  We review spherical and inhomogeneous analytic solutions of the field
equations of Einstein and of scalar-tensor gravity, including Brans-Dicke
theory, non-minimally (possibly conformally) coupled scalar fields, Horndeski,
and beyond Horndeski/DHOST gravity. The zoo includes both static and dynamic
solutions, asymptotically flat, and asymptotically
Friedmann-Lema\^itre-Robertson-Walker ones. We minimize overlap with existing
books and reviews and we place emphasis on scalar field spacetimes and on
geometries that are "general" within certain classes. Relations between various
solutions, which have largely emerged during the last decade, are pointed out.
