  We study the consistency of the responses in the chaotic Lorenz model driven
by chaotic and colored-noise signals. A measure is introduced for the
consistency of the response in the system for repeated applications of the same
drive signal, starting at different initial conditions of the response system.
The convergence of responses is analyzed in dynamical phase space in terms of
the local conditional Lyapunov exponent. The dependence of the local
conditional Lyapunov exponent on drive signal, and the existence of multiple
basins of consistency depending on strength of drive signal, are shown.

Chaotic Dynamics