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• ApCoCoA-1:Knot group
  ...id="Figure Eight Group">[[:ApCoCoA:Symbolic data#Knot groups|Figure Eight Group]]</div> === ...ine in a three-dimensional sphere. And the figure eight knot is a specific knot with crossingnumber four. And has the following presentation:
  2 KB (200 words) - 18:33, 8 July 2014
• ApCoCoA-1:Knot Group
  ...id="Figure Eight Group">[[:ApCoCoA:Symbolic data#Knot groups|Figure Eight Group]]</div> === ...ine in a three-dimensional sphere. And the figure eight knot is a specific knot with crossingnumber four. And has the following presentation:
  2 KB (198 words) - 10:19, 9 July 2014
• ApCoCoA-1:Torus Knot Group
  ...id="Torus Knot Group">[[:ApCoCoA:Symbolic data#Torus Knot Group|Torus Knot Group]]</div> === The Torus Knot Group is described by a space curve r(phi).
  2 KB (291 words) - 08:27, 20 July 2014

Page text matches

• ApCoCoA-1:Torus Knot Group
  ...id="Torus Knot Group">[[:ApCoCoA:Symbolic data#Torus Knot Group|Torus Knot Group]]</div> === The Torus Knot Group is described by a space curve r(phi).
  2 KB (291 words) - 08:27, 20 July 2014
• ApCoCoA-1:Knot Group
  ...id="Figure Eight Group">[[:ApCoCoA:Symbolic data#Knot groups|Figure Eight Group]]</div> === ...ine in a three-dimensional sphere. And the figure eight knot is a specific knot with crossingnumber four. And has the following presentation:
  2 KB (198 words) - 10:19, 9 July 2014
• ApCoCoA-1:Knot group
  ...id="Figure Eight Group">[[:ApCoCoA:Symbolic data#Knot groups|Figure Eight Group]]</div> === ...ine in a three-dimensional sphere. And the figure eight knot is a specific knot with crossingnumber four. And has the following presentation:
  2 KB (200 words) - 18:33, 8 July 2014
• Group Examples
  ...e ApCoCoA code to compute the Gröbner basis of the defining ideal of their group ring. Another variation of the Baumslag groups, called the Baumslag-Gersten group, is defined by:
  15 KB (2,329 words) - 15:49, 29 October 2020