  In this paper we describe a 1-dimensional family of initial conditions \Sigma
that provides reduced periodic solution of the three body problem. This family
\Sigma contains a bifurcation point and extend the periodic solution described
in (Perdomo, http://arxiv.org/pdf/1507.01100.pdf). This 1-dimensional family is
the union of two embedded smooth curves. We will explain how the trajectories
of the bodies in the solutions coming from one of the embedded curves have two
symmetries while those coming from the other embedded curve only have one
symmetry. The Round Taylor Method is a numerical method implemented by the
author to keep track of the global error and the round-off error. A second
version of this paper, same title with the "light version" part removed, will
include analysis of the error of the solutions using the Round Taylor Method.
