subject of group theory, the Stallings theorem about ends of groups states that a finitely generated group G {\displaystyle G} has more than one end if and...

Schur–Zassenhaus theorem (group theory) Sela's theorem (hyperbolic groups) Stallings theorem about ends of groups (group theory) Superrigidity theorem (algebraic...

number of amalgamated free products and HNN extensions over finite subgroups. In view of the Stallings theorem about ends of groups, one-ended groups are...

a 1971 paper, of the Stallings theorem about ends of groups. John Stallings was born on July 22, 1935, in Morrilton, Arkansas. Stallings received his B...

leading in a timed game Pipeline stall, in computing Stallings theorem about ends of groups, a theorem by John R. Stallings This disambiguation page lists...

infinite groups have one, two, or infinitely many ends, and the Stallings theorem about ends of groups provides a decomposition for groups with more...

choice of generating set. Every finitely-generated infinite group has either 1, 2, or infinitely many ends, and Stallings theorem about ends of groups provides...

of the choice of a finite generating set. Every finitely-generated infinite group has either 0,1, 2, or infinitely many ends, and Stallings theorem about...

The fundamental theorem of algebra, also called d'Alembert's theorem or the d'Alembert–Gauss theorem, states that every non-constant single-variable polynomial...

n = 1 the result is one of the consequences of Stallings theorem about ends of groups. Theorem: Every finitely generated group of cohomological dimension...

The theory of ends and relative ends of groups, particularly various generalizations of Stallings theorem about groups with more than one end. Quasi-isometric...

between Freedman's theorems about topological 4-manifolds, and Simon Donaldson's theorems about smooth 4-manifolds. There is a continuum of non-diffeomorphic...

graph to show that either G is a finite group, or G has more than one end. Hence, by a theorem of Stallings, either G is finite or G splits nontrivially...

others. Theorems which use quasi-isometry invariants to prove algebraic results about groups, for example: Gromov's polynomial growth theorem; Stallings' ends...

name, there does not appear to be a connection between him and Napoleon's theorem. This is depicted in Bonaparte Crossing the Alps by Hippolyte Delaroche...

equivalent. Dantzig provided formal proof in an unpublished report "A Theorem on Linear Inequalities" on January 5, 1948. Dantzig's work was made available...

https://www.its.bldrdoc.gov/fs-1037/dir-039/_5829.htm[failed verification] Stallings, William, Digital Signaling Techniques, December 1984, Vol. 22, No. 12...

Alabama. The Alabama Crimson Tide football team, under then-Coach Gene Stallings, went 11-0 and defeated the Florida Gators under then-Coach Steve Spurrier...

tier of Mafia members were complicit in all the organisation's crimes. This premise became known as the Buscetta theorem. When Falcone's record of success...

manual extraction of patterns from data has occurred for centuries. Early methods of identifying patterns in data include Bayes' theorem (1700s) and regression...

and earned a master's degree in 1989. Savio was a good student and had a theorem named after him by a professor. In 1990, Savio and Hollander moved with...

called Brazil the first instalment of a dystopian satire trilogy it forms with 1995's 12 Monkeys and 2013's The Zero Theorem (although he later denied having...

work on his heat theorem "a regrettable episode in the history of chemistry". A friend of Nernst's, Wilhelm Palmær [sv], was a member of the Nobel Chemistry...

long distances coil costs could be prohibitive. Earnshaw's theorem shows that no combination of static magnets can be in a stable equilibrium. Therefore...

Carlos Rodríguez Braun (2004). An Eponymous Dictionary of Economics: A Guide To Laws And Theorems Named After Economists. Edward Elgar Publishing. p. 13...

mathematical and philosophical implications of hidden variable theories that fall outside of the purview of Bell's theorem. She later went on to pursue interdisciplinary...

the original on September 3, 2013. Retrieved September 16, 2013. "Rice's Theorem". The Perl Review. 4 (3): 23–29. Summer 2008. and "Perl is Undecidable"...

December 1927), mathematician known for proving the Walter theorem in the theory of finite groups Charles Weibel (born October 28, 1950), mathematician working...

function to find the energy of a molecule, or system of molecules, can sometimes be approximated by the Equipartition theorem, which greatly-simplifies...

Hans Blumenberg has rejected the idea of a historical continuity – fundamental to the so-called 'theorem of secularization'; the Modern age in his view...