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A 3-fold terminal quotient singularity X=C^3/G admits the economic resolutionY-> X, which is "close to being crepant". This paper proves that the economicresolution Y is isomorphic to a distinguished component of a moduli space ofcertain G-equivariant objects using the the King stability condition $\theta$introduced by K\k{e}dzierski.

Terminal Quotient Singularities in Dimension three via variation of GIT