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HILTONS THEOREM

  • Hilton's theorem
  • On the loop space of a wedge of spheres

    In algebraic topology, Hilton's theorem, proved by Peter Hilton (1955), states that the loop space of a wedge of spheres is homotopy-equivalent to a product

    Hilton's theorem

    Hilton's_theorem

  • Eckmann–Hilton argument
  • Mathematical theorem

    In mathematics, the Eckmann–Hilton argument (or Eckmann–Hilton principle or Eckmann–Hilton theorem) is an argument about two unital magma structures on

    Eckmann–Hilton argument

    Eckmann–Hilton_argument

  • Peter Hilton
  • British mathematician (1923–2010)

    Christopher Zeeman. Via Hilton, Atiyah became aware of Jean-Pierre Serre's coherent sheaf proof of the Riemann–Roch theorem for curves, and found his

    Peter Hilton

    Peter Hilton

    Peter_Hilton

  • Erdős–Ko–Rado theorem
  • Upper bound on intersecting set families

    In mathematics, the Erdős–Ko–Rado theorem limits the number of sets in a family of sets for which every two sets have at least one element in common.

    Erdős–Ko–Rado theorem

    Erdős–Ko–Rado theorem

    Erdős–Ko–Rado_theorem

  • Brouwer fixed-point theorem
  • Theorem in topology

    Brouwer's fixed-point theorem is a fixed-point theorem in topology, named after L. E. J. (Bertus) Brouwer. It states that for any continuous function f

    Brouwer fixed-point theorem

    Brouwer_fixed-point_theorem

  • Stokes' theorem
  • Theorem in vector calculus

    Stokes' theorem, also known as the Kelvin–Stokes theorem, is a theorem in vector calculus that relates the behavior of a vector field along the edge of

    Stokes' theorem

    Stokes' theorem

    Stokes'_theorem

  • Grace–Walsh–Szegő theorem
  • Mathematical theorem about polynomials

    In mathematics, the Grace–Walsh–Szegő coincidence theorem is a result named after John Hilton Grace, Joseph L. Walsh, and Gábor Szegő. Suppose ƒ(z1, 

    Grace–Walsh–Szegő theorem

    Grace–Walsh–Szegő_theorem

  • Category of rings
  • Category whose objects are rings and whose morphisms are ring homomorphisms

    ring of integers Z as the unit object. It follows from the Eckmann–Hilton theorem, that a monoid in Ring is a commutative ring. The action of a monoid

    Category of rings

    Category_of_rings

  • List of theorems
  • theorem (logic) Diaconescu's theorem (mathematical logic) Easton's theorem (set theory) Erdős–Dushnik–Miller theorem (set theory) Erdős–Rado theorem (set

    List of theorems

    List_of_theorems

  • John Hilton Grace
  • British mathematician

    John Hilton Grace FRS (21 May 1873 – 4 March 1958) was a British mathematician. The Grace–Walsh–Szegő theorem is named in part after him. He was born in

    John Hilton Grace

    John_Hilton_Grace

  • Ahlswede–Khachatrian theorem
  • Theorem in extremal set theory

    In extremal set theory, the Ahlswede–Khachatrian theorem generalizes the Erdős–Ko–Rado theorem to t-intersecting families. Given parameters n, k and t

    Ahlswede–Khachatrian theorem

    Ahlswede–Khachatrian_theorem

  • 2010 in the United Kingdom
  • Martin Starkie, actor (b. 1922) 6 November – Peter Hilton, mathematician, discoverer of Hilton's theorem (b. 1923) 7 November – Chris Goudge, Olympic athlete

    2010 in the United Kingdom

    2010_in_the_United_Kingdom

  • Invariance of domain
  • Theorem in topology about homeomorphic subsets of Euclidean space

    Invariance of domain is a theorem in topology about homeomorphic subsets of Euclidean space R n {\displaystyle \mathbb {R} ^{n}} . It states: If U {\displaystyle

    Invariance of domain

    Invariance_of_domain

  • Lynn M. Hilton
  • American politician (1924–2020)

    (PDF). Sunstone: 42–46. Lynn M. Hilton at the MLCA Database (includes photo) Hilton Books bio Biography of the Hiltons— focused on their genealogical work

    Lynn M. Hilton

    Lynn_M._Hilton

  • David Wolpert
  • American mathematician, physicist and computer scientist

    and has received two awards. His name is particularly associated with a theorem in computer science known as "no free lunch". David Wolpert took a B.A

