  Cools, Draisma, Payne, and Robeva proved that generic metric graphs that are
"paths of loops" are Brill-Noether general. We show that Brill-Noether
generality does not hold for "trees of loops": the only trees of loops that are
Brill-Noether general are paths of loops. We study various notions of
generality and examine which of these graphs satisfy them.
