  Some epidemics have been empirically observed to exhibit outbreaks of all
possible sizes, i.e., to be scalefree or scale-invariant. Different
explanations for this finding have been put forward; among them there is a
model for "accidental pathogens" which leads to power-law distributed outbreaks
without apparent need of parameter fine tuning. This model has been claimed to
be related to self-organized criticality, and its critical properties have been
conjectured to be related to directed percolation. Instead, we show that this
is a (quasi) neutral model, analogous to those used in Population Genetics and
Ecology, with the same critical behavior as the voter-model, i.e. the theory of
accidental pathogens is a (quasi)-neutral theory. This analogy allows us to
explain all the system phenomenology, including generic scale invariance and
the associated scaling exponents, in a parsimonious and simple way.
