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Income inequality isn't just a number—it's the lens through which economists evaluate whether markets are distributing resources fairly and whether government interventions are actually working. You're being tested on your ability to understand why different measures exist, what each one captures (and misses), and how policymakers use them to design tax systems, transfer programs, and social safety nets. The measures in this guide connect directly to welfare economics, redistribution policy, and the fundamental trade-offs between efficiency and equity.
Don't fall into the trap of memorizing formulas without understanding what they reveal. Each measure emphasizes different parts of the income distribution—some focus on the middle, others on the extremes, and still others allow you to incorporate value judgments about inequality. Know which measure answers which question, and you'll be ready for any FRQ that asks you to evaluate policy effectiveness or compare inequality across contexts.
These measures capture the entire income distribution in a single number or visual, making them ideal for broad comparisons across countries or time periods. They summarize inequality by considering every point along the distribution, not just specific segments.
Compare: Gini coefficient vs. Theil index—both summarize entire distributions, but the Gini is more intuitive for cross-country comparisons while the Theil allows decomposition into inequality sources. Use Gini for "how much" questions and Theil for "where does it come from" questions.
These measures compare specific points in the distribution rather than summarizing the whole thing. They're intuitive and easy to communicate but sacrifice information about what happens between the comparison points.
Compare: Palma ratio vs. 90/10 ratio—both focus on distribution extremes, but Palma uses income shares (aggregate amounts) while 90/10 uses income levels (individual cutoffs). Palma better captures concentration; 90/10 better captures the lived experience of people at those percentiles.
These measures divide the population into groups to examine how income is distributed across segments. They're essential for understanding who holds what share of national income and tracking changes over time.
Compare: Quintile analysis vs. top 1% share—quintiles give you the full distributional picture, while top share ratios zoom in on elite concentration. An FRQ about broad inequality trends calls for quintiles; one about plutocracy or wealth concentration calls for top shares.
These measures incorporate normative judgments about how much inequality matters. They allow analysts to weight inequality differently based on social preferences, making them particularly useful for policy evaluation.
Compare: Atkinson index vs. Gini coefficient—the Gini treats all inequality the same regardless of where it occurs, while the Atkinson index lets you decide how much to weight inequality at different points. Use Atkinson when the question involves value judgments about redistribution priorities.
These measures focus specifically on the bottom of the distribution, capturing absolute or relative deprivation rather than overall inequality. They answer a different question: not "how unequal is society?" but "how many people lack adequate resources?"
Compare: Poverty rate vs. Gini coefficient—the poverty rate focuses exclusively on deprivation at the bottom, while the Gini captures the full distribution. A country could reduce poverty while increasing overall inequality if gains go to the middle class rather than the poor. FRQs often test whether you understand this distinction.
| Concept | Best Examples |
|---|---|
| Full distribution summary | Gini coefficient, Lorenz curve, Theil index |
| Extreme comparisons | Palma ratio, 20:20 ratio, 90/10 ratio |
| Top-end concentration | Income share ratios (top 1%, top 10%) |
| Segment analysis | Quintiles, deciles |
| Welfare-weighted | Atkinson index |
| Decomposable by source | Theil index |
| Poverty focus | Poverty rate |
| Visual representation | Lorenz curve |
If a country's Gini coefficient remains constant but its top 1% income share increases significantly, what must be happening in the rest of the distribution? Which measures would capture this shift most effectively?
Compare the Palma ratio and the 20:20 ratio. Why might a policymaker prefer one over the other when evaluating the impact of a progressive tax reform?
An economist wants to analyze whether income inequality in a country is driven more by regional differences or by educational attainment gaps. Which measure should they use, and why?
Explain why two countries could have identical Gini coefficients but very different Atkinson index values. What does this reveal about the limitations of the Gini?
A government program successfully reduces the poverty rate from 15% to 10%, but the Gini coefficient increases from 0.35 to 0.38. Is this outcome contradictory? Construct a scenario that explains how both changes could occur simultaneously.