The coefficients of the HOMFLYPT and the Kauffman polynomials are pointwise limits of Vassiliev invariants

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The Vassiliev conjecture states that the Vassiliev invariants are dense in the space of all numerical link invariants in the sense that any link invariant is a pointwise limit of Vassiliev invariants. In this article, we prove that the Vassiliev conjecture holds in the case of the coefficients of the HOMFLY and the Kauffman polynomials.
12 pages, 1 figure

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