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https://en.wikipedia.org/wiki/ALEKS | ALEKS (Assessment and Learning in Knowledge Spaces) is an online tutoring and assessment program that includes course material in mathematics, chemistry, introductory statistics, and business.
Rather than being based on numerical test scores, ALEKS uses the theory of knowledge spaces to develop a combinatorial unders... |
https://en.wikipedia.org/wiki/Robert%20Schatten | Robert Schatten (January 28, 1911 – August 26, 1977) was an American mathematician.
Robert Schatten was born to a Jewish family in Lviv. His intellectual origins were at Lwów School of Mathematics, particularly well known for fundamental contributions to functional analysis. His entire family was murdered during World... |
https://en.wikipedia.org/wiki/Recurrent%20tensor | In mathematics and physics, a recurrent tensor, with respect to a connection on a manifold M, is a tensor T for which there is a one-form ω on M such that
Examples
Parallel Tensors
An example for recurrent tensors are parallel tensors which are defined by
with respect to some connection .
If we take a pseudo-Riem... |
https://en.wikipedia.org/wiki/Karanapaddhati | Karanapaddhati is an astronomical treatise in Sanskrit attributed to Puthumana Somayaji, an astronomer-mathematician of the Kerala school of astronomy and mathematics. The period of composition of the work is uncertain. C.M. Whish, a civil servant of the East India Company, brought this work to the attention of Europea... |
https://en.wikipedia.org/wiki/Montgomery%20curve | In mathematics, the Montgomery curve is a form of elliptic curve introduced by Peter L. Montgomery in 1987, different from the usual Weierstrass form. It is used for certain computations, and in particular in different cryptography applications.
Definition
A Montgomery curve over a field is defined by the equation
... |
https://en.wikipedia.org/wiki/Dogbone%20space | In geometric topology, the dogbone space, constructed by , is a quotient space of three-dimensional Euclidean space such that all inverse images of points are points or tame arcs, yet it is not homeomorphic to . The name "dogbone space" refers to a fanciful resemblance between some of the diagrams of genus 2 surface... |
https://en.wikipedia.org/wiki/Dietrich%20Mahnke | Dietrich Mahnke (17 October 1884, Verden – 25 July 1939, Fürth) was a German philosopher and historian of mathematics.
From 1902–1906, Mahnke studied at Göttingen under Edmund Husserl and David Hilbert. After serving in the First World War (stationed in Lens, France), he graduated from the University of Freiburg in 19... |
https://en.wikipedia.org/wiki/Donald%20Burkholder | Donald Lyman Burkholder (January 19, 1927 – April 14, 2013) was an American mathematician known for his contributions to probability theory, particularly the theory of martingales. The Burkholder–Davis–Gundy inequality is co-named after him. Burkholder spent most of his professional career as a professor in the Departm... |
https://en.wikipedia.org/wiki/Wellington%20Phoenix%20FC%20records%20and%20statistics | Wellington Phoenix Football Club is a New Zealand professional association football club based in Wellington Central, Wellington. The club was formed in 2007 to be the second New Zealand member admitted into the A-League Men after the demise of New Zealand Knights.
The list encompasses the honours won by Wellington P... |
https://en.wikipedia.org/wiki/Johar%20Al%20Kaabi | Johar Al Kaabi (born 9 June 1988) is a Qatari footballer. He currently plays as a defender .
Al Kaabi played for Qatar at the 2005 FIFA U-17 World Championship in Peru.
Club career statistics
Statistics accurate as of 21 June 2012
1Includes Emir of Qatar Cup.
2Includes Sheikh Jassem Cup.
3Includes AFC Champions Leag... |
https://en.wikipedia.org/wiki/2010%20Kelantan%20FA%20season | The 2010 season was Kelantan FA's 2nd consecutive season in the Malaysia Super League. This article shows statistics of the club's players in the season, and also lists all matches that the club played in the season. Kelantan's Super League season began with a 0–0 drawn to Terengganu FA.
Competitions
Super League
Re... |
https://en.wikipedia.org/wiki/Spencer%20Bloch | Spencer Janney Bloch (born May 22, 1944; New York City) is an American mathematician known for his contributions to algebraic geometry and algebraic K-theory. Bloch is a R. M. Hutchins Distinguished Service Professor Emeritus in the Department of Mathematics of the University of Chicago. He is a member of the U.S. Nati... |
https://en.wikipedia.org/wiki/Richard%20Kadison | Richard Vincent Kadison (July 25, 1925 – August 22, 2018) was an American mathematician known for his contributions to the study of operator algebras.
