  We numerically explore the Newton-Raphson basins of convergence, related to
the libration points (which act as attractors), in the planar circular
restricted five-body problem (CR5BP). The evolution of the position and the
linear stability of the equilibrium points is determined, as a function of the
value of the mass parameter. The attracting regions, on several types of two
dimensional planes, are revealed by using the multivariate version of the
classical Newton-Raphson iterative method. We perform a systematic
investigation in an attempt to understand how the mass parameter affects the
geometry as well as the degree of fractality of the basins of attraction. The
regions of convergence are also related with the required number of iterations
and also with the corresponding probability distributions.
