Abstract
Any nontrivial finite irreducible module for the map Lie conformal algebra $$\hbox {Vir}\bigotimes {\mathcal {A}}$$ , where $$\hbox {Vir}$$ is the Virasoro conformal algebra and $${\mathcal {A}}$$ is an arbitrary finitely generated commutative associative algebra with unity over $${\mathbb {C}}$$ , is proved to be an evaluation module.
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