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https://en.wikipedia.org/wiki/Jordi%20Carchano | Jordi Carchano (born 2 July 1984 in Sant Quirze del Vallès, Catalonia Spain) is a motorcycle road racer. He raced in the 125cc and 250cc World Championships from to .
Career statistics
By season
Races by year
(key) (Races in bold indicate pole position)
References
1984 births
Living people
Motorcycle racers fr... |
https://en.wikipedia.org/wiki/Isaac%20Milner | Isaac Milner (11 January 1750 – 1 April 1820) was a mathematician, an inventor, the President of Queens' College, Cambridge and Lucasian Professor of Mathematics.
He was instrumental in the 1785 religious conversion of William Wilberforce and helped him through many trials and was a great supporter of the abolitionis... |
https://en.wikipedia.org/wiki/Joshua%20King | Joshua King (16 January 1798 – 1 September 1857) was the Lucasian Professor of Mathematics at the University of Cambridge from 1839 to 1849. He was also the President of Queens' College, Cambridge, from 1832 until his death and Vice-Chancellor of Cambridge University from 1833–4.
Education
Educated at Hawkshead Gramma... |
https://en.wikipedia.org/wiki/Clement%20John%20Tranter | Clement John Tranter, (16 August 1909 – 27 October 1991) was a British mathematics professor, researcher and the author of several key academic textbooks. Born in 1909 into a family of scientists, he served as a captain in the Second World War, before receiving his doctorate from the University of Oxford and later bec... |
https://en.wikipedia.org/wiki/Toronto%20Raptors%20accomplishments%20and%20records | This page details the all-time statistics, records, and other achievements pertaining to the Toronto Raptors of the National Basketball Association.
Individual accomplishments
All-NBA Team
All-NBA Defensive Team
All-Stars
All-Star Rookie Game
All-Star Rising Stars Challenge Game (formerly known as All-Star Rookie... |
https://en.wikipedia.org/wiki/Kamui%20Fujiwara | is a Japanese character designer and manga artist. Fujiwara's father was a soldier in the Imperial Japanese Army during World War II. He excelled in mathematics and computer science when in grade school. He graduated from the Kuwasawa Design School. Fujiwara won an honorable mention in 1979 for his debut manga titled ... |
https://en.wikipedia.org/wiki/Divisor%20summatory%20function | In number theory, the divisor summatory function is a function that is a sum over the divisor function. It frequently occurs in the study of the asymptotic behaviour of the Riemann zeta function. The various studies of the behaviour of the divisor function are sometimes called divisor problems.
Definition
The divisor ... |
https://en.wikipedia.org/wiki/Welch%E2%80%93Satterthwaite%20equation | In statistics and uncertainty analysis, the Welch–Satterthwaite equation is used to calculate an approximation to the effective degrees of freedom of a linear combination of independent sample variances, also known as the pooled degrees of freedom, corresponding to the pooled variance.
For sample variances , each res... |
https://en.wikipedia.org/wiki/Mock%20modular%20form | In mathematics, a mock modular form is the holomorphic part of a harmonic weak Maass form, and a mock theta function is essentially a mock modular form of weight . The first examples of mock theta functions were described by Srinivasa Ramanujan in his last 1920 letter to G. H. Hardy and in his lost notebook. Sander Zwe... |
https://en.wikipedia.org/wiki/Bourbaki%20dangerous%20bend%20symbol | The dangerous bend or caution symbol ☡ () was created by the Nicolas Bourbaki group of mathematicians and appears in the margins of mathematics books written by the group. It resembles a road sign that indicates a "dangerous bend" in the road ahead, and is used to mark passages tricky on a first reading or with an es... |
https://en.wikipedia.org/wiki/Full | Full may refer to:
People with the surname Full, including:
Mr. Full (given name unknown), acting Governor of German Cameroon, 1913 to 1914
A property in the mathematical field of topology; see Full set
A property of functors in the mathematical field of category theory; see Full and faithful functors
Satiety, the... |
https://en.wikipedia.org/wiki/Indeterminate%20system | In mathematics, particularly in algebra, an indeterminate system is a system of simultaneous equations (e.g., linear equations) which has more than one solution (sometimes infinitely many solutions). In the case of a linear system, the system may be said to be underspecified, in which case the presence of more than one... |
https://en.wikipedia.org/wiki/Independent%20equation | An independent equation is an equation in a system of simultaneous equations which cannot be derived algebraically from the other equations. The concept typically arises in the context of linear equations. If it is possible to duplicate one of the equations in a system by multiplying each of the other equations by some... |
https://en.wikipedia.org/wiki/Vector%20notation | In mathematics and physics, vector notation is a commonly used notation for representing vectors, which may be Euclidean vectors, or more generally, members of a vector space.
