Any minimum income scheme is by nature a passive policy, as its main aim is to guarantee all individuals the resources required to meet their minimum needs. However, as mentioned above, the Basque MIS, following the dictates of the European Council since 2008, requires recipients to participate (in principle) in active policies to make their entry into employment as fast and successful as possible. In view of this twofold scope of the MIS, with both passive and active aspects, our assessment of the policy is also twofold.
Firstly, although the goal of any passive policy is not to accelerate the employability of the unemployed but to supplement their income so as to alleviate poverty, empirical evidence generally finds that most income transfers to the unemployed result in a delay in job finding. Reservation wages increase for anyone who receives additional income, and this typically delays job entry, hence lowering job-finding rates. However, there are two aspects of the MIS which might accelerate rather than delay job access: one is that the MIS can also be received by employed workers with insufficient income to meet minimum needs, so MIS recipients might be willing to accept jobs with “low” wages compatible with retaining the transfer. The other is that recipients can lose their MIS if it is proved that they have rejected job offers. For these reasons, the typical “delay” effect of a passive transfer such as the MIS may be partially offset by some kind of “acceleration effect” for reasons other than the activation measures implemented.
Our first assessment with respect to the impact of the MIS in the Basque Country looks at whether the MIS causes a delay or an acceleration effect, and if so on what scale. This is the first objective addressed in this section.
Secondly, and perhaps more interestingly, we seek to assess whether active policies offered to MIS recipients make for better transitions towards employment. This is the second objective of the section.
Empirical assessment strategy
In both analyses, the aim is to assess the impact either of the MIS itself or of the activation measures aimed at MIS recipients on the probability of exiting unemployment. As in previous estimations, the dependent variable (Y) takes a value of 1 if the unemployed individual gets a job in the next month and 0 otherwise. The treatment (D), which is a dummy variable, takes a value of 1 firstly when the individual is an MIS recipient and secondly if the individual receives activation measures.Footnote 11 The covariates included in our analyses are the same as in previous estimations (X).
The main problem that we face in both the analyses carried out in this paper is sample selection. In the first one, unemployed people need to comply with strict requirements to receive MIS. In the second analysis, the profile of the unemployed people who receive activation measures differs broadly from that of non-activation measures recipients (as shown below). Consequently, given that individuals are not randomly chosen, a mean difference between the outcomes of treated and control group cannot be used to infer causality in the corresponding treatment. Only when participation in the treatment depends on observable characteristics (X) can the average treatment effect on the treated (ATT) be estimated by conditioning on these variables, rendering the counterfactual outcome independent of the treatment (conditional independence assumption, CIA). However, the probability of finding a job for recipients and non-recipients of MIS might be affected by confounding factors. Therefore, it is hard to justify the validity of CIA in this analysis. In the second analysis, our lack of understanding of the selection process for receiving activation measures means that we are unable to argue as to whether CIA is satisfied or not.
Propensity score methods are useful for estimating treatment effects using observational data since they enable observational studies to be designed along lines similar to randomised experiments (Rubin 2001).Footnote 12 Rosenbaum and Rubin (1983) show that instead of conditioning on the covariates, conditioning on the probability of potential treatment conditional on observable covariates, the propensity score (\( p\left( x \right) = P \left( {D = 1/X} \right) \)), suffices to achieve a balance between the treatment and control groups as long as other requirements are met. Firstly, the covariates influencing assignment and outcome should not predict the treatment participation deterministically (weak overlap,\( P \left( {D = 1/X} \right) < 1 \) for all X). Secondly, the participation in the treatment of one individual must not have an impact on the outcome of other treated or control individuals. The second assumption might be quite strong. Indeed, Crépon et al. (2013) suggest that some activation policies could have a displacement effect as they cannot reject that the programme had, on net, no positive effect. We cannot test whether activation measures directed to MIS recipients lead to displacement effects, and so results should be taken cautiously when propensity score methods are used.
Different propensity score approaches have been suggested for estimating an adequate counterfactual outcome. The most widely used methods are matching and weighting (Imbens 2004). These methods seek to remove observed systematic differences between treated and control subjects. In our first analysis, inverse probability weighting (IPW) makes the distribution of observable covariates similar in the treated and control groups.Footnote 13 Furthermore, as explained below, IPW is the only valid methodology in our first analysis due to the characteristics of the treatment. For the second part of our research, our lack of knowledge of the selection mechanism and the characteristics of the sample assessed leads us to calculate the treatment effect using two different methods: inverse probability weighting (IPW) and propensity score matching (PSM).
