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We show that two analytic function germs $(\C^2,0) \to (\C,0)$ aretopologically right equivalent if and only if there is a one-to-onecorrespondence between the irreducible components of their zero sets thatpreserves the multiplicites of these components, their Puiseux pairs, and theintersection numbers of any pairs of distinct components.

A criterion for topological equivalence of two variable complex analytic function germs