Special thanks go to Dror Bar-Natan, Morwen Thistlethwaite, and Alexander Stoimenow for their assistance and advice. Much of the data was supplied by them, and they also count many errors in our postings. Dror's excellent website Knot Atlas and programs there can be used to find more information and were the source of much of the data here. Morwen provide me with the files of knot diagrams. The program Knotscape, developed by Morwen and Jim Hoste, has also been put to great use. Knotscape uses SnapPea, a program written by Jeff Weeks, to compute hyperbolic invariants.
Sidharth Thakur created the original dynamic web pages used here, and graduate students of Indiana University did much of the work in building this website. The following graduate students of the Mathematics Department of Indiana University have participated in creating this site by computing knot invariants, writing web pages, and providing programing and other computer related assistance: Jennifer Franko, Tobias Hagge, Jiho Kim, Jason Lingle-martin, J.P. Nogami, Justin Pati, Noah Salvaterra, Cornelia Van Cott, and Jonathan Yazinski.
The computations of the 3-genus of 11 crossing knots was done by Jake Rasmussen, using the Ozsvath-Szabo knot Floer homology.
Thomas Gittings and Alexander Stoimenow provided me with valuable information about braids, included in the table. Alexander also caught many slip-ups in early versions of the table. Alexander verified the braid indices through twelve crossings and Thomas found the minimal length representatives (among all number of strands).
For the values of the unknotting numbers of 11 crossing knots, Slavik Jablan and Radmila Sazdanovic did the initial calculations, developing lower bounds based on the the nontriviality of the knots and the signature. Upper bounds were found using explicit calculations. More information can be found in Unknotting Number.
Peter Cromwell provided the data and write-up for the Arc Index of knots. The initial data for the Polygon Index of knots came from his book, "Knots and Links."