Child Sponsorship and Educational Aspirations

Evidence from Rural Mexico

Daniel Prudencio

M Csapek SA, Tecnológico de Monterrey
Published in Education Economics, 2025

Why Study Educational Aspirations in Rural Latin America?

The puzzle: Returns to education are positive and significant — yet educational attainment remains very low

  • Average years of schooling for adults \(>24\) in Oaxaca and Chiapas: 7.5 and 7.2 years (barely above primary)
  • Significant returns to higher education exist even for rural populations

Standard explanation: external constraints

  • Income, distance to schools, poor health

This paper: Can a holistic child sponsorship program shift children’s aspirations toward higher education?

Growing evidence: internal constraints — aspirations, grit, self-efficacy, self-esteem — also play a critical role (Cunha and Heckman 2009; Dalton et al. 2016; Heckman and Kautz 2012)

Compassion International (CI): A Holistic Sponsorship Program

Compassion International: Third largest child sponsorship program worldwide

  • Sponsors \(\approx\) 2.2 million children across 29 countries
  • Faith-based NGO; collaborates with local churches
  • In Mexico: 33,360 children in \(>185\) centers

Duration: Average 9.3 years of sponsorship (\(\approx\) 4,000 hrs of organized activities)

Program components:

  • In-kind income transfers: school supplies, uniforms, healthcare
  • After-school program: 5–6 hrs/week (socio-emotional development, academic tutoring)
  • Letter exchanges with sponsor: broadens career horizons
  • Catastrophic health insurance; access to nurses and doctors

Hypothesis: By broadening horizons and alleviating income constraints, CI may raise children’s aspirations to pursue further education

Research Question and Contributions

Research Question

Does Compassion International’s sponsorship program raise the aspiration of rural Mexican children (ages 12–15) to acquire a higher education degree?

Three contributions to the CI literature:

  1. Selection into CI modeled explicitly using a binary Roy-type model (Aakvik et al. 2005) — allows ATE, ATT, and MTE estimation while correcting for non-random selection
  2. Subjective income expectations collected and used to estimate perceived returns to education — tests whether beliefs drive aspirations
  3. Developing-country context: prior CI studies focus on adult outcomes; this paper focuses on children’s aspirations in an early-development setting

Roadmap

  • Institutional Framework & Data
  • Subjective Expectations
  • Roy Model
  • Results
  • Discussion & Conclusions

CI’s Program: Holistic Development

Material support:

  • School supplies and uniforms
  • Food and basic goods
  • Catastrophic health insurance
  • Access to affiliated nurses and doctors

Educational support:

  • Academic tutoring (in after-school program)
  • Spiritual and values-based education

Socio-emotional development:

  • Classes emphasizing self-efficacy, self-esteem, social trust
  • Structured extracurricular activities
  • Letter exchanges with international sponsors

The holistic design is the key mechanism: not just income relief but also expanding perceived career possibilities and social horizons

CI’s Selection of Sponsored Children

Multi-stage targeting procedure:

  1. Identify most economically deprived communities in the poorest regions
  2. Partner with a local church to implement the program
  3. Church staff identify households with greatest need
  4. Household selects specific child; eligibility criteria apply

Eligibility criteria:

  • Lives within 30 min walk of a CI center
  • Not already receiving sponsorship from another organization
  • Household has \(\leq 3\) already-sponsored children
  • Age \(\leq 9\) when starting sponsorship (lower priority given closer to 9)

Key implication for identification: Selection is not random — younger and more economically disadvantaged children are more likely to be selected

Fieldwork: Oaxaca and Chiapas, Mexico (2017)

Survey design:

  • June – August 2017
  • Southern Mexican states: Oaxaca and Chiapas (some of the poorest in Mexico)
  • 8 rural communities: 4 with active CI project, 4 comparable controls
  • CI sites chosen randomly; each matched to a nearby control community with similar educational and healthcare infrastructure

Survey subjects:

  • Sponsored children + next oldest/youngest sibling (ages 10–18)
  • Non-sponsored: random household sampling within CI communities
  • Control communities: every other household, ages 10–18

Data collected as part of a companion study with Ross et al. (2021) evaluating CI’s impact on psychological indicators

