 When the evidence consists of a collection of n distinct experiments or observations, we may explicitly represent this fact by replacing the term ‘\(c\)’ by the conjunction of experimental or observational conditions, \((c_1\cdot c_2\cdot \ldots \cdot c_n)\), and replacing the term ‘\(e\)’ by the conjunction of their respective outcomes, \((e_1\cdot e_2\cdot \ldots \cdot e_n)\). For notational convenience, let’s use the term ‘\(c^n\)’ to abbreviate the conjunction of n the experimental conditions, and we use the term ‘\(e^n\)’ to abbreviate the corresponding conjunction of n their respective outcomes. Relative to any given hypothesis \(h\), the evidential outcomes of distinct experiments or observations will usually be probabilistically independent of one another, and also independent of the experimental conditions for one another. In that case we have: