  We study the distribution of resonances for geometrically finite hyperbolic
surfaces of infinite area by countting resonances numerically. The resonances
are computed as zeros of the Selberg zeta function, using an algorithm for
computation of the zeta function for Schottky groups. Our particular focus is
on three aspects of the resonance distribution that have attracted attention
recently: the fractal Weyl law, the spectral gap, and the concentration of
decay rates.
