  In this article, we propose measurement-induced nonlocality (MIN) quantified
by Hellinger distance using von Neumann projective measurement. The proposed
MIN is a bonafide measure of nonlocal correlation and is resistant to local
ancilla problem. We obtain an analytical expression of the Hellinger distance
MIN for general pure and $2 \otimes n$ mixed states. In addition to comparing
with similar measures, we explore the role of weak measurement in capturing
nonlocal correlation.