The idea behind inverse probability weighting is the following: random assignment guarantees that the distribution of the covariates among units of observation in the treatment and control groups is probabilistically equivalent, i.e. all units are equally likely to be in the treatment or control groups. However, when the assignment is not random, some individuals are more likely to be treated than others, depending on their particular characteristics. To account for these differences in the regression formulation, observations must be weighted according to the inverse probability of receiving treatment. This gives a pseudo-random sample by weighting observations by the inverse of the probability of being treated. Therefore, the distribution of covariates between the groups would be probabilistically equivalent (Gardeazabal and Vega Bayo 2016). In short, weighting individuals by the inverse probability of treatment creates a synthetic sample where treatment assignment is independent of the observed covariates. Inverse probability weighting enables unbiased estimates of average treatment effects to be obtained under the assumption that selection on the unobserved variables is the same as selection on the observed variables. This is a strong assumption, given that variables such as family income, which is unobserved, and perhaps other unobserved family characteristics could be related to some observable factors such as educational level or unemployment duration. In spite of weighting individuals on the base of all observed variables, we might not eliminate completely the unobserved differences between the weighted treated and control group. We devote a sub-section below to check for the sensitivity of results to non-compliance of this assumption.
The IPW estimator uses a two-step approach to estimate treatment effects. The specification for the average treatment effect on the treated (ATT) is as follows:
- 1.
Estimate the probability of being treated based on the covariates by a probitFootnote 14 regression. Denote \( p_{i} \left( x \right) \), i.e. the propensity score. Use the inverse probability weights to compute the new pseudo-random sample. Build regression weights (\( w_{i} \)) as:
$$ w_{i} = 1 \quad {\text{if}}\quad D_{i} = 1 $$
$$ w_{i} = \frac{{p_{i} \left( x \right)}}{{1 - p_{i} \left( x \right)}} \quad {\text{if}}\quad D_{i} = 0 $$
The idea behind this weighting procedure is quite straightforward. The objective is to approximate the distribution of the covariates of the control group to those of the treated group. For that reason, all treated individuals have weights of 1. Control individuals with a 0.5 probability of being MIS recipients are assigned a weight of 1; those with a probability higher than 0.5 have weights of more than 1 with an increasing pattern and those with a probability lower than 0.5 have weights of less than 1 with a decreasing pattern. By doing this, the outcome of those control individuals with the highest probabilities of being MIS recipients would gradually weigh more and the outcome of those control individuals with the lowest probability of being MIS recipients would weigh exponentially less.
- 2.
Calculate the ATT of the new sample, i.e. run a probit regression of the outcome on a constant and the treatment using the weights calculated. The coefficient of the binary treatment in the previous regression is a consistent estimation of ATT, provided that the propensity score is correctly specified. Adding all covariates as additional regressors leads to the augmented inverse probability weighting (AIPW) estimator. Results from both estimators will be presented.
In the second assessment, an additional propensity score approach is applied: propensity score matching (PSM) here helps us also to estimate the impact of activation measures. This methodology entails matched sets of treated and untreated subjects who share similar propensity scores (Rosenbaum and Rubin 1985), and it enables the ATT to be estimated (Imbens 2004). The most common implementation is one-to-one pair matching, in which pairs of treated and controls are formed in such a way that they have similar propensity scores. Once a matched sample has been formed, the treatment effect can be estimated by directly comparing outcomes between matched treated and control individuals. Schafer and Kang (2008) suggest that treated and control subjects should be regarded as independent within matched samples. By contrast, Austin (2011) argues that the propensity score matched sample does not consist of independent observations. He maintains that in the presence of confounding factors covariates are related to outcomes, so matched subjects are more likely to have similar outcomes than randomly selected subjects.
Based on Austin’s argument, we reject the use of the propensity score matching in the first analysis. Non-observed factors such as family income differ systematically between the treated and control individuals as they are crucial determinants for being selected for the treatment. However, the second assessment uses PSM, as we find it reasonable to argue that the unobservable factors of treated and control individuals resemble each other more (given the selected control group used) than in the first analysis.
Impact of MIS on job-finding rates—does MIS reduce the probability of finding a job?
