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Def: a '''universal finite type invariant''' is an invariant <math>Z: \mathcal{K} \rightarrow \mathcal{A}</math> s.t. for <math>n</math>-singular <math>K</math>, <math>Z(K) = D_K +</math> diagrams of higher degree. (Note that a universal finite type invariant is '''not''' an finite type invariant)

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