Sample Construction

Step Restriction N
Initial survey Ages 10–18 926
Age restriction Ages 12–15 only
    Reason 1: Children start working after primary (\(\approx\) age 12)
    Reason 2: CI sites operational < 6 years on average
    Reason 3: Aligns with sponsorship eligibility (age ≤ 9 at start)
Final sample 403
    Sponsored (CI group) 163
    Non-sponsored (Control group) 240

Note: In Model 2 (with subjective expectations), sample further restricted to 271 children who correctly interpreted probability questions used to elicit income beliefs

Summary Statistics: Sponsored vs. Non-Sponsored

All Mean (SD) Sponsored Mean (SD) Non-Spons. Mean (SD) t-test
Aspires: higher ed. (any) 0.730 0.712 0.742 -0.030
Aspires: university degree 0.620 0.571 0.654 -0.084*
Age 13.375 13.006 13.625 -0.619***
Male 0.469 0.429 0.496 -0.066
Asset index 0.057 -0.216 0.244 -0.460***
Protestant 0.506 0.730 0.354 0.376***
Education father (yrs) 6.797 7.000 6.659 0.341
Education mother (yrs) 6.490 6.321 6.604 -0.283
N 403 163 240

*** \(p<0.01\), ** \(p<0.05\), * \(p<0.1\). Asset index from first principal component of household assets (proxy for income).

Differences: sponsored children are younger, more likely Protestant, and from poorer households — consistent with CI’s targeting

Measuring Subjective Income Expectations

Adapted from Attanasio et al. (2012) (used in Prospera evaluation):

For each education level \(\ell \in \{\)primary, middle, high school, technical, university\(\}\):

  1. “Assume you finish [level] and it is your highest degree. How certain are you that you will be working at age 25?” (0–100)
  2. “What is the maximum amount you can earn per month at age 25?”
  3. “What is the minimum amount you can earn per month at age 25?”
  4. “From 0 to 100, what is the probability your earnings will be at least \(x\)?” where \(x = \tfrac{\max + \min}{2}\)

Assuming a triangular distribution \(f(Y^\ell)\) on \([y^\ell_{\min}, y^\ell_{\max}]\):

\[\mathbb{E}[\ln(Y^\ell)] = \int_{y_{\min}}^{y_{\max}} \ln(y)\, f_{Y^\ell}(y)\, dy\]

Perceived returns: \(\;\rho^\ell = \mathbb{E}[\ln(Y^\ell)] - \mathbb{E}[\ln(Y^{\ell-1})],\quad \ell = 2,\ldots,5\)

Estimating Individual-Level Perceived Returns

From the survey data, for each individual \(i\) and education level \(\ell\):

\[\mathbb{E}[\ln(Y^{\ell}_i)] = \int_{y^\ell_{\min,i}}^{y^\ell_{\max,i}} \ln(y)\, f_{Y^\ell_i}(y)\, dy\]

This is computed directly from the individual’s stated \(y^\ell_{\min}\), \(y^\ell_{\max}\), and the probability question that pins the triangular distribution.

Perceived return to education level \(\ell\):

\[\rho^\ell_i = \mathbb{E}[\ln(Y^\ell_i)] - \mathbb{E}[\ln(Y^{\ell-1}_i)]\]

Used directly as a control variable in the outcome equations.

Distributional assumption

Income conditional on \((y^\ell_{\min}, y^\ell_{\max})\) follows a triangular distribution. Robustness: uniform distribution gives nearly identical results.

Validity: Beliefs vs. Census Data

Comparison with 2015 census at 2017 prices (Table 2, medians in MX pesos):

High School Male High School Female University Male University Female
Census: Oaxaca (pop < 50k) 4,272 3,296 6,408 6,408
Census: Chiapas (pop < 50k) 3,204 2,746 4,577 4,577
Survey: Sponsored (Oaxaca) 6,766 2,739 13,110 5,826
Survey: Non-Sponsored (Oaxaca) 4,245 3,248 9,762 6,471

Key patterns:

  • Median expectations generally align with census — children have realistic beliefs
  • Clear gender gap: females expect ≈ 50% lower income for high school graduates
  • Sponsored children show higher variance in expectations (more heterogeneous beliefs)

Income Beliefs: Right-Skewed, Heterogeneous

Expected income distribution by sponsorship status

Reading the figure:

  • Both HS and Univ distributions are right-skewed — consistent with log-normal income
  • Distribution modes closely match census medians (vertical lines)
  • Substantial heterogeneity: wide right tail — some children are very optimistic
  • Sponsored and non-sponsored distributions largely overlap

