The Gini coefficient was developed by the Italian statistician Corrado Gini and published in his 1912 paper „Variability and Mutability“ (Variabilità e mutabilità). It is a measure of statistical dispersion most prominently used as a measure of inequality of income distribution or inequality of wealth distribution. It is defined as a ratio with values between 0 and 1: A low Gini coefficient indicates more equal income or wealth distribution, while a high Gini coefficient indicates more unequal distribution. 0 corresponds to perfect equality (everyone having exactly the same income) and 1 corresponds to perfect inequality (where one person has all the income, while everyone else has zero income). The Gini coefficient requires that no one have a negative net income or wealth. Worldwide, Gini coefficients range from 0.23 in Sweden to 0.707 in Namibia.
The Gini index is the Gini coefficient expressed as a percentage, thus Serbia’s Gini index is 30% (Mathematically, this is equal to the Gini coefficient of 0.3, but the percentage sign is often omitted in the Gini index.)
| Rank | Country | Gini index (by CIA) | Year of est. |
| 1. | 23 | 2005 | |
| 2. | 24 | 2005 | |
| 3. | 24 | 2005 | |
| 4. | 25 | 2005 | |
| 5. | 26 | 2005 | |
| 6. | 26 | 2005 | |
| 7. | 26 | 2005 | |
| 8. | 26 | 2005 | |
| 9. | 26 | 2005 | |
| 10. | 26.2 | 2001 | |
| 11. | 26.7 | 2005 | |
| 12. | 28 | 2005 | |
| 13. | 28 | 2005 | |
| 14. | 28 | 2005 | |
| 15. | 28 | 2005 | |
| 16. | 28 | 2005 | |
| 17. | 28 | 2005 | |
| 18. | 29 | 2001 | |
| 19. | 29 | 2005 | |
| 20. | 29.7 | 2002 | |
| 21. | 30 | 2000 | |
| 22. | 30 | 2003 | |
| 23. | 30 | 2003 | |
| 24. | 30.3 | 2003 | |
| 25. | 30.6 | 2002 | |
| 26. | 30.9 | 2005 | |
| 27. | 31 | 2006 | |
| 28. | 31 | 2005 | |
| 29. | 31.6 | 2005 | |
| 30. | 32 | 2005 |
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