Andere Kunden interessierten sich auch für
![Weil Conjectures]( "Weil Conjectures")
Weil Conjectures22,99 €![Standard Conjectures on Algebraic Cycles]( "Standard Conjectures on Algebraic Cycles")
Standard Conjectures on Algebraic Cycles19,99 €![Serre's Multiplicity Conjectures]( "Serre's Multiplicity Conjectures")
Serre's Multiplicity Conjectures22,99 €![Stark Conjectures]( "Stark Conjectures")
Stark Conjectures19,99 €![Chain Conjectures in Ring Theory]( "Chain Conjectures in Ring Theory")
Chain Conjectures in Ring Theory20,99 €![Noncommutative Iwasawa Main Conjectures over Totally Real Fields]( "Noncommutative Iwasawa Main Conjectures over Totally Real Fields")
Noncommutative Iwasawa Main Conjectures over Totally Real Fields132,99 €![Generalized Connectivity of Graphs]( "Generalized Connectivity of Graphs")
Generalized Connectivity of Graphs37,99 €
High Quality Content by WIKIPEDIA articles! The Tait conjectures are conjectures made by Peter Guthrie Tait in his study of knots. The Tait conjectures involve concepts in knot theory such as alternating knots, chirality, and writhe. All of the Tait conjectures have been solved, the most recent being the Tait flyping conjecture proven in 1991 by Morwen Thistlethwaite and William Menasco. Tait came up with his conjectures after his attempt to tabulate all knots in the late 19th century. As a founder of the field of knot theory, his work lacks a mathematically rigorous framework, and it is unclear whether the conjectures apply to all knots, or just to alternating knots. Most of them are only true for alternating knots. In the Tait conjectures, a knot diagram is reduced if all the isthmus have been removed.