    David Wolpert

    David_Wolpert

  • Zeeman's comparison theorem
  • On when a morphism of spectral sequences in homological algebra is an isomorphism

    comparison theorem, introduced by Christopher Zeeman, gives conditions for a morphism of spectral sequences to be an isomorphism. Comparison theorem—Let E

    Zeeman's comparison theorem

    Zeeman's_comparison_theorem

  • Anthony Hilton
  • British mathematician

    1963 and was awarded a PhD in 1967. His dissertation was "Representation Theorems for Integers and Real Numbers" under his advisor David E. Daykin. Much

    Anthony Hilton

    Anthony_Hilton

  • Emmy Noether
  • German mathematician (1882–1935)

    contributions to abstract algebra. She also proved Noether's first and second theorems, which are fundamental in mathematical physics. Noether was described by

    Emmy Noether

    Emmy Noether

    Emmy_Noether

  • List of In Our Time programmes
  • History Faculty at the University of Oxford 25 October 2012 Fermat's Last Theorem Marcus du Sautoy, Professor of Mathematics & Simonyi Professor for the

    List of In Our Time programmes

    List_of_In_Our_Time_programmes

  • Vladimir Dzhanibekov
  • Soviet general, pilot and cosmonaut (born 1942)

    Effect on that same mission, a logical consequence of the Tennis racket theorem. Dzhanibekov was born Vladimir Aleksandrovich Krysin (Russian: Владимир

    Vladimir Dzhanibekov

    Vladimir Dzhanibekov

    Vladimir_Dzhanibekov

  • Convolution
  • Integral expressing the amount of overlap of one function as it is shifted over another

    case f∗g is also integrable (Stein & Weiss 1971, Theorem 1.3). This is a consequence of Tonelli's theorem. This is also true for functions in L1, under the

    Convolution

    Convolution

    Convolution

  • Wulff construction
  • Lowest energy shape of a single crystal

    surfaces and with twin boundaries. Various proofs of the theorem have been given by Hilton, Liebman, Laue, Herring, and a rather extensive treatment

    Wulff construction

    Wulff construction

    Wulff_construction

  • Binomial coefficient
  • Number of subsets of a given size

    coefficients are the positive integers that occur as coefficients in the binomial theorem. Commonly, a binomial coefficient is indexed by a pair of integers n ≥

    Binomial coefficient

    Binomial coefficient

    Binomial_coefficient

  • Extremal Problems For Finite Sets
  • proofs; the closely related Lubell–Yamamoto–Meshalkin inequality; the Hilton-Milner theorem, on the largest intersecting family with no element in common; and

    Extremal Problems For Finite Sets

    Extremal_Problems_For_Finite_Sets

  • Pascal's triangle
  • Triangular array of the binomial coefficients

    triangle (مثلث خیام-پاسکال). Several theorems related to the triangle were known, including the binomial theorem. Pascal's triangle was known in China

    Pascal's triangle

    Pascal's_triangle

  • Homotopy group
  • Algebraic construct classifying topological spaces

    Hurewicz theorem. The long exact sequence of homotopy groups of a fibration. Hurewicz theorem, which has several versions. Blakers–Massey theorem, also known

    Homotopy group

    Homotopy_group

  • Graph factorization
  • Partition of a graph into spanning subgraphs

    open. Harary (1969), Theorem 9.2, p. 85. Diestel (2005), Corollary 2.1.3, p. 37. Harary (1969), Theorem 9.1, p. 85. Chetwynd & Hilton (1985). Niessen (1994)

    Graph factorization

    Graph factorization

    Graph_factorization

  • Edge coloring
  • Assignment of colors to edges of a graph

    a given graph is called the chromatic index of the graph. By Vizing's theorem, the number of colors needed to edge color a simple graph is either its

    Edge coloring

    Edge coloring

    Edge_coloring

  • Bent's rule
  • Rule in geometry of individual molecules

    bonding orbitals demands that 1 + √λiλj cos ωij = 0, so we get Coulson's theorem as a result: cos ⁡ ω i j = − 1 λ i λ j {\displaystyle \cos \omega _{ij}=-{\frac

    Bent's rule

    Bent's rule

    Bent's_rule

  • Homotopy theory
  • Branch of mathematics

    correspondence Eckmann–Hilton argument - this shows for instance higher homotopy groups are abelian. Universal coefficient theorem Dold–Thom theorem See also: Characteristic

    Homotopy theory

    Homotopy_theory

  • Social credit
  • Distributive economic theory

    condemnation of an out-worn method. In 1920, Douglas presented the A + B theorem in his book, Credit-Power and Democracy, in critique of accounting methodology

    Social credit

    Social_credit

  • 0.999...
  • Alternative decimal expansion of 1

    {1}{10}}\right)^{4}+\cdots .} For 0.999... one can apply the convergence theorem concerning geometric series, stating that if ⁠ | r | {\displaystyle \vert

    0.999...

