The Preston diagram is a table showing the number of species having
abundances in specified abundance classes. Consider the following
Preston diagram, created with original = FALSE
:
1 2 3-4 5-8 9-16 17-32 33-64 65-Inf
number of species 10 5 7 5 1 5 4 0
This shows that there are 10 species with abundance 1 (that is,
singletons); 5 species with abundance 2; 7 species with abundance 3-4; 5
species with abundance 5-8, and so on. This method is used by Hubbell
(2001), and Chisholm and Burgman (2004).
Setting argument original
to TRUE
means to follow Preston
(1948) and count any species with an abundance on the boundary between
two adjacent abundance classes as being split 50-50 between the classes.
Thus the fourth class would be
\(\phi_4/2+\phi_5+\phi_6+\phi_7+\phi_8/2\)
where \(\phi_i\) is the number of species with abundance
\(i\) (given by phi(x)
).