As shown in previous sections, MIS recipients have a monthly job-finding rate of 3%, compared to 9% for the non-MIS unemployed group. However, as already stated, the composition of the group of MIS recipients differs notably from that of the rest of the unemployed, and those differences (mainly longer unemployment duration and lower education level) may be causing at least part of the differences observed in job-finding rates. To isolate compositional differences from the scheme, we use the inverse probability weighting methodology as detailed above. This enables us to assess the extent to which the difference observed in job-finding rates is explained by (1) compositional differences between the two groups and (2) by the MIS.
To that end, we include in the treatment group all those individuals who are recipients of the MIS in the current month. Given that the observation unit is one individual per month, an individual may belong to the treatment group in some months (in which he/she receives the MIS) but not in others (in which he/she does not receive it). To set up an adequate counterfactual, we must define the control group so that it provides the best possible simulation of job-finding rates for the group of MIS recipients had they not received the benefit. According to the data, for 93% of MIS recipients MIS is the ONLY income aid received; a further 6% also receive other welfare benefits and the remaining 1% receive contributory benefits. In the last two situations, they receive both types of income aid because the other benefits received are still lower than what it is considered necessary to meet basic household needs. We think that it makes sense to assume that if the income scheme did not exist the 93% currently receiving only MIS would not be getting any additional income aid and the remaining 7% would receive an insufficient amount. For this reason, we have chosen to include unemployed individuals who do not receive ANY benefit in the current month in the control group.Footnote 15 For this group, the observed monthly job-finding rate is 6.5%. Consequently, the outcome of the assessment must be interpreted as the differential impact of MIS on the job-finding rate compared to not receiving any benefit.
However, the treatment (receiving MIS) is by no means random. As specified above, there are specific requirements to be complained with in order to receive it. Some of them are observable in our data set, but others are non-observed variables, such as total household income. To “correct” for these differences between the treatment and control groups, we use the inverse probability weighting method.Footnote 16
Table 2 presents the distribution of the weighted control group, which shows that the differences in the main characteristics are eliminated by using the weighting procedure.
Table 2 Composition of the treated, non-weighted and weighted control groups in the analysis of the impact of MIS on the probability of finding a job (%) The results of the inverse probability weighting estimation and of its extended version (augmented inverse probability weighting) are presented in Table 3. It can be seen that the impact of MIS is not significantly different from zero at any significance level. The result is the same for both the IPW and the AIPW estimators, which makes it more reliable.Footnote 17 This indicates that the monthly job-finding probability for MIS recipients would have been the same if they had not received any benefit. We can thus conclude that the MIS itself does not reduce the probability of finding a job. In other words, the differences observed in job-finding rates between the treatment and the control group are due solely to the difference in the composition of the two groups and not to the effect of the policy.
Table 3 Assessment results: impact of MIS on the probability of finding a job As a second step, we analyse whether the MIS has different impacts on different demographic groups. Specifically, we assess the impact of MIS on men and women separately, on three age groups (< 30, 30–44 and > 45) and on three education groups (primary, secondary and higher).Footnote 18 The results, presented in Table 4, confirm that the impact of MIS is not homogeneous across demographic groups. In particular, for women MIS delays exit to employment slightly (0.2 p.p), whereas it has no impact on men. According to the legislation, all members of the family MIS recipients must be registered in the public employment service as unemployed. It may be the case that some women belonging to those households and registered as unemployed are actually inactive because of the traditional gender role attitudes. This would lead into an apparent delay of MIS beneficiaries women compared to non-MIS women. Second, the MIS accelerates job finding for older workers (0.2 p.p), whereas for young workers (< 30) it delays exit to employment (1 p.p). This delay among young individuals is also found by Salehi-Isfahani and Mostafavi-Dehzooei (2018). They justify the delay as a result of an extension in the educational period, which contributes to increase educational attainment among the youth. Finally, we find a delay as an impact of MIS for less educated workers (0.2 p.p), whereas it accelerates job entry for those with more than primary education (0.2 p.p for workers with secondary education and 0.5 p.p for those with higher education). As a possible explanation, MIS beneficiaries cannot reject job offers and it may be the case that medium or high-educated perceivers accept job offers that a non-MIS perceiver would not accept, in order not to lose the aid.
Table 4 Assessment results: impact of MIS on the probability of finding a job per group Our results coincide partially with the ex-ante assessment in Clavet et al. (2013) and with the findings (double and triple difference estimation strategy) in Chemin and Wasmer (2012). Both find a negative impact on labour market participation, particularly among specific groups such as low-skilled workers. However, their results are not directly comparable to ours as the methodology and the design of the policies in the regions that they examine are different. To our knowledge, there is no comparable assessment of a similar policy.
