  We study a generalized version of hilltop inflation where the standard
hilltop potential has been raised to a power and we allow fractional numbers
for both the original hilltop power ($m$) and the overall exponent ($n$). In
the parameter space studied, agreement with the latest experimental constraints
favors high values for $m$ and low values for $n$. Finally, we also find that
in all the configurations studied, the inflationary scale always sits around
the grand unification scale.
