  For the multivalued Volterra integral equation defined in a Banach space, the
set of solutions is proved to be $R_\delta$, without auxiliary conditions
imposed in Theorem 6 [J. Math. Anal. Appl. 403 (2013), 643-666]. It is shown
that the solution set map, corresponding to this Volterra integral equation,
possesses a continuous singlevalued selection. The image of a convex set under
solution set map is acyclic. The solution set to Volterra integral inclusion in
a separable Banach space and the preimage of this set through the Volterra
integral operator are shown to be absolute retracts.
