  We present the results of a numerical search for periodic orbits with zero
angular momentum in the Newtonian planar three-body problem with equal masses
focused on a narrow search window bracketing the figure-eight initial
conditions. We found eleven solutions that can be described as some power of
the "figure-eight" solution in the sense of the topological classification
method. One of these solutions, with the seventh power of the "figure-eight",
is a choreography. We show numerical evidence of its stability.
