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- Tricolorability abstract "In the mathematical field of knot theory, the tricolorability of a knot is the ability of a knot to be colored with three colors subject to certain rules. Tricolorability is an isotopy invariant, and hence can be used to distinguish between two different (non-isotopic) knots. In particular, since the unknot is not tricolorable, any tricolorable knot is necessarily nontrivial.".
- Tricolorability thumbnail Tricoloring.png?width=300.
- Tricolorability wikiPageID "7280493".
- Tricolorability wikiPageRevisionID "604119985".
- Tricolorability hasPhotoCollection Tricolorability.
- Tricolorability id "Three-ColorableKnot".
- Tricolorability title "Three-Colorable Knot".
- Tricolorability subject Category:Graph_coloring.
- Tricolorability subject Category:Tricolorable_knots_and_links.
- Tricolorability comment "In the mathematical field of knot theory, the tricolorability of a knot is the ability of a knot to be colored with three colors subject to certain rules. Tricolorability is an isotopy invariant, and hence can be used to distinguish between two different (non-isotopic) knots. In particular, since the unknot is not tricolorable, any tricolorable knot is necessarily nontrivial.".
- Tricolorability label "Tricolorability".
- Tricolorability label "彩色数 (結び目理論)".
- Tricolorability sameAs 彩色数_(結び目理論).
- Tricolorability sameAs m.025y2cx.
- Tricolorability sameAs Q7841270.
- Tricolorability sameAs Q7841270.
- Tricolorability wasDerivedFrom Tricolorability?oldid=604119985.
- Tricolorability depiction Tricoloring.png.
- Tricolorability isPrimaryTopicOf Tricolorability.