Partly for historical reasons, the lognormal distribution parameters are calculated in an unusual way.
- Species are commonly, but not always, classed according to the log_{2} of their abundance. In other words, as being represented by 1 individual, 2 to 3, 4 to 7, 8 to 15, 16 to 31, and so on. Confusingly, these are known as octaves.
- The class having the most species (s_{o}) is the mode.
- Some authors standardise octaves by calculating the relative frequency of species in the ith class (f_{i}), compared to their observed frequency in the mode (f_{o}), as R = log_{2}(f_{i}/f_{o}).
- The distribution's standard deviation is estimated - usually by a complicated and obscure procedure.
- A dispersion parameter, a, is calculated - where a is twice the variance.
- The total number of species that could be observed in that community is estimated as s_{o}×1.77254/a
In many cases a is approximately 0.2 - although this seems to be due to statistical peculiarities of the lognormal distribution, rather than any fundamental biological reasons.