  Let C(a) be the central Cantor set generated by a sequence a with terms in
(0,1). It is known that the difference set C(a)-C(a) of C(a) can has one of
three possible forms: a finite union of closed intervals, a Cantor set, or a
Cantorval. In the previous paper there was proved a sufficient condition for
the sequence a which implies that C(a) - C(a) is a Cantorval. In this paper we
give different conditions for a sequence a which guarantee the same assertion.
We also prove a corollary, which provides infinitely many new examples of
Cantorvals.
