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Cesare Balbo 16,  HYPERLINK "mailto:lutero@istat.it"lutero@istat.it,  HYPERLINK "mailto:pianura@istat.it"pianura@istat.it,  HYPERLINK "mailto:pizzoli@istat.it"pizzoli@istat.it Abstract: Territorial classifications play a critical role to include the space dimension in official statistics oriented to policies. Economic, social and geographical differences in different areas of the same country or in a region are usually statistically significant. Policy makers would like to monitor these differences for policy planning and understand the effectiveness of interventions. The Mediterranean region is an interesting case to study territorial classifications as very different countries and rural/urban areas in per-capita terms meet the Mediterranean see. A study on data at country level will be done in this paper to understand the effectiveness of classifications' proposed to explain income differences. Keywords: Rural area, Territorial classification, Income policies, Panel model 1. Introduction Population living in rural areas is expected to have a different per-capita income profile with respect to urban one. The rural-urban classification adopted by statisticians should be suitable to highlight the difference and adequate to satisfy the needs of politicians to monitor the trends. The Mediterranean region is an interesting case study due to the geographical homogeneity of the area on the one hand, compared to the economic differences on the other hand. In this paper, a per-capita income model is studied for the whole area, under the data availability constraint. Time series data, yearly or with higher frequency, are not available for all the countries and parametric estimates have to adequate to them. That is why a common panel assumption data is necessary and is expected to be a satisfactory solution for the objective of the paper. After several models specifications, estimations and diagnostic checking, different rural-urban classification variables will be introduced, one by one, in the best model selected, to test the effect on the goodness of specification and fitting. 2. Mediterranean region and data available The Mediterranean area is politically subdivided in 24 countries, each of them with specific and hierarchical administrative subdivisions that work as a further constraint to the statistical analysis (Pizzoli at al., 2008). Among these countries, there are 8 members of European Union (EU), 2 city-states (Gibraltar, Monaco) and 3 countries with a limited political status: Gibraltar under the sovereignty of the United Kingdom, North Cyprus recognised only from Turkey and Palestinian Territory occupied by Israel. Economic differences in the region become evident with an indicator of per-capita income (Figure 1). Figure 1: Per-Capita GDP in the Mediterranean Countries – Year 2006  Source: World Bank and National Statistical Offices Data availability, in terms of number of variables and frequency of observations, is also not homogeneous in different countries. The following list of variables are selected based on this data constrain. Table 1: List of Variables Adopted in Panel Estimation VariableDefinitiongdppcGross Domestic Product (GDP) per-capita (current US$)gcf_pcGross capital formation (% of GDP)electric_powerElectric power consumption (kWh per-capita)energy_use_kgEnergy use (kg of oil equivalent per-capita)agricultural_laAgricultural land (% of surface area)for_densityForest density (forest area over surface area)primary_completPrimary completion rate, total (% of relevant age group)mobile_and_fixeMobile and fixed-line telephone subscribers (per 100 people)internet_usersInternet users (per 100 people) Data have been selected from international sources (United Nations, World Bank, FAO, EUROSTAT and CIA websites) and national statistical offices. At a national level, GDP, Population, Population Growth and Surface area, data have been extracted from World Bank, United Nations and CIA websites, while for Agricultural land has been used FAO data source. The rest of the variables are from UN and EUROSTAT. Missing data are for southern Mediterranean countries, Balkan countries and city states. Yearly time series from 2000 to 2007 are selected for the model. A preliminary