Abstract
In this article, we present and discuss original price and quantity index formulas being a next step in Francois Divisia's index approach. We assume that prices and quantities of the given commodities are stochastic processes and we consider a continuous-time model. As a consequence, we obtain very general index formulas being random variables for any fixed time interval of observations. We present basic properties of the discussed formulas and show that, in the deterministic case, the general formulas lead to known classic Divisia indices.
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