For representing a vector, the common typographic convention is lower case, upright boldface type, as in . The International Organization for ... |
https://en.wikipedia.org/wiki/Surgery%20theory | In mathematics, specifically in geometric topology, surgery theory is a collection of techniques used to produce one finite-dimensional manifold from another in a 'controlled' way, introduced by . Milnor called this technique surgery, while Andrew Wallace called it spherical modification. The "surgery" on a differentia... |
https://en.wikipedia.org/wiki/Amir%20Aczel | Amir Dan Aczel (; November 6, 1950 – November 26, 2015) was an Israeli-born American lecturer in mathematics and the history of mathematics and science, and an author of popular books on mathematics and science.
Biography
Amir D. Aczel was born in Haifa, Israel. Aczel's father was the captain of a passenger ship that... |
https://en.wikipedia.org/wiki/Power%20iteration | In mathematics, power iteration (also known as the power method) is an eigenvalue algorithm: given a diagonalizable matrix , the algorithm will produce a number , which is the greatest (in absolute value) eigenvalue of , and a nonzero vector , which is a corresponding eigenvector of , that is, .
The algorithm is also k... |
https://en.wikipedia.org/wiki/Tetrahedral%20prism | In geometry, a tetrahedral prism is a convex uniform 4-polytope. This 4-polytope has 6 polyhedral cells: 2 tetrahedra connected by 4 triangular prisms. It has 14 faces: 8 triangular and 6 square. It has 16 edges and 8 vertices.
It is one of 18 uniform polyhedral prisms created by using uniform prisms to connect pairs ... |
https://en.wikipedia.org/wiki/Kernel%20principal%20component%20analysis | In the field of multivariate statistics, kernel principal component analysis (kernel PCA)
is an extension of principal component analysis (PCA) using techniques of kernel methods. Using a kernel, the originally linear operations of PCA are performed in a reproducing kernel Hilbert space.
Background: Linear PCA
Recall ... |
https://en.wikipedia.org/wiki/Elliptic%20unit | In mathematics, elliptic units are certain units of abelian extensions of imaginary quadratic fields constructed using singular values of modular functions, or division values of elliptic functions. They were introduced by Gilles Robert in 1973, and were used by John Coates and Andrew Wiles in their work on the Birch a... |
https://en.wikipedia.org/wiki/Claire%20Voisin | Claire Voisin (born 4 March 1962) is a French mathematician known for her work in algebraic geometry. She is a member of the French Academy of Sciences and holds the chair of algebraic geometry at the Collège de France.
Work
She is noted for her work in algebraic geometry particularly as it pertains to variations of H... |
https://en.wikipedia.org/wiki/De%20Bruijn%20torus | In combinatorial mathematics, a De Bruijn torus, named after Dutch mathematician Nicolaas Govert de Bruijn, is an array of symbols from an alphabet (often just 0 and 1) that contains every possible matrix of given dimensions exactly once. It is a torus because the edges are considered wraparound for the purpose of fi... |
https://en.wikipedia.org/wiki/Ravi%20Vakil | Ravi D. Vakil (born February 22, 1970) is a Canadian-American mathematician working in algebraic geometry.
Education and career
Vakil attended high school at Martingrove Collegiate Institute in Etobicoke, Ontario, where he won several mathematical contests and olympiads. After earning a BSc and MSc from the University... |
https://en.wikipedia.org/wiki/Dodecahedral%20prism | In geometry, a dodecahedral prism is a convex uniform 4-polytope. This 4-polytope has 14 polyhedral cells: 2 dodecahedra connected by 12 pentagonal prisms. It has 54 faces: 30 squares and 24 pentagons. It has 80 edges and 40 vertices.
It can be constructed by creating two coinciding dodecahedra in 3-space, and transla... |
https://en.wikipedia.org/wiki/Star%20domain | In geometry, a set in the Euclidean space is called a star domain (or star-convex set, star-shaped set or radially convex set) if there exists an such that for all the line segment from to lies in This definition is immediately generalizable to any real, or complex, vector space.