Work
Born in New York City in 1925, Kadison was a Gustave C. Kuemmerle Professor in the Department of Mathematics of the University of Pennsylvania.
Kadison was a memb... |
https://en.wikipedia.org/wiki/Peter%20Graham%20%28rugby%20league%29 | Peter Graham is an Australian former professional rugby league footballer who played in the 1990s. He played for the Newcastle Knights in 1991.
External links
Statistics at rugbyleagueproject.org
Living people
Australian rugby league players
Newcastle Knights players
Year of birth missing (living people)
Place of bir... |
https://en.wikipedia.org/wiki/2009%20Colo-Colo%20season | The 2009 season is Club Social y Deportivo Colo-Colo's 78th season at Chilean Primera División. This article shows player statistics and all matches (official and friendly) that the club have played during the 2009 season.
Players
Squad information
Matches
Torneo Apertura
Standings
Regular stage
Results summary
... |
https://en.wikipedia.org/wiki/Shane%20Mackley | Shane Mackley is an Australian former professional rugby league footballer who played in the 1990s. He played for the Newcastle Knights in 1992.
External links
Statistics at rugbyleagueproject.org
Living people
Australian rugby league players
Newcastle Knights players
Rugby league centres
Rugby league wingers
Year of... |
https://en.wikipedia.org/wiki/Michele%20Cipolla | Michele Cipolla (28 October 1880, Palermo – 7 September 1947, Palermo) was an Italian mathematician, mainly specializing in number theory.
He was a professor of Algebraic Analysis at the University of Catania and, later, the University of Palermo. He developed (among other things) a theory for sequences of sets and Ci... |
https://en.wikipedia.org/wiki/Microdata | Microdata can mean:
Microdata (statistics), a statistical term for individual response data in surveys and censuses
Microdata (HTML), a specification for semantic markup in HTML
Microdata Corporation, a California-based computer company |
https://en.wikipedia.org/wiki/Journal%20of%20Differential%20Geometry | The Journal of Differential Geometry is a peer-reviewed scientific journal of mathematics published by International Press on behalf of Lehigh University in 3 volumes of 3 issues each per year. The journal publishes an annual supplement in book form called Surveys in Differential Geometry. It covers differential geomet... |
https://en.wikipedia.org/wiki/Side-approximation%20theorem | In geometric topology, the side-approximation theorem was proved by . It implies that a 2-sphere in R3 can be approximated by polyhedral 2-spheres.
References
Geometric topology
Theorems in topology |
https://en.wikipedia.org/wiki/Double%20suspension%20theorem | In geometric topology, the double suspension theorem of James W. Cannon () and Robert D. Edwards states that the double suspension S2X of a homology sphere X is a topological sphere.
If X is a piecewise-linear homology sphere but not a sphere, then its double suspension S2X (with a triangulation derived by applying t... |
https://en.wikipedia.org/wiki/Bing%20shrinking | In geometric topology, a branch of mathematics, the Bing shrinking criterion, introduced by , is a method for showing that a quotient of a space is homeomorphic to the space.
References
Geometric topology |
https://en.wikipedia.org/wiki/Moise%27s%20theorem | In geometric topology, a branch of mathematics, Moise's theorem, proved by Edwin E. Moise in , states that any topological 3-manifold has an essentially unique piecewise-linear structure and smooth structure.
The analogue of Moise's theorem in dimension 4 (and above) is false: there are topological 4-manifolds with no... |
https://en.wikipedia.org/wiki/Tobias%20Colding | Tobias Holck Colding (born 1963) is a Danish mathematician working on geometric analysis, and low-dimensional topology. He is the great grandchild of Ludwig August Colding.
Biography
He was born in Copenhagen, Denmark, to Torben Holck Colding and Benedicte Holck Colding. He received his Ph.D. in mathematics in 1992 a... |
https://en.wikipedia.org/wiki/Crumpled%20cube | In geometric topology, a branch of mathematics, a crumpled cube is any space in R3 homeomorphic to a 2-sphere together with its interior. Lininger showed in 1965 that the union of a crumpled cube and an open 3-ball glued along their boundaries is a 3-sphere.
