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KnotTheoryCongress-2502_Journal.pdf   SGCs24@8.pdf   SGCs24.pdf   T227.pdf   TorusKnots.pdf  

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 Notebook (.pdf)Source (.nb)CreatedLast ModifiedSummary
1 Make source 2025-01-11 16:33:40 2025-01-14 11:35:00  
2 PolyPlot source 2025-01-11 16:33:40 2025-01-11 16:35:45 Plotting 2-variable polynomials.
3 Rho2 source 2025-01-16 08:53:08 2025-01-16 13:58:48 Computing $\rho_2$ efficiently.
4 Rot source 2025-01-11 16:33:40 2025-01-16 08:54:03 Computing rotation numbers. Based on Common.nb at pensieve://Classes/21-1350-KnotTheory/.
5 SGCs24 source 2025-01-02 08:47:02 2025-01-03 04:36:59 This is the main Mathematica package that goes along with my talk "The Strongest Genuinely Computable Knot Invariant Since 2024" at the First International On-line Knot Theory Congress.
6 Stats source 2025-01-16 13:52:16 2025-01-20 16:05:10  
7 Theta source 2025-01-11 16:30:45 2025-01-14 10:24:20 Implementing $\Theta$ - the main notebook accompanying Talks/KnotTheoryCongress-2502

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  1. Studied 2024-12-31 08:54:55: The First International On-line Knot Theory Congress.

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makefile   Make.m   PolyPlot.m   Rho2.m   Rot.m   SGCs24.aux   SGCs24.m   SGCs24.nav   SGCs24.snm   SGCs24.synctex   SGCs24.tex   Stats.m   Theta.m   Theta.tex  


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Beehive.png   CMS-2112 - Shortcut.lnk   index.html   KnotTheoryCongress-2502_Journal.pdf   makefile   Make.m   Make.nb   PolyPlot.m   PolyPlot.nb   Rho2.m   Rho2.nb   Rot.m   Rot.nb   SGCs24@8.pdf   SGCs24.aux   SGCs24.m   SGCs24.nav   SGCs24.nb   SGCs24.pdf   SGCs24.snm   SGCs24.synctex   SGCs24.tex   Stats.m   Stats.nb   T227.pdf   The First International On-line Knot Theory Congress.url   Theta.m   Theta.nb   Theta.tex   Toronto-241030 - Shortcut.lnk   TorusKnots.pdf   UCLA-241202 - Shortcut.lnk