  Zauner's conjecture asserts that $d^2$ equiangular lines exist in all $d$
complex dimensions. In quantum theory, the $d^2$ lines are dubbed a SIC, as
they define a favoured standard informationally complete quantum measurement
called a SIC-POVM. This note supplements A. J. Scott and M. Grassl [J. Math.
Phys. 51 (2010), 042203] by extending the list of published numerical
solutions. We provide a putative complete list of Weyl-Heisenberg covariant
SICs with the known symmetries in dimensions $d\leq 90$, a single solution with
Zauner's symmetry for every $d\leq 121$ and solutions with higher symmetry for
$d=124,143,147,168,172,195,199,228,259$ and $323$.