Children’s beliefs are realistic on average — but extremely diverse across individuals

The Core Identification Challenge

Naive comparison is biased:

  • Sponsored children differ from non-sponsored in observable and unobservable ways
  • E.g., more motivated families may seek sponsorship; CI targets the most vulnerable
  • Raw difference in aspirations \(\neq\) causal effect of CI

Standard IV approach (LATE):

  • Identifies effect only for compliers
  • Assumes \(\alpha_1 = \alpha_0\) (no selection on gains)
  • Misses heterogeneity in treatment effects

This paper: Binary Roy-type model (Aakvik et al. 2005)

  • Allows selection on unobserved gains (\(\alpha_1 \neq \alpha_0\))
  • Identifies ATE, ATT, and MTE
  • Discrete outcome is more natural for educational aspirations (target-based)

Roy Model: Three-Equation System

Three latent variable equations:

1. Selection equation — who gets sponsored:

\[S^*_i = Z_i\gamma - U_{Si}, \qquad S_i = \mathbf{1}[S^*_i > 0]\]

2. Outcome for sponsored (\(S_i=1\)):

\[Y^*_{1i} = \beta^1_0 + \rho_{HE,i}\,\beta^1_2 + \mathit{Dist}_i\,\beta^1_3 + \tilde{X}_i\,\beta^1_4 - U_{1i}\]

3. Outcome for non-sponsored (\(S_i=0\)):

\[Y^*_{0i} = \beta^0_0 + \rho_{HE,i}\,\beta^0_2 + \mathit{Dist}_i\,\beta^0_3 + \tilde{X}_i\,\beta^0_4 - U_{0i}\]

Observed outcome: \(Y_i = S_i Y_{1i} + (1-S_i)Y_{0i}\), where \(Y_{ji} = \mathbf{1}[Y^*_{ji}>0]\)

Selection Equation: Regressors and Exclusion Restrictions

\[S^*_i = \gamma_0 + \sum_{p=6}^{8} \mathit{Age}p_i\,\gamma_p + \mathit{AssetIndex}_i\,\gamma_4 + \mathit{Protestant}_i\,\gamma_5 + \mathit{SiteCI}_i\,\gamma_6 - U_{Si}\]

Exclusion restrictions: \(\mathit{Agep}\) dummies

  • \(\mathit{Agep} = 1\) if child was \(p\) years old when CI arrived in the village (\(p \in \{6,7,8\}\))
  • Omitted category: age 9 or older (too old to be eligible)
  • Intuition: younger children when CI arrived \(\Rightarrow\) higher probability of being sponsored — but age-at-arrival should not directly affect current aspiration

Exclusion restriction

\(\mathit{Agep}\) affects selection probability but not aspirations directly — valid if aspirations depend on current characteristics, not age at program arrival

Other controls: Asset index (wealth), Protestant (church attendance), CI site dummy

Outcome Equations: Key Regressors

Regressors \(X_i = (1,\, \rho_{HE,i},\, \mathit{Dist}_i,\, \tilde{X}_i)\):

  • \(\rho_{HE,i}\): perceived returns to higher education — enters as extra variable (in Model 2)
  • \(\mathit{Dist}_i\): distance to nearest university (km) — access proxy
  • \(\tilde{X}_i\): gender, asset index, parental education, Prospera dummy

Why \(\rho_{HE}\) matters:

  • Tests whether subjective expectations about returns shape aspirations
  • Jensen (2010), Nguyen (2008): information about returns can shift schooling choices
  • If \(\beta^1_2\) or \(\beta^0_2\) significant: subjective beliefs drive aspirations
  • If not: other factors (internal constraints, income, social context) dominate

One-Factor Error Structure

The error terms share a common latent factor \(\theta_i\):

\[U_{Si} = -\theta_i + \varepsilon_{Si}, \qquad U_{1i} = -\alpha_1\theta_i + \varepsilon_{1i}, \qquad U_{0i} = -\alpha_0\theta_i + \varepsilon_{0i}\]

What this allows:

  • Non-zero correlation between \(U_{Si}\) and \(U_{ji}\): \(\mathrm{Cov}(U_S, U_1) = \alpha_1\), \(\mathrm{Cov}(U_S, U_0) = \alpha_0\)
  • Selection on unobserved gains: \(\alpha_1 \neq \alpha_0\)
  • Recovers joint distribution of \((U_S, U_1, U_0)\) under normality

Normalization: \(\mathrm{Var}(\theta_i) = \mathrm{Var}(\varepsilon_{ji}) = 1\;\forall i\)

vs. IV: IV assumes \(\alpha_1 = \alpha_0\) (no selection on gains). The Roy model relaxes this. More flexible, but requires the normality assumption.

