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Zipf, Power-law, Pareto - a ranking tutorial |
 | | Although the literature surrounding both the Zipf and Pareto distributions is vast, there are very few direct connections made between Zipf and Pareto, and when they exist, it is by way of a vague reference [1] or an overly complicated mathematical analysis[2,3]. |
 | | This is exactly the definition of the Pareto distribution, except the x and y axes are flipped. |
 | | Whereas for Zipf, r is on the x-axis and n is on the y-axis, for Pareto, r is on the y-axis and n is on the x-axis. |
| www.hpl.hp.com /research/idl/papers/ranking/ranking.html (1699 words) |
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