Intuitively, if one thinks of ... |
https://en.wikipedia.org/wiki/Karna%20%28Chaulukya%20dynasty%29 | {
"type": "FeatureCollection",
"features": [
{
"type": "Feature",
"properties": { "marker-symbol": "monument", "title": "Ladol" },
"geometry": { "type": "Point", "coordinates": [72.7289768, 23.6176825] }
},
{
"type": "Feature",
"properties": { "marker-symbol": "monument", "title": "Navasari" },
... |
https://en.wikipedia.org/wiki/1904%E2%80%9305%20Belgian%20First%20Division | Statistics of Belgian First Division in the 1904–05 season.
Overview
This season saw the two Groups merged back into one National Division: this was also the last season before promotion and relegation was introduced with the creation of the "Promotion" Division.
It was contested by 11 teams, and Union Saint-Gilloise... |
https://en.wikipedia.org/wiki/Overconvergent%20modular%20form | In mathematics, overconvergent modular forms are special p-adic modular forms that are elements of certain p-adic Banach spaces (usually infinite dimensional)
containing classical spaces of modular forms as subspaces. They were introduced by Nicholas M. Katz in 1972.
References
Robert F. Coleman, Classical and ove... |
https://en.wikipedia.org/wiki/Ignorability | In statistics, ignorability is a feature of an experiment design whereby the method of data collection (and the nature of missing data) does not depend on the missing data. A missing data mechanism such as a treatment assignment or survey sampling strategy is "ignorable" if the missing data matrix, which indicates whi... |
https://en.wikipedia.org/wiki/Cyclotomic%20unit | In mathematics, a cyclotomic unit (or circular unit) is a unit of an algebraic number field which is the product of numbers of the form (ζ − 1) for ζ an nth root of unity and 0 < a < n.
Properties
The cyclotomic units form a subgroup of finite index in the group of units of a cyclotomic field. The index of this subgr... |
https://en.wikipedia.org/wiki/Bondi%20k-calculus | Bondi k-calculus is a method of teaching special relativity popularised by Sir Hermann Bondi, that has been used in university-level physics classes (e.g. at the University of Oxford), and in some relativity textbooks.
The usefulness of the k-calculus is its simplicity. Many introductions to relativity begin with the ... |
https://en.wikipedia.org/wiki/Jali | A jali or jaali (jālī, meaning "net") is the term for a perforated stone or latticed screen, usually with an ornamental pattern constructed through the use of calligraphy, geometry or natural patterns. This form of architectural decoration is common in Indo-Islamic architecture and more generally in Indian architecture... |
https://en.wikipedia.org/wiki/Symplectic%20sum | In mathematics, specifically in symplectic geometry, the symplectic sum is a geometric modification on symplectic manifolds, which glues two given manifolds into a single new one. It is a symplectic version of connected summation along a submanifold, often called a fiber sum.
The symplectic sum is the inverse of the s... |
https://en.wikipedia.org/wiki/Division%20No.%205%2C%20Newfoundland%20and%20Labrador | Census Division No. 5 is a Statistics Canada statistical division composed of the areas of the province of Newfoundland and Labrador called Humber Valley, Bay of Islands, and White Bay. It covers a land area of 10,365.63 km² (4,002.19 sq mi), and had a population of 42,014 according to the 2016 census.
Cities
Corner B... |
https://en.wikipedia.org/wiki/Walther%20Mayer | Walther Mayer (11 March 1887 – 10 September 1948) was an Austrian mathematician, born in Graz, Austria-Hungary. With Leopold Vietoris he is the namesake of the Mayer–Vietoris sequence in topology. He served as an assistant to Albert Einstein, and was nicknamed "Einstein's calculator".
Biography
Mayer studied at the Fe... |
https://en.wikipedia.org/wiki/Kummer%20sum | In mathematics, Kummer sum is the name given to certain cubic Gauss sums for a prime modulus p, with p congruent to 1 modulo 3. They are named after Ernst Kummer, who made a conjecture about the statistical properties of their arguments, as complex numbers. These sums were known and used before Kummer, in the theory of... |
https://en.wikipedia.org/wiki/Time%20Squared%20Academy | Times2 STEM Academy is a charter school in Providence, Rhode Island that specializes in teaching science, technology, engineering, and mathematics.
Current
The elementary, middle school and high school (grades K–12) was established in 1998. It uses standards-based instruction and computer technology to teach science ... |
https://en.wikipedia.org/wiki/Pro-simplicial%20set | In mathematics, a pro-simplicial set is an inverse system of simplicial sets.
