship between unemployment and output taking place around 1993 in Jordan. The test results for Lebanon and Turkey are ambiguous. Fourth, our panel data analyses suggest that Okun’s Law is valid for the entire MENA sample; however, our estimations reveal that the impact of GDP growth is weak on creating jobs in the region. Finally, our individual and panel estimations are not robust as they are sensitive to the choice of the estimation model and to the choice of the de-trending method.
Declarations
Open Access This article is distributed under the terms of the Creative Commons Attribution 4.0 International License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution, and reproduction in any medium, provided you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons license, and indicate if changes were made.
Authors’ Affiliations
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