  In stochastic geometry there are several instances of threshold phenomena in
high dimensions: the behavior of a limit of some expectation changes abruptly
when some parameter passes through a critical value. This note continues the
investigation of the expected face numbers of polyhedral random cones, when the
dimension of the ambient space increases to infinity. In the focus are the
critical values of the observed threshold phenomena, as well as threshold
phenomena for differences instead of quotients.