A pro-simplicial set is called pro-finite if each term of the inverse system of simplicial sets has finite homotopy groups.
Pro-simplicial sets show up in shape theory, in the study of localization and completion in homotopy theory, and in ... |
https://en.wikipedia.org/wiki/Honeycomb%20%28geometry%29 | In geometry, a honeycomb is a space filling or close packing of polyhedral or higher-dimensional cells, so that there are no gaps. It is an example of the more general mathematical tiling or tessellation in any number of dimensions. Its dimension can be clarified as n-honeycomb for a honeycomb of n-dimensional space.
... |
https://en.wikipedia.org/wiki/Period%20mapping | In mathematics, in the field of algebraic geometry, the period mapping relates families of Kähler manifolds to families of Hodge structures.
Ehresmann's theorem
Let be a holomorphic submersive morphism. For a point b of B, we denote the fiber of f over b by Xb. Fix a point 0 in B. Ehresmann's theorem guarantees ... |
https://en.wikipedia.org/wiki/Tightness | Tightness may refer to:
In mathematics,
Tightness of (a collection of) measures is a concept in measure (and probability), theory in mathematics
Tightness (topology) is also a cardinal function used in general topology
In economics,
Tightness refers to the degree to which the number of unemployed workers exceed th... |
https://en.wikipedia.org/wiki/Gobelin | Gobelin was the name of a family of dyers, who in all probability came originally from Reims, France, and who in the middle of the 15th century established themselves in the Faubourg Saint Marcel, Paris, on the banks of the Bièvre.
The first head of the firm was named Jehan Gobelin (d. 1476). He discovered a peculiar ... |
https://en.wikipedia.org/wiki/Regular%20homotopy | In the mathematical field of topology, a regular homotopy refers to a special kind of homotopy between immersions of one manifold in another. The homotopy must be a 1-parameter family of immersions.
Similar to homotopy classes, one defines two immersions to be in the same regular homotopy class if there exists a regul... |
https://en.wikipedia.org/wiki/Jos%C3%A9%20Adem | José Adem (27 October 1921 – 14 February 1991) was a Mexican mathematician who worked in algebraic topology, and proved the Adem relations between Steenrod squares.
Life and education
Born José Adem Chahín in Tuxpan, Veracruz, (published his works as José Adem), Adem showed an interest in mathematics from an early age... |
https://en.wikipedia.org/wiki/Class%20formation | In mathematics, a class formation is a topological group acting on a module satisfying certain conditions. Class formations were introduced by Emil Artin and John Tate to organize the various Galois groups and modules that appear in class field theory.
Definitions
A formation is a topological group G together with a... |
https://en.wikipedia.org/wiki/Istv%C3%A1n%20Hatvani | István Hatvani (1718–1786) was a Hungarian mathematician. He worked on developing some of the earliest elements of probability theory.
External links
Biography at University of St Andrews, Scotland
1718 births
1786 deaths
18th-century Hungarian mathematicians
Probability theorists
Istvan |
https://en.wikipedia.org/wiki/Jen%C5%91%20Hunyady | Jenő Hunyady (28 April 1838 in Pest – 26 December 1889 in Budapest) was a Hungarian mathematician noted for his work on conic sections and linear algebra, specifically on determinants. He received his Ph.D. in Göttingen (1864). He worked at the University of Technology of Budapest. He was elected a corresponding member... |
https://en.wikipedia.org/wiki/Apex%20%28geometry%29 | In geometry, an apex (: apices) is the vertex which is in some sense the "highest" of the figure to which it belongs. The term is typically used to refer to the vertex opposite from some "base". The word is derived from the Latin for 'summit, peak, tip, top, extreme end'.
Isosceles triangles
In an isosceles triangle, ... |
https://en.wikipedia.org/wiki/Emil%20Weyr | Emil Weyr (31 August / 1 September 1848 – 25 January 1894) was an Austrian-Czech mathematician, known for his numerous publications on geometry.
Born in Prague, Weyr attended the Prague Polytechnic, where he was taught by Heinrich Durège and Otto Wilhelm Fiedler.
Biography
Early life
The birthdate of Weyr is disput... |
https://en.wikipedia.org/wiki/Leopold%20Gegenbauer | Leopold Bernhard Gegenbauer (2 February 1849, Asperhofen – 3 June 1903, Gießhübl) was an Austrian mathematician remembered best as an algebraist. Gegenbauer polynomials are named after him.
