Hilbert's problems are 23 problems in mathematics published by German mathematician David Hilbert in 1900. They were all unsolved at the time, and several...

Hilbert's twenty-second problem is the penultimate entry in the celebrated list of 23 Hilbert problems compiled in 1900 by David Hilbert. It entails the...

irreducibility theorem Hilbert's Nullstellensatz Hilbert's theorem (differential geometry) Hilbert's Theorem 90 Hilbert's syzygy theorem Hilbert–Speiser theorem...

make up Hilbert's eighth problem in David Hilbert's list of twenty-three unsolved problems; it is also one of the Millennium Prize Problems of the Clay...

achievements of David Hilbert were now considered. In addition to Hilbert's problems, Hilbert space, Hilbert Classification and the Hilbert Inequality, du Sautoy...

1900 David Hilbert included it in his list of twenty three unsolved problems of mathematics—it forms part of Hilbert's eighteenth problem. The next step...

all equal to 1 or −1? Hilbert's fifteenth problem: put Schubert calculus on a rigorous foundation. Hilbert's sixteenth problem: what are the possible...

arithmetic, and analysis. In the early 20th century it was shaped by David Hilbert's program to prove the consistency of foundational theories. Results of...

widely varied areas of mathematics, including the solution of Hilbert's fifth problem, and was a leader in reform and innovation in math­e­mat­ics teaching...

for example, Hilbert's tenth problem which is RE-complete. A similar problem exists in the theory of algebraic complexity: VP vs. VNP problem. Like P vs...

{\displaystyle R_{1031}} . Hilbert's problems are twenty-three problems in mathematics published by German mathematician David Hilbert in 1900. The first Mersenne...

In physics, the n-body problem is the problem of predicting the individual motions of a group of celestial objects interacting with each other gravitationally...

kernel Hilbert space (RKHS) is a Hilbert space of functions in which point evaluation is a continuous linear functional. Specifically, a Hilbert space...

father-in-law a postcard: Dear Professor Church, Russell had the iota operator, Hilbert had the epsilon operator. Why did you choose lambda for your operator?...

Since the problem had withstood the attacks of the leading mathematicians of the day, Euler's solution brought him immediate fame when he was twenty-eight...

intersection points. In 1899 David Hilbert gave a complete set of (second order) axioms for Euclidean geometry, called Hilbert's axioms, and between 1926 and...

"Hilbert's Sixth Problem: Mathematical Treatment of the Axioms of Physics". In Browder, Felix E. (ed.). Mathematical Developments Arising from Hilbert...

1900, David Hilbert posed the problem of proving their consistency using only finitistic methods as the second of his twenty-three problems. In 1931, Kurt...

uses it frequently." List of Slovenes Slovene mathematicians Hilbert's twenty-first problem "Plemelj, Josip (1873–1967) - Slovenska biografija". www.slovenska-biografija...

the problems solvable in deterministic polynomial time. On all finite structures (regardless of whether they are ordered), Existential second-order...

consequence of this, if a robot on the surface of Mars were to encounter a problem, its human controllers would not be aware of it until approximately 4–24...

Noether extended Hilbert's theorem to representations of a finite group over any field; the new case that did not follow from Hilbert's work is when the...

dawned with Hilbert's problems, one of which, Hilbert's third problem, concerned polyhedra and their dissections. It was quickly solved by Hilbert's student...

new approaches to numerous other problems and mathematically powerful modularity lifting techniques. The unsolved problem stimulated the development of algebraic...

defined as the set of problems having a polynomial-time many-one reduction to the existential theory of the reals. Hilbert's tenth problem, on the (undecidable)...

A. R. (2001). Convex Polyhedra with Regularity Conditions and Hilbert's Third Problem. Texts and Readings in Mathematics. Hindustan Book Agency. p. 84–89...

Kepler conjecture, 1998 – the problem of optimal sphere packing in a box Lorenz attractor, 2002 – 14th of Smale's problems proved by Warwick Tucker using...

Algebra is the branch of mathematics concerned with equation solving: the problem of finding values of some variable, called unknown, for which the specified...

geometry. Second, that complicated combinatorial geometry necessarily comes from algebraic objects; this is akin to the classical problem of finding...

will be capable, within twenty years, of doing any work a man can do." 1967, Marvin Minsky: "Within a generation... the problem of creating 'artificial...