    0.999...

  • Crispin Nash-Williams
  • British mathematician

    2001, was dedicated to his memory. He is known for the Nash-Williams theorem. Hilton writes that "Themes running through his papers are Hamiltonian cycles

    Crispin Nash-Williams

    Crispin_Nash-Williams

  • Combinatorial topology
  • Mathematical subject

    simplicial complexes. After the proof of the simplicial approximation theorem this approach provided rigour. The change of name reflected the move to

    Combinatorial topology

    Combinatorial_topology

  • Simplicial complex
  • Type of mathematical set

    possible f-vectors of simplicial complexes is given by the Kruskal–Katona theorem. By using the f-vector of a simplicial d-complex Δ as coefficients of a

    Simplicial complex

    Simplicial complex

    Simplicial_complex

  • Medial magma
  • Algebraic structure

    of a medial magma M is itself a medial magma. The Bruck–Murdoch–Toyoda theorem provides the following characterization of medial quasigroups. Given an

    Medial magma

    Medial_magma

  • Galois extension
  • Algebraic field extension

    extension is that the extension has a Galois group and obeys the fundamental theorem of Galois theory. A result of Emil Artin allows one to construct Galois

    Galois extension

    Galois_extension

  • J. H. C. Whitehead
  • British mathematician (1904–1960)

    link Whitehead manifold Whitehead problem Whitehead product Whitehead theorem Whitehead torsion Whitehead tower Whitehead's algorithm Whitehead's lemma

    J. H. C. Whitehead

    J. H. C. Whitehead

    J._H._C._Whitehead

  • Fundamental group
  • Mathematical group of the homotopy classes of loops in a topological space

    algebraic topology, such as the Seifert–van Kampen theorem or the cellular approximation theorem. The circle (also known as the 1-sphere) S 1 = { ( x

    Fundamental group

    Fundamental_group

  • Shape theory (mathematics)
  • Branch of topology

    However these two spaces are not homotopy equivalent. So by the Whitehead theorem, the Warsaw circle does not have the homotopy type of a CW complex. Borsuk's

    Shape theory (mathematics)

    Shape_theory_(mathematics)

  • List of dualities
  • lattices Dualizing complex Dualizing sheaf Eckmann–Hilton duality Esakia duality Fenchel's duality theorem Grothendieck local duality Hodge dual Isbell duality

    List of dualities

    List_of_dualities

  • Bounded rationality
  • Making of satisfactory, not optimal, decisions

    Reinhard; Bouyssou, Denis; Bourgine, Paul; Day, Richard; Harvey, Nigel; Hilton, Denis; Machina, Mark J.; Parker, Phil; Sterman, Hon; Sterman, J.; Weber

    Bounded rationality

    Bounded_rationality

  • 99 Points of Intersection
  • 2004 geometry book

    Ceva's theorem. However, others are new to this book, and include intersections related to silver rectangles, tangent circles, the Pythagorean theorem, and

    99 Points of Intersection

    99_Points_of_Intersection

  • Heinz Hopf
  • German mathematician (1894–1971)

    to the Euler characteristic of the manifold. This theorem is now called the Poincaré–Hopf theorem. Hopf spent the year after his doctorate at the University

    Heinz Hopf

    Heinz Hopf

    Heinz_Hopf

  • Paul Williams (songwriter)
  • American songwriter (born 1940)

    attending 34th Annual Golden Globe Awards on January 29, 1977 at the Beverly Hilton Hotel in Beverly Hills, California". Getty images. Getty images. Retrieved

    Paul Williams (songwriter)

    Paul Williams (songwriter)

    Paul_Williams_(songwriter)

  • Egan conjecture
  • Conjecture in geometry

    independently by Leonhard Euler), which is a special case of Poncelet's closure theorem, as well as the Grace–Danielsson inequality in one dimension higher. The

    Egan conjecture

    Egan_conjecture

  • Schilder
  • Surname list

    engineer and businessman Schilder's disease (disambiguation) Schilder's theorem Schilde Schildt http://www.conchsoc.org/eminent/Schilder-FA.php, wikispecies:Franz

