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Strategic Welfare Policies with Migration: A Theoretical Model and Empirical Evidence

  • Maria Alessandra Antonelli EMAIL logo und Valeria De Bonis
Veröffentlicht/Copyright: 7. Mai 2021

Abstract

We test the welfare magnet hypothesis for Europe. We modify the existing theoretical frameworks assuming that: (a) welfare services, intended as the output of welfare expenditure, not the poor’s income or social expenditure, enter the median voter’s utility function; (b) preferences depend on the position of the median voter in the income distribution; and (c) the total amount of welfare services provided may differ from the amount needed to finance them, because of inefficiencies in the transfer process. We then test the welfare magnet hypothesis for 22 European countries by estimating a reaction function corresponding to the generic form adopted by the literature, but using the variables inspired by the model. We find evidence of a positive strategic interaction among countries, which suggests a downward bias in the choice of the protection level because of welfare competition. The level of social protection also positively depends on GDP, the redistributive attitudes of residents and their weight in the population, vis-à-vis the migrants’ share, and the efficiency of social expenditure.

JEL classification: H53; H77; H87

Corresponding author: Maria Alessandra Antonelli, Associate Professor, Department of Legal and Economic Studies, Sapienza University of Rome, Rome, Italy, E-mail:

We thank the referees for helpful comments. The usual disclaimer applies.


Appendix

Calculation of the reaction function Eq. (16)

Substituting V=l1p1g1 into the (15), we have:

R1l1R1p1g1=α1g1g22h+N+α1g12h

With some calculations, we have:

2g1(α1+hR1p1)=2hR1l1+α1g22hN

Finally:

g1=h(R1l1N)α1+hR1p1+α12(α1+hR1p1)g2.

The Nash equilibrium

Given the reaction functions (16) and (17), the Nash equilibrium is:

g1=h(R1l1N)α1+hR1p1+α12(α1+hR1p1)[h(R2l2N)α2+hR2p2+α22(α2+hR2p2)g1]
g1[1α1α24(α1+hR1p1)(α2+hR2p2)]=h(R1l1N)α1+hR1p1+α1h(R2l2N)2(α1+hR1p1)(α2+hR2p2)
g1[4(α1+hR1p1)(α2+hR2p2)α1α24(α1+hR1p1)(α2+hR2p2)]=4h(R1l1N)(α2+hR2p2)+2α1h(R2l2N)4(α1+hR1p1)(α2+hR2p2)

Finally, we obtain the (18) in the text:

g1=4h(R1l1N)(α2+hR2p2)+2α1h(R2l2N)4(α1+hR1p1)(α2+hR2p2)α1α2

Analogously, for g2(19) we have:

g2=4h(R2l2N)(α1+hR1p1)+2α2h(R1l1N)4(α1+hR1p1)(α2+hR2p2)α1α2

Inefficiency and the equilibrium level of g (Claim 4)

By differentiating Eq. (27) or Eq. (28) one gets:

giαi=2h(RlN)[4(αi+hRp)(αj+hRp)αjαi][4(αj+hRp)αj][2h(RlN)(2αj+2hRp+αi)][4(αj+hRp)(αi+hRp)αjαi<0
Table A1:

Source of primary data and reference period.

VariablePrimary data and sourceReference years
g (SPPI)Composite indicators (for primary data see Antonelli and De Bonis 2017, 2018) Source: OECD and Eurostat data2009–2011–2013–2015 for lagged value: 2007–2009–2011–2013
PROXPrimary data: GDP in PPP US dollars Source: OECDBiannual average values for GDP (2008–2009; 2010–2011; 2012–2013; 2014–2015)
MIG22Primary data: Immigrants Source: OECD International Migration Database(Average values 2008–2009; 2010–2011; 2012–2013; 2014–2015)
KRMPrimary data: Immigrants source: OECD International Migration Database residents source: OECD P10 source: OECD Median income source: OECDBiannual average values for all primary data (2008–2009; 2010–2011; 2012–2013; 2014–2015)
GDP per capitaGDP (PPP US dollars) source: OECDAverage values: 2005–2009; 2007–2011; 2009–2013; 2011–2015
Population source: OECD
EFFIndex g for the output (see Antonelli and De Bonis 2017, 2018, 2019) for primary data. Source: OECD and Eurostat dataFor g 2009–2011–2013–2015
Net social public expenditure for the input. Source: SOCX OECD databaseFor net social public expenditure only biannual data available in OECD database (average values 2005–2009; 2007–2011; 2009–2013; 2011–2015
SELPrimary data: means tested social benefits and total social benefits source: Eurostat2009–2011–2013–2015

Alternative weighing schemes

The alternative weighing scheme considered are:

  1. A “neighbourhood” scheme based on geographical contiguity, assigning a weight, W, of 1ni to each of the ni countries sharing a border with country i, as in Saavedra (2000) – this attaches a zero weight to non-bordering countries (model 3). Geographical contiguity might be related to the importance attached by country i to the welfare services of each of the other countries, for instance because it facilitates mobility. Even if in line with the previous ones, the coefficient of the gi is just above the significance level. Actually, given our sample, inter-country geographical distances do not appear so relevant as to deter migration.

  2. A “neighbourhood” scheme based on migration flows, that is, the ratio between the number of immigrants from country j to country i and the total number of immigrants from all other countries in the sample to country i, Mtot. We consider only immigration flows in line with the assumption in our model; Figlio et al. (1999) also justify this choice to avoid the negative weights that could derive when considering net flows, as well as attaching equal weights to jurisdictions with low immigration and emigration flows and to jurisdictions with high, offsetting flows in both directions (model 4). The results confirm what previously found for the MIG22 weight.

Table A2:

Panel FE with alternative weights.

Panel fixed effects dependent variable: gti
Model 3Model 4
Wgt-1,j2.51937 (1.53727)
Mtotgt-1,j9.16628 (3.95086)**
KRM0.0000568445 (3.35610e-05)*0.0000658045 (3.42689e-05)*
GDP0.0000507884 (2.24078e-05)**0.0000432521 (2.35314e-05)*
EFF2.55211 (0.517754)***1.72334 (0.479140)***
LSDV R sq0.9852990.983283
Within R sq0.6184610.566139
F test for differing group intercepts22.0652 (p-value = 2.99575e-021)16.8069(p-value = 3.23006e-018)
Obs8888
  1. Notes: Std. errors in brackets. *, **, ***Are significant at the 10, 5 and 1% levels, respectively.

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Received: 2020-10-05
Accepted: 2021-04-07
Published Online: 2021-05-07
Published in Print: 2021-04-27

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