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The Vassiliev conjecture states that the Vassiliev invariants are dense inthe space of all numerical link invariants in the sense that any link invariantis a pointwise limit of Vassiliev invariants.  In this article, we prove that the Vassiliev conjecture holds in the case ofthe coefficients of the HOMFLY and the Kauffman polynomials.

THE COEFFICIENTS OF THE HOMFLYPT AND THE KAUFFMAN POLYNOMIALS ARE POINTWISE LIMITS OF VASSILIEV INVARIANTS