Estimation: Maximum Likelihood

Integrate over the unobserved factor \(\theta_i\):

\[L = \prod_{i=1}^{N} \int \Pr(S_i, Y_i \mid X_i, Z_i, \theta_i)\, \phi(\theta_i)\, d\theta_i\]

where:

\[\begin{align} \Pr(Y_i=1 \mid S_i=1, X_i, \theta_i) &= \Phi(X_i\hat{\beta}_1 + \hat{\alpha}_1\theta_i) \\ \Pr(Y_i=1 \mid S_i=0, X_i, \theta_i) &= \Phi(X_i\hat{\beta}_0 + \hat{\alpha}_0\theta_i) \\ \Pr(S_i=1 \mid Z_i, \theta_i) &= \Phi(Z_i\hat{\gamma} + \theta_i) \end{align}\]

Numerical integration: Gauss-Hermite quadrature with 10 nodes — accurate approximation to the normal integral over \(\theta_i\). Standard errors via bootstrapping.

Treatment Effects: ATE, ATT, MTE

Average Treatment Effect (ATE):

\[\mathrm{ATE}(x) = \Phi\!\left(\frac{x\hat{\beta}_1}{\sqrt{1+\hat{\alpha}_1^2}}\right) - \Phi\!\left(\frac{x\hat{\beta}_0}{\sqrt{1+\hat{\alpha}_0^2}}\right)\]

Average over all children with characteristics \(x\)

Average Treatment on Treated (ATT):

\[\mathrm{ATT}(x, S=1) = \frac{1}{F_{U_S}(z\hat{\gamma})} \left[F_{U_S, U_1}(\cdot) - F_{U_S, U_0}(\cdot)\right]\]

Average only over sponsored children

Marginal Treatment Effect (MTE):

\[\begin{aligned} \mathrm{MTE}(x, u_S) &= \Pr(Y_1=1 \mid X=x, U_S=u_S) \\ &\quad - \Pr(Y_0=1 \mid X=x, U_S=u_S) \end{aligned}\]

Effect for children at the margin of selection \(u_S\)

MTE is a building block: ATE and ATT are weighted averages of MTE with appropriate weights (Heckman and Vytlacil 2007)

Selection Results: Who Gets Sponsored?

Table 3: Selection equation (Model 1, N=403)

Model 1 Coeff. Model 1 Marg. effect Model 2 Coeff. Model 2 Marg. effect
Dummy(Age 6) 1.19*** 0.215*** 1.69*** 0.257***
Dummy(Age 7) 1.63*** 0.210*** 1.85*** 0.285***
Dummy(Age 8) 1.43*** 0.259*** 1.67*** 0.271***
Protestant 1.31*** 0.236*** 1.92*** 0.338***
Asset index -0.165** -0.029** -0.27*** -0.043***
Treated site 3.313 0.599*** 3.149 0.432***
  • Younger cohorts at arrival: ≈ 21–26 pp more likely to be selected (exclusion restriction works)
  • Protestant: ≈ 24–34 pp more likely (church affiliation, not religiosity)
  • Higher asset index: ≈ 3–4 pp less likely — CI targets poorer households

Outcome Results: What Drives Aspirations? (Model 1)

Table 4: Marginal effects (Model 1, N=403). Bootstrap standard errors in parentheses.

Spons. ME (SE) Non-Spons. ME (SE)
Dummy(Prospera) 0.057 (0.108) 0.076 (0.091)
Dummy(Male) -0.043 (0.074) -0.119** (0.055)
Asset Index 0.016 (0.024) 0.336*** (0.022)
Parental Education 0.027** (0.013) 0.023** (0.010)
Distance to Univ. (km) -0.006 (0.001) 0.000 (0.001)

*** \(p<0.01\), ** \(p<0.05\), * \(p<0.1\). Model-level averages (both groups): \(E[\mathrm{ATE}(x)] = 0.016\) (SE 0.083); \(E[\mathrm{ATT}(x)] = 0.170\) (SE 0.183).

