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- <!--$$?Jones$$--> in = <nowiki>Jones</nowiki> |14 KB (2,176 words) - 20:53, 8 August 2013
- <code>KnotTheory`</code> can compute the coloured Jones polynomial of knots and links, using the formulas in {{ref|Garoufalidis Le out= <nowiki>ColouredJones[K, n][q] returns the coloured Jones polynomial of a knot in colour n (i.e., in the (n+1)-dimensional representa7 KB (1,026 words) - 23:17, 27 May 2009
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- * [[The Jones Polynomial]] ** [[The Jones Polynomial#How is the Jones polynomial computed?|How is the Jones polynomial computed?]]624 bytes (68 words) - 07:52, 17 December 2008
- same_jones = <* J = Jones[K][q]; ...= DeleteCases[Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&], K];972 bytes (97 words) - 15:55, 23 June 2006
- ..., as expected, the Jones polynomial of <math>K</math> is the square of the Jones polynomial of [[4_1]]: <!--$$Jones[K][q] == Expand[Jones[Knot[4,1]][q]^2]$$-->4 KB (593 words) - 18:20, 21 February 2013
- ...[[The_Jones_Polynomial#How_is_the_Jones_polynomial_computed.3F|How is the Jones Polynomial Computed?]]) and where <math>L(K)</math> is the regular isotopy It is well known that the Jones polynomial is related to the Kauffman polynomial via3 KB (446 words) - 18:23, 21 February 2013
- ...example, let us check that the knots [[10_22]] and [[10_35]] have the same Jones polynomial but different <math>A2</math> invariants: <!--$$Jones[Knot[10, 22]][q] == Jones[Knot[10, 35]][q]$$-->3 KB (384 words) - 18:22, 21 February 2013
- ** [[The Jones Polynomial]] *** [[The Jones Polynomial#How is the Jones polynomial computed?|How is the Jones polynomial computed?]]2 KB (230 words) - 16:37, 15 July 2008
- same_jones = <* J = Jones[K][q]; ...= DeleteCases[Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&], K];2 KB (218 words) - 17:09, 18 September 2005
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[0, 1]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>13 KB (1,710 words) - 18:02, 1 September 2005
- same_jones = <* J = Jones[K][q]; ...= DeleteCases[Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&], K];2 KB (223 words) - 17:13, 18 September 2005
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[3, 1]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>15 KB (2,309 words) - 18:01, 1 September 2005
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[7, 1]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>19 KB (2,949 words) - 06:13, 13 June 2007
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[4, 1]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>17 KB (2,606 words) - 16:35, 14 July 2007
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[9, 1]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>21 KB (3,274 words) - 18:03, 1 September 2005
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[5, 2]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>20 KB (3,137 words) - 07:15, 21 January 2008
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[8, 19]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>18 KB (2,455 words) - 18:01, 1 September 2005
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[6, 2]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>21 KB (3,293 words) - 18:00, 1 September 2005
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[7, 3]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>22 KB (3,155 words) - 18:00, 1 September 2005
- The Jones polynomial is a quantum knot invariant -- it corresponds to the 2-dimension <!--$${Jones[Knot[6,1]][q], QuantumKnotInvariant[Subscript[A,1], Irrep[Subscript[A,1]][{7 KB (923 words) - 23:13, 27 May 2009
- <code>KnotTheory`</code> can compute the coloured Jones polynomial of knots and links, using the formulas in {{ref|Garoufalidis Le out= <nowiki>ColouredJones[K, n][q] returns the coloured Jones polynomial of a knot in colour n (i.e., in the (n+1)-dimensional representa7 KB (1,026 words) - 23:17, 27 May 2009
- ...d; border: 0px; padding: 0em; background-color: rgb(255,255,255);"><nowiki>Jones[Knot[6, 3]][q]</nowiki></code></td></tr> ...255);"><nowiki>Select[AllKnots[], (J === Jones[#][q] || (J /. q-> 1/q) === Jones[#][q])&]</nowiki></code></td></tr>22 KB (3,276 words) - 18:01, 1 September 2005