  We develop further the investigations in arXiv:2210.12963 [hep-th] on de
Sitter space, extremal surfaces and time entanglement. We discuss the
no-boundary de Sitter extremal surface areas as certain analytic continuations
from $AdS$ while also amounting to space-time rotations. The structure of the
extremal surfaces suggests a geometric picture of the time-entanglement or
pseudo-entanglement wedge. We also study some entropy relations for multiple
subregions. The analytic continuation suggests a heuristic Lewkowycz-Maldacena
formulation of the extremal surface areas. In the bulk, this is now a replica
formulation on the Wavefunction which suggests interpretation as
pseudo-entropy. Finally we also discuss aspects of future-past entangled states
and time evolution.
