A general basis for the definition of a finite but unbounded number of parallel processes is the equation S(n, dt) = P (O, get(O, dt))< eq(n, 0) .(P(n, get(n, dt)) II S(n -1, dt)). In this formula eq(n,O) is an equality test, and get(n, dt) denotes the n-th data element in table dt. We derive a linear process equation with the same behaviour as Sen, dt), and show that this equation is well-defined, provided one adopts the principle CL-RSP from [4]. In order to demonstrate the strength of our result, we use it for the analysis of a standard example. We show that n + 1 concatenated buffers form a queue of capacity n + 1.