References
Geometric topology |
https://en.wikipedia.org/wiki/Mikhail%20Katz | Mikhail "Mischa" Gershevich Katz (born 1958, in Chișinău) is an Israeli mathematician, a professor of mathematics at Bar-Ilan University. His main interests are differential geometry, geometric topology and mathematics education; he is the author of the book Systolic Geometry and Topology, which is mainly about systoli... |
https://en.wikipedia.org/wiki/Annulus%20theorem | In mathematics, the annulus theorem (formerly called the annulus conjecture) states roughly that the region between two well-behaved spheres is an annulus. It is closely related to the stable homeomorphism conjecture (now proved) which states that every orientation-preserving homeomorphism of Euclidean space is stable.... |
https://en.wikipedia.org/wiki/Gu%C3%B0mundur%20Kristj%C3%A1nsson | Guðmundur Kristjánsson (born 1 March 1989) is an Icelandic football player, currently playing for Icelandic club Stjarnan.
Career statistics
References
External links
1989 births
Living people
Gudmundur Kristjansson
Gudmundur Kristjansson
Gudmundur Kristjansson
Gudmundur Kristjansson
Gudmundur Kristjansson
IK Start... |
https://en.wikipedia.org/wiki/Markus%20Fierz | Markus Eduard Fierz (20 June 1912 – 20 June 2006) was a Swiss physicist, particularly remembered for his formulation of spin–statistics theorem, and for his contributions to the development of quantum theory, particle physics, and statistical mechanics. He was awarded the Max Planck Medal in 1979 and the Albert Einste... |
https://en.wikipedia.org/wiki/Pocklington%20primality%20test | In mathematics, the Pocklington–Lehmer primality test is a primality test devised by Henry Cabourn Pocklington and Derrick Henry Lehmer.
The test uses a partial factorization of to prove that an integer is prime.
It produces a primality certificate to be found with less effort than the Lucas primality test, which re... |
https://en.wikipedia.org/wiki/Crime%20in%20Haiti | Crime in Haiti is investigated by the Haitian police.
Crime by type
Murders in Haiti
Reliable crime statistics for Haiti are difficult to come by. A comparative analysis of figures from various police/security entities operating throughout Haiti indicates that incidents of crimes tend to be inaccurately or under-re... |
https://en.wikipedia.org/wiki/Wild%20arc | In geometric topology, a wild arc is an embedding of the unit interval into 3-dimensional space not equivalent to the usual one in the sense that there does not exist an ambient isotopy taking the arc to a straight line segment. found the first example of a wild arc, and found another example called the Fox-Artin a... |
https://en.wikipedia.org/wiki/Edward%20Frenkel | Edward Vladimirovich Frenkel (; born May 2, 1968) is a Russian-American mathematician working in representation theory, algebraic geometry, and mathematical physics. He is a professor of mathematics at University of California Berkeley, a member of the American Academy of Arts and Sciences, and author of the bestsellin... |
https://en.wikipedia.org/wiki/Capped%20grope | In mathematics, a grope is a construction used in 4-dimensional topology, introduced by and named by "because of its multitudinous fingers". Capped gropes were used by as a substitute for Casson handles, that work better for non-simply-connected 4-manifolds.
A capped surface in a 4-manifold is roughly a surface ... |
https://en.wikipedia.org/wiki/Markstein%20number | In combustion engineering and explosion studies, the Markstein number characterizes the effect of local heat release of a propagating flame on variations in the surface topology along the flame and the associated local flame front curvature. The dimensionless Markstein number is defined as:
where is the Markstein len... |
https://en.wikipedia.org/wiki/Emmanuel%20Cand%C3%A8s | Emmanuel Jean Candès (born 27 April 1970) is a French statistician. He is a professor of statistics and electrical engineering (by courtesy) at Stanford University, where he is also the Barnum-Simons Chair in Mathematics and Statistics. Candès is a 2017 MacArthur Fellow.
Academic biography
Candès earned a MSc from the... |
https://en.wikipedia.org/wiki/Mark%20Eberhart | Mark Evan Eberhart is an author and a professor of chemistry and geochemistry at the Colorado School of Mines.
Education and career
Eberhart holds a BS in chemistry and in applied mathematics from the University of Colorado, an MS in physical biochemistry from the University of Colorado, and a PhD in materials scienc... |
https://en.wikipedia.org/wiki/Demography%20of%20Liverpool | The demography of Liverpool is officially analysed by the Office for National Statistics. The Liverpool City Region is made up of Liverpool alongside the Metropolitan Boroughs of Halton, Knowsley, Sefton, St Helens, and the Wirral. With a population of around 496,784, Liverpool is the largest settlement in the region a... |
https://en.wikipedia.org/wiki/Cellular%20decomposition | In geometric topology, a cellular decomposition G of a manifold M is a decomposition of M as the disjoint union of cells (spaces homeomorphic to n-balls Bn).