statistical analysis of the data is the following: Table 2: Summary Statistics (missing values were skipped) VariableMeanMedianMinimumMaximumgdppc12,899.26,198.4907.470,670.0Electric_power3,477.23,114.2489.07,944.6Energy_use__kg1,987.11,642.0370.34,551.1pop_density1,030.192.53.016,769.2for_density0.180.130.000.62gcf_pc248,429.0103,245.018,664.91,477,000Primary_complet0.620.900.571.00Mobile_and_fixe0.860.930.011.82Internet_users0.200.150.011.60agricultural_la0.370.400.000.76VariableStandard DeviationC.V.SkewnessEx. kurtosisgdppc14,119.31.0951.6192.605Electric_power2,178.80.6270.342-1.167Energy_use__kg1,179.90.5940.443-1.027pop_density3,368.73.2704.19616.462for_density0.20.9640.755-0.317gcf_pc290,589.01.1691.7483.103Primary_complet0.50.745-0.550-1.602Mobile_and_fixe0.50.625-0.081-1.464Internet_users0.21.0272.24911.033agricultural_la0.20.628-0.084-1.305 Several statistics (coefficient of variation, skewness and kurtosis, mean over median) suggest that gross capital formation per-capita (gfc_pc) has a similar probability distribution of GDP per-capita (gdppc) and it could be a good explanatory variable in the model. Table 3, for the same variables showed above, presents the correlation matrix. Table 3: Correlation Coefficients (missing values were skipped). 5% critical value (two-tailed) = 0.1417 for n = 192 GdppcElectric_powerEnergy_use__kgpop_densityfor_density1.00000.84110.85770.7112-0.0142gdppc1.00000.93650.19450.4350Electric_power1.00000.08040.4271Energy_use__kg1.0000-0.2852pop_density1.0000for_densitygcf_pcPrimary_completMobile_and_fixeInternet_usersagricultural_la0.8457-0.34150.43580.6525-0.3088gdppc0.8013-0.14430.81630.5807-0.0842Electric_power0.8097-0.25500.71290.6506-0.0874Energy_use__kg0.5813-0.3205-0.12020.4367-0.4033pop_density0.1894-0.05150.45420.26970.1807for_density1.0000-0.12960.39790.6981-0.0816gcf_pc1.0000-0.1388-0.12240.4810Primary_complet1.00000.4362-0.0730Mobile_and_fixe1.0000-0.1329Internet_users1.0000agricultural_la Electric power, energy use and gross capital formation are strongly correlated with gross domestic product per-capita but also each other. These relationship will affect the model specification. 3. Rural – Urban Classification Definition of what is rural and what is not isn’t simple: in fact, there is not a universal definition. The mostly used variable for defining “rural” is population density: a territory is rural if population density is below 150 inhabitants per square kilometre (OECD, 1994). Several territorial classification variables are calculated on available data, based on the following criteria to discriminate between rural and urban areas: Single indicator (population density is the default indicator); Two combined indicators (population and agricultural density); Multivariate clustering (two or three clusters). Two clusters (rural – urban) seems to be a logical territorial subdivision but a previous empirical study suggested three as the optimal number of clusters (Pizzoli et al., 2007b). With the first two criteria a dummy variable (1 for rural and 0 for urban) has been generated from the continuous variable and both of them have been tested in the model. With the third criteria two dummy variables have been generated making use of all available variables in the dataset: 1 for rural and 0 for urban in the first case; 2 for rural, 1 for intermediate; 0 for rural in the second case. Table 4: List of Rural-Urban Variables Adopted in Panel Estimation VariableDefinitionRural_urban2Composite indicator 2*: real continuous number between 0 (purely urban) and 1 (purely rural)Rural_urban3Composite indicator 3**: real continuous number between 0 (purely urban) and 1 (purely rural)Agr_forAgricultural and forest land (% of surface area)Rural_urban21Binary variable: 1= Composite indicator 2*>0.5 (rural); 0=otherwise (urban)Clus12Cluster analysis 1: 1=rural, 0=urbanClus22Cluster analysis 2: 1=rural, 0=urbanClus23Cluster analysis 2: 2=rural, 1=intermediate, 0=urbanClus32Cluster analysis 3: 1=rural, 0=urbanPop150Binary variable: 1=Pop_density<150 (rural), 0=otherwise (urban)Pop200Binary variable: 1=Pop_density<200 (rural), 0=otherwise (urban)Pop250Binary variable: 1=Pop_density<250 (rural), 0=otherwise (urban)Pop_densityPopulation density (total population over surface area) * The composite indicator is a linear combination of population density and agricultural land. ** The composite indicator is a linear combination of population density with agricultural and forest land. Dealing with rural-urban classification of administrative areas, it has to be emphasised that no one is purely rural or urban and the label that is assigned to an area has to be intended as “mainly” rural or in terms of probability of inclusion one or more rural areas (Pizzoli at al. 2008; Pizzoli at al. 2007a). 