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We generalise the finite biquandle colouring invariant to a polynomial invariant based on labelling a knot diagram with a finite birack that reduces to the biquandle colouring invariant in that case. The polynomial is an invariant of a class of knot theories amenable to a generalisation of theorem of Trace on regular homotopy. We take the opportunity to reprise the relevant generalised knot theory and the theory of generalised biracks in the light of this work and recent developments.

生成讲解博客的中文版本

生成AI智能校验的中文版本