    Schilder

    Schilder

  • Snake lemma
  • Theorem in homological algebra

    diagram chasing (see the proof of Lemma 9.1 in ). Once that is done, the theorem is proven for abelian groups or modules over a ring. For the general case

    Snake lemma

    Snake_lemma

  • Jackson integral
  • Bibcode:1994JMP....35.6802K. doi:10.1063/1.530644. S2CID 16930694. Kac-Cheung, Theorem 19.1. Victor Kac, Pokman Cheung, Quantum Calculus, Universitext, Springer-Verlag

    Jackson integral

    Jackson_integral

  • 2026 deaths in the United States
  • 2010–2018) Henry O. Pollak, 98, Austrian-born mathematician (Graham–Pollak theorem, Gilbert–Pollak conjecture) Phil Regan, 89, baseball player (Los Angeles

    2026 deaths in the United States

    2026_deaths_in_the_United_States

  • Suspension (topology)
  • Concept in mathematics

    a homomorphism of homotopy groups, to which the Freudenthal suspension theorem applies. In homotopy theory, the phenomena which are preserved under suspension

    Suspension (topology)

    Suspension (topology)

    Suspension_(topology)

  • Golden ratio
  • Number, approximately 1.618

    golden ratio with the Pythagorean theorem. Kepler said of these: Geometry has two great treasures: one is the theorem of Pythagoras, the other the division

    Golden ratio

    Golden ratio

    Golden_ratio

  • Haken manifold
  • Mathematics concept

    certain kinds of theorems about Haken manifolds a matter of induction. One proves the theorem for 3-balls. Then one proves that if the theorem is true for

    Haken manifold

    Haken_manifold

  • List of largest mergers and acquisitions
  • "Buffett Bets Big on Railroad". Wall Street Journal. 4 November 2009. "Hilton Hotels Acquired by Blackstone Group". CBS News. 3 July 2007. "Freeport acquires

    List of largest mergers and acquisitions

    List_of_largest_mergers_and_acquisitions

  • Function composition
  • Operation on mathematical functions

    the composition group. A fundamental result in group theory, Cayley's theorem, essentially says that any group is in fact just a subgroup of a symmetric

    Function composition

    Function_composition

  • 2025 in public domain
  • Alves, gospel blues musician Washington Phillips, Lost Horizon author James Hilton, British novelist Francis Brett Young, Gigi author Colette, German author

    2025 in public domain

    2025 in public domain

    2025_in_public_domain

  • Homology (mathematics)
  • Algebraic structure associated with a topological space

    via Morse homology, or by taking the output of the universal coefficient theorem when applied to a cohomology theory such as Čech cohomology or (in the

    Homology (mathematics)

    Homology_(mathematics)

  • René Descartes
  • French polymath (1596–1650)

    mathematics with Jacobus Golius, who confronted him with Pappus's hexagon theorem, and astronomy with Martin Hortensius. In October 1630, he had a falling-out

    René Descartes

    René Descartes

    René_Descartes

  • Glossary of algebraic topology
  • Mathematics glossary

    false). h-cobordism h-cobordism. Hilton–Milnor theorem The Hilton–Milnor theorem. Hirzebruch Hirzebruch signature theorem. H-space An H-space is a based

    Glossary of algebraic topology

    Glossary_of_algebraic_topology

  • Focus (geometry)
  • Geometric point from which certain types of curves are constructed

    projective geometry, all conics are equivalent in the sense that every theorem that can be stated for one can be stated for the others. In the gravitational

    Focus (geometry)

    Focus (geometry)

    Focus_(geometry)

  • Deaths in January 2024
  • Malgrange, 95, French mathematician (Malgrange–Ehrenpreis theorem, Malgrange preparation theorem), member of the French Academy of Sciences. Jack Masters

    Deaths in January 2024

    Deaths_in_January_2024

  • The Valley of Fear
  • 1915 Sherlock Holmes novel by Arthur Conan Doyle

    1986 BBC Radio 4 adaptation starring Tim Pigott-Smith as Holmes and Andrew Hilton as Watson, with James Aubrey as Douglas and Edward de Souza as White Mason

    The Valley of Fear

    The Valley of Fear

    The_Valley_of_Fear

  • Blaise Pascal
  • French polymath (1623–1662)

    mathematics — to Père Mersenne in Paris; it is known still today as Pascal's theorem. It states that if a hexagon is inscribed in a circle (or conic), then