4. Panel Model As briefly mentioned in the introduction, the proper statistical framework suitable to simultaneously parametrize territorial homogeneity and heterogeneity in terms of wealth production and distribution, is the panel modelization. Panel approach is useful to model the sectional time invariant unobserved heterogeneity among a subset of statistical units (i.e. countries or regions) with specific individual fixed effects parameters. In this kind of models the local intercepts  EMBED Equation.DSMT4  are treated as unknown parameters that represent a particular realizations of stochastic processes, through the identification and the parametrization of one or more probabilistic regimes. Considering the limited availability of data in terms of temporal dimension, only the static panel modelization will be estimated For every country i and annual observation t, the fixed effects model is defined as follows  MACROBUTTON MTPlaceRef \* MERGEFORMAT  SEQ MTEqn \h \* MERGEFORMAT ( SEQ MTEqn \c \* Arabic \* MERGEFORMAT 1)  EMBED Equation.DSMT4  or in compact form  MACROBUTTON MTPlaceRef \* MERGEFORMAT  SEQ MTEqn \h \* MERGEFORMAT ( SEQ MTEqn \c \* Arabic \* MERGEFORMAT 2)  EMBED Equation.DSMT4  where D is a dummy-variables matrix in diagonal form useful for the identification of per-unit intercepts  EMBED Equation.DSMT4 , with  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Model  GOTOBUTTON ZEqnNum420783 \* MERGEFORMAT  REF ZEqnNum420783 \! \* MERGEFORMAT (2) is usually defined OLS-dummy variables estimator or within estimator. The last one is defined applying a linear operator that computes the differences between the observations and the mean within every longitudinal units. In this context is also considered the random effects parametrization to compare the results in terms of diagnostics and goodness of fit. Finally categorical variables are introduced to test several rural-urban classifications. The random effects modelling is necessary because some classification variables produce multicollinearity in the fixed one. The model is specified in the following way  MACROBUTTON MTPlaceRef \* MERGEFORMAT  SEQ MTEqn \h \* MERGEFORMAT ( SEQ MTEqn \c \* Arabic \* MERGEFORMAT 3)  EMBED Equation.DSMT4  where all  EMBED Equation.DSMT4 , in this occasion, are treated as a random sample derived from a statistical distribution. Three statistical tests have been considered for the diagnostic analysis of the model (Baltagi, 2008). The first one is to verify the null hypothesis of just one intercept in the model:  EMBED Equation.DSMT4  The statistic is the following:  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4  are the squared residuals of pooled model (the model estimated with only one common intercept) and  EMBED Equation.DSMT4 the squared residuals of within estimator (the not constrained model). It is distributed as  EMBED Equation.DSMT4  under  EMBED Equation.DSMT4 . The second one, the Breusch-Pagan test, is considered to verify if individual effects are random. It is based on Lagrange multipliers and its null hypothesis is the following  EMBED Equation.DSMT4  The statistic used in this test is  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4 are the residuals of pooled model and it is distributed as  EMBED Equation.DSMT4 under  EMBED Equation.DSMT4 . The Hausman test controls the consistency of GLS estimator (random effects). It verifies the null hypothesis of no correlation between the individual effects and k-regressors. The statistic is the following  EMBED Equation.DSMT4  that is distributed as  EMBED Equation.DSMT4 under the null hypothesis. 5. Results Several panel models for per-capita GDP are estimated, with fix and random effects, introducing available variables. The best starting model that include all 24 countries is the following. Table 5: Fixed-Effects Estimates. 