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The king effect is the name given by Jean Laherrère and Didier Sornette to the phenomenon in natural distributions where the top one or two members of a ranked set are clear outliers. These top one or two members are unexpectedly large and do not conform to the statistical distribution or rank-distribution which the remainder of the set follows.
Distributions typically followed include the power-law distribution, that is a basis for the stretched exponential function, and parabolic fractal distribution. Laherrere and Sornette noted the King effect in the distributions of:
Note, however, that the King effect is not limited to outliers with a positive evaluation attached to their rank: for rankings on an undesirable attribute, there actually may exist a Pauper effect, with a similar detachment of extremely ranked data points from the reasonably distributed portion of the data set.
Note, however, that the king effect is not limited to outliers with a positive evaluation attached to their rank: for rankings on an undesirable attribute, there may exist a pauper effect, with a similar detachment of extremely ranked data points from the reasonably distributed portion of the data set.[citation needed]
On the other side of the Power law distribution, that of the very large events, there is another effect that was noted for the first time by Laherrere and Sornette and termed "the king effect;" a large deviation from the distribution for some events/sizes that are unexpectedly large.
Care must, however, be used in cases where the largest object is much larger than the next line, giving what is known as a King Effect. Paris, for example, is anomalously large in comparison with the distribution of the other French towns.
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