    Blaise Pascal

    Blaise Pascal

    Blaise_Pascal

  • Graph amalgamation
  • all Hamiltonian Decompositions without repetition. The methods rely on a theorem he provides which states (roughly) that if we have an outline Hamiltonian

    Graph amalgamation

    Graph_amalgamation

  • Generalised Whitehead product
  • suspensions of various smash products of the spaces according to the Hilton–Milnor theorem. The map is defined by generalised Whitehead products (Baues & Quintero

    Generalised Whitehead product

    Generalised_Whitehead_product

  • Alan Turing
  • English computer scientist (1912–1954)

    large part responsible not only for the concept of computers, incisive theorems about their powers, and a clear vision of the possibility of computer minds

    Alan Turing

    Alan Turing

    Alan_Turing

  • Singular point of a curve
  • Point on a curve not given by a smooth embedding of a parameter

    0) is on the curve then a0 = 0. If b1 ≠ 0 then the implicit function theorem guarantees there is a smooth function h so that the curve has the form

    Singular point of a curve

    Singular_point_of_a_curve

  • Deaths in October 2025
  • theoretical physicist (Yang–Mills theory, Wu–Yang dictionary, Lee–Yang theorem), Nobel Prize laureate (1957). István Ágh, 87, Hungarian poet. Trevor Bentham

    Deaths in October 2025

    Deaths_in_October_2025

  • Richard Maunder
  • British mathematician and musicologist (1937–2018)

    by several authors. In 1981 he gave a short proof of the Kan-Thurston theorem, according to which for every path-connected topological space X there

    Richard Maunder

    Richard_Maunder

  • Halbach array
  • Special arrangement of permanent magnets

    {H} =0} over a small loop straddling the boundary and applying Stokes' theorem requires that the parallel component of H {\displaystyle \mathbf {H} }

    Halbach array

    Halbach array

    Halbach_array

  • Currying
  • Transforming a function in such a way that it only takes a single argument

    the existence of currying and uncurrying is equivalent to the logical theorem ( ( A ∧ B ) → C ) ⇔ ( A → ( B → C ) ) {\displaystyle ((A\land B)\to C)\Leftrightarrow

    Currying

    Currying

  • Branch-decomposition
  • Hierarchical clustering of graph edges

    decomposition. Robertson & Seymour 1991, Theorem 5.1, p. 168. Seymour & Thomas (1994). Robertson & Seymour (1991), Theorem 4.1, p. 164. Bodlaender & Thilikos

    Branch-decomposition

    Branch-decomposition

    Branch-decomposition

  • Differential privacy
  • Methods of safely sharing general data

    Local differential privacy Privacy Differential privacy composition theorems Hilton, M; Cal (2012). "Differential Privacy: A Historical Survey". Semantic

    Differential privacy

    Differential privacy

    Differential_privacy

  • List of Google April Fools' Day jokes
  • psychoacoustic models, the Whittaker-Nyquist-Kotelnikov-Shannon sampling theorem, Franssen effects, Shepard-Risset Tones, and 11.1 surround sound research"

    List of Google April Fools' Day jokes

    List_of_Google_April_Fools'_Day_jokes

  • Loop group
  • Mathematical group of loops in a Lie group

    respectively. These holomorphic subgroups enter the Birkhoff factorization theorem, according to which a loop in G\mathbf C can, on suitable strata, be written

    Loop group

    Loop group

    Loop_group

  • Ancient Egypt
  • Cradle of civilization in North Africa

    shown on the right. Ancient Egyptian mathematicians knew the Pythagorean theorem as an empirical formula. They were aware, for example, that a triangle

    Ancient Egypt

    Ancient Egypt

    Ancient_Egypt

  • Technological determinism
  • Reductionist theory

    and Social Change" Classics Revisited. 574- 585. Sawyer, P.H. and R.H. Hilton. "Technical Determinism" Past & Present. April 1963: 90–100. Smith, Merritt

    Technological determinism

    Technological_determinism

  • Deaths in July 2023
  • Palmeiras) and coach. Sergei Godunov, 93, Russian mathematician (Godunov's theorem, Godunov's scheme), member of the Russian Academy of Sciences. Yrjö Hakala

    Deaths in July 2023

    Deaths_in_July_2023

  • James Prescott Joule
  • English physicist (1818–1889)

    equations Displacement current Electromagnetic field Lorentz force Helmholtz theorem Retarded potentials Liénard–Wiechert potential Jefimenko's equations Radiation

