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Published [Quarterly Journal of Economics] doi:10.1093/qje/qjaf033 Online 22 Jul 2025 · Issue Oct 2025 Vol. 140, No. 4, pp. 2571-2618

Distributional Growth Accounting: Education and the Reduction of Global Poverty, 1980–2019

Amory Gethin — Paris School of Economics

What this paper finds — and why it matters

Layer 1 — Core Argument

This paper constructs the first estimates of the aggregate and distributional effects of worldwide educational expansion since 1980 by developing a “distributional growth accounting” framework that isolates the contribution of schooling to economic growth by income group. The framework integrates the canonical labor supply-and-demand model of education and the wage structure (à la Goldin and Katz 2007) with standard growth accounting tools, applied to a new microdatabase covering household surveys in 150 countries and representative of approximately 95% of the world’s population, alongside new country-specific estimates of private returns to primary, secondary, and tertiary schooling. Under conservative assumptions — relying on standard Mincerian returns, assuming capital income is unaffected by schooling, and abstracting from human capital externalities — education can account for approximately 50% of global economic growth, 70% of income gains among the world’s poorest 20% of individuals, and 40% of extreme poverty reduction since 1980; it also explains over 50% of improvements in the share of labor income accruing to women. A key mechanism is imperfect substitutability between skill groups: as educational expansion raises the supply of skilled workers, their relative wage falls, redistributing income toward low-skilled workers and amplifying education’s equalizing effect at the bottom of the distribution — a channel that canonical cross-country growth accounting misses, causing it to underestimate education’s contribution to poverty reduction by a factor of approximately three. Combining these indirect investment benefits from education with direct government redistribution (from a companion paper) brings the total contribution of public policies to extreme poverty reduction to at least 50%.

Layer 2 — Q&A

Q: What is distributional growth accounting and how does it differ from standard growth accounting? A: Standard growth accounting (as in Barro and Lee 2015) combines cross-country data on average years of schooling with a uniform return to derive a counterfactual average income absent educational progress. Distributional growth accounting instead starts from microdata on the joint distribution of income and education within 150 countries, constructs income-group-specific counterfactuals, and accounts for both direct wage effects on individuals whose education changed and general equilibrium supply effects that alter relative wages across all workers. The standard approach is found to underestimate education’s contribution to the poorest 20%’s income growth by a factor of roughly three (23% vs. 71% in the benchmark specification), because cross-country averages cannot accurately locate the world’s poorest individuals and because two key channels — labor income shares being greater at the bottom, and supply-side wage redistribution — are omitted.

Q: How is the counterfactual world income distribution constructed? A: In five steps applied to the 150-country microdata. First, education levels are downgraded within each survey until matching the 1980 distribution of educational attainment (using the Barro–Lee database), prioritizing individuals closest to the target level. Second, the earnings of downgraded workers are reduced using the “true” return to schooling, which lies between the initial return (prevailing before expansion, computed from the CES production function using the 2019 elasticity) and the final return observed in 2019 — for plausible parameterizations, the true return weights initial returns at 50–70%. Third, relative wages are adjusted to reflect supply effects: the increase in skilled-worker supply lowers their relative wage by 1/σ log points per log-point increase in relative supply. Fourth, counterfactual labor income is combined with unchanged capital income to yield counterfactual total income. Fifth, the share of actual income growth attributable to education is computed as the gap between the actual and counterfactual growth rates, expressed as a fraction of actual growth.

Q: What role does imperfect skill substitution play, and how is σ calibrated? A: Imperfect substitution between skill groups (elasticity σ in a CES production function) is the mechanism through which educational expansion redistributes income. When skilled-worker supply rises, their relative wage falls and low-skilled workers’ relative wage rises, so the income gains from education are shared more broadly than individual returns alone would suggest. With perfect substitutes (σ → ∞), supply effects vanish and education’s distributional impact is determined entirely by who directly received schooling. The elasticity is calibrated from the recent macroeconomics literature; in sensitivity analysis, the paper bounds the contribution of education to the poorest 20%’s income growth between 60% and 90% across plausible values of σ and private returns.

Q: Why are the estimates described as conservative? A: Three reasons, each biasing the estimates downward. First, standard Mincerian returns are used, which are systematically lower than causal estimates from natural experiments — a meta-analysis of 15 papers and the paper’s own quasi-experimental validation (India, Indonesia, United States) confirm this; if anything, the framework underestimates schooling’s benefits in those settings. Second, capital income is assumed unaffected by schooling, abstracting from potential effects on capital accumulation and returns. Third, human capital externalities — for which there is now substantial empirical evidence — are ignored entirely. These conservative choices are deliberate; relaxing them would increase all headline estimates.

Q: How does skill-biased technical change interact with the education contribution? A: In the CES model, the return to schooling is increasing in the skill bias of technology (AH/AL): a higher skill bias raises the marginal product of skilled workers relative to unskilled, making schooling more profitable. The benchmark counterfactual holds technology fixed at its 2019 value and reduces education to its 1980 level. An alternative counterfactual would hold technology at its 1980 value and increase education to its 2019 level; the difference between these two exercises identifies the contribution of skill-biased technical change in amplifying the benefits of schooling. Because 1980 microdata on the world income distribution are unavailable, this decomposition can only be performed for the subsample of 33 countries with surveys around 2000; for that sample, skill-biased technical change accounts for 20–30% of the income benefits of schooling, meaning education would still have yielded large gains even absent technological progress.

