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July-31-11
4:27 PM
Are there Gauss-diagram formulas for f.t. invariants of pure virtual braids?
Is there a direct proof that there are Gauss diagram formulas for f.t. invariants of ordinary braids? Is it any different than having a homomorphic expansion?
Is there an abstract "(K,I)" formulation for "Gauss Diagram Formulas"?
There ought to be a finite-type theory for groups/groupoids with a fixed/trivial Abelianization.
On [link]: Is there  an interpretation for these equations in the (mostly) 2D Lie algebra generated (mostly) by t12 and d12=a12-a21?