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Autor:
Blair, Ryan, Sack, Joshua
In this paper we use 3-manifold techniques to illuminate the structure of the category of tangles. In particular, we show that every idempotent morphism $A$ in such a category naturally splits as $A=B\circ C$ such that $C\circ B$ is an identity morph
Externí odkaz:
http://arxiv.org/abs/1801.00230
Autor:
Ryan Blair, Joshua Sack
Publikováno v:
Journal of Knot Theory and Its Ramifications. 28:1950025
In this paper we use 3-manifold techniques to illuminate the structure of the category of tangles. In particular, we show that every idempotent morphism $A$ in such a category naturally splits as $A=B\circ C$ such that $C\circ B$ is an identity morph