User contributions for Gavin.hurd
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24 August 2018
- 19:3519:35, 24 August 2018 diff hist +18 m Notes for AKT-140113/0:50:27 No edit summary current
- 19:3219:32, 24 August 2018 diff hist +444 N Notes for AKT-140113/0:50:27 Created page with "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-t..."
- 19:1519:15, 24 August 2018 diff hist +772 m Notes for AKT-140307/0:41:01 No edit summary current
- 16:1916:19, 24 August 2018 diff hist +76 N Notes for AKT-140210/0:15:29 Created page with "Showing the STU relation implies the IHX relation. 500px" current
- 16:1816:18, 24 August 2018 diff hist 0 N File:IHX-1.jpg No edit summary current
22 August 2018
- 23:1523:15, 22 August 2018 diff hist +351 N Notes for AKT-140228/0:48:42 Created page with "Proof of the claim: $$d(gs) = (dg)s+gds \implies (dg)s = d(gs)-gds$$ So <center><math>\begin{align} D_{g^{-1} A g+g^{-1} d g} (s)\\ &=ds+(g^{-1} A g+g^{-1} d g)s\\ &= ds + g..." current
20 August 2018
- 13:5213:52, 20 August 2018 diff hist +159 m Notes for AKT-140307/0:41:01 No edit summary
- 13:3613:36, 20 August 2018 diff hist +14 m Notes for AKT-140307/0:41:01 No edit summary
8 August 2018
- 22:3322:33, 8 August 2018 diff hist −64 Notes for AKT-140324/0:51:37 No edit summary current
- 22:3022:30, 8 August 2018 diff hist +388 N Notes for AKT-140324/0:51:37 Created page with "Showing that the box coproduct respects the 4T relation. Throughout, the tensor of two diagrams actually refers to a sum of all possible ways of placing the connected compone..."
- 22:2222:22, 8 August 2018 diff hist +33 N File:Box with 4T-1.jpg Showing that box is well defined. current
26 July 2018
- 00:2800:28, 26 July 2018 diff hist +55 Notes for AKT-140307/0:41:01 No edit summary
- 00:2500:25, 26 July 2018 diff hist +2,695 N Notes for AKT-140307/0:41:01 Created page with "$CS(A^g)=\int_\mathbb{R^3} Tr(A^g \wedge d A^g + A^g \wedge A^g \wedge A^g)$ $$Tr(A^g \wedge d A^g + A^g \wedge A^g \wedge A^g) =$$ $$Tr(g^{-1} A \wedge d A g + g^{-1} A g \w..."