The quotient space M/G has points that correspond to the cells of the decomposition. There is a natural map from M to M/G, which is given the quotient topology. ... |
https://en.wikipedia.org/wiki/Stratified%20space | In mathematics, especially in topology, a stratified space is a topological space that admits or is equipped with a stratification, a decomposition into subspaces, which are nice in some sense (e.g., smooth or flat).
A basic example is a subset of a smooth manifold that admits a Whitney stratification. But there is al... |
https://en.wikipedia.org/wiki/Karlsruhe%20metric | In metric geometry, the Karlsruhe metric is a measure of distance that assumes travel is only possible along rays through the origin and circular arcs centered at the origin. The name alludes to the layout of the city of Karlsruhe, which has radial streets and circular avenues around a central point. This metric is als... |
https://en.wikipedia.org/wiki/Twisted%20Edwards%20curve | In algebraic geometry, the twisted Edwards curves are plane models of elliptic curves, a generalisation of Edwards curves introduced by Bernstein, Birkner, Joye, Lange and Peters in 2008. The curve set is named after mathematician Harold M. Edwards. Elliptic curves are important in public key cryptography and twisted E... |
https://en.wikipedia.org/wiki/John%20Micklewright | John Micklewright (born 20 June 1957) is Professor Emeritus of Economics and Social Statistics at UCL Social Research Institute, University College London.
Career
Micklewright studied at the University of Exeter (BA in Geography and Economics with First Class Honours) and then completed a PhD in Economics at the Lon... |
https://en.wikipedia.org/wiki/Lakshminarayanan%20Mahadevan | Lakshminarayanan Mahadevan is an Indian-American scientist. He is currently the Lola England de Valpine Professor of Applied Mathematics, Organismic and Evolutionary Biology and Physics at Harvard University. His work centers around understanding the organization of matter in space and time (that is, how it is shaped... |
https://en.wikipedia.org/wiki/Divergence%20%28statistics%29 | In information geometry, a divergence is a kind of statistical distance: a binary function which establishes the separation from one probability distribution to another on a statistical manifold.
The simplest divergence is squared Euclidean distance (SED), and divergences can be viewed as generalizations of SED. The o... |
https://en.wikipedia.org/wiki/De%20Rham%20invariant | In geometric topology, the de Rham invariant is a mod 2 invariant of a (4k+1)-dimensional manifold, that is, an element of – either 0 or 1. It can be thought of as the simply-connected symmetric L-group and thus analogous to the other invariants from L-theory: the signature, a 4k-dimensional invariant (either symmetr... |
https://en.wikipedia.org/wiki/Absolute%20scale | There is no single definition of an absolute scale. In statistics and measurement theory, it is simply a ratio scale in which the unit of measurement is fixed, and values are obtained by counting. Another definition tells us it is the count of the elements in a set, with its natural origin being zero, the empty set. So... |
https://en.wikipedia.org/wiki/Elliptic%20curve%20primality | In mathematics, elliptic curve primality testing techniques, or elliptic curve primality proving (ECPP), are among the quickest and most widely used methods in primality proving. It is an idea put forward by Shafi Goldwasser and Joe Kilian in 1986 and turned into an algorithm by A. O. L. Atkin the same year. The algor... |
https://en.wikipedia.org/wiki/Daniel%20L.%20Stein | Daniel L. Stein (born August 19, 1953) is an American physicist and Professor of Physics and Mathematics at New York University. From 2006 to 2012 he served as the NYU Dean of Science.
He has contributed to a wide range of scientific fields. His early research covered diverse topics, including theoretical work on pro... |
https://en.wikipedia.org/wiki/Demonic%20composition | In mathematics, demonic composition is an operation on binary relations that is similar to the ordinary composition of relations but is robust to refinement of the relations into (partial) functions or injective relations.
Unlike ordinary composition of relations, demonic composition is not associative.
Definition
S... |
https://en.wikipedia.org/wiki/Set%20function | In mathematics, especially measure theory, a set function is a function whose domain is a family of subsets of some given set and that (usually) takes its values in the extended real number line which consists of the real numbers and
A set function generally aims to subsets in some way. Measures are typical exampl... |
https://en.wikipedia.org/wiki/Oveis%20Kordjahan | Oveis Kordjahan (born April 13, 1985) is an Iranian footballer who plays for ُSahrdari Mahshahr in Division 2.
