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This post has an example of two knots with fewer than 10 crossings that cannot be distinguished by the Jones Polynomial. [https://math.stackexchange.com/questions/1303743/is-there-a-one-to-one-correspondence-between-jones-polynomials-and-knots]. The example comes from the book ''Knot Theory and its Applications''. The full text can be found here [https://www.maths.ed.ac.uk/~v1ranick/papers/murasug3.pdf]. The relevant example is on page 227.
This post has an example of two knots with fewer than 10 crossings that cannot be distinguished by the Jones Polynomial. [https://math.stackexchange.com/questions/1303743/is-there-a-one-to-one-correspondence-between-jones-polynomials-and-knots]. The example comes from the book ''Knot Theory and its Applications'' by Kunio Murasugi. The full text can be found here [https://www.maths.ed.ac.uk/~v1ranick/papers/murasug3.pdf]. The relevant example is on page 227.

Latest revision as of 20:35, 24 August 2018

This post has an example of two knots with fewer than 10 crossings that cannot be distinguished by the Jones Polynomial. [1]. The example comes from the book Knot Theory and its Applications by Kunio Murasugi. The full text can be found here [2]. The relevant example is on page 227.