Robustness check of the impact of MIS on job-finding probability
The assumption we have imposed for the former analysis is that “selection on the unobserved variables is the same as selection on the observed variables”. Under such assumption, once selection onto observables is controlled for, the estimated impact should not be biased due to unobserved variables. However, such assumption is rather strong, particularly in our case, where household income is unobserved and it is a key to determine whether to be an MIS recipient or not. It is plausible that even after controlling for observables by weighting the sample, unobserved factors between the treated and control group are not randomly distributed. If that were the case, our previous results would be biased. Hence, we present some sensitivity checks to test whether this is indeed the case.
Under the imposed assumption, once the weighted procedure has been implemented, we expect a non-significant correlation between the error term of the probability of being an MIS recipient (which contains potential unobserved variables, such as household income) (henceforth u) and the error term of the estimation of the probability of finding a job (henceforth ε). Table 5A shows that there is no correlation whatsoever between the two error terms.
Table 5 Robustness check: impact of MIS on the probability of finding a job Additionally, we check whether the probability of finding a job is directly affected by u, as such error term includes household income and other potential unobserved variables. Table 5B extends the AIPW estimation of Table 4 by including u as an additional regressor. Neither the treatment nor u is significant at any statistical level for the probability of finding a job, which reinforces the absence of bias of the results found above.
Finally, we provide a third sensitivity check developed by Altonji et al. (2005), henceforth AET, and more recently by Oster (2019).Footnote 19 Intuitively, their approach consists on exploring the sensitivity of the ATT estimation to the correlation between the ε and u. To do so, different correlation coefficients between them are imposed in order to test whether the ATT changes. Under the imposed assumption, the correlation between the two errors should be one (ρ = 1). For our particular case, this requires that the relation between the probability of finding a job and the observed variables has the same relationship with being an MIS recipient as the relation of the probability of finding a job and the unobserved variables.
Unfortunately, their methodology is applicable only for linear models. Hence, before doing the sensitivity check, we re-estimate the ATT with a linear probability model, instead of the previous probit estimation. This is depicted in Table 5C and reveals, as before, no impact of MIS on the probability of finding a job. Finally, we re-estimate the ATT impact (with a linear probability model) imposing, as AET, three different correlation coefficients between ε and u, in particular (1) ρ = 0, (2) ρ = 0.2, (3) ρ = 0.5.
Results are shown in Table 5D and confirm that the ATT estimate does not depend on the correlation between the two errors. This means even if the relation between the probability of finding a job and the observed variables has not the same relationship with being an MIS recipient as the relation of the probability of finding a job and the unobserved variables, our previous results remain.
The three sensitivity checks developed in this sub-section reinforce the finding that on average there is no impact of MIS on exiting into a job. This result holds even if there are unobserved variables that are correlated with the treatment and potentially with the outcome. The IPW methodology, thus, seems to be adequate to control for potential biases due to unobserved variables for this particular exercise.
The main conclusion of this exercise is as follows: while Gorjón (2017) finds that the Basque MIS is very effective at the time of reducing the intensity and the severity of poverty, our analysis leads us to conclude that on average the MIS per se does not delay exit to employment. However, we do find differences in its impact on different demographic groups. In particular, it causes an undesired delay effect (also commonly found in other passive policies) for women, the less educated and young people, but accelerates entry into employment for medium and high-educated workers and for those aged over 45.
The impact of active policies on job-finding probability for MIS recipients
In this section, we assess the effectiveness of the activation interventions received by MIS recipients. Such an assessment is highly recommended given that in general active policies are quite costly. It enables us to check and if necessary modify and improve the efficiency of the Basque public employment service in providing recipients with the tools that they need to enter employment. This information can certainly highlight what actions should be strengthened, modified or even eliminated.
As mentioned before, we focus on three types of active policy: guidance, monitoring and training. Individuals are classed as users of activation services if they are observed to have received such measures at least once in the last 6 months (including the current month).
