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- Q3055232 subject Q13629232.
- Q3055232 abstract "In knot theory, a branch of topology, a Brunnian link is a nontrivial link that becomes a set of trivial unlinked circles if any one component is removed. In other words, cutting any loop frees all the other loops (so that no two loops can be directly linked).The name Brunnian is after Hermann Brunn. Brunn's 1892 article Über Verkettung included examples of such links.".
- Q3055232 thumbnail Brunnian-4loops.svg?width=300.
- Q3055232 wikiPageExternalLink %22Rubberband%22_Brunnian_Links.
- Q3055232 wikiPageExternalLink S0894-0347-05-00507-2.
- Q3055232 wikiPageExternalLink bor1.htm.
- Q3055232 wikiPageExternalLink 14040269.pdf.
- Q3055232 wikiPageExternalLink ?q=an:24.0507.01.
- Q3055232 wikiPageWikiLink Q1188344.
- Q3055232 wikiPageWikiLink Q12507.
- Q3055232 wikiPageWikiLink Q13629232.
- Q3055232 wikiPageWikiLink Q1454165.
- Q3055232 wikiPageWikiLink Q1627604.
- Q3055232 wikiPageWikiLink Q16740954.
- Q3055232 wikiPageWikiLink Q17098505.
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- Q3055232 wikiPageWikiLink Q1777486.
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- Q3055232 wikiPageWikiLink Q2017498.
- Q3055232 wikiPageWikiLink Q2026155.
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- Q3055232 wikiPageWikiLink Q864313.
- Q3055232 wikiPageWikiLink Q894166.
- Q3055232 wikiPageWikiLink Q924588.
- Q3055232 type Thing.
- Q3055232 comment "In knot theory, a branch of topology, a Brunnian link is a nontrivial link that becomes a set of trivial unlinked circles if any one component is removed. In other words, cutting any loop frees all the other loops (so that no two loops can be directly linked).The name Brunnian is after Hermann Brunn. Brunn's 1892 article Über Verkettung included examples of such links.".
- Q3055232 label "Brunnian link".
- Q3055232 seeAlso Q2026155.
- Q3055232 depiction Brunnian-4loops.svg.