Club career
In 2007, Kordjahan joined Pas Hamedan.
Club career statistics
Assist Goals
References
1985 births
People from Sari, Iran
Living people
PAS Tehran F.C. players
Iranian men's footballers
Shahid... |
https://en.wikipedia.org/wiki/Idaho%20Standards%20Achievement%20Test | The Idaho Standards Achievement Tests (ISAT) is the state achievement test for Idaho It is administered for reading, English language use, and mathematics in grades 3-8 and once in grade 11. Science is additionally assessed in grades 5 and 7. The ISAT is used to monitor golas state, district, and school monitoring. At ... |
https://en.wikipedia.org/wiki/Finite%20pointset%20method | In applied mathematics, the name finite pointset method is a general approach for the numerical solution of problems in continuum mechanics, such as the simulation of fluid flows. In this approach (often abbreviated as FPM) the medium is represented by a finite set of points, each endowed with the relevant local prope... |
https://en.wikipedia.org/wiki/Bob%20Glassey | Robert John Glassey (13 August 1914 – 1984) was a footballer who played in the Football League for Liverpool and Mansfield Town.
Career statistics
Source:
References
1914 births
1984 deaths
Footballers from Chester-le-Street
Men's association football forwards
English men's footballers
Darlington Town F.C. players
L... |
https://en.wikipedia.org/wiki/Free%20Polish%20University | Free Polish University (), founded in 1918 in Warsaw, was a private high school with different departments: mathematics and natural sciences, humanities, political sciences and social pedagogy.
From 1929, its degrees were equivalent to those of university.
In the years 1919–1939 the institution employed 70–80 profess... |
https://en.wikipedia.org/wiki/Small%20complex%20icosidodecahedron | In geometry, the small complex icosidodecahedron is a degenerate uniform star polyhedron. Its edges are doubled, making it degenerate. The star has 32 faces (20 triangles and 12 pentagons), 60 (doubled) edges and 12 vertices and 4 sharing faces. The faces in it are considered as two overlapping edges as topological pol... |
https://en.wikipedia.org/wiki/Great%20complex%20icosidodecahedron | In geometry, the great complex icosidodecahedron is a degenerate uniform star polyhedron. It has 12 vertices, and 60 (doubled) edges, and 32 faces, 12 pentagrams and 20 triangles. All edges are doubled (making it degenerate), sharing 4 faces, but are considered as two overlapping edges as topological polyhedron.
It c... |
https://en.wikipedia.org/wiki/Lim%20Keun-jae | Lim Keun-Jae (born November 5, 1969) is a South Korean football manager. He played for FC Seoul and Pohang Steelers then known as 'LG Cheetahs' and 'Pohang Atoms'.
Club career statistics
Honours
Player
LG Cheeths
K-League Cup Runners-up (1) : 1994
Manager
Seoul United
K3 League Winners (1) : 2007
Individual
K-Le... |
https://en.wikipedia.org/wiki/Kang%20Deuk-soo | Kang Deuk-Soo (Korean: 강득수) (born on January 1, 1961) is a South Korean football player and manager.
Club career statistics
Honours
Club
Lucky-Goldstar Hwangso
K League (1) : 1985
Korean National Football Championship (1) : 1988
Individual
K League Best XI : 1985
K League Top Assists Award : 1986
References... |
https://en.wikipedia.org/wiki/Prince%20Rupert%27s%20cube | In geometry, Prince Rupert's cube is the largest cube that can pass through a hole cut through a unit cube without splitting it into two pieces. Its side length is approximately 1.06, 6% larger than the side length 1 of the unit cube through which it passes. The problem of finding the largest square that lies entirely ... |
https://en.wikipedia.org/wiki/Octagrammic%20antiprism | In geometry, the octagrammic antiprism is one in an infinite set of nonconvex antiprisms formed by triangle sides and two regular star polygon caps, in this case two octagrams.
See also
Prismatic uniform polyhedron
Octagrammic crossed-antiprism
External links
Paper models of prisms and antiprisms
Prismatoid polyhe... |
https://en.wikipedia.org/wiki/Octagrammic%20crossed-antiprism | In geometry, the octagrammic crossed-antiprism is one in an infinite set of nonconvex antiprisms formed by triangle sides and two regular star polygon caps, in this case two octagrams.
