In view of the possible relevance of the q-calculus based on Jackson's
q-derivative operator D(q)F(x) = F(qx) - F(x)/(q - 1)x in the phenome
nological applications of quantum algebras it is pointed out that for
real q(> 1) such that (q - 1) almost-equal-to O there is a formal corr
espondence, up to first order in (q - 1), between the q-calculus and t
he calculus that can be developed assuming that the changes in x may b
e governed by an approximate stochastic process.