    James Prescott Joule

    James Prescott Joule

    James_Prescott_Joule

  • The Leys School
  • Public school in Cambridge, England

    Wiles (North 'A' House, 1966–1970): Mathematician, proved Fermat's Last Theorem Robert Mair, Baron Mair (School House, 1963–67) Richard Bell (North 'B'

    The Leys School

    The Leys School

    The_Leys_School

  • Kramer (surname)
  • Surname list

    Dutch physicist, known for Kramers' law, Kramers' opacity law, Kramers theorem, Kramers–Heisenberg formula, Kramers–Kronig relations, and Kramers–Wannier

    Kramer (surname)

    Kramer_(surname)

  • Heisuke Hironaka
  • Japanese mathematician (1931–2026)

    “Desingularization theorems" Memorias de Matematica del Instituto. Hironaka, H. (1991), "Fame, sweet and bitter." In P. Hilton, F. Hirzebruch, and R

    Heisuke Hironaka

    Heisuke Hironaka

    Heisuke_Hironaka

  • List of French films of 2023
  • "Inestimable". Unifrance. "Kidnapped". The Match Factory. "Marguerite's Theorem". Pyramide International. "Mr. Blake at Your Service!". Unifrance. "Take

    List of French films of 2023

    List_of_French_films_of_2023

  • Homological algebra
  • Branch of mathematics

    groups (more correctly, to the category Ab of abelian groups); a celebrated theorem by Barry Mitchell implies the results will generalize to any abelian category

    Homological algebra

    Homological algebra

    Homological_algebra

  • Sun
  • Star at the centre of the Solar System

    centre, releasing gravitational potential energy. According to the virial theorem, half of this released gravitational energy goes into heating, which leads

    Sun

    Sun

    Sun

  • List of Russian people
  • Krein–Milman theorem and Krein space, Wolf Prize winner Nikolay Krylov, author of the edge-of-the-wedge theorem, Krylov–Bogolyubov theorem and describing

    List of Russian people

    List of Russian people

    List_of_Russian_people

  • Deaths in August 2023
  • Indian-American mathematician and statistician (Cramér–Rao bound, Rao–Blackwell theorem). Herlander Ribeiro, 80, Portuguese Olympic freestyle swimmer (1960, 1964)

    Deaths in August 2023

    Deaths_in_August_2023

  • Wireless power transfer
  • Electrical transmission without physical connection

    1884 John Henry Poynting defined the Poynting vector and gave Poynting's theorem, which describe the flow of power across an area within electromagnetic

    Wireless power transfer

    Wireless power transfer

    Wireless_power_transfer

  • Kelvin
  • SI unit of temperature

    depending on temperature, motivated by an obsolete version of Carnot's theorem. The scale is derived by finding a change of variables T 1848 = f ( T )

    Kelvin

    Kelvin

    Kelvin

  • Gravitational lens
  • Light bending by mass between source and observer

    Khavinson, Dmitry; Neumann, Genevra (June–July 2008). "From Fundamental Theorem of Algebra to Astrophysics: A "Harmonious" Path" (PDF). Notices of the

    Gravitational lens

    Gravitational lens

    Gravitational_lens

  • List of people from Nottingham
  • List of notable people associated with Nottingham, England

    Green (of Green's Mill), mathematician and physicist, famed for Green's theorem, was born in Sneinton. (1800–1873) Godfrey Howitt, physician, botanist

    List of people from Nottingham

    List_of_people_from_Nottingham

  • Klein–Gordon equation
  • Relativistic wave equation in quantum mechanics

    calculating the currents associated with the symmetries using Noether's theorem. The equation can be derived analogously to how the Schrödinger equation

    Klein–Gordon equation

    Klein–Gordon_equation

  • Detrended fluctuation analysis
  • Method to detect power-law scaling in time series

    \gamma =1-\beta } . The relations can be derived using the Wiener–Khinchin theorem. The relation of DFA to the power spectrum method has been well studied

    Detrended fluctuation analysis

    Detrended_fluctuation_analysis

  • List of Vanderbilt University people
  • 1959) – mathematician who proved (with Robert I. Soare) the low basis theorem, with applications to recursion theory and reverse mathematics Steven E

    List of Vanderbilt University people

    List_of_Vanderbilt_University_people

  • List of Bronx High School of Science alumni
  • metamathematics, in particular a new incompleteness theorem similar in spirit to Gödel's incompleteness theorem. He attended the Bronx High School of Science

    List of Bronx High School of Science alumni

    List_of_Bronx_High_School_of_Science_alumni

  • Quantum annealing
  • Quantum physics-based metaheuristic for optimization problems

