On infinite products of non-Archimedean measure spaces
This paper contains the proof of one theorem that states that cylindrical distributions on the product of non-Archimedean probability spaces extend to non-Archimedean probability measures. This is intended to pave the way, in such a context, for the construction of probability spaces for infinite sequences of independent identically distributed random variables, and more generally for a version of Kolmogorov's theorem.
scientific article; zbMATH DE number 1893638