See also
Prismatic uniform polyhedron
Octagrammic antiprism
External links
Paper models of prisms and antiprisms
Prismatoid polyhe... |
https://en.wikipedia.org/wiki/Decagrammic%20antiprism | In geometry, the decagrammic antiprism is one in an infinite set of nonconvex antiprisms formed by triangle sides and two regular star polygon caps, in this case two decagrams.
See also
Prismatic uniform polyhedron
External links
Paper models of prisms and antiprisms
Prismatoid polyhedra |
https://en.wikipedia.org/wiki/Plane%20of%20rotation | In geometry, a plane of rotation is an abstract object used to describe or visualize rotations in space.
The main use for planes of rotation is in describing more complex rotations in four-dimensional space and higher dimensions, where they can be used to break down the rotations into simpler parts. This can be done ... |
https://en.wikipedia.org/wiki/Fuzzy%20retrieval | Fuzzy retrieval techniques are based on the Extended Boolean model and the Fuzzy set theory. There are two classical fuzzy retrieval models: Mixed Min and Max (MMM) and the Paice model. Both models do not provide a way of evaluating query weights, however this is considered by the P-norms algorithm.
Mixed Min and Max ... |
https://en.wikipedia.org/wiki/Census%20and%20Statistics%20Department%20%28Hong%20Kong%29 | The Census and Statistics Department (C&SD; ) is the provider of major social and economic official statistics in Hong Kong. It is also responsible for conducting Population Census and By-census in Hong Kong since 1971. Its head office is in the Wanchai Tower in Wan Chai.
Antecedent
The history of population censuses... |
https://en.wikipedia.org/wiki/Aleksandr%20Kirov | Aleksandr Kirov (; born 4 September 1984) is a retired Kazakh footballer who primarily played left back.
Career statistics
International
Statistics accurate as of match played 4 June 2013
References
External links
Living people
1984 births
Kazakhstani men's footballers
Men's association football defenders
Kazak... |
https://en.wikipedia.org/wiki/Sankara%20Variar | Shankara Variyar (; ) was an astronomer-mathematician of the Kerala school of astronomy and mathematics. His family were employed as temple-assistants in the temple at near modern Ottapalam.
Mathematical lineage
He was taught mainly by Nilakantha Somayaji (1444–1544), the author of the Tantrasamgraha and Jyesthadeva... |
https://en.wikipedia.org/wiki/Serre%27s%20conjecture%20II%20%28algebra%29 | In mathematics, Jean-Pierre Serre conjectured the following statement regarding the Galois cohomology of a simply connected semisimple algebraic group. Namely, he conjectured that if G is such a group over a perfect field F of cohomological dimension at most 2, then the Galois cohomology set H1(F, G) is zero.
A conve... |
https://en.wikipedia.org/wiki/Pentellated%206-simplexes | In six-dimensional geometry, a pentellated 6-simplex is a convex uniform 6-polytope with 5th order truncations of the regular 6-simplex.
There are unique 10 degrees of pentellations of the 6-simplex with permutations of truncations, cantellations, runcinations, and sterications. The simple pentellated 6-simplex is als... |
https://en.wikipedia.org/wiki/Conformal%20radius | In mathematics, the conformal radius is a way to measure the size of a simply connected planar domain D viewed from a point z in it. As opposed to notions using Euclidean distance (say, the radius of the largest inscribed disk with center z), this notion is well-suited to use in complex analysis, in particular in confo... |
https://en.wikipedia.org/wiki/Bivariate%20von%20Mises%20distribution | In probability theory and statistics, the bivariate von Mises distribution is a probability distribution describing values on a torus. It may be thought of as an analogue on the torus of the bivariate normal distribution. The distribution belongs to the field of directional statistics. The general bivariate von Mises d... |
https://en.wikipedia.org/wiki/Sankara%20Varman | Sankara Varman (1774–1839) was an astronomer-mathematician belonging to the Kerala school of astronomy and mathematics. He is best known as the author of Sadratnamala, a treatise on astronomy and mathematics, composed in 1819. Sankara Varman is considered as the last notable figure in the long line of illustrious astro... |
https://en.wikipedia.org/wiki/Lifting%20theory | In mathematics, lifting theory was first introduced by John von Neumann in a pioneering paper from 1931, in which he answered a question raised by Alfréd Haar. The theory was further developed by Dorothy Maharam (1958) and by Alexandra Ionescu Tulcea and Cassius Ionescu Tulcea (1961). Lifting theory was motivated to a ... |
https://en.wikipedia.org/wiki/Crime%20statistics%20in%20the%20United%20Kingdom | Crime statistics in the United Kingdom refers to the data collected in the United Kingdom, and that collected by the individual areas, England and Wales, Scotland and Northern Ireland, which operate separate judicial systems. It covers data related to crime in the United Kingdom. As with crime statistics elsewhere, the... |
https://en.wikipedia.org/wiki/1964%E2%80%9365%20Cincinnati%20Royals%20season | The 1964–65 season was the Royals' 19th season in the NBA and eighth in Cincinnati. By the end of the season, Oscar Robertson's career statistics for the first five years of his career averaged out to a triple double: 30.3 points per game, 10.4 rebounds per game, and 10.6 assists per game.
