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An Analysis of Italian Regional Social Expenditure on Disability and Other Social Measures: A Spatial Econometric Approach

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Abstract

The aim of this work is to implement a convergence analysis of social expenditure on disability and other social measures (e.g. families and children, disabled people, substances, old age, immigrants and nomadic people, poverty adult problems and homelessness, multineeds, total), taking into account spatial effects. To this purpose, we develop a two-step analysis focusing on Italian regional data for the period 2003–2008. In the first phase, we perform a descriptive analysis and a joint application of a measure of inequality and of the degree of spatial autocorrelation. We subsequently apply the beta and sigma convergence analysis to per capita expenses on social issues, with special emphasis on expenses on disability, broadly defined. The results show that Italian regions do tend to converge in total, and also specific items of per capita social expenditures. In addition, we observe that the discrepancy among per capita expenditures for social actions and services have not been reduced over time, and that spatial effects differ according to the various types of social expenses. Policy considerations are discussed.

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Notes

  1. The work is based on the definition of social exclusion provided by the EU in the document European Strategy 2020, and is based on three categories, i.e. household work intensity, income, and selected consumption items.

  2. SPISS: Spesa per Interventi e Servizi Sociali.

  3. http://dati.istat.it/Index.aspx?DataSetCode=DCIS_SPESESERSOC&Lang= (Accessed 12 October 2013).

  4. It is possible to compute the number of disabled persons using the services included in the item “disability area”; but not the number of Alzheimer and of psychiatric patients included respectively in the “Old age” and “Poverty adult difficulties and homelessness” areas.

  5. Our analysis of the percentage of disabled people using the services with reference to the total of disabled people shows great variety across regions. We do not investigate whether this is due to lack of service supply, strongly competing private sector, lack of information, and/or cultural traditions.

  6. Expenditures are considered the outlays which refer to each year, whether actually paid that year or not. The method to calculate expenditures is based on the assumption that there is no market price for the commodities produced by the public administration, which are valued as the sum of the various cost components needed for the production of the same goods and services. Expenditures include staff wages, the hiring of buildings and equipment to provide goods and services, and the actual costs of acquiring the goods or services to be provided. If the provision of goods or services is contracted out (for instance to a social cooperative), the recorded expenditure corresponds to the contracting out costs. All expenditures are calculated net of possible contributions from the National Health Service. Values are expressed in constant prices, by applying the deflating index used to deflate the costs of public administration or of not for profit organizations.

  7. In Italy expenditures for old age have consistently been very high, in comparison with other European countries, mainly due to the traditionally generous pension system, which has been little by little altered over the last 15 years. This explains why the proportion of SPISS devoted to old age over GNP has been decreasing over the period considered, despite the increasing number of elderly people.

  8. This study is a part of a larger piece of investigation, where we analyze similar problems, but with respect to all kinds of social expenditures at regional level.

  9. We consider the logarithm of each SPISS item (Rey and Montouri 1999).

  10. We have also developed the analysis on the basis of a different partitioning: North (Piemonte, Valle d’Aosta, Lombardia, Liguria, Trentino Alto Adige, Veneto, Friuli Venezia Giulia, Emilia Romagna), Center (Toscana, Umbria, Marche, Lazio) and South (Abruzzo, Molise, Campania, Puglia, Basilicata, Calabria, Sicilia, Sardegna), obtaining results very similar to the ones found with the partitioning used in the text. Interested readers are welcome to request these results from the authors.

  11. The I Moran Index is similar to the correlation coefficient: it varies between zero and one, −1 and +1. When I equals zero, there is no spatial auto correlation; when I is close to −1 or to +1 there is high spatial correlation, respectively negative or positive.

    The I index has the following main characteristics when compared to the coefficient of correlation:

    1. a.

      it takes one, and not two, variable into account;

    2. b.

      it incorporates the weights (w ij ) which index the relative areas;

    3. c.

      it is appropriate to think of it as:”the correlation between neighbouring values on a variable” (O’Sullivan and Unwin 2003).

  12. We have computed the significance of the Moran index, which here we occasionally comment on, but which we do not report for brevity. Interested readers are welcome to request these results from the authors.

  13. Usually the analysis of beta convergence is focused on per capita income (see Arbia 2004, 2005; Arbia and Basile 2005; Arbia and Costantini 2006; Arbia and Piras 2007; Arbia and Paelinck 2003; Arbia et al. 2005; Arbia et al. 2002; Rey and Elias 2011; Rey and Montouri 1999).

  14. It is important to note that in this study we only deal with absolute convergence.

  15. The region-specific variable, time-invariant and activated by regional dummy, captures how each region deviates from the average structural relationship common to all regions (the regional fixed effects).

  16. The time-specific variable, activated by time dummies, is useful to clear the structural relationship, which is common to all regions, from cyclical variations that are also common to all regions.

  17. This first interpretation is considered by Getis (1990, 1995) and in terms of filtering equation (6) is formulated as such: \( \left(I-\rho W\right) \ln \left(\frac{Y_{i,t+1}}{Y_{i,t}}\right)=\alpha +\beta \ln \left({Y}_{i,t}\right)+{\varepsilon}_{i,t} \)

  18. Instrumental Variables could also be used to solve this problem (Anselin 1988).

  19. The complete analysis, here not reported for brevity, is available from the authors.

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Agovino, M., Parodi, G. An Analysis of Italian Regional Social Expenditure on Disability and Other Social Measures: A Spatial Econometric Approach. Appl. Spatial Analysis 9, 549–567 (2016). https://doi.org/10.1007/s12061-015-9166-y

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