In mathematics, Tait's conjecture states that "Every 3-connected planar cubic graph has a Hamiltonian cycle (along the edges) through all its vertices"...

Tait flyping conjecture was proved by Thistlethwaite and William Menasco in 1991. The Tait flyping conjecture implies some more of Tait's conjectures:...

theory mainly for Tait's conjecture on cubic graphs. He is also one of the namesakes of the Tait–Kneser theorem on osculating circles. Tait was born in Dalkeith...

doi:10.1215/00127094-2017-0004. S2CID 59023367. Weisstein, Eric W. "Tait's Knot Conjectures". MathWorld. Accessed: May 5, 2013. Kauffman, Louis H. (1987)....

Tait's and Tutte's conjectures, stating that every bipartite cubic polyhedron is Hamiltonian, or, equivalently, that every counterexample to Tait's conjecture...

Schoenflies conjecture (disproved 1910) Tait's conjecture Von Neumann conjecture Weyl–Berry conjecture Williamson conjecture In mathematics, ideas are supposedly...

"Morwen's home page". Oliver Thistlethwaite Weisstein, Eric W. "Tait's Knot Conjectures". MathWorld. Thistlethwaite's 52-move algorithm "2022 Class of...

the Seifert conjecture, the Pólya conjecture, the conjecture of Hilbert's fourteenth problem, Tait's conjecture, and the Ganea conjecture. In philosophy...

graph, but is non-hamiltonian. Therefore, it is a counterexample to Tait's conjecture that every 3-regular polyhedron has a Hamiltonian cycle. Published...

graphs to produce the Tutte graph, the first known counterexample to Tait's conjecture that every 3-regular polyhedron has a Hamiltonian cycle. The Walther...