Abstract

In this paper we analyze a model of usage pricing for digital products with discontinuous supply functions, which characterizes a number of information technology-based products and services for which variable increases in demand are fulfilled by the addition of blocks of computing or network infrastructure. Such goods are often modeled as information goods with zero variable costs; in fact, the actual cost structure resembles a mixture of positive periodic fixed costs and zero marginal costs. This paper discusses the properties of a general solution for the optimal nonlinear pricing of such digital goods. We show that the discontinuous cost structure can be accrued as a virtual constant variable cost. This general solution is applied to solve two related extensions. First, this paper investigates the optimal technology capacity planning when the cost function is both discontinuous and declining over time. Second, we characterize the optimal costing for the discontinuous supply when it is shared by several business profit centers. Our finding suggests that the widely adopted full-cost-recovery policies are typically suboptimal.

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