  Aperiodic tiling --- a form of complex global geometric structure arising
through locally checkable, constant-time matching rules --- has long been
closely tied to a wide range of physical, information-theoretic, and
foundational applications, but its study and use has been hindered by a lack of
easily generated examples. Through readily generalized, robust techniques for
controlling hierarchical structure, we increase the catalogue of explicit
constructions of aperiodic sets of tiles hundreds-fold, in lots, easily
assembled and configured from atomic subsets of 211 tiles, enforcing 25,380
distinct "domino" substitution tiling systems. Among these, we notice three
non-periodic, non-unique decomposition substitution tiling systems.
