  The structure of quantum theory assures the discrimination of any possible
orthogonal set of states. However, the scenario becomes highly nontrivial in
the limited measurement setting and leads to different classes of
impossibility, viz., indistinguishability, unmarkability, irreducibility etc.
These phenomena, often referred to as other nonlocal aspects of quantum theory,
have utmost importance in the domain of secret sharing etc. It, therefore,
becomes a pertinent question to distill/activate such behaviours from a set,
apparently devoid of these nonlocal features and free from local redundancy.
While the activation of local indisitinguishability in the sets of entangled
states has recently been reported, other stronger notion of quantum nonlocality
has yet not been inspected in the parlance of activation. Here, we explored all
such stronger versions of nonlocality and affirmatively answered to activate
each of them. We also find a locally distinguishable set of multipartite
entangled states which can be converted with certainty to a nontrivial set of
locally irreducible genuinely entangled states.
