This paper presents an equivalence result between computability in the
BSS model and in a suitable distributive category. It is proved that
the class of functions R(l) --> R(m) (with l, m finite and R a commuta
tive, ordered ring) computable in the BSS model and the functions dist
ributively computable over a natural distributive graph based on the o
perations of R coincide. Using this result, a new structural character
ization, based on iteration, of the same functions is given.