A closed-form analytic formula for the output characteristics of a Fibonacci charge pump model in the slow-switching limit generalized to any number of switching capacitor stages is derived for the first time. The model incorporates bottom-plate and closed-switch parasitic capacitances. Thus, the derived formula gives insight into the effects of parasitics on the output characteristics and their deviation from the ideal, including the limit of the output resistance and gain as the number of stages grows to infinity. The limits of this generalized formula reduce to previously published results of special cases, and simulations confirm the results. The calculation complexity of the output characteristics using the model is completely independent of the size of the converter, whereas the computational complexity of previous works grows linearly with converter size.