  Object of study are para-Ricci-like solitons on para-Sasaki-like almost
paracontact almost paracomplex Riemannian manifolds, briefly, Riemannian
$\Pi$-manifolds. Different cases when the potential of the soliton is the Reeb
vector field or pointwise collinear to it are considered. Some additional
geometric properties of the constructed objects are proven. Results for a
parallel symmetric second-order covariant tensor on the considered manifolds
are obtained. Explicit example of dimension 5 in support of the given
assertions is provided.
