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We present a formula for the Hilbert series that counts gauge invariantchiral operators in a large class of 3d ${\cal N} \ge 2$Yang-Mills-Chern-Simons theories. The formula counts 't Hooft monopoleoperators dressed by gauge invariants of a residual gauge theory of masslessfields in the monopole background. We provide a general formula for the case ofabelian theories, where nonperturbative corrections are absent, and consider afew examples of nonabelian theories where nonperturbative corrections are wellunderstood. We also analyze in detail nonabelian ABJ(M) theories as well asworldvolume theories of M2-branes probing Calabi-Yau fourfold and hyperK\"ahlertwofold singularities with ${\cal N} = 2$ and ${\cal N} = 3$ supersymmetry.

The moduli spaces of $3d$ ${\cal N} \ge 2$ Chern-Simons gauge theories and their Hilbert series