Leopold Gegenbauer was the son of a doctor. He studied at the University of Vienna from 1869 until 1873. He then went to Berlin w... |
https://en.wikipedia.org/wiki/Pieter%20Hendrik%20Schoute | Pieter Hendrik Schoute (21 January 1846, Wormerveer – 18 April 1913, Groningen) was a Dutch mathematician known for his work on regular polytopes and Euclidean geometry.
He started his career as a civil engineer, but became a professor of mathematics at Groningen and published some thirty papers on polytopes between 1... |
https://en.wikipedia.org/wiki/Hendrik%20Kloosterman | Hendrik Douwe Kloosterman (9 April 1900 – 6 May 1968) was a Dutch mathematician, known for his work in number theory (in particular, for introducing Kloosterman sums) and in representation theory.
After completing his master's degree at Leiden University from 1918–1922 he studied at the University of Copenhagen with H... |
https://en.wikipedia.org/wiki/Homogeneous%20%28large%20cardinal%20property%29 | In set theory and in the context of a large cardinal property, a subset, S, of D is homogeneous for a function f if f is constant in finite subsets of S. More precisely, given a set D, let be the set of all finite subsets of D (see Powerset#Subsets of limited cardinality) and let be a function defined in this set. On... |
https://en.wikipedia.org/wiki/Monty%20Hall%20problem | The Monty Hall problem is a brain teaser, in the form of a probability puzzle, loosely based on the American television game show Let's Make a Deal and named after its original host, Monty Hall. The problem was originally posed (and solved) in a letter by Steve Selvin to the American Statistician in 1975. It became fam... |
https://en.wikipedia.org/wiki/Lexicographic%20product | In mathematics, a lexicographical or lexicographic product may be formed of
graphs – see lexicographic product of graphs
orders – see lexicographical order |
https://en.wikipedia.org/wiki/David%20J.%20Asher | David J. Asher (born 1966, Edinburgh) is a British astronomer, who works at the Armagh Observatory (IAU code 981) in Northern Ireland.
He studied mathematics at Cambridge and received his doctorate from Oxford.
He is known for the meteor research that he conducts with Robert McNaught.
In 1999 and 2000, they accuratel... |
https://en.wikipedia.org/wiki/Arnold%20Zellner | Arnold Zellner (January 2, 1927 – August 11, 2010) was an American economist and statistician specializing in the fields of Bayesian probability and econometrics. Zellner contributed pioneering work in the field of Bayesian analysis and econometric modeling.
In Bayesian analysis, Zellner not only provided many applica... |
https://en.wikipedia.org/wiki/Antiderivative%20%28complex%20analysis%29 | In complex analysis, a branch of mathematics, the antiderivative, or primitive, of a complex-valued function g is a function whose complex derivative is g. More precisely, given an open set in the complex plane and a function the antiderivative of is a function that satisfies .
As such, this concept is the complex... |
https://en.wikipedia.org/wiki/Newman%27s%20lemma | In mathematics, in the theory of rewriting systems, Newman's lemma, also commonly called the diamond lemma, states that a terminating (or strongly normalizing) abstract rewriting system (ARS), that is, one in which there are no infinite reduction sequences, is confluent if it is locally confluent. In fact a terminating... |
https://en.wikipedia.org/wiki/Division%20No.%202%2C%20Saskatchewan | Division No. 2 is one of eighteen census divisions in the province of Saskatchewan, Canada, as defined by Statistics Canada. It is located in the south-southeastern part of the province, on the United States border. The most populous community in this division is Weyburn.
Demographics
In the 2021 Canadian census cond... |
https://en.wikipedia.org/wiki/Herbrand%20quotient | In mathematics, the Herbrand quotient is a quotient of orders of cohomology groups of a cyclic group. It was invented by Jacques Herbrand. It has an important application in class field theory.