Q: What do the quasi-experimental validations in India, Indonesia, and the United States show? A: Three large-scale schooling policy interventions — a school construction program in India (studied in Khanna 2023), Indonesia’s INPRES program (Duflo 2001 and 2004), and US compulsory schooling laws (Acemoglu and Angrist 2000) — are used to externally validate the framework. Using regional variation in exposure to each program and rich microdata on the income distribution, the paper documents two findings: (1) educational expansion had large causal effects on aggregate regional incomes comparable in magnitude to individual returns estimated in the same contexts; and (2) all three policies disproportionately benefited low-income earners, substantially reducing inequality. The distributional growth accounting framework reproduces both findings with “a remarkable degree of accuracy,” and if anything underestimates the benefits of schooling, providing validation of the methodological foundation.

Q: How does the paper quantify education’s role in gender inequality reduction? A: The framework is extended to gender by constructing a counterfactual for how large gender labor income gaps would be absent educational improvement since the early 1990s (the period for which female labor income share data are available). The counterfactual accounts for three gender-specific channels: differential educational expansion between men and women, heterogeneous returns to schooling by gender, and differential effects of schooling on female labor force participation. Comparing the counterfactual to actual trends in female labor income shares, education can explain 50–80% of the observed reductions in gender inequality, depending on specification and world region.

Q: How do public policies as a whole contribute to extreme poverty reduction? A: The paper’s estimate of education’s indirect investment benefits (40% of extreme poverty reduction) is combined with a companion paper’s (Gethin 2023) estimates of direct government redistribution — cash and in-kind transfers together accounting for approximately 30% of global poverty reduction since 1980, with in-kind transfers alone accounting for approximately 20%. Because the two contributions overlap (e.g., public education spending is both an indirect investment benefit and an in-kind transfer), the combined lower bound is reported as “at least 50%” of extreme poverty reduction attributable to public policies.

Q: Why does the distributional approach yield such different results from the standard approach for the poorest 20%? A: Two main reasons. First, cross-country data cannot accurately measure the incomes of the world’s poorest, because the poorest individuals are not all concentrated in the poorest countries — distributional accounting within countries is necessary to locate them precisely. Second, the standard approach misses two progressive channels: (a) labor income shares are higher at the bottom of the income distribution than average, so gains from schooling translate into larger income increases for the poor; and (b) supply effects redistribute schooling gains from high-skilled to low-skilled workers, a mechanism that is entirely absent from cross-country averages but directly captured in the microdata-based counterfactual.

Key Concepts

Distributional growth accounting: A framework, introduced in this paper, that combines a model of education and the wage structure with household microdata to construct income-group-specific counterfactuals, isolating the contribution of human capital accumulation to growth at each point of the income distribution rather than at the national-average level.

True return to schooling (r):* In the CES framework with imperfect skill substitution, the “true” aggregate return to schooling used in the counterfactual lies strictly between the initial return (prevailing before educational expansion, counterfactually higher because skilled-worker supply was lower) and the final return (observed after expansion, lower due to skill-supply pressure). The true return is the return that equates the model’s predicted output loss to the actual output loss from reducing education; for plausible parameters it weights initial returns at 50–70%.

Supply effects (general equilibrium effects of schooling): When the supply of skilled workers rises, their relative wage falls and the relative wage of unskilled workers rises. These wage adjustments are not captured by individual-level Mincerian returns but are modeled via the CES elasticity of substitution σ. Supply effects are central to education’s progressive distributional impact: they compress the skill premium and raise earnings at the bottom of the distribution.

Imperfect substitution between skill groups: The CES production specification in which skilled (H) and unskilled (L) labor are combined with elasticity σ < ∞. This governs the magnitude of general equilibrium wage effects: a lower σ means a larger wage compression per unit of skilled-supply increase, amplifying the redistributive role of education. The paper calibrates σ from the macroeconomics literature and bounds results over plausible ranges.

Skill-biased technical change (SBTC): Technology that raises the marginal product of skilled workers relative to unskilled (captured by the ratio AH/AL in the CES production function). SBTC amplifies returns to schooling; in the subsample of 33 countries with around-2000 surveys, SBTC accounts for 20–30% of schooling’s income benefits, but education would still have generated substantial income gains absent SBTC.

Conservative assumptions (scope condition): All headline quantitative results (50% of aggregate growth, 70% of poorest-20% income gains, 40% of extreme poverty reduction, >50% of gender inequality reduction) are explicitly conditioned on conservative assumptions: Mincerian rather than causal returns, no effect on capital income, and no human capital externalities. The paper argues these assumptions bias all estimates downward.


Summary based on HAL working paper (halshs-04423765v1, Working Paper 2023/25, November 2023). Period covered in working paper text: 1980–2022. AI-assisted, human review pending.

How this summary was made. Bibliographic fields are pulled from Crossref and OpenAlex and are not model-generated. The summary was drafted from the open-access manuscript , checked by a claim-grounding and calibration review pass, and approved before publishing. Found an error or a misrepresentation? Flag it here — corrections are welcome, especially from the authors.