  In this paper we explore stochastical and statistical properties of so-called
recurring spike induced Kasner sequences. Such sequences arise in recurring
spike formation, which is needed together with the more familiar BKL scenario
to yield a complete description of generic spacelike singularities. In
particular we derive a probability distribution for recurring spike induced
Kasner sequences, complementing similar available BKL results, which makes
comparisons possible. As examples of applications, we derive results for
so-called large and small curvature phases and the Hubble-normalized Weyl
scalar.
