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Algebraic link

Subclass of links in knot theory From Wikipedia, the free encyclopedia

Algebraic link
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In the mathematical field of knot theory, an algebraic link is a link that can be decomposed by Conway spheres into 2-tangles.[1] Algebraic links are also called arborescent links.[2] Although algebraic links and algebraic tangles were originally defined by John H. Conway as having two pairs of open ends, they were subsequently generalized to more pairs.[3]

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Decomposition of the Borromean rings by a Conway sphere (black dotted vertical midline) into two 2-tangles, showing that the Borromean rings form an algebraic link
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