    Berkley, A. J.; Johansson, J.; Bunyk, P.; Chapple, E. M.; Enderud, C.; Hilton, J. P.; Karimi, K.; Ladizinsky, E. (May 2011). "Quantum annealing with manufactured

    Quantum annealing

    Quantum_annealing

  • Monoidal category
  • Category admitting tensor products

    monoidally equivalent to a strict monoidal category (see Mac Lane's coherence theorem). Any category with finite products can be regarded as monoidal with the

    Monoidal category

    Monoidal_category

  • List of Brown University alumni
  • Berkeley; known for the Morse–Kelley set theory, Morse–Sard theorem and the Federer–Morse theorem John Mylopoulos (Sc.B. 1966) – professor emeritus of Computer

    List of Brown University alumni

    List_of_Brown_University_alumni

  • String diagram
  • Graphical representation of a morphism

    "A synthetic approach to Markov kernels, conditional independence and theorems on sufficient statistics". Advances in Mathematics. 370 107239. arXiv:1908

    String diagram

    String_diagram

  • Chien-Shiung Wu
  • Chinese-American physicist (1912–1997)

    did research on magnetism in the 1960s. Wu would later work on Bell's theorem, which showed results that confirmed the orthodox interpretation of quantum

    Chien-Shiung Wu

    Chien-Shiung Wu

    Chien-Shiung_Wu

AI & ChatGPT searchs for online references containing HILTONS THEOREM

HILTONS THEOREM

AI search references containing HILTONS THEOREM

HILTONS THEOREM

  • Chilton
  • Boy/Male

    American, British, English, Jamaican

    Chilton

    From the Farm; By the Spring; Farm Near the Well; A Town by the River

    Chilton

  • Chilton
  • Boy/Male

    English

    Chilton

    From the farm by the spring.

    Chilton

  • Kilton
  • Surname or Lastname

    English

    Kilton

    English : habitational name from a place named Kilton, probably the one in Somerset, from Old English cylfe ‘club-shaped hill’ + tūn ‘settlement’, ‘enclosure’. There are other places similarly named in Nottinghamshire and North Yorkshire (Cleveland), which probably have different etymologies.

    Kilton

  • Halton
  • Surname or Lastname

    English (mainly Lancashire)

    Halton

    English (mainly Lancashire) : habitational name from any of several places named Halton, usually from Old English h(e)alh ‘nook’, ‘hollow’ + tūn ‘enclosure’, ‘settlement’. Halton in Cheshire, however, is possibly named from an Old English hāthel ‘heathery place’ + tūn, and Halton in Northumberland from an Old English hāw ‘look out’ + hyll ‘hill’ + tūn.Irish : altered form of O’Haltahan, an Anglicized form of Gaelic Ó hUltacháin ‘descendant of Ultachán’, a diminutive of Ultach ‘Ulsterman’. This is a rare Fermanagh surname, which is sometimes Anglicized as Nolan.Most English bearers of this name trace their descent from William de Halton, who was living at Halton, Lancashire, in 1346.

    Halton

  • Hilton
  • Boy/Male

    English American

    Hilton

    From the hall on the hill.

    Hilton

  • Holton
  • Surname or Lastname

    English

    Holton

    English : habitational name from any of the numerous places so called. The final syllable represents Old English tūn ‘enclosure’, ‘settlement’. The first element has a wide variety of possible origins. In the case of three examples in Lincolnshire it is Old English hōh ‘spur of a hill’; for places in Oxfordshire and Somerset it is Old English halh ‘nook’, ‘recess’; for one in Dorset it may be Old English holh ‘hollow’, ‘depression’ or holt ‘small wood’; for a further pair in Suffolk it may be hola, genitive plural of holh ‘hollow’, but more probably a personal name Hōla.

    Holton

  • Hilson
  • Surname or Lastname

    English and Scottish

    Hilson

    English and Scottish : patronymic or metronymic from Hill 2.

    Hilson

  • Hinton
  • Surname or Lastname

    English

    Hinton

    English : habitational name from any of the numerous places so called, which split more or less evenly into two groups with different etymologies. One set (with examples in Berkshire, Dorset, Gloucestershire, Hampshire, Herefordshire, Somerset, and Wiltshire) is named from the Old English weak dative hēan (originally used after a preposition and article) of hēah ‘high’ + Old English tūn ‘enclosure’, ‘settlement’. The other (with examples in Cambridgeshire, Dorset, Gloucestershire, Herefordshire, Northamptonshire, Shropshire, Somerset, Suffolk, and Wiltshire) has Old English hīwan ‘household’, ‘monastery’. Compare Hine as the first element.

