For a metric space (X, d), a subset \(A \subset X\) is said to resolve X if every point in X is uniquely determined by its distances to the points in A. The metric dimension of X is defined as the minimal cardinality among all subsets of X that resolve X. In this paper, we prove that the metric dimensions of the complex hyperbolic space \(\mathbb {H}_{\mathbb {C}}^n\) and the Heisenberg group \(\mathcal {H}\) are \(2n+1\) and 4, respectively.
