  We analyze the Boussinesq equation on the line with Schwartz initial data
belonging to the physically relevant class of global solutions. In a recent
paper, we determined ten main asymptotic sectors describing the large
$(x,t)$-behavior of the solution, and for each of these sectors we provided the
leading order asymptotics in the case when no solitons are present. In this
paper, we give a formula valid in the asymptotic sector $x/t \in (1,M]$, where
$M$ is a large positive constant, in the case when solitons are present.
Combined with earlier results, this validates the soliton resolution conjecture
for the Boussinesq equation everywhere in the $(x,t)$-plane except in a number
of small transition zones.