    Hinton

  • Helton
  • Surname or Lastname

    English

    Helton

    English : habitational name from Helton in Cumbria, named in Old English probably with helde ‘slope’ + tūn ‘farmstead’, ‘settlement’, or possibly a variant of Hilton. This is a common name in TN, KY, OH, TX, and GA.

    Helton

  • Milton
  • Boy/Male

    English American

    Milton

    From the mill farm. Famous Bearer: 17th century British poet, John Milton.

    Milton

  • Hulton
  • Surname or Lastname

    English

    Hulton

    English : habitational name from places in Lancashire and Staffordshire, so named from Old English hyll ‘hill’ + tūn ‘enclosure’, ‘settlement’.

    Hulton

  • Hilton
  • Surname or Lastname

    English (Lancashire) and Scottish

    Hilton

    English (Lancashire) and Scottish : habitational name from any of various places so called. Most, including those in Cambridgeshire (formerly Huntingdonshire), Cleveland, Derbyshire, and Shropshire, get the name from Old English hyll ‘hill’ + tūn ‘enclosure’, ‘settlement’. Others, including those in Cumbria and Dorsetshire, have early forms in Hel- and probably have as their first element Old English hielde ‘slope’ or possibly helde ‘tansy’.English : some early examples such as Ralph filius Hilton (Yorkshire 1219) point to occasional derivation from a personal name, possibly a Norman name Hildun, composed of the Germanic elements hild ‘strife’, ‘battle’ + hūn ‘bear cub’. The English surname is present in Ireland (mostly taken to Ulster in the early 17th century, though recorded earlier in Dublin).

    Hilton

  • Hylton
  • Surname or Lastname

    English

    Hylton

    English : variant spelling of Hilton.

    Hylton

  • Hirons
  • Surname or Lastname

    English (of Norman origin)

    Hirons

    English (of Norman origin) : patronymic from a nickname for a lively person, from Old French hirond, arond ‘swallow’ (the bird).English (of Norman origin) : patronymic from a nickname for a discontented individual, from a diminutive of Old French hire ‘complaint’ (of unknown origin).

    Hirons

  • Milton
  • Surname or Lastname

    English and Scottish

    Milton

    English and Scottish : habitational name from any of the numerous and widespread places so called. The majority of these are named with Old English middel ‘middle’ + tūn ‘enclosure’, ‘settlement’; a smaller group, with examples in Cumbria, Kent, Northamptonshire, Northumbria, Nottinghamshire, and Staffordshire, have as their first element Old English mylen ‘mill’.

    Milton

  • Bilton
  • Surname or Lastname

    English

    Bilton

    English : habitational name from places in Northumberland and Yorkshire named Bilton, from an Old English personal name Billa + Old English tūn ‘enclosure’, ‘settlement’. There is also a Bilton in Warwickshire, of which the first element is probably Old English beolone ‘henbane’, but this place does not seem to have yielded any surviving surnames.

    Bilton

  • Hilton
  • Boy/Male

    American, Australian, British, English

    Hilton

    From the Town on the Hill; Manor on the Hill

    Hilton

  • Chilton
  • Surname or Lastname

    English

    Chilton

    English : habitational name from any of the various places called Chilton, for example in Berkshire, Buckinghamshire, County Durham, Hampshire, Kent, Shropshire, Somerset, Suffolk, and Wiltshire. The majority are shown by early forms to derive from Old English cild ‘child’ (see Child) + tūn ‘enclosure’, ‘settlement’. One place of this name in Somerset possibly gets its first element from Old English cealc ‘chalk’, ‘limestone’, and one on the Isle of Wight from the personal name Cēola (compare Chilcott), or from Old English ceole ‘deep valley’.

    Chilton

  • MILTON
  • Male

    English

    MILTON

    English surname transferred to forename use, form the name of various places, most of which were derived from the Old English word mylentun, MILTON means "mill settlement."

    MILTON

  • Tilton
  • Surname or Lastname

    English

    Tilton

    English : habitational name from Tilton in Leicestershire, named with the Old English personal name Tila + Old English tūn ‘farmstead’, ‘settlement’.William Tilton came to Lynn, MA, in or before 1637. Many of his descendants were master mariners, living on Martha’s Vineyard. James Tilton of DE (1745–1822) was a physician who became U.S. surgeon general.

    Tilton

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