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The distribution of income and wealth is one of the most important and contested issues in economics. How equally or unequally a society distributes its economic resources affects everything from health outcomes and educational attainment to social cohesion and political stability. This lesson examines how economists measure inequality and what the UK data reveals.
It is essential to distinguish between income and wealth — a distinction that students frequently confuse:
Key Definition: Income is a flow of money received over a period of time (wages, salaries, interest, dividends, rent, pensions, and benefits).
Key Definition: Wealth is a stock of assets owned at a point in time (property, savings, shares, pensions, physical assets such as cars and jewellery, minus any debts).
| Feature | Income | Wealth |
|---|---|---|
| Type | Flow (per week/month/year) | Stock (at a point in time) |
| Measurement | £ per year | Net worth (assets minus liabilities) |
| Sources | Wages, benefits, investment income | Property, pensions, financial assets |
| UK data source | HMRC, ONS ASHE, DWP HBAI | ONS Wealth and Assets Survey |
| Distribution | Unequal, but less so than wealth | Very unequal |
Key fact: Wealth is far more unequally distributed than income. In the UK (2020, ONS Wealth and Assets Survey):
The Lorenz Curve was developed by Max Lorenz (1905) as a graphical representation of the distribution of income (or wealth) in a society.
How to construct a Lorenz Curve:
Interpretation:
| Population Percentile | Cumulative % of Income (Perfect Equality) | Cumulative % of Income (UK, approximate) |
|---|---|---|
| Bottom 20% | 20% | 7% |
| Bottom 40% | 40% | 18% |
| Bottom 60% | 60% | 34% |
| Bottom 80% | 80% | 56% |
| Top 100% | 100% | 100% |
Exam Tip: When drawing a Lorenz Curve, always include: (1) the 45-degree line of equality, (2) the Lorenz Curve bowing below it, (3) clear labels on both axes (cumulative % of population; cumulative % of income), and (4) shade or label the area between the two curves as representing inequality. A second Lorenz Curve can be drawn to show a change over time or to compare two countries.
The Gini coefficient was developed by the Italian statistician Corrado Gini (1912) and provides a single numerical measure of inequality.
Key Definition: The Gini coefficient is the ratio of the area between the Lorenz Curve and the line of equality to the total area under the line of equality. It ranges from 0 (perfect equality) to 1 (perfect inequality).
Gini = A / (A + B)
Where:
| Year | Gini Coefficient (Disposable Income) | Context |
|---|---|---|
| 1977 | 0.25 | Pre-Thatcher era; strong unions, progressive taxation |
| 1990 | 0.34 | Sharp rise under Thatcher: tax cuts for high earners, union decline, deregulation |
| 2000 | 0.35 | Broadly stable under Major and early Blair |
| 2010 | 0.34 | Slight reduction under Labour's tax credits and minimum wage |
| 2022 | 0.33 | Relatively stable; impact of Universal Credit and NLW |
Source: ONS, Institute for Fiscal Studies (IFS)
Key trends:
| Country | Gini Coefficient (2022, approx.) |
|---|---|
| Sweden | 0.27 |
| Germany | 0.30 |
| France | 0.29 |
| UK | 0.33 |
| USA | 0.40 |
| Brazil | 0.49 |
| South Africa | 0.63 |
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