  More than thirty years ago, Brooks and Buser-Sarnak constructed sequences of
closed hyperbolic surfaces with logarithmic systolic growth in the genus.
Recently, Liu and Petri showed that such logarithmic systolic lower bound holds
for every genus (not merely for genera in some infinite sequence) using random
surfaces. In this article, we show a similar result through a more direct
approach relying on the original Brooks/Buser-Sarnak surfaces.
