In economics, the Gini coefficient (sometimes expressed as a Gini ratio or a normalized Gini index) is a measure of statistical dispersion intended to represent the income or wealth distribution of a nation's residents, and is the most commonly used measure of inequality. It was developed by the Italian statistician and sociologist Corrado Gini and published in his 1912 paper "Variability and Mutability" (). 

The Gini coefficient measures the inequality among values of a frequency distribution (for example, levels of income). A Gini coefficient of zero expresses perfect equality, where all values are the same (for example, where everyone has the same income). A Gini coefficient of 1 (or 100%) expresses maximal inequality among values (e.g., for a large number of people, where only one person has all the income or consumption, and all others have none, the Gini coefficient will be very nearly one). However, a value greater than one may occur if some persons represent negative contribution to the total (for example, having negative income or wealth). For larger groups, values close to or above 1 are very unlikely in practice. Given the normalization of both the cumulative population and the cumulative share of income used to calculate the Gini coefficient, the measure is not overly sensitive to the specifics of the income distribution, but rather only on how incomes vary relative to the other members of a population. The exception to this is in the redistribution of wealth resulting in a minimum income for all people. When the population is sorted, if their income distribution were to approximate a well-known function, then some representative values could be calculated.

Now, provide a numbered list of answers to these questions:

1. What could I use to measure the differences in income in a population?
2. Using that, what would even Steven look like?
3. Who invented this way of measuring?
4. Did he publish any of his work?
5. When?
6. What was it called?
7. What is this coefficient primarily used to measure?
8. In what?
9. Is it used for anything other than income inequality?
10. What else is it called?
11. If only one person somehow has all the money and everybody else has none, what would the Gini coefficient be?

Numbered answers:
1. ,the Gini coefficient
2. zero
3. Corrado Gini
4. yes
5. 1912
6. Variability and Mutability
7. inequality
8. among values of a frequency distribution
9. no
10. Gini ratio
11. One