Collatzconjecture
numbers under the Collatz map. The Collatzconjecture is equivalent to the statement that all paths eventually lead to 1. in text citations The Collatzconjecture is an unsolved conjecture in mathematics ..
Collatz Collatz can refer to Lothar Collatz , German mathematician, who proposed several ideas Collatz sequence , mathematical sequence Collatzconjecture , number theory conjecture on Collatz sequences Collatz ..
Lothar Collatz
Lothar Collatz July 6 , 1910 , Arnsberg , Westphalia September 26 , 1990 was a Germany German mathematician . In 1937 he posed the famous Collatzconjecture , which remains unsolved. Collatz studied at the University ..
Conjecture
than previously done before. For instance, the Collatzconjecture , which concerns whether or not certain ...In mathematics , a conjecture is a mathematical statement which appears resourceful, but has not been ..
Hadwiger conjecture
There are two main conjectures known as the Hadwiger conjecture or Hadwiger s conjecture Hadwiger conjecture graph theory . Hadwiger conjecture combinatorial geometry . See also Hadwiger s theorem . disambig ..
Euler's conjecture
The great mathematician Leonard Euler 1707 1783 made several different conjectures which are all called Euler s conjecture Euler s sum of powers conjecture Euler s conjecture Waring s problem disambig ...
Deligne conjecture conjecture s in various fields of mathematics. The Deligne conjecture in deformation ... conjecture on special values of L functions is a formulation of the hope for Algebraic number algebraicity ..
Dixmier conjecture
In algebra the Dixmier conjecture , first posed by Dixmier Jacques Dixmier in 1968, is a conjecture about the endomorphism endomorphisms of a Weyl algebra . Statement The Dixmier conjecture states that any ..
Serre conjecture
The Serre conjecture number theory Serre conjecture concerning Galois representations The Quillen Suslin theorem , formerly known as Serre s conjecture Serre s multiplicity conjectures in commutative ..
Mumford conjecture
There are several conjectures in mathematics by David Mumford . Mumford s conjecture about reductive groups, now called Haboush s theorem . The Mumford conjecture on the cohomology of the stable mapping ..
Erd?s conjecture
The prolific mathematician Paul Erd?s and his various collaborators made many famous mathematical conjecture s, over a wide field of subjects. Some of these are the following The Cameron Erd?s conjecture ..
Artin conjecture
fr Conjecture d Artin In mathematics , there are several conjectures made by Emil Artin . The Artin conjecture L functions Artin conjecture on Artin L function s. The Artin conjecture primitive roots Artin ..
Honeycomb conjecture
The honeycomb conjecture states that a hexagonal grid or honeycomb represents the best way to divide ... the conjecture in 1999 with revisions in 2001. References T. C. Hales The Honeycomb Conjecture ..
Kaplansky's conjecture
The mathematician Irving Kaplansky is notable for proposing numerous conjecture s in several branches ... s conjectures . NOTOC Kaplansky s conjecture on group rings Kaplansky s conjecture on group ..
Borel conjecture
In mathematics , specifically geometric topology , the Borel conjecture asserts that an Aspherical space ... rigidity conjecture, demanding that a weak, algebraic notion of equivalence namely, a homotopy ..
Weil conjecture
The term Weil conjecture may refer to The Weil conjectures about zeta functions of varieties over finite ... Weil conjecture about elliptic curves, proved by Wiles and others. The Weil conjecture on Tamagawa ..
Nakai conjecture
In mathematics , the Nakai conjecture states that if V is a complex algebraic variety , such that its ... to be true for algebraic curve s. The conjecture was proposed by the Japanese mathematician ..
Lemoine's conjecture
In number theory , Lemoine s conjecture , named after Émile Lemoine , also known as Levy s conjecture ... in primes p and q not necessarily distinct for n 2. The Lemoine conjecture is similar to but stronger ..
Berge conjecture
In the mathematical subject of knot theory , the Berge conjecture states that the only knot mathematics knot s in the 3 sphere which admit lens space Dehn surgery surgeries are Berge knot s. The conjecture ..
Seifert conjecture
In mathematics , the Seifert conjecture states that every nonsingular, continuous vector field on the 3 ... field exists, but did not phrase non existence as a conjecture. He also established the conjecture ..
Novikov conjecture
This page concerns mathematician Sergei Novikov s topology conjecture. For astrophysicist Igor Novikov s conjecture regarding time travel, see Novikov self consistency principle . The Novikov conjecture ..
Tameness conjecture
In mathematics , the tameness conjecture states that every complete hyperbolic 3 manifold with finitely ..., i.e. topologically tame . The conjecture was raised in the form of a question by Albert Marden , who ..
Blattner's conjecture
In mathematics , Blattner s conjecture was a description of the discrete series representation s of a general ... of the discrete series were not known. The conjecture was proved by Hecht and Schmid in 1975. The result ..
Vandiver's conjecture
In mathematics , Vandiver s conjecture concerns a property of algebraic number field s. Although attributed ... Vandiver ref the conjecture was first made in a letter from Ernst Kummer to Leopold Kronecker . Let ..
Dodecahedral conjecture
The dodecahedral conjecture in geometry is intimately related to sphere packing . László Fejes Tóth , a 20th .... Thomas Callister Hales and Sean McLaughlin proved the conjecture in 1998, following the same strategy ..
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