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- Hopf_link abstract "In mathematical knot theory, the Hopf link is the simplest nontrivial link with more than one component. It consists of two circles linked together exactly once, and is named after Heinz Hopf.".
- Hopf_link thumbnail Hopf_Link.png?width=300.
- Hopf_link wikiPageID "1515511".
- Hopf_link wikiPageRevisionID "604626427".
- Hopf_link abNotation "2".
- Hopf_link alternating "alternating".
- Hopf_link braidLength "2".
- Hopf_link braidNumber "2".
- Hopf_link class "torus".
- Hopf_link crossingNumber "2".
- Hopf_link fibered "fibered".
- Hopf_link hasPhotoCollection Hopf_link.
- Hopf_link hyperbolicVolume "0".
- Hopf_link lastLink "L0".
- Hopf_link linkingNumber "1".
- Hopf_link nextLink "L4a1".
- Hopf_link stickNumber "6".
- Hopf_link thistlethwaite "L2a1".
- Hopf_link title "Hopf Link".
- Hopf_link unknottingNumber "1".
- Hopf_link urlname "HopfLink".
- Hopf_link subject Category:0_hyperbolic_volume_knots_and_links.
- Hopf_link comment "In mathematical knot theory, the Hopf link is the simplest nontrivial link with more than one component. It consists of two circles linked together exactly once, and is named after Heinz Hopf.".
- Hopf_link label "Entrelacs de Hopf".
- Hopf_link label "Eslabón de Hopf".
- Hopf_link label "Hopf link".
- Hopf_link label "Hopf-Verschlingung".
- Hopf_link label "Hopf-schakel".
- Hopf_link sameAs Hopf-Verschlingung.
- Hopf_link sameAs Eslabón_de_Hopf.
- Hopf_link sameAs Entrelacs_de_Hopf.
- Hopf_link sameAs Hopf-schakel.
- Hopf_link sameAs m.0577l_.
- Hopf_link sameAs Q864313.
- Hopf_link sameAs Q864313.
- Hopf_link wasDerivedFrom Hopf_link?oldid=604626427.
- Hopf_link depiction Hopf_Link.png.
- Hopf_link isPrimaryTopicOf Hopf_link.