  In this work, we introduce the notion of Ball dentable property in Banach
spaces. We study certain stability results for the $w^*$-Ball dentable property
leading to a discussion on Ball dentability in the context of ideals of Banach
spaces. We prove that the $w^*$-Ball-dentable property can be lifted from an
$M$-ideal to the whole Banach Space. We also prove similar results for strict
ideals of a Banach space. We note that the space $C(K,X)^*$ has $w*$-Ball
dentable property when $K$ is dispersed and $X^\ast$ has the $w^*$-Ball
dentable property.
