  The family of Wilder continua in cubes of dimension > 2 and its two
subfamilies-of continuum-wise Wilder continua and of hereditarily arcwise
connected continua-are recognized as coanalytic absorbers in the hyperspace of
subcontinua of the cubes. In particular, each of them is homeomorphic to the
set of all nonempty countable closed subsets of the unit interval.
