theory, a discipline within the mathematical theory of probability, Ross's conjecture gives a lower bound for the average waiting-time experienced by a...

became known as Ross's conjecture in queuing theory, which was solved three years later by Tomasz Rolski at Poland's Wroclaw University. Ross S. M. (1970)...

inequality on variances Prophet inequality Rao–Blackwell theorem Ross's conjecture, a lower bound on the average waiting time in certain queues Samuelson's...

Poisson process, where λ(t) is restricted to a deterministic function Ross's conjecture Gaussian process Mixed Poisson process Notes Cox, D. R. (1955). "Some...

problems in mathematics In mathematics, the Riemann hypothesis is the conjecture that the Riemann zeta function has its zeros only at the negative even...

mean square deviation (bioinformatics) Root mean square fluctuation Ross's conjecture Rossmo's formula Rothamsted Experimental Station Round robin test...

. {\displaystyle 2k.} Andrica's conjecture, Brocard's conjecture, Legendre's conjecture, and Oppermann's conjecture all suggest that the largest gaps...

respond with counter-conjectures that they would defend. Ross found Moore's method exciting, and his pedagogy influenced Ross's own. Ross graduated with a...

Strabo, along with the river Selleeis, as situated near Sicyon. Ludwig Ross conjectures that some ruins situated upon a hill about 20 minutes southeast of...

In nonlinear control, Aizerman's conjecture or Aizerman problem states that a linear system in feedback with a sector nonlinearity would be stable if the...

to William Shakespeare. No evidence was ever produced supporting Ross's conjectures, however. By 1606 Jenkinson was living in a manor house in Ashton...

In mathematics, the Selberg conjecture, named after Atle Selberg, is a theorem about the density of zeros of the Riemann zeta function ζ(1/2 + it). It...

conjecture about the existence of Kähler metrics on compact Kähler manifolds, now known as the Calabi conjecture. One formulation of the conjecture is...

proof was much simplified by P. M. Ross in 1975. Chen's theorem is a significant step towards Goldbach's conjecture, and a celebrated application of sieve...

handwritten notes in 1965 as a possible counterexample to the von Neumann conjecture. Of the three, F is the most widely studied, and is sometimes referred...

scheme; this question, which Spinrad restated as a conjecture. Recent work has refuted this conjecture by providing a family of graphs with a forbidden...

across mathematics. A prominent example is Fermat's Last Theorem. This conjecture was stated in 1637 by Pierre de Fermat, but it was proved only in 1994...

the actor's two roles, canon demands that "Westervliet" should stand. Conjecture: Because Michael Dorn was cast in this role, it is generally assumed that...

conjecture that K-stability would be sufficient to ensure the existence of a Kähler-Einstein metric became known as the Yau-Tian-Donaldson conjecture...

zeta function conjectures Hardy–Littlewood tauberian theorem First Hardy–Littlewood conjecture Second Hardy–Littlewood conjecture Ross–Littlewood paradox...

name Ramanujan conjecture, one was highly influential in later work. In particular, the connection of this conjecture with conjectures of André Weil in...

Although he fell off his horse, he was still alive and refused to surrender. Ross's cook, Antonio Martinez, identified the man as Nocona and killed him. The...

In number theory, the Chinese hypothesis is a disproven conjecture stating that an integer n is prime if and only if it satisfies the condition that 2...

Nokoni wife. The city of Nocona, Texas is named after him. Despite Sul Ross's claim that Peta Nocona was killed at Pease River, his son Quanah insisted...

whether Mr. Betjeman conceives of love the same way Mrs. Betjeman does, conjecturing that if he does not, perhaps he has not remained faithful to her during...

other problems with time travel in general relativity.: 14–16  Another conjecture, the cosmic censorship hypothesis, suggests that every closed timelike...

arguments led Stephen Hawking to formulate the chronology protection conjecture, suggesting that the fundamental laws of nature prevent time travel, but...

decimal digits of π appear to be randomly distributed, but no proof of this conjecture has been found. For thousands of years, mathematicians have attempted...

Professor of History at the University of York 2 November 2006 The Poincaré conjecture June Barrow-Green, Lecturer in the History of Mathematics at the Open...

of partially ordered set Modularity theorem (formerly Taniyama–Shimura conjecture), a connection between elliptic curves and modular forms Module, in connection...