Definition
If G is a finite cyclic group acting on a G-module A, then the cohomology groups Hn(G,A) have period 2 for n≥1; i... |
https://en.wikipedia.org/wiki/Euler%20operator | In mathematics Euler operators may refer to:
Euler–Lagrange differential operators d/dx: see Lagrangian system
Cauchy–Euler operators e.g. x·d/dx
quantum white noise conservation or QWN-Euler operator
Euler operator (digital geometry), a local operation on a mesh which preserves topology |
https://en.wikipedia.org/wiki/Meteorite%20fall%20statistics | Meteorite fall statistics are frequently used by planetary scientists to approximate the true flux of meteorites on Earth. Meteorite falls are those meteorites that are collected soon after being witnessed to fall, whereas meteorite finds are discovered at a later time. Although there are 30 times as much finds than fa... |
https://en.wikipedia.org/wiki/Cuspidal%20representation | In number theory, cuspidal representations are certain representations of algebraic groups that occur discretely in spaces. The term cuspidal is derived, at a certain distance, from the cusp forms of classical modular form theory. In the contemporary formulation of automorphic representations, representations take the... |
https://en.wikipedia.org/wiki/Erd%C5%91s%E2%80%93Kac%20theorem | In number theory, the Erdős–Kac theorem, named after Paul Erdős and Mark Kac, and also known as the fundamental theorem of probabilistic number theory, states that if ω(n) is the number of distinct prime factors of n, then, loosely speaking, the probability distribution of
is the standard normal distribution. ( is ... |
https://en.wikipedia.org/wiki/Vidar%20Nisja | Vidar Nisja (born 21 August 1986) was a Norwegian midfielder who retired 18 December 2018.
Career statistics
Personal
Nisja has actively participated in KRIK work and has studied at Stavanger Mission College.
References
External links
1986 births
Living people
People from Hå
Norwegian men's footballers
Norway men'... |
https://en.wikipedia.org/wiki/Johan%20Wikmanson | Johan Wikmanson (28 December 1753 – 10 January 1800) was a Swedish organist and composer.
Biography
Wikmanson was born in Stockholm and, except for 18 months spent in Copenhagen studying mathematics and instrument making, lived his entire life in the Swedish capital. He was reputed to be a superb organist and for many... |
https://en.wikipedia.org/wiki/Average%20and%20over | Average and over, often abbreviated A&O, refers to two baseball statistics used in the 1850s and 1860s by the National Association of Base Ball Players. They referred to a player's average performance over a number of games, and were among the first baseball statistics ever reported and tracked. The term and the report... |
https://en.wikipedia.org/wiki/Morris%20Berman | Morris Berman (born August 3, 1944) is an American historian and social critic. He earned a BA in mathematics at Cornell University in 1966 and a PhD in the history of science at Johns Hopkins University in 1971. Berman is an academic humanist cultural critic who specializes in Western cultural and intellectual history... |
https://en.wikipedia.org/wiki/Myron%20E.%20Witham | Myron Ellis Witham (October 29, 1880 – March 7, 1973) was an American football player, coach of football and baseball, and mathematics professor. He served as the head football coach at Purdue University in 1906 and at the University of Colorado at Boulder from 1920 to 1931, compiling a career college football record ... |
https://en.wikipedia.org/wiki/Distributive%20category | In mathematics, a category is distributive if it has finite products and finite coproducts and such that for every choice of objects , the canonical map
is an isomorphism, and for all objects , the canonical map is an isomorphism (where 0 denotes the initial object). Equivalently, if for every object the endofunc... |
https://en.wikipedia.org/wiki/Scale%20analysis | Scale analysis may refer to:
Scale analysis (mathematics)
Scale analysis (statistics) |
https://en.wikipedia.org/wiki/Scale%20analysis%20%28statistics%29 | In statistics, scale analysis is a set of methods to analyze survey data, in which responses to questions are combined to measure a latent variable. These items can be dichotomous (e.g. yes/no, agree/disagree, correct/incorrect) or polytomous (e.g. disagree strongly/disagree/neutral/agree/agree strongly). Any measureme... |
https://en.wikipedia.org/wiki/Berlekamp%27s%20algorithm | In mathematics, particularly computational algebra, Berlekamp's algorithm is a well-known method for factoring polynomials over finite fields (also known as Galois fields). The algorithm consists mainly of matrix reduction and polynomial GCD computations. It was invented by Elwyn Berlekamp in 1967. It was the domina... |
https://en.wikipedia.org/wiki/Tetradecagon | In geometry, a tetradecagon or tetrakaidecagon or 14-gon is a fourteen-sided polygon.
Regular tetradecagon
A regular tetradecagon has Schläfli symbol {14} and can be constructed as a quasiregular truncated heptagon, t{7}, which alternates two types of edges.
