2019
DOI: 10.1007/s11128-019-2191-z
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Abstract: Kauffman and Lomonaco in [16] and [18] explored the idea of understanding quantum entanglement (the non-local correlation of certain properties of particles) topologically by viewing unitary entangling operators as braiding operators. In [1], it is shown that entanglement is a necessary condition for forming non-trivial invariants of knots from braid closures via solutions to the Yang-Baxter Equation. We show that the arguments used by [1] generalize to essentially the same results for quantum invariant sta…

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