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The Hurwitz Equivalence Problem is Undecidable
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abstract
In this paper, we prove that the Hurwitz equivalence problem for 1-factorizations in $F_2 \oplus F_2$ is undecidable, and as a consequence, the Hurwitz equivalence problem for $\Delta^2$-factorizations in the braid groups $B_n, n\geq 5$ is also undecidable.
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Cited by 1 Pith paper
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Crossing matrix and a polynomial invariant of braid systems up to Hurwitz equivalence
The product of characteristic polynomials of crossing matrices of the components of a braid system is invariant under Hurwitz equivalence, and its essential eigenvalues detect Euler fusion/fission.
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