Spatiotemporal chaos (STC) near the onset of electroconvection in a ne
matic liquid crystal is reported. In samples with conductivities great
er than 1 x 10(-8) per ohm per meter, STC was found to evolve by means
of a supercritical Hopf bifurcation from the uniform conduction state
. Because this example of STC resulted from nonlinear interactions bet
ween only four modes, it provides a realistic opportunity to understan
d the observed phenomena in terms of a weakly nonlinear theory in the
form of four coupled complex Ginzburg-Landau equations derived from th
e full equations of motion of the system. For smaller conductivities,
the pattern immediately above onset consisted of localized pulses of c
onvection that coexisted with the conduction state. The pulses had a u
nique width in the direction perpendicular to the director (the axis p
arallel to the average orientation) and had much larger and varying le
ngths parallel to the director.