The season began with high ho... |
https://en.wikipedia.org/wiki/William%20Vernon%20Skiles | William Vernon Skiles (April 23, 1879 in Troy Grove, Illinois - September 10, 1947 in Atlanta, Georgia) was a professor of mathematics and dean at the Georgia Institute of Technology. He helped create what is now the Georgia Tech Research Institute.
Education
Skiles possessed a Bachelor of Science degree from the Univ... |
https://en.wikipedia.org/wiki/List%20of%20Shamrock%20Rovers%20F.C.%20records%20and%20statistics | Shamrock Rovers Football Club are a football club from Dublin, Ireland. They compete in the League of Ireland and are the most successful club in the history of football in the Republic of Ireland, having won 21 League of Ireland titles and 25 FAI Cups.
They have also won the League of Ireland Shield on 18 occasions a... |
https://en.wikipedia.org/wiki/Rectified%205-orthoplexes | In five-dimensional geometry, a rectified 5-orthoplex is a convex uniform 5-polytope, being a rectification of the regular 5-orthoplex.
There are 5 degrees of rectifications for any 5-polytope, the zeroth here being the 5-orthoplex itself, and the 4th and last being the 5-cube. Vertices of the rectified 5-orthoplex ar... |
https://en.wikipedia.org/wiki/Rectified%207-orthoplexes | In seven-dimensional geometry, a rectified 7-orthoplex is a convex uniform 7-polytope, being a rectification of the regular 7-orthoplex.
There are unique 7 degrees of rectifications, the zeroth being the 7-orthoplex, and the 6th and last being the 7-cube. Vertices of the rectified 7-orthoplex are located at the edge-c... |
https://en.wikipedia.org/wiki/Rectified%208-orthoplexes | In eight-dimensional geometry, a rectified 8-orthoplex is a convex uniform 8-polytope, being a rectification of the regular 8-orthoplex.
There are unique 8 degrees of rectifications, the zeroth being the 8-orthoplex, and the 7th and last being the 8-cube. Vertices of the rectified 8-orthoplex are located at the edge-c... |
https://en.wikipedia.org/wiki/Focal%20subgroup%20theorem | In abstract algebra, the focal subgroup theorem describes the fusion of elements in a Sylow subgroup of a finite group. The focal subgroup theorem was introduced in and is the "first major application of the transfer" according to . The focal subgroup theorem relates the ideas of transfer and fusion such as describe... |
https://en.wikipedia.org/wiki/Rectified%206-orthoplexes | In six-dimensional geometry, a rectified 6-orthoplex is a convex uniform 6-polytope, being a rectification of the regular 6-orthoplex.
There are unique 6 degrees of rectifications, the zeroth being the 6-orthoplex, and the 6th and last being the 6-cube. Vertices of the rectified 6-orthoplex are located at the edge-cen... |
https://en.wikipedia.org/wiki/Resolvent%20cubic | In algebra, a resolvent cubic is one of several distinct, although related, cubic polynomials defined from a monic polynomial of degree four:
In each case:
The coefficients of the resolvent cubic can be obtained from the coefficients of using only sums, subtractions and multiplications.
Knowing the roots of the res... |
https://en.wikipedia.org/wiki/Multiplicity-one%20theorem | In the mathematical theory of automorphic representations, a multiplicity-one theorem is a result about the representation theory of an adelic reductive algebraic group. The multiplicity in question is the number of times a given abstract group representation is realised in a certain space, of square-integrable functio... |
https://en.wikipedia.org/wiki/Polynomial%20identity | Polynomial identity may refer to:
Algebraic identities of polynomials (see Factorization)
Polynomial identity ring
Polynomial identity testing |
https://en.wikipedia.org/wiki/Matrix%20consimilarity | In linear algebra, two n-by-n matrices A and B are called consimilar if
for some invertible matrix , where denotes the elementwise complex conjugation. So for real matrices similar by some real matrix , consimilarity is the same as matrix similarity.