192 observations. 24 cross-sectional units. Time-series length = 8. Dependent variable: gdppc CoefficientStd. Errort-ratiop-valueconst4021.13298.17213.4859<0.00001***gcf_pc0.0357370.001115732.0310<0.00001****** indicates significance at the 1 percent level This is the diagnostic checking of the model: Mean of dependent variable = 12899.2 Standard deviation of dep. var. = 14119.3 Sum of squared residuals = 3.87401e+008 Standard error of the regression = 1523.08 Unadjusted R2 = 0.98983 Adjusted R2 = 0.98836 Degrees of freedom = 167 Durbin-Watson statistic = 0.35623 Log-likelihood = -1666.11 Akaike information criterion = 3382.23 Schwarz Bayesian criterion = 3463.66 Hannan-Quinn criterion = 3415.21 Test for differing group intercepts: Null hypothesis: The groups have a common intercept Test statistic: F(23, 167) = 112.524 with p-value = P(F(23, 167) > 112.524) = 2.93402e-089 The estimated model is satisfactory from a statistical point of view: it presents a very good fitting (adjusted R2 = 0.99) except for Gibraltar (Figure 2). As expected, a strong relationship between the gdp per-capita and gross capital formation, a key variable for economic development, has been found. The F test statistic strongly rejects the null hypothesis of a common intercept and a pooled model can be used. The list of unit specific intercepts added to the common component is the following: Table 6: List of Estimated Per-Unit Constant (best fixed effects model) Albania183.12Lebanon1597.72Bosnia and Herzegovina642.94Turkey1543.27Croatia-556.69Algeria-255.98France8482.10Tunisia294.29Greece2458.49Morocco-37.91Italy6647.99Syrian Arab Republic449.01Montenegro737.87Egypt, Arab Rep.457.21Slovenia266.05Libya3192.52Spain-632.43Gibraltar35416.71West Bank and Gaza57.82North Cyprus2616.28Israel6226.72Cyprus6845.63Malta4065.26Monaco15809.03 Figure 2: Fitted and Actual Plot by Observation Number (best Fixed effects model)  The specification and fitting of the model improve introducing some omitted variables only partially available in the dataset, with the trade-off of loosing three countries. The accepted models, after inclusion of a territorial classification variable, are the following: Table 7: Random-Effects (GLS) Estimates, Dependent variable: gdppc VariablesModel 1Model 2Model 3Model 4Model 5Model 6Model 7Model 8Model 9Model 10Model 11Model 12const1.177e+04* 2078 1.388e+04**2.888e+04**1964 587.4 -699.7 2060 3335 3902 3902 -1655 (6660)(2743)(5384)(2434)(2875)(2554)(1953)(3083)(3116)(3432)(3432)(1171)Electric_power2.332**2.515**2.471**1.361**2.291**2.382**2.562**2.152**2.124**2.206**2.206**1.317**(0.4566)(0.4561)(0.4425)(0.2552)(0.4597)(0.4598)(0.4527)(0.4770)(0.4606)(0.4633)(0.4633)(0.3098)gcf_pc0.02968**0.02963**0.02975**0.03170**0.02995**0.02983**0.02942**0.03007**0.03012**0.03013**0.03013**0.03189**(0.001541)(0.001541)(0.001523)(0.001420)(0.001556)(0.001552)(0.001550)(0.001575)(0.001572)(0.001563)(0.001563)(0.001364)Primary_complet-1400* -1454**-1410* -1385**-1553**-1527**-1639**-1475**-1651**-1594**-1594**-1456**(725.7)(724.1)(716.7)(628.6)(725.1)(725.3)(727.0)(730.9)(729.9)(724.3)(724.3)(626.7)rural_urban2-2.023e+04**(9223)agr_for-8256**(3795)rural_urban3-2.121e+04**(6704)rural_urban21-2.938e+04**(2277)clus12-5311* (2747)clus22-4399* (2592)clus23-3618**(1627)clus32-4878* (2822)pop150-5981**(2804)pop200-6728**(3168)pop250-6728**(3168)pop_density7.602**(0.7281)n168168168168168168168168168168168168lnL-1696.840-1695.602-1681.906-1542.283-1705.651-1709.109-1704.978-1706.702-1702.301-1702.288-1702.288-1572.574Standard errors in parentheses * indicates significance at the 10 percent level ** indicates significance at the 5 percent level From the previous models it is possible to select the best ones: Table 8: Selected Models in Order of Efficiency (from left to right) VariablesModel 3Model 4Model 12Model 10Model 8Common constant1.388e+04** (5384)2.888e+04** (2434)-1655 (1171)3902 (3432)2060 (3083)Electric_power2.471** (0.4425)1.361** (0.2552)1.317** (0.3098)2.206** (0.4633)2.152** (0.4770)Gcf_pc0.02975** (0.001523)0.03170** (0.001420)0.03189** (0.001364)0.03013** (0.001563)0.03007** (0.001575)Primary_complet-1410* (716.7)-1385** (628.6)-1456** (626.7)-1594** (724.3)-1475** (730.9)rural_urban3-2.121e+04** (6704)rural_urban21-2.938e+04** (2277)pop_density7.602** (0.7281)pop200-6728** (3168)clus32-4878* (2822)Observations (n.)168168168168168LnL-1681.906-1542.283-1572.574-1702.288-1706.702Sum of Squared Residuals (SSR)4.88177e+0099.26198e+0081.32836e+0096.22241e+0096.55809e+009Within' variance2.13143e+0062.11962e+0061.22789e+0062.11962e+0062.11962e+006'Between' variance2.82017e+0074.27112e+0065.34775e+0062.95296e+0072.87653e+007Akaike information criterion3373.813094.573155.153414.583423.4Schwarz Bayesian criterion3389.433110.193170.773430.23439.02Breusch-Pagan test444.824 (9.64932e-099)191.885 (1.23305e-043)241.866 (1.54097e-054)428.273 (3.86083e-095)393.72 (1.28226e-087)Hausman test2.58374 (0.629706)9.05077 (0.0286234)83.7637 (2.77464e-017)30.7333 (9.67368e-007) Parameters’ standard errors and tests’ p-values in parentheses ** indicates significance at the 5 percent level The best selected model with random effects is the following: Table 9: Random-Effects (GLS) Estimates. 168 observations. 21 cross-sectional units. Time-series length = 8. Dependent variable: gdppc CoefficientStd. Errort-ratiop-valueconst13884.55383.992.57890.01080**Electric_power2.470960.4424725.5845<0.00001***gcf_pc0.02975170.0015233419.5305<0.00001***Primary_complet-1409.84716.739-1.96700.05088*rural_urban3-21209.66703.8-3.16380.00186*** * indicates significance at the 10 percent level ** indicates significance at the 5 percent level *** indicates significance at the 1 percent level This is the diagnostic checking of the model: Mean of dependent variable = 11864.4 Standard deviation of dep. var. = 11040.6 Sum of squared residuals = 4.88177e+009 Standard error of the regression = 5455.91 'Within' variance = 2.13143e+006 'Between' variance = 2.82017e+007 theta used for quasi-demeaning = 0.902803 Akaike information criterion = 3373.81 Schwarz Bayesian criterion = 3389.43 Hannan-Quinn criterion = 3380.15 Breusch-Pagan test - Null hypothesis: Variance of the unit-specific error = 0 Asymptotic test statistic: Chi-square(1) = 444.824 with p-value = 9.64932e-099 Hausman test - Null hypothesis: GLS estimates are consistent Asymptotic test statistic: Chi-square(4) = 2.58374 with p-value = 0.629706 The decomposition of total variance imputes about 93% of dispersion to the differences between countries and the remaining to the inner variability. The Breusch-Pagan test gives a good response for the significance of random effects, while the Hausman test displays consistency and efficiency of the GLS estimator. As for the fixed effects model, Gibraltar’ results show a low quality fitting of the data available (Figure 3). Gross capital formation is still significant as in the fixed effects model. A further variable becomes strongly significant in the model: electric power consumption. This is a good proxy of energy consumption in the economy for production use and suggests a high level of total final consumption by households, associated to a high level of per-capita GDP. The introduction of a rural-urban classification variable in our best model is statistically significant and clearly highlighted the expected inverse relationship between per-capita income and rurality. Figure 3: Fitted and Actual Plot by Observation Number (best Random effects model)  6. Conclusions Even if the paper's results highlight a cross-sectional heterogeneity among the Mediterranean countries (Table 5), that is a main feature of panel models, the diagnostic analysis and fitting show that a common model for the available data is a satisfactory solution. Several rural-urban classification variables are significant in this panel data approach. The fixed effects model estimated on the total region (24 countries) is based on a limited number of regressors due to the data constraint. Excluding three countries more regressors become significant in the model. Comparing the significativity of classification variables a composite indicator, such as a combination of population density with agricultural density (i.e. rural_urban3 in this paper), undoubtedly improve per-capita income explanation. References Agresti, A. (2002) Categorical Data Analysis, John Wiley & Sons, 2nd edition. Baltagi B. (2008) Econometric Analysis of Panel Data, John Wiley & Sons, 4th edition. 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