mathematics In mathematics, specifically in number theory, Newman's conjecture is a conjecture about the behavior of the partition function modulo any integer...

{\displaystyle |\Delta |\leq C(\varepsilon )\cdot f^{6+\varepsilon }} . Newman's conjecture: the partition function satisfies any arbitrary congruence infinitely...

2020.6. ISSN 2050-5086. Dobner, Alexander (2020). "A New Proof of Newman's Conjecture and a Generalization". arXiv:2005.05142 [math.NT]. de Bruijn, N.G...

In number theory, Fermat's Last Theorem (sometimes called Fermat's conjecture, especially in older texts) states that no three positive integers a, b,...

In mathematics, the Herzog–Schönheim conjecture is a combinatorial problem in the area of group theory, posed by Marcel Herzog and Jochanan Schönheim in...

In the mathematical area of topology, the generalized Poincaré conjecture is a statement that a manifold that is a homotopy sphere is a sphere. More precisely...

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

conjecture Kelvin's conjecture Kouchnirenko's conjecture Mertens conjecture Pólya conjecture, 1919 (1958) Ragsdale conjecture Schoenflies conjecture (disproved...

Victoria Newman was arrested on her wedding day for allegedly bribing a foreign dignitary. Television and Murdoch and ’round-the-clock FCPA conjecture—it's...

September 1937, Newman and his family accepted an invitation to work for six months at Princeton. At Princeton, he worked on the Poincaré Conjecture and, in his...

including Ky Fan, Eugene Johnsen, Henryk Minc, and Morris Newman (now known for Newman's conjecture). UCSB's mathematics department gained fame for promoting...

{\displaystyle c_{5}} were prime, it would also contradict the New Mersenne conjecture. It is known that 2 c 4 + 1 3 {\displaystyle {\frac {2^{c_{4}}+1}{3}}}...

coclass conjectures were introduced by Leedham-Green and Newman (1980) and proved by Leedham-Green (1994) and Shalev (1994). They are: Conjecture A: Every...

integers 2 ≤ n ≤ 3 000 000 {\displaystyle 2\leq n\leq 3\,000\,000} . His conjecture was completely proved by Chebyshev (1821–1894) in 1852 and so the postulate...

weak and the strong cosmic censorship hypotheses are two mathematical conjectures about the structure of gravitational singularities arising in general...

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...

after Anupam Gupta, Ilan Newman, Yuri Rabinovich, and Alistair Sinclair, who formulated it in 2004. One formulation of the conjecture involves embeddings of...

553–89, doi:10.1090/S0273-0979-1982-15057-1, MR 0670132. Zagier, Don. "Newman's Short Proof of the Prime Number Theorem" (PDF). Mathematical Association...

Riemann zeta function) and additive number theory (such as the Goldbach conjecture and Waring's problem). Analytic number theory can be split up into two...

mathematicians refer to it as the no-hair conjecture. Even in the case of gravity alone (i.e., zero electric fields), the conjecture has only been partially resolved...

brings up the chronology protection conjecture and writes: "The conjecture has not been proven (it wouldn't be a conjecture if it had), but there are good...

Bruijn–Newman constant, the nonpositivity of which is equivalent to the Riemann hypothesis, is nonnegative. In 2020, Tao proved Sendov's conjecture, concerning...

Retrieved 2007-10-31. Forrester, Gilda Newman. “Interview about Donald J Newman.” 29 October 2017. Interviewed Newman's sister See Joseph Gallian's history...

thesis, the Turing–Church thesis, the Church–Turing conjecture, Church's thesis, Church's conjecture, and Turing's thesis) is a thesis about the nature...

Scheinerman's conjecture, now a theorem, states that every planar graph is the intersection graph of a set of line segments in the plane. This conjecture was formulated...

Fermat's Last Theorem Mordell conjecture Euler's sum of powers conjecture abc Conjecture Catalan's conjecture Pillai's conjecture Hasse principle Diophantine...

conjecture Total coloring conjecture, also called Behzad's conjecture (unsolved) List coloring conjecture (unsolved) Hadwiger conjecture (graph theory) (unsolved)...

numbers as well as more general subjects such as number fields and the abc conjecture. As of 2024[update], the only known Wieferich primes are 1093 and 3511...

recognition of his contributions to partial differential equations, the Calabi conjecture, the positive energy theorem, and the Monge–Ampère equation. Yau is considered...

particularly in discussions of gravitation theories, Mach's principle (or Mach's conjecture) is the name given by Albert Einstein to an imprecise hypothesis often...