Like ordinary similarity, consimilarity is an equivalence relati... |
https://en.wikipedia.org/wiki/Double%20groupoid | In mathematics, especially in higher-dimensional algebra and homotopy theory, a double groupoid generalises the notion of groupoid and of category to a higher dimension.
Definition
A double groupoid D is a higher-dimensional groupoid involving a relationship for both `horizontal' and `vertical' groupoid structures. (... |
https://en.wikipedia.org/wiki/Stationary%20source | The term "stationary source" may refer to one of the following:
A source of data produced by a stationary process, in the mathematical theory of probability and stochastic processes
A source of pollutant emissions that has a fixed location, such as a major stationary source, in pollution and air quality terminology |
https://en.wikipedia.org/wiki/First-order | In mathematics and other formal sciences, first-order or first order most often means either:
"linear" (a polynomial of degree at most one), as in first-order approximation and other calculus uses, where it is contrasted with "polynomials of higher degree", or
"without self-reference", as in first-order logic and oth... |
https://en.wikipedia.org/wiki/R-algebroid | In mathematics, R-algebroids are constructed starting from groupoids. These are more abstract concepts than the Lie algebroids that play a similar role in the theory of Lie groupoids to that of Lie algebras in the theory of Lie groups. (Thus, a Lie algebroid can be thought of as 'a Lie algebra with many objects ').
De... |
https://en.wikipedia.org/wiki/Rigid%20cohomology | In mathematics, rigid cohomology is a p-adic cohomology theory introduced by . It extends crystalline cohomology to schemes that need not be proper or smooth, and extends Monsky–Washnitzer cohomology to non-affine varieties. For a scheme X of finite type over a perfect field k, there are rigid cohomology groups H(X/K) ... |
https://en.wikipedia.org/wiki/Fisher%20distribution | Fisher distribution may refer to any of several probability distributions named after Ronald Fisher:
Behrens–Fisher distribution
Fisher's noncentral hypergeometric distribution
Fisher's z-distribution
Fisher's fiducial distribution
Fisher–Bingham distribution
F-distribution, also called Fisher–Snedecor distribution or... |
https://en.wikipedia.org/wiki/Monsky%E2%80%93Washnitzer%20cohomology | In algebraic geometry, Monsky–Washnitzer cohomology is a p-adic cohomology theory defined for non-singular affine varieties over fields of positive characteristic p introduced by , who were motivated by the work of . The idea is to lift the variety to characteristic 0, and then take a suitable subalgebra of the algebr... |
https://en.wikipedia.org/wiki/Evasive%20Boolean%20function | In mathematics, an evasive Boolean function ƒ (of n variables) is a Boolean function for which every decision tree algorithm has running time of exactly n. Consequently, every decision tree algorithm that represents the function has, at worst case, a running time of n.
Examples
An example for a non-evasive boolean f... |
https://en.wikipedia.org/wiki/Yemeni%20Football%20Records | Records and statistics of football in Yemen.
Most Successful Teams
Successful Teams
Football in Yemen |
https://en.wikipedia.org/wiki/Hilbert%20operator | Hilbert operator may refer to:
The epsilon operator in Hilbert's epsilon calculus
The Hilbert–Schmidt operators on a Hilbert space
Hilbert–Schmidt integral operators
Generally, any operator on a Hilbert space |
https://en.wikipedia.org/wiki/SDIC | SDIC may refer to the following:
San Domingo Improvement Company, an entity formed to assume control of Dominican Republic railroads in its colonial period; see
In mathematics, Sensitive dependency on initial conditions, also called the butterfly effect
Singapore Deposit Insurance Corporation, see
Sodium dichlor... |
https://en.wikipedia.org/wiki/Harold%20Edwards%20%28mathematician%29 | Harold Mortimer Edwards, Jr. (August 6, 1936 – November 10, 2020) was an American mathematician working in number theory, algebra, and the history and philosophy of mathematics.
He was one of the co-founding editors, with Bruce Chandler, of The Mathematical Intelligencer.
He is the author of expository books on the Ri... |
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