The area of a regular tetradecagon of side length a is giv... |
https://en.wikipedia.org/wiki/Cantor%E2%80%93Zassenhaus%20algorithm | In computational algebra, the Cantor–Zassenhaus algorithm is a method for factoring polynomials over finite fields (also called Galois fields).
The algorithm consists mainly of exponentiation and polynomial GCD computations. It was invented by David G. Cantor and Hans Zassenhaus in 1981.
It is arguably the dominant a... |
https://en.wikipedia.org/wiki/Universal%20coding | Universal coding may refer to one of two concepts in data compression:
Universal code (data compression), a fixed prefix code that, for any probability mass function, has a data compression ratio within a constant of the optimal prefix code
Universal source coding, a data compression method that asymptotically approa... |
https://en.wikipedia.org/wiki/Almost%20%28disambiguation%29 | Almost is a term in mathematics (especially in set theory) used to mean all the elements except for finitely many.
Almost may also refer to:
Songs
"Almost" (Bowling for Soup song), 2005
"Almost", by DNCE from DNCE, 2016
"Almost" (George Morgan song), 1952
"Almost (Sweet Music)", by Hozier, 2019
"Almost", by Jewe... |
https://en.wikipedia.org/wiki/Gheorghe%20Vr%C4%83nceanu | Gheorghe Vrănceanu (June 30, 1900 – April 27, 1979) was a Romanian mathematician, best known for his work in differential geometry and topology. He was titular member of the Romanian Academy and vice-president of the International Mathematical Union.
Biography
He was born in 1900 in Valea Hogei, then a village in Vasl... |
https://en.wikipedia.org/wiki/Spatial%20descriptive%20statistics | Spatial descriptive statistics is the intersection of spatial statistics and descriptive statistics; these methods are used for a variety of purposes in geography, particularly in quantitative data analyses involving Geographic Information Systems (GIS).
Types of spatial data
The simplest forms of spatial data are g... |
https://en.wikipedia.org/wiki/Reversible-jump%20Markov%20chain%20Monte%20Carlo | In computational statistics, reversible-jump Markov chain Monte Carlo is an extension to standard Markov chain Monte Carlo (MCMC) methodology, introduced by Peter Green, which allows simulation of the posterior distribution on spaces of varying dimensions.
Thus, the simulation is possible even if the number of paramete... |
https://en.wikipedia.org/wiki/Hans%20Fitting | Hans Fitting (13 November 1906 in München-Gladbach (now Mönchengladbach) – 15 June 1938 in Königsberg (now Kaliningrad))
was a mathematician who worked in group theory. He proved Fitting's theorem and Fitting's lemma, and defined the Fitting subgroup
in finite group theory and the Fitting decomposition for Lie algebras... |
https://en.wikipedia.org/wiki/Tate%20cohomology%20group | In mathematics, Tate cohomology groups are a slightly modified form of the usual cohomology groups of a finite group that combine homology and cohomology groups into one sequence. They were introduced by , and are used in class field theory.
Definition
If G is a finite group and A a G-module, then there is a natural m... |
https://en.wikipedia.org/wiki/Rob%20Eastaway | Rob Eastaway is an English author. He is active in the popularisation of mathematics and was awarded the Zeeman medal in 2017 for excellence in the promotion of maths. He is best known for his books, including the bestselling Why Do Buses Come in Threes? and Maths for Mums and Dads. His first book was What is a Googl... |
https://en.wikipedia.org/wiki/Jonathan%20Mestel | Andrew Jonathan Mestel (born 13 March 1957 in Cambridge, England) is British mathematician and chess player. He holds the position of Professor of Applied Mathematics at Imperial College London. He worked on magnetohydrodynamics and biological fluid dynamics. He obtained his PhD with the thesis "Magnetic Levitation of ... |
https://en.wikipedia.org/wiki/Transcendental%20equation | In applied mathematics, a transcendental equation is an equation over the real (or complex) numbers that is not algebraic, that is, if at least one of its sides describes a transcendental function.
Examples include:
A transcendental equation need not be an equation between elementary functions, although most published... |
https://en.wikipedia.org/wiki/Biholomorphism | In the mathematical theory of functions of one or more complex variables, and also in complex algebraic geometry, a biholomorphism or biholomorphic function is a bijective holomorphic function whose inverse is also holomorphic.
Formal definition
Formally, a biholomorphic function is a function defined on an open subs... |
https://en.wikipedia.org/wiki/Kevin%20Lano | Kevin C. Lano (born 1963) is a British computer scientist.
