“…Continuing their long association with so‐called Lotkaian informetrics, in Egghe and Rousseau ) they assume a continuous (approximate) form for the distribution of citations over productive sources which, in the standard size‐frequency form is written where α > 2 is referred to as the Lotka index. To compensate for the criticism of this model that it makes no mention of the uncited sources (see, e.g., Egghe, Guns, & Rousseau, , and Burrell, ), in Egghe and Rousseau (, ) we find the so‐called shifted Lotka function with size‐frequency form Remark - Strictly speaking, (1) gives Lotka's law in the case where j takes positive integer values. For the continuous case (1) is the standard (Type I) Pareto distribution, after Pareto (, , ,).
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