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Tait's conjecture

Known as: Tait conjecture, Tutte fragment, Tutte's fragment 
In mathematics, Tait's conjecture states that "Every 3-connected planar cubic graph has a Hamiltonian cycle (along the edges) through all its… 
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Related topics

Related topics

11 relations
Barnette's conjectureEdge coloringFour color theoremGrinberg's theorem

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
Review
2016
Review
2016
Shadows and quantum invariants
This is a PhD thesis about low dimensional topology, in particular knot thory in 3-manifolds also different from the 3-sphere… 
2015
2015
The Tait conjecture in g(S^1xS^2)
The Tait conjecture states that reduced alternating diagrams of links in S^3 have the minimal number of crossings. It has been… 
2015
2015
The Tait conjecture in S^1xS^2
The Tait conjecture states that reduced alternating diagrams of links in S have the minimal number of crossings. It has been… 
2010
2010
A note on 3-connected cubic planar graphs
2008
2008
Part of speech n-grams and Information Retrieval
Les tentatives d’utilisation de connaissances linguistiques en recherche d’information (RI) ont commence dans les annees 1980 et… 
1996
1996
Unknotting number and knot diagram
TImis note is acontinuation of [Nl], Wbere we have discusged tbe unknotting number of knots With rspect tia knot diagrams. Wc… 
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