Outcome Results: Model 2 (Adding Subjective Expectations)

Table 4: Marginal effects (Model 2, N=271). Bootstrap standard errors in parentheses.

Spons. ME (SE) Non-Spons. ME (SE)
Dummy(Prospera) 0.112 (0.154) 0.005 (0.127)
Dummy(Male) -0.078 (0.097) -0.035 (0.080)
Asset Index -0.011 (0.033) 0.060** (0.030)
Parental Education 0.050*** (0.017) 0.024 (0.015)
Distance to Univ. (km) 0.000 (0.001) 0.001 (0.001)
\(\rho_{HE}\) (perceived returns) -0.113 (0.072) 0.016 (0.069)

*** \(p<0.01\), ** \(p<0.05\), * \(p<0.1\). Restricted to N=271 children who correctly interpreted probability questions. Model-level averages (both groups): \(E[\mathrm{ATE}(x)] = -0.008\) (SE 0.009); \(E[\mathrm{ATT}(x)] = 0.204\) (SE 0.180).

Mean Sponsorship Effects: Positive but Imprecise

Average treatment effect on the treated (ATT):

  • Model 1: CI’s estimated ATT \(\approx\) 17 percentage points increase in aspiration probability
  • Model 2 (with \(\rho_{HE}\)): \(\approx\) 20 percentage points
  • Direction consistent with prior CI studies
  • Not statistically significant — large standard errors due to small sample + bootstrap

How to interpret imprecision:

  • Coefficients estimated via MLE with integration — inherently noisier than OLS
  • Results should be read as suggestive evidence, not definitive

Back-of-envelope: If aspirations translate to behavior, a 20 pp increase in aspiration implies \(\approx\) 8 more months of schooling — consistent with Wydick et al. (2013) who find 1.03–1.46 additional years for adult outcomes

Why Not Statistically Significant?

Statistical explanation:

  • Small sample (\(N=163\) sponsored)
  • MLE with integration amplifies standard errors
  • Binary Roy model has many parameters
  • Bootstrapped SEs inflate uncertainty further

Substantive interpretation:

  • Aspirations driven by factors CI doesn’t directly address: self-esteem, optimism — no CI effect on self-esteem found (Ross et al. 2021)
  • In rural contexts, higher education may be perceived as unrealistically ambitious
  • Short-term attainable goals may matter more (Genicot and Ray 2017)

Proposed mechanism: CI de facto requires school attendance as condition for continued support

\(\Rightarrow\) More time in school \(\Rightarrow\) stronger educational identity

Marginal Treatment Effect: Targeting Efficiency

Marginal treatment effect — Model 1

Reading the MTE curve:

  • \(u_S\) = unobserved resistance to selection
  • Low \(u_S\): children most likely to be selected into CI
  • High \(u_S\): children least likely to be selected

Pattern: MTE declines in \(u_S\)

  • Sponsored children exhibit higher sponsorship effect
  • Positive correlation between selection and treatment effect

MTE Interpretation: No Efficiency-Equity Trade-Off

Key finding from MTE:

\[\mathrm{Cov}(U_S, U_1) = \alpha_1 > 0\]

Children who are more likely to be selected are also those who benefit more from sponsorship

Policy implication for CI:

  • Aid agencies often face efficiency vs. equity trade-off: targeting most-vulnerable \(\neq\) targeting those with highest gains
  • CI does not face this trade-off in this context: the most vulnerable also benefit the most
  • Reassuring for CI’s targeting strategy

Formal result: The positive correlation between selection propensity and treatment effect means CI’s self-selected targeting is efficient — children most in need extract the greatest gains

Do Subjective Income Beliefs Drive Aspirations?

Result: \(\rho_{HE}\) (perceived returns to higher education) is not statistically significant in either the sponsored or non-sponsored outcome equations (Model 2)

Two possible interpretations:

  1. Children age 12–15 are too young to integrate income beliefs into long-run plans — other factors dominate (external constraints, identity, social context)
  2. Low levels of education in rural communities make higher education aspirationally unrealistic, even with accurate income beliefs

Related to Genicot and Ray (2017): feasibility matters as much as desirability. If a goal is perceived as unattainable, even high expected returns won’t shift aspirations.