Life and work
Kevin Lano studied at the University of Reading, attaining a first class degree in Mathematics and Computer Science, and the University of Bristol where he completed his doctorate. He was an originator of formal object-oriented techniques (Z++), ... |
https://en.wikipedia.org/wiki/Pivotal%20quantity | In statistics, a pivotal quantity or pivot is a function of observations and unobservable parameters such that the function's probability distribution does not depend on the unknown parameters (including nuisance parameters). A pivot quantity need not be a statistic—the function and its value can depend on the paramete... |
https://en.wikipedia.org/wiki/Psephos | Psephos: Adam Carr's Electoral Archive is an online archive of election statistics, and claims to be the world's largest online resource of such information. Psephos is maintained by Dr Adam Carr, of Melbourne, Australia, a historian and former aide to Australian MP Michael Danby and Senator David Feeney. It includes d... |
https://en.wikipedia.org/wiki/Completely%20positive%20map | In mathematics a positive map is a map between C*-algebras that sends positive elements to positive elements. A completely positive map is one which satisfies a stronger, more robust condition.
Definition
Let and be C*-algebras. A linear map is called positive map if maps positive elements to positive elements: ... |
https://en.wikipedia.org/wiki/Human%20settlement | In geography, statistics and archaeology, a settlement, locality or populated place is a community of people living in a particular place. The complexity of a settlement can range from a minuscule number of dwellings grouped together to the largest of cities with surrounding urbanized areas. Settlements may include ham... |
https://en.wikipedia.org/wiki/Yum-Tong%20Siu | Yum-Tong Siu (; born May 6, 1943, in Guangzhou, China) is the William Elwood Byerly Professor of Mathematics at Harvard University.
Siu is a prominent figure in the study of functions of several complex variables. His research interests involve the intersection of complex variables, differential geometry, and algebrai... |
https://en.wikipedia.org/wiki/Silver%20Valley%20High%20School | Silver Valley High School is a public high school in Yermo, California, in the High Desert of Southern California. The school is in the Silver Valley Unified School District.
Academic statistics
The school serves an area of approximately , equivalent in size to the combined states of Rhode Island and Delaware. It prov... |
https://en.wikipedia.org/wiki/Jacket%20matrix | In mathematics, a jacket matrix is a square symmetric matrix of order n if its entries are non-zero and real, complex, or from a finite field, and
where In is the identity matrix, and
where T denotes the transpose of the matrix.
In other words, the inverse of a jacket matrix is determined its element-wise or ... |
https://en.wikipedia.org/wiki/E8%20manifold | {{DISPLAYTITLE:E8 manifold}}
In mathematics, the E8 manifold is the unique compact, simply connected topological 4-manifold with intersection form the E8 lattice.
History
The manifold was discovered by Michael Freedman in 1982. Rokhlin's theorem shows that it has no smooth structure (as does Donaldson's theorem), ... |
https://en.wikipedia.org/wiki/Herta%20Freitag | Herta Freitag ( Taussig; December 6, 1908 – January 25, 2000) was an Austrian-American mathematician, a professor of mathematics at Hollins College, known for her work on the Fibonacci numbers.
Life
She was born as Herta Taussig in Vienna, earning a master's degree from the University of Vienna in 1934. She took a t... |
https://en.wikipedia.org/wiki/List%20of%20the%20busiest%20airports%20in%20the%20Nordic%20countries | This is a list of the 100 busiest airports in the Nordic countries by passengers per year, aircraft movements per year and freight and mail tonnes per year.
The list also includes yearly statistics for the busiest metropolitan airport systems and the busiest air-routes for 2012.
This transport-related list is intende... |
https://en.wikipedia.org/wiki/Fundamental%20sequence | The mathematical term fundamental sequence can refer to:
In analysis, Cauchy sequence.
In discrete mathematics and computer science, Unary coding.
In set theory, a fundamental sequence for an ordinal is a sequence of ordinals approaching the limit ordinal from below. |
https://en.wikipedia.org/wiki/Nikolay%20Govorun | Nikolay Nikolayevich Govorun (1930–1989) was a Soviet mathematician known best for his contributions to computational mathematics.
Bibliography
Николай Николаевич Говорун (1930—1989). Дубна, Объединенный институт ядерных исследований (Библиография научных работ Н. Н. Говоруна). 1990.
Николай Николаевич Говорун. Кни... |
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