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Any link has a diagram with only triangles and quadrilaterals
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abstract
A link diagram can be considered as a $4$-valent graph embedded in the $2$-sphere and divides the sphere into complementary regions. In this paper, we show that any link has a diagram with only triangles and quadrilaterals. This extends previous results shown by the authors and C. Adams.
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Cited by 1 Pith paper
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Quasitoric representation of generalized braids
Every oriented normal generalized link is the closure of a quasitoric normal generalized braid, and the quasitoric braids form a subgroup.
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