Slip events generated in a laboratory fault model consisting of a circ
ulinear chain of eight spring-connected blocks of approximately equal
weight elastically driven to slide on a frictional surface are studied
. It is found that most of the input strain energy is released by a re
latively few large events, which are approximately time predictable. A
large event tends to roughen stress distribution along the fault, whe
reas the subsequent smaller events tend to smooth the stress distribut
ion and prepare a condition of simultaneous criticality for the occurr
ence of the next large event. The frequency-size distribution resemble
s the Gutenberg-Richter relation for earthquakes, except for a falloff
for the largest events due to the finite energy-storage capacity of t
he fault system. Slip distributions, in different events are commonly
dissimilar. Stress drop, slip velocity, and rupture velocity all tend
to increase with event size. Rupture-initiation locations are usually
not close to the maximum-slip locations.