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康威结的 琼斯多项式是
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这与 木下-寺坂结 的琼斯多项式相同。
康威结不是 切片结 (Delbert 2020, Klarreich 2020, Piccirillo 2020)。
康威结
参见
木下-寺坂结，木下-寺坂突变体，结使用 Wolfram|Alpha 探索
参考文献
Conway, J. H. "An Enumeration of Knots and Links." In Computational Problems in Abstract Algebra (Ed. J. Leech). Oxford, England: Pergamon Press, pp. 329-358, 1970.Cromwell, P. Knots and Links. Cambridge, England: Cambridge University Press, pp. 180-181, 2004.Delbert, C. "Young Mathematician Solves Old, Famous Knot Problem in Barely a Week." Popular Mechanics. May 22, 2020. https://www.popularmechanics.com/science/a32635156/conway-knot-problem-solved/.Klarreich, E. "A Grad Student Solved the Epic Conway Knot Problem--in a Week." Quanta. May 19, 2020. https://www.quantamagazine.org/graduate-student-solves-decades-old-conway-knot-problem-20200519/.Montesinos, J. "Surgery on Links and Double Branched Covers of
." In Knots, Groups, and 3-Manifolds: Papers dedicated to the memory of R. H. Fox (Ed. L. P. Neuwerth). Princeton, NJ: Princeton University Press, pp. 227-259, 1975.Piccirillo, L. "The Conway Knot Is Not Slice." Ann. Math. 191, 581-591, 2020.Rolfsen, D. Knots and Links. Wilmington, DE: Publish or Perish Press, p. 173, 1976.在 Wolfram|Alpha 中被引用
康威结引用为
Weisstein, Eric W. “康威结。” 来自 MathWorld——Wolfram 网络资源。 https://mathworld.net.cn/ConwaysKnot.html