Template:Link Page: Difference between revisions
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| valign="top" rowspan=2 align=center| [[Image:{{PAGENAME}}.gif]]<br><font size=-2>([[Further_Knot_Theory_Software#Knotscape|Knotscape]] image)</font> |
| valign="top" rowspan=2 align=center| [[Image:{{PAGENAME}}.gif]]<br><font size=-2>([[Further_Knot_Theory_Software#Knotscape|Knotscape]] image)</font> |
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|See the full [[The Thistlethwaite Link Table|Thistlethwaite Link Table]] (up to 11 crossings). |
|See the full [[The Thistlethwaite Link Table|Thistlethwaite Link Table]] (up to 11 crossings). |
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Visit [{{{ |
Visit [http://knotilus.math.uwo.ca/draw.php?knot={{urlencode:{{Data:{{PAGENAME}}/Gauss Code}}}} {{PAGENAME}}] at [http://knotilus.math.uwo.ca/ Knotilus]! |
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Visit [http://www.math.toronto.edu/~drorbn/KAtlas/Links/{{{n}}}{{{t}}}{{{k}}}.html {{PAGENAME}}'s page] at the original [http://www.math.toronto.edu/~drorbn/KAtlas/index.html Knot Atlas]. |
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| valign="top" | {{floating edit link|{{PAGENAME}} Quick Notes}} |
| valign="top" | {{floating edit link|{{PAGENAME}} Quick Notes}} |
Revision as of 00:09, 3 July 2015
[[Image:Data:Link Page/Previous Knot.gif|80px|link=Data:Link Page/Previous Knot]] |
[[Image:Data:Link Page/Next Knot.gif|80px|link=Data:Link Page/Next Knot]] |
File:Link Page.gif (Knotscape image) |
See the full Thistlethwaite Link Table (up to 11 crossings). |
Link Presentations
[edit Notes on Link Page's Link Presentations]
Planar diagram presentation | Data:Link Page/PD Presentation |
Gauss code | Data:Link Page/Gauss Code |
A Braid Representative | {{{braid_table}}} |
A Morse Link Presentation | File:Link Page ML.gif |
Polynomial invariants
Khovanov Homology
The coefficients of the monomials are shown, along with their alternating sums (fixed , alternation over ). The squares with yellow highlighting are those on the "critical diagonals", where or , where Data:Link Page/Signature is the signature of Link Page. Nonzero entries off the critical diagonals (if any exist) are highlighted in red. | Data:Link Page/KhovanovTable |
Integral Khovanov Homology
(db, data source) |
Data:Link Page/Integral Khovanov Homology |
Computer Talk
Much of the above data can be recomputed by Mathematica using the package KnotTheory`
. See A Sample KnotTheory` Session.
Modifying This Page
Read me first: Modifying Knot Pages
See/edit the Link Page master template (intermediate). See/edit the Link_Splice_Base (expert). Back to the top. |
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