\(\Rightarrow\) Short-term attainable milestones may be more effective than long-run income arguments

Gender Gap in Aspirations and Income Expectations

Aspirations (outcome equation):

  • Being male \(\Rightarrow\) lower aspiration for higher education
  • Non-sponsored: marginal effect of being male \(\approx -0.12\) (significant)
  • Sponsored: same sign, not significant

Income expectations (Table 2):

  • Females expect \(\approx\) 50% lower income than males at high-school level
  • Gender gap exists even among 12–15 year olds
  • Females have higher aspirations despite expecting lower income — gap is not explained by income beliefs

Puzzle: Females aspire more to higher education than males — yet expect substantially lower earnings. Suggests aspirations and income expectations are driven by different mechanisms for boys and girls

Discussion: Mechanisms

Why does CI have a positive (if imprecise) effect on aspirations?

  • School attendance mechanism: CI de facto requires attendance as condition for continued support \(\Rightarrow\) more time in school \(\Rightarrow\) stronger educational identity
  • Horizon broadening: letter exchanges with international sponsors expose children to different careers and life outcomes
  • Not via self-esteem or optimism (Ross et al. 2021) — and not via income beliefs (this paper)

Robustness

Main results are robust to:

  1. Distributional assumption for income: Uniform distribution (instead of triangular) for \(f(Y^\ell)\) — nearly identical estimates
  2. Prospera overlap: \(\approx\) 85% of sample participates in Prospera (conditional cash transfer). Assuming Prospera affects both groups equally and re-estimating on Prospera participants only: conclusions unchanged
  3. Standard Roy model with continuous outcome + IV: Using exclusion restrictions as instruments; results not statistically significant either (Table 9, Appendix)
  4. Alternative controls: Removing asset index, distance, or location variables; main conclusions unchanged (Table 11, Appendix)

The direction of the effect (positive ATT) and the non-significance are robust across all specifications

Conclusions

  1. CI has a positive effect on aspirations among rural Mexican children (ages 12–15) — estimated ATT of 17–20 pp — but not statistically significant
    • Results should be read as suggestive; consistent with prior CI evidence on adult outcomes
  1. CI’s targeting is efficient: the children most likely to be selected are also those who benefit most — no efficiency-equity trade-off
  1. Subjective income beliefs do not significantly predict aspirations at ages 12–15 in this rural context — other factors dominate
  1. Clear gender gap: females aspire more to higher education than males, yet expect substantially lower future earnings — the gap is not driven by income beliefs
  1. Methodological contribution: applying the binary Roy model to a child sponsorship program enables a richer characterization of treatment effect heterogeneity than IV or standard probit approaches

Policy Implications

For child sponsorship programs:

  • Holistic programs that combine material support with socio-emotional development appear well-positioned to shift aspirations
  • Emphasize short-term attainable goals alongside long-run aspirations — realistic milestones may be more actionable than abstract future income
  • School attendance requirements (even informal) may be a valuable design feature

For gender equity:

  • Gender gap in income expectations starts early (ages 12–15)
  • Information interventions about female returns may be insufficient — structural constraints and identity formation play a larger role at this age
  • Programs should address gender-specific barriers explicitly

Intervening early (ages 9–12) may be more productive than waiting for aspirations to be fully formed

References

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Attanasio, Orazio P., Costas Meghuir, and Ana Santiago. 2012. “Education Choices in Mexico: Using a Structural Model and a Randomized Experiment to Evaluate PROGRESA.” Review of Economics and Statistics 79 (1): 37–66.
Cunha, Flavio, and James J. Heckman. 2009. “The Economics and Psychology of Inequality and Human Development.” Journal of the European Economic Association 7 (2–3): 320–64.
Dalton, Patricio S., Sayantan Ghosal, and Anandi Mani. 2016. “Poverty and Aspirations Failure: A Theoretical Framework.” Economic Journal 126 (590): 165–88.
Genicot, Garance, and Debraj Ray. 2017. “Aspirations and Inequality.” Econometrica 85 (2): 489–519.
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Ross, Phillip H., Paul Glewwe, Daniel Prudencio, and Bruce Wydick. 2021. “Developing Educational and Vocational Aspirations Through International Child Sponsorship: Evidence from Kenya, Indonesia, and Mexico.” World Development 140: 105336.
Wydick, Bruce, Paul Glewwe, and Laine Rutledge. 2013. “Does International Child Sponsorship Work? A Six-Country Study of Impacts on Adult Life Outcomes.” Journal of Political Economy 121 (2): 393–436.