First, we present some descriptive statistics to show the extent of activation for the MIS group. As in the descriptive section, we focus (in order to present the characteristics of the unemployed) on a particular month (October 2015) so as to avoid overrepresentation of the long-term unemployed. Of the 38.345 unemployed people registered as MIS recipients in that month, 15.630 had received some kind of active policy in the form of guidance, monitoring or training at some time in the previous 6 months. This amounts to 40.8% of the total. As regards the types of services received, 15,106 people (39.4% of all unemployed MIS recipients) received guidance services, 265 (0.7%) monitoring services and 881 (2.3%) training courses. This means that 728 individuals received more than one type of service. Given the low figure for monitoring, from here on we focus our results on activation through guidance or training interventions.
A brief profile is given below of how individuals involved in each of these two policies compare to individuals who receive no activation measures. Table 6 presents the distribution of the four main characteristics (sex, age, education and unemployment duration) depending on the type of active policy received.
Table 6 Composition of MIS recipients per type of activation (%) In general, men receive more activation than women: around 65% of those who received training were men. The age range varies depending on the type of service. Guidance and training predominate in the 30–45 age range (their relative incidence among MIS receivers is 46%). In general, young people tend to receive fewer activation interventions. There are also substantial differences between education levels: 60% of MIS recipients have at most primary education, 27% secondary and 13% higher education, which means that on average fewer activation measures are received by highly educated MIS recipients. In addition, activation measures decrease as unemployment duration increases.
Furthermore, we find distributional differences per type of activation measure. Guidance measures are distributed similarly across education levels, but we find significant differences in training measures, as recipients with secondary or higher education levels receive more training measures than those with at most primary education.
To assess the impact of each of these activation interventions, we place those MIS recipients who have received each particular activation policy being assessed (either individual guidance or training) in the last 6 months in the treatment group. As before, we measure the impact of receiving the activation measures on monthly job-finding rates. As a control group, we use MIS recipients who have not participated in ANY activation measures from the public employment service in the last 6 months so as to get a cleaner impact of each specific activation measure.Footnote 20 The results must therefore be interpreted as the impact of the intervention on the probability of finding a job compared to not receiving any activation service in the last 6 months.
As shown in Table 6, the treatment and control groups differ in important characteristics such as the duration of unemployment and education level. We assess each intervention following the IPW methodology described above. The interventions are thus “pseudo-randomised”, so the distribution of the covariates between the two groups is balanced and the treatment is probabilistically equivalent. Therefore, the impact of each type of intervention can be properly assessed without the results being biased by differences in composition.
In addition to the IPW (and AIPW) method, we also use a propensity score matching technique to enhance robustness. Given that the control group now consists of MIS recipients (although they do not receive activation measures), we find it reasonable to assume that unobserved confounding factors of treated and control individuals do not differ substantially from one group to the other. This assumption is essential to validate the use of the propensity score matching technique.
The results of the assessment of each active policy for MIS recipients (guidance and training) are shown in Table 7. Inverse probability weighting (IPW), augmented inverse probability weighting (AIPW) and the propensity score matching (PSM)Footnote 21 estimators are presented. The first three columns correspond to the three specifications for the impact of guidance service. It can be seen that guidance has a positive impact on exit into employment. This impact is statistically significant for all three approaches, although its magnitude differs slightly from one to the other. As a general result, we conclude that guidance increases the probability of getting a job by about half a percentage point over not receiving any activation intervention in the last 6 months.Footnote 22
Table 7 Assessment results: impact of activation on the probability of finding a job The last three columns in Table 7 show the impact of training programmes on job-finding rates. Unfortunately, we have no information on the type of training provided or on whether there is any selection process prior to participating in a training programme. Given this information limitation, all that we can assert is whether participating in any kind of training programme helps individuals find a job. What we find is that training is undoubtedly the factor with greatest impact on the probability of finding a job for the MIS group. Individuals who use these programmes increase their likelihood of finding a job by around 3 percentage points. Given that the average job-finding rate for MIS recipients is 3%, the probability of finding a job increases by around 100% when an unemployed MIS recipient attends a training course. Due to their potential for job finding, it would be most helpful to have more detailed information regarding training programmes so as to assess in the future more precisely in which types of training programme seem to work best.
In line with the literature on active labour market policies, we also find that an adequate design of activation policies accelerates entry into employment.Footnote 23 In short, active policies significantly accelerate the probability of finding a job for MIS recipients. However, only around 40% of them use such measures, even though participation in them is supposedly compulsory. Specifically, training is the most effective policy: those who undergo it are twice as likely to find a job. This conclusion emphasises the importance of linking passive policies with active policies, because those MIS recipients who use active policies enhance their chances